tag:blogger.com,1999:blog-41230522205214091262024-03-05T07:44:54.085-08:00The Classic Libertarian PerspectivePablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.comBlogger19125tag:blogger.com,1999:blog-4123052220521409126.post-58746018269271670872014-01-20T09:56:00.003-08:002014-03-13T08:34:11.087-07:00List of some great Economics-Political Economy-Philosophy-Methodology books that a good 'Economist' (in the broadest sense) should readInspired by the last posts of a couple of friends around the web about the best 100 books in economics I decided to write a very fast list of the books that I think (and remember) are the best books in the spectrum of economics-political economy broadly speaking. This is not however an extensive list, deep, full list and it obviously possess a heavy Classical Liberal bias, it also possess a heavy lack of knowledge in modern economic theory (micro and macro) since I am not a fully trained economist in the modern sense of the term; fields that I might have left off the list are: Behavioral econ, Game theory, Econometrics, Mathematical Econ, Economic statistics, International Econ, however I tried to add some eclectic things to my list to make it more 'democratic' and I add books that are relevant within the context of their time, if you believe there is some books that I missed or some that needs to be out, please comment!<br />
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(The order of the books is totally random and correspond to the outcome of my thought process and quick research)<br />
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<b><u><span lang="EN-US">List of some great Economics-Political Economy-Philosophy-Methodology books<o:p></o:p></span></u></b></div>
<div class="MsoNormal">
<b><u><span lang="EN-US"><br /></span></u></b></div>
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<!--[if !supportLists]--><span lang="EN-US">11.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Adam Smith, The wealth of Nations<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">22.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Adam Smith, The Theory of Moral
Sentiments<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">33.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.B. Say, A Treatise on Political
Economy<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">44.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.S. Mill, Principles of Political
Economy<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">55.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.S. Mill, On Liberty<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">66.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.A. Schumpeter, Capitalism
Socialism and Democracy<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">77.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.A. Schumpeter, The Theory of
Economic Development<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">88.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.A. Schumpeter, History of Economic
Analysis<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">99.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.M. Keynes, General Theory<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">110.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.M. Keynes, A Treatise on
Probability<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">111.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">J.M. Keynes, A Treatise on Money<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">112.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">F.A. Hayek, Individualism and
Economic Order<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">113.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">F.A. Hayek, Collectivist Economic
Planning <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">114.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">F.A. Hayek, Prices and Production<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">115.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">F.A. Hayek, Law Legislation and
Liberty Vol1.<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">116.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Gary Becker, The Economic Approach
to Human Behavior <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">117.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">R.H. Coase, The Firm the Market and
the Law<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">118.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Max Weber, The Protestant Ethic<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">119.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Max Weber, Economy and Society<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">220.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Friedman & Schwartz, A monetary
history of the US <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">221.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Mises, Human Action<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">222.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Mises, Theory of Money and Credit<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">223.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Don Patikin, Money Interest and
Prices<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">224.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Gary Becker, Economic Theory<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">225.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Buchanan, Tullock, The Calculus of
Consent<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">226.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Knut Wicksell, Lectures on Political
Economy<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">227.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Walter Bagehot, Lombard Street<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">228.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Armen Alchian, Collected Works<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">229.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Lionel Robbins, An Essay on the
Nature and Significance of Economic Science<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">330.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Kindleberger, Manias Panics and
Crashes<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">331.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Hicks, Critical Essays in Monetary
Thoery<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">332.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Hicks, Value and Capital<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">333.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">GLS Shackle, Uncertainty in
Economics<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">334.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">GLS Shackle, Epistemic and Economics<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">335.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Frank Knight, Risk Uncertainty and
Profit<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">336.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Irving Fisher, </span><a href="http://www.amazon.com/Theory-Interest-Determined-Impatience-Opportunity/dp/1614273316/ref=sr_1_1?s=books&ie=UTF8&qid=1390236402&sr=1-1&keywords=irving+fisher"><span lang="EN-US">The Theory of Interest as Determined
by Impatience to Spend Income and Opportunity to Invest It</span></a><span lang="EN-US"><o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">337.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Friedman, The Optimum Quantity of
Money and other essays <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">338.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">David Hume, Collected Essays,
Liberty Fund<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">339.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Kirzner, Competition and Entrepreneurship <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">440.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Lachman, Capital and its Structure<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">441.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Marx, Capital, Vol 1<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]-->442.<span style="font-size: 7pt;">
</span><!--[endif]--><span lang="EN-US">Fisher
Irving, Money Illusion </span><o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space">443.<span style="font-size: 7pt;"> </span></span><!--[endif]-->Leijonhufvud<span class="apple-converted-space">, Information and Coordination <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">444.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span lang="EN-US">Leijonhufvud<span class="apple-converted-space"> , On Keynsian
Economics and the Economics of Keynes<o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">445.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Alfred Marshall, Principle of
Economics<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">446.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Kenneth Arrow, The Limits of
organization<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]-->447.<span style="font-size: 7pt;">
</span><!--[endif]--><span lang="EN-US">Paul
Samuelson, Economics </span><o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]-->448.<span style="font-size: 7pt;">
</span><!--[endif]-->Sen, Development as Freedom <o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]-->449.<span style="font-size: 7pt;">
</span><!--[endif]--><span lang="EN-US">Carl
Menger, Principle of Economics </span><o:p></o:p></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">550.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Douglas North, Institutions,
Institutional Change, and Economic Performance <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">551.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Stiglitz, Selected Works of Joseph
E. Stiglitz: Volume I: Information and Economic Analysis<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">552.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Elinor Ostrom, Understanding Institutional Diversity<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">553.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Buchannan, Collected Essays Vol 1<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">554.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Mark Blaug, The Methodology of Economics<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">555.<span style="font-size: 7pt;">
</span></span><!--[endif]--><span lang="EN-US">Deidre
McCloskey, The Rhetoric of Economics <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">556.<span style="font-size: 7pt;">
</span></span><!--[endif]--><span lang="EN-US">Vincent Ostrom, </span><span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">The Meaning of
Democracy and the Vulnerabilities of Democracies</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">557.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Michael Polanyi, Personal Knowledge <o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">558.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Abba Lerner, The Economics of Control<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">559.<span style="font-size: 7pt;"> </span></span><!--[endif]--><span lang="EN-US">Morgenstern and von Neuman, Theory of Games and
Economic Behavior<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span lang="EN-US">660.<span style="font-size: 7pt;">
</span></span><!--[endif]--><span lang="EN-US">Samuelson,
Foundations of Economic Analysis<o:p></o:p></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">661.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span lang="EN-US">Vernon Smith, </span><a href="http://www.amazon.com/Bargaining-Market-Behavior-Experimental-Economics/dp/0521584507/ref=sr_1_3?s=books&ie=UTF8&qid=1390238699&sr=1-3&keywords=vernon+smith"><span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-bidi-font-family: Calibri; mso-bidi-theme-font: minor-latin; mso-themecolor: text1;">Bargaining and Market
Behavior: Essays in Experimental Economics</span></a><span class="apple-converted-space"><b><span lang="EN-US"> </span></b></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">662.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span class="apple-converted-space"><span lang="EN-US">Amartya Sen, Collective Choice and Social Welfare </span></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">663.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span class="apple-converted-space"><span lang="EN-US">Alfred Pigou, The Economics of Welfare</span></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">664.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span class="apple-converted-space"><span lang="EN-US">Black Swan, Nassim Taleb</span></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">665.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span class="apple-converted-space"><span lang="EN-US">Selgin George, The Theory of Free Banking</span></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-indent: -18pt;">
<!--[if !supportLists]--><span class="apple-converted-space"><span lang="EN-US">666.<span style="font-size: 7pt;">
</span></span></span><!--[endif]--><span class="apple-converted-space"><span lang="EN-US">Robert Lucas, Studies in Business-Cycle Theory</span></span><span class="apple-converted-space"><span lang="EN-US"><o:p></o:p></span></span></div>
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<!--[if !supportLists]--><span lang="EN-US">668.<span style="font-size: 7pt;">
</span></span><!--[endif]--><span lang="EN-US">George Stigler, Theory of Price <o:p></o:p></span></div>
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</span></span><!--[endif]--><span lang="EN-US">Henry Thornton, An Inquiry Into the Nature And Effects
Of the paper Credit of Great Britain<o:p></o:p></span></div>
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</span></span><!--[endif]--><span lang="EN-US">Leland Yeager, The Fluttering Veil<o:p></o:p></span></div>
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</span></span><!--[endif]--><span lang="EN-US">Clark Warburton, Depression, Inflation and Monetary
Theiry<o:p></o:p></span></div>
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</span></span><!--[endif]--><span lang="EN-US">Allan Meltzer, A History of the Federal Reserve<o:p></o:p></span></div>
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</span></span><!--[endif]--><span lang="EN-US">Anne-Robert-Jacques Turgot, Turgot Collection</span><br />
<span style="text-indent: -18pt;">74. Henry Hazlitt, The Foundations of Morality</span><br />
<span lang="EN-US">75. Berger, Peter and Luckman Thomas, The Social Construction of Reality</span><br />
<span lang="EN-US">76. Yeager, Leland, Ethics as social science: The Moral Philosophy of social cooperation </span><br />
<span lang="EN-US">77. Schutz, Walsh and Lehnert, Phenomenology of the social world </span><br />
<span lang="EN-US">78. Fama, Merton, The Theory of Finance</span><br />
<span lang="EN-US">79. Fama, Foundations of Finance: Portfolio Decisions and Securities Prices </span><br />
<span lang="EN-US">80. Borjas George, Labor Economics</span><br />
<span lang="EN-US">81. Mankiw, Greg, Macroeconomics </span><br />
<span lang="EN-US">82. R.G. Hawtrey, Good and Bad Trade: An Inquiry Into The Causes of Trade Fluctuations </span><br />
<span lang="EN-US">83. Davis, Hands, Maki, The Handbook of Economic Methodology</span><br />
<span lang="EN-US">84. Menger Carl, Investigations into the Method of the Social Sciences with Special Reference to Economics </span><br />
<span lang="EN-US">85. Clark Gregory, A Farewell to Alms</span><br />
<span lang="EN-US">86. Kunt, Lautzenheisser, History of Economic Thought: A Critical Perspective</span><br />
<span lang="EN-US">87. Mirowski Philip, The Effortless Economy of Science? </span><br />
<span lang="EN-US">88. Mancur Olson, The Logic of Collective Action: Public Goods and the Theory of Groups </span><br />
<span lang="EN-US">89. Mancur Olson, The Rise and Decline of Nations: Economic Growth, Stagflation, and Social Rigidities</span><br />
<span lang="EN-US">90. Morgan Mary, The World in the Model: How Economists Work and Think</span><br />
<span lang="EN-US">91. Karl Popper, Conjecture and Refutations</span><br />
<span lang="EN-US">92. Karl Popper, The Open Society and its Enemies</span><br />
<span lang="EN-US">93. Paul Feyerabend, Farewell to Reason</span><br />
<span lang="EN-US">94. Paul Feyerabend, Against Method</span><br />
<span lang="EN-US">95. Thomas Kuhn, The Structure of Scientific Revolution </span><br />
<span lang="EN-US">96. Mankiw and Romer, New Keynesian Economics Vol 1 &2</span><br />
<span lang="EN-US">97. Shiller Robert, Irrational Exuberance </span><br />
<span lang="EN-US">98. </span><span style="text-indent: -18pt;">R.G. Hawtrey, The Art of Central Banking</span><br />
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Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-16346267873868465072013-07-15T10:59:00.001-07:002013-07-15T14:22:36.451-07:00A Review of the Monetary Phase of the Great Depression <div style="border-bottom: solid black 1.0pt; border: none; margin-left: -.1in; margin-right: -.1in; mso-border-bottom-alt: solid black .5pt; mso-element: para-border-div; padding: 0in 0in 4.0pt 0in;">
<div class="MsoIntenseQuote" style="margin-bottom: 14.0pt; margin-left: 0in; margin-right: 0in; margin-top: 0in;">
A Review of the Monetary Phase of the Great Depression <o:p></o:p></div>
</div>
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<b>By:
Pablo Paniagua</b><o:p></o:p></div>
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Date:
7/12/2013<o:p></o:p></div>
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<br /></div>
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The Digital free PDF version of this essay is <a href="http://www.scribd.com/doc/153929401/A-Review-of-the-Monetary-Phase-of-the-Great-Depression">here</a></div>
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<br /></div>
<br />
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The
Great Depression was without a doubt the most catastrophic event in economic
history ever since the <a href="http://en.wikipedia.org/wiki/Black_Death">Black
Death</a> in the XIV century. Frequently people see
the Great Depression (GD) as an isolated incident, specifically seeking to
identify a single culprit that might have caused or ignited the depression:
greed? Wall Street speculation? The Fed? Individuals usually seek to focus on a
myopic, simplistic view of the GD rather than seeing it as a complex historical
event that unveiled itself through almost two decades and that it contains
elements of both economic policy and public policies, which makes the GD a more
intricate and complex event. However as a matter of simplicity we can identify
four major phases (Reed, 1981) or aspects of the GD that can be analyzed
somewhat individually (although policies and phases do overlap). The first of
these four stages is the monetary phase and the business cycle period, which
encompasses 1922-1933. Subsequently the Hoover administration phase and the
paving of the road on public policy for the New Deal; this stage analyses the
Smoot-Hawley Tariff and other policies of the Hoover administration between
1930-1932. Third was the New Deal itself and FDR period, 1933-1938, and finally
The Wagner Act and WWII period. It is impossible to understand the severity of
the depression and why it lasted so long without having a holistic view of all
of these phases and the evolution of ever increasing catastrophic public and
monetary policies involved. <o:p></o:p></div>
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<br /></div>
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The
scope of this essay will be mainly to focus on the first phase of the Great
Depression in particular its monetary phase. We will review the monetary
policies in the 20s and 30s; specifically we will review the expansionary
monetary policies that influenced the late booming years in the 1920s and
finally the period of the <a href="http://en.wikipedia.org/wiki/Great_Contraction">Great Contraction</a> between 1929 and 1933. Most commentators start analyzing
the monetary phase of the depression from 1929 onwards; however we believe that
the booming period of 1922-1928 will be a great theoretical foundation to
understand the underlying disorganization and
structural problems that ignited the subsequent phase of monetary contraction
in 1929. These two periods of monetary policy are particularly characterized by
contrasting intellectual and policy positions that created two different policy
environments concerning money (Timberlake, 2013). The first part of the monetary phase is
marked by the (at the time) new regime of the <a href="http://en.wikipedia.org/wiki/Federal_Reserve_System">Federal Reserve
System</a>, established on December 23, 1913 as a
centralized federal response to the national bank panic of 1907. By the
beginning of the 1920s, the Federal Reserve was just becoming self-aware of the
potential power they might possess in controlling the money supply, but already
by 1922 the Fed was actually very different from what the Federal Reserve Act
original intended (Timberlake, 2008). By that year, the Federal Reserve started
drastically changing their form of influencing the economy. The Fed moved from
utilizing the discount window towards utilizing open market operations on
government securities (Meltzer, 1976), this policy became in the twenties the
standard mechanism to influence the money supply.<o:p></o:p><br />
<br /></div>
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By the
time the Fed was established, <a href="http://en.wikipedia.org/wiki/Benjamin_Strong,_Jr.">Benjamin Strong</a> had become the appointed governor of the Federal Reserve
Bank of New York, a position that he maintained until his death in 1928. He was
a sturdy first governor of the Federal Reserve Bank of New York and as well as a
substantial leader of the Federal Reserve System during the twenties. He
exercised a disproportionate prominence in the policy decision making of the
Fed during that decade, due to his relative importance as governor of the
Federal Reserve Bank of New York and his former presidency of the Banker’s
Trust. <o:p></o:p><br />
<br /></div>
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As
mentioned before the monetary policy of the twenties under Strong was in
radical demarcation, both theoretically and practically, from the periods that
followed during the thirties. By 1922 the main instruments of monetary policy
started to radically change, under the leadership of Benjamin Strong, the
Federal Reserve started to move away from transmitting monetary policy only
through the <a href="http://en.wikipedia.org/wiki/Discount_window">discount
window</a>. The board wished to avoid the discount
rate to guide the lending activities of the banking system, and seek a way to
make the discount rate secondary, instead of the main Fed policy (Meltzer,
1976). The Strong policy framework then, shifted towards utilizing <a href="http://en.wikipedia.org/wiki/Open_market_operation">open market
operations</a> of purchases of government securities
to try to guide the lending activities and the money supply in the banking
system. Strong therefore led policies by 1922 onwards, deeply influenced in the
quantitative theory of money developed by Irving Fisher that aimed at a form of
price stability, in other words, Strong was seeking to control the expansion of
the quantity of money in order to maintain a measure of the Consumer Price
Index inflation stable. This decade was characterizing by solid and fast
economic growth and fairly stable prices, which led people to believe that the
U.S. had indeed entered a new era of stability and affluence. We have to
discuss this decade more in detail in order to understand why the new era of
affluence didn’t turn out to be viable. In order to do so, we will specifically
review how deep structural imbalances can form in the economy even if there is
an environment of price stability and then how these imbalances (once they
turned out to be unsustainable) led to particular instabilities in the banking
system and the stock market. <o:p></o:p><br />
<br /></div>
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It is
important to stress that not the entire economic boom of the twenties was
unsustainable or excessive; as a matter of fact, much of the economic growth in
the first half of the decade was sustained by real economic reforms that led to
great increases in productivity and innovation.
The Coolidge era was particularly important in creating the political
framework to sustain this entrepreneurial driven era. Substantial reforms and
reductions on income taxes were implemented, Coolidge eliminated the income tax
for nearly two million Americans (Sobel, 1998), by 1927 only the wealthiest two
percent of Americans were paying income tax (Ferrel, 1998) and other commercial
tax reductions created a more propitious environment to enhance economic
activity. The policies fostered new consumption of the upcoming electric
appliances and improved the tax environment allowing more competition and
innovation. <o:p></o:p><br />
<br /></div>
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Between
1923 and 1929 substantial reforms were similarly made on trade regulations and
substantial improvements on interstate commerce. In addition, Coolidge
substantially reduced Federal expenditures and retired nearly a quarter of the
Federal debt (Ferrel, 1998). Despite
these reforms, President Coolidge was by no means a laissez-faire president;
rather he was a deeply committed Federalist (Ferrel, 1998). We can see how
Coolidge’s policies were aimed at improving the business environment
substantially; the U.S. economy enlarged its real <a href="http://en.wikipedia.org/wiki/Gross_national_product">GNP</a> by 4.2 percent a year and its per capita GNP by 2.7
percent a year from 1920 to 1929 (Smiley, 2010). Therefore we must be very
careful in defining the Roaring Twenties as simply one big bubble, because
there was a real solid economic growth which only later in the decade became
“adulterated” to a certain degree through the Fed’s monetary policies.<br />
<o:p></o:p></div>
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By 1923
right after a mild recession of 1920-1921, <span style="background: white;">the
Fed started to sell securities and increased the discount rate from 4% in order
to “cool” the recovery that according to Strong was accelerating too rapidly in
early 1923. However by the end of that year there were some signs of a mild
contraction, due to exogenous shocks of international oil prices </span>(Smiley,
2010)<span style="background: white;">; this problem manifested itself late again
in the decade in 1927, with a similar response by String. These oil shocks were
seen as potential threats to the US economy, and were ameliorated with
accommodative expansionary monetary policies. Benjamin Strong, through the
years 1923-1928, started using securities purchases to seek to ameliorate and
ease these exogenous threats to the economy. Therefore by 1923-1924 the Federal
Reserve started its expansionary polices with large security purchases and
reductions of the </span><a href="http://www.bankrate.com/rates/interest-rates/federal-discount-rate.aspx">Federal
discount rate</a><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">, which manifested
themselves in an increase of the securities holdings of the Fed by over $700
million in less than 4 years (</span>Wheelock, 1992).<span style="background: white;"> <o:p></o:p></span><br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">Following the 1923-1924 expansion, the Fed also reduced its
discount rate from 4.5 percent to 3 percent, allowing banks to borrow money from
the system at a lower discount rate. Another key element that contributed in
the years of the monetary expansions was Benjamin Strong’s international
economic commitments and international sensitivities. Strong was probably one
of the only American economists and policy makers deeply interested in the
troubled financial situation of</span><span class="apple-converted-space"><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;"> </span></span><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">Europe</span><span class="apple-converted-space"><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;"> </span></span><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">in the 1920s (Meltzer, 1976), particularly the 1925 British
attempt to move back to the gold standard and to return to the old pound/dollar
exchange rate of $4.85 that pushed Britain to a path of deep deflation
(Skidelsky, 2005). In order to achieve this policy of a higher exchange rate
Britain needed to keep gold reserves in Britain; this meant keeping interest
rates relatively high compared to the rest of the world in order to attract
gold reserves or to avoid them leaving the country. The higher interest rates
also led to heightened pressure in the economy (Skidelsky, 2005). Strong therefore helped sustained British
monetary policies by reducing American interest rates through lowering the bank
discount rate and increasing the supply of credit and lowering interest rates
in the Unites States. These polices helped to </span>somewhat
<span style="background: white;">r</span>everse the flow of gold back to Great
Britain, helping Britain’s attempt to return to the gold standard (eventually Britain
broke from the gold standard in 1931). <br />
<br /></div>
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By 1927
the Fed undertook its second biggest purchase program during its international
commitment to allow Britain and France to return to the gold standard. Strong
started adopting more severe expansionary measurers than the ones it had
adopted before in 1924 (Selgin, 2013). The Fed reduced the discount rate once
again and committed itself to large securities purchases, this time another
extra $300 million, allowing France to return to the gold standard with an
undervalued currency by 1928 and allowing Britain to contain the gold outflow
and meliorate their 1927 payment crisis (Wicker, 1966). Overall we can realize
how the period 1923-1928 was marked by a somewhat volatile and accommodative expansionary
monetary policy that allowed the money supply to grow quite rapidly compared to
the years 1921-1923. When these policies are seen as expansionary of a 5 year
trend, we can see that by the mid-20s part of the real growth that the US
economy was experimenting started to experience underlying assets inflation and
profound structural distortions on relative prices. On this perspective
according to Hayek and other Austrian economists, the twenties were a period in
which some of the expansive monetary policies started to create by the late 20s
a phase of unsustainable growth due to distortions on the relative prices and
alterations in the capital structure of business; this economic discoordination
was obscure and unintelligible due to the stable price policy enacted by Strong
and the exacerbated optimism of the rampant real growth experienced in the
early twenties. According to Hayek’s theory of the business cycle, these
underlying misallocations of capital and this disorganization due to monetary
expansion at some point had to be recognized by market forces, making a
correction unavoidable (Hayek, 1932). Now a recession according to Hayek’s view
would have been a form of restructuring business structures, capital formations
and investments time-frames, this liquidation <i>does not</i> have to entail general prices and income deflation driven
by monetary contraction, as a matter of fact Hayek <i>never</i> advocated liquidations and monetary contractions as a
solution to the restructuring of the business cycle (White, 2008). Hayek was as
antagonistic to monetary contractions as to disproportionate monetary
expansions (White, 2008).<br />
<br /></div>
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Hence, following a
Monetarist policy of price stabilization through the quantifiable management of
the quantity of money through the open market operations which, was the
monetary policy proposed by the economist <a href="http://en.wikipedia.org/wiki/Irving_Fisher">Irving Fisher</a>. The policies advocated by Fisher are currently known as
Monetarism, but at the time were known as the “<a href="http://en.wikipedia.org/wiki/Quantity_theory_of_money">quantity theory of
money</a>” (QTM), which looked at a macro level of
monetary aggregates to aim at a “desired policy” of a relative stable growth of
the money supply in order to keep inflation relatively low and under control.
Strong through the open market operations from 1923 onwards achieved this
macroeconomic goal quite successfully, maintaining a stable level of prices
between 1922 and 1928. In fact between 1922 and 1929 the Consumer's
Price Index (CPI) stayed practically constant, with a slight increase of 2.3
percent over those 7 years; in addition, the Wholesale Price Index actually
decreased by almost 2.3 percent (Timberlake, 2013).<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; tab-stops: 27.0pt; text-align: justify;">
Differing from these price
stabilization policies, the Austrians highlighted that by the 1924-1928 period
the U.S. had seen the Fed incurring quite large operations of monetary
expansion that started to overtake the real underlying growth of the economy,
beginning to plant the seeds of a possible economic restructuring or recession,
due to the distortions that this expansionary policy was creating on the
signaling mechanisms of the borrowing interest rates and the relative prices of
goods and capital. Hayek and Robbins opposed Strong’s price stabilization
policies, believing that the “U.S. price level should have been allowed to
decline as real output grew with productivity improvements of the 1920s.
Instead in their view, the price level has been artificially propped up by the
Federal Reserve’s credit expansion” (White, 2008, p.756). Following this
critique, in the words of professor Selgin: “According to several economists,
most notably Hayek and Lionel Robbins [at the time], the Great Depression <i>began</i>, not as a response to post-1929
deflation, but as the collapse of a prior ‘malinvestment’ boom fueled by the
Fed’s easy money policy of the latter 1920s” (Selgin, 2013, p.14, emphasis mine).
<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; tab-stops: 27.0pt; text-align: justify;">
We have to note, from the
past statements, that the main critique to the “quantity theory of money” is
that a monetary policy that uniquely aims at a simple evaluation of broad
macroeconomic aggregates will evidently obscure and muddle our deep
understanding of the microeconomic foundations of the market signals,
specifically relative prices of goods and services and borrowing interest rates
that coordinate at a micro level the decisions of thousands of individuals. The
distortions engendered on the market signals are unfortunately unrecognized and
ignored under a broad macroeconomic approach such as the one advocated by Irwin
Fisher. Hayek during the 20s and 30s distanced himself from the QTM due to the
fact that the interaction of relative prices and the theory laid in a
comparative static approach that obscured the relevant facts of the dynamic
market process and coordination (O'Driscoll, 1977). In a nutshell Hayek and
other Austrian economists thought that a macro aggregated quantitative approach
to monetary policy had three major erroneous suppositions or implicit
suggestions: <o:p></o:p></div>
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<br /></div>
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“<i>Firstly</i>, that money
acts upon prices and production only if the general price level changes, and,
therefore, that prices and production are always unaffected by money, -that
they are at their “natural” level, -if the price level remains stable.
Secondly, that a rising price level tends always to cause an increase of
production, and a falling price level always a decrease of production; and
thirdly, that 'monetary theory might even be described as nothing more than the
theory of how the value of money is
determined” (O'Driscoll, p.46, 1977).
<o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; tab-stops: 27.0pt; text-align: justify;">
These erroneous
propositions then inhibited Strong in grasping the secular and accumulative
harmful effects that expansionary monetary policies carried on the capital
structure and on the overall capacity of the market of efficiently coordinating
value enhancing economic activities, which ended by eroding the healthy
economic growth of the early 20s. As a lesson of these 1920s problems with
monetarism, and later also in the 2000s, we can see as professor White points
out: “consumer price inflation [and other economic aggregates] is [are] not our
exclusive concern. The past decade has reminded us that, even with consumer
inflation rates around 2.5 percent or lower, we face the serious danger of
asset price bubbles and unsustainable credit booms under a central bank policy
of artificially low interest rates” (White, 2013, p.19). This comment by
Professor White is a clear reminder of the role of interest rates and prices in
coordinating the micro foundations and the capital structure in the real economy,
which could suffer from hampering processes of coordination that are
unfortunately unobservable through the aggregated measure of price inflation
indexes.<o:p></o:p></div>
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<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
In
October 1928 Strong died of tuberculosis and finally a different intellectual
framework took over the Fed polices (Friedman and Schwartz,1963); the
monetarist policies of price stability led by Benjamin Strong, based on the
macro economic theories of Irwin Fisher were no longer fashionable at the Fed.
Consequently the <a href="http://en.wikipedia.org/wiki/Real_bills_doctrine">Real Bills Doctrine</a> supporters on the Fed Board took control over the monetary
policy of the country by 1928. George Harrison, the successor of Strong at the
New York Fed, lacked the commitment and Strong’s intellectual framework to
continue Strong’s policies of monetary stability (Timberlake, 2008). The Real Bills
Doctrine, in the hands of Adolph C. Miller, a senior member of the Board of
Governors that openly had criticized Strong’s QTM policies during the mid-20s,
had started to emphasize a control of the money supply according to the “needs
of trade”. The Real Bills supporters believed in expanding credit whenever real
economic activity was booming and contracting credit whenever real trade and
commerce stagnated; in this fashion then “the stock of money and bank credit
rose in periods of economic expansion and declined in recessions” (Meltzer,
1976, p.3). In addition, this doctrine condemned banks for lending for
speculative motives and tried to discourage long term borrowing (Timberlake,
2008 and 2013) which, according to their views, might have fueled the stock
market and real state bubbles in the late 20s. The Federal Reserve, right after
Strong’s death, started contracting credit at discretion and started promoting
an anti-speculative agenda. On February 1929, the Fed Board sent a letter,
expressing Miller’s opinion to the rest of the Fed Banks, stating the Board’s
new duties: <o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="margin-left: .5in; text-align: justify;">
“[Our new] duty . . . to restrain the use of Federal Reserve
credit facilities in aid of the growth of speculative credit.”[…] [They
initiated] “The policy of ‘direct pressure’ [which] restricted borrowings from
the Federal Reserve banks by those member banks which were increasingly
disposed to lend funds for speculative purposes” (Miller, 1935, p. 453 via
Timberlake, 2008).<o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
This
new policy created a sturdy discriminatory bank borrowing procedure that led to
a huge systemic contraction in the borrowing capacity of banks that also
culminated in the transmission of a <a href="http://en.wikipedia.org/wiki/Great_Contraction">great contraction</a> of credit to the overall public, this created a sever
contraction in the supply of money and an overall massive contraction of the
money in circulation. The discriminatory and arbitrary lending procedures also
rendered the discount window of the Fed almost meaningless (Timberlake, 2008),
arbitrary decisions to whom to lend, created direct pressure on banks and
exacerbated bank failures. These arbitrary discriminatory policies of the Fed
Board of Governors created three consecutive banking crisis in 1930, 1931 and
1933 (Timberlake, 2013), contracting the money supply by nearly 30%, without a
significant recovery. Unemployment started to rise rapidly with the dreadful
monetary policies of the Fed, from 3.2% in 1929 to 8.9% by 1930 and arriving to
catastrophic levels of more than 25% by 1933. So what
could have been a mild recession in 1929 was, by 1933, already a debacle.
Unprecedented reckless and erroneous political and monetary policies
exacerbated what could have been only a normal recession and a short-lived
healthy restructuring of the sound real economic fundamentals of the early 20s.
However the Fed’s misguided policies turned the recession into a depression
never seen before in history, prolonging the self-inflicted liquidity crisis well
into the mid-30s. By 1933, “the <a href="https://en.wikipedia.org/wiki/Money_supply">M1</a> and M2 money stocks
were 27 percent and 25 percent below their 1929 levels. Meanwhile, the Fed
Banks sat on their huge hoard of gold—the gold reserves legally required for
their current monetary output and the “excess” gold reserves that could have
provided significant monetary increases—and did . . . nothing!” (Timberlake,
1999). On this line of argument, Schwartz (1981) has
showed how since 1929 until the mid-30s the monetary growth was nonexistent and
this contraction in the money supply is the best evidence of a very tight
arbitrary monetary policy led by the Real Bills Doctrine. The money stock
therefore fell by almost one-third between 1929 and1933 (see Figure 1). <br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
In consequence by 1928 the expansionary policies of
Benjamin Strong over the years 1923-1928 started to seem unsustainable and
dangerous under the Real Bills Doctrine framework. As a matter of fact
the rest of the Fed Board of governors, following the Real Bills Doctrine, saw cheap credit and long-term borrowing as something
inherently unhealthy and corrupt for the economy (Timberlake, 2013). Another
explanation of the failure of the Fed to provide liquidity during the 1929-1933
periods was according to Meltzer (1968 and 1976), the failure of the Fed
officials in distinguishing between the market interest rate and the real
interest rate and their role in the business activity. At the time, Meltzer argues,
the Real Bills Doctrine followed a classical approach
of monetary policy in which monetary interventions were supposed to affect
short-term nominal market interest rates. Nominal Market interest rates therefore were, for the
Real Bills Doctrine, the main indicator for
monetary policy. Whenever nominal market rates fell, then monetary policy was
considered expansive or loose; on the other hand, when nominal market rates were
relatively high, monetary policy was seen as contractionary. By the summer of
1930 the short-term nominal market interest rates were at their lowest levels in a
decade (Meltzer, 1968) and the short-term market rates of Treasury notes
continued to fall. However, this decline on the nominal market interest rate was mainly
due to price deflation, a severe decline of the monetary base, a severe decline
in the demand for business loans and a tight supply of liquidity (Meltzer,
1968). Unfortunately as market rates were falling, Fed officials interpreted
this as a reflection of secular accumulated “extremely easy” monetary policies,
which refrain them to increase the money supply at a moment the system needed
it the most: <o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="margin-left: .5in; text-align: justify;">
“[…] most of the members of
the Open Market Conference believed that policy remained "easy." In
their view there was no reason to produce increased "ease." In fact,
several of the members believed that monetary policy was much too
"easy" during this period [1930-1931] and recommended a policy of
open market sales [contractionary policies].” (Meltzer, 1968, p. 12) <o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
In addition to this failure of understanding the role of
interest rates by the Real Bills Doctrine, the Fed by 1928 started to
look with increasingly worries at the drain of its gold reserves and the faster
than ever rise in the stock market. The Fed therefore started to adopt
arbitrary contractionary polices through the <span class="apple-converted-space"><span style="background: white;">selling of</span></span><span style="background: white;">
securities and, in three steps, raised the discount rate from 3.5% to 5% by
July 1928.<span class="apple-converted-space"> Discount r</span>ates were
finally raised again a fourth time to an unprecedented 6% percent in August of
1929. By that time the massive contraction of money had already begun and the
lack of liquidity in the banking system was already a systemic problem. In late
October the stock market crashed </span>as a <i>consequence</i> of the monetary contraction<span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">, and this finally led to a catastrophic
collapse in nominal spending, real GNP fell from 1929 to 1933 by 33 percent and
the subsequent banking crisis that developed as liquidity by the Fed was drying
up (near 9,000 banks with $6.8 billion of deposits failed), sliding America
into the Great Depression (Wheelock, 1992).</span><br />
<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
The contrast of both of these
schools of thought that shaped the monetary policies of the U.S. could not have
been more accentuated. The clash of views, concerning how to manage the money
supply before 1928 and after 1928 is of extreme relevance to understanding money
and our human capacity to manage it. This point is of particular importance, as
Milton Friedman and Anna Schwartz’s <i>Monetary
History </i>have shown us, the clashing schools of thought concerning monetary
policies led to the most tumultuous times in our economic history. The great
American economist Irving Fisher testified before Congress in 1935 regarding the
Great Depression and stated: “Governor Strong had died and his policies died
with him […] I have always believed, if he had lived, we would have had a
different situation.” We clearly see the demarcation between schools of thought
regarding monetary policy, how they were represented by individuals at the Fed
and how they affected the Fed’s decisions. On one side, there was the
discretionary and extremely arbitrary Real Bills
Doctrine that conditioned credit at discretion, based on arbitrary
decisions of the Board of Governors. On the other side there was the less
discretionary more “quantitative based”, ‘technical’ price stability policy. How
these different schools of thought determined the destiny of the economic
system from 1923 until the mid-30s is an incredible case study of the power of
ideas and a lesson on the danger of centralized decisions concerning the money
supply; additionally under this centralized monetary system, the economy is
very susceptible to changes in the ideas and passions of fallible men rather
than being based on the real underlying market processes and fundamental
economic conditions.<o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
From this experience we can see
that Monetarists such as Fisher and Friedman considered that if the Fed would
have continued to follow Strong’s monetary policies, the collapse of the
economy would have never been as severe as it was. On the other hand, Austrians
such as Hayek and Rothbard and other scholars argue that if Strong’s policies
would have continued, this would have only perpetuated a secular dreadful
negative underlying condition of price distortions and misallocation of
capital, which would have just keep accumulating and prolonging even more
harmful misallocation and economic discoordinations. Regardless of the
differences in views and policy, we believe that the major take away from these
ideological and theoretical problems concerning money is that the greatest danger
of using the incorrect monetary framework originates from the fact that
decision making was made in the 20s and 30s and is still very much used today
under a centralized intellectually monopolistic fashion. This creates the
danger of getting things wrong extremely dangerous, since the mistakes of few
man will have severe repercussions at a systemic level. <o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
The best way to avoid large catastrophic
centralized mistakes on human decision making is through a monetary framework
which encourages decentralized decision making, minimizing human mistakes and
facilitating a learning process through which the banking industry can be extremely
benefited. When the Fed affects the money supply through centralized policies and
by relying excessively on the views and passions of a few men in order to make
complex decisions for the sake of the whole banking system (thus for the rest
of the economy), it puts, hazardously, extremely high faith on concentrated
decision making and increases the systemic risks that those few people could
make bad decisions for the rest of us. Instead a rather decentralized banking
system, although not perfect, could have coped better with the liquidity crises
through a dispersed system of trial and error in monetary policy making. This
sort of system would make additional but smaller less riskier strategies,
minimizing the jeopardy of enacting bad policies for a large part of the
banking community. This in turn increases the discovery and learning procedures
for the rest of the banking system, in which they can imitate or correct,
polices that would have worked better in order to provide systemic liquidity.
Friedman and Schwartz recognized this point emphatically when declaring: <span style="background: white;">“[I]f the pre-1914 banking system rather than the
Federal Reserve System had been in existence in 1929, the money stock almost
certainly would not have undergone a decline comparable to the one that
occurred.” Friedman & Friedman in <i>Free
to Choose</i> again argued: </span><o:p></o:p><br />
<span style="background: white;"><br /></span></div>
<div class="MsoNormal" style="margin-left: .5in;">
“Had the Federal Reserve System never been established, and had
a similar series of runs started, there is little doubt that the same measures
would have been taken as in 1907—a restriction of payments. […] <span style="background: white;">restriction [of payments] would almost certainly have
prevented the subsequent series of bank failures in 1931, 1932, and 1933, just
as restriction in 1907 quickly ended bank failures then. . . . The panic over,
confidence restored, economic recovery would very likely have begun in early
1931, just as it had in early 1908” (Friedman & Friedman, 1990).<o:p></o:p></span><br />
<span style="background: white;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="background: white;">Following
this line of argument then, we </span>see how prone
to failure a centralize banking system stands, and how systemically dangerous
is for an economy to allow excessive centralisms of fundamental market
functions on just elucidations and ideas of few “wise individuals”. Friedman
and Schwartz (1963) commented on this the following: <br />
<o:p></o:p></div>
<div class="MsoNormal" style="margin-left: .5in; text-align: justify;">
“It was a defect of the financial system that it was
susceptible to crises resolvable only with such leadership [of single
individuals]. The existence of such a financial system [a centralize one] is,
of course, the <i>ultimate</i> [and
fundamental] explanation for the financial collapse, rather than the shift of
power from New York to the other Federal Reserve Banks…”<o:p></o:p><br />
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 0in; margin-right: .2in; margin-top: 0in; tab-stops: 27.0pt; text-align: justify;">
It is worth mentioning that on neither of these monetary
policy theoretical environments (under Strong or under the Real Bills Doctrine),
the gold standard had a significant role to play (Timberlake, 2013), even if
the gold standard was the official monetary system of the Unites States. Ever
since 1913 the real monetary policies were being dictated capriciously by the
Federal Reserve Board despite of the gold standard, thus the gold standard was
de facto a fa<span style="background: white; mso-bidi-font-weight: bold;">ç</span>ade, “[…] the
movements of gold into and out of the United States no longer even
approximately determined the economy’s stock of common money” (Timberlake,
2008). The stabilizing properties of the
dynamic adjustment process of the gold standard were not able to work during
the price stability policy led by Strong or during the Real Bills Doctrine after
1928. Thus the gold standard was neither capable of contracting credit in the
boom years nor supplying credit at the times of depression; gold was therefore
not the mechanism in which monetary policy was based upon. In other words: “If
a gold standard is managed by a Treasury Department or a central bank, it is no
longer a gold standard” (Timberlake, 2010). Under this perspective, the Great Depression
is hardly the gold standard’s fault but rather the fault of discretionary
expansions and contractions led by the Fed. As Leland Crabbe, a Board of
Governors staff member, mentioned at the time: “because the gold reserve
requirement [that the Fed possessed] rarely restrained policy between 1914 and
1933, the Federal Reserve had broad discretionary powers to manage the nation’s
money supply in the advancement of domestic [nationalistic] objectives”
(Selgin, 2013).<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 0in; margin-right: .2in; margin-top: 0in; tab-stops: 27.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
</div>
<div class="MsoNormal" style="text-align: justify;">
Thus
ever since the establishment of the Federal Reserve System in 1914, the Fed
started to evermore move towards a complete sense of management and control of
money: “mortal men and not the market were controlling the monetary policy and
while doing it, they imposed their biased beliefs and prejudices in front of
the gold standard, rendering the gold standard superfluous” (Timberlake, 2010).
(Although the gold reserves provided a mathematical limit concerning the Fed
Banks capacity of expanding credit). This finally created a system in which the
Fed, through their Fed banks, somewhat controlled the quantity of money. Immediately
following Strong’s death, if the U.S. would have moved to a real Gold Standard
by early 1929, then decentralize commercial banks would have had the control of
their own gold reserves and they would have expanded credit at their individual
discretion, counteracting the contraction (Timberlake, 2013). Instead the Real
Bills Doctrine at the Fed, centralized the hoarding of gold reserves at the Fed
banks and arbitrarily started to negate credit to sound banks on liquidity
troubles, violating their own regulatory ethos stated in the <a href="http://en.wikipedia.org/wiki/Federal_Reserve_Act">Federal Reserve Act</a>. This exacerbated the contraction in the direction of the Great
Depression and opened the gates for radical intellectual and social changes in
the United States. The nation then moved away from the gold standard and
the Federal government enacted the foundations of Social Security; it is beyond
doubt that the Great Depression changed our political, economic and
philosophical framework forever as a nation and this alone is enough to justify
the expression “money matters.” </div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
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<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgxGfegtXndXa9grCHJHfrujSk4CHH9SH2Vz4U0TwZch4OMVt27bVbe_hXVn-3xtvqE-mBD0TUMwQBunswDXJs-XFaGMeVU1n1YUfikLFzLkkDnhF5l5N3ljaD-fvNONNNojuzzZo_n-u8/s1600/Untitled.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="315" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgxGfegtXndXa9grCHJHfrujSk4CHH9SH2Vz4U0TwZch4OMVt27bVbe_hXVn-3xtvqE-mBD0TUMwQBunswDXJs-XFaGMeVU1n1YUfikLFzLkkDnhF5l5N3ljaD-fvNONNNojuzzZo_n-u8/s400/Untitled.jpg" width="400" /></a></div>
<div class="MsoNormal" style="text-align: justify; text-indent: .5in;">
<i style="text-indent: 0.5in;">Source: Wheelock, 1992</i></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal">
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</span></span><!--[endif]-->Smiley, Gene; The U.S. Economy in the 1920s;
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</span></span><!--[endif]-->Sobel, Robert; Coolidge: An American Enigma;
Regnery Publishing; 1998 <o:p></o:p></div>
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</span></span><!--[endif]-->Timberlake, Richard
H.; The Federal Reserve’s Role in the Great Contraction and the Subprime
Crisis.; Cato Journal, Vol. 28, No. 2 (Spring/Summer 2008)<o:p></o:p></div>
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</span></span><!--[endif]-->Timberlake, Richard H.; The Federal Reserve’s
Role in the Great Contraction and the
Subprime Crisis; Cato Journal, Vol. 28, No. 2 (Spring/Summer 2008). <o:p></o:p></div>
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</span></span><!--[endif]-->Timberlake,
R. (1999); Money in the 1920s and 1930s. Nowhere Is Monetary Ignorance
More Apparent than in an Analysis of These Decades; The Freeman; APRIL 01, 1999<o:p></o:p></div>
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</span></span><!--[endif]-->Timberlake, R. (1993); Monetary Policy in the
United States, An Intellectual and Institutional History. Chicago: University of
Chicago Press.<o:p></o:p></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; mso-list: l0 level1 lfo1; tab-stops: list 0in left 27.0pt; text-indent: -.25in;">
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</span></span><!--[endif]--><span style="font-size: 12pt; line-height: 115%;"> </span>Timberlake,
Richard H.; <span style="font-size: 12pt; line-height: 115%;">Constitutional
Money: A Review of the Supreme Court’s Monetary Decisions; </span>Cambridge University Press ; 2013<o:p></o:p></div>
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</span></span><!--[endif]-->U.S. House of Representatives. Stabilization.
Hearings before the Committee on Banking and Currency. 69th Congress, 1st Sess.
(GPO, 1926)<o:p></o:p></div>
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</span></span><!--[endif]-->Wheelock, David C;
Monetary Policy in the Great Depression: What the Fed Did, and Why; 1992<o:p></o:p></div>
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</span></span><!--[endif]-->White, Lawrence H.; Recent
Arguments against the Gold Standard; Cato Policy Analysis Number 728; June 20,
2013<o:p></o:p></div>
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</span></span><!--[endif]-->White, Lawrence; Did Hayek and Robbins Deepen
the Great Depression?; Journal of Money, Credit and Banking; Vol. 40, No. 4;
2008<o:p></o:p></div>
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</span></span><!--[endif]-->Wicker, Elmus R.; Federal Reserve Monetary
Policy, 1917-1933; (Random House. 1966).<o:p></o:p></div>
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Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com2tag:blogger.com,1999:blog-4123052220521409126.post-68261290993937711282013-04-15T08:10:00.000-07:002013-04-15T08:10:16.854-07:00Book Review: The Battle of Bretton Woods; John Maynard Keynes, Harry Dexter White, and the Making of a New World Order <br />
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</v:imagedata></v:shape><span style="color: #0070c0; font-size: 12pt; line-height: 115%;">Book Review: The Battle of Bretton Woods; John Maynard
Keynes, Harry Dexter White, and the Making of a New World Order <o:p></o:p></span></div>
</div>
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<b>By:
Pablo Paniagua<o:p></o:p></b></div>
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April 8, 2013<o:p></o:p></div>
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<b><u>Book details:<o:p></o:p></u></b></div>
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<br /></div>
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Name: The Battle of Bretton Wood; John Maynard
Kaynes and<o:p></o:p></div>
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Harry Dexter White, and the Making of a New World
Order. <o:p></o:p></div>
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Author:
Benn Steil <o:p></o:p></div>
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Hardcover: 456 pages<o:p></o:p></div>
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Publisher: Princeton University <o:p></o:p></div>
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ISBN: 978-0-691-14909-7<o:p></o:p></div>
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Release date:
February 24<sup>th</sup>, 2013<o:p></o:p></div>
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<span style="font-family: Helvetica, sans-serif; font-size: 9pt; line-height: 115%;"></span><br />
<span style="font-family: Helvetica, sans-serif; font-size: 9pt; line-height: 115%;">
</span><b><i>“[…] the illusion that government monopoly would secure for the
countries a better money than the market has governed all the development of
monetary institutions ever since, the fact is of course that wherever the
exercise of this power was not limited by some such automatic mechanism as the
gold standard, it was abused to defraud people. A study of history of money
shows that no government that had direct control of the quantity of money can
be trusted for any length of time not to abuse it.” <o:p></o:p></i></b></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<b><i>F.A. Hayek<o:p></o:p></i></b></div>
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<b><i><br /></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: right;">
<b><i>“If the Enlightenment has discovered that the role assigned to human
reason in intelligent construction had been too small in the past, we are
discovering that the task which our age is assigning to the rational
construction of new institutions is far too big.”<o:p></o:p></i></b></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<b><i>F.A. Hayek<o:p></o:p></i></b></div>
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<b><i><br /></i></b></div>
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<span class="apple-converted-space"><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">Right after the
2008 international financial crisis, that was partly caused by severe economic
endemic instabilities and systemic financial imbalances. World leaders were
advocating for a new international monetary order that would help us deal and
manage such imbalances and to control and tame currency and capital
fluctuations; which played a huge role in the gestation of the crisis. The
voices were almost unanimous: leaders of the world were calling for “a new
Bretton Woods”. It almost seemed that the future of the world’s economies will
exclusively depend of a new form of international agreement design and led by
translational institutions and bureaucrats; this vision is analogous to the one
originally crafted in the remote town of Bretton Woods in New Hampshire in July
1944. How accurate is this vision of the world’s macroeconomic check and balances?
How effective was Bretton Woods in creating a consciously design monetary
regime?; Benn Steil’s splendid book raises this and several other questions concerning
one of the most important events in the 20<sup>th</sup> century; that shaped
the geopolitical landscape and the international monetary system towards a
United States-based dominion for the last 70 years. And the vital consequences
and lessons we can get for the future, from a sober demystifying analysis of
Bretton Woods and our intellectual capacity of designing complex social
institutions such as monetary systems.<o:p></o:p></span></span></div>
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<span class="apple-converted-space"><span style="background-color: white; background-position: initial initial; background-repeat: initial initial;"><br /></span></span></div>
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Benn Steil is
senior fellow and director of international economics at the Council on Foreign
Relations. He was awarded with the Hayek Book Prize in 2010 for his book <i>Money, Markets, and Sovereignty</i>. His
vast knowledge on currency wars, protectionist policies and international
economics is the perfect background to tell the history of this unique
international political-monetary event; his book encompasses not only currency
manipulations and economic history but touches geopolitical analysis, espionage
and well-documented biographic analyses. This general approach makes this book
not a treatise on international economics or economic history but rather a
stimulating engaging political and diplomatic history spiced up with backroom
negotiations, intellectual-diplomatic duels and soviet spies. <o:p></o:p></div>
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The Battle of
Bretton Woods offers a wider and amusing analysis on the political and economic
international events prior, which lead to the Bretton woods agreements. It also
reveals the details and the political influences that played a major role in
the crafting of the new monetary system right after WWII. Steil’s vivid
narrative jumps between geopolitical negotiations and international economics while
telling us rich and deep portraits of the leading men involved in the intense negotiations,
which led to the political and intellectual battle of Bretton Woods. The
leading roles were performed by Harry Dexter White on the American side and
John Maynard Keynes on the British side. The book indirectly deals with the historical
diplomatic and economic context of the decades that marked one of the major
geopolitical shifts of power in the world’s history, the decline of the British
Empire and the surge of The United States as the major political and economic
power; and how this remarkable shift, came, for the first time in history,
enacted mainly through macroeconomics. It also shows, how the Bretton Woods
monetary system, was undertaken by the vision of a single man Harry Dexter
White and the explicit American instrumentalization of this new monetary system,
which allowed the U.S. to enforced it to the rest of the world through the Bretton
Woods ‘negotiations’, accomplishing the FDR’s government agenda of eliminating
completely Britain as an economic and political rival. <o:p></o:p></div>
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<br /></div>
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Bretton Woods represented a
unique crossroads of economic and political power; it represented the political
battle that gave an end to the British supremacy and the end of British
imperialism and monetary hegemony and the rise of the U.S. economic supremacy
and international free-trade; while also giving the U.S. dollar the role of the
world’s main currency. The book shows this economic-political intersection
represented in the face of two remarkably gifted men in the
political-intellectual battlefield. The British side was represented by the
savvy intellectual luminaire Lord Keynes which was at the time to world’s first
and most famous and influential celebrity-economist; and on the American Side
Harry Dexter White a short-tempered U.S. Treasury technocrat, New-Dealer
Democrat and self-made economist from Harvard. The book beautifully portraits
the problems and difficulties of Keynes on the British side to negotiate their
terms in the discussions; specifically due to the lack of political sensitivity
of Lord Keynes and mainly due to the fact that Britain was virtually insolvent
and the U.S. was her major creditor. In addition, the Americans had the
benefits of having the biggest gold reserves, being the main world lender after
WWII and they counted on the political skills of White, which seized the
perfect moment in time to bring the U.S. dollar as the world leading currency. White
was no match for Keynes intellectuality, but White was on the American side and
his bargaining position was total. The position of the U.S. as the major
borrower allowed him to practically dictate and craft by himself the new
monetary order that had the main objective of being the macroeconomic
instrument to bring the U.S. as the new economic and political leader and
impede foreign nations to arbitrary depreciate their currencies.<o:p></o:p></div>
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<br /></div>
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Steil’s animated
narrative of the years that preceded the Bretton Woods agreement tells the
political negotiations and the intellectual and political battles held multiple
times by White and Keynes and others. Through these international battles we
not only gained incredible insights on political negotiations and international
manipulations; but we also gained beautiful portraits of the man that shaped
the 20<sup>th</sup> Century. Here is where the books turn into a very diverse
intellectual and narrative endeavor. This well documented book, moves
constantly away from economic history and dives into American realpolitik,
British politics and concise and rich intellectual biographies plus deplorable illustrations
of government officials deeply involved with the Soviet Intelligentsia. This is
a very appealing part of the book, which makes it more suitable for the general
readership. In these personalities’ portraits, we gain very enjoyable insights
of one of the very much neglected but yet fascinating figures of the 20<sup>th</sup>
century: Harry Dexter White. Steil’s bring into light one of the most rich and
controversial expositions on White’s life; in particular his secret connections
with the Soviet Union and how White was secretly a promoter of Russian
Political interests while at the U.S. Treasury. The Battle of Bretton Woods
sheds light on Whites long-time affair with central planning and socialism,
since his doctoral days in Which White wanted a scholarship to study abroad in
Russia to learn socialist-economy. His passion for socialism and the soviet
union, paradoxically did not play any role in his drafting of the U.S. led
monetary regime, however through the designing and planning of the monetary system,
we see how White’s saw (poorly) economics simply as a mean to higher nationalistic
and political ends. <o:p></o:p></div>
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<br /></div>
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The book then shows
how White, while skillfully designing almost single handed, the world monetary
system from the U.S. Treasury, he was simultaneously engaged in secret communications
with Soviet spies; facilitating
confidential and sensitive information from the Treasury to the Soviet Union.
White also consciously placed other several Russian fellow-travelers as
full-time employees inside the Treasury. The book unmistakably represents White
as probably one of the most important and influential Russian connections
inside a governmental American position in the 20<sup>th</sup> century. In
addition the book highlights the symbiotic political dependency between U.S.
Treasury Secretary Henry Morgenthau and his right-hand advisor Harry Dexter White
and how White through Morgenthau, directly influenced the international politics
of Franklin D. Roosevelt’s White House. In particular, the book shows how White
directly influenced and skewed the American-Japanese relationships that ended
up in the Japanese retaliations on Pearl Harbor. <o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
At the end of
White’s career he reached bureaucratic excellence within the U.S. Treasury
under Morgenthau’s direction allowing him to create and draft the monetary
system that would allow the U.S. macroeconomic international governance and hegemony.
Through this two and a half years process of negotiations between the British
and the Americans, the book glance interesting aspects of John Maynard Keynes;
his political defeats in the Anglo-American negotiations, his obsession of
leaving his personal stamp as the father of a new monetary system and his
long-term compulsion of being internationally relevant at all cost. This extreme
self-involvement ended up playing against the British government’s necessities
and hampering their debt negotiations. At this point, the book give us White’s
most brilliant political move: the actual organization of the Bretton Woods
meeting at the perfect time and place that provided him with the perfect smoke
and mirrors situation to blindside Keynes from the real negotiations concerning
the U.S. currency hegemony. White divided Bretton Woods in two major
commissions, the first one, dealing with the establishing of the international
stabilization fund, currently the International Monetary Fund, and the
settlement of a new international dollar-based monetary system, led by White;
and the second less relevant commission that dealt with the <span style="background-color: white; background-position: initial initial; background-repeat: initial initial;">International Bank for Reconstruction
and Development, renamed in 1992 the </span>World Bank which was led by Lord
Keynes. White’s scheme worked perfectly, side-lined Keynes from the most
relevant discussions concerning trade liberalizations and currency
convertibility. <o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Bretton Woods
was therefore simply a charade to obscure the fact that the new world monetary
system was a bilateral political prearrangement between the U.S. and Britain;
that was being planned two and a half years before the conference itself and it
was marked by nationalistic conflict of interests; such a short-sided political
and nationalistic biased is one of the structural weakness that still reign in
our current international monetary fiat system in the form of “monetary
nationalism” and an international race to the bottom sort of monetary policy. <o:p></o:p></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Consequently,
the structure of the new monetary system created by White at the commission
became only fully operative after Bretton Woods, officially in 1961. The main
feature of the post WWII Bretton Woods monetary regime was to seek a fixed
exchange rates system for currencies and having the U.S. Dollar as the only
currency directly pegged to gold at a ‘fixed exchange’ rate. The system
obviously beneficiated the U.S. Federal government, allowing it to become the
orchestra director of monetary policy in the world. This scheme liberated
somewhat the Federal government discretionary powers, towards to consciously
plan and managed the U.S. macro economy through accommodating monetary policy. Unfortunately,
Steil argues, White’s design and the Bretton Woods agreement were very short-lived
due to its inconsistencies and lack of internal tendency to control imbalances
and the lack of restrain of the U.S. government to increase the supply of
dollars devaluating the currency. The scheme ended only 10 years later in
August 15, 1971 when President Nixon closed the gold window and ended any form
of dollar convertibility to gold. These phases were marked with the tension and
conflicting inconsistencies of trying to design a system, based on a national
currency that seek to be both, the international settlements character and the
national U.S. domestic monetary role. Steil stresses the inherent contradiction
in White’s system, concerning how to provide enough liquidity as an
international settlement currency, highly demanded internationally, while at
the same time restricting its liquidity in order to keep the dollars redeemable
to gold at the fixed exchange rate.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
1971 concluded
the last form of relationship of the U.S. dollar with gold and simultaneously
opened the door the our new current system based on international fiat money; a
system without tangible connection to any form of commodity, in which
politicians and technocrats are freer than ever to follow arbitrary and
nationalistic policies aimed at depreciating currencies and generating secular
inflations that allows them intrinsically to increase secular discretionary
government spending. Nixon’s decision to close the gold window could be seen
only as the obvious most preferable political path available, under the road
that White’s system had initially paved. The book shows us how political biased
and governmental interests permeates the design of fundamental social
institutions, creating deep structural institutional inconsistencies that leads
to unstable economic systems characterize by unsustainable imbalances and credit
expansions that have no built-In
counterweights to correct them as the classical gold standard somewhat offered
instead. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
The book
leaves us with the sober conclusion about the possibilities and limitations of
politicians and technocrats to consciously design an efficient monetary system
that will take into account monetary imbalances and at the same time put checks
on nationalistic arbitrary monetary policies. Bretton Woods, the book shows,
was far from an international agreement in which every country had a saying in
the making of the system. It was only a nationalistic political-macroeconomic
weapon used by the U.S. Federal government to increase their political and
economic power in the world and it was the greatest case in which the U.S.
government came to instrumentalize something as fundamental to human prosperity
as the monetary system. The book teaches us how, monetary systems and
currencies are deeply attach to international politics and geopolitical power
struggles; it also provide us a very interesting lesson of skepticism
concerning the capacity to consciously and deliberately create competently
something as complex as a monetary system.<o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
Steil’s book in
addition, periodically references the benefits of the first gold standard trough
1880-1913 and how even with all its faults and imperfections it still possessed
a higher control on the level of discretion of central banks; it possessed an
automatic built-in tendency in the system to control and contain international
imbalances and credit expansions; ironically enough this monetary regime was
neither design nor imposed; but it was unexpectedly shaped through a system of
try and error. The original gold standard can be seen as a Hayekian social institution
that aroused organically as a self-organizing structure, somewhat removed from
nationalistic and political design and it gave birth to one of the most
prosperous centuries in human history. In contrast, the gold-exchange standard
after WWI, the Bretton Woods dollar-based gold-exchange standard and the
international fiat money system as seen in this splendid book, were the results
of consciously design, artificially fabricated, deliberate politically
leveraged institutions that ended up creating unsustainable imbalances, wars
and serial catastrophic bubbles opening the door to a century overwhelmed by
volatility, long economic recessions and monetary distortions. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
In conclusion
this unique book is a delightful blend of politics, espionage and economic
history. The book give us a fundamental lesson for future international
economic arrangements; that we have to be aware of the limitations of our
knowledge to consciously design such a intricate and relevant social
institution as a monetary system and at the same time, raises awareness of the
risks of allowing political and nationalistic interests to manage and control
these systems at will, because as seen with Bretton Woods this will be the
seeds of its own demise. These lessons that Steil’s book gives us today is a relevant
modest lesson on the dangers of mixing short-sided political aims and social institutions and is as relevant today
as it would have been for the ‘enlighten’ ones in New Hampshire in 1944. <o:p></o:p></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: right;">
<b><i>“The Bretton Woods monetary system was finished. Though the bond
between money and gold had been fraying for ne</i></b><i>a<b>rly sixty years, it had
throughout most of the world and two and a half millennia of history been one
that had only been severed as a temporary expedient in times of crisis. This
time was different. The dollar was in essence the last ship moored to gold,
with all the rest of world’s currencies on board, and the United States was
cutting the anchor and sailing off for good.”<o:p></o:p></b></i></div>
<div align="right" class="MsoNormal" style="mso-margin-bottom-alt: auto; text-align: right;">
<b><i>Benn Steil <o:p></o:p></i></b></div>
<div align="right" class="MsoNormal" style="mso-margin-bottom-alt: auto; text-align: right;">
<b><i><br /></i></b></div>
<div align="right" class="MsoNoSpacing" style="line-height: 115%; text-align: right;">
<b><i>“The
gold standard was, without any international agreements, the most satisfactory
international standard that has ever been devised…It is often said that the
gold standard ‘failed.’ The truth is that governments sabotaged it
deliberately, because it interfered with nationalistic ‘planning’ that governments
preferred to stability of exchange rates…It is not necessary to invent
elaborate technical devices to secure monetary stability. The nineteenth
century developed them through the gold standard.”<o:p></o:p></i></b></div>
<div align="right" class="MsoNoSpacing" style="line-height: 115%; margin-bottom: 12.0pt; text-align: right;">
<b><i>The New York Times March 30, 1943<o:p></o:p></i></b></div>
Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-59666947234711578272013-03-10T16:45:00.000-07:002013-03-13T17:14:37.348-07:00Book Review: Conscious Capitalism<div style="border-bottom: 1px solid #4f81bd; border-left: none; border-right: none; border-top: none; margin-bottom: 0.85cm; margin-left: -0.25cm; margin-right: -0.51cm; margin-top: 0.05cm; padding-bottom: 0.14cm; padding-left: 0cm; padding-right: 0cm; padding-top: 0cm;">
<span style="color: #4f81bd;"><b><span style="color: #0070c0;"><span style="font-size: small;"><span style="font-style: normal;">Book
Review: </span></span></span><i><span style="color: #0070c0;"><span style="font-size: small;">Conscious
Capitalism: Liberating the Heroic Spirit of Business</span></span></i></b></span></div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
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" width="131" /></a><b>By: Pablo
Paniagua</b></div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
February 19,
2013
</div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
</div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<u><b>Book
details:</b></u></div>
<div style="line-height: 100%; margin-bottom: 0cm; margin-right: -0.25cm;">
</div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">Name:
Conscious Capitalism: Liberating the Heroic Spirit of Business</span></div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">Author:
John Mackey and Raj Sisodia </span>
</div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">Hardcover:</span><span style="color: black;"> 368
pages</span></div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">Publisher:</span><span style="color: black;"> Harvard
Business Review Press </span>
</div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">ISBN:</span><span style="color: black;"> 978-1422144206</span></div>
<div style="margin-bottom: 0cm; margin-right: -0.25cm;">
<span style="color: black;">Release
date: </span><span style="color: black;">January 15, 2013</span></div>
<div align="RIGHT" style="margin-bottom: 0.35cm;">
<br />
<br /></div>
<div align="RIGHT" style="margin-bottom: 0.35cm;">
“<i><b>This is what we
know to be true: business is good because it creates value, it is
ethical because it is based on voluntary exchange, it is noble
because it can elevate our existence, and it is heroic because it
lifts people out of poverty and creates prosperity.”</b></i></div>
<div align="RIGHT" style="margin-bottom: 0.35cm;">
<i><b>John Mackey </b></i>
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
<span style="color: black;"><span style="background: #ffffff;">Early
this year the co-CEO of </span></span><span style="background: #ffffff;">Whole
Foods John Mackey</span><span style="color: black;"><span style="background: #ffffff;"> </span></span><span style="background: #ffffff;">along
with Raj Sisodia, a marketing professor at Bentley College, launched:
</span><i><span style="background: #ffffff;">Conscious Capitalism:
Liberating the Heroic Spirit of Business. </span></i><span style="background: #ffffff;">The
book is a noble attempt to change the outdated obtuse managerial
paradigm of the “way of doing business” while simultaneously
stressing capitalism’s core virtues and noble moral foundations.
The book challenges the way of perceiving companies as simply
profit-maximizing machines squeezing stakeholders in order to achieve
their narrow monetary ends and also warns us of how when we follow
that narrative, we undermine not only our own companies but
capitalism and society. </span>
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
<a href="http://www.blogger.com/blogger.g?blogID=4123052220521409126" name="_GoBack"></a>Conscious
Capitalism offers a wider view as to how business in general should
be perceived, specifically in this new era of interdependence and
human-social consciousness. The book starts with Mackey challenging
Milton Friedman’s outlook on business; Friedman once stated that
the only genuine role of business was to be responsible only to their
shareholders, with other stakeholders being beyond the realm of
action for business. Today when connectivity and social global
awareness have increased, this view seems to be too narrow and
self-defeating. Additionally it does not explain how companies can
add sustainable value to society through a network of relationships
creating systems of collaboration, interdependency and win-win
partnerships to enrich us all. This book is the authors’ attempt to
expose management and society to this forgotten reality of capitalism
and its inner heroic power of unleashing collaboration and
well-being. Likewise Conscious Capitalism places special emphasis on
the incredible role that entrepreneurs and companies play in modern
society as well as in every aspect of life. Mackey helps us to
realize how most of our daily interactions are related to various
business forms or occur inside different work environments. Therefore
it is imperative to have businessmen who are fully conscious of their
crucial social role and aware of the direct impact they make on
other’s lives and the environment. If we want to have a balanced
society to make people feel fulfilled both spiritually and
materially, Mackey argues is that we need a more conscious, holistic
way of seeing business and a well-rounded conception of capitalism.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
In order to share this
awareness among entrepreneurs, the book shows that a radical change
of paradigm is necessary for the way people manage and perceive their
businesses and modify our view of what we understand as capitalism.
If businesses want to become profit-oriented, while retain
sustainable value, increase long-term profits and add value to the
whole society, their only sustainable solution is to elevate their
business scope towards a higher social purpose; which helps to create
a shared integrated vision of society with their stakeholders. This
higher purpose will appeal to others involved in their economic and
social relationships, opening business towards more long-term
beneficial relationships. Embracing ‘conscious capitalism’ is,
according to Mackey, the way in which we can embrace real human and
responsible entrepreneurship, which has been the true engine of
progress in human society for more than 200 years. The only way to
build accountable and successful business practices is to establish
relationships based on love, care, respect and efficiency. This will
benefit customers, employees, investors, communities, suppliers and
the environment. The book illuminates the fact that capitalism is not
based on rapacity and shallow egoistic self-interest but rather
win-win relationships based on harmony and reciprocity. According to
the book, people have failed to understand what true capitalism is
about and how it creates prosperity; this is a menace for a
free-society and its capacity to create spiritual and economical
wealth. This book helps us to rediscover this forgotten reality.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
Mackey’s book later
evolves into his personal manifesto of the heroic roles that
entrepreneurs have played in modern societies and how businesses are
the institutions which can contribute to a more tangible way to our
psychological and materialistic well-being. Unfortunately most
business schools preach to some degree versions of a short-term,
voracious, narrow version of business, which pushes business leaders
around the world towards a simplistic erroneous paradigm. This
mistaken vision aims only at seizing short-term monetary gains at
whatever cost, even if it undermines the company’s own long-term
success and damages workers and suppliers. The book proposes a new
management paradigm instead: a holistic, value-centered and socially
integrated company. This manifesto is a clear example of how
capitalism and businesses can be ‘conscious’ trough converging
the personal profit-seeking motives with higher social purposes that
creates value and benefits for local cultures, workers, suppliers and
the environment. There is no clash between society’s interests and
those of profit-seeking industries; they not merely coexist but are
fundamentally interdependent on one another.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
The book continues by
reminding us that the true hero in the capitalist system is the
entrepreneur; it is he who elevates the quality of life to all
mankind through serving it. Mackey then poses the following query:
why is capitalism- even after being shown to be the best possible
system in which humans can flourish- so repudiated by intellectuals
and the masses? Businesspeople, Mackey argues, have been losing
ground on defending capitalism on ethical bases; capitalism needs a
better reformulation of its ethics and narrative. The spread of
capitalism’s rotten version, the so-called “crony-capitalism,”
has helped to create the wrong view of what capitalism is really
about. Our new crony-capitalist system is based on short-term,
profit-seeking, greedy businessmen who pursue political connections
and government benefits to seize wealth, while stealing value from
the American consumer. This form of “entrepreneurship” is a
zero-sum game which is totally unfair and immoral. Unfortunately
people see cronyism as our new established form of capitalism, hence
the widespread reluctance to support the capitalist system. Following
this argument, the also book stresses the fact that businesspeople
recognize the profit motive as the only motive of businesses, gives
them the losing ethical ground; the reality is instead quite
different. People start businesses because they want to follow their
passions and dreams, innovate, bear risk and at the same time serve
and improve other people’s lives; this is the real purpose of
business and the winning ethical ground for capitalism.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
The book’s
subsequent major theme presents the more practical, managerial mental
models that need to be applied in order to achieve consciousness.
These models are deeply rooted in the philosophy of reciprocity as
previously discussed. Specifically, the book’s mental-models are:
higher purpose and core values, stakeholder integration, conscious
leadership and finally conscious culture and management. All
categories are inherently necessary and reinforce one another when
businesses seek to be conscious capitalists.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
Through the mental
models, Mackey reveals several real-life practices that Whole Foods
has applied. They are inspired by the principles of consciousness and
holistic interdependency; these principles are very much homologous
to the ones imbedded in the philosophy of a free-society. These
examples truly enrich the book and display how Whole Foods has added
value through daily decentralize managerial decisions which have made
the business successful. The misbelief that corporations need to only
focus on maximizing monetary profit while neglecting communities, the
health of the employees and the environment in order to succeed is
drastically demystified by Whole Foods real practices. Also the
misbelief that most business decisions are based on trade-offs
between stakeholders is successfully challenged through seeking
win-win solutions in the chain of relationships in which businesses
are imbedded. Overall the book effectively challenges several other
antique mental models which keep us in the “business is evil”
paradigm; henceforth the book acts as a wakeup call to eliminate the
old retrograde business practices in exchange for achieving greater
value.
</div>
<div align="JUSTIFY" style="margin-bottom: 0.35cm;">
In conclusion, the
term ‘conscious capitalism’ is a way of thinking about life and
about doing business. It is a stand to seek a higher level of
awareness of our higher purposes in life, our roles and impacts as
humans and businesses and our direct and indirect relationships with
other stakeholders. According to Mackey, it is “a deeper
consciousness about why businesses exist and how they can create more
value”. Thus it is the responsibility of ethical and conscious
businesspeople and entrepreneurs to demonstrate to society their
important role in the world, what businesses can do for local
communities, for families and to solve deep social problems.
Conscious capitalism is therefore not only a story worth telling but
is a vision of our world worth preserving.</div>
<div align="RIGHT" style="margin-bottom: 0.35cm;">
“<i><b>While
free-enterprise capitalism is inherently virtuous and vitally
necessary for democracy and prosperity, crony capitalism is
intrinsically unethical and poses a grave threat to our freedom and
well-being. Unfortunately, our current system has the effect of
corrupting many honorable business-people, pushing them into becoming
reluctant crony capitalist as a matter of survival’</b></i></div>
<div align="RIGHT" style="margin-bottom: 0.35cm;">
<i><b>John Mackey </b></i>
</div>
Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-2801713436891907782013-02-01T19:30:00.001-08:002013-02-01T19:35:11.092-08:00Book review: “The Great Persuasion: Reinventing Free Markets since the Depression”<div lang="en-US" style="border-bottom: 1px solid #4f81bd; border-left: none; border-right: none; border-top: none; margin-bottom: 0.49cm; margin-left: 0.95cm; margin-right: 1.65cm; margin-top: 0.35cm; padding: 0cm;">
<br />
<div style="font-family: Georgia,"Times New Roman",serif;">
<span style="color: #4f81bd;"><b><span style="color: #0070c0;"><span style="font-size: small;"><span style="font-style: normal;">Book
review: “The Great Persuasion: Reinventing Free Markets since the
Depression”</span></span></span></b></span></div>
</div>
<div class="western" lang="en-US" style="margin-bottom: 0cm;">
</div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
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" 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RtULTkkYUtOwt25R4P1lz1uSLDBqIWRMJiuOYtaq29sL744kDARzklIkcdpUC4QEzkJCdUZVp2nWmqvpheGNmJNW7NN6Xj96njDRnzgeoCoRYXEgyBGiGCS+yBMIWKQCsRMpuuEmUwYlBMAOSam4ByjvJeQzTeP40tfGFzk/pCbJ401wBAmAApSwVCpgLKUMN1bNPmiY2t6aGmkdi1UuzhavRZvf957n/kKGSCCXCDaxXKJDAwMLijRITQY8zPCieK8Yinrsf5UvDMn4cbEgYTavoT6voQ3txdfJcKtmWjznoQLz25UUOQt/lRCjlTXyZbay+mFgbVYw1r4wWa8bjPetjX/4ucKXWjIz8oQk5jrRBiMm4TqlOiU6JwYkpsUsNxqDI4Jx0hnlGN7Zb3NV8fxD77TGc+1QrEGDC5yK30wKBOkXBLDwoS5zsyP9Pxt7VkiEkxPBxOx+sRU+/Pe+1wtxiohoIyhH5lSwlSvzjjBEmOL8zIMCVVdhyVMR/YkHKq77HWrFElODAIPasKbOwsvDkuYXXh2owIjb7HO6J8k/KGl7mJysT8x2Tg3cisRrUlOd2bmX1w0MfCoHFoaEYBKzAxETUgMhHSEdIINQU1NQRgSS+oGF4JgSZEtoc1/AMdRAwguo7hUYCk11YLFC2Odycn2zVhDcrJ2JVS5vdz3fOAu8pziiBFUStBlHSs6hZIIgg1C/JQGKBZUdV02fcnpR8lYRyrakgo3J8Zb/rb4dKj+oupxm0IiBQrMDUqJt6Tp7tU/1kZSkfZkuD4Ta0zG2jJzwzcqMFVdkpLP1oTJxYGF8arNqdrMTONKuHlr8fmNCwZWNA4NSAViUoEEM0NIP6UWY34IRK5KZEQywg9W90piS2jz1XEcNQBRPyWmwFwCrx+eWxjrSE62pmJ16cnqlfDd7ZWuF/13kPcEx4igAMIXdKzoFHF6WEJGVddly7sx1b8ReZgKN2aizclQy/v5oYHa8+6CkxYDAmulggUo5p6C5l8v/r78KhVpTYU+KyH56J3QdXLvnXCqaTNetx6pXhqr25wauuoHyOP0C1MIpuuCMSaloevm3jaIKCeh3JeQftghLt8lZPPN4zhqAKI6oVIQLIHbD88tjnWk4nsSrobu7ix3vei/hbzfc6JhbCBSlqsJORUYG4j6KbUoZlgruWx5E7HeRLgpGa7fnmxNR1p2pvse1533nHNIrZB4zlJvAXWdQUV/ab1b8dvCk3SkJRWq24oGk7GHmbnh6+cxVl2cEYGQ2B9I0BlWnWdaaq+l5x+npto2YrUb4eqNaMPGZNdlw+Up+Av2lRBQjLUSzVOkekuw5tMUFahQl/6Pd6Chh/a5yH8h2XzbOI4agBinlAoCJXD64bnl0Y5MrD0dbcjEa9cn7r/bk/CvnCgEC0T9gnglg5wyTGROQkII1kouW+5ErDsZe7gxUbsdb05Hmnanese6f75zUau8IX+5gG5dZLfP01/KtKctP+1M92YiwUyo5jMSYrDXh7k3RJEbJ3y6Fm5ORutT0eqtqabt+e7me8Yvl/Dt69btK/yXS/TnS+LGJf3WtfIKv1A9Tobwp7vO7G1CZUto89VxHDUAMUopFhRI4CwF55ZHureiXZlw01Y0mBivfrfU96rvzp6EhCFq5iRkLCehiZlBCMFa0SXTlYh3bk+3Jcart6LB1ERwd7p7+U1DIt6RmR1MxAe2F19sz79cD/VuTfX/sdCXDTdkQlVbsfr0voRIczHGBNb2uk9yg/UlRa1VtzJzz1fHm7OTTclQ5Ubowc582/xo/VKse332cWp6MDk1lF14vrU0mlmaeNr/MCBAbhnhZ3dDzHsJ2XzzOI4aQBilFEsCdM1dphWvvO3figxkQ+3b4YeJsYbfFode997Fnu8FVghhhJiCuCXTGCOYiH0JEdaKLpklG5Ndu7Nt62MPMtG65ETd9mR7Nt6RjjWmJlvWQ83Z2cHtuaGNcGcq/HD51b3tcN1W6MGBhNcuUKR5GGOcKAcSGlSqxSWtVbe3Zl6vjTb/NtO2Fa5Mjv+anapPTjXurAymlgZ+m+1ORVozkz2bk/3puedPOqqQ67TmOisJOPDwww6ltoQ2Xx/HUQMIw5RiSaCuectU58qboWzoUXaiazvcsTHS/NvCk9e9D7DnxJ6EVP9YQh1znRCEtcIrgZJEvGN3tm199G42XpcK1aXCjduTnalodSZWvzZWvRlqSYy3JMZb3s90b0eC2+GardCD7WjtZyQkWm5TfYMYWpGrrfLe1szb9dHW91Ot25Gq7diDdPTe8vjdxVBV7NWvu/Fg4s2DjfH65dHGzcn+F90PDO3cRYtIogqyt0vi4U/eS8jmm8dx1IADCU3VW6a61l4/zoaebI/37Ux0b4y0/D7/9HXvA+o+IbD2iYSQfiThj2WuRLxjZ/bh2sivO1MN6XB9YqwuFW5eH7udjddkJ5uyU62rIw3Lr2u3Yw8z49W74aqt0P2chOn54WsXKNA8lDNOvJxojGKBpUEMrcjTVnlva2YkNdG9E21Kjt7Zjd/PxO5uRO6lZuoT043Z8fsbb359F2/eirXuzD961nEHFDoM7DJsCW3yhOOoAbkuRImxrnn9oHBxtDsV60lFW9Lx4OpEzc7SwIv+u9hzQmCNIklxqUBIUsbp3i7bjAmOAVOKLgv39uzTdKR7c6I5O9W+NFL7bqlvLdacXQjtLMbS8+HUXOj3jZm1yJPU9GAm3poM12zFqlOxuvVIU3rx+Y8XpOLzMG4S5iVUoQwyQg3KQVFRR+XtnenXG2/b30fadkPB9Gj93+YHkpH+96vj71YimYWnf0+NJ+efby2N/j09+6Sz3lBLhOI1ETQhNRA30MGJhVIie8tDm6+O46gB/y4Jr+re7dmnqXBXYqxxa7JtebQuPd0+/vhm2/0bHTW32qputdz/ubv+dvPd8+En1dmZzmS4ZitWm47+SUKqEKrlarB9CW/tTL/OhLq2Qy3b4/XZicZ0uL2/9mLznQsNty/V3dZbqy/U3wk03r/U23T39tVS7isppdhEufNDuYH4ofM57KVMNl8dx1ED/o0SZmeGU+Gu9dFgdqo9EW5KTrYONgfcJxxawQ+o+JR67ntQ9FfvCUfrPX8q3p4M1+UkTISbthafXzvPNa+HM4MSjRJwIKFWXNhReXN75mU20pUZa0iN1Pw22ZYMt98u9zHXCekrpMoPOjrDlJPMd9aATqaUUK+7lB0c33tIP/t8Qpv/CI6jBvwbm6Nb008y0Z7EWGN2qj0z1b49393bYGBXgQF85RyXMVSKvbjku8Hgj/9f+k0yXH8gYXbh+fUKDrwuwQxKEMUkd+CEQalWcq6t6sb27NOtaGdmoj41VvvbdFdmcuB2BaSusyYCXCuSsETHbg5cyFtMFa8OkUDEds8mXziOGvBvlDAz9Tgb79sYb0pGmtOTbe9XBvobLVBSRL0eAwI/wRZSlXOO1nvns9N9yYPtLcJNB+sJdWrkxvNy080MSrWSM23V17fmhlPRlp3J5nS4PhNvTcYGbl+UxOOyCBdY40izBLU4ZwgbXAR0PwXk4LynvTODP4zX57+QbL5tHEcN+HdJ+KPhS8WHsvG+zYnm9fGG9VDju6W+vqDJFJVqUCBiYlLKCHWd6aq9tj03lAwFD0v4cznHbpdBJUWSIsmwnpvwrZWcaqu+ujU3tDRavTPdlI42bEZbE/HBWxctrcTJoGCEI0AJ4oxIgrhkls79GOY0/jBtzR6st/mP4ThqwL9Lwp/8WiLcl450p8IPExPBtYngu6W+3gYDeDUGqcCSAWIgTDzn+hp+ebfwNBlq2ooGM5GGZKhld/75z+UUu10WkRwaFBkM6wJLg2HNebK15nJmfmBx5EF2umEzUrMZb0vOPL15ye8r8UhWJniAEhMjnWAj9wcEOcEHB7bx3NmJlGLKIGX2tDWbr47jqAH/LglvBMDKWNfGeHsm2paKtmxGW96vDPQFTbfTR6DQuZ8CRjWolZzprPt5e/ZxTsJsOCfhs1/KKXE7LSI5tCiyGDY/SFh7MbPQn4jU7cw2JkJVG7HW5MzTH8sNZ4HL1C8xUsZpOcV+Tkt1UYGRDgGTwn/IQFtCm/8ojqMG/AMJ10K1O0sDLwfuEe9JSQDDOiNl/6A5uhkdSEe605HWVLQlEW7aWegZaPLn9pjhxCCIm0wAZ0Fb9fWdxeeb4cM14T+XcHWiOhmrzEw2rIUbs4uvfiyXmkel2J+DIItgg2C5VwdSDiFmjFFKpeSUYg14KYNc2M1Rm6+O46gBX1tCj1sj+MNGT/+ChLnmqPlRc3ShPxkPZqZq0vHatXBjcvbJlQBWnE4CBUeCI8EgZ5AySAnCFBNKkGlIKRjGMFcBEoI4pxjbNaHNV8dx1ICvL6H6sYRn26qv57Y8zEm4GW7anX/2cznFbqdFDnfMyA8dM/MDiUhdMvIgFa1OTzVnF4dvXxY6VkpNK8BpgFM/I35GTI5Nji1BTIkkgwT6KNE4QxiplGJbQpv/DI6jBnz15qjbR7HgVCeIGpwB59lP9x0NN20v7EloUEmxoFh8PERxbWtuKB1rzERrUuEH6XhwdeLhVb/LU/AXb9Fp7jnH3GeJ5yx2n8HuM9h7FnvPYuUchSWK+6zOgSkJBD6CIWOMc3vA0Oar4zhqwNeX0EMx4VQwhE1OgPN0bgfuRCSYidWnow2JcFM2t9uax6lTSXO7ZRP+YbC++vr27HA60pKN1KTG72XjDRuR5uZfzZsXyY1L+q1y8EsFuFmu3SzXbpRrP1Vo1y+g6+fx/V/KGSjSmWIISIAiGGeEcyryXkI23zyOowZ8bQkVt4tjlNsG3+QYuE4dljAV25Pw+nkKvC7BJCWAErQ/Y4ZrJec6qm5szz7dHGvaDtelx++9n278Y6l7aaJlKdq3OvUsO/MoO/Noa3ooPTOUmnmcnH2yOfdsY+7F1MTgxYDGQYnACkNaqWkxwom9Db7N18dx1ICvL2EJx0BSwpBmcghcJ9pqLu8sPUpE6tPx+twqiq3FZ9fOc83rEkwSqhEKDiQExYUdlTd3Zp5nwq1/TLdsTzzIhivT0Yb1SEtyZnBtaigVaU1FWjciDzcibYlI+1qkczXWsxzrz66OXvIrTC00iMqRZkkdAWqfWW/zH8Bx1ICvLaHqLuYYSIr+FQk535OQUnxIwls7M883Rpr/PtW6E6rMhis3J6o2oy2b0z3z422ZaHMm2pzbe38z2roea1+Pd6/F+5eiAyY5x7WCMh0RzUcA1DwgYFbkvYRsvnkcRw2gSAKvJjDQkVOAE4vRnrXJzoWJ4Ppk22q8Y2Wy/+WjBuw9S4ES0P2KBwqJGdcYUxnzCeaRzKnTAonOXAq4VqeH1qYHV2Kd82NNy6GW31YfdVQJl4e53ZAQVmoJgUoEONFSVZpeGFqJtK1G2xdDHTNjHWvTz29elt7Cv1bomBMFA7cptIoAoVoh9PzQcP/y1srYUnRgJdq7Gu1ei7YnIm0bkYcbkeaNSHM61JwKN6fCD5PhtmS4fSPcnQj3roUHViKPr5g+7Pz+koX9xCs0VylHyFuc9xKy+eZxHDXA0suIRjnSJHIZ6NxSdGB7+dn7jefJub7s0tPM0qux5x0m9WLVq1ODQCEkYRwxChhTBfVJ6tFJiURnb15hS7FHW8uvf1t/s738LLv4eHfl6UDTeZ+qa5pkVJcUAfcZoZ3uDl7/fWMkNTuUXRzeXX2dXRnZWg5V/XIZuQsk8lk6pUjJHSeMfQUSlrTV/5JdCacX3m4tvMwuPN9eGN5eeLy7MLS7MPRuYfD9/OD7+aF380Pv5h/vzg9vzz/PLrzcWni7Gn9x54rBfAUm9lBfMVGcZZJZwj6Vyear4zhqgGQBqBFJmUURVQp6Gm/3NP7U33i9q/Zyf8vNvuZfGx7ckFCFikqx0Hkp55xTxihmFAoKJFEF8UrsPG9qzdU/9TTd6m78uTt4vb/x+kDTT1U/Ea8iITQEtwwuiOJkauGdK/JR293ehuvdddf7mm73Nt3taqoH0oIAACAASURBVHxwyc+p6jIwEARTCAQGBsMCeiVw/3zJ3xm83x280xO81Rf8uS/4U3/w2kDD1YGGqwPBK/3BK/3Bq/3Bq/3Ba33Bn3qCP3cHb3UH77TV/XrBxEQplkSVBHIMDM5MYXfM2Hx1HEcNQFAChehU+oXQSs5VSEDdp1DRX3TfGV0tIJ5zXHUzABikSGOc+QUzONUpFrmdrSUlAgMJVeQtRu4C7D3rK/jOe85BXD9Q9/fcewJgU0MGJlIwaTJmIEUoTuEt0H2FuPgkdZ2hniLsKQauYgFUg1KiYQ6pQaXFpYkJU33E46I+Jyg+g4pPoeKTuPgHXPxXWvwdLf6OFjuQ0wGc3wHnd8D5V835g+Y8qTpPqc4zHPmQ5oGKhzMSsPxSGhhTQljeS8jmm8dx1IDcoWWc6iY3iNfnJ1goXgP4TKhI1YfdLuzx+qXFiAQaJdjgxGLYpMigSEqiS6ILzAUi5/1+A8NSQf0MBxgsE1gCd5mAVC9F1NQABRqRRJRy3cKEeTyWpkmvx9A0P8HUp3AIdcIoRCa1dGwwjWMfZhozsdAh4YrqJ9hPUICgAAEBopYRtYz4yojP4DlUnas6B3puGhvHlCApJSEMAsq4QagOEefCynsJ2XzzOI4agIlgVGdE6tSQmPupHiB6hTD9mJdSo1z6JeZ+GYAawYgLaXESYNjPocGhIbEliSHw3pOveVSiAgaQQIRDiHw+gZBGOOY640buZAgd6wFqlfNAObfKmFlKjQtmmUDMEqZOJcXMwH4dWVQR2Ec4EAERCIiARaTQiNCQ0JDQgNCAAGoOhPdBACGA9j6EMiF1P2U6RJxQHWMDIZ3zQN5LyOabx3HUAA0CJjghjGImiU5VSr0EuxHxYOajARHAKmGEqyoQuuRSSGzlDDyQUBKDIymZJblJEP8w6UyahjS9UIGUSEM3DItTnWiMadyAplCl1AQo0TjgmkeVRGCIdCGpygSUOjZ0bBjENIgpoCAK0bGuE3EIJimTlFG+DxOH0DVANEAwkYybXFiMGrmDYvJeQjbfPI6jBiCiSYMhBDRF5VRwJExqmSTgZ2UcCL8MaAoQjBOCTL9UNI/AOkcyhyQGJwanOiMSqFgXFsWCM4NRHQLKmaH4IDMRoCpACsaQUk4QZ1DoyJLQ9LMyotCAXiqJMHUDaAoXmGlMQKFjXSIpoGCQcyQElhyxHPtL5PfA5APkEIYewIhTLAQzcvNRBTMYsbc8tPnqOI4aQLiPMpUykNvqU2ApsH4IyQilDFIGKFMJ9x1s3LK/fcsHKP0IQjmhHAkP4T7CVcr2huA/voXc2wOGQkYBZUBiesDhPA8fLEEp/eRelHL28W8OAg9f8JNr2th8DRxHDaDcQ7mHch+jexsNCpzz5EAPzCig3Jf75f6Bm3vs1UeHjnw4+BBGCaNEuInwUO6jTGUUHrrF3iZoudGO3MAjZaokMIf4wEd1H/3A4R21P6Qk8QcMDD8h7yVk883jOGoA5R7GPIz52L4kgtBPDWEqYz7GchLCT9hT6zOSYErxB8mZyijYv0VuhXtOY8goyEnImCoo+JS9W3wgt043d/093/bVzXHIOmCij8h7Cdl88ziOGsCYb99AkKt29g2hB6dM7xviY8z3ZwkPqQg/fWOjOKfW3vX3pfpTLDjgMxJ+QcUcn+h3yEDwWfJeQjbfPI4jx3wqBv4T+1/t/fLPP/jX+fhSn7/v5yX/En+W8M98HJL/QrL5tnEcNeBznRaHtfnSb/7RdT4C6RLpEkmJucRUYvwnCfcr3lxPz97uoJ/h8MveAX/+2Z9r48PN47yXkM03j+OoAQbcl2Tfk8PfSkwlPjjVSDegzojc77b5sMX1wZ7zuQNYcudA7AHKDFBqAL8B9T0PDyrD/app/xa6hOZBX+sn29cfFnv/4thAX+wZ2usWYnSvk3ZvgMOeO2rz1XEcNcCApgHNDyoe8vCQgboB9dwv2UejC1LgD6eO7RvIDcRNuI9WYWgVBig1oCmRzFWG8oOEWGJ6YKCE/v2dsyUjn5WcfsJnumQPRkf2xYNMHpD3ErL55nHk9ikThB56v8ICcwq4QQMUWVDljEjGGKGAMgANy0OYC2AVc8p0SiklgDHV70cYOylTuWQq5oCVY/26S7144Or+LfZ6UyUxJDShm1jYCDDpJ8hAXqYWclAuYBnDfkJMQiWhkmDBkeSaLlWTa7pkljAtRYAS4fKWqxz5OFI5zr18UkY4I3u7PwEv1KkUhAqEDIYtiiRUOUYUE4IFxgbEAYwDBAU4NHQgDMDKucFVKIlOqaWXXXFB3YCmRLrEXBAo6F5vE2UqwarH7bxYXkEhCkgpgMpUb0AgqZJSajAfsZhlylJVwbpeDqGUsgxAxpnJIDeZzlVczg1dRQxyBjmBgkATQz8GZQhWIFiBYBmCAQz9GOkEcYoJx4BjYDIWkFInBCsaA8gvTJPpWIH7rXe63/cLJMmtWcn/Q2bzj/mihBxJBnSG/ZIFJDcJwgirhCou1Sf8pr+8jDCqaRqFKgZuT8kJoJxWfac4dekGBgi6vEiFpUxey0koMP/ovRFzCrhFS01q+YlpQER9TqmVmKhEB1LAD0OOlACGoAT4gl5aRqxyHrCYpaqqF3lVU3PrHo7Uz0poCb/A3BSSQ0h8HgMDP4cG8ppU0ymUlHAqGNUZNSTRTSzKKDdVxdJU7HZRTfP5VK4H3IDJjyQEB523likoQZYURFW5pgigGMjrpz7h8xkQCQ3ohEkiKBa6DGAiKTM0FQtm6FQGpCE1UME5cblMTkzGTCYMphvMMmhAsjLJygQtFdSvU8PgwuDE5NAUmikUn7MIq16DUoNSBhADRCAmEPuChHbv7n8BDvEFCQ1mYYVzaFh6hWAGRoBRIAQoLWUQOp1Fp7wlZ5nmDDDlShm5/aP+00V4udzHtJOeou+gUmRwxomBgXEwzWV/9AIzigXmkuh+HrCwwbxQB5pQnFI5Z4KzzFVM3IXYcw75zgLltOY7Bd2nofM0LjrnO3mKlbgNDXJNMS1uVUg3KeFI5Ug7kDDXHOWISSIYQFTTDAyIt4QrRVwpBCUnsfN76DwBXKc011nFVaC4CjTXWeg8baqFrOR73XMqAEtKOfC5i0zTpPKg1U0/jL5QwCgwOOEYKK5iHWnIXcR8hcx3FpX8VXgLmK/QT1UBvaq7hFPGuRRC13UTY8opY0jjmi+3Cgy5zkDnKeg8BZ2nYclZ4CwAJUWgpBiUFGvFRVpxoVZyDjhPQ+cJ6Poeuv4C3d/5JSOajyPNL4TEFCsaA8Sgcr8FTj8eCLUl/C/AsfeqRugnEvplKdUkh4ZkFkGUEiAlZMwHvQ4JT9+8zIfaHsyMDm5OvcoujrxfH1uY6FyJdo8/qWmruXjnqjCRCzkLLYw+nkmzNzaYm2RDFMIUpAPYUnXvRV/zs+6a4a57b3qqXvc+eNV373n/veH+X4f77z7tvfe8q7K/7pf229fullsVwEdKCqGrkECPYUCONIYgx0iQDxNrOGIcYqKqpYJ2NdU87Wp63ht83lP3rLtmtL9yZKD67UDt64H6V4PBV4PB1wP1bweqX3TcHm6+/rT15uueqo7aG0wtlEzDSDl0Xu/HfaoISgIFUIY6G4faap711L3sq33edfdFX9XjzvtP++pr715lWrEhsKb6CMKMMQQ1joEkqsV8l0vx84Hg056at/1Vb/tq3vTXvOmve9PX8Kav4U1f8E1f8HVv/eve+td9ta/7qt/0V70ZePC2//7bgbuP+roulfuB1ykJNCgViEhM92vCQ5Xhvod5f8Js/imO/WqKfiKhTk2JLYFMBjmFSFDAiVdTzp2n3z3r/Hlr/ml6+snKRE9m6nEyNjD9rPaPlSfb873p6c7d5cfr0b6WX8st38lStWD/vLGPJGSEmtwgKpIA+zEcH+7dXYtuL73OzA3vTHdnZ7q3ZjtTc53J+c7NuY7Nmc7kdE92euj/rU0kxx+/aatpvXOtDLg8Z/9SoWMOIUOYY3J4hirHxC8EVTzlHM6OP91di+4ujW3Nv3i39Gp3qndnui87PZCeGUjNDiXnBlKzfenZ3t+Xh94v9L5fevQ/iVcTj+uF76RAJQQ4P/r3+tDxQ3VCDKhdssjWciSzOLK9/HJ76elvq8O7a8OZxUfZ1ZevnzT6udPgPqi6dckpQQxpggKdeU1afPMKSS6+yK69zs72Z2f7t2f6t2cG/0T/9kz/9mzfzlz/zlzv9nzv9nzv2uL0L9cv+ZyFHKkGwxJjg/JDEn6qYt6fMJt/ymckZBQzwqFKDWZJYjDIdUYZ9EKlgJPikd4ryXjz/6w8Tkc7l141psJdv80N7s70LL2pXHpzf+7FnfXxuv+7Nvzb3GBf1XnL6TgwcG/uGIM0J6GQDKAyzrin6EVPcCM+vDTevhx6mInWpaN1ycn65FRDYqZhfSqYmApuxpoWXlX+MTv4+/STP6Zf/n1h/HV7zUXi4e6zHGKGMEdsfworzy0aLtcF9hQS18nJl90bk4+XRzvmXjYsjzRlxhrSY42bE43roea1cPNKpHEt3LAerlsdq0yEajbDwXcLg69778Iih0VdpVL7MGS/d30994ropwy7iq6Vkq2FtyvhnsXx5tnXlasTdcuRmuVow9pkR/hl0KIFAhQz6C33GzqjBic61UzmgZ6/lhvnlqf6l6d6N8NNOZKhpmQomJoIpiaCqVB9cqIux2aoLhmu39xneT7609Uy1V1oMCQJpJpmMqET8bGEBx7m/wmz+ac4Pu66PKipONSIJQIUcApIqSGQWixxcWPttf9NdGcng5uhup2pjp3JnsRoy8rrho3xprWRmv+71vf/En3rY1XLb+7/Pt+7PhrsusM+NhAcSEgAhF5vuWCo+NTb/uDW3PBmrGNruiM5dndj/G4i9GAtWrkSr1mJ16zGatajdVtTTcmJurWX1Ruvm3YnH6ejw4/qb52HhRxSDilH7KPRSIQMDHTg1H1n5t52Z6YeZSd7dqY6fpvueBdq3gk3b0UepmMPN+MPE5PNicnGzcngRqw2HQ9uhBp25gde995TCxwW8RpEFVTdm/eDpUCmQH4JTQNKCxPiPFN3q2J78cVGtH17riMdr3+/0JKcrsnMNm1MtSSme6/4XdR7hmlugRCHWCDEkVoqNQHPXLvg3dl4tbk4lIw0JyPNqXBjKtKQDtdvheq3wrXZUPXWRFUmVLUVrk2H61ORhlSkIRVtSkWb5qfHrl40VM85v8SSAKppFpccHh6elYdtzPsTZvNP+bOEuYFszoj0y1LNA4gKzpsS+c5eLtPm40+34lWbE/fWx6o2Jxozsc7sZM/uTP+7hcHd+Z7ERO1GuDYVq9uYqNmdaf3bfE9qoulg0QNl4EBCSqkpJFHVckm0c9+NDzXsLg2vhxoToZqdWEN2sikz3ZKabUvOt28stCcXWtPzD5PxYGK88reZ1u3Yw9U3wb8vvchOPWm+aX5JQuQtLmW+Ulww/7Z9faI1HWnJRILJscp3oYfb4bZMpCMZ60jEO9YnO9Yn29YnHyYmm9PT7Wuhh7tLz0YeNULnKYsirOXGJNR9Cf0ClUroN6Cuqypxnu6u+zE13b80Wr0905SYuJsM30uE7yQnq1dCNbsrT+5cwVIrtjAUGrKYpROBFcUgPuw9fSngSS09nw23J+M9yXhXKt6Zibdmoy070cadWMNutG4nUrsdrd+OBLeijZl4ayremYx3JeNdG6tT16/4fa4zlkAGQwbDfqEDj+8jCQ95mPcnzOaf4jg04I4PXthyO8BLZnEkBEI6VojvzJPems2l1yujP7+bC25G6jZDLe/mHy+Pdrzu+bWjMvC2/5fF8eDvq/2rEzUb4dpMvGlttOqPhZ6ezodF505yBrkAhGqUI84pQohiYjImgVd6T48MVG/P9ScjDclodSrcuDpal5nuGWq98na48ungnTfDvy5NPkwvtP2x1pWO16+O3Pttrn1jojk73bc40mxQ7ilyVVhlDFJJdEY41oDE2CCqDooC4NT8SNtWvCsba9qaqMmGKzNjbe+nh6af1WdmnySmhqYn2uej3SuTvZuz/SvR7vXJwdX406GOhgpDqG5FUJNxN2Mqo1hgXaBSCcokLDWhrBAMFf3lVc/d9ytDyXhjdqp+M3Q3Fbmfit3LTNWsh+t2lx/3NlxHxSdNBE2kl+nlyIsFYgaGTCm6+3Np+E3n6tzwevzJamQgO/80/rT694WhVLgxFarfjTVtjlRtRRv/ttg/Pfzg3eKT5fHuhbHu1OyL6dibu7cuq55zFHjKTCEwwIpmMmFL+N+Lw0D8Ewn3lsBikZuDYhKkQ4+flow/a04tPU/GHqxP3F+dqNtdGJp93Xr7AuAuh1bgIC5H5XUwPVK/Hm/JvWWtj9f8n7X+0VfDFHh0DihVAHQTCoRglFKK2SEJK7fne5PR+lS0cnemfyPaNfOmtZwXmrQQqyeg7zuD/bW11oi9ur271JYIPdgIVy+NVm5Nd2zNdv9y5arm9vqFTjQsmBRMIgA5RjkJrT0JO7Kxpq2Jqp1QZTrUF+qvuswKLhuuC6a3wvRcLFMvBnx+VljGii6b6o9lvFznRMMQCF2/yLibMd+fJOQG8AjvD6Hh6p2Fno1ofSZem43XZeM1qeiDVLR6M9b029Lw865K6jprQWxhQ0cWdBODmAFpYK/LQO4fK9hFy1chNQMWXzG9PxpFU8/qNyJtmejDTLT53UzH7nT39LPqK/TkT5a7jBQFqPeCga5c0CX1YK3E5LDU4BJjogK7OfpfjSM3a2xfQnwgISMSQ2ZQ7meYa0U/lqrLscHN+Sc7cw0Lb++tTDS+X3/1vKvS0M4h18kAdavFjlJx7knPzfTCQHK2KznZujJeuxkOLk1OXPATg6sMeyB0UwaFEJRyipnJhNQU4TuQsDYVfZCM9m7Gh6be9iHPGcVVAKGbIjdFZ6jqeFjF3q11b8Sql8fvroWrUpNN71f6OpuCTFEFQkjVdGFIrmOIKEGSqBKW5CRMT3YdSPh+8c1Ibx0t/g6U/ACVAqCUAKXE4zxLlGIdenToIz4P8qkUSUJKNehn3HlYQgHLJPQbiBLP2YtG8WL4YXKmNRGpS0Zrt6eakxO1W7HqjYmqrcm23fnh+PN2XSk2NM3ChoH9wMM4NCxmERVwzSeRTyk6oVOkuAqw5xz3nggNB5OxvkS4dXWkYX2sMTPZE31ci4sc3HuGq85cpad5Cxhy61QTWONIEwh9PERhd8z89/GphPsr0LngJtSIxaWfYeo9c/sK3Vl5uT7Vsz3flIjUJ+Idm9PDD34qRa4zBlHLDeoXPqKdrLsfWJsdSEx3pWe7M1Ptm7GmtZmJny4aOnZL6qNUEZIwxiCgFAuD6QIownf27WDl9nzvRqw2GXuQiHRmZoaXIk8NpDCETaPUsgI6B0qJ41pZ4eZsayJWm4xW78w2rk9Uv1vsfDnYL4BCNB/WVF1IziVCiFEsKBCoxIRn5kba05NdW7GWTKgmG67MzDx7O1BvwUKL+fwGE0JIaUiuM4QtzgOMG4jqRJiyVIhyFZifk9A0MATu7+/dQKmFnrXJYCLWsBFt3Aw3hXt/2Z0OJsars1Pt6am+5YmBUuJiPo+Jmcn9WOEE6jo1BZYBaZz3+wOcCqEThHUKpVYYeta6OTm4GetMxTtXxpq254ZmXj001NMB6gtIaeoBBKVf4oBODIaI5qVAyc22YYDYQxT/veQkpH+WUAoLqNji0iIacp28d429T7xeCj1cHbu/OlGTnO5Jz728fcmP3U4OIVYUgwHFfer2dX11emh6pGFupC4RbkpFm7YWo1U/nxdqkUm9nCi6pJRyBDnB0mCmACrzFbwdqN7al3Aj0rwR75kbHzKgRgHH0A81HaiQg5IAPrUw1piMN2anG3emmxZf/fp+vuPNkz6muLjm4xhILjDGGFNKKaOAIacOz86OdKYmezPx1lSobitcm5p58rKnknh/wFoJgpoGCCGmFKXAi7APC43kJBSYEywo0QVzCuoTZF9CVCqRbmCgOh0t9WWp5Z6lWF1isnlrtnvuZUPXr/7fZluS4bpMvHU93LE59eSKpSD3WZ0igTnFQjLLEAFOjNxWVERFGqAQYoY07D078fThxuTgZqwjO9OdmercmR+MPG0gzr8wpQRrACMdQktgLTdTT6fIL4TFpcSUqMgerP/vxWHCL0oINZTbA5u4fqi8Rn9be7443rQ+Ubk0Wp2IdL5fDVX/fFkHmkFlQPf7dQ58565dwKmll5vTfenpzmS8eXW05vf1qZb717j3jIHcDHoFp5RyRg2CDcksBgDzFb4erN2a70/E6jfiD1KxukS0eeZth4EUgXVOLkh2qVS/aECgK6emXzVmp9qzsabUWM3Ki7v/u9T/5nE38RZI5NM5YhRDCDFhhFHKIEVuiQqmR7s3J/tT8fZkuD4drt9defq871fodlBYokvOuEmIHwGjzLgQoP4A0UsZtzDBqpcATQr2Jwn9AnNJfarbMdR3fX2hbSFetz758N3y0/G+6jul2s5U41a8MRlpXB5rSs09uXddAtcJnSkEa4wxzgxKJEYCaQxpjEGhW+WGYXGiQffJ+JuOrbmh9VDzRqghFW1KT3aFn9RK3wmLKIJQKUqlcZloPgoUSaDFuUE5A4hDajLdnrb238tnJMyt7uHMwJAYlOrQw70nHvxIdpaHV8LNu7ONW5PNqxNtW3Nvbl/wgxKnr9inU0NSorjPWqxkberx9tKT/9l4+vtiz1a8KTs31nr/GnaesKiHI5/OKCWSMz9BlmQWA4j6Cl8P1mYW+hOx+o1Y5fZM5dZs0+JEuwFdVGVEqyDaBaYFhAL9SuHUs8adyZ7tSHNqpC49Wv+/s31vn3RTpcAgPp0jjADEiHEJMaIUY+wVqGhqtHdjcjAZ79wMB9PhhsxC77PuG8jr0LmrNGBIYRFkQcUwcKmuCl1FJgAWUg3ktZhaauKPJfQLZApCJfUw9JeJkZqVhZbl6eBStPm31dePm349D5ybE1U70y0boYbVUFN2+Ulb3SXg/Ysu3JR6GUeIYA0ggiWjhs5Ly/yXVEQJIUAp8RU74m/adpaGEpFgOtqwGarNznROvqgztZN+6uOYICg9PmEwnJvzLRAiKsjVgQFp2RO4/3v5ooSM6gRRnRAJ3Lp6uvI6zi4OJeJtq2/v7Ew/3Ix0ZaZf/Xqp3ABkb9kOEybVynRP/E3b+NC90OAvk49uLr+6tzAy1PBLBShwlHHFYsCSAiNOsEGQJVlgT8KB+sz8QE7CxMRPW9O1y+F2P3RxIHR6ReCrxOvXFVaBvPHHwZ1Yz/t4x/vIwz9iHb+HO0afdjO10CAeyTQEFUwJ0w0FAsJyEpbEx/5/9t4zSs6jzvcfafL0TOfuJ1WuJ3b3BGVLlpXTaEaTg0YajWSlUdbknHPsmdFIMrYXdoGFhSUabLAN7N0FFhsMFww2jnLAGWcbbJbdvXtflK017B+udc/l7Pmf43PqhU5Pdz9PP6pPfX+xqm6y+9BMZ810a8lsa/HCyL4zB9dTNUFHboJVVUEY2ibL04FjAd1RsaOpUSRHiGSiANU8fwLCoGWmDfZVjg2Vj/WX9jUWXRw5XbPjOtPvGj27+WJv+XjL7vH28ovjxw7VrIfyUtMIYBzgOsIUIUy5bhNsKDLRZCoDbJqmyVUYTuo4Uxbv2zfZkr/YUzLZtGOxt6rjxE7kT2Cqx6DE0CMARaimcQgZAEQFOiIR3baoASXto1am//+OBEI1sX2oLppoMeBEojREOICIYRixaC7whXZd5ywOHpjp2DHVunKhd8vCYMlU7/5N1xlUDRrI4JqtKw6XTSZzpBBVQWFV82uqV1VUkKKqfqAQDKOMOpRiQjWCMAO2hWO6qnE56dzh9fODVZPt5ZOt++JNtbMth4YbbjQVr0kh5xxoxOA2laGtqkPn6m/qPTPftPdjXVVj9dd/Zqz65NE6KAcZVCOmQTTMCFdlzWTcIFDXgpaW1XuueqZzf7yjfKa1cK69YGSk7NiRG+RAQo5u6DKLYTubchPKNlbzLJtrpsmWQTUKsC0DyBxGWJBQRZJVzrMpzoYSjzFOg0mbl3nmevdMd2ya7tox3lEcHzqx84YVYXfmubr1i4MHJtqKptr3XBze216/1UFLdeiydEyZBVAEoCjFEYOYFsImUAlhBER0YBEppfnUxtm+ypn2fTOtldNtOxf6yjuPV+rBkAVkhr2MQgyy/9tnzEfj//m4ZgjnOm+Yad8U7y2d6T+4YZUOgj4dMQvaEZwdwdkOtk1sMsIJ5YAxlbNILOw41GAOxdmU2AJCDNH/J4RTrfumzlXNtR8cbjzApXSs+SkBQNWQqlkQxKA8ePrQzQNnxk4XzbcUxxu3/9VA6dGDNVgNU6BYnGEV6cyAGtIJ/VMQzs3uO3F0QygrgYQCWmZAD6l6OAQ8KcGMBKYEFY+koxhD2TqPAgSxDjENUKaqKmAkSnE2Uc0Iodi/tHQzvjRcPtu5bapjx0Rn2WTvsY2ror701KMVKxYHDk60lUy175nvqxpoKFxhZ1I17SqEEMcEhCZEH0H40eD/FxAu9uwYa9g41VEyN3h8wypTC3gtxG1kGYphKNxQGVcx1SACUINAgUBVkgDwazKWg0xVKKXYMInB9T8F4WxTxcXeupHmGltLo2qGY6hRC0V1oGYll2xYPtdVv9h5aPxM0cXu8os9JRe6CitLdmM1zKCqE4wUaOoWQZRC9KcgHO3bdfrwmhhJW+ewFZSuj9gbsvm6iHp9Dty6JqqrigVNC0d0agOgYiIj7NN1AADC0GYom0PHRhj5lhyrXHnTaPV0146Jjp2T3RUjHYdWZ+ue1OTyLfqF/oOT7eXTHSVTHSWzvfu3rNFgOMlgkBIT4ihGMYojOjY+gvCjIcY1Q3ihq3Dk7Nap9qr5wVOb10SpFIpQnSnIhtyBNAqwA6GNoEEgo5AySGm6WRQcKgAAIABJREFUbYCIEWMohiAnBFEGMBbmaM5/hXCuvXSus6K9fkcULpW9CWogAUnJXEpdG5GGzu693Hd0sqFsrr18pq14sq3g0lD1+jXLoBzUMeAYQRkY3GSEEwD/FITxoV0Lw1X9p0sWus+NN5yaaDw50XZ4qvPgUNPenrP71mUbNiBcoQwQAhSDKQT5TQ4IokjTOc42kWNoKgsltx3beXGwaqJt23jbrtn+2r7mA3kWCmRlbV0ux3sPTndUz3SUjzXtuWn8WOXObNW3VMcawTrGUYyj70GIgAnljyD8aFy7OdpWNNG0Z7arNt5/ast1MaYELQxxKGiqqqNKjhqKaEEHBE0YNlCYIxlqSzkOWszWSQ5FBiYawgpCiMA/AWFH4WRbwcC5XTW7naKtxp7NVvnO7LqilePNey/3H5puLp1uLo53lA83Foy2FY93lhlE1cJ+kyKTUaRAitmfh3C4YdVcV0G8vfrWwYYLHafnWo/OtNdOd1ZeHjsc7zu6LhuyYIBLGlNUE2mOASj0mxxxTIDCDBw1scUlKYY9w00V873lE227xtsK5gYOtp6qsqmiBoOr9czxttp494HZzr0jDXtunThxfO8GEEhiUCGIY+wQEqPE5oh9BOFHQ4xrhjDeUhpvr4533Tjdc3LL2ggMugwQWmZTGnQZwQwzmGIGU4xQCg+nsHAaCWdYPA0rWUpAQrJOoC52i+Kc/1cIp9pKp1r3Trdvn2zfOddXHh+omRs4ONt38NLI8U9Mnfz46BHRaDffUTbeXHR54tjs0OHdm5kW9kI5aFJkcUY0jCGhmP0Zc3She/N8x66pppLphv3TDQfjbXWTrRVjzfmjbQUTnXtXmQEW8kQQMQE0kWagsA5DBgE6oUghBnZMoNNwcEMOjvfeGO+qnO7YM9leHB+88XhdAQy7saZma6ndJ0vnug/NdtSMNZVeHj7ScaLYVDOZKhHECYkQEiPYYpAaULOQ8hGEH41rhnC2uWy+c990e910T/2OG2Jh95JsQz5cs7vxaHnLkeLWIwXtRwpajxS0HC1oPrqn+Whx45nigq2rI1TXkW3qDqEAQAljSkDEJDlchVxOOnd43fxQ5VRb6UzL3om2bRNtOybaC6Z7KsfaKkabyiZaykfP5k+c2R5vzL/cXRJvL5rtrl4YPn54/2akJFIQZlDhSDMZ1TFHADPC/wyEi71b59p3zraWj5+pnmo4ON91eLa7eqJrz3Bb/uzAgZVOiMv+bK6bkHCkYTVoYsWAmoEplrFFbK5iEvIVbchdHDo+1VY+11Mx01URHzhSW7E57Ek1GTaCS8/V7pjrPjzTvne6vWq+u3as7cAKM0zVIAWEEpuRqICQI83EH0H40bh2CGeaiuc69k60Vs/2HyvYmhPMSrhuGZobb5jqOzrbd+N874GF3tqF3tq5nv1zPbWzPXUfW2ipLd9mQgJDxKQWZRATlXODgIiJc/8rhLPd+bM9RWMthWNtFcMNJTPt+y71HJg5vyfemP/x3op4866Jht03T544WLnen5lg6lLEwBZDRJN1gk1qYEj+PISTbRvmuvbcOnJsvrM+3nki3nN0unffVH/ZzEjVxZkTy6MyDHtNohNNnFYPbAJ1oOqIEIVYxKKywkKevbuuuzhwbKypeK67ara7em7gSE3R+mBWYsxh1JtwrHzjXPfh6bbq+c6a6bbqub6j63MxlQNXIaTIYAhzpH4E4UeD/19BuGe6teRC/8Hp3sPbbuAgnLAiOzTUfXC4Y99IS9l0R8l0a+GF3rLp1sLBc9um2otnR47dWLld8/ktaBrERFAEPRiGfwDhhcHKqbbSmdaq0ZYd013Fo83F8d6Ds52HZtsP3jJQP9dU9rGuiqlTmz/WU7HYXV213WFqKpA9lAAdKzrW9Pe3xnlvN25MdAwEhFdrR2daC+Ntu2d68qc7S49XXt96tKL1SPWZg4Xnj+9sOL21pXHX/r1r162xTUYJ1Bm2KTEwxgbUmKIamHJIGUARRrA/o/V4+YW+IxMt5VMtxeMt5XMDR1ZHJSK7HEPVA4llm2I3DZ8abyqfaa2caa2c6z5cunmZ4k6L6CZUKWcRqFKL6xTIOpT+0hCK84k/+ApDmCFMAHQMUw6GDMosrjOEKURitx4CoMV1nVCkaiGff3lOrhqWsAYcwwz7AwZlOqFAVhzDBLJiMq5JctSyKUQW1wmASNUcw7S4DmQlYlricpokc0zEi1e/XA6Gsp2IuCIBkGMibkYNS45hQkUV3yPuB6n/Wf1DAASysjwnF2uAAJgTiaphiQBoUEYhEl9iMo5UzWScQiQewtWrS4Gg+MniIwRANSzZuiG+2TFM8SeOifjV2U5EDoZitgNkJWrZmWnpudFYxLTUsCRuDyqqEgqvyM1DqiaeNtaAQZnx4XZwv2YIL/aUzLQWznZXT3Tv37QWBr0Jy3MCE4PHhjv2jraWjjXnD53dNNG0daZt+2TL9njn7vjwkcOV24DXa0HTILqAEH8AQqq8B+FMW/FsS9V42+653urLo/UjTbVjzYc7jpRNnN8/11Kz2Foeb8xfaC26aaDuZM0mKrkoUAii1wrhZH/RqbrraCgB+9KwP1MLpAA5QQonIJyggiRF8QCNEORQGkVY1wAyABQ7mlGIdIQsorJwRveZ6pmOAxONpfH2yoXe2oWBoyttLw4nRw3JDCWWbLAX+49Ot1TMtlXMtlVcHj5WX7VF86VGKEOA6tSGGjEZp0A20F88MPOnIESqpklyTiQq5o0SCguWxKzCGhBMxmxHzEisAZPxlXnL5GAoL5YdtWxfljsnEhVEUYgESBbXl+fkelyZgigBAFRUQSmQlZxIFMgKAdDWjbxYtsBJJ1RMeqio4lMR0xI3JoAXs5lCxDGxdUMn1GTc48rUJBkqqgBM3Lm4kBwMmYyLeyAA6oSqYYlCFLVsrIHlObliCYjZjq0bQFZyozGkalgDtm5kpqWbjAuGsQagomqSbFC2IjcPyApStZjtiB9rUKZJMkM4Ylq2boinJAdDFtdzozEKkRIK/0UgvNxdONG4faKtZKb/4PYNTA4mrFkORvuPXZg8c3ni2IX+6oWe4rnOXQvd+TNt2yZaNs8P33i0cgvyemxomH8AYVQnAsKUD0IY76kYaijsPFGUi9zLcCgme2o2r7rUczzeXDnfVjrVmH/T8KHBxr0W9OkIYcCvFcKFqdrThzfDYCKR/BbCjk5sUyIsU8MpmPkoJ4xFCM5GKAIRh4gwgMS0oBCYDFPV68Cs8fZDcz11s20V8x0V0y1lfacLTDnBn5oAQkuhO2HrCnWksXyisXi2tXiioXCh58D5g7u45DKgxuB7EOqEEk3S//Lm6J+C0NYNhrDFdcFe1LI5JkGvD6ma4OrqmwmAEdMiADKEsQaArIgJHTEtrAGx5GMNWFy3dQMqKlK1iGkJcgQbmiQDWWEIx2wn6PVlOxEKkRQICp0Men0GZWIqizltUCZu7yqZJuPiywXnQFZW5OaJNULIjhIKG5SZjAtx1gnNdiJYA5oki48IODkmWekZFtcjpiVuTAAmvkQ8q5jtWFy/qmO2bgjREx/EGliWnaNJsnhQYrUSwENFpRA5hikMB6RqQl3/30M417ptsnnbVEfJwsjR3VuiWjgx5si11dvKd62sLVx+vHz5dGvhQlfRYm/hXPeu6fYtC8OHjlZuwt4sG3KT6AjKH4BwGdXwH0JYuThYM9tVM9xc6yiZut+t+70bY8bF/nPxztrZ9rLJ5t3zffvm+o9dn8upIjF4zRAO9pYcqdvANJcJkYlNCghGCkBeooeorhFqQOhoagQAm1HTNE0KmMFN0ShsGwhKrhVReX6gfrKlcq69cqG9YqalZKyptHKbWZGfXVu2pnizdbh89XRH9Vxn2YXu0umWgosDB0aaa7KxnylBjpjOLAQoQ5hoskH+4sn6PwUhkBVbN6RA0NYNseTnRKJXjTex5OuEhv2BmO1ARY2YVsx2lFA4JxIVtmXUskM+P5AVTZLFlwBZEW8Wihry+ZVQGCrq8pxcwQZSNQrRyrxlBEBhxxqUQUUVMzjbiVy9Q2G7CsER8FCIkKpdtaK9mVlRyyYASoFgTiQaMS2hjQJmIXTiJoXWhf2BbCcirFABs6COQiSeA8dEcLssOyc9OSXo9REAlVBYsCRoF3grobAAG2sgatmaJIf9AayBiGmFfH7HMEM+v8m4Y5gf8v/omiGcb9my0Fkw210ZHzi27YaoFEiDst9hKvCnUd+SVXrG4NnCeEfxdFv+dPv2eNfOC0N1xyo2YW+WA7hJ2PsQ6uiPISwXEA437JpqrxpoqMljCvH7HE3TQ/7mIxXz/UfGWopmuovHW/fMDRypLrgehbwmJNcK4fTE/tPHdxjYZ2DOoQMURik1TKKAgAoUCHQMowTmEGhjiAiUMeCG7gCACAWGocmhlB0bnIsjp0Yaihc7qy51Vsy1llzq3zfVXnVx9Gh8+Eh84Nhk1/6F/v0z7YUzrfkTjdsv9e9bHDp+fQ5EIbeBKSMGhuy/HULBg4At4PEKA08NS9lOxJuZJdRPDUvCflNC4az0DCUUXrtqtXAjbd1IS0oWKuFxZUqBoGOYwtMTaim0UVwx5PNDRY3ZjvisGpbUsGRQlpmWrkny8pxcX5Y76PUJa9BkXAisY5jCyl2Rmxe1bCkQJABmpWdARQWyEvB4xSXEz8EaCHp94m3ie0I+v7hi0OsTSm5QFvYHhNiGfH6/2yMHQ+IqwgUVQu1xZebFsnOjMQJgyOfXCRVrlmDb7/YIrRNII1VTw5LJuBwMaZIcsx1ht4d8/oDHKxTyL6CEzVsv9pTMdFROdR/dsi4XSEEdcxBWIwQbYc9K6p/pODjXvW+8cfdYy46pjl0Xh+qOV2ygHpcDuI3/DxDGmyvj3aWXhm7sPVuVTWTV7c3hFlekI9X58YFjw22F071Fg807Jrv3tpwoc0DQ1JRr9gnHag4fuEEJpGIFmiSHoRgnFqXUNHVdNzmJmjjXxLkmtnSgUtWLkcmZDSDmOmYsrISTayuvXxypH20sudhVeaGteKYhf6alaLq9bK5/f2/DntmBQ2MdleOte6Zad82275hs3DrdWjjXU1d4QwT6Mw2MGaTiDglQDAL+uyD0ZmaNDAw++djjAz29viy30IFl2TkBj7dg564H7//5P9z9LeFcEQD/4e5vLczGU5YmCsMyatkpSxMbz5771RNPPvvU09/7H/+4bdPmpIQludGYybjFdV+W+69v/avRwaGg1ydcuK984YsTI6PC8xTOlWOYn/3Up1996dcvPvvcxfmFlXnLvJlZVwVQhHkEhGpYSk1MWrVs+U/v+/FDv3jgkQd/+dP7fjw6OEQhEn4pkBWoqHmx7J//z5+ePHZciPOqZctv/+ptfV3dwi0Ujugdt33t8YcfeegXD9zzve9/7m8/szJvmSs1jWMiAOOYZKSkHqjZ9+077/rNG2/ed8+99UeOujNcwkJWQmF3hqujpfXO2+8QISuTcb/b09rY9NAvHvjKF74oBYKaJEdM6x+//Z3jh4+EfP6/lDkab9qy0LlnsrVitu/01nUrkAxy7JUmijrQ4kEpWw1Otx2baa+daCmNd5fPdhVfHKoVEEYB/fMQzrbtiTdXDp3fNttd3X2mMgJDRJItaqgh/+ocOtJdN91fOdKxY6Rj11hH6VTP4Y3LdB72XrNPOFt34uhmIrtsZMb4Sg5yVIkF/SGoASgjLURh0GCSZUMeo1qOLmNsEWoiTA2LQezX5OTzJ4rmBm4cbyiKtxTPns+/0Lon3ron3lF8YWDvYHPhQHPpcGvJRHvhYl/xzUMli90Fcx1FiwOH9heuBf50A2OsIka4QRmF6n8jhO4M13fuuvv377z7T9/5h6DXxzEhAPrdHo8rc19V9e/fefe1X7987MbDQa8PKuoLzzw7MTKamZYuPCtflrt2b80zTz41PT5RuCv/Rz+456f3/ThiWn63R/iKfrfnnu99/4uf+3xmWjrWQGpi0pOPPf7VL34p7A9ETMud4fK7PV/6/N8/9tDDxw8fOXbj4d/95reLc/OCcOEfimitMFOFKZi/fcfTV56IT023NTXPz8z+67u/++tb/0oKBIU9KQKV77z1dtO58ylLE4Vov/LiSxfic97MLDkY0gmVg6FXXnzpH+7+1rEbD1+cX3jsoYeffOxx4WEK8zLk81+/5rqHH3jwW9+8c+vGTV/4u8898+RTm2/YINRPJzTo9Q329l155FGB/cq8ZWlJyYO9fb9/593XX37l+jXXJS9ZumbFyt+/8+6NB+pSlib+pZQw3rRlrm3PZEvlwmDjlutWBzKDJs6lctTWYrbM8oA21X5yoqV2qrVqvqd6tLng4lDt8Yr1Hx7CqY7dC/01g037mezhKiQaphDYLNjVXLUwcaC7cf1UX+FoR9HFsZMlW1dgX9o1K+Fo5dG69TCUpqvMhDlMiRk4GjGiDFIdmxaOOSjXBhFTRabiM9UMQiIA65Ay0+Yq8AAtpbtl73TPgcWefQvtZTPnd97UVTbbUjDeuGu2p3S8Y89kT810b9V42+6ptm0zrZsnmzZNNedfHj58pGIj8KfrGCAFcqqbjDOk6Vj774LQoOzbd951IT73yosviXiGTmhuNObLctft2//Mk0+9/MKLt3/1tqSEJRHTeuTBXy7OzacsTRSy5styf/Fzn7/9q7elJSVnpqVvWHf96y+/0nTufGZaOsfEMczMtPQ7bvvapz7x1wGP1+J6amLSE48+9rUvfyU1MYljooTC61aveebJp04dr09esjQzLX1iZPSt115fkZunhiXhEArPTQRIdEKz0jPWrV7z/K+eKSsqTkxI8GW525qa3337NzesXed3ewQ/udHYqy/9uqOlNS0pmSFsMv78r56ZGhvPSs8QOQzxyuzkVFZ6hoiy/OqJJydGRhMTEoTrmLI0cWE2/vbrb/iy3MlLlob9gSuPPDo2NOzLciNVy4tlJy9ZOj0+cc/3vi8HQyLbkZqY1NHSKvR8cW4+Kz1j4/XrX3jm2X1V1SKy+qEgtDRHHMEnjm25em4mhBgBaBC4zKZyZkLRRnu8o2a8vXKxq3S6tWigoTg+dGrTulgw4OaWHVRgUIEqwqZB+jpOxYdOjbZWLHRXxFsLLw4cO16xnvqWODhkUoQAJSQCcRRjhyBuIo2F087Xbbt5uG62aedi+66p1h3xnoqhlhodeAhQdN0khITDmbX7to/27F8Y2TfYsG2ms/hCd83AicJlyhKiYU51DAklBmU6wpTpHGFVpzKHHgOm9Z6vmOncG+8onm3NX2jLnxo7cvpEvhxIcLiE1TAFBAPOsMmZBRFRsYYMBHUYJrLCIHF0hEyMOAHQYYCGUjflajPttTOtVfPtexc6auY7auMdh6Y7jy0MNMz0NU/1toyPdI/2n58aOHZhuDbeuXu2bdti956Fzuru4+V6INPSsK5yCrhBdFunBMoq0zUKCZOQktx8onCut2auvTTeUjrbVHGx68bu4+V6ON1AQYQlqEOFX3OnvK0bmiSbjItYnwhg+LLcZUXFVx55dNumzc8+9XRxQaE7wxW1bIZwUlLS0aNHr1y5sri4eOXKlVWrVoXD4Ycffjgej6empgIANE1TVfXNN9+sqKhwuVycMkWSf3jPvV/+4pfcmVkR2zG4npaSeuc3vvmZT/+tKz1DZzwtJfXBXzxw+9e+npyYpBOqSfL1a6579qmnm86dT0xIyIlEY7bT09G5bvUaEVlVQuGr0VHhj8nB0Prr1r7265dLCveE/YGwP5C/fcdbr71etLvAlZq2LDvHneHKjcZ+95vftrS0JCUlAQAikcizzz4bj8eXLFliGEY4HAYA/OpXv7p48WIgELBtOz09/a677vrG176empgUtWw1LGmS/Iuf/kwsFo5hpienfOKWW79z193CJncMMy0peWRk5L777guHw6qqGoaRlpY2MDDw4IMPfvazn33ggQc0TUMIvfvuu7W1tcnJyYZhiCXvzy+LCZYmjt3V/whCjCmnjCPNIYrmWbJngzM3cGSqq2axu3iuo3iqvWph+GT+plxfVpJuEDvixHKyAZSX5xjjfWdn+o4OnS+a6yiebc3/sBAOHfojCLnmxposIJRl7+7ty8Z662b794625M/3ls+2l8Xb9+7ICYrYN8WMUo4xRZhyLiBUOfRY4I8g3DnSc7K+rlj1pMcYd6AVJctMmGegPKZlc5zNSJRShxBbQ5asmrJqYmwRrBOgZesQ+ZMK1pnz3YdmWitnWsrirVUXew411G4tWGvsWG1tXRXJX79yw/UrN1wX2b3J6msomOsqmG7ZMt+xe6GzeuT8vmwQMlVgaDpHBkfM4oxAWWUGIJhSAeHu9yEsnm0u+yCEGCmIQ4XBa4VQ5A9EwF2k1HRCM9PSO1vbHv3lQ36357577l2cmxfBRls3MjIyysvLX3jhhfr6+oceeqinpycUCl25cmViYsLtdjuO43K51q5d++67765Zs8bv91uGKYXC665baxmm3+uzDDPoD4SDodu/9vXP/93nUpNTMESeLPdDD/7yy1/8UmaGS7hemWnp377zrmefenrbps2JCQkGZUBWlFBY2I0ck6sJfY5JthORAsH116198P6flxUVezOzAh7vzZcuv/DMs9lORCQG5GBoRW7em6++dv78+dTUVISQrutPPvnkhQsX0tPTdV1njCmK8txzz42OjqakpCQmJsZisaeeeqq/uyc9OUWk/qKW/eRjj99y+ab05JS8WHbI5892Iity80Q9gBIKBzxeAaEkSaqq6rqempo6NDT0yCOPlJeXv/zyy7t37zZN87XXXjty5EggEAAAXCOE4tCI9zd6wpiausUAMIDEJdeWFSTed3Sqc//U+S3j57ZPNhfN9tQdKl2n+pZS1WsyRQ1nyb7Ugi0rFoZOT3Xun2krvdBZMtO47cLgsWOV67H/gxDakDgYWwRREyssnHaubtvNQ4emm/IvtO+aad8111s52LxXV91IlRjTCWFQDeXYcn9bzVRP9UR74UJfxXhj4S3DR44V5WpSECoyZ4RTBgDCmDKmI6jpFIgtDz8A4c6Ftp0Lg43nD5ZRbzoPBLFb5gFC/JwGDRygXNFBCIZ9MpQogTZD2SZbRolNsc4AyDEQ8CQc2LN6ceDwTGv5TGv5VHPpzSPH9u3IIZ4E7EuC3jQu+zUpqIQyUCCh60z+TaPVk81bZlt3zndVznUfWR+lXJIMQA1iUkAMSihUAbUAoZQqWH4fwo7ieOue2eaSi10Hu4+X6uF0EwoIsUbxtUIoxEQEP69m4VypafGp6du+9GVvZtY3v377t++8Ky0pWSTlvF5vUVHR22+/vXPnzk9/+tM//vGPAQCPPfbYxMSE1+u1bTsjI6O4uPiNN95YtWqV3+9HAPq9viUJCUF/IGI7gklPlvuOr9/+pS98MSUpGQEY9Ad++cCDn/vs33my3EoobDIOFXX18hX33XPv7995t27ffr/bI6xKESChEImsvUEZUrXlObmZaekbr1//1ONXPv3XfzM2NPx3n/7bXz//wsH9tX63R2imFAiuWrb8zVdfa2xsTEtL0zTNNM2nn356bm4uPT3dNE1Zlk3TvHLlyne/+936+vozZ87cfffdv/rVr9atXuNxZYo0xpoVK19+4cWutvaMlFQ5GJICwbSk5Kz0DGESy8GQL8s9PDx83333KYqiaRrnPDk5eWRk5KmnnopEIj/72c8uX768YsWKV199ta6uLiMjg1L6oSA0gWGC946jeB9CRAjRNGjqFofYRsBGwRh2953fO9Nz+GLn7oW2gvnOkoWuvUPnSzfkSBEtTc1KQL6EjXmw9VjRTOf+icbixZ7yi51F0w2bLwzWH6vc8D6EEAFMiI2xhYlBENaxwsIp5+q23zR8aKp593zH7tmO/LmeiqGmvbrqxqrEiMGIQYACgumnD+6M99eNt+6Z7igaa8i/PLB/4OROBiUt7DUZ1jnVFECxzojxfiuT39Jcfecqr0I417FjtrOi+dDGNXrKGpa1DGWtZMEVNLTaVFZa0qqInKv7Y9y/zAEWCqGQ1wQqRRZHOocwxlXgSTh/cPvFwRsnW0vmuypHG4tuGa8vXM+xJyGHyhaQTaDpjBtEDbsTOk8V3DJeO964aaZtZ7yj9MLgsYINOSTkYwCZ1EAK1AnmGEDiIMw5UbCc0lq/e663Ot5ZFG8tnG0uWuw50H281AynmzBMoUoYBX/4n/dhhsiGiey8mNkck5DP//SVJ04cPZaUsCQ+Nf2D737P48pUQuHrVq5yu91VVVXvvPPO7t27d+7c+cILL+zcufO+++6Lx+Mul0tRFEVRdu/e/dxzzxUVFaWlpa1cvqJ23/59e2v2FBSmp6ZJoTBBOMuV+a277hZKqDPu83h/cf/P//5zn8/McK3IzROJbJEe+PjNt/zmjTdvWrwo0muOYYpiGrF8CImLWnZqYtL2zVvefv2N7//jP33ty1957KGHn3v6V1s3bhIZC8cwXalpOZHoa79+ua2tLTU1NRwOZ2dnv/DCCxMTE0lJSbZty7IMIbz//vufffbZz3zmM6+//vpLL720du3agMcr1qmg13fD2nW/ffOt0/Un3BmuvFj2sRsP762o3HzDBrF4ZTuR5CVLBYSqqkIIOedJSUmjo6PPP/98Xl5ee3v7lStXtm7d+vTTTx88eHDp0qWmaX5ICPUPbP4Lrh7YAgDi1OSQOhQ7SNY8S07u23lxtCHevONC++4LnSVz7aUfHzvaeyL/TPX6vduc+vLrhs+VL/YdHD1XON2850JnyWzT9rmWnQuDJ45WbkCBJTYREEJKTEwMgnWCsE4kIqWcPbj98vDhyebCuY6i+PsQGpoHKwpFBsOmjojmdxVvyV0cqR9vLR5rzp9p2zPZVjjfW7kyT1fDLpNqJsNQURkxGOQUMAtRXQtbWlbfueqZzpp4R/HEQUMHAAAgAElEQVRM2865jh2XBvIv9u8ePL1uumVXvKN4prN0rLlgoq1otK1gtK1gqLVgur9mrLOmfGd2BKXlUC8DJgfcANCCQUNO7m8on+/bN9G6J95dPtJUeGn06KZlKvIn5ZrYJohqkBEjYjApa8mJfRvn+6pGGzbHO3dPthUuDB6qLV4PQxlEk4UUGJRxjDCOYqRzohHpKoSFs227Z1oLF3tqu+uLzXCqBcIUAko5wh8q2vbBIaTvasTfZFwKBGO28/rLr5w7dXr9dWtbGhp/et+PVy9fIQWCalhyuVwVFRVvvvlmVVVVenr6vffe+8lPfvL73//+/Px8SkqKoigQwo0bN7766qsFBQVJSUl9Pb0//9n9//Lu7+74+u2eLHdeTi6nzOfxfudb3/7U33wyPTXNsWxXesYv7v/57V/7enpqWsjnFzl3kYcUIf4Xnnl2ZmJSDoZEmlG4sqLy0+J6TiTqd3tuWLvugZ/dX1VW7styS4Hg/Mzs6y+/svH69aJoM+wPrF21+rdvvtXQ0JCRkSFJUk5Ozosvvjg1NXXVHEUIvfHGG5/4xCcCgcClS5fuv//+aDSamZaeF8vmmAQ83k3rb/jNG2+2NTVnpqVXlZU//vAj//Fv/37fPfeKctOY7YT9geHh4R/96EfiOXDOExMTx8bGXnrpJcdxLMt69dVXe3p6fvKTn9TX13u9Xozxh4Pwvc1/r54F/R6EjBgU61SlFqKGpmju5OLNK2f6z403bIu375ltKxw9t/1iV+XH+vbfOnjo5v66m3prb+qtXWiviLcUf3zswHub9nUVzQ+eOly1CfmX2iRkUg0BSAWBhBEMdSIRKe30wZ0XR46MtRTNdBbH2wviXZVDTTU28DJF5cjQkW1ik8nhNQ6Y7zs+3VE93lI411M20rjj4nB1WeF6JGdwHLQ5RqpmEJNojAPdQtxQZVv19Z2tmercP9NZOt22M96xY7ph84X23Qutey71VNzcv++m/pqFzvJL/VUXB6sW+ipmuspunqy/OHyyfFMuzlpih9xcM5nGHIxwyLXKDk33HBxvL59sLx5vK5jsKp8bOrzKCcBAqg4UBghWqSZTgzIYdFXtzJvrrZlsK7jQWzTetnumb//ZI7uJkk60kEEJVFSLcg4xQTECTR2D9yGs/C8QpltAZgAwYuD3zlS+Np9QKKGoDjEoy0hJ3VtR+a/v/u7FZ5978dnnfvSDe/7td/+Sv32HWP59Pl9xcfHbb79dU1OTlpY2Ozv71ltvPfzwwxMTE6mpqY7jBAKB1atXv/POOxs3bkxPT8cQrVy+4n985x/++XvfX5KQYBkmULX01LQ7v/HNT3/yUxlp6aZuuNIzHv7lQ9+84xsZaenC5iQAZqSkipUoMSFhdnLq3373L9s2bRZVZsJ3FTUoomgm6PVt3bjpxWefqywtc2e4fFluICv/8b/+48yJk4kJCcLLjdnOS889f/LkSZ/PpyiK4zgiMBMIBAghoVBIVdUrV67Mzs663e6SkpJXX321pqYmKz1DpEDC/sCK3LwnHn1MxIGxBvJi2dPjEz/85x+IYp2IaSUmJAwPD//whz+UZVm4nYmJiaOjoy+99FIsFsvIyLjtttueeOKJRx99tK6uzufzXQOEYp+8qweyEwoIIZyaFBkMcgNQE2gWCOdQ+XDVrstDBy4N1i50V002Fw6c2DLVUDB9fvd8S/HFjvKJMzunGgou9+290FPZdXTjhb6aydaS+NCZw5VbQOB9CKFGKSeEEUII1nQiYTnt1MH8CyP1Iy1l052VM2174l3Vw837IsjPVY1BXUcRi9g2QKbs6T1VM997cLqzcrqreLxtd3yg/OyJCgYyqeaxOWQAWMRCYWpB24aGoWiW6u89e2Cq88B0Z/lke/5s586F5urF1v0LzfvHT5dPnauaPF81dqZ0prVquqViormi/3TJVOuh6fYzFRvXm57QCmCawDI0HmNUzUrauc66MFI/0LRnqrtsqLUgPlQ70FptE5eO/FTTODU5cQiKMsgNIO1Ya8/1HYp3l8/3lo22FUz21PS01hgki6GAQRFSNYdbVMMU5jBgmwgQKa21vnC2r3qms2imffd0a+FCz4HO+lIBoa4hHZsEfthKqA9CKARQdEiYjKcmJl2+sPjQLx7YtW37suyc/O07Xnz2ueH+gdTEpGwnEvD5y0vL3v3tO9WVVX6vb8e27W+89vrbb7412D+Q5cqMRaJBf8AyzMcffezE8Xp3ZpapG0sSEu765p0/+58/XZKQgAA0dcOT5b7tK1+94+u3u9IzFEn2e32PPfLoFz7/95kZLovronz01ps+tmbFSuEiysHQm6++VlFS6kpNcwwzatkiniRq6wzKhBI++djjFSWlV8tEn3zs8YmRUW9mlqhuyYlE//Xd37W3tvm9vqA/kBPLfvH5F0aGhsVNBv2BqBN5/NHHbrp0WQqFfR7vY488esfXbxeVOuIe1LD07Tvv+tY378xMS79+zXWJCQkjA4OPPfSwCM+uXr4i7A+MDo/88J57pVBY/NLkxKTR4ZEXn3/h+rXrXOkZ+2v2/cf/+o/fvPX23qrq1OQUy/hw5uh7m1ViwIlG3xuAYkIQZ9g0iKVD3SF8uW36UhJWOHi8s3awqXy4uexCf91ES+ml3pqphoLZ5qLFzorJ87sv9dYs9teerFpVuV2/OHq8+2zJ7FDDjZXbgT/FImGTQgI0Rqg4vpchTScSljJOHSyYHzk11Fo50bl3pq10prNmqLnOwSFdAwzqHDoWjtgag27Xyer8hf76ePf+oebC6Z7Ssc7C/q7jBsnCiiuqIx0hm9owRGzk2MA0FGipwd6zdZOdhyY7qyfaiqY690yer5hpql5or5tqqF7oPHChu3aytWK2s2K0ec9sd+VIS/lUx6HZ7rN7t282vKFoGNvIsoCep+vh9ITyHStumjzXfa5gpq96pKNsdvjQ2SO71MASxwAMYZ07CDgGz1NDgCrSSlud7r5xqr1qurN0uLVotLt6rP9wxPBxGjIYxBqI6DaVMAc5DNgmRCSc0Vy/Z6avZrqreKp9z2RryXzvwY76cj3ssoCqa0THJgPXDKFIuIniLJ3QiGllpqXf+/1/vuuOb6QlJSNVS1ma+MmPf+IrX/hiyOfHGkhPTdtbVf32m2+VlZSmpaRmZrjuvvOuf//Xfxvo6/e6PRgiDFHA5//6bV/74t9/wZWesTRhiW1aT1554uu3fS3LlWnqBkE4NTnly1/80r0/uMedmeXOzFJl5cpjj//VLbdmZrhEveiOLVt//fwLp47Xu1LTPK7MbZs2//r5FxrPnktMSODvdzyJ5QMqqq0bcjC0Y8vWR3/5UHFBYVpSsseVWbu35t//5fd1+/Z7XJlX1fLt19+YnZ5xZ2alp6atXXPdG6+93tTQuCQhISeWDTUQDoZee+XV6cmpJQkJXrdnYmz8xedfwBoQNWhAVtKTUz77qU8/+djjSNUSExIy09Jv+9KXf/SDe4Q4EwAz09JHh0fu/cE94WAIAWgZZnJi0sjQ8PPPPrdm1erMDJepG7+4/+e/ffs3x48eS09NM/UPl6K4ei4aJxonylUIKdY5Mji0dGiYkJkQWUixkLQmV22qL71punmq58a+s6XTHXsv9B2YaCwebyi6ZezY4sChM/s3mnLCctM90Vs/PXxucap7b9EWEwWw7LUY0glGADJCVUWK2YYcdDHgPn249MJ443j3jeM9hy701t08ca7n7L4YU0A4TAHPsVcSmTvIBJlZ+atzL400zfYcnh88NDd8YKKnYm6qrSh/NQhnIMlnM8Y0RsLUwREWJlzSLEUeaKq/ZbptuufgVE9NvH/vXG/lf46+8tn+stn+opmBwvGeHfPjJWM9BbODNQtjJ6ryVyNvsqOGmExzuEPCIRR0NR6rjA+dmh44PNlfO9q992NzDYf2bQHhFKD4Td2CQOc8l6AowzYIBHOoPN5x5KaxUzM9+6b79sdHj8YnzxTvuS4cTGVYjegmDEMLmliO2CQbhyVD83Wdq7oweiTet29uoGa6e9/HZ5o6T9bYip+Fw1zFNnWo9qHKoD44RN1J1LJFujno9Vlcf+XFl+ZnZt0ZrtXLV7hS07rbO959+zeaJGMNuNIzavftf+uNN0uLS7xujzszq3bf/n9593ejwyMpScmOZTNCvW5PdWWV4Kqu9sA37/jGr1986c5vfFNQ6lh2anJKa3PLi8+/cOvNt5SVlN73wx898fiV8tIyn8ebE4kGPF6kap/55KdefPa5/u6esydPPfHoY/d+/585Jn63R2QmRCG4qJ4RBeWbb9jw9JUn7rjta5OjY5/728+8+eprP/ju9zgmol3IMUxvZtbNly6/+vIrc7PxGw8eevAXD9z/059dt3qNJ8uNAFQk2TatX7/40i0fu9mdmUUQXnfd2tdffW1vRaUonRV9jMuyc15/+ZU7b7/jUO2Bxbn5F5997qFfPGBxXQmFRWH3YP/AIw89rMqKIsm52TlLEhKmJiZfe+XVZbl5Po/X7/UNDw79+7/+W1VFZVpKak7sQxVX/BGE2h9ACC0OLY4MHeo6IiYCJlZ8WUuyLaVizw0dDQdmh84sjp6eHzg+3XPwwvDxgYaqyp3ZK2x/VnICVTNOHa06f/pg+/mjJTs35FjYYcDRKUNQxKCxpmY7JoNShCsHqna0NxxoPl3Vdq6689ierpOVx/buyjWhgTECVKcRLLFcPcaDypa8nO5Th9rqK7rOVXQ3lXY1FXU0HyotuD7bgSbVHM51xJCESRgbmp7DnRghp+uqus7VtZ4s726o6D1f1n2u4OrobMjvbNjZ2bi1o2lTV8um3vbtjWc3tJzf2d5QXrhtmQ582TrWVZZjRCIEO0g+sq+g/czejnOVHefKG44XdDbuKytYq5OgTgGlXFYQxg7GDicWAyhXRw2HK3tOV7fX72k/U9J4qqiloTp/10qC/DoFJmEoCHSVUzUS5Tk2ZhEq19fu6jhb2nV2T++54uYj+b3n9h+p3B1DWoRQpiCqMqJd83mDV7tsBWNQUTffsOHH9/6wbt/+gMfLMUlKWHLjgbqf/PBHa1etphBluTKrK6vuvvOumuq9mqJmZrg2b9x05ze+2dbSGgoExfKvKaonyz06PPLzn93/yEMPf/XLX5mPz/X39mmKqikqQRhqIDPDNTo88shDD7/80q/v++GPjh05GvQHoAYMyqKW7UpNy3YiN1+6/MyTTz3z5FN33n7Hji1br2YpRI+FsFRFCjHsD6xatvz7//hPTzz62IP3//xnP/5Jf3fP8pzcxIQEEeAROQZNkv/qlluffvKp55997lt33V1dWZWemkYQjjqRcDAUdSK3feWr3Z1dQp+jTuQLn//7SwsX0pNThDphDWSlZxTs3PWzH//kqcev/PM/fffWmz52+cKiJskiNuNxZXZ1dH7yr/8GQ6QpqliPmhub7vzGN1csW04QdmdmlRQVf+uuu2v37YcaCAWCHwrC986XxoRj8D6HfwghtDjShcmqYy3m6KrklwIZ2SbYuCayZa29/YZI6Y7lm1bRZU4YBhNtEtBhAMie7IhBoBzhGlWDWsAL5RADgCGoE+oYJoXAoAgpISWUaZKgw0MGyrSIOxdk5RFfNpGQ5NEJRABzYjl61ASG5g4Rr2+lQSLAZ0MX1RIZWBoxVYOGkOrTwn6sKCbRLWJxwGFAsxBVPO4ogxYMECnNRC4mJeqqV1e9uurTVZ+uernm5iCDw1QCEglIhPJSA3tiNqYalDwqChvinCYdqCDgjnHVwQELZZnIFeXebDPMoU+TPQRrGGOImGnFIOIQUCgpqte9jGnZ0Oso6YaaYpKMmBPm1B8OZ0IlzAAyND2bZmPF0oFFNSh50xziieD0CEqxQYoDXMu4HEWy5vHYmFENM41FjOi1QpgXyxaGqGiuEd1JFCJvZpYalkRXXtDroxC5UtNitoMA1BQ16A/4PF4MEcXEk+XWFFWR5KA/oMqKHJYswwz4/AGfXw5Ly/OWZWa4khOTDK6HgyGCMCMUAShy9EF/gBEqhcJpKal+r8/gugj3i9Uh4PFKgaBOaMDjdWe4xFwXORWhSyI6autG1LIDHu/V1of05JSQz+9KTTMZX718hWifFdnClKRkRZLlsCSFwn6vz+/1MUIFh+7MLE1RoQagBnTGQ4GgHJZEvevKvGVBr0/YpenJKUKKlVBY/Fs0Roporc/j5ZSFAkHbtCgmAZ9flRWgan6vT2c86A/4vb6oE8lyZcphyeAfKpCWwJHB34u5vSeGXJynhT4IocERE4fai/4UpCpK2KcE3ZqUCeRMTXLJwTQgZ4b9qTaHOVGTAE2UrmvhAAWKQaCBMYdYdKkLu98kxObE0RFDIaR6GPLrJKgHMo2wh8t+ooUsk1GKIcSMGDEjFqOOqRBbARaQTRhkwG0wnxxyUyQZDFKoEqAZlJmEMUAcbuVFYiZENoEchInic5hsQD9XKFcoVxhXdKoyqjKqYappOtaQFoZqiABIAecgpuNVHK6xmW5gGtH1KKcmVqjsM0DAhEGmeJHkIVrIYJBRjDEmhGHCdMPinNu64WDkaKop+R01YCpeLGUAORPjAGMqARpRkQkMG9g6iljMiRqWiRWqeaiaYcJMrrpwyMWkAAlLRFKjzNIRwyoyyDVHR6VAUPgzOqGiBckxTCUUjpiWaI3LdiJCJ8XUF6adqNsU4RzBhmgyElU1ItIjjDRPllsKhXXGLcOkmOiM64wDVYMasE0LAejzeIGq2aZlm5ZlmLnRmGiEjZiWcPk4JoI30ZsnuhNFd5KouQt6faLXVnQMi+0nRC24ybjoeOSYIFWLWrbwfkVzI8dEdOgKH0z8SQR1sAZEjTgBMDcaC3i82U5EtClnOxFNkt0ZLtEDGfYHlmXnQEWFivrBdKuQ6Pdx0EQfo06ouHklFLa4/iFbChP+iLH3x39CSJFFkUExowRRAmSfbBEr247ZuqETbOiEMwhhSNdBLGpSApCqEACRAk1s5tq5OqEx086xIzbTORQ7tRCsaFjRlECAAM3iBAMJaUGDaSZXczFZYegORToFuoG5QTSoAoCQgk1gcIlCv2oBYmDMiWbomDNi6MwydVvnBiUcI4YgQ5BCQCFAsswAMAlhADicW5SahBiUGJQZRDeIaRDRQ40iFmFM5lxhTNXUMIaEE0eTOdZUJRTEmmpRimSZKaqNSYSyKOMmIVHDcAydYMgo5pwqiiRDSVEkCoFDKA1JtgKyMXYQyLV0hmWdI8fWdYKphg1N12UdSAhIkCFoEABkjw4DDpMNJEcYyTFsG5kGMkxsmlTsnvChCoI/OBzDXL18hahZE1ly0dojFOlqeYrYeELkBj7Yzy4a9sQ+DqIbUBRwiXiJxXVBnc64cPWBqlFMbNNSJFkEaQSBjNCgP6ApasjnF+32AY9XOKiCDY6JMAiFXIuGQ7GphBC6q4kW0Y+b7UREA6QmyQJpAbNIhwpCRCWa6K8XtXtirwrBpAgXCyPWoMwxTKRqYvsZsWYtz8kVTql4USw9QFZE34Z4LFf7pK62Dn+wfenDbm/x3klD74nhH0KIjP8KYYxFLWhQlSIFagrQNA0hQDkJyyHOKeccAcwg1aFOwggGgBJUoYyQgoEExTleJtF1xGKmbVFu6zxiGjrBBGsiFsYCqgMpkmWgSRqSuE0B1RgjjHCHRWIsm4SpiRxx7Iwkq1BDiqQqkoohYhRTAnQCLU4cgzEEdYIpJpZhAxVDlWoyJshHkJ/AIIEyAQoBCoFhhPwAZqkgFdNMpnsw8eq6bFmYMxhxLNPgOqFRy8Yq0qHOgc6BDkIQSYgBglRNVSSdY9timKh6hOgWMSjKMWwehlHNsGXGZcQhloMBWQphBChEHPAIsiPAcayIZdgWZzHbwEAyKdQxoBpEEmKqgcKcqDqQkM0tzggl13zopxqWRMkVkBWx2AuRyYlEr+7LIGaYeDNUVDUs5cWyhZJcbSnimCzPyeWY+LLcali6OumhBjhlFBNNUSkmIgSiSLLOuCornLKoEwGqJoXClmGuXL5CEChkNi+WbeuG2DxKNPKKmxGaIxRJCYUdwxTye3UzKCGnQnaW5+SKBUUkYESXrVB1wZjYVEb8WCG/wj6nEOVEoqKdX0Absx2xb0W2E0GqpoTCom9YPIGrvAnhlQJB8SmOicijCHtBPG2xSF3dK+D/ACF97+DLD4ohugohRf8JISGIUGCpOg8TJmEDGRazKeUIU0iZhgnClDGdI91ARg6PRpFtqbrBHJPaOjYZ5DrUDWToiDFAkAyICsSjJwhzRijFGMMItPKMbA6xYVJAVWJDCYQoR1BDRKEOzSGyZbM8AiKGkYtoxLZyDT1CicEI54xwhijRMFIwUlQlZOgMqNA0ohRHdJbLSPYf/cCrhgAlgFKFUolSiRAZAgloCtSAooYwAookE0SBhGyWw1SHaxEL50RYrsWc954bg4yphIRDWpaGQlLYbwBKgygGHD1sWJoV1WMGtynljFAdcx3qlmY4mg3+N3Vv+d5WzjX8dqhTDBg3iKUNtgNlmk4xDdsOMydlTGKOw2C2Q4WB+3nf8344f+f5sJM0Kcw98zyn51x3r/WhV7utrS2tn9bSkrSkqBgit8tBCYCyy+CMAqIRw2Q1Jj3PQZVPu6hKWDBOsErpP77qjCHs0XRL3a1Rn2NyvrqGQmSFIi1rKTtdljG0GOCYWEfsDvwuZ6XNIsTgwtrTLDtdVaZHdksew9S4sOaNhqabuqELzWt6ZLdkIWotqWlcnDl12sqP5tUNKCvW0KC6pXNV1Qeem7WfxvJ7rc3ZptCsDTTWxgOkqI6KSstXtBizMLCqbU0gCYCSw0khssYdZ6XNMoNWmMoydJZXbKW9sJ6v9VVZiTnKTp22CrSiRAcJ2g5cUGtTq7U+aTWy7HRZFtjKeWHZ1b9rCf8mhITsQeiReS32+IjJZYpkTLBg3IBUIKbJCuLM0KnBZaqr3JSYVxEE6hhwCjhHmo51bS/WygRiPs2jM04A5JQJIQghCCHm4DrQVJdiGBpkKtQUm1IudMqpQDLxsvNU8uj4vOI2NXFBhV6gaBjpGAkAEELAco8BcGAkY6T4fB63S8VIh6pJSQ1QfUz1MbWaKeeZfInJV5h8jclXmHKBqdUc+pAqCNQ58SHFhLKps4sASqapE4QFM5AqfNpF5Dao5GOyVwAfVTUGucEZwQqEds7dKrNpJoRA8lJdSKIan+NO3QtriMQ5MQgWGBILQk3mXuBhhBq6UBVJcIygqgsNKFhj1Vj1qm5TcRlV5hUgM4oJBG4h/rEl9Bmmy2a3AjOWfliBR2uKWOurkhxOS8utkd76y0G2QusIvGVDLHW3/LGDNEcEYYKwZfowRIJxqAKKiSLJFngIQIIwp4xTpnHh1Q3rjdZUrdZXZXFlOYeWJfHqhkaZtWvUeqPlhVpPWnkQrfpbBtmqmAWMNdmzEsMcpLGxnrdKsGg/OFniM0wrV4A1Eh2MSgfLJNa81ErHZrWP9VvrV5ZTaoVzrTe67Q7r36Gs1Hj/ViDtH0O4fw/zvliXM+8J+ZIc/BcTUNOBoQNDVz0CGALund7gGHCyZ4UEPggOgf3KoL0q4Y9l6nBPKEGHnjksX6wMOVptq1aCI7EXJd4LFCP+cffCPytfR6olB3flHhLwsXktQWzvUDJCHLE9y7xnnAXHH1tPh0wHmg40HQFLvtQFe2VyxPa/SFACKAGUIEoQxcSSgwpYN4rqCOhINQ7S8hNGDz2gQ3TwRr63p0rFFGAKIAN7L/2CII4/Xtx90CyHKrD/AEKHOpRYV9bu3/7NKBb7ctA75JO+2Pu6Q9/I8V4JOmQGOBBiAKJDosO9l3KMKNIoPlggOLhfVdaxvFdn+FFPLFURiAmErMcEcQvitnpQWD2INI6EtR2FEvSVxvmfuaNfwe8TAtkhOfwNmoCaAMaefIQQcaJa3uDX8DukN0dQ/CIeX3r4cwj36nmgr4dWa9DBgs0/L//L+IkjH3WoBCzvveXAPf4YKvsEQqED7bNm/ygHYB/m8COBX4PwEIc6Ug8g3FfloxBisLfLfx/Cv1SvIxwK/FcQfqZFfw0h+UsI91rAgvAwh4cg3yvBKvwzCA91HPoUQm5dioytxNOWAOuZTyH8e97KPw7M/CV7n+DHxH6rHXzDHod7ckTprU1zH1t2X2M+V53DAPybL/yokftyGINPCTwKocXhPyz/Y8t8BO+TMeXosHJ4TejjHPWQWnwyih11Mb42VH32vV+G8BDnexW2tvV+agkhOmI99q5VR5iig3dZiUX25fBb9iqw3yCfIvS5Ih1uzwMCP4PwoxxWEkLYwcPiEIcHsr87Ze+Hn/f7J0Pn3uh2RFX21tU/PokORRn+WxD+syWKf9PlR32hjz7eF9UdHW7Wg5GM/Q355+x9+rrDzaodtN2nHin+ykj/d8o/In9hsQ/38dGafPzhodr+vX797NV/93nrzyEIiUDkqAGxdH0vCcO/7anPdPGrbsUXm/fArH25nY/+I8WMYEH2jSdH1rgvdLAn+77Pxxp+1umHKQCHGv9zCI9+xRF1+qcQ/sPF+n+nkeIvxfr+L9m3/RKsRiSHxr+/EELYV6rxsVcoPuzSiP33fvz3o6ovPnbwJ1ryd8v/Qj0/g/OQK3VEGz6Zmh5p5L89JP0NLT8kh1rDatIj/fK5m3NQE8txPZC/M3oSwr5Yt8+9ni/Q+xcD3yE5rD9We+67YOLAn7R6ynrsE0vwqX/7BW352kDwmYH52wPfP9629qWW+qStD2vknoof0k5yxIMniB79DIK1w4PZ58PqJ33/F/3xl2MzO9qyX2/Bf1y++Ip8obMPAgN7D3yBok98rb+wPId/e2gsP6INn1rjg9b4qLv7/XIIwkPzC3h4MD2C4l+Ad1A4weKQF/1v8LNU5cik42PLf95re4wdtYQfndKD+f8BgZhomGifTGo+6sMSKzkAACAASURBVOdXNPxwTf5dL/+N6ZIF4T/dwP05Qn8JJDsKIbGiO5ZYMYMDa364EckhaD/prT1HiDBLDobnr3DyhX79pLZf++3Rzvvb5X8dxc/cHsQx2Pf2952RjwEhcBjCgz9fb+2jEFqFEPXgpXvTyEORbesVhyHERPsEQr7P3uf2ZM/yfFIx8hnehBEsMDlQ+iNhpE++jpCDMRpQAvih+N8XVP+Q/3JQscNzws8s+YFD8SmEh2eJn9bnU7OMOLZC2YIeiVweDKNHQr7/DQj//VGmj717xHUGn42yB6OXtj/8HIZQJXQP+IPYgzVv/kSlDusN34vOWVEBYsnBquNHWr4w8IOvyBcczk9jS/+w/K/R+JmN3fsVRR665+0DTqyQt9OKelvO/6EJGMIUHVly+EKs5RMI5Y/RvL0oqKpb8Xcs768GoT3/AgtMPi5pHGqTwxG1fXU/iF7uM2N9ztFoMDoo/IsQfqbx+0VZNSeywPJeYPbQAswBgQcQ7k389vTniOYcrOjsLersvffj0PCl+hyY98PDivV1VkR0b75GkUGRhyIPRYY10+EHKxzWkg/8Wykqv3qol2IBZIIVShXqIdyDIZdsNUIx+J7oTNaZrBHFEpNDj0A6hRwpAqsGQxoBFEhYwhoRHmFyygiGGENMVIgkLhCjoNqrIdmpEWgSVMWoieBehIpAjQCDKAZRDCKZWNKQS8cyR5KggBIgBCMMY0qwhL3cS1VsMp0owGRCIATdboNhjQCNAJNDk0ONShy7NCoJ4taopBFFYJlBN0eKRoDBsEagQIiqUCBiMp0BQmTi5V4iEx3rAjGqYg1TnTCqqliWOVINhrwaNTlk0I2USqzaGHLKrkpOVEEgx0CjhCHMIPVqHqJSomIK9h0Vgq1ETxgYHuFjCHMkmULycLtXOEzmENBpMMQQxpAggAEATFDKkSFUhl06Bx6dWpph8M/HhcOWUBhM5xBDt7tKUBNLQrXVaMBD3FSp8AnAkWQKqiqSpmkY068EJDTFrl7wXVQdKpPIBU8NcirQ4TYxo8jNiawxVWcyBw7kLidypQacAjo5cGkEmIJbifAApIRq+1HWT80OY4RQAFQXRe4aL0VKebWhMlDBJLeB4TnDJIpiCo0CQrFgWGdYJ1Do1NCIjiRA3IoGsKYgg2EKJK5KBlF0LBN3BXKWMdnmITJTnSaBHkGR4nY57RBCXdctwjmEDGEMEUEU4z2BEGqCVZmayTEFLpPKHDg0bDeFWm1qkl3GMvcZl2UnZ9g0dQ9WJY5dHiZp2F7FFR9Rqqh6cKL3ILOBtR/1CIRfS29BEIcK1alhYiEUmUs2Yj+F7T8ptiOi2o+r9hOq/YSr7Ad3+Y9yxc/QcVoDdh+TPcTNlUqfZlAVQrdMIeCMMIoJQYwjjBTJbUOqw1lxSgNO4iwn9tNq2XHVXQZdZdB1BrlOY+dp7DxJnSep8yRxnQK2E+6yn9z2U4q7QnLbVODmAhOVmtwgCjKZoCrUCdGg6qFIsZ91V5yQyo+r9hPA8bNc+aNU+Z1q+0Gt/Em1HweOn5HrNJXLhGrTkMMgkkEUL8M6RQwgDqlOhMAaVojAGgWEKMinGQwg1ems1riX4RqDYqnCfuo7V9kPApTXGkq17jJQuVe4TOaCrjPuihNMcZuc6IQwgKiKKSAM7h2p/uj1QQ+SseK0Adcpt+2Ys/wYcB0Dzh8EqCSSE0mSwXRDMymlmAIFuLF8Urb/5K78wVn2o7PsOJRsDCqy3X50ucKyZiolKnBDjQiBiEmQh6hULmPSGeQ8zuQTUvkxxfaT7fR3iussBm4CZATVzyDci/hVm7XQBalChUqwQ/Jgct7QqxgVxCGQjYEyppw1UHm1cF405Mse1UscBrSrttNQsnkNRjBUFKW6uvorECJMVMltg0qly/YzcJ2wnzmGXD9Q148mAtBu0xEALhfHhKhYMINT3bKHDFIKiIZpFRfVnHkw8jGZuMvk8uPAdkJTy6up85xwndfchlpOXKcU28+q45TBwIVar88Qktu+t/4JIUN4z7fAFGOqaYYiu932CiTbVccZ59nviesUd5+kygnV+bNBlBqzCsucQx+UDYZ1ILkVdxlSz8i2Y/ZTx4jjuHCdhuXHD3be/hsIv5joSTADqkTHugYwtFder+J9zb/2NF3rD9wYCP5ySH61pO3Bxb7Wm12N125dYEI6oZYfY67j1bSySlADQwpkqu55PhgiBFVNEAzcOlWv1GqD7Q8Gg3eHgreHWm92tPzS2Xy9s/l6d/O17sbLvY2Xexsv9jZeHAne7G2+3tvyy0DHg+5A3aVzBkVuziCDVCMCy9DDNQaAjoCA7mu15lBXU3/wfl/rrYHgr4NtNwf8N/r9VweD1ye67w34bwTv1d67ql2tUqpIBXb97C7/nrjLNOTycaJhjGXVoJrBTNUFNSIoIFiGPs2gqkok13mv4IodOk/5qPPeFbM/cPPFuD/xcmAlMrYen9yYexh72T/Sc//eda+JHErlKeJyVGucAcQhtiDcUz4MCYY68jBA7v1yeaT3QW/blY6WmsGOy72tVzqbf7lgUOKWNMw5FQghiBUqYK//Un/gWl/bLz3+m73+u4MdTY23b3BVOjTRQoenVVAlGhFYlk0ChWq7XAX7Azd7m68Otd3o918dbLvV2Xy9J3B3oLOp1scYdB+ejh6G0KdXOc46qoXHQzh2OqoZ4ZKD2isU+7FLVXJX69XXU23L4dFc8nEqNrnwemB2qn0oeOtaFVLtJ7BUcb5Kr/ZqTkfFJ0sdBxASrAgqdQTu9QRvD3fcGQhc62++ON5+reXOLeZ2evDeba1YQZzqQCWUaIJpFCKiKCZBJgLMbaeuClDx/XUfGm67E37SuxoaT8enMomH6fhU/Fn364lg+4PLNZoLOk8o9pNErvRoQIMqR+oRCBHHmBqaTiEwOexoujPc/qCn6fpI8OZo4MZY393L1Ypc8fN504NclEOfyWoY5BQqd389P9xzvzd4rafl8mTX3bHg7bu1e0dS+KHbB74E4VdSHmqaAVUiEOOqDCpPt9Vd2V2f2V59tbnyuLT8yJLi0qPC4kNLdjdeFBefbETHFl73zU75R4LXbla7SOUxUHnaxFKNzjUCCVAtjxwokGMC3A4NuVrvXcksvMjPP9pcerS9/HB749X2xovdjRe7a8/erj15v/rk/eqTdyuPtxce5uLjm8svdjbCqYXX9XcuQbkMSOWWy4QU1WRMAEVAN5MrGn69+D43v7U2W1h+Xlp6urn0qLg4UVoY21wc3wgP5ufGd1affki/Li49Cj1p6266eOsiNVA5dp8R0OnjhENIVKwRnSONQSowF4QiSdIRqDWZBuxq5c+13NledzH+sre4+CSfnNiIDuQSQzsrU8Xl8czcSGn5UW7x8VRv/XlNhvZTTHZoUOUQflxnQxhjjBAiLgQdzpGelt18uLg+lVse3tyYyC1NLYcm716qom6JK5ioGCgqRLLh5alE3+bq5NvUi9Lq883VmeJKaKIvKFTX4YnTYeXmVDe5obrsJlWp+3Tbg4s7ay+3Vp/m5sY3lx7trD8vrrzILb3KLL2+dcmEzlNHY0If45DADTmk1cIwEfQRoMt2UP7z9SoeehJIzY2/z7zaXXtWnB8vzY2V5sbyseF3K08Lcw9zycejHXdV2w/uyp+qPQSrts8htMYLxV1hcGkh+ji//HJn7eW79af5+OCH9YcvRoZ1Va5i1Mc4h5iomBEuyyqEmFMmCBZY1bEMHaeJ68wlAz3uubf4amB35cXO8tNsfDQ125ea7Vub7S3Oj++uPSstPU286utquqqB04r9hwteKIBiQbj/vYwgThCFsgIlxwUPW5h59G4jUkw+2pp/WJqb+FB683DwHrT/bECAnUgAj5dVC8SQbB/ue1BKv8qtTG6uPPyQfrWz8HS48bJ11NA6h2X95fM7tL+a/JcQhgA2mfBRDGwn/Hdqt1dfbESGMpHufenJRnsPpDg3nIsN5GIDO0sTf2aev199svAsONV22QQVQqkQqsMk0KDcGlwNZgrMoeSEjtMtt2tLS0/T8YFcvDsTbV8Nda6GOtdCHRuhttRsW2Y2kJn2Z6aDu/PD6dmeTGwkm5hMJZ7euWpi9ymTuQTmDGGsKgbDGlR06MLO0x31V4rLrzKJybXQwEa4NxvtyUY6s5H2QrTj99XJrfmhbKQ7FerKJvqLixObK49Lq8/7/NdrNJdSeUJDkodzrCCsEI/wccQYwj5Dlx2VXobPm9R99oc7l8RKeCI//2h37dnbtUeb80PZSGdqNpCe8aciLfPP729EOt6lnhQXHr4e89+75JHKftKBooEDCBnG1ILQhFwuPzvc9WAz9Wwl3rESbc4vdhcWhpemhy5qAFdWerHm4QYjVFachINsrG1zoS+fHFiZ7UrHRjeX3jzq81NXhQH3djlaAcCD6AIjmsYFUaUqTYWOn/par2wtP05H+zOR7kKiPxPvS8UG04mxrfXXwXvnmev4x9t1jsaWsIJ8msFVWYcSl2zMeSZw53LixWh2bqC4OJKb619+5Z9/Wr/x2r8Z63k7P1iI9KRmut+uPXufejPRfU+opxTbTzUmOLwn5mNAlagE2A1qX4s/zs5NrYf6ion+zLT/j9XhNxOjoOysJssGwlSFHBON6wgRVVUxAjpHHoE4sDHpzN3LxvPR4O7i1Pb8RDbct/oqmJnp2J0ffLc4vDXXsz4dWJtuyyWG3qefF5ceTfTcueRxIvt3FEgMKgzBQ9/LGKQaxkx1eoB9/uXI1uLT9GxfKdK3Ge1bT3YvhnquVatCdgqZclkwiXoIlWzHR/vvljYeLofa1yLtxbnBnYXJvjumtd/d2hduQSg+y+D81TT4CBGKmU6Ij0FkO954Xc8nJxZeBtMzLZnZ1mzInwsHCtG2YqyzFO/aTHSvvWrKhTqK0e70dHDtZUsu1PFhefT/5J5OdD+4aMjusz8aUD1neIlMVCc2WZWHeUxMkON06+2a7dVHmWh7JtKSmrmfjbVl44FcLFCMB0qxwGY0sBMN7kTbNiPtqdf+9GzX+nRfNv7wzkVG3CdqdTfdc7iBNSKaxAnsP3Y3Xs4lH66H+lbftG3MBPORYDHqL0aaS9GW7HRTdropO9OajwQL8a5stGd1tiP5qrO48qw3eJMpZ4HzrE/nHBPVBQQ1BeNIUX2GzqBsEIXKZUI9M/9mOJd8mI4Orr5pW3nVkppuLkRatxOBnbngH6nu7flALuZfn/WnIn1by09ejwZ9yKmrbh18HHGtiwYQpjVMgMrT4z11+eXxxVDDUujeerQxm+hZmRmsgU5is9VQs4p5dcbdkh0TKT1bV4y3ZqP+pVfNqcjA9srzZwMtmlRhQtX4CKHYX3IQGFNGKEeKSd3I/t3TwbuF5MjaTCA1G8jH29Oh4MZsRyrSt7X8+Gn/PUP64VBg8zCEzOQGURSmuGt1LJf/dFGT1qKPd1Zn84muTLQ9EwmU4m278127cx3FmebU87r8jH8r3pt83Jia7fszH57suY9cP3Dl5OEln30IAScyQ3YPs61Gx3OJkZVX/tysvzDd9Odi9+uxYfn0KU2WNQCpCjXKKOWUUkoxRLLOgSBO4Dpx0Ss/HWneWpsuhLoLoe58qCM3HSiEWksRf362eeNl3YflvmzIv/yycW26rZAcyScnxjuva65jRHVTIFsQMsIZ4RQzhrBXYx4i69LZ5VfDm4mJ1Ku2wptA8U3r4kxjfnGo/UEtrDjlhcKLTOomGlTlyh8nBm+X1scXZxpTYX8m3PZhcbz/Fldcbuv0Bt+/gfgvITx6IQwhTDBOVMlAbur8ufkXfXv1UT45WIoFNuNBS7YSbdtz7dtzHdtzHVuJ9lIsmA+35kOBzVjHVrwzO9O6/PR+aeV1Z/0VIZ3hkqOKalxmwEG5ajKJmgiD8p+bbhg7qxOZWOtmsqkQu5uONGbD9flIQzFSvxmu34407EQb30aad6PBzVDwbXI4F+nfXnpy5zwC5cd05ZSV1EQQTIGkY3eVkNXyY10Pzm2vPCkkBjLhjlIsuDMXfJvw78SadmONH+aC7+baduOBzWigFAsWEh3FZF9+fuRt6uVKdLL+di1yn9UpNLhQJMiwbp3Q0SipMjiWKqDzVHfT9bcb02uhgWy0txDv2Uq0b8Zat6PNO7Gmd4nm9ddX0rM3dxf8pUQwHWrfXX28HhoL3LloKA5NlY9ASBgmjLvdatnxqb57pZXRdLI1t9CUitYVk12l+YeXmKS73FVYFwrjmCiyU2gwM3NrM9G4Mx8oRNu25od2lp8+7qkntpNeIO9DaC1Ga9aSAKUcQyQoYEo5c/+wPNu3vTK2tdCTC7duz3cUY8FSvCsf683HB+eetdHyY1+CkFHMNMoUp82kqo/Jhlo+FLy9uz6zMjuSiwU2pus3Xj8oRVvezQXexlrfxf3/WujIv37wf62PbCf6lp63FpITyZc99TeEphz/GoSq86QGTy1ND+wsTeRDbZuh1vex1n8lg2/GR3BlRRUhOoAcQp1xVVWtS10RljUmY7UcS8fbmy6lko+yC4+KofadaMf7ua73c53b0dbNcOOH+cD/SfUVI43pN3Wb8bZiojsb7fk98zwbHw7e1g4gFIQehhC7nZpqE46fUzPD75LjpZmOt+Hg1puGwlLn5srwq9FGYjvpVUkV9phQ47JbKj823nd9e2MkFW/dWerOR/x/rowP3abWjU4HKZi/BuGXr0ZDiOhCQ7LLxJKunGm4RnPJ4fVwZyHcUAg35EON2Zn6zPSD1Ov7G6/urb+8m59t3o637c51bEYD+dmWQqh1MxrcirVtr756OtRyvZoSZyWXQDWv8vFzAni4zGqEhm2nmm5oW8uj6UhjKVlXiN8qJhpLc01bc01v55rfzzX9nmz+I+n/Ixn4c779/VzXnyvjxcjAb+svGq4wTfr5vHBgiDgjGkVYcRlEqtVkuexY+z3f9vLDfLwvPePPhZo3w43FmXu517/mXl4vvLpTnLm/E2nejbduxoOFaCAdaduIdEefBj4Uoi+nug3iwopLZxyqRGMeDJEmGFalWq/urjhhIttyZCoVG09FBtLhrnykfTMe3I23boUfpJ5fX5k69+daYzb0SylWt530r0+35uODpcUnc89HDMUmFIkBsKfclBOqYSKqEOSus48H72cX+lLxxuJi43r4bjHZlY+NnkMOr1uuoaZQmEaZIju5APnZX7YSdduJ5lyouRDv2Zqfeth1T3Oc2odwbxH5AELGBEHYazAByk14MpscTYXb12ca8+GWrUQgF2rOzLamQ+3pcPfu8mQN/O5rEGIVCAw8DDjOfHejhmzEn2wuv1h801+IteSjzTvzgd8W2kuzdatTl9NPb/yWaP0j2bby6FZhNvB2YSQd6i8uPHw92YLtxz6FkFh7pmUNV57T7EtvencXxzLTLblXdR+izR8i9U8HelFFeRUhXFY4hBoXkiQxxhgjiurkXKao3CdsM8+6/2t3bu519060rTDdXJppfhcPvov7c6/vrDy6sjR16c/ljuxM3bvF7ndL/fNP67PR3p2VqZnxB1hxHUDIqWCEc8Q4xDpSa5miO46npoe244ObM4Hfou3vQ82r4bp0orO0/PiygTSXTOzAR3QDqtj10+TA9eJK32q4fnOhbe3l/Q8LgwO/QsnhtM4f/hWE//jO+tnuYtSfizeVlkfqrtaoFS6dUUxsQnMbnHU0+LfXk2uRzly8aXe+M/eqbSPc9HbtSc/9m6jc5iWUqG6PKRQ34qBGqOdQpeS/5dtZ7s9HHmxHW7dmg+m5QGllrOGG9zznVzwXrtVeulDtuXRBP39BnD/vOV974ULVtRrzik9U6YToWOZACGRS5MFAw5AJTiXHCX991fb6xHqkJZdoTUdbM3N92YWp6+cwcp3GTGVC5tTRfP9cYfnx7urDtTf+UryrEO3YmGl/t/604RcNuX+m0MEFBggyxnShcUYwcFOl4s4lfWfl1cabvvTr9t+XJxefBYsLj6efDUiy/azLaSO8Vj4TGW/7bf1FOtKRifmL8+2roZbN5bHG60It+8mDkYapKgPT61GwKmFJIFN1nBrvu1paHsqG+4qh/nwosJX0b0Q6LmoKcSABNYYVzt2qIjFUtTHbWJxrK0QD+VCgEOnaSo6+GmlAth91LFNMLPAI1qwFegMCCRIVAo9O5fIfGq9qb5ce5sOd+Yg/E23KJppy84GVUEMmGsxGOkuxvtbLLqVMOa/VUkmlQPbolGGFM8QQNojBZaorSJftvY2Xd1Yn8nP+TKyutNCZTvTm158HW3/VdCQpToyd53xS7GXw98xINnK/ELufitxbj7WsJjsu1p5SnZyoTBDIuZsQB4IyQVwgE0vYQ9yLs/35xe50pL4QaS6Ggr8lh54NDRKnXQeKwCpDKkGYUo4RVxVyzldLJJd0+vuehgs7qxPFufZSoiUXatyc7y4tPnz9sF9nGEHmcCoIkRoPXwpPFhcn0qH2QsRfCDdtxf0flroun/M6K854NUYhsKbTGBKOicBAA04PLF98019IDBVjnflw62asdXOuNRVueLsxPN55Bdt/pg7Vg2p1tQrYpeGu+6WN4fXY3Xzybj5U/6+licEbhuRwWuBZTqmVVuPT5L//+KbeoxAqlS6dUYztCNlUt8tL9a6GW8uzbaV5/06yozDTtRFuerv8aDz4gNtdJsIMyobAUCUc1Ai1BlVKLbd8O8v9uegehCvRpvRc/81aTO125kTEhSR7hew+LUlnFNkBFEgUnaoepnIGAAWufQgNDDQEmeD4KxA+un6OItdpSXEaJoNquUHKelsupqP9uWhXarq1EO1IhzrfrT/tbbzI5FMcuxiFe+cJKOOMEChRpSJ4/+K7jdf56NB2fHDjZWBzbmQjMnqlFjucZ2VGbRDXqhVNV4xMdDQd602+rM8k2pdm/KXlqaHgTS5XGBBwiBVJ5ZqQkYJ1/K0hVDCDGFkQdted212cKkS6CtFAYc6fijRm5lpTMX8u3l6I9+wkh/ruMqVMqeZVTAYMKqZGKJI5IwxSC0JDxbrbNtV5d3dtMh8PZOMPVl4/yCb6Xkw0mZrL4SwvryyDSFLcJ7qaa0uLg4U5fzHenI23FBb7SqnJlnoduIQFIWMuQhwYKf9tCKsMH5XdqPLEaNsvO6sTuVigEGuyIFx609N464LbXgFUoqgEQqw4yyf76rNzI/lY92a8bSvuL0aad5Nt1y/VuCrPmpwQoHLEGOEEUYbw1yAsxpsz0aatxd7I4+Za6uBu1VB8HlQLbXsQrsXv5ufu58LfFMJQZzHakos3lZZG667WKhWSTjWM3YwpHDG53C3c5fOv/FuLwUKkuRjqTEcatxfHZ8d7vYqqqYpGFIpkRjQKq4RaA21Syy3f1kp/LtKwGWvdnG3PLLQVl0fvXdYMSTVUzYA6VVVOZEJcBKsUC4a9AlVpxNAp0pnMARdY/zqEgXS0NZvozy48+qWWIucZFSCfzwPkCsX+QxU5MfesdWdxKBvy5yPBTLhjd/Xhi+F6A5VrVMIIcM4pZgRhnVEGZew+M9p5f3fteSE2+HZ+cPHxgz/XH4UmmsuPH8PYjTXNRZjhKkdnf1h4PfSvUii/OPx74VlpZey3wuxYV50BHUyROMRQRZRSBcjcZN8aQpVwwqipIbXyp6d9ddvzY4VIVzEW3JzvSD7/dSXUkEu25xNdhXjPu8XRJ+3nlQrVgw2qYg6hzjCCMiWII6YRncvUi4hwloUm23fXJjORlkK8oRBt+yP9uN9/WXWeJBSoAJmmqUqVF73yWmRwZ3V8Z3mwtDiYXxzNLj3uCVyHbu3/LQhNbjBF0uWKZ4P12yvj6XBLPtpYiDS/XRmIPw0asNJZWcaozoUHIWI7+/ODG2YqNliI9xSjgZ25YG624e18+51fLkv2coNhrCoCc8G0fwNhrCkfbc4nOnLJ4eZfq5lLYi5Rhc9Bm2sfwvu55INcqPGPpcmBXzzfBMJCuLMQa8kmmorLo3VXzysVqk4NK7FStVnDZUEdZa/Gb5cWA6mZB8VIVzpSX0oOrb15eJ5S5naaQoWKXeM6hVUc1ECbq/m2b3O1PxNtKMUCxVD7xpw/szh0+7zQXLKhGl7i04nw6FQTWHDKsE6AF6seChiBEsV2DqnAGkUaBhwhIjhWDkGYjwfSkUA20Z+ff/RLLcXOM1T4BDeB5PRwN3N/92r0ztZ833ayMxduzUbad5bGFt/0VxGbQRSkyBrXrR0zGiUUSIrt50eDTYX5yUy4qxjpKMwG3i4MPe27JZ09dq6KqxBgYXoxlM7+PNj+ID49NDVwe7TneldzbVfr1bobNVSyM1kRhFLMOOcKcBMOvjWEgFAmqEYU4j4x97yrlBjOhzsL0UAp2fGsv2Z26np+visVa89Fu3bnB2Pjd7ETMZUxQATBjEIEVYIwp0JgjSu4ijDuOLvwsv/d6mQ63FxMNG7HOt+tjHfer3Ke+cHUDcoMTDQAgCDup2PB2Sn/i6H7T/vvjbTfGm6/f/dqNZYNCjjHwIKQYJUgzqHxTyFEkAvMmSJ5oWNmMrC1PJYKNVuW8P3aUOJZG3Kc4BjomlfTfRhTKNmuVim55Ggh3pOebtxOBLIz9b+v9DTcu6k4KzUCkSJrRPxbCDfj/lykKRv1765NPhtoZg47dSAv8kK7Y7j7XmljdC1Wl0s+yIabf1962PeNIMyHO3NxC8Lxe1cvKuVQJ16MgOR26sTL3JoBpL4W3/ZKezrSmA93ZiN1pbmB4tzLa7ogzkovl6FSqXFBoY+DKmDfgzAdayjGA4Vw58acP70w+GstozY3dXIu6ciNKAQMqRgipAqkmEjVCaKUyozbOcQCc4oFggwhojOsOI7766u21ydTYX8+HsjsQfhkD0JSA1QOZeW8l0Dbsanua4W57lIimIu0pMP+zfmhbGK8mtp1KCFJ0YiuIZ0qVCdMx2wDqAAAIABJREFUAFmuPD7V/yCXHM2EO7KzzbtznaVoZ/xRo1c9YRAXBArjhkE1BoBO1fM+zNFpZ8Ux4PweOH/SsZNITg1jjglBWHCKsAKg+/8LCBnBqq2G2dKx0UykJx9pz0QCpfnurgdgorMqv9C/EelIRzq2En0br1p1rGMJM0g1yihBGCIMCac6R0KopJpSaj8196zn7cpEKtRcjLduhvzb8YGpjpuOU8eQoup6jVvhAAhbReUFn8blclDxI6r4yXXyO1xZBioqqOphUHAMKHVS6rS8m/8GhIwaDFKmSB5gjzzuKC2OpMMtxXhzZqZ+e7E39iQA7T97NIYRh4hjTDWiXDRdpaXJQrwnM9O0GWvNzTb8udbXUn9HddkEBoch/Is54W6yLTNTX4gGNueHVmdGTNnBnMBQBLLZLAhX43WZZEM63PLb8sPem75vA2GkPRdvSe9BeFkpxzqpsvKlc+hBdq4pkv8OeZfuzcVb0jP+bKRuM9lfnHvxi0fDjjIPdxNkowRR5OHQB+yuxju+0mp/OtpUjAUL4c7cclthdezuRV13A0M2PaBaU4VBuc4op4Jhk6Eqhr2cCk1TdcPJIbRsC0IEIaRzpDiOB+tqdtYsCIOZSCAf7y8kn9ysodRxBsFaDL0CayZV3WeOTXVf21keTIeb89HmVKi5ODeQT07WUgeTHUJFHAhN1anCdMI0qEDnqT7/9eLiWCHeVYz6C6GWUrR9Kzl8VbdJZT/qFBFEZQmZRpXDZpclO4EOt/OkLiSNSlBy6BRZiWWxChi17Mw3D8wgTDkjwHn6zmVeWnyYCnXlY53pUHB7aeD+xfKOOlpaGk1Fu7Oxrs1E93ai57yvFrhVhjCnDENkrRhbEOqQVFGMK088H6jfXhzPhNsKMf/2TMu7ZP/6615TKXdVVHjMc5TXqtDDuGloJpScQpE8EApJ8UJRhU0OfRxpBxBSAv57EHJmUkC4KmtSefRJZ3FhOBv1F+PNxWjL9mJv9LGfuE7pDCsyUgHVNAMrjguGc3N5qhDvKcWCpWhLPtT4Yamrpf6O4qw8gJARjgAWhH4NwneJjtxMUyHSmo20lxam7p03DEkVboTslcPd90rr46vx+kyyMRX2v1953HOz+ptAmI20Zz+DkALi1Tw6qeKSCW0Vvc3e95m+dLRpY8afjdRtzQ9kIo9venXsKNOYXeMuACWCDQp9isNhQbgRa8rHg/lw91qiKTXf/+s5wh1uXTJM4NVUoRPCMWKQYqAhxQSKBgAAyA7wGY5UK8PvIQhPHEBYjAVz4UA+3l+Yf2RBSNFFhmo9wscVJ6g8NtV97cPGWCrUVEr4U6HmUnIwEx87x5zU5fBSnUlUU3VNFQbiOlKJdLbuulZYnMgnuvZW/yOB90tj48GrVaiSyQ4OoYoMYdQQqjGuaRpnHAmOEZQxAh5NWH1gJQi3zjp8awgp5YxC2Xais/HS5vLUxmxHaa4nE27bXhm7pP344Ip7c3kqHevNxXoL0Y4PSwO/XL5s5bRmhCJEODMQZJwYAmsaph4MUcVPvfWXSnNjuWhXLhwovakrzbZuxYe76i4J1eV2KkLUOCTuVrisYASwR5g+ZniQXk28mlsIVMWRxpBKiON/AiGjBgVEgyp3nY097SouDOdigVykYTPu317sjTxqFUoZhQqCjFBd0wzZUXa1SikuTmQjnTvJznyosRhpfr/Y2VR3S3ZUCAysOSFBFKpIo+xrEG6F23aibdnZplysbWth7Glvkw/IulshtvLRrjul9fHVeGM62ZwKB98vP+369VtB2HkAYd2Vi2o5NLDXSkQpgOFFVe6Txx/2Xdvd6F4P1RcTvZnw/e2F4fWZSQtCTioNU5FkB8EGRR7F4Wi84ymsDW7EmvLx9ny4O73QUlgevHuJG27JI+se1RQy1hEQWOUYCawz7KXEZIwxIXPdzrAiCKSYIIQ+gTC9D2Eh1l9MPrpVg5njtMCXoUs3iMEVp6GcHG27aFnC0nzQgnA9PHSOOYnTfk7zUTczgWlA3UBcgyqWys57XOnE6FqoLTXd+GGpKzfTnA91vFt52nHvgvP0914KsPDa3BAzA2DhlgAXOmMCY0wxsS5p4Jh4NEGASoAsCPzWEHLKNIrkyuNjXbe2lydT4fat+b5MtHN7ZdynfnezxrG59DgdHcxGe7Ih/28r/fd+va66HRQCRiiCTHAPgtyCUCfExAqo+LHxup5LjBVi/elQ52+Jlvx0/YfFsXxiqunmxbKTxz1mtYo4Fl6ABWU6I5riVIXCz/NzhmxquFpg/X8OIcEaBcTAkDnPxJ91lxZH8vFgerYuM1NfSnaFppo1tVx1OxjVKTMgxMBdeecyz8+Prb3x7yQ7M9MPthOB35a7G+//KtnLBQYEqAJzBDBQ4F9AWHgT+JDsTb16sJ3sLCUH10NjtcjlUdzEfnoPwlhzOtm6Hgm+W/lmEKZm2wrJwOL0nd3Uw1vnfWq5aiJdI0B12S6Y54iDaJLt2fAvW6sd6WhTOtS+sxBce922MfvwAkfEXUFgma8KyYrzqxAmG7c3Rh5c4aSsrBoIzQUNVRWyXYcOoropIDrxIlUQQiiXEKvcg3CPwY8Qbq1Mbsy25CP+zUTn6uvAu7UXt2uQ7jytoRoBPB6iaYrDVE+8Ga9LR9q2Fjqz0dZU2L+7NpmKjuHK4yZUq6iBncRQNRPpXMECA4NIWDrefEf731tvstHgTrKzFAmsvWj+sPokP/f43iVDOv29DAnVTMwMFXGABcICIsaofiiP4N6Bo/3jpN8cQo4U5DoZedZRmB9am2ndXOgrJPpXQ71e9ccqeGJ5Zvjt+vO16bbMbOsfawOjgx32shMaRVAFBHHBPQQbjHooFsDl8nJoIpsXnnk2cP9fmTep2b6t8IPdeGv6TfPu0sOV2bErNdxpO0sIopqQMYaUMa5BlWCJmMD0Qe8/dUefDw9hh01TZY0AQaDlIRMsGDWIigVQhLss9rSrMD+Ujfrz0cZ8uGlzvttyRzkGGHFCdYwpcFf+cg7l58fyse58uHUr7i+Em35f6Wmpv+O2lWkEUggYpARR64D8Vy3hbO9WqKMQ8ZcSwY1QYHPxYW/DDXT2OHeeGeu6tbk6tjHnT821rMy2/r7xMnjj2wRmUrMdmwtta9H779IP713yoUrJRFgnjgtVRAfQeaL8qockX7VsrbVlok27S6Mbs41bC2OJJ0NeIGvAzYidCRcm6mEIS6t7EBZCPWvRe6lE2/2LQFSe9rplXmHzqg5dOQPs3zOlnEgu1QWgQimlhMqYHraEBCGkM6w4TgTrzr1de7Qx25IPt2zG2zZe+98uP7lVrTLbT17i8RGdSy717PeX9cp0tH93ZSgTad1e7F6dbtlennwz3spcp2oEoxLUkK6r3MSCqlggpFMVuk/fuAAX3nSvz7S/XRzIzrTuzPWnZ3tWp/vz88/a7l9EWCkvP0s583hrHE4FYVFTe0lV8N5JbfIxW/F+YoVvDCEmTHGbuGLhTU9pcXh1uqmY7MknB+NP2zTXD7p8Mvakb3ft+cZsRzbU8ttq14tHfarzpEYUjhFBnDMvxV6CDY2bUJZMqgqlAlZ+13TDWJ0Z2Vp8uj3XtPbq9h9rg5lw19ps/3Jo/NZVQ3KdgsglQRdkiAkqGPdpnmrmZU70nw7hdmhobuzeTrIzE2rKxdu3lydfDDb5lApa+eNU963t9Yn1WEs64V8N+T+sPe/41fuNoqM9m/MdG5H7pcXB+xd1UlFBnOXQ+b1iOwYqT1/WtOeDge2Vkdxc4+KLu4VI7+Kbht+zbybam6jTaRIomEsB5Vwjn0CYjjYVY+2FUE9+vn5rqfv1SN2znpY3g31PugNvRoNPB+9OP2wJvejvaLqnYWqllANQIszNsMLoAYREZ1ixn2y7f25raSI13VyM+t8udOUj7VvJ0V88dvXUMWy3q2dPwfLj10xpouN6cW54I9SWmg1kYx0bka6368+D92qp++xFj6k6ZZN6NIBNzBhADGGNItVVYWBb8F7tH9k3yceN7xaG8qGOtZeB39afZRPjmcRkd2cdIw7FXeHVNagiqFBNeC0ID6VOQRwfJFD6thAygIhsv1YFNmLDW8vDqzMNhbnu4sLwk/572PY9c5x8PhjYXnmeifTkwq27C/5keELH5QLaTU4oYBQZnFZBIDjVgSprRDGoE9h/rKaVj3oadtfCq9P3N+c7UtONO/N9+WhfPjZcWHh874ZB4Bm3fBoSpzAIZZAhaCCqKeQ/HcLSzNjgXX1rrmdtur6QbNtaHl2ZGbx/nsPTxx71/PouPbkabkwnWlLh4Nulhz23v407mn7TlQ21rLy5lYu39zy4ePecefeS+PWSu+We1t96Mzw1lIk9yic6MtEHxVhwOzGSmx/YWnl552I1ccoaxpzLMixngloQAruj+bZnc2UwE20qRduLsz25RF1xri0b7vuwPP3bamRn4eXvmZdbq2Nba+O/l2YfDQeI5OKAcyQwAppOGFIZxRSz/SUKakG4vTyZnmkpRpq3422FcHB7fqT7vu/eeVh/zdd03dv14EL0cdvOyqNScmj5ZevW/MDii5bt5YeFhccXdBd2na3RBYVIYE2Dqk4IhYggzDmHQAHuyirmej3m35qfyoW6s7OdO8mhjdmOjUh3LjmcW3v2eLS5SnM6zv6kYezhBpQQhns7lenHrN5kP5nvt4VQAxC7Kpt+rc7Nj20uD6zONOQTHVtLE31Nl3DlcVJ5qr/lzubi81ysLx9tLcUbMouPLlW5iXTaxwlTGVJ1nZ0DioYRxwhoTPUZQEd26j5756L35WjP9trw4pumfKwzH2pbf9lUivSWEoObS4/89VWGVuGUfsbUQaiMVYkBYOL/fAhnH94xK5aeNuTjgWy8JT/fk58bn2i/rZw8NtFx7X1qciXUkJ/zZ6PB7fmx/jvfxhLuxMe25zq25lv+KzeeiY6mI08Kiw/zS325xd7C4sOd5dnC3OTGbFMh3rCVaF9/3rGTfjI91SkkSVM5AZAyBTM3xIAgjwVhy23P1kp/LtK0GWnfnOnZWqjPhB5svA7mZ4c3XvYvv2jPRTs2wg3JV7dLK6OTfXVK+WkP0TSkYQVhiBiCjFBCGIIcQaYzrtpOt90/937jSS4csHaZZ2aa3q2MrrzqXJ8dXJ0d2Fl5UlqYyEb7t+dHspHu1GxHPtpXTIxurzx92PeAuE8YRKJA1oVGEBVY1gjACGBMuTAp0ZCiErdNc5+JPex6t/Rke26oGO3emPGn4x3pWFd+of9d5ulU3x1dOUNdthqhmZhxiK1UWpQeJL1nAmoCeL41hDpE1FUx2HaruDiWS3auzTbkkp1bK5PNN7zMfobaK5p/uZSfe1pIDOSjrbnw/cLKVMOvAjp+8lLAAMGyprNzUNUp0TinlMoakw0uYakCuyrP62w1MZhKDBTnBtNvAqWZts2ZQPp505/rD/OLo12BS7pWIYPTiDgNnXoEpZL8nw7hZuzVJXRy3F/1br0/FWlMx9uy8cHl1/3CdmzEf/HDxthGuKGYDJTibdtzQ313zG8CYe51//rLho03tzKRlvXpnnRkLDs3kE62biSa1yPd2dhEIT6SCjXlwve34p2boZGl6EDj7XNKRaVJPaqMqIBEBzIEBHk49EG7o+W2Z2e5Px9u2o60b830bM/XFaL1pWjnVnQkP9Ofm23PRxtTkVv5+frfC+OvJhqx7VQVNQTUKOBYIXsQYoEgR5DvQ3hhd3kyG2ophBuKkcZCpHV3oT8b7d9ZebK1OLi9NJQJd6y98RfiPWsv/dlwT3q258PGq/BU22VTws7T571Mdtp0jRNCBHEyLGEMMWGYeRjzUqQRBXCnrVotTz7u2FkYz0W73q4MrIeacvNt67P383Ntm0ujsxOB6z4Gy8uYJJvYSqUl74mVMw8aHPq+NYQGRMxd+XLMX1gYTsX8qUhzfr4rPz92oxoKd6VwOW9Wm+no40JioBBryYbvFJZGRtuvYMf3uurUAMWyptFaBAxGdcaIClwA2AyhGgwQyQUdzivn4UpiMhMf3Y4P/pHoLz1v+BBpS79o+C01uRobGB28V3sOOZ0nIXSaghJF+U+HcCcZucZtd6rP7q72bsQaUjF/Ktqzs/z0V59zuKnm3dpINtZcjDdvJtp354b6bmnfBMIPyUe7ie63i/5Swp8N92Qjw+uR4Fr0Tib5YCPatj7dtzHdkYs0bc01vZ/v+2Pxqb++yktcxA0MWg1UyjUCqKJidACh/9YehDvh9p3pnszsjXyobifetRsfep8c+X25f3u+vjT/az55a2u149nQbfnMDwYgXBZeVm0wD0OYEU6whqCGINepZkG4OT+aC7VsxVvezbXuJtvykeDyq8DabG8u5l9+dX/1ZV0p3vHnxnhmpu3d4lhmdnB6tOn+Rc5cJ7hS6dUwUN1CMEwRpw6EHJRBIgyATYC8jFRrSD8nhOY443P9EBq9V0x0r003fEj1L07fKSXur7++9XZx4L+y09OjnRc4ApXlJoICq4K4OXHvQyg49HBQ9c3dURVwyTb3arCwMLwWbs7P+fPzXauh3mpSobkdmtt9jqLVmYl8vL8Yb82G7+QX+sNPGrnrB02yeZBgisFQFYYmwhwRCJGEsJtz1atzD+ccUnvlj9fO04WX/amXHTtv2v7vhYHC4zu7IX9uNri5PJFeeTIy3GSawOE4g1XJZOw/HcKtePSuD7LKY/Ov72WTLal4ayravb38eKz10ljr+Xcrw6WEPxdp2IwHPywM99/i32ad8Hlv5nXz1lxTJvQgHerMRPo2oq3p5L108l4u2Z4K9eSiPf8rO/ivVHdk6GrbeUjl7+XK415iCuTFSGiGcAMn5uIwhLvL/YVw0064ffdNz2bizlaisRj2rz5pTr/yl6Itmdkb2ejFtfCF3FzDq9E73HmqhulcFjryqE58FEJNp5pqO9t2/8LvqafFaCAfqi/O1m3GWrMhfzrcVZwfzYbrdxaCu4sdqZmG7Exr6k3gt+WHr/vvXublqOyYF9lM7ALuSsEx1xhAKiOVEFYyjpjukaEpKQbB1TrxGir2KXbN9l21dOxp97kP6wPZRNN6rG4zdvO3lUDqTcPGdM9vG9Hpsf5zjGKnXcfy/y8QMkkWsn0tOlVcHFkLN28utufnu+ZftQvXSeGya263R3EvvRrLxfpKCX8ucjs/37MW7vEoP3FXWRXVuGoS4CXIg4lABHIdcwEgcBMgC0KZyhiT7Ge/O8/KFx+2/hnre/e88X+F/bvTTcVQcHW2I738cGXxRVdXo6ZBIDkN/h8PYS4ye/8cqzx27FGfL7/g34i1pGM92fhobKp1su3Cu9XBraQ/M1tXigX+WB4buC2+0SmK+8VI4/rLhnfLU/nEo+LSbHEtsb4QWl2MrC2Flxdno7PPxod66m/9P+y9V3BcyXXwD2m1JJck8oQbOnffMDMAmJcbuMwJOQMkAQaQSy65TAiDCciBAcAMBpHkaqXP9oO/Klf5QXKqsrSSvQ56sGw9+EUlW1X2g8tWlf+SVrtLgiAAEv+HBoZDAMMlVkv781ffrVOomcGdvt3nnF+f0z19++7yEKqkZsY3zKUL22csbIzLETMhQtnphe9sHut+b7C1KhYuGQ4eHWs9Pdl+/uAWYqgbOHZwrmOiMa5TqgriNrHbxKqJgEBEQMGRwWgqI5zCPAw4RapFOUhXK/a9NdxeGWs/MNZWFvFX3/ZX3ouc72ltGO4b6Oq+frvn6mjvuzcvH/5mqPDDUMGkv/Da8bfUzBTKADI9buLRsZdA04Y8F9EcKIQCqOoyuWbaOhIuhbkVDtPdqidvuw5odmaWM3NdZeEb/aH6u9FLQ43Fk23Vsdainou7RsPF3xo6/d6JN3RnCtQyKROQeBDJQcgmOrUxsaBuI4Cz1r9bdXC8u0FuwxEJFMY6am4E6jZbLqxkcIzkEmqoaoLgaGP+ZKh8JFAS9ZcMByvGOk42nTzEMr7uA04bABMSjhhBGGNIOMCGrqmO7ZuNruD5Wx0NPS2Vkc4TkzffvXDsbepM2cSzvcQBM189W33of0VD/ddrBlpqbrcV326v3rVZgdmv2ZgRhRNoUmJwgygoy6mn6tTNhUlpLta3Y+0tRi2DeRSXTnV4qqoi0tkYDZ2ZaK+dDBZOtB6IXts10VZ+t/98Tf4b7oz1glAD5xrEEgRS6sQ4GyONYvGcuygunKlC7lSOXQKrDOkMUoFNBmwb5gpF2CqxnJkd79WMtp8aDhTHAkcnG8vuheo7z1UYjo0WRARRSjkmuq5ufHOLFumqj4TLI61Fo+HSYX/Rh73Hk0FoECh0hw3SeppOxNpPDgcrIv7CsXDxQHvLrq22kvm1rTmunvZT0Rtn+oOlsc6KkVBRrOXoeGvheKA05i+NtlZO9J8t3/9yImGkae94W8lIsDIWrj9ZuPPADvvAm5sP7X79wJ7X39yR47UQ1rNURxp0ZnNN9yTsWv2CEMb8J0fCZ/dtRtS9gYBsTDQdKpholOicLGwdLSGUW/Elg/Dujfrhtv1DLfkDTRUDrVWDnbVlh7bs2f7WjtftsvzXbwaOD7eUTLYcnWg6+EGo9FZTRa6RBZEiIUQsFwPD1GkuooZCLcBsgjhRIc5ScabG3EgQ4cnBzKOqNC9nE4Num2YeeUcELhd/2Ht2JFg52Hj0blfFcKBgMFB0K1hTeCAHw0wIoY4MzHyU2BQwC2FDVxcgrN6/IoRQlRBSToWuaoLQ5RBeXwFCijHETEdC091pB3dvvd19Jdp17oa/YihUNRSqOlO6xbkmBWak0Ow12saU40dfv9v3/qC/9k7XqdttxZHu40fe5nrmWh8RVBUUeSgxdaghqnBLNWzMBIW6qSu5SNlqcJtiYQqP7law21GTv/d26+lYsHa0tWC4ad8HHUWx1qJI6FjH9fq9O/M0Z5aMhBJCeRfFF0B4uvoZCBFehNAnFGGryHJmtr1XM9pePxwoHg4enUiA0ISIIE6JgTEEioTwVCRcKSGMthZ+CQiHOlvf3mJp2a94RdrFc4cH+xtuhssjbaX/pRBGm/ZPdpTd7Tox2n7m8A6ubkhR09cI6HZnbXQ7UjV3BtYcFCgG1A2ALUBWC+Fo4ORY+7sHthKuplLkpgxCDCgnZGEfBH1hy+TFDfmSQTjZd2IouGeg6UjEXx1rP3GrrWpnjpK9Li0j8xWPyOy6VvVBT/14c/7Y9f2TwdLJntMlBzapaiYWloItauQhXXAN50BmaqYXWx7CCVR0PRNiB6IKxABAqmlMU6nNPdDthq6NBtr4zg7Sd7VivPPUQHPxN/uOj7WVdV/Zf+fmuS5/nVe4NNWp6ZgxL6MeihmHkOuKjQDOei0O4XCoMBIojHUcW4BQyaKYYMQ5NXUVMMKjjfmTobKRQEm0tSgOIc38ug+4bYBMKJ95wgghmALMdOhcd6Jk92jv+5H2E4OtZdFA6WBL0eXa1w/v0A9uw/lveg5sJefK3x5qPXbjSkG0ufhWW8FIf93x4m1a6jfyuMU0SyAvJSZCiAqdmQphbgQVDJlAOSbegnXNoIzoWHW6QLbD1J1VB7ePdZ6d7KiJNh3+Vk9ltLXwRmPpB4PNV85VEXca0WwGhbyfMJ6Orh5C00Q+oTBbRZYrve1i1WhH3XCgaDh4eLyp5G6ovv3dCu7caEJEoKDExBgDJfXNLWABwkChhPCbfcdWC2G0O/jWZhO61jB93eG95u3ehoGOmpuB4li4ZBHCkpcO4Xjw6EigeDRUM9l1oXR3HnduZO5Mm0CDAEGBoJqgwCDQQtjGzMZi1RCGTo11nj+wjXM9gxOdcgYIZdySy76ePqdy8fEJySCMdVRFQnuHA0UjoeMjHXUDHTW7t2GUrVLqpPqGxrNHP+w7M+kvnmw5OuYvGuusf/90vq6m6hipSHAzF+mMqciLmA1zDd2kOhYY2AbymFAIQLDutT0+e5NX5GGNYhXmWIKAbGfmmr2b1Wh7w3DbiVuN+ff6aiOtRQOBirsDV/fuNJGarauAM5sSkxFOIaBAtbEGs197t3r/aHfDULB0OFQ4GCiMdhzrC9ZtshWgLkDIqKWpiBEj2nh0PFw2EiiWEI52LkDohW4bIEPnCxs9EYIIhERlzm9cP1Uw3nVusLks4i8cbyuZaCu/da3gXt/54XDDRO/lWNvZWLj+w57TY63FE/6jN8P5Y/31V84c1tNezaEG0ywOfRR5CGGUAUIcEGVw4vYaNIebFjQEVjd5TQJ0k/Ec25O94TU9c2353rzRztNj4cpoa2EsWHy7pWS89/yN0Nl3thJ5Uy/HgHM3525G4fPHhBdOVyN3uoESITQYME3kESq1VWC50touVox2HI8GC4aDh0ZaSiba6kIXKpgzVSCCkUmJLceEb25Bkc4zixAWR1vzv5l8TJgMwkhX6xt5gukbiLrWZ6T2hOsjvaduBkpjodKo/+hY4CmEd/peGoT3OkoHG48MNJWOdpwr2ZVnujNM3W0TZDEsCCRAhaoLKQrRgAGohfhqIRwK1A23n9u9hWA1FUEVYa4CDolFcOKzxQnFCw9mSgbheM+xWPuBWLA42lozFKy51Va1dwelLuDxYM2xpvbolrG2uvFA6d1A8UhLUazteFfzCYu73apDQ1QYXqQzrmEvYhzkIEUQldiMeQ1sYicHWQZSDKi7UjOgCxKV2tzjETbQdEaxsjHlTOXeaMfZ3uuF4x2Vd7qqet4/dO/WxdMVe0zoQKqL04VtCOWe84sQ7h3tOf0MhIH6TbYCVAchDGFBmaWpmBIj2nR4vK1kJFgYbS2MBCtGO09eO3UEZ37DC1RTx4bOGRSMGIQwhIAOlTywpvdq1Xh73WDj0dHWgrvh4rvtZeOhypHQ8ZuN1SPhhtH2M5HmyuGmgtj1fbFrb98MHh7uqeluqhHuNFPHhmZTzUuAF2iYYN3gbpM7bOawsIOrGThro569jmoZHGm2MKDDiaa3AAAgAElEQVROiI5zBHWsS7lcd/Bu/7n+q4djodKRjqr+puJY95njhZuBS2CNvjiE752qXQYhZ1CY2BIqNjXNcm1su1g20nk8GjwaDR2IthaNdtQF3ysjrlSOCYY2xV6COHBnv7kZRzvOLkDYVhgNHPlmf9VqIRzsbNqZSw2YYaA0rLzaeKl0uO/d28HKaLg02lKwBMKKfS/nJ4qJ9uKhpvxYsHa868Lh7SbO2GBqmo0JdLsJ0A1KvKbhMwwPN0zIuEpXC2EkdGK489zubZSo6RgBQk0NmojkkIWnFz2zNSOkSSG8d/NkrP2AHBMOtx2PdB/fs50oqdmMaZpj3b7tNBI4PhGuGW0pHPUXD4ePDbY37Hvb53SmYkoYNTFkAgoPElj3UugziGkQSNwZeuZa6nzNi7KEOx1mZWz3+kzIGOQYcF0jvpwtWEkzUFr4avV4X8PtpoKxtrKIv/BO75m29ytzqZOo2QYlGCLGGAQaZ8giGsx+7WyNhLA4EcK8RAipR1MxJeZQ88HxtqJYsDASKIyEymJdCxB6kGbqmOmcAZNhkxEOoa7prr3erNFQ/XhbzVhr8WSwcLL1yGhLfrS5eNhfc7OxeshfHwvXR/0Vo60F32zP/53uo7dCR26FSyOdZ3dYgDgUG/qYmkM1L4OCISiIU6A0qq6hrq/b+rptPDuPZ27z6sCZClWNEpMSM8+TS9Ts7bYy3Hnulr8sFiod76y40XRksq/+8vEdEkKGdMZcjLm+cHZ0EUJlEUIoMGeQm9jkGjR11XCvD18qHemsHQodjoYORAKFI53HA++VYVcqRwxDm+IcAgVyOd7eRKMdZyPh6kigcKStMBo49MGNii8B4Zu51NDTvcwJXGsqi3fe7jw72HY8GqqM+AvGAoXjwaLhQHG0tfJO37svC8LRUNFQS8Fk58m7vVcObbNIVrqPMi8VcnNvChEBOgGQQ2ogw4OtVUPYfiLWc37vDspABiWIcRtgm7E8gjwUWYkQQkoAI88ZE0oIB5srRzrqRvpP7t/JtXQnJToBmXksq+d69Z3OukhT0Uhr2VCgcqT7/Jljh9zZ6wxBCMIMUhObFjQQ9Bk8z6QGUZwe7Ny/w6g8sK3qwJb3jxU0N9R2XL+0w+cFLo0SE0JDBYbXYunrUk5W7L536/2B5uJoS8HdzurxtmOR4KlNLIsqmSZFGCLOqa6rjCOLaMDx2tmavSM9p4eCpZHwCpEQI8HoQiRcgDCUHwkUDoUqYp2nr57KR1lrPAgYgDLNiEOIAFQ1Z8U75G73meGWsslQ2WSwcMx/dNRfFPVXRIP10dCZW/76wdYTEX/FQOPBEf+eicDuSPvR3uYjkzcvHn0rV01Nz6WbuJbLdJ+H5xINMD17m1c98AYr2WucKMy7WPt28FLp1bMlNnECxenzbs7M1LMyVZNRLWvt9XPFw531w21lkUD+cKhwsrui/cLb0G3EIZR31hPEGTCTQ3gcuTMXIMSaXJvBIDWJ4Bo0dbehrAtfKh3uqh0KHR4K7xsM5g931fovlmD3xsVImMOgwE7Hrjw63HE2GlqAMBL8MhBGOhvfyiPYuSHH1JCycYtX62yuH+o4HQlXR/wFI8HC0VAihC9no6eRYOHtxiNjbXUTXZcObLW5M8uLOVYhg5RBGn9QnkCMA27oq05HB0I10c4z72wFMh3FRAAgFgk0ErfrhwwBhpJBONpVM9p5aDRcGvFXD7RW3W6v3vc6I06dUcig25Wa0ngmf7zzVKSldCxcebulbLz3XOBytZr9So5F5cZbNrUFFDqyhOFFAGIl6/CuzbeC7/7ucOud3ot3ei+N91yJdV3f5sFKdrrBTS48ANucIXf2+iO7cwfbTo6110RbCu62VQy3lo91NGzC6dSdZjFMMDQMrmkK5cggADhea6jZP9LTMBiHsLOmL1i3yXZBJYsShDFlTOgqYIQONe+XEA4GCodCFcNdpy+fzgdZ62wEDZ1TVTBgG8RihCOoq4rjdEHu3b6Gm1fzRwIlY63Fo8HSu10n7vSci3VcmLzZPNx1ebTn0kT/2ZFwWSx4KNb6TqyjoPvagQ8G36898oayfv1msVnoOULPsUmu5nDZWDlRsnug7cy9gffu3Wy423fyw6FL4ctl230ag6qqQFXlmzbt1BQdudOr8neMdjeMdlbfuL5/tK0wFsofaD6AFJPojCE9Pjv6hRBiVyKEuoTQIIJrugHcQlkXer90uKt2MHx0KHxgIJgf7ar1XyrG7vUcIwJNhm0OOHFm787DCRAWDwaP3L2x6nR0uKfxrTyiZazJMSBRM9Wsdc2Xjg11nB0M1w75C0eC+f81EOaPhEojgdqx7ktHXs/BmRk+IuSK6viTQBduEVh8muSKEFJAbExgVtrRt3Inei8NBaqjQelb1UPt9Xu26UR9zTYQ0HSCBdIZR4JD7KVMYCAowERHRIcMCJ5OMSMglyKDE11CWHVg12TficHA7uFA0WBz5VCwZqjr2FubdJDpxhD5TKZmrtmzGd7rvzgcqBlsKRntqL3ZWjXSe2HvG4Yz/RWbY44JVBCDwqHovpw8VXFwkLXVdI33Xe6/XhUNHhsKVA8GamJd75Ye3KxkrbENYtteRYVAdwMl/c3NeKzv/HhHbf/7+8YDJXe7TkSD9ZtwutAybU4Q1IVgmqYQBjnSgTO1pvDNiRvvxTqqIqHizvf3jPXV9flrt/kU6NroszkBuu522ZxwpI+F8yMth+70VHZf2R/tODbWf+HiyXwtYw3TFA/zQDc1sA+pxKQGAbrqzLp07K0Pbp4fClQOB8uGmosmO+veLd/WUP5WfemeuvIj750sryvdc6bijZZzeyb7KoZa9w76Dw23lUXa6i/UHCZZ6cyNDZjDNZ8AHpMId9prxfu2TN660tdcdqfvxM3GQ7GOmluttUffttWsdZwyQk1HtmoKA7lT83d7o52nouHy0faSkXDBWHvR7ab9moNhjcp9Ryl1fuFua++drMPO7DiEBOuMUIKowJxDiF2Zhroh9H7ZxM0zg+1Fg+FD0Y7C/kBRV0s11dYzqHLEsIKpSzOUrH2bya3m2smu4zeuHYq1l412Voz1VBUd2efKTBUYWJwRHZvC0lVgUMaRLiHsun4sGq6TEI4EC4d7rr/u1ag71cOAxRBWsnZuEneH/AOh2tv+grH2oljgaMRfMBqunew5X7nv5dxPGAvlj4RKI8GaBAhNDnjiM7E5TnjM8iohHO+qG+6s37dNRa5XPNyNgdPixGLYy4iH6D6iCd0hoFNQjVDd8ohkEN7prxsK7hkJlQy1VEVCtdGeE29vBihbpZhZnBF3xhbhGAyfiYSORQPlw+GqaFvNSE9Dfdkb0PFqjgEZACa1OLE0BLnBdM1pYqelb7jhrxvvPn2jsXAwUBIJlY321IfeL96RqzjSvs6wZltGrtdwpL5y8E0j2n56JFw1GiwZD5dH/RU3m47lkgyZjiIADYPrukoowDpA7syje/LG+i/2XDs60VM90FowECi5O3jpyC7TsTGF6dlbfYaAbqpkbvWQO52lt5v23+urjraXRdprR/veK96/mWuZQgde7kOKMIkXa9RknAAVA3fgvaNjvWdu+ytjbbVjnSeG20686cng7rV61muO9A3urLSsDV8DjpS9O5y3Q6WD4aPR1vyRcFmsva7pTAl1pHEFWNjLgJdopkmE0F1v5ZHeluMDoZpbLfmxcFE0UDzeU3+ydAd1b2BQ3ZS72WN5bYNkrU9pvlAy0n2q+8rBye6qkbbi8c4K/+ntySAkKvEQd4//xHBPzWDwSCxYONJa9hwIGaQ2Ez6BYPbac7V7xm80tF/dO9RROBg+GukovxU+7mXpetaGHC62ebzbPUb211NqDuaNd54a76gdaC6MhkujbRUjPccP7H7DnZVmUmRxhjVkCgvqSBC6BMJYqHIBwt7LO306caVaGBiYQrd7s0U6m88Md52OhMrkfE+0tTAWrB7vOle5+2VBeCQWLolDCLMyvNTkQNAECBeDIRHJf6xPBuGQv7T/esmezdkoK4Wp65SMV7SstUrGq1ra10Ha10jWqyhrDVFSBXE7nakQKckgvHujPhLaK9PRaPjYcG/dri0QOzROTY6JACp1b2hsKIq2n4y11UZaS6Khymj4WPhSqRduFHoWUhRTeAi2EMc6VBBUPEzRs15579i+bw1dudFYONxWOhA42t98ONJ5rLZos5KRAhyvuTPWqVnrtufCvsCpWNfJ200F0dbCWLDkbl9DU0OBB2YSNVsQjCESQiCoUwII4kRXdm017w5c67lWMNZVGQsXDYaKR7pPvntstwXWOzekMGWjlvZ1S089U3ngXnflresHJroqo20Vt0LVI/2XduZBAZ0CEZt7iWZa1EcBMyjBmstnoWhnfbSz/oa/4nZrebSj7mZrnaG8qqSv8ZncFBYjnFHIYfpb29xjNxpG+mpGAsWjoYpY+ETP9TrDnSY01aY2AybRBNNZjqCGnn79TP43By/eaMqf7K4aajnye0Pn+ptr9m3nSvqarNS12WnrnOmv7NnOol0Nt1vLI6GyD/qO37h25G7fyYtVW+Kb/0oIZToqIfRSZQmEH3aeTAYh1JFJ2Gbb0DPXlh/e/K3Yta6mI9Gu8mhbwUhX5UjP6dIDucixTs9Y71j7NcealE1gQ6Dh8EioZshfPNpWGWurHgzXDrYd37HZqzoybE5MRpEKLcPGkMgtD+MQxpetjQQLI92X3swD2LnRAFBAAd26iUBtyZ6R3guxjqpI4Eik9WAsWBxtrZzoOle99+XsthYLHY6FiyLBqrHu9+IQMrgA4cImDgs3jy9wuCoIJ8I1H/Se9jfse6/2nevnCt8/nX+lofDa2aJrp49eP3208Uz+1VOFl04Wn64tyrGxJeALQhjtObFrC0TZKicWR4xBDWSvL96bO9x5brjtuHzIVCRYEWs/eWA7BlnrkOoSzMLIxBRBqBOs2xxqGWv27xAj3edjXSeGO8oi4fyhtvw7t+q6m0rqireV7Nv8Vg498rbvWkPJRP+l/qbie73HRsOlgy0ld25cqDi0lakZWHNzKhAijFCMAMeAEhvrIIdrQ10Xx3pP32rJv9l4YLSzYihUNdzV8H7dwf072J6t+NDrtKH8rTv9lyfayiP+giF/YX9T4e22YzfaGnbkIejK4JhYzIOBYRIvBURgAJWst173Td46N9RWMxiu7m8pHQjVdl6tEsq6TTaDCoBAaBqzLAvpWRbd0B861ttaPB4oHQ2Uj4SOxzrezaOZXMu2KCWIC2pDBdicQMeG6qM77g1cjoSrb/uLBpsOjLdXTPaeab9aWXH49Tc307077fLDW3uaa4c76/obj97tOX67paS/sfTDwasl73A5JpT7jr7IlocXk0BIEJcuRNxp72wlk7cux3pO9geKRsIFtxqPjHWdHGprOF70dv7beW/7wOEd/HLt7vH2uqi/ZKi5KBaqvO2vinSc7m05bjEA3NlegwmCkQpNYcl98JKuHe04v2sTQo4NQkcC2VjlWNXfyBMDbWdGu2oG/YcGW/aPhosj/oo73e/V7t/0ciAMH4yFCyLBirHu9w7t9MKsDC8VDHKKDCIhTNjBgWO06kh4Lf9ux/Foa/VQsHakpyHSdSrafXq098xoz6mxrpOjnSdHut6Ndl7sbDqXwzXkzlxtOsqJhxMLKQrVsnJp5q3QqWj4WKS1ZDhQPN5Wdbev4Xz1LpT1DYMAigWlPgAA55wRalFK3FmGmnrl5NG7ty/0+/P7mvdN9JeN91bGOmrGus7caqq/1Xh2tOfScMfZwUDNkL94sruq9/L+kc7jkc6z27yq7sogiBrCiyBHAFMIDAKhbgMNA2d6Q9W+b0cvDwdLbl7bPxwqjrVXTvSciXU23PDX9TUeGwrUjXeeudfTMOwvigVLBgMlg+HqWG9DXdlbW3265kzniDFsYmAIbBIAGVSBklpydFesu+aWv2i0qybaVjXSUd98Nl9LS/FQLLDJSK6mmZbpQ7qD6ev6gsdH+k6P+8vG/BXR1pqJvou7tyCmpRsEYIgM4YE6YghSLWuL4W4+VzTWc7bvesm9jtIbl/cP+Uvv3bo4fuP926GG2+HTkY6To10nRjoqosGiIX9hz5XCOzfe7/c3mOprRLPjm/8mLuBGbmRjV1fzsUhXlYRwuKXkg/a6JBByU3g4EkQDNtaoc+17dQfuDFzsaS6921V26/qhoZby3xm63t9Sfztw9kZz/WTP+Yi/4sP+ExNt5aPhsoGm0kiwfqT74tnqg1hzEN3tEZRjRHRscLmOIimEQx1nd28hMGujAaiBfQx4iUqEnhW8XDnae2IweGSw9cBoe8lgc9lk14XqvS/nznoJ4VCoYqznwqGdXpiVtgAhFnIbFUIQJWDx0edg1WPCppIP2mom22pjweqhUFW/v7i3OX8gWDjUWjDozx9oLowEamMd7w61Xc7lKtecq4IQZikMezmxoKrZVNcyv950vjDacWI4WBbxF4y3l090nOi6WunDmRYGmooQ9eoatgyvwKaBDBMSLX3DgZ2ePv/xsf76zut7BwIHe6/vGfIX3us6M3T9xAedV8Y6GoZaa0bbqu/11N68dnCgtfDb0fePleygeqqmOgk1hMhB0IA64hCaSAe6j2EbODK3W66B4PEPb9RNdpYPNB0aCZd1Xjp8q6Xyg5vvTXafGW+vG2+rGbiWP9RcNBIsH+s8du/2+T5/rY9vFCiDI40RjgFHuuDIIAAy6CZa2rmTxRM91bf9+ZFAYTRQOtlz+mrdAZD2Na4qNssx+BYEvAbzEN0NHa9cbzg83F0/0Vw+2lIZbam603uh6uhWqq1n2IWwBgDCmEIdWAxpGWsK3vHGus5P9r/3zc6SWMvRoeYi+Xy14Y5TsfYTt/1FQ61HR9sKh4NHo4HiO31nY52XDr+RS5zpDHgTN/9N/J3Qxq4XjIQYcYZNg1gMkFxOHetTdm0Ckc6zY33nJoOFE8HS29cLI4HaniuVE90XRjpODQeqRsNlI8H8Ef+RYX/haPj4twabuq6dykHZSM0WWDcpYggyuPBgJoawQWAcwlj7yZFw1XCgeDRUFOk8u2crBpkbbGQaKI+DHAEN6Eg/U7VrrK8u1lEUCR4cbS+5db14sutC+a6XNCYM74+1HR0KlY32XDj0hp0MwjiHq4Vw9FrhyLXCkZaSSEvxULB4uK00Es4f7yqc6Cyc6CgYCRbGAhVDgbpbreeFKxU70lY7JhQ0BwODI2ZzrGS8Up2/ZbyvQa45GgkUjwQrh8OnDrxuEsWpKhAgL0UGJx4OPQb2CWgwRTVBduWRLaP9DdGu8qHQ0UH/odFw2VjgWORKbexq/cD1ssGm4sHGoyPBwtFw8f8aOtN8bj90pkA9nRCCqI2ZDyNT3kVh6ComWxnxWRgayrryvWygOf9uT/lYuHCio+Lm9aO3W8rG2k5EWsoHruWP+osmg8WxQMV4W814V11fc3nFQQ90pmA11WCQU4F0hoFBsfxV3S1QRmvjyQ/6KkfbCgdbDg42H53oOHGh4k3Lvd6LkJ6NdLeJNA+Hlo8TS99wvvrtu7fenWiunPBXR1uqxrsbLp08QLW1jGRTBlyKm3EDaLrXYCB7/TbLfaF2/3Dnu7HmA3fbyybbKweai3uvFtxuKYuFSmPBwpHQ4bHgwVjg8L2e2qHg8dOle7T013K5kAu45U8UjLniK2aoRr1U6W2ti/XWDoWOjoSKRgPlH3aeTAYh1KjApolNDyaGnmUo6+qKdgy2n4lc2fvNjqrhlrLBxvLbzdXjnadGQjW3G4+MhQuHGvcMNx8Y9heOt9fdbDlZsnuLe/3XKXBZDDGoUQjkvqMUM0GoQaAJXV6UIX+ikBCOhYuHu9/du42AzA02tQXMRZrPJF6QnXZgJ4101ox1Fw+HD491lN5uLPmg7/2Kd3L+myCk4OlmKkRfLYS/03bsrr98MlA2Giwd6ygf6y6Nhg4Nh/YNB/ZOth+aCOWPt1XFwvXR8EVby/Qln5i5d/NkNLxvrK0s2loTaz8R66t/ZysiTt2gm3SFeoRtUgid6/ZuB/duXxgJl423lYyGisbClXd6L5wofge5sjHiiORYIhdqBoc+A+dS1czhtpqxwUfSagu8g22lE73lk91lsdbi2+8X3A2cnmg8OXi96Fu99RNt5ZMdZXe7K6/UbVY3puRamZy4DdOGxAOQFyGbI+GlTGgKoTtUt/AZhqVvABtSzhTwgcb93+qvHg0Xj3dUR1rL+q8UDDWXTATLxvwFI437J9pr73WfjARrThbnYEeKl6UaOJthzeAmBpxAU+42bFDFotl97ZdGQofv9ZSMtxVMtJdOdhw7cchrZL9qqWouzzPxJgpzNAcygUYd36g+5Lvbf3aypWqytWbYXz3ScSp4uZyBNYxkcgEgBh5vjqrqgmADOE1tYx7eeKFmz732og+7qybayqP+kpFwVSxUPtRyJOLfP9l+6F7HkW92l4y1ldfst7YZipaRZiEe3/x3CYQc8Byu9QXqR/qORdsKxtpKxkOV3+4+nQxCDAwOLYtYyOnamWNqqSkkM+V87a4PwyX/++apO+GqqL9iJHR8oKl8oLl4NFw62np41L//d29Wfdh7rO9accEbwv1aylZBBVY9ghBdoRCY1MCQyCeiJoNwpPfCvu0UZG7wMC8HebrLa9Fc5MjKoRtuBErHuotjbUfGO8uGWsp/Z6Dx2L4tLwRh4ptE8ZqW6nTJhxu6srL3797THgx1t3e0BS92d1y93R9sbTp/cO8OArKx5vAaVGCwMB0qfx6EhoCGANZTgYb8xUIgIhDKtQ3NmYk1R8Hhd1qbLvR3+7vbr7cHL/cEL64onf7zHS3v9gQv3u66fqP9yuWzlfve8BD3OhsTpmomRLnCsDBELoeX4X1vbb/d09buvxJsvNjb1jjYF2q9fu7w3u3QvcFC2CbIgDpyZVPN8dY237n6ihudLT3h6+3+9/vaW250Bs+eqN1kGcCRZcKFGSb+dL6XCERMiBwb1+/I9Z47Udkbvha54Y/0NUX6G2O3mm72tQzeCvZ0NDacLH9juwdpmVDJMilMph/GIUQKRipjmq6kq871W3NIVdGeG+1XIt3XY72NIz1Xx3qu3LvZdO/m9YneyyF/a1VZeY7t0d0KVDUKEUOYQuQxTKTpFCKvaSFNVxzOvbveCbcGbnY3BRrPtrdeitxoCzVdOrjrTQE0ATSpNwtDH6fY7QCOzMN73uwMNPZ2XQ60nG0PvXer33/lYv3ObRZUMwRWOdIEBiYhFuUmERxSrGDognvf4OdPHh3svTI26I/0XxvsvTJ8s3F0oHX4Rkvg6qmqgr07c0wLaNztNlTdBoTi+O/JbHEXVsCJrrsyXt/quXaxvjt8tbf9an/n1baWc7e6r9bVHvMYJlQ1n2VzTKB8og5E0qHF4mOoKUTy+QI78+Cx0t3dwXfHBv3DN6/d6npvsPf98aGWgZ7Lt7uuhq6drS44mMuInp7JXXCbuSn+a3bcMwUGAusCq6pz4+Yccr6hur+nqSN8MdT6bn/P1c7WlgNvv6llZVDVnWdyE+lUdXk5BM70E5XF/R3+ruD1zsC1wb5Q4Pr5kiPvEAApRNJMC1607LH1SSE0KIOq5jFMWxiurGxB6Otbt9nCsIViUGeuB27bJCyuYT1LYHURQpTgZ8YzHC68fQqhz+QUKER35lh0S67wWcBkbluouYayomzPwZssLUe480x1iwdssjQTZQLHWg/hXNOFDryUmQhgt5PryiZL7MizN3t4jgFzTbDFSzbZyKJOrKZil1sAzSbIwoADl4FceRbcudk0sdOm7k022Z5r5RqMaQrX1VxhLM4wLYVQYoxd6XkGOLJn67HyfXWVe6uL36ouP7TvnS22UDTXBt2dxpDTYsBiKJl+GEc6cEOgmAaxDUR0J3Kncy3TS1zvbDEqDu48U7bvXOWBk0W7St7x7d0ETcaBorqysoGiGpRZXHBMZC+LdcAQ9himyThUNY7J1rxN2/OIz1C9Qtnq45s9nOsKUVwWwlzTuaZbCPs4tTCgqsum+uubPAbL5CTdayk7tvItuZShbAKyPQJJCA2MTcIMzDmkRENYwcj9qkXStvrUfW/ZVcVvNZw4cqJyX+HBrW9uZZttaIBs7MrETgdXNVPHNuQJBD4DIVSyCMjensvzbODhzlxLtVnW65vwtk2bVadLdysWFxQijonHMLEOlrjrUw7d66m60Sccu3caFYVv1NfsPVaxq7xgZ8GBLW9vF17mZqpDaKoFiFApccIEAp+B0OYQ61kEZOZ50dZNxDZcnKSbPGtHrs+AOnY7PRTnGtxEOtPcBtSQO9PL4WYPz7NwjgHzLJxnYS/XJYFfEkLZ38gVoUBRZTeTmZpmUJfm2qC7NzLkJCCb6E6ONAa1Z5zsaX+fQOPTLocIhChQKVA50jhSsObQ3WlQzeDYRZXMFQU506AjFWRvhI5U4s4QusNCbg9RbcyEjrgGTYgshAXQqOomilPPzoCuDOTORO506EojarqBHF6uGgDKYGgTaECNag7oStOyNzA920AuDlzAkQkcmVxXLYQNAJNASDZbtokAyE5TM16DzvVU3UjU16BrjTNzjStrrebawJDTYwDpvrorO5l+TNPEEOmaQjC0ODEpwpoLONOJO4Mp6cKdTh0buHO97U71qBttZYPsWQWhtjAkgdLG0q4UIomizH8Uh1NzrIOujcidCl1pRM02oGYTZCEsdGAhbELEVI3rqoWBACpwZBKQwVAWhZlASdXdG7GexaCbQVVgXTbBwFQgwiFlgDBAuJ4hQCZV07B7I9fTLJzFtHQl41WqpBN3BlWyDV3zEprL7Bzq8WLrWQKfQmgQgNRsCh3AuUF3rCdamuZYh9VUAiBUNdndIE03GfdZNlBUhnDcreMcMoQ9RBW6Azk3ItcGpqUKmEq19dC1xkSZVEmHjlTsdFiA5NT7IeUAACAASURBVFBPLvX5sO9ZAp9CSIHCkcKQEyipmmsDVFMpzGQoC2Q7ZOZlQF0AzYC6iYABNR8n2O1QszYidyZWsoAzHSsZFlHiBH4ZCOOGRJpuUOazbK9peQzTFjpDToMqNocMuonuNim0OUlwMpLQsEQanwn6JiEmRQYBHGkC6ybVTaoLrHooXlEsDL2M5AiWa3Afpx4qQUIGoAbAQkdCRxaiXsoshKnq9jLiochDkU+gXJP4BLCIwoHDQ7iNF0KZhYFNoIcBDwM21XMM7GWY64oAmo9xL2VCRytCKBAB2Q4Tgc22sdliFnITdxrT0k2UDdUMk6m5HpJjUYNoFCgC616DJdMPp6ZgFiMc6gipkCHs4TxXGF5GvASZQBOqk7mzTcVpaQ5bXxhgyM4R6wDrQBDqMUyGsMm4IBRpuvRamcWY2Jlrok028QnkocjHqYUwdqlcg14qPIRTRSVuxSYo1+A+TiyueU0orcyg2+bQ5phBdbH+iEPMIX7aBKDmCLrJEiZWoSsDujI4cNlUzxHUy4iFsAmJhbgJhNA4U/hKEC7crk2BIrDqYSDPwlu8zCeATVWDMtkWQajuVuKRMFlsMSHKEWyzbfo4YboTudOZnulhClEzLaLlGtxLBVcpdiKhWl6cuwKECAkMKFA8gvhMYhCNY5dUi8U1H+M5XFgIE7fCVM1DqIdirqsG1D0UeRn2UJRrsC1ekWNgAd0Sv8T+YhUQYh1YfOEpQnHrEgCx5oBKlsC6zTEFCgWKxbDNF2v/1M/ICkAmNNXA2KLUIJBBjSPdIIBBVXdlMYBWFANTDjHVIdEA0QDVofQGqmMDcwNzBgiH2KLcZszAWPYLRFew5mJQFVhl0E10J1I0qkOBiIGxQSBHumwFVBxYc8VDOoeYAbSwX+gzEC62QkcyqHoo9jLsY9DHdB/Tc21mMUB0N3BnQ8VBgSIwMClKph/NjTixLOHj1CQ6JTqlgFAdUx0LHdmY+ZiRy4WPMhthCyI58FtiSJmLckxMxqWxZHrGEDaIJrDKoEqBQoHKITQJsygnGhCI2EzYTBgYU11nAAgMsOZCqhNrLtl9GAQKDBjUEgnkEAtEDMxNIqSWFm2Ebcak/hfthYlKmM4FsAxom8jzLIFPObQYNikiukKBIoDKdcWAGtPcsmlYBzIeyOxMLDzcCsd9Oi5Uo1SjDBADU5sxr8Fsjk0KpQk4xBxwueMr0zxEsZ51y6ccSk8wCDQplKGC6G6kOhMaSz3csBkTCGFVxapqc2JzglQXVJwGgfIBLSvmmKuIhLYwDMpkPEWarrsVAmCOJQwCTYpsTgwCpZGA25HgZEuErCRIdzoZAAk2wzZjXiFMaqwoDFIKCNExBURgbhAhMGeQcsANZJhEMECIhqgu/YNSXZfxVnLOoCawbjFEdcwhlTkV1XWiaUTTGNRyLCEr4xXCJAwpGlahgXkcwiV9So7ptZkwAJYjUgE0pilEcWHNjTU3BapBoEdQi2GiK5ozK5l+MOAECgYFR4ZBLJPaDArghjb3CGxIl5IioPBwy2OYHsOUiai0qBwTyicfIk3nmFhcGJQtZDEEyMxfdnwCEZMwr7A93KI6xio0CfNwg0OMVZXqus8wTEI4hAbGAiGpIgaA1FiiGJiahFnMYxB5i5kwiCkwRypUHQpHjCMhsGFS22Iei/pslmOznJXHPogIhDyccwhNQgyMsarKnNmgDGk60nRBqMUFQ1jm2/HwsgRCm+UIZGONYo0wuJCiQ1WxOBOEUkA4EhbzePgmi24SKCeJfxIOoUTLwNjDufQND+cyABiY2kwYmMq3FuVxg3II40ozydLqJc4nfTGE8Q6VAEgA5JjYwsixPRxC6HZjVWUAyMtYlGJVTQ7hykwSDcjAZVFOdQhcClI0DrGMBssFa4QCZhDTYrbFbIENolOoIAMZHHAOuIBCzhZIDrGqC0Q8nHuFMAmRteVIt5lpUUMgJvszGQ18hmVgSnW4GCQph9QkwivsZBBqDkVSalHDwNTA1EN4Djdlb+LhPH5RA2OvEMkUYnMPgxypmOhUYMOklkkti9mcmgybBvN4zFzbyKHIgBqF2kK2qbnc7myHTM/k4NBjmHL0DlWNIWxxYXFhMs4AkJ2RRblJGAMIKUB3qjmml0MK3TrRkEBMEmUzsTjYW0hAOMQGphblso3LBamEQWExj829BjFlE7yGTxIohUGONYpUAhWcDELN4ZJe4eGGhxsMIK+wBWLx2G4ybguDIYw0fUkiKmOjFKwaDNgC2RwZFDAGqS2MXI93YaiMOYMcqQS6KdGEQN5kENpMmIQJRGTkZwAxQKiOLWpIF+KQYhViFXKIPdygOsSqLoG0KJfJgs3E8/H7AghlRiq71act1Bd6RA83LMqRohFNsyiVvWY8n35GknBoMyHrvejHXCBmEsHpysIIl0IQRQAjgBnhBjcNtBAuLGLZ1BaIMUAMzL3CligiRWMAmYTZjFl0YTpBnmPRhRCKVZ1DHJ9skDURiBEtaYIt68wh5ZDKfJgDTjUa910Jc7xrTKofzOXdcRYzOWKaousqoJgRxIGGgYYx4gQLBBnBhiG80iK2MEzGDcpMxjkmUNXisxcyVvDFqTUGkMRPprjSh2RvZWBuM9PAnOqYaIgBwiFlOvMwj5d7BRRSSwIx2d1I6kzC5IuFeMg8DJsECoJ4gtD42I8guZCRMsIFM5YFwAWVWtTItXxIAQwQqlHdodvU5oDLIM8xkbmoxE/2OHEC4xByTBj2UmQRaBIoKBYEUQQg1AGnjBEqf6NmhDNiUCwIFEkgZFiFJhE2MwViTGcmNk1sykRXICYVKBDzcMskArg0ebKBuQwDJhES1N8WwiSd1vIcmjzD2ItBuNJwkQkoaNxoLybPTPw8M928Yj1XuugXyMpG4k9FLIohbztelX7ii2ylUILkbSgLO1klCCYME/Fl7fXCskSfS1W6VBUJEy1LZKEVz9oLfIFFoBBQJKh01e2lyFi8oWfxnp6Eqz99vVi9F6nPcx3sC+RF6vylIVx5OLuCnz1viLhCa+WStxeXBIOxpLK8IStTJJZ/a4XRwtJCnhKYAOGL6ocvLi2Sq/wW24Xk7gGEILJ4YEowXZ2xOCYrty65NlYN4bM+vYy9heVTcXmO0y+zxZeCMLEXeKYO8Wo84z+rhTCJC60oL1r/rxBCslLQe87czMod8MojwuTyxbp4noMmgXCF9iYSmLCMBkl7C4qF7INXq5+nEC7KEi8hT2lEhKDV2muxd1hs3dN/PbMYaGUIXyApSKjqiqnKoutTVYoJiQlXdoaVu8VVQ7g09i7pBZbIqpzzGQiT9unPNuHlQPgi8hwCvyh8L3PKL5DVOiVO+OnveRA+vRUr0QWTpI6LHOJkY4yk+onfbrJElsV8tHiP2G8PIVomT53pxbLxhLwgIYwvLW3xN8BFY6mcLEC4HMUlDh0PaL+FfZPqNlFewFhL0sskqkuG4n8fhKugblkjv1hxz8pK6niePOsuz3C4hEDAMViy0CfRtAl549Px22r1sxISz5cvDeHSpi3T4ZexbwKES1SamFMsXpHoiRAmcphY58S09reD8Itl9fZa7njPRfHlQLiaJPNFh7Zfgu0Xd+Jnm/CM0yzTWqLTyLtAlkK44EzxAQahIGHkxlarn2QD2mRq+SogBM+mEs9w+NwZtZUa9fRkkmDxFdcqEoHQShCixd4tIcWIj/m/pH++eBhYruSVGp44hv/CMPBfCOELTbQ8Y4wXGuuvLnImS9tWFkyeHZ0jisnSOb1nBxJL1p3HPXhhkEN0QvVFDhEhq9YPRRaHVnxeZ2F2J76yFLIlslp7JcwWsvgju2lC/Z/RBkEC6wvLRFeeXVsJwjiB0twL9814BPA8cwMNFAIxC5BlHMYhXJKH63T1w42lql66gHmZPAfCpT8m6QIvGVIu87qnMXwV6fRXCGGy6Gcs7ReXrlt/VpZHzudKklnT5Bw+43nPgXDBU5NAuDDNQKiaCCGmyzvRL9APRR4OpVhS4jedmMAwgZBiAWEBZoHfDsJ40xanSRa1sRzCZSgm5RA9A+FT/HwC+J6iuOgAFiDPcrh0bLxkHmX1/rkSfom31C2RFyLwqU6WTe0863LP5NIvDGF8BdASid+C8ZIk2XVX7WRJypcLfZbLV9Xe1dbz/1b5qvS52nJW6w/Jyl+tH77IMrQVz1+iscTvpvx3Ge+rUtZqlfg/pfz/KZLMjsmcNZkkK/9LO/0Llr9a+67W7sn+lfjdpBCuVolfldJfNvyrNer/k+fLau34f9r5/5XtTXZOClDUFUUuR3x58rKvm6x8uSR/ubzs9v7fKsn0nEx0t7KirPb8ZPVZbfmr9cMvfb58u6K/pcj1ry9P5Cr45fKyrytvI1guX1X5ySLqy27X/xRJZvdkkkyfL/v8r0qe7ydLdLLED1M++dWvX6r85tefrCi//uWvVpTVlp+snGTyq//vlyvKV1XOy9bn/2myWr19VfJV2fGrKv9F9JPs85T5J/MrypO5x1+JzD9+sqKs9vzVyssu///J8/X8eHZuRUlql1X64artnqT8pPJfqLGU2UczK8qjh9NfiSQrf25m9iuR1Rpptc6xWvmq2vU/XVYNQzKvXS2cXxFUq+1ckulh+TnLWUiR/5uZfjQz/UiyMftoZmb6USI/8q084fHs3MMHU48eTsu/j2fn5Jm/+fUnUjXTUw9nH81MTz18+GDq8excMgjlObOPZuafzD+enZu6/2Bm+pHU18MHUw8fTElFxHuEZMB8VVAtV33cCeJeNXX/gWyjrOrczOz8k3mpk4W3j5/IFs0/mX/0cFoy/+Dz+yvW9vn1Tybzj5/ElSMrMD31cP7J/Mz0o/nHT6buP5DVuP/Z57Imyfq+51xiuSfJNsp/xct5vvNJh5HGffhgavbRjNTGo4fTEpUlqn5Oe58Dp7yE1IC8xILhFtmTKpqZfrTEK76YwyfzUs+ynM9+86ksKhmoyfQQ1/mKHMrPk0K4nMnET6RyZaybnnoodfHrX/5KOuj01MMnc49/8+tPnhMJZQmyZNm8x7Nz9z/7fHrqofRp6VLybdwJvtqo9SIQxr1Z2lL2CLOPZuJWkdV+8Pl9eY6snvQJ6RzxD78SCOPsSXPOP5mfuv/gs998+vDBlCR/ZvqRZGBuZlZWflUQPqdHT3SgJR8ulzgVcVQ+//SzRDwkGLI5z7FpMkhktyhdRZY/M/1IfjL7aGbq/oOHD6am7j949HA6boLVQhg3bvztwuuVQuVqIYy3ev7xk5THjx/Pzs7OzMw8evRoZmZGvl7y9tGjR/G309PT9+/ff/jw4czMzPT09MzMzJMnT2ZnZ+fn5z/99NP5+flHjx599tln8/Pz8vVMkmN2dvbRo0ezs7OyzLm5ucePH9+/f//BgweyzLm5uZmZGfm5fJF4PP6qjydPnsgXieU/efJkfn7+yZMn09PTsrEPHz6cTzhkw+UxNzf361//enp6On7O559/Lk+YnZ1NLDzxEnOrPKamph4+fPjw4cN44VLPs7Ozc3NzDx8+nJubk1qdn5+fmpparnZ5JCt/Nskh/7WkqOec/+DBA6mNubk5qZwHDx7Mz8//8pe/lJp89OiR1K2s/HPssuIR9w3Z/Pkkx+PHjx89ejQ9Pf2CxcaPuIGk+aQDxL+YWNTz9RbXeeJpce3JAp9CmGihRAglLfG38/PzEj/Z+Pv378/Ozn722WfyhPv370smf/Ob30xNTX3yySfJIJyZmZmampKV+Pzzz6empqRJpOIePnwY16y00HLXeb42vxSJK0AiqzQ1NSXr8+DBA9nLPHz4cHp6Wl5I/kt2PfK1/CtVF/eARDPEL7FaCKVOpAvOz8//6le/ku2dn5+P8z81NSUrs2Lf99scL15UHAOpil/84hfSsomESDeL++Kq7CjBnpmZkZeQGpA8P3jwQGp+ampqdnY27lTLj+eUPzs7OzU1df/+/eVUr+gwz9FYosWXqFF+niILWtK3PYfJ6elpGazm5+d//vOff+973/ubv/mbjz/++Pvf//7f/u3f/vznP5f1fvDgwa9+9asV/UAeUokyyEh0/+M//uO73/3un/zJn/zbv/3b48UOLO55iQ1bjsrzcXqR85d/S34i+2+pliX2kNa9f/++NPYf/dEf/cVf/MUPf/hD2fx4PIyXsMRUq8UvXoLUjITtO9/5zg9/+MMf/ehHH3/88Q9/+MOPP/74448//rM/+7Of/vSnsoarhXDJmfHrJrNjsnI+/fTTP//zP//BD37w0Ucf/ehHP/r8889lhefn53/yk5/84Ac/+Mu//MuPPvron/7pn+bm5pZHqi884q2TupWf/PM///P3vve973//+5L5eC/w+Lm8rXjIkmXX9vnnn8vO4uHDhyu6ytxvCaGMvLMJITLxy3PPMjk3NxdPHn7xi1+Ew2Gn0+lwOFRVFUI4HI7NmzcXFRX96Z/+qfTOX/ziF8mMJwF78uTJgwcP5ubm5ufn/+AP/kDTtOzs7A8//HBmZmZubu7+/fvynOVt+3IePPdcCBPVFD9Z1k0GGfn67//+7z/66KMf//jHMv2enZ2dn5//93//9127dm3YsGHHjh3/8i//Eqdufn5e+t9yU33p+k9PT8vU43vf+x5jzLF4aJoGAEhPT1dV9caNG7/5zW+WZyJfxGBSCBOzodmEQUqycn72s59t2bLF4XBkZGQ4nc6/+7u/k8F5amrqzJkzDofjtdde27BhQ2trq1Tjau0Vj5MSlbm5uYcPH/7xH//xK6+8oqrqxMTEJ598Eu8rZ2dnV5sizc3N/cM//MNf/dVf/exnP4t3uPFImFjDL9RnoiYTP5yLp6NxCBM1nnje3LNxUvb6krGWlpaUlJTU1FTOeUpKytq1a7Ozs9esWbNly5bvfve78ZRjxeOzzz6T/eLMzIxU5e/+7u+uW7cuJSVleHj4888/f/z4sUwzZmdn42PL5U6crPGrNery0uJfefLkSTw3/vTTT2tqatLT07dv3/6P//iPcQ/48Y9/vG3btpSUFISQjEJSRbOzs/fv35flJ3r58yv5nEOqQtbnr//6rxVFyc7Odrvd69at+8Y3vrFu3bqvfe1raWlpN27ckH6TDMJkdlmi6rjSpqenl0M4PT2dTP//+q//quu6w+HgnGdkZHznO9+ZnZ2VefKePXsyMjIopRs3bvT7/Y8fP3748GGycpLZa2YxUkk/np2dnZ6e/r3f+71169Zt3LhxcnIyXr24EZdA+Hx/+MlPfrJ58+a1a9deuXJFXkVmp0vMkazaiXpO1GTih3OJED5eNuKafRbC2WcDo+Tw888/D4VC69atY4zt27fv7t27PT09Pp8PIbR27dqSkpInT5589tlnyYw9Pz8vE7a5uTlJ409/+tPOzs6urq6f/OQn8opzc3MzMzMPHjxITKsSW/gcLSRz4i8HocyX5HRUUVHRunXrFEX5z//8T5ltPnny5JNPPvn2t78dDodHRkZmFoe7MhGV9vuqIJSeJzX20UcfZWdnI4Rs225ra7tw4UJjY2MoFLpy5cof/uEfPn78eLn+E50jGYSJsMU1tloIf/7zn0MIAQCmab766qt1dXXS4j/96U8JIRkZGdu2bYu7eLJCnqOieLcopw9kP/77v//7GzZs+MY3vvHBBx/IRDQ+U5UMwv+fuveOiups20c3ML0yM8DQOyKKYomiWLAEFXvvJQoajRUbqK8ajUaNRJOYxJZijS1q1HQTNcbeELEiAqIgbWB6n9nnjyvz/LYzQJLve886v7OXywXDnr2fcl93f+67sevevXvNmzenKOqtt95yOp3gp24Su4lhM9eZORG3xcfnlN1lZri5QxsFj5NGWIJ20nNnz+FxuBwWe+27azT1aqfdsX/vvujIKAGP375tO9pJG3R6bB5sGLVabTKZAE4oIfX19VhErKnedUHmYMmgxhCvg16vJ4qN3W7H82F/4ot2l+4Oa412uW3hR9HpdFarFd/CZuDVwDyerNVq8XWwAOw0HqXX6/v378/n81u0aPHq1SuAEzThdDpra2uhfNIu95LVagUa8UB4NQmK4DwAFRoMBp1Oh9cB22COUD5pl4OKCeyrV68GBAQolcoePXpoNBqbzabX63U6HfFSEPaKRcbcsRrEWKVpGtxEo9GAULCMWBCsOcjXaDTW1dXh7biHKWpsr5stjx49io+Pl8vl8fHxAQEBnTp1wpofOnSIy+VGRUVBc549ezZ4HF4E/gXdob6+HuCxuzyrhESJVwx7hCU1m83ffPMNi8WSSqVff/21wWDATNVqNQjJ6nIoYn3wWKfTWVNTQ7t84BhGXV3d/fv3k5KSfHx85s2bBwImTkdsmVqt1mg0EGUYDzYL1qPZbCY768bymOAEj/vXIEQUHpHAhQuy/OQKkUC4KGsh4kL37uaHh4YFBijbtE4qLS6hnbTJZAJCCgsLN2zYMHDgwI4dO44ePfrw4cOYPO1yal2/fn3y5MkzZsz46aefsEAmk+nUqVOZmZnz5s1TqVTnzp1LT09PTk7Oysqqra0FQRQXF8+ePXvmzJmffPIJnqPRaHJzcydOnLhq1SpsHpbj6tWrs2bN6t27d1pa2vjx43/44QfiQwKxfv311+PHj1+6dKlWq923b1/fvn07deq0Zs0aYtRdvnx51qxZqamp/v7+LVq0eOedd9avXw/pVFZWtnz58mnTpuXk5NTU1GAvVSrV7Nmzp02bdvTo0YqKioULF3bv3r1Pnz6//vor056sr6+/fv36rFmzevTo0bdv38mTJ1+6dMlgMCxYsGD58uV2l1Gq0WiwNaAni8Vy5coVqVQql8t79+5NmAsQYrfbjUaj0Wg8ePDgjBkz3nvvPZqmDx8+nJaWNmfOHIPBgJVRq9X79+/PyMjo379/enp6RkYGdGydTme326GAGAyGH3/8MT09PS0tbfDgwZmZmdevX8eQoBMxQUiCJY8ePUpISFAqlZ06dQoPD4+Ojn727JnT6Vy3bh2LxUpOTo6Pj+dyufPmzQNREnbw448/Tpgw4Y033hgwYEBWVta5c+fwJ0h1rVa7YcOGBQsWnD59uqqqasOGDZ06dfr222+Bq7179/L5fJFItH37duDqq6++mjdv3vjx40+ePEnsI4fDceXKlTVr1vTt27dz586zZs3avHkzk+8cPnx43LhxzZs3VygU7du3nzZt2qFDh8AOyF4PGTKkZ8+eWVlZxCoBswawaZcrmLkyBGJ2l4n3PwSh0+5AGNRhs2fNXyAWisRCUdb8BXW1KpPBWF1ZFRigDA4MSmzRsqjwKe34yywpKCgYOXKkUCj08fFhs9kcDkepVC5evLi8vBw82Gw2Hz9+XCgUstnsTz/91Gg06nQ6k8n03nvvcbncoKCgadOm+fr6UhQVERHB4/G2bNmCOZeUlISGhgqFwvbt29fW1jocjhcvXrRq1YrP5ycnJ4PO7HZ7Xl5e27ZtJRIJn89nsVhsNjswMPCzzz6rqKgASvV6/ciRI+VyuUKhmDBhglKplEgkbDZboVDs27dPq9XabLa9e/eyWKyQkJDg4GCpVMrhcFq3bo0pFBcXt2zZ0tfXNzIysqamBlLr+fPnoaGhfD6/Z8+eXbp0CQwM5HK5FEV16dKlrKysqqoKW/XLL7/ExcVRFOXn5+ft7c3n8zt27Dhz5kyJRNK/f//a2lrM1Gq10q6wB7Ssq1evikQimUwGEGJ3iY6AfczJyZFIJO3atZs4cWJAQACXy+3duzfhfR999FHr1q29vb3FYjGXy/Xx8enYsePNmzcJSdA0fejQoaCgIIlEIhKJvLy8ZDJZWFjYTz/9BOlKdC03ED58+DAmJkYmkw0ePLhjx44SieT06dMmk2nkyJEcDmfatGkdOnTw8vLKysoCWzEYDGq1OisrSyKReHt7KxQKkUhEUVSbNm2AeavV6nQ6X758GRcX5+3tPXHixL59+8pkMoqi9uzZYzQanU7n/v37xWIxRVFff/01kBYfH69QKLp161ZUVARG5nA47t+/36VLFw6Ho1AopFIpRVECgWDjxo2AjVqtHjt2LJ/PDw0NjY6ODgkJ8fHxyczMBGbMZvPEiRNlMhmo0cfHJzw8/JdffiEylngcbS6TyuZyaENOMkH4P1dHzUaTUW9w2h3z585jefv4yRX/Wb4CaSJnf/k1SBnoJ1e0TmyFJC9oR0uWLGGxWCKRaM6cOVu3bk1NTaUoKioq6syZM0TZO3bsGJ/P53A4u3fvNhqNarXaZrNt2LCBw+GEhoZGRETk5OSsWbPGz89PJBKNHj1arVZDPxw4cCCfz4+MjATXPH/+vFgsFgqF69atq6+vx9RGjRpFUZS/v//ChQs/+uijdu3asVisyMhI+L6gB44ZM4bNZrdt27ZZs2bLli3Lzs6OjY318fF56623IAxv3LgxZcqUhIQEmDqTJ09+//33kWBQXV3dpk0bNpvdrFkzaHdWq/Xx48exsbHBwcFKpXLQoEG7d+/u2rWrXC7n8/mnT5/GftfW1k6dOpWiKKVSuW7duvXr14eGhkokkoCAAMgBvV5PpB8kNpQfu91+7do1uVzu5+eXkpKiUqk0Gk1NTc3z588Jxsxm8+zZswUCQUJCQnh4ePv27bt27Tpp0iRMJy8vr1mzZhRFxcTEfPDBB4sWLYqIiKAoasKECVhbmqafPn2akpJCUVTz5s3ffffdhQsXikQiNpv95ptvkhAU0a+Iv9RutxcWFoaHh/N4vKlTp7711ltCoXDr1q01NTVgVdu2bUtOTmaz2VlZWTZXTO/KlSt8Pl8qlfbq1WvHjh2jRo0KCQnx9vZetGgR0WhKS0vbtm2rUChCQkICAwP79u2bnJwMgqFpes+ePRwOh8/n7927V6fTAWkREREXLlygXeFEh8OxevVqb29vqVQ6cuTIrVu3tm3bViAQhIWF3b17F2DeuXPn0KFD/f39lUplVKXFTwAAIABJREFUamrq2LFjt27diuDwvn375HI5l8udNm3a6dOnmzdvLpFI3njjjcLCQowB9jMuoiN4gpApFf8nkhA2oc1iXbxwkVQsCQ0OyZg67emTwj/OXxgzarRULOGw2L179jLo9CaDUa/Xq9Xqzp07czic7t27P3r0iKbp3377LSYmxtvbe9myZdCdrFbr0aNHBQKBVCrdtWuXxWJBWHzjxo0CgUAul+/fv7+6urqioiI+Pp7D4fTp04eoKJs3b5ZIJEFBQbt377ZarZs2beLz+WKx+Pfff4dicO/evWbNmimVysGDB0OmrVy5Mjg4mKKoY8eOgTs6HI6hQ4fCzXj69GmtVltcXBwUFCQWi8eMGQO9or6+vra2dtSoUSKRKCkp6cGDB8S39OrVqy5dunh7e6ekpDx58gQU/OjRo6ioqJCQkI4dO1ZWVr569erzzz9nsVgymezEiRMQa6WlpR06dGCxWG+//XZtbW1tbe348eOlUmliYuLdu3eJBmW32+ExJuaE1Wq9dOmSUqn08/OLj49PSUnp1q1b165dBwwYUFhYqNFowB3mzp0LkbJ8+XKsKtEydu3axeVyfX19c3JyHA6HSqUaO3Ysh8MJCwsrLy8Haz9z5gybzVYqlatWrTIajVVVVaNGjRIKheHh4U+fPsUeEdogIHQ4HMXFxVFRUTweb9asWRs2bBCJREuWLCkuLpZIJNHR0T/++GPLli1FItH8+fOJvTBz5kyBQCASib7//vuqqqqioiKErNLT0wF4mqZLS0tTUlIUCoW/v/8PP/xgNpuLi4uhzZpMpr1792JGBw4c+Oqrrzgcjlwu//jjj7GGxEbo0qWLUCjs06fPvXv3jEbjgQMHAgMDeTxebm4uLDqdTnf//n1I0XfeeQeGAAaQnZ3t5+cXFRX1+PFjlUr11Vdf+fv7d+rU6e7du3V1dVDgySI0oY7+r0Co02iRPahVa5YsWqz0D/CTK+JiYhPimye1ah0WEirkC2Kiond8vt1sNGnVGpqmnz9/3qxZMxaLlZqa+uLFC51OV1ZWBh48ceJElUqFvTxy5Ai47KeffupwpSysW7eOw+HweLwrV66YzeYHDx4kJCQEBAQMGjQICpjD4fj2229FIpFAIPjiiy+sVuv06dNFIlFkZGRBQQH25vz5861atfLx8cnJyaFpurKycseOHTwej8/nv/vuu/CsmEwmSEKpVHrx4kWapu/evRsdHc3lcseNGweuBgfJuHHjKIoKCQmBPgliffLkSXJyskAgaNeuXXFxMTwZxcXFMTExbDY7PT0ddL9z506xWOzr63v48GFoLw8fPkxISKAoat26dZDJS5YsoSgqLCzs559/hpcV+TrMuByiJufPn/f395fL5aGhoWKxmMfj+fj4REVFES5gs9nmzZsnFosjIiIQqQO9arVag8GQnZ0tEomCgoI+/fRT/GnOnDlsNjsgIODx48cQhl9++SUsiDNnzthstrq6ug0bNlAUFR8ff+XKFYPBQLymzBE6HI7CwsKYmBg+nz916tR9+/ZxudyRI0eeOXOGoqgePXpcuXIlPDxcLBYvWLAAIFSr1efOnduxY8eRI0devHhB0/SDBw86derk4+OTnp7+lxZG04WFhbGxsRRF9erVi3gTsKcGg+HEiRN8Pj8wMHDu3LmdO3f29/fv0qULcaUg3a+srKxly5YCgQBquclkunr1KkyPpUuXwjdjsViePn0aGhrKZrNHjRqFxayrq7NYLOvXr6coKjg4eNu2bbDnb968+fLlS4RkweZsrlxFAii3yw1x/xqERr0BKd2aejUkoUzqGxYSyufyWN4+YSGhIUHB761Zq9NokWRssViePHkSFxcnkUiSkpI2b968atWqrKys0NBQhUKRkZFhtVqRgnPkyBGxWOzt7b1r1y44Zmw228aNGzkcDhEd5eXloaGhXl5eY8eOJX5IIJPD4WzatKm6unrQoEF8Pn/o0KE0TdfW1hoMhry8PF9fXw6HM2TIkPXr17///vtTpkyJjIwUi8W7du2y2Wx41ODBg2UyWWho6PXr141G4927d8PCwvh8/uTJkxH5tdvtKpVqxIgRHA4nPj6+qqoKXBNqW5s2baRSaXx8fH19PUyCoqKixMREFovVs2dPwHX79u0wC69fvw7J9vDhw6CgoLCwsPXr14OtTJo0SSKRyOXyH374AdSDpSAhHyDT4XCcO3dOJpMFBATEx8cPHDiwf//+/fr1y8jIePjwIVRWrVa7cuVKQLq0tJT4NjCXxYsXc7lcPz+/cePGvffeexs3bkxPT4+OjpbJZGBDNE1/8MEHLBYrOjp65MiRH3zwwaZNm3r06BEeHh4UFPTLL79gUpbXL4Dw0aNHYGFjxoy5dOmSVCpNSkqaPn26t7f3nDlzbt26FRYWxuFwFi1aBPKjXU5XvV5fU1Ozb9++QYMGKZVKgUAwfvx42hWKePbsWZs2bfz8/LCkIH2SOrNjxw5sTUREBN4+bNiwqqoqq9VKEtAAwqCgoNatW69atWrjxo0rVqyIjY0VCoULFy6EPU/TdH5+fsuWLaVS6ZQpU8CCMcj8/PzmzZuD6S9atIj4+YnOAs88CJhoCjbGZXVFd/7nIETgASePcpZmc1jsqIjIoYOHnDl1ulePnjKpb4Cf/60bN2mHU6fRGvUGu91eVlYWGhqqVCr9/f25XK5AIGCz2TweTygUDhgwAKo2TdOwCdls9r59+2Bl0TSdm5tLUZREIjl37hxsnlatWnl5eQ0ZMoQwYGiSPB5v7Nix169fb9euHUVRGzduhLfd4XD88ccfYWFh8Kbw+Xxvb2+JROLj48Pn89evX0+S0UePHg116Pz58zDfY2NjORzO1KlToTPDBB07dqyXl1dUVBSsL/hIKioqWrduLRAImjdvXltbSzYsIiJCKBT26tULWN20aZNEIpFIJAcOHMCeFRUVtWzZkqKoZcuWwd575513YO7funULxhLmiAFYLBa4mmiavnDhgq+vb3h4eJcuXZB/CxXU7sqZNpvNc+bMEQgEoaGh165dI3JbpVLpdLr33nuPzWZHRESIxWJ4OMRiMYfDEYlE8Pip1eovvviCy+XCTIUrQi6XczgciqJu3ryJbHI3HAKEz549w+qNHj26srIyLi4uJCQkJiZGJBJt3bo1Ly8PCR5Lly7F2sK7a7PZvvnmmx49ekAladasmUwmGzBgAJig2Wyurq5+4403KIoaNmwYZDW0PpPJpNVqT5w4IRKJFApF69atJRJJcHCwTCb79ttvsRrAYVlZWWRkpEwmg0HE5XK9vLykUqm3t/e0adNoV4bT48ePW7RoQVHUjBkzEFfDEywWy5dffimRSJRKpUgk6tix4/3794n1RCQzNg5+GmIHetqHDYCQXAh6MHUMq+scA44R2ixWg06/KGshJOGirIWaevX2zz738fJWyOTvrVmLSAbtpGmarqioQFAoIiIiIyNj/vz5U6dOnTp16uTJkz/44IP6+nrw+71798pkMhaLtX//foPBUFFR4XA4AEK5XH7ixAm73V5XV4et7d+/P9lvrVa7ceNGiqK6du36008/KRQKPp9//Phxwm/Onz8P6653796zZ8+eNWtWRkbGxIkTx48ff+bMGchhqKMikUgul1+4cMFkMj169Cg0NJSiqPnz55MEUbvdPmTIEDabHRcXV1paClhaLJbi4mK4AeLj4ysrK3FnUVFRbGwsj8dLS0sDGe3cuZPNZotEop9++gkiTqPRtG3bViQSpaSkPHr0qLy8vEOHDgKBAA4e7AIsW5IgTrTTa9euSaVShULRs2dP8AJsGQktmM3mJUuWcLncwMDAvLw8ovgBpbNnz5ZIJDExMV26dJk5c+Y777yTkZExfvz4t956q7CwEO/asmWLUChUKpVDhgyZNWvW9OnTMzMzJ0yYkJmZ+fDhQ6jxhGUzSaW0tDQ2NpbL5fbv31+n06Wnp0ul0ri4OKFQ+Ntvv929exeK+qJFi0DcoIENGzYA6h06dNi0aVNKSgqfzx82bBhInKbpFy9etGjRQiKRpKWlgeMQxdtut+/du1coFILxzZ49u02bNiKRaNGiRSSP12QyvXr1Kj4+XigUvvHGG9OmTZs5c2ZGRgYm9emnn9KuEH9RURH88NOmTSNBLJI7evDgwYiIiKCgIBaLlZSUdOPGDdqVIEWClkajETjCA4kzGRwf/AvL1SgIidB0Qy28ozimuSw7h8/lCXj8xQsX0U76yqXLcl+ZF0Wl9+2HM746jdZoNObl5SUkJPj5+XXp0gXyra6urr6+vrq6GswJwfELFy4IBAKKonbt2gWftc1m27RpE5vNFovFFy5cgGbbrFkzgUAwdOhQqHPYntOnT0ul0pYtWy5YsEAulzdv3ryiosLqssV//fVXsL1169ZpNBqdTodQL9BCuzL9x4wZQ1GUQqH4888/aZp+9OhRZGQkj8cbOnQoIARRM27cOD6fHxMT8/LlS8TlaJquqqqCpdGpUycELeCmh57co0cPrOeWLVtYLJZQKPz222+hnJSXl69YscLHx0cikaSmpnbu3Bl7P2/ePBI0h/MWw8YGQ0G6deuWn5+fVCrt2rVrgyC0WCyZmZlcLjcmJiYvL48cgwJZ5OTkUBTFYrGOHDmCxaysrASnczqdsHg/+ugjqVTK4/FOnDiB4KFGo6mvr9fpdPX19Q7XeRdPEMJ48/b2HjRokEqlmjNnDofD8ff3DwoKun///u3bt6OioiiKWrx4MdHl/vzzz7CwMJFI1KpVq9u3b+t0OkRuBg8eTLy1JSUlMKEHDhxI4EdOmR09ehQpqQMHDrxz505mZqaPj09kZGR5eTnJW6iqqkpKSuJyuaNHj8Za1dXVwY+l0+lITLiwsBC7P2HCBPBfEAlwBaru0qWLQqFgs9kDBgyoqKiAwgKbAnjzBCGB1T8CIROBRN+wWq1mo8mg0+NEZvaSpTwOVyISr/rPypqq6pqq6gHp/eEvvXLp8l9Hnmm6tLS0RYsWXC63c+fOVVVVWq22srJy/Pjxw4YNW716NdGO9uzZw+VyRSLRjh07QHlqtXr9+vVCoVAsFv/www/QJVq0aMHhcEaOHAn2iaWprKxMTEz09fVNSEiQy+X9+/cHUWJlz549iy1fsWIFONn58+d79erVt2/fAwcOwH4zmUzjx49HGPCPP/6wuxKXRCLRyJEj8RaNRqPVakeOHElRVGRkJNROmCWlpaVxcXF8Pj8xMfHp06c0TTudzvv37ycmJvJ4vD59+oDKP//8c7jvfvzxR6fTSaIsmZmZSLv19vYWiURjx469f/++3XVUh7AJkJrFdU7q4sWLfn5+CoWib9++TBAinoHFyc7OZrFYoaGhDx48QHoQgvg0Ta9evVokEvH5/B07doBbbd++PS0tbezYsc+fP4eQyc3N9fPzEwqFp06dIgpLjx49MjMzHz9+jISKBkEIBiQUCseOHVtfX79v3z6RSBQSEtK5c+f6+vobN24kJiZSFJWTkwMCM5lMM2bMQPo1AuuPHj1q3749h8MZN24cOaH6/Pnz5ORkLpeblpZGztNBDNbX18NFJ5PJEHzfs2ePUqlks9nHjx/H6R9CQhRFDRgwgKbp6urq4uLisWPH9uvX76uvvrJarSqVymw23759GyOcNWsWNHNoqjqd7tKlS7du3UK+a8+ePQMDA1ks1s8//4yJA12w4XGek4CQ4IgJwqbU0QYRaLVayRF7vVaXNX+BSCCUiMQL5s3HMeqcpdlSscSLopbnLDMZjFazBX7tli1benl59e7d+/Hjx3a7/c6dOyKRiMPhTJ48Gf4GmqYPHTokl8t5PN5nn30Gxm+z2XJzc3k8HpfL/fXXX2mafvnyZXh4OFYQZAfq0el0w4cP5/F4UVFRUqn0rbfeIuayXq8vLCyEQTh8+HC1Wm0wGHJzc2HkbN++va6uDh7ICRMmwFEB8+nevXthYWGICGERwfiHDRsmEomio6NxWgKSsKKiolu3bjwer1WrVpWVlUhlevz4cXx8vLe3d/fu3eFN+eSTT7y8vIRCITloYjabr1+/3qZNm3Hjxp09e/bMmTOXL1+GDMTK4GfydgTiIZZ//PFHPz8/sVjco0cPyEarK2mGgHDx4sUQ73l5eTAoYF6q1eo1a9Ygg2zhwoXgRPAPi0SiR48ewaQ8ePAgl8tls9kbN24EyQ4ePJjNZgsEglu3bmGaDYKwpKQEUcd+/frpdLq8vDwYk5mZmWaz+ezZs5GRkSwWa+HChRin1Wrt2bMnl8tt3bo1KP7OnTvNmjXjcDjQevDYsrKyNm3aeHl59e3bF6lkFoZT59ixYxRFSaXSL7/80mQyFRQUJCQk8Hi8IUOGkJS0qqqq7t27+/j4DBo0CFHiL774AikcCxcuJGp/UVERtJgpU6ZUV1cjRmI0GleuXCmVSnv06IFk9B07dsDRsGfPHosriYK4QDE8wmWYaCKYbAqETOAxfTsoYIEaM8uyc/zkCj+5Ysmixcgp3bl9h0ggFAtFgwcO0qo1FpMZCJk3bx6fz5fL5bm5uUhPQ6hnz549sP1sNtuxY8ckEolQKPz666/NZjNS/j788EM+n69UKv/44w+z2VxRUYFkqEGDBoEu4e4zGAyffPKJr69vfHy8QCDYtm0blDEgRKfTdejQgc/nx8XFHT169OzZs926dZNKpVKp9Nq1a1hfnU6XmZmpVCqlUun169dtNhtUX5FIlJGRAasAivTo0aP5fH5wcPCyZcsOHDgAfvHs2bMuXbqwWKzmzZsTG72ioiIxMVEkEr355ptYd2h3gYGBp0+fBv82m82DBw9GAtfjx4/z8/Pz8/NhHGJgeDXcLUjFwPE2mqYvX74MVwfEgoNxCBMgtFqtc+fOFQgEMTExd+/eJeFjyJCbN28qlUpvb+8BAwacP3/+888/x7mBgQMHlpeXA/wIL4lEol69en3//fcHDhxo1aqVv79/27Ztnz17hkk1CMJnz55FR0fDcAB4EhMT+Xz+ypUrbTbbpUuXQkJCpFLp0qVLIdXr6+sHDRqEKOW+fft+/fXXbt26BQQEIBxF/IpVVVUwodPS0mhX6QCiKezfv18ul4vF4q+++gpB8xEjRvB4vBYtWjCPtsyfPx8pCtu3bz937tz48eOVSmVgYOCvv/4KQxpMJCQkRC6Xv/HGGxs3brx69SoWZMqUKSwWKzAwMDc39/z582PHjoW78aeffgLThKoFdYMADyBkykP88DeOmQYRaLVaSeKo1WyZN2euF0WxfVhLFi2uV9XZLNY7t27HxcTyONyQoOD8vLt2q+3ly5c0Tf/www8BAQFisdjPz4/L5eLcTXp6+rNnz4hmv2fPHoFAwGKxPvvsM6PRCDV91apVFEVxOJzvvvvOZDKVl5dHRkZyOJz09HTiNoRd98cff/D5fPg84YRAvjg248svvwwLC6MoCnkz8LhOnz4dxp5Op9NqtZMmTfL29qYo6uLFi1ar9c6dOwjojx8/nshbi8Xy4YcfwoUoEAjat28PVbaoqKh169YsFkupVMImhEIVHh7u4+PTuXNnfPejjz5CYtrx48fh9S4pKUlJScGL+Hw+3BLNmjXr379/bm4u0ILFh2xEmASfnzt3LiAggKIogBwgJMwYlszs2bO9vb3lcjmSv6A/w5eo0+nefvttLG9AQADCjP7+/l9++SXGj9oIS5Ys4fP5WDGlUgk/2YcffogxNAbCvLy8iIgIFovVv39/GBdjx44VCoVHjx51OBxXr1718/NjsVjz5s2zus6yTZ06VaFQKBQKiqJCQ0PDwsICAgKEQiHS0yHuXrx4kZiY6OPj06lTJ8wUCgI2aPfu3SKRyNvbe9u2bdAXDh48iCzFFStWEHXxl19+gW9WJBJxuVx4hgcOHOhwnU60Wq0VFRUTJ07k8XhsNtvPz++tt95SqVQ2m62kpKRz585SqRThU6xMv379sOmIBsPZC75JcAgtBt4aJgjdg/Vu6qjl9RDHX6tsMqOcjsVkzv1gc/eu3VK7dd/64RZU1NGqNVnzF6R2696tS9fffj0LSYhM659//nnUqFExMTGtW7eOj4+fO3cubCcomTab7ZdffunWrVtqauqePXtMrqMVBw4c6NmzZ+fOna9cueJ0OktKSoYMGdKuXbvs7GxsACxph8Px5MmTkSNH9uzZc+LEiSQvnvBIm8328ccfDxo0qHXr1iEhIWlpae+9915NTQ3z0MO6devatWuXlpYGrnn//v3+/funpqZu2LABXA03v3jxIisrq02bNkFBQQMGDMCyPH36dMKECSkpKbNmzSorK8NG3r17d8SIEampqRkZGQDJ4cOHk5OTU1JSfv/9d5ur8sLRo0fj4+NFIlFERIS/v394eLhQKASzOHr0KHKCQWfw5uNRJpPpzz//HDhwYKdOnUgGJnbXxijusHnz5tTU1DfffPPevXv4LrGvaJp+9erVunXrevXqheMOqamphw8ffvXqFagCG6fVajdt2tS2bduWLVtGR0d379593759NptNpVIxvQtuICwqKho9enSbNm2QcQKEpKamwpC+cePG4MGDu3btumXLFiifkHJDhgyJj49v2bJlt27dfv/997Vr1yYnJ2dmZpLqGCUlJZMmTUpOTl6+fLlKpYIYJKbXb7/9lpyc3LNnz6NHj4LcS0tL09PTk5KSli1bhlIg4FAHDx4cOXJk8+bNExISOnbsOH36dGQR19TUEE3hzp07Q4cO7dSpU3R0dGZmJiDqcDguXbo0ePDgqKioFi1atG3bdubMmZWVlThOgdis3XX8wObKMbS47EBiRRN8NQVCpj+HLLHZbEbFKE29GgFDm8WKn81GE4p8ocQVgoQOm534FfGivLy8hw8flpSUQNdC2R/aFZyprq5Wq9WQ+8gdtVgsYPzwCoCMDAYD7sHhINoV/oLxjagOM2YKYYjX5efnP3z4sKioiLj+8RXCrvBScoKJHD4GmPFYrVb74sWLGzduPHv2DB4w2lV6ByyQnAPWarV1dXWEkeEcFmAARJWVlU2aNInP58+fP//cuXNFRUUFBQXHjh3r1q0bRVFZWVlarZa5YcSdS4SzSqUiyPQEIfQFcqjH7joeaTabsQXw2t+7d6+4uLi2thbPJ9wNi4OI0f379589e4YsebImjYGQpmkk7kJVsbgOuNCuE2dWqxW0YXOVUQLJ3rlzp6ioCKQM1xpQSvyTSO7BBpF9xw0YDMkyw7ohA54cCIS6iM169OjR7du3y8rKcCqKdqWJg4NjEe7fv//777/DJYbTTJhjeXk5Fg2rgdmROZItIKIPxNkoCN3S2/A3h+swOFFKIXksjVwN6q5NXJ6OH1xu7yWvZm4z843/5L1M8W77lxcZAHOVmniOvZHDu57jwbVlyxZfX1+FQvHZZ5+9fPkS+1ReXp6WloZYNj4h1OY5x8Y+wUXWym2cDldtIbfZNbHO5E4rA2///LK9njNpY6SFNLhr//yZZPxNXJ73eK5V039t7NVAtdkjc8jiEmZMUidKKVFwmgKhjUFwTNX0vwjCBp/AXCzmM8kXG9z+f/JefLHprWpwM8gu2v4XIGxshLt37w4MDEQyao8ePd58883k5GSYrwkJCT///DMEDvHKeD6hwVmTdzUBQs/ZWV6XacylZroJLAz/eRNbTG4mQ/ovgpAM28G4moDifwuEbhhrUJAwr8ZASFRTGxwzDYLQ+roAIZ//t0D4t1hqcDk8b3Z7NXl408/855fbQ6z/DMwNkkuDROB0Onft2pWWlhYeHo4DqdHR0a1atVq4cCGiMkTdUqvVZlcmk9sC2hhg81wfNxDir25qjo0BCWtDICRqldWDNf/tLjMH8N8CodvC/q08/LcgbJquLC4pByzhgL+FYceRxflfgbAxYvpvgdDzyeRbbqtmYUiexsbD/LzB8ZBN+uejauxqkH24jaqx2TW4LAaDQavV1tTUFBYWPnjw4OXLlyaTiRQLq6iogP2DDBXmGJgjcfu16dFaLJYmQIivuDFfYvsxp9D0LrsNkkncbm/8V9SCy5ML4EWNgaoxEDY9eM9PPA0T4MrqCsoTbbNpEOIHs9nswMn6xiTh367s/xsgtHiw7f9vQdjYTJuYS4PDcHtIg2oM/EDw65AKtki1QXiQFLzyHE9jg2zwV7Mrlmh5HRJmRkqH2wiJS508p8F5NXGR+63/fwah59fJnZZ/A0Kz68yU0+lsFIRuAX7yiCaW2PpvQOg5SWsjm8G80/ON5tfzCshomc/8n7EGtwf+QwWssXG6PYfoLbTrCDxxylldFEZqXdpc+YdE7bF4SCpPSHuunpWhSTJ3nPknz3HiE+JDtngoXU1cnutm+b9MHW3saoyuPFeGOVkmCM2MeOD/HISm17PdSNCiwYu5Lv9qkp5PYE67sU11IxfPezzfyHzLP78sDAZkZjio/vZbbvNqbBZ2ux1bYjabIQaJuLC7HPQIAdtcLvgm1qExVHjOpQkQknuYjJhwdzdSa/B1DQ6SvMX6f5NjprGrMboy/furQRD+I+8ok+BsDLWwsRVnLs0/n6TnVJnvYu6f5xI09gRPEDI/b4JomiAmN2vb9ne2secnnuMhF4Bnc5UJpl01b6CUWlzJ+55isEEQNjhH8l4yl38LQrMrx8raUEZyY+vmNiTrf1USWv8bIYqmB9/YJ0xQNQi5vwUh3DkwJpsCods4GiMj5oee9Nrg13GZXeLF6iJrk8mEnGaby0Qh4hfuQTzKZDKRYqQNjoTsrueYza6sWbINNkaZZ+ZW4a+m14+BkQGbXWYq0GIymRBTdjqdKOAJJkfGCQghCxRngmjX4UCz6+CYyWWs49Uw20yusk54ptVqxRIRPdbqyhVGcJl5uAR5z54EZGI0b7K+DuzG9pGsAHPNG6RCXI3RCSE2JoExQYWLPJzsMraJlJC12WykZCbyCvAWN0y6EQAmiL1mclJPOvEkV1wo0uMGrdLsAAAgAElEQVRG3maz2djIRZbI7XN445Dh/d8Hodvimhu53Gja2hB/ZZJCdXW10Wh0uFphYQ6W1y/mCJl6OZMXMpfP/LqS6UYHuEyMjBA3rgE8mFzlca2uY0fI9sBQAcj6+nrMGmF3AgM3Q4u4rZmDZIKQOU2j0YhsHoJepPLgvVarFbmOhPuaGKqj+XUXi9vGMYmGuSOE1PAJYRkNXp7yweLSsd2UHUInFg8hSaYGFkwyXWyuOqXYAqjxJldCvyeJggbI6jEd7/8WhG7CjaxVY8yoMRCaXaeZ/kYddQNh09e/BaEnBiwuL6iFgUbmdoKmMQebzQbJ0xgOPRk5YbFWBl93W1PyEHK/2/CYiEUCJwLoOLiIlHGUcsF36+rqMHJgA/IKeqaJoexZGZLQkw0xQYhyQ0g9Qzkpu6ves0qlwpqACxhd9WlwEf5tacQB40lYTYCQ3NMESTCfRh7eoB5odQl8t8W3ulQkmqZVKhXEF+aIDDvk9NGuPoSe4yH0YH890ceN4P/tZX494tcEMzI3AkKTyUS6cf6NTfg/G98//K4nJs2Ms3BGRr650XXkjLAxqyu85vk6ItDIZjNfZHUZErbXjSK3wTS2DuRXo9HodHVHJSnzJDWR2HJIiCUlc4j5Rzg3k+CYQ7W+LqsxF7PLp2I2m6GY6XQ6UoyddpWRJ+/CgQkIWDcQumGjMdJhgsfyuqpCxtbgRdwknuvfIAjNDA7IvEiuAjgvHkIaOdGujpFQScweXnE3x+m/os8GL+a+GF8/rNT0SnpqqgChpQl1tMERkOeSxXL70PN+5qPcRtbgr42B0Gaz6XS6urq67du3z549e+PGjShOwXwI89VMsvZUitxsQqLpuY3TxPBGut2AP2FgCKbjFDLJe8aH5eXl//nPf2bOnIkDhKhqBUgYGdag57YR1cttL0HcSFY0Go0HDhzIysrKzs5etGjR4sWLV65cefr0aVRzQLjfTYbjYi6I2+Um6wj1WF+3F5hDavBqTOIxf2YCssH7cRldxVrMruLWO3fufPvtt7Ozs3F+2mKx4H/mY91ASHa8aRo2MxSTxi4mxRJy8lxJt1VyQ6CFYWj8UxAyn+g5ATfNynNizHGQXHIzg6ESptKYOkrOHE2cOBEFoXFU3G3CnlAhj8JiGRnWEXMRmQTBfK/VQxG1uILdTOVerVZ/+OGH2dnZmzZtqq+vJ6j+/fffceRv5cqVOCFpdVXFg0JCJBU5r4RfyZEIM4MTmVzlYbAUGo0mIyODzWazWCw+ny8QCNBbLjo6et++fTiY06COY2oo1IEL7JmwCfwMVxDYB/kTEbANXuROMgWb6xBzgyD0tBXJxO2uclKgAY1G06tXLx6Pl5iYiPOoOCFBfF3Mi/kKN4r1/IRJ200jyu3mJu43NwJCs9mM9bE1nTvaoBAzehwhMzEM9L8FoaeJYmZwXybZuS0NNqOmpmbKlClSqTQlJQXn3z05uhsImULV6vJ2MifFHLPnZW3EgYQKIvCLGo3Gp0+ftmrVis1mx8bGPnjwgBiBN27cQBmYBQsWYI7EhUNmR7zVZgZXAr8wuKrr4k6LxQLFDF/RarXTp09XKBSxsbGRkZESicTf3x/lCdu2bXv79m3IBzODdZKJu20xWT0mcsgCYhhu29c0CBsjVlND+ojFIzRF7idNHcxmM5KH1Gp1ZmamSCTq0KFDQUGBxWLBYSKNRlNXV+dJuriMDLez576bGDZw0yAkUyaz85yv29wbBCGMKRTv+q+B0NSIhPQUL0xmQEBIzlk1FqLA5XQ6S0tL7969W1BQYGSUVfbEIfFBu3FlGyNkRCZofd35jjEzFRgTQ5ZaXOwZJ9BwZL6ysrJly5YymSwpKQmuc3gO7ty5IxAI+Hz+smXLiGGDuWMDLAyxb2OcMMJS4B6ry2Qi4hdTcDgcmZmZbDbb19d369attbW1x48fT05ODgkJoShqzZo1btNncrfGQhT42ca4mDRACM7M0F8avJhH0piM2MQQjG4DYJKZ1WUmwCVjcuUJwAi/c+dOQUEB2gQYXS3rSMOzBkMU4CNkB/83IGSyHuwR3NQNXo2B0GQykTqaFGwPBK+gHVleD4AwKdviIejI0z3X0eyhhTKxStAFzY04ms1ms9PpLCwsvH79+qNHj5jxQLOrUyc5aEsGhh/gFcTx07t378KNZrfba2trEQ8wm816vb64uPjy5cvl5eX19fUGV41kdBfEpmo0moqKioKCgps3b2LRLRYL2uWRqAOTsmmazsvL69GjB5/PT+nU+e6dPNpJ0w5nvaouP+9ugJ+/N+W1ZNFip91R/uLlzes3HhTcpx1OrVpDO/9qw6jRaMBibt++fe3atcLCQswILkGcn7BarcAk9g9rmJmZicI8hw4dwpD27duHAoqjR482Go3YVrvdjurAlZWVhYWFFy9efPHiBTnSDtpCrSSn04lKDZWVlX/88UdZWRl6ZsHDBBleWVkJNmQ0Gl+8eJGXlwf7Ew4hmqarqqry8vLy8/PLy8vB+JCJDpsZSmldXd3Vq1fz8/Nh5pFwn81me/XqldPpfPXq1ZUrV0pLS1F8ERPB+lssFpA+7WovZ2KEfFDX9NWrVw5XD2CCPVCgWq22Wq11dXUPHjy4ceMGHoti7bSrPZHldUWMkDphjhAwJpeFj4fjT0CXG9PBfkEAajQa6DIYNkUcIY1FId1A6AY28qbGEOjJBsj92HtUPseU7HZ7ZWXlhx9+GB8fz+fzo6Oje/XqdeXKFYga7Nz06dMjIiK6du169epVaH337t1DgYaPP/74jz/+SE1NlUgkkZGRM2fOhLMEL7LZbOfPn09LSxOLxQqFQiaT9ejR49GjR8TaNJlMtbW1lZWVs2fPjoyM9Pb2DgsLa9++/UcffUS7OgoDqKQDlslkQjWquLi4qKiosLCw2OiYuJjY6RmZeq2OdtIXL/wh95X5SqTLsnN27diZEN/cT64IDgz6/NPPUJcVyLFaradOnWrWrFlQUFB4eHhCQsKQIUNQ/hSRD6Or9D1WzxOEhw8fhqA4cuQIamqNHTuWSAlswbZt21q3bs3lcoODg2NjY9esWfP8+XOr1YrzGRqNZvLkyQKBYMGCBT/99FPbtm1RL3DOnDlgcLW1tSaTac2aNXFxcW3btr158+asWbMoikpLS0MZUmgxubm5HTt2RB+4hISEd95558WLF6BvgiLSwyc8PHz48OGPHz/GVqIyiFqt3rp1q1gsDg0NDQgImDVrFm6AKw7yPzQ0tF+/fgUFBYATvvXpp59GRkbGxMRIpdLmzZuPGzcOdTHq6uoA/jFjxigUihkzZly7di09PR11j8aNG4eCJlgEhMHcdGOmZseUOkaXk9NsNhMQEnljMpmASSI8ieRE9cS/QhTEC2di6JMNijXPT5q43ODn9itxzOj1+vr6etLV2WAwbN682cfHR6lURkVFSSQSgUCQnp6O+h9AQr9+/TgcTlxcHIqm0DT95MmT2NhYiUTSokUL6H5BQUE+Pj6BgYFnz54FbBwOx40bN9q1aycSiZRKZXBwsEgkQvsUtB/B0jscjsmTJ6MEUFRUFGq9xMXF7dy5k/SmhfMTCwIAr169WiwWBwcHR0REhAaH+MkVI4ePQDeO87+fC/DzV/oHtE5sFRkeIfeVAZNK/4CH9x/Qzr8KWqIQFpqZCIVCLy8viqKGDx8OX7zR1SIXUUc3EKIP3OHDhyGmTp48KZFI/Pz8xowZYzAYqqqqYIV+/PHHKNMUGBiIclsSiWTRokVWq9XhcNTW1qIJMVoChoSEBAUFoY2kVCo9fvw4gdDChQtRPL93794ymSwwMDA5ORkwpml627ZtqBmFanocDkcsFmdkZBAara+v/+ijj4RCISrWKRQKFouVkpKCXQAZoJ66r6+vn5+fn5+fj49PampqVVUVIjHl5eVDhgyBc44UQXc6nahOz+Px/Pz8UMsrIiJi5syZhHh0Ol1SUpJAIEhKSoqMjASp+Pr6ymSyDz74gNAtiqY1JgndTBiCOk8Q4kKtWoJD4ugiUDTDJmSqzo3p6P8KhEwZSF7vhkMS4iP8AIVbWrdu7eXl1blz58ePHx88eBCF03NyckwmE5Jmhg0bhjZD9+7ds1gsKpXq2bNnLVu2ZLFYsbGxKBKxYMECUPO2bdtwj9FoRPVriUQyY8aMV69erVy5UiQSiUSijRs3Ei5w8eJFFNUcMWJETU3NyZMnmzdvDipBqRuwfOwoFt1isTx9+vSrr75C44SE+Ob79+67evmKXqtz2Ow3rl0P8PP3kysiwyO+2LW7rPT54IGDgpSBSv+Ay39eMuoNVqu1srJy8eLFQqEwLCxsy5Ytz549mzp1KkqwHj16FIwG+SJVVVWEv3qCEArtd999h8ZPI0aMQNqa0Wh89uxZ27ZtKYrq1KnT9evX8/Pzhw4dirJueXl5VleTmb59+6L948aNG4uKihYsWCCTydA7SafTwcp999130SJGIBAsW7Zs1apV27Ztq6ioAGF17tzZ29s7Kirq+PHj5eXlI0eORGO2K1euAC3Pnz9v166dTCYbNmxYWVnZd999hxYJ8+fPh3pZXFwcEhLi5+c3YcKE0tLSL7/8Eu1TUasbyz5q1Cgul5uUlPTo0SOwhrq6uhEjRrBYrMTExJMnTz558qRjx46kW0FdXV1ZWZlWqx0xYoRYLFYqlQsWLHj8+PHevXsjIiK8vLzQ6QAXSX4gahoTOWaXQWt1VZ0hbm3m/UTYMCUhUyWE/YXpvAbCJgzlfwhCTxUUb2IahPgrNHurKxkPRldJSYlSqZTJZGjEYzabt23bNmHChCNHjhBjYNKkSTweLzo6mlSSvH37docOHXg83sCBA9Ep6dSpUygZjJK1KpVKr9fPmDFDIBAEBgaiR2JJSQkKDU6ZMgXhu4qKioMHD8pkMoVCsXfvXr1eX1dXl5aWhtLRjx49gsYFewCWodVqhRumrq4OJUbbJrWpelWJOuW0k75985ZYKPKVSN9dtdputdFOOnvJUpFA6K/wO7BvP+2kAekOHTqw2ezk5OTKykpIs8DAQLFYvGbNGtRlhdIIlywsPRBKRkaGWCwWCARHjhwxm80Oh+PEiROoWT58+HBwt6qqqvPnzyuVSrlcPnnyZAB4165d/v7+YrEYMwXO33zzTYqi2rdvX1JSYrVaHz58KJfLKYp6++234U+yWq0rV65E/eLdu3ebzWZy+BimIBqekaalaKkpEomOHj0KQ+j27dutW7dGx56amhqtVvvZZ59NmjTp2LFjIL/Hjx+jvvOaNWv0en1NTc2SJUtmz5594sQJLI7D4UhLS+NyuehCB+heuXJFoVBwudzp06ejmvPu3bulUqlAIDh48CCGV1NT069fP5QhraqqMhqNhYWFEokEDYPh6ILsagKExMFjcTm9QNVu95NfDR4X7iHm+n8ThKbXL4J4gNBNHmLQeBrJG4DS1axZM9Sx3r59O0Q2SIQYxGPGjEEXjoKCAij6d+/eTUpK8vb2HjZsGEpxnThxAv1Gt2zZAtKxWq0jRoyArvXkyRPYfhkZGd27d58zZ47d1eEsKysLOhgKKqtUqkGDBkmlUj8/v99++w2aodPpRE9Fkn1mMpmePXv2xhtvCASCxBYtn5eUmo0m2knTTvralasyqS/adZiNJlVN7bLsHJa3j69E+ucfF7VqDZwlaLCBHqbV1dWo28/lchHYgK0F2HuCEBVQjx07Bkl48uRJoVAoEolGjBiBb1ksloMHD6K3c3Z2dnV1tU6n27VrF2qi7tixAyZuWVnZ5MmThUJhu3btYIOdPXsWnQ8xjNra2pqamsWLF6MHK9bfbDbX1ta+evXKbDYXFhaGhobKZLLJkyeD2nbs2AFBN2/ePALUPn36yGSyuLi4b7/91mg0wj0GMGu12tLS0latWgUGBoaGhqJdD5RYkAG062HDhkHePn/+HJrCzZs3w8LCIJzBvtHky8/P75NPPsFWvnr1aujQoSwWKzk52Wg02my227dvx8bG+vr6zpo1C9X9iLA1v37syMSoZGHycA4zEcgEIUDL1D/hlSGOGTzNvTVaY5EJ8985ZhpEIFMJdosCWxjBCQOjpcGOHTvQnyw4OHj16tUlJSWVlZUajQYeLYfDAT0qJiYGktBms718+bJZs2YSiWTEiBHw7EGHEYvFu3fvhgWs0WiGDRsmFApbtmyJvl+gbCQ9IxhVX1+/atUqHo8XFxeXkpLSrl27Dh06tGjRAl04UfHlxYsXFouFBIVhqpnN5ocPHwKECfHNKyte0Q4n7XBazZZrV64GBijZPqyli5egTdW7q1aLhSIeh5t3+w56dVRUVHTp0kUgEAQHB/fs2bNHjx6tW7dGE9Xp06fTrtw0q9UKD02DIDx69KjZbHY6nadOnRKLxQAhsVqPHDkSGRnp7+/fokWLLl26pKSktGnTxt/fXyQSff7556ABlUrVp08fFJh6+vQpTdNPnz5VKpVeXl5vv/22xVU3ccWKFTweLyAgAJX8wSWRwfPw4cP4+HixWBwfH9+qVavU1NRu3br5+/uz2ez3338fVG6z2XJzc2Uymbe3d3Bw8IoVK566ys9iMWmaXrduHdRgf3//tWvXkuKXsP1UKtXo0aPRn7isrAxq4dWrV1Eva8GCBYDrrl27YG5s27bN4WpGn56ezmKxOnfuDBq4ffu2WCz28vKaO3cuHDxYXpIpwRQbJleuAtPOwj0EVETeMCUnE4HkIgLGgrQ1a0Phy8ZA2FiIojEQktHrXV1vAEizK+hkdlm0YE4Oh2Pjxo1o2u7j49OhQwdwOxhCRqNx6NChcrm8RYsW+fn5ePjz58+bN29OUdSYMWOA6qNHjwqFQg6Hk5uba3Ol+fbr14/NZrdo0QJs3mKxqNVqpFwjIY6m6XfffZfH44WFhQmFQh8fH19fXy8vL4VC4evrC5ozuyIEWBDit3z58mVcXJxUKm2Z0AJ9wmura+xWW97tO/4KPw6L/e6q1ShevmTRYi+KigyPOPHtcdrhhHIbFhYWERERERGBis5CoZDL5Uql0rfffhslbrFbFlcpS8zIaDROmzYNTV0OHTqEkZw+fRogHDZsmNlsBov55ptv+Hx+aGioXC739fVFnXK4Z7Zv3w4dxGq19uvXz9vbu2PHjs+fPzeZTAUFBcHBwWw2e+bMmTabDR6O+fPn83g8f3//c+fOIVnC4Mr8KCkpCQsLCwoKgi6Nufj6+kokkv/85z+gSJPJZLfb33vvPblc7ufnx+Fw3nzzzeLiYhBVbW0tNJdFixah6xv6vZaVlelddUFVKtXQoUO9vLwSEhLKysosFovD4bhw4QIaVKG5BU3T+/fvl0qlQqFw48aNNpsNofx+/fqhmzL8Jfn5+VFRUQAhQizgywRdTLHBFINEmQQx1NXVgaobBCERQoT4DQYDaA+mAYWgttkjH60xtdNTypHLyMi0ML8elzcyrFKMCTBGny18C/xer9dXVVWdPHkyPDw8ICBAIBD06NEDjhNQ4YABA3g8Xmxs7P3798E4CwsLY2JiuFwuvCk0Te/du5fD4fD5fGwAdnfChAkURSUmJoILwgAAsGGLGwyGlStXwjO+YcOGo0ePHjlyBP8fPHiwqKgI8wJc4fPAUtI0XVRUhLBKs9i4V+UVqIZs1Btu3bgpFUvEQlH2kqVatYZ2OFevXCXg8eW+su9OnKSdf/kDw8PDZTJZ586df/zxx/3793/zzTeHDh3as2fPtWvXwJXhfgT2EDYEsU6ePBkunEOHDplMJpqmjx8/Do160KBBZpffC812goKChg4deurUqb179x4+fPjw4cNHjhx58uQJVGudTjd06FAfH582bdqUlJTYbLZ79+4h5y4rK8tgMMCBvGzZMi8vr4CAAHTqBT1hQYqKikJDQ1ksVt++fU+ePLlv3779+/efOHFi7969+fn5hOFqtVq1Wn38+HGxWBwYGMjhcNLS0ohpDXmLst8RERF4YHp6Okl50+l0gwYNoigK/TAMBgNN05cuXZLJZGw2e8mSJXjC/v37eTyeSCTatWuXyWSCw7N///5sNhvt6ywWy8OHD+GUnjlzJrR9yDSbzab3uAiRN2grunlBmaTOvJlc+MpfIGxMEjYGwsY0T0+ltDF9FYMDz4OIw9LDww5K0mq1ly9fTkpKkkgkUql07dq1RGyOHTuWy+XGxcXduXMHFmxxcTH6wAwfPhza1759+8RisVQqRTd2SNrhw4cTr4PZbH727Flubm52dvYXX3xhcx2KXb58OZ/Pl8lkP//8M9gh2rbB+0fTf/lRXrx4AQSaXFUn0OuHzWYntmhZr6qzmMzVlVW0k75146ZM6utFUf9ZvgLtA5YsWsxhsUODQ3779azdarNarRUVFR07dqQoatCgQfAKQFcpLy+HK8JkMqnVaoAfO2pzNax866230HX4xIkTWM/z58+jfcLIkSOhxtM0fezYMblc7uPjgw7P4DgVFRXFxcVms5lw9P79+3M4nGbNmsH1f/ny5fj4eJlMlpmZaTQaka6wYsUKFovl7+9/9uxZeGvAN+HrgnE7evRocFg4rp4/f47OhyThAUkw+fn5SUlJELarV682uw4lwfSwWq0XLlxo1qwZWsds3LixqqoKJu6QIUMCAgJatGjx5MkTEMb58+fRPmDevHmgxpMnT0IS5ubmOp1O9FQcMGAAmskiH+DWrVtw58ydOxerByChDHyD4GkMhPX19Wq1GlDUMS5PMOPChqJHGOWWvUUQaGnkagKQbpgk97h9hcAJE4YqCKFUVFR0+PDhGTNm3Lt3j6bpu3fvduzYUSQSDRgwAPfrdLoJEyb4+PgkJCQgTmg0Gh8/fhwdHc3n8/v06YOsjoMHD7LZbIqiPv30U6wFes0LhcKAgADot+Xl5dHR0T4+Pt27dycKxpo1a3g8nlQqRYs8u90+cODAoKCgZs2aIXRO4hOIJkENU6lUJSUlrVq18vb2Dg8NU9XU0k4a3QFuXLseGhwiEYnnzZlrt9rMRtPCBVleFKWQyX/9+Re9VqfX61+8eJGUlOTr6zto0CDQwbVr10JDQ6Ojo1etWgWebbfboSzBiQXk2Gy2qVOnwiaEf6W2tvaTTz6Bh3ny5MnIrdPr9YcOHZJKpV5eXvPmzYNNe/DgwZiYGIVCsX//fjRL1mq1Q4cOFQgEiYmJSDe5evWqUqnkcDhvvfUWEo9sNtvSpUvRlujSpUvEUKypqXE4HA8fPkRjTfQtA/ijoqL8/f137tyJRa6rq9u5c2dOTk5hYaHJZEK3cIVCMXLkSCTcFBUV7dmzZ8GCBS9evHA6nZcvX4azFF30aJqura1FO9fIyEh0p3M6nRcvXgwJCWGxWMQx88UXX6D7944dOwgjAwi7deuGVuf5+fkBAQEEhCaTCUwQ2GjscjOsmMF3JvaAWF0jl16vB2KNRiNl9UgZNTdZVa0xeejmdyHiuEGUGlyFNOvq6jABxIt///13Pz8/Ly+vNWvWqFSqsrIyuGEGDx6MRTSZTKNHj+ZwODDtQE/YSKVSOWzYMHBfqDrYALurklJOTg6Xy42Ojv7pp58qKysvX74cFRXFZrOnTJliNBqh5xw+fBj+gM2bNxuNxtLS0o4dO7JYLDjidDpdTU0N+mdAQ4YuTdN0eXl5fHx8RETEG+3a3755y2Qw0g6nyWD884+LYqGI5e2DtDWLyfzuqtUI1p/77Xe79a8T4nhLYmLilStXVCrVp59+itjAxx9/jLAEdCSQCIQMNJmpU6dKpdLg4OADBw7U1tZeu3atR48eyDFYsWKFWq2G7nfz5s3w8HCpVDp69Oiqqqrq6uo1a9Z4e3sLhcLvvvsOhpBOp0tNTYUD+datWw6H4/vvv0caKtrvAGk5OTkcDic4OPjq1asWi4VUPLDZbGjVKhaLu3Tp8vDhQ61WC/Weoqhvv/0Wm75v3z6FQhEUFLRjxw6NRmMymRAX6d27N0hxx44dcrmc5AA9ffoUuenDhw9HxkxlZeXAgQPRFLm0tBS6T2FhYdu2bdls9siRI9HhdPny5XK5XKFQXLp0CQxLrVb3799fIBB07doV+vaDBw8iIiK4XO6cOXNAnJDVTLPLE4QEdUwQMsFJYg9Qg5lOUXIRq9JsNlNM0Ud+NjZ+YtrN0iOjxH4bGOdxyOAa1JINBgMmbLfbYeSYTKanT59GR0fDuP/www8XLVokFotZLNbSpUt1rlzBwYMHs1issLCwgoICkOaDBw/QFBa9IK1W6969ewUCgUQiyc3NhRh0Op2HDx+Gy7Rbt27r169PSUkRiUQSieTkyZNmV7wrPz8/NjYWhPjBBx9kZWWFh4dzudwhQ4ag3Qft6vUNYQgmgs7bHTp0kEgk/gq/7l27rX9vHZTSxw8f+Sv8xELRsuwcm8Vq0OmhjvrJFb/+/IvNYkWi1ubNm9lsdkBAwJAhQz755BN0ug8ODr548SK4FaQEDDytVgtvjdFoRNRUoVCgIXl0dLRUKkWLJYhu5G0RWvf19V2+fPmKFStCQ0PR06uoqMhiscBKHzhwoL+/P5/PT01NXbduXWJiYmhoqFAohDkAfXjFihVeXl6+vr5QR81m8/PnzwnBjB071svLSywWz549+91330Vb5datW+fn58PrZjAYEhMT2Wx2ZGTkypUrly5dGhISAg0WAr+0tLR58+Zisbh58+ZLliyZNm0aGMH8+fMh4qxW67Bhw7hcbps2bQoKCmAtGwyGjIwMdAidMWPGsmXLIiMjYTci206v16tUql69evH5/Hbt2qHzFPqNw/1rMplAisT14gZCokkSVyfwBoDhf7XrInopE35qxqXVauvr6xF6oayN5Mg1ZhN6wq8JEMLR0qAox1DwdpVKBVK2Wq3ff/99UFAQmteLRCKhUNi+ffvr169bXKdRhg8fLpfL4+Libt++DXUrPz+/ffv2Pj4+/fv3R17L/v370TZ5/fr1VqsV7p/Hj7IBPaIAACAASURBVB+//fbbUqmUoqigoCA8f/LkyUgsrq6uBqg+/vjj6OhoRNVYLBZFUSkpKSBoqPKkrIbR5dRFauKqVasCAwOV/gFeFIW0NYfNfuXSZalYwmGxs5csNej0dqtt8cJFbB9WcGDQ96fP2CxWWJUFBQV9+vTBrOVyOYvFUigUCxcuNJlMKGCBfa2urtYz+jrV19dPnz7d39+fJIixWCwfH5+WLVvu3r2bpmmNRkP8jYcPH05NTYWWzuPxhEJhYmLi1q1bofuAm6Snp7PZ7Hbt2nXr1o3P57PZbC6XGxsbe+3aNavVio1bvXo1knvQJ8Nut6OsBsTauXPnevXqhYnw+Xxvb+/o6GiwQkT5DAbDqVOnUPMf/SR5PB5kGqjL4XB8+eWX7dq1Q4NhOAW6d+9+4cIFOAsqKiqGDx/OYrESEhKQdwEc/vrrrykpKRKJRCKRUBSFV2/ZsoXEUerq6gYOHCiRSN544w2Esm7fvo0chgULFsAxQ5BmfD26xtQkCa6IiAPxMyWeW0CCCUJgT6PRqFQqLDtFzuYYPXybTV9u8pDIt8ZQypyVTqeDpCajB1zx5Pv37y9fvnzatGmTJk1asWIFZAV8JxqNZufOnUuWLHn33XeLi4sR36uurs7NzZ0/f/727dtxoPbevXuLFi3Kysr6/fffQSg4rFBbW7tz5845c+aMGDFi4cKF27ZtI53boCHg5u+//37BggWjRo3KyMj45JNPCgoKYPaUl5dDGFZWVsKw1uv1dlc1l6qqqp07d06ZNHnMqNGffPQx4vUF+ff+s3xFztLs09+dQgvH70+fWbxw0ar/rHxQcJ92/pWzb7fbi4qKPvvss7lz5w4ePHjhwoUnTpxA6zKwTKwMGAHRTrVa7d69e5ctW7Z06dK1a9euXbt2zZo1Fy9eRPgbyhvWB9+9ffv2hx9+OHr06IyMjKVLl16+fBnTQajd4XBAWrZt27a8vPzIkSMZGRlDhgw5e/asTqcjXv4zZ87MmTNn9erViNPCnoexgHBcXl7e5s2bZ8+ePWbMmHnz5p06dcpisZCEG4jcZ8+eLVmyZMyYMbNmzVq1alVJSQnRdGBk/vjjj2vXrh01atTEiRNzc3PxYW1tLaKCX3/9dXZ2dm5uLpYIpzowwZycnIyMjBEjRqxdu/a3334Dc4c5bTQaP//88/nz53/wwQcAYVlZWU5OTnZ29tGjRwkB610Hepgyg1BpYyD0dL0wQcvEIRGA+FWn01HkiAfxl3hKPObVmGPGzIgHGlwHMqyulHOjR4iCSHNI4Pr6+pqaGqPRqNVqTa7zu7AikOEBA9Li6sIH/QfTs7ry6EGjmC1ejR0iXS/xCfK/8HAsKxYF/gm4H8CSMTzadYoHfgiVSoUBwyYEl4WH3Wb7q3OjUW/Q1KsdNrtWrYEpiA6qRr0BJ5hsFqvVbDHqDUyNnXb1A8QK2O12tM5D5/C6ujqoDCaTCVyMdpWBpBnn6MBlQfcYKtYNkUCTyQRlwWQyORwOyHAIMZ1ON3ToUG9v706dOj18+BArA+c5NBdggHblD8KMNxqNcHUiZIrGzEajEWoOJDmeDx3e4OqCYnTZ4RgquCEWHz5zBBXIluEGNGMkf8UPcH5aXEnV2CnsiFarJV5l2lWQhnadR4N8Blni7URNYwKJCSEsFyQ/0UKZrlEmMjFlJg6JMDQYDESEuocomOoo8daQD42uUI+BkYNmcJ0RNrx+XkPHCFwyVWo34e52MVVqpvkLfy6ZjNZ1+FDvSsNTqVS1tbUgHSLrsTpMxUD3eu6CjhE/JYPHMuGLbmo9mabBI0OCbA9Ry/E0skk6nQ5DBZwgexvkmtARSOjJ6CrYTAwSJk/FxeTcDc6XybwxBvysd3nYkQ6GhsE4VAH2h6kRYwbckHAfz83FJ5gC8058QkgIy0J4ECEYNyIxGP76ZzTqTSaDK/NZjX86ncZg0JlMBvInrD+eoHVlSFtc5w89912j/eufVmcg/3R6o1qjw4c6vVGrM6g1urp6japOrdVqsfuESGCxa7ValUqFjdDpdDU1NVVVVVhkrAMhSLKA/ydEwQShuaEqWm4e0cZAyKRjw+uXm4LaNA6ZPIZIS5AyIVPMHJ+AuAmVkJsJmN0uJq0zN56gi5ALwYC+Iccv+RbRYXSu8Ct5LHmXhhHJxVAxfr3LwNN6+LiZz2GqD55qkotYG02P8qQ/UAmoE1wfn/Tu3ZvP5yclJeHcEJMHkcVkcihPHaxBVstkW0ZXEhUWGSAxulz5/xyEBoNOr9fqdBq9Xosb8KvWJQ/I2uKlbmTwf6BoMJF/Or0RkNPqDPVqLcGhVmfQaPX1am1d/V+Mg9AbFgeBbsAMK1ZTU1NdXU1QSkQlAFlbW0towEDihG7eF5NHqJ0A0vR6MND4eqKqm+ZpdIUu3EDYGMGBjj1B6HYDYf8ajQbzYdIrQSyT8txA6EblTGFucPmgMQYiDwn1a10WLPMJBITMe7DuOo+IrY4hXZkjYQ7YjZcxJYmb8GFKEk8E6l+3asiA8WqTyQQuDtb+/vvv/z+MvfdbVGm2P+r/cu89537PTE9Pd9vmiIoJyVmyiAQBQSSaMeeEghlRUBQlQ1E5V+1QORc5GTCj3T2nZ6bvD5/e62yx+zy3nnp4qjY7vGF91vqs8L71ww8/pKSkBINBAINsmpie0ATNGQExeL5WymTPCYQfRIGA/x2EQNpPP33C548f3//88+/kA28Bge9nRWqRJnH2T+jA7Ozs559++fzTL0AgwPbh46f3H2YJhOIjACEJBikmAiH8BfqMf8HuEXd9+/btzMwMWcJPnz7N+1W05fgciyfG0i+ijZLmRGXIIJBMfI23TyLeQkPzh68/A+EfnjA7OwsO8PFLavTxjyzAn6H6k1DLRzf59CXr+/BHXP9rEH4UbVsw59pZYfGhWEQwH3NoJClOYrNzRGpOv+Y8/Q80/R+pPFzy8uXLjx8/0iKGX3/9FeXpFAF6/vw5JInG5+unf/yKUNDQzQqaCyeTiiTUfRSF0+cYz9n/cRPmWjyADSAU81Ic/0OZ+SgY7S/v/Pnz589k6IA0gO3PEAg6OvulRwA/6OPHj+RlEERnZ2fJYMyxhDgZTuP/REfnYG8O2H4W0vc/fbk8V6ySaUrEYBB3+M8o0/+f19cXzorsyRyFN0fz0X//8CY4LrZaYnr5dZtnvzQv4tvO8T/FbfhJtI4TQwF9OUdiqMGfv0oKzzGhc/CGz+S5/ZkWo69v3759/vw5IPHrr7/Ce/nll19mZmY+CTEqKOX379/PzMx8EBj1rIgmzBlG8YNIM85+6Sr/IQi/9o3ngJCQRhZP8MHfffjwjkA4O/tFyESsEb6+OWYBwPv6TeAkBL5+827m9Vvx+JOzB+wBjbCKYjuJ08ghnOMTfqI84c9fvv4QhOQQirEqxtjsl2WsmAkxIRGTjf8VcX/w+lngH2KBE4d6cZBCIB+/TJ6SNP+hBM/BmLg7s18aqDmyKBbBjyKKMisyUBQNo/HB+bCEYjUphtysKAr38UtFPgeufwhCcUvEJ1CDaZQQG8DNX758CSP8+vVr6GkQYBTTiWX6/Z/ko+ngHBh8FGkrcgI/iqjHHGUnwsksUEdgI0Ai5DHn+Psvg2riYZyDDTyIUDcnQkPslEIyr9+8e/3mHUwfkPZB8IwAM/iBr1+/piNgp18HZiBIaOTPP/88j+rU5pi4n/5odRKkk4gr4QoH52j6jx8/gm6JydKfgWGOSH39+iwKaWAoMRyzQvYCl1M4bg54SGjoWroPLvwk4sliGLwVvcRXfQ1C8RzPQSZYx8cvHYk5aPm6++J2fg34r8ftw1chU0z21/KH/v7jH/+A5n4nbPMzMzMDCooRwJ4jpMX+sFViRTPnII3n7JcchED4QcSu/xyEn2e/1Ed0whzNAlmnntJYvX//HuUE4sH5n6EQcc6v36Cmb999EL9nXr99/eYdTnjz9v2bt+/xAaYS//rw8dPbdx9ezbwhHvv23Qe62+s37/Dh/YfZzz/98gcgFFs/8hKJeX4WFuAChDRYYKqzQnTkp59+Agg/Cs4oGev3fxS0pJdYuOn1QUSmoaHpCIaYuDjQQqCFriIIiadhjhUisfgg2DGxsfogiqB8/DJpOweE4jZ/Lf1fy8HXDiHGStx4sUchtkVisM05SIrjw1fmEbdCHO/Vq1eIgk5OTs7OziKFODMz8+bNm6mpKcISBf3E4zkHhH928N2XKQpMzU/CgibCD/nM4imgsN/XIJxDRtAjJPoImTjh7du3r169+noufr9Q5AoCLYDTHODBSwS6cA4unHn99tXMG+CQcDX76adPn3/Gf3EyjuOSN2/fv5p5A8S+efv+4+znefSrBoAcBbLEvJHGZU7QhczgT6KEGLQsvCxsIiJmCB+E6JB4mMSq6+vBJbB9LdZiWgWQ4zhZHhpu8X1oCklK3v9RcumzsEUkNU/MmoB8PP2zKLfx6tUrHJ+jR8TmVNzZ96LkpxhyBH6xevpfPEO6CnqKkEbc6eOX7EBsusUNIKNBRVV05qwQ+n8vcnK+tvA4+Q8jc+KDH77ktOLAFQ3+uy/dDbGb815IR+Er+VeIIaEXMBizwjIdCCQ+//LLL7Mox3/zDnh4NfPm1cybmddv8RbbLgIYUErg+Tj7mRBFYMMJdKvXb969fPV6+vnL5y9e4eDLV6+npl/gqnfvP/4Own+I9kUnQM5JKnwSpYw/i5KEZCTFppLIqlgtkYWcFSUD56hnAvCnr6Ks9JoVeZ4URv8sJE9JaIi+iuUMYCCTSLaCrNwHIYP8k7A/n7h5c5wiMeWjO4gV9gfBZ4CIvP8jGkz3n0ObxQZTLN9vv3wRnvH53bt3r1+/hluCz2SRZoQX0CVGLG715s0brBFBg3Eyhgv3BAchW02v169fv3r16tWrV7gEn4n74CA9iNgQDRc48KtXr16+fPny5UucPDMz8+LFi6mpKXzFkVfCC/+FA/bq1avp6WmsvcQ5qJF6/vw5PkxNTY2Pj798+RJfX758ScHJ169fT02/mJx6Pj4xNTo2MTI6PjwyNjI6PjI6Pjo2gSP4PDY+OT4xNTE5jTPHxienpl9MP385PjE1Nj45MTlNl9CFOG1icnp4ZCwQHAoEh4aGR+kp/sBgcHB4eGRsbHxyHulLTPbXHqRYf2PI0Ae8UBmAQcToYLjRw9evX09PT09PT+ME/ItGEwM0PT394sULGiOSFcwKDk5PT78UXvg6NTVFo4y/k5OTExMTU1NTU1NTExMTuP/ExMT4+PjExAQ9ZWJiYnJyEifP+deLFy9oOjG7k5OTOIJ2Ymqnp6cnJyfn3J/aMyF6TU5O0rVTwguPxmt8fBytHRsbGxsbw33wIDxlfHx8fHwc98FpuArn43II1ujoKO45Ojo6OjqKc4aHh+nCkZGR4eHhkZERXIgTcDI+jIyMDA0Nia/F+cPDw4ODg8PCCydQM3DV4ODg4ODg0NAQzhkaGqKbj4yMjIyM0IOmp6fHx8dxW3QHAzIkvPBQ3DYYDA4ODg8Pj46MjA0Njfj9QZ8vEAwODQ+PDg2NjIyMjY6Oj4yMDQ4OB4NDOOL3+wOBQDAYDAQCfr/fK7x8Pl8wGMQ9cQ4a6Q8M+vxBt8fndHkcTrfD6Xa6PE6Xxx8Y9PoCOO50eVxur8fr9/mDHq/f7fG5PT6vL4CvOI5rcbnL7XW5vTjN4/XbHS6WszAsz1tsdocL/+V4q8Vqdzjdbo9v3uTkJDqMkUL/x8fHaQQxdl+/RkdHh4eHg8Ggz+fzer1+vz8YDA4ODlL/MRZ+v9/n8/l8PhzBVOHl9/s9Ho/X68WFgUAAg+UXXrgzXm63G//1+Xwej8flcjmdTqfTiTO9Xq9HeLndbpfLhUucTqfD4cBX3Jnuj5vTVegCNYk+oy9fTy36jqeI24YjaJ7L5cLd5jSPTnA6nT6fz+12OxwOtJPOx2jgJjiCvf2pAeJmBwIBm83mcrnQZVzlcrnsdrvNZnM4HGghjSQeNGfEnE6n3W53OBy4g8PhsNvtuIPVap0zmGgDXYirxE/x/MkrGAx6PB7cHF+BW0wrbuh2u9E1n8/ncnncbq/L5XE4XFar3Wq1C+Pk83r9Pl/A5wt4PD632+t2e71ev1V4oS944TNG3uFw8DzPcZzNZnO73Vabw2K1c7yV5Swcb+UtNqvNYbM7PV6/y+11OH8/wWK1W20Oq81hd/usTo/F4bY43LzdhbfF4eZsTtbqwJuOczYnY7HrzZxSa5CrdUqtQW/mGIudt7v0Zs7IWjib0+r0zBsbG8O4eDweiFEwGBwZGSEZJfHFV+g8iIJYjjFwgAfNH3qOIzabTSwQECme5y0Wi91uhwRYLBaWZXmex5niqeU4zmq1QrwcDofFYuE4jmEYAqRLeOHpFouF53nc32azkTzhnphpCJbNZsPJkDBqFRpMsKEO4ioxyGmmbTYbQGW3262il8ViwQdqCU6GHFAb6ASHw+Hz+dAYu91OiOJ5noQelxNsGIaxWq3UDGoSz/OQSHRZjBkSd0IgNVs8YjQOGFuaEeo+znQ6nR6PBxohEAg4/+SFtkG7wS55PB673Q4BQzPwgz/QRD5fwO322u1Ou90J+LlcHqfT7XS6gU9AFEecTje6zLKsxWLBhOIITTf6iPl1OBwWq5232DjeijfAZrM7CXUEQt5i4y02u9tnc3ktDjdrdTAWO73FOORsTnw28zYDw2uNjEKjlyo1crVOYzCbOCtrdWiNDABpcbjnjY2NBQIBTDOmxO/3w0wRCMnakAYluZwDUcIAZg7Tj6+ADQEMYwGc4DQSRMwo5IxEk+M4wJUwxnEcy7LADMuyuBD3xL/wwv0x7viXGPl4Cs5B74BwarlYoXxtIggJ1EGHw2G1WsU9xSX0XLF8Q62QZIhHgyQG7SRFxolepGWsVivDMHgcDTuBjcSO+oXTIKOkJfEsjJJY3+EmpH1oHMS6gHBOjIAkil6kJcXqjGaZBIyUCIDq9fqdTrfN5rDZHDCAsIp4A4o4Yrc7bTaH1+uFraMuWCwWk8lEIkcS9fvcOVw2u9NmdxLY8GZYHpi02Z3EUZ0uj9XpAQjNvM3EWc28zczbjKwFIAQgAULGYjeyFp2J1RoZtd6k0hnVepPOxBpZC2OxGxgeaLQ43POGhobEQ4a/sIdgCFBI4GZiiRRPBiYJeo70KDrMMAyMGISMZVlID4kFxIhEBFoQk8GyrNFoNBqNZrOZZI4ABliyLGswGPR6PcMwuL/JZDKZTCzLMgxjMpnMZjNOphfDMGazGecTMsXyStKMRxA2xHgjVJOVozPxXDJNGDQ8ETekjqM9pD7QZp7n5xhSm+jFMAx1Hy9chcdB6+McccPmDBrugwcRbnE+xofjOPwLx8X6CN0nbSIeB7LMpLNcohdAC6GCVsIo2e12It6kawjVgB/eBDyipjabA0bSZnNYLDaOswDYxEgxiSaTiRdeNGh4iakmUVOwUxBU/NfucAGKgA1vd5k4q4mzAnUglkAjoEUg1BjMWiOjM7F4682cgeGBQ5zG213zBgcHxbRTjENoPrJ+mGDx4AJ1EH06AVNL9NJgMLAsKz4iFggMCmQIX41GIwQIACMMY6YZhjEajQaDAcMKITCbzWazGZoP7YFMYPSBYZhE/K4d7AahgtqMnyUzGo34ynGcTqcjzIglTGxz5rgfkCcy+zzPm81mg8EAYJDGoY6bTCYQJ5vNxrKs2Wy2WCwul4tOJm1FDEJMgMWjBKhwHGc0GqGGSNBhlsUWGHrtaxCiDaAYGBPgVmxC0X54oUQgxcpC7JjRixQKJAoTAW8zGAzihkRZRZzFZrc7wTwBP5fL4/X6Oc7CcRaet1osNqvVbrHYWJY3m1mx8hKrbHH7OY6DzDAMYzKzZoZjOQtvsRHt5Hgrw/JmhjOaGL3BZDCajSbGzHAMy5t5GwwdbCB9BuTg6cEtZK0OE2dVag0agxnHDQyvN3NAIy4Hkue5PT6Ea8gNRWgIYR+4pzDZUAYMy9vsTqfLY3e4SIVYrHa7w8XxVqOJMZoYBILQE95is9md4NM2u5PlLGaGs9mdRhNjMrPUVfTTZGZ5i41heYblcXPymDEKuAluaGY4g9FsMJpNZhYNYDmLTm/UG0x4isnM0lOg2BCkMplZXMXxVqvNwVtseAT8cpoAEBLeYnM43S6312pz4DhuK1eoWM7idHksVjseQa4FPQstxIOI3lisdjQDT8dX3BYCQW/qMsYBTbLZnZgsjAC6hrvhM7pjMrMsZ3E43WgJboLjHG9Fs6l5JGroBcQR3cElRhND/aLQBQ2d1eZAYBDdgd2gSUcH8VyX20umxuF0e30BxAn1BpPL7XW6POjL78TP5kA7aYg43gpvzcxwHq/faGJUaq3RxFBTrTaHGDOYVtzTanOgDRgZu8MFqYNIa7R6tUZnMJrFl+AETA0+oMsQcvTCYDRrdQa9wURijNMcTjdJqVqjU6m1mErcDSOpUKr1BpPPH5znDwwCZk6XB8HW4ODw6NiEy+0FZjDBxIwRnHV7fBgOxFjdHp/d4UITaZJwAg0coMvxVp3eCGnD7BqMZvHA4SCkDQ3ACWqNTm8wkZQQOPUGE4ZALN+8xabVGXR6IwYFqIaoaXUGSBsGkbSd3mAClkjydHojHspyFnQEzQYU0QtA2mhiIJ28xaY3mOgrHkqTRy1He3AOIuPkk1CTSMVQk/DBYDSTXiOFotUZxOAxmVl0k56I8Yerw3IWm92JW2FIxTQM8IA06/RGtBCTS+oP/YKCIzOCluOrWIHSv/AgvKHTqRlqjQ4Chn95fQECJGSXOotHQGFB81qsdkgRFDcGBCJB+gvK3WA0kza3WO0kHmQDxLgF7MVyApDj6aRzqcsYLsw+KX38F+KN7uAzGqbR6g1Gs9PlmTc0PIpUBkAI7FmsduAK8+3x+gPBIZhHaCyoVQAMo0kjS54uLCcGDr3FkM3R7jSRMDsYQdI0GFOjiUGLqfMQOJvdSQKBOzAsT3MgtmbQ2WaG02j1mD+0BPDDBIjPZ1hepzeq1FqVWktThdPI3BmMZp3eiEeT4sTUEm7JmuHrHBtL1gwDQnIJlKIjUJxkSKEUyIQSDgnVeKhWZzCaGIABncUckfKCQOgNJhgomHpoH6AOxgGQgN0QKyOIGm4otpxiwFOz8ThM9BxDSuOGfqELyM7hcigC4BMnYKCcLg/yexhG8Dgzw0FugU+k8hxONyRNbzCJeRZ6hMml6SAEAudgK2LrQspXDF1iMZgF8d3wF11mWF6rM5jMrMPptjtcuNxqc8wLDg4DWiCf0BBKlQZ6DloTwIMhpvuKSQ6ZCxp9fEX/TWZWqdKo1FqaEtAMUhXEBjFYEGUyj9DNpAKpq2LRJzYLswDpoZaIQ8/0LLGpwX8xJSTQZDxJjwBduA9UuMFoxrUGo1mhVMvkSpo/PIjaLLZyGFXICkBL841mEz5xH7F8z7HhdCGpBhoTyApsF0kGjTNpBJIzlrPgQvQI4wy9YDKzpA7wCBIMscLFG4oY4j7HTpIaRR/FPBasEpfghjQIdofL4/UTNaU8ntvjA5YYlsdzTWYW/eWEjB94ATQ4+AL6DueCnkI8grQJ+kvuD47D0mKcdXojEIX7EyiAf6IP4juDXqFHGG2I0zzwcrfH5/MHvb6Aw+nG8zA9uJ3D6UZn9AaT2PTBWQLExTaE5NXucIG4ggeSiPAWm05vJPONnkAdkvUjmgrQEsuC8YEIanUGhVKt1uggymIPUOwTQhTQSIw+2VvCJBCo0eoxsmRkMOt4OjQC8WRCF8tZNFq9XKFSqbV2hwtklYw5bkVWjlQbJGBOppjmknwqyDQpFIwVhggDiDY4XR7cX+xSwozgKsCSaDMZSfE9MVCw+bgnXH2TmYVIkYIQewTQDiQquCd1nFCHB4mT45QTRyOpC+gynUMu4hxPAbPDsLxKrZXJlRqtnhU522RpyV8wGM2UjYCLCA48h5njBCpwISyxQjgDE0fBCCCW5BbnoC+4hOwEhTBI3VttDpfb+7slpDQIvD7U8vgDg6Cg0FVoH6gLRATzBPLAiaIOxA/JB8CsYIbwLyBnjnOIPpCtw3CTsRLTazIsGq0euhBiRIZCpdZqtHrIKOYGuhAMR6nS4DPQBd8PNycnBA3AoFNURmxPiAqCuUFwwdygekmPYlbge4v9HKhVmifSIJzgSINNQAlShAD9Je5NX2nKxX4U3lCgc0Iv0AvkqBBaIOLQoZg+clzJFkH6iYpjgqip/xNLFDwo0mUQNuo7wKbR6iUDMrQBCgsSJSb/ZGRgUhCSgSXgeCt0Oh5nsdrB7DDgiGWA5VGsEY4Semc0MWBqOAKjig+kF1ghzAaIQsjRBfIYxfEbtBOzCW0ojkRgzHV6o8Vq9/oC80ZGx8GbASe0z+F0Ux8sX5YUAGzAPRpB/jppEU4UeyCkAYTEaWFwxD73nIAK5Eat0Wl1BpoMetPjqD3EbIFVrc4gNpskiwiFyeRKhVKNIdPpjXKFijxDsW0kOSM5QMe1OgPaAC2gVGn0BhNUEg5SiJgiUnBsAEK6J7lD4jAS8WcyI3RP8l1ZIfAD3UHOBnFRUurkQRA+WVGQE9NBj8acimMMZGbpWrEZBLrwUDwRVoLoK24OQ0F4gBIn+YG30va0Xa5QgYngZOhBoAsthO8H9xUNI2NAERqVWgs0iik3fEWQc7TBanOQXKG1FMuBwM8ZeYgQEE4KmkJ35J2JCS0nCraLA93EuuUKlVZncDjd8waHRtwen8PpDgSHRscmhoZHQQ+gsUA4vb4Agjccb4XKJ7ZG8k2cBCqTFDxRR5J4EAkMAVpJZMBmdypVGoVSrVCq8UGp0sBqkz2kiAg5WuS84Q7Qi3iWUqUBSwSthY7QG0xSmUIyIFMo1cAq1CrhQaPVQ3ewnAUjJY6bAbTkieF8iOCc4ATNpcPpBjMEC0JjIL7iWSG/9DSyqQAAIABJREFUFyOMTpGvC6NHxzGSCqUaTzeaGKAd9Eyl1gIGiEZApolliENTGAHcEGMORGm0etwc2EYEn/BMMQnYJYAHE4oWggsg8qnW6OC2uT0+GFib3QmpwJBiRjAFEDDSergzuAamGPZfoVSDl6nU2p7efqVKg39RpE1MFkCXBqRy3ATjOSCVK1UaYuZizgm9APCrNToMApoETQpuqNUZcE90B5QB+oX8EUCAiCixEo639vUP9EukDMvPAyEB3kBEyfElNQPCBhUFg4amgDNAhZANpIABhWpIZYqDHxhcfMDEQ5OpNTroJ8g9HgTfAOoQJw9I5RAdGkG6MzkSkBUocovVTk6UVKaQyhSww3qDSaXWwreEmoB3B34ClEJrMCyvVGmkMgVmVKsz9EukAK1MrsRA4ya8KIXACeEW+IoarR63hfGETINKkC+NaaPAMrgJFASUFGBDqNAbTJIBGTwieHEYRgRIMSwKpRrWHs+isPCc0DyxEkQdYJ9xJi+KyItjY2gkhJvkAbMmlSk43iqVKfr6B5COgwaEoSMfD8Dr7OpRKNWwdVBVaLxKrVWqNANSuUKpBniUKg0cDQBDpzf29kn6JVKIE0kIZhzYAHHt6e1/1PpEJleCrJrMLJQpQEUiR1AkhcLxVoQ2tDoDrCiE38xwUplCJlcSL2WFnKTFar99p1Gl1qJH4iAFAiLQXJCEeaNjE2AIRBXw+EBwCLAmcANs5K7QBwi9OD9hFRWei8mJWZRHokQCGDnYlDieYRSlSpHu7JdI4X9jpik8NSf+BtmCmoc6gGKWyZUDUjmMW1//AAAG1xGKnx5NF8KB1BtM8BAgLphXg9EslSnUGh1kgmF5mVzZ0dmNLsD/BAxMomQ3jBIpJsAGrjL5e6BwIAsmMwuVR94Ono6RhyjwFhs52F/Te1ZIWOG/oDM6vVFMqNB3ahsvyhxQ2AxGBhFgWEiC8YBU3vq4rbunD03CrEFewbN8/qDPH4RmJ67ECok4NKPtaTvD8pSCh/5SqbXUQSg4vcEEuwSVCghBJ3JCAQC5W+Tg6Q0mCkhS1A0GgKIvNFboO8YTbUPwHzIJEJJFgZ6CxQYTJu/6bmNTV3cvzCMryh3gK3EHp8szb3RsAkQZ6gGixnIWf2AQ8uHzBwPBIdQ6gKaCXsOA4KkQDlbI0lL4ixFSSYyoCAhUgcgYzDqsP+EcFIV0GxStQqmWDMhI64CiUMyaAll4OqkAXK5QqqUyRb9ECiva3dMH5Qo/BKOJsYYUUuSzp7e/vaOrt08CpWUysy63FxkqRGuIMKPxYHSwpdDHFFmF1KJfKrUWnYIWI+8Xog8dCRYNMiKO6EKJDkjlUpmC0muskNomSyV2g1lREoh8ARoZgIrmRRxzIr0Aeo+uoeWk79AYpUqDC+ELwI413W+uu1p/r+nB3camtqftkBmjUMwgpsQKpRqyBBII9eT1BWAM8BTCHjgtxB0aCnoQxV7QgBYhNUrjDznB6GGyMKri2cG1pGWARkwWNCmFnUGS6U08CG+b3dne0dXR2Y17wjgDxvBoxPmzef7AIKxtIDjk8wctVjuYklmUYYfTSDTV4XSrNbqu7t6e3n6pTIGwEsFgTrKeHCSILAUhEKLANMDK4bnoPPUcAwE6pDeY+voHIDqwXSYhg0eODckctBGcGQi0UqWRDMjUGp1MrgQ3gzjC4ECNiaP/kDyNVt/XPyAZkAEwiF1BU+AzxTCQnyDAkOcsV6ietXdSnEmuUPVLpH39A9ACGA3MKGlcPNcgZCyJtkGIIfTtHV3P2jtBw8ikGEWFLCYh64MxYYQ6AdxQnB8yCrVEUASUpMVE4G36MhnNCuVsFAansBNijD5/8PqNW1HRsYsWL121ek3ImnUbN4UlJafExiUUFZdcqbvW2yeBuwGriPgWmD/YMh5KxIHjrbBCEBuvL4DpU2t0kgEZXEqIE+SW0o+QYcwIgRyqnKwTefLkoosVENoGw4vTyI3HXzBwaExIAm+xabT6fokUj1Mo1QhYMEJAHsYJNnze4NCI0+UJDg4HB4edLo/JzMLdAuuAgBKNxBAgPCMZkAE2FIujQBlGATFrinCQlJiEyglSQpIBWXdPH4AB7KnUWrlCBYWEbsBV6+jshmOGpyAOgZ5AgMjPoTIoCsyikNIoFP6BgTNCgB7VfYgSQdfCSqOECnTA7nDp9Mb2jq7rN25JBmSIuSHVY7U5wE7niCbD8n39A/cftEB0KNtB8VvEhChiSWkxTpTsgqxwogwyTSHRcnL9Kf5JOBRnCCh+RglGcfkYBhlanwwpdYfaD6tITiNUA0gEhfVtdmdRcUl4RNSW8MjNYeHhEVHLV6xavmJVyJp1a9aGhq7fGBkVk7Mj79Tps909feCcwyNjwyNjRhMjV6jwRNyW8qUosaQ2w4T2S6Rd3b0qtZZymKxQDwi3zWhiYBvQHYoFAuEwKjQy5EkxotI80vIGIZUtLgXBUIMVA+0DUjlUam+fBJpFrlAxQm0AiDHmHRiZNzwyhqo0agokmNw/ShbBJEJ8ofJpYT/FbYEHtADIJP4N9wlcBTNK+luuUMnkSmIIYotPgQH0RDIgI18LfNr65SIUsmOUiYZwoMAVfYSswzsSo5fCp1abw+3xYQsQwG9oeNTucPX1Dzx89Pj+g5Zbt++CbAxI5Sq11uF0BweHKXxFWgkBIblC9aTtmRg8JlFJDQGeWDRJDNFLTij1xnCJ54UXUudzMunk8lGJBuq5zELRtklU9sl/WYYK55O4HN7QYlR7BV0JBILSQ4EajGa4Nlfqrq1YuXpzWHhSckpkVMzWlLSIyOio6NjYuISo6NjwiKhNm7ds3BQWGRWTmZVdUlp2+07jgFSOhB5GADqUyA6sB2SMF1X56Q0muUKF0KDBaMawQDxAxOB9ASpIIXK8FfaDEEhREyKlNCD4CqFSa3Qg3pSAISeT7CGRL73B1NPb3y+RkkPLCFlQSDiIlc8fnAf4waRwvNXnD8I5pF00UEmDI1D5KKwhEovZhZQjcY9BROKRWIFSpUHrGaFyBQIHnmkWSk/EOShGSDZC7Ci8CaNPlp34J7CKAD0cZXyAXiB4kI4n1wvEDOl79Bo6cmJymkbAzHC9fRLJgAyGVDIga3nY+vDRY7g6VGDp8fq9vgDqkIAlGHDqOAQX2AOu0GUxMkmdQd0gbknqjFgiGUa0FjaWETKEeJZBKOyArsQQwQMUm01GSKyzQgqRMI9zKAFI0RooCOhKdAE8H22oqt4bERmdkJickpoeERkdF5+YlJyyNSVtR25+Rua25K2p8QlJUdGxW8IjI6Ni4uITt4RHpqVnHjt+sl8ihbDBJJLbSUFpQB1WF6JIAV64gmCGlLSAGMDnhP5FOBchaBJXSq1B2ExC0pUy1egsoAhUW4TiO8Ra4bCAdyBQBPGjqA8EFc1jhKSl1eb4HYQQIIvVPjQ8CjRT2lHs0YEWIjDY1d2LNAvF6KD7KdzHCWVNpJWhzMhx4oScLOQMsQ1xkp1C/IgPkdMMYRKnRKHMIJ3AM9ESWDzAzGpziBPT1B2KdCtVGpQKQcQHh0ao6gKmm0iRzx+k4CfLWYZHxoKDw1A3ZF6IWyK6DU8Gmh5GhlwXNF5sLRkh5YUuWIVSaRpVi1BdCN2EwDeMks3uRKkTGVi6rUEojkWzqS4Ek8KJit31BhOyrIhdQ3dAjVJCDFIFLcYLpY4mM9vd07dp85aY2Pj4hKT0jKz0jKzUtIysbdsTk7Zuy85JSU1PSk5JS8/MzMpOS89MSk5JTNqatW17dEzc2nXrExKT667WO5zukdFxdMoolBPBhcHjYEzQEkZU/2Ays4jEQtMZhWpYhLUpe05RWYrAoUDaIlQpGYVaVmCYnAszw8kVqgGpXKc3UtwLDJPiOrgcPoVWZ4DPAosNF6+7p6+zqwehLLvDNQ8kG88QbxEFXMGbIoNm/XK/DUwhTCoSKZBpmAWhdMuhNzAMa3U4vVabi+PtJjOvUusVSq1SpeuXyKUylVZnkgwoenoHjCYOOSXoV+geXqg8hFxCr2PEYZmpYWIriiOAASgHIyxookCFUVhHZ2Y4nz+IcBFisEYTo1Cqvb4AIyxFA4pQtg+d5w8MYu86MALsbwedwltsGDSbsPYSeWooQnjteJzXFwDLgjxRgBclE/BtKDRtd7hsdrfL7Xe6fAxr1epMBiPLWxwOp9fMWIwmTq0xDEiVA1KlVmfiLQ67w4MPZsbCWxz+wLDV5jKaOJ9/yOMNuj0Bjzfo9Q26PQFMDcfboUcoJgGiJVeounv6JAOyAakc6WlMit5gYhiOZXmW5T0en8nEeL3+4eHR48dPbtiwKSoqJjk5JS0tIz09Mz09MyUlLSEhKSsrOzExOS4uIS0tIzs7JzU1PTY2PioqJjo6NiUlLSlp6+bNW+LjE48dO6FQqEZHx72+AJZuQpxcbi9lU5QqjUyuhGqDlYYigOKDETMJNS5QtSi4QUwbFhXhD4RSqKgQkkw2kCwH2B8ugUWBNrc7XBTSAwXTaPW4D+lTtHZAKpcMyPr6B+QKFbnf8waHRsCMiYWioURvyCGB2+oPDMIsoMgmODgMkg0BglJBxh/t0OpMMrlartBotEa1xqDVmdQaQ2+fVKXWA4oarVFvYJQqnVyhMRhZg9GMfiI0KpMrwWO1OgMaTRE8hI5kciV6ApuAIaBwOUULqB5aHCIyilYhYLZoHQmsnNPlkcmVBqHWAUoKRqyruxfZVMTugoPDr2bevH33AUwG4CHJoHoDzBZ6hMnD6BmEmlViH1QRQcE6xHUBLaBOodTK5Gq9gbHZ3V7fIMAJrWc0cSxnMxhZvYFhOZvT5XO6fALMXLzFwVscLGczmjid3gwtabE67Q4PngVZxGiT6y4OLaJTDqebZXm73enx+Hy+gNnMajS6Bw9akpK2RkXFxMbGx8UlREXFREXFxMUlJCYmJyYmp6VlpKVlpKamJyenJCVtTU5OwYe4uISwsPDo6NjU1PSoqJj16zfm5++8c6cRrgHLWRBPhqzb7E5kyRHeQOkM4qJqjQ4TirC2TK7ExMFBoFgoI+QJYcEQEaAwGOgPRp4Sb7xQZU7Mk0ISiJWIgx2wwzbRii1xoogRJZw43vo/lhDRC/gzyFVgJiAQtJUiUEdtBYAhRij7ptw0HtbdI+no7O3q7u/pHeiXyHV6s9HESWUquULTL5H3S+TQ3GqNgeVsvMUhlSmUKk1nV09vnwQKuKu7t7OrR6XWSmUKYsXwrRVKNU6jFBPYv0KpZoViDquwzJn4G6I+xHghYcAty1k8Xv/Q8CgCTlABRlHZJGq7EJi1CrsQQHEyLD86NjE+McULC3BIixFroGF0ON2InrHCIgZijHDbkFmi/DIkQKPVW6xOlrOxnI3j7TB9Or2Z4+2whC633+sbZDmbmbHoDUx3j0QyoHj6rKuvX6ZQaiUDCp3erNWZmu4/fPyk/emzrvaOns6uPlhOrc4kV2hAAaDX4EtDWyHaTkwVSopheVhCjrMYDCaOs6jV2uPHT8bFJURGRgN4CQlJ8fGJCQlJCQlJcXEJGRlZO3bkbd++IzExOTo6NilpKzAZF5cQHR0bExMXH58YGRm9YcOmLVsikpK29vT2I3aoF60yxUTQ5MJygPsh0Q9uiSgj0SLi+WA0SJqLF1XbhDUWvGilCC9accIJK54pJUNuIZ7F8Va4G3BiqeSdSBm9DcLSUzPDzRseGUMHQEdJf8OkUhSVFAMcSoQfoFrQep8/CCWByKTL7VVrdE/anj1r7+7s6uvrl3X3SLp7JBqtESrcYGQVSq1aY1CqdD29A1KZChby6bOOR61PGu/df9D8sLnl0Y2bt6/UXbtSd+36jVvNLY9gZwakciRAiTMYhbWVFLeYkzsxC4WslDGnBIlSpenp7Uf6HlAcGR2fnHpusdoRdIFBQA0DBg55CxQAQHnBxRoZHX/77gMUBCuszWGFak/cCtGvQHAIszVHTZqFklepTEH5Id5ig75zujw2u1unN2u0RovVCRrJsFaOt2u0Rp3ebLE61RrDrdv3Ll+pv3Hz7tVrN27earxS13Dj5t2m+w/vNbU8aG69c/f+6TMXDtceP3rs1MlT567UNTxp69DqTCYzr9YYKGdL5pciW6DQsP8jo+OInTgcLrfbOzw86vH4pqdfGAym9PTMRYuWhIZuCAsLj4qKiYmJi42NBwhjY+OTk1NSUtISE5MjIqLCwsIjI6OjomLCwyNBRxMTkzdv3hIZGZ2ZuS01NX39+o3VNfvIWyN4YFopQm53uBC3RLIEHIpiMEqVpl8iRY0h5ajAj4iqAEUWUSE43HXE5GhVAwoDLEJh8JzEKSQKSIZiBcOichlO2JyBt9iwQAKOzDzsZIEYdHBwGNkwSmrROkPoFbjFvMU2ODSC/b3hIzEs7/H6YU79gUGWs7R3dD189Lijs7u3TyqTq1VqfV+/rO1pZ1d3f79E/qy9u/Fe863b91oePnn8pL3xXvPdxge3bt87dfp8dc2+ouKSouKSktKy4l2lOwuLC3YWFe8q3ZGbf/VaA9wn5GHA6U3CEg3oAl5YdkilMLiEkmncl8X1RhMjlSnanrY33W9uut/cL5Ei8cBbbH39A13dvXAAenr7JQMyuULV09vf1d2r0epRqIC30cQEB4fHxicDwaHp5y9hssBSIEB2h2tAKsfcM0IpHIwkLKpJKI8yC+X/NtHGPJTOsdmdvMWh0RqVKp3JzMMAmhmLze7meLvewPT0Dpw+cyExKXXjpvDkrenbc/J3lew5cvTkxUtXr9XfrG+4deFi3a3b95QqXd3V68dPnCmvqCmvqLlwsa67RwK/ERFj5J0NQukznCid3uhye/2Bwc6unrI9FeERUZvDwuHdlZWVl5WVX7ly9ezZ82vXhuK9bt36NWvWrVy5OiRk7ebNW2Jj4xMTkzMysmAn4+MTQUpjY+NhNmNj4/GOioqJiIiKjo5NTExOS880C3X/yLmZha2GjMK6R95iQzwPXh+SKAZhWRyUskKppggqSCxuS9BFT6nCBJVuiPEYhI1kkIUyi9ZekDW2CIv4KDkHYKOkBJgHwzcIyxqhVlxu7zx/YBDod7m9KJqBu4mMDbaTAYmiVKNNtJkFlRpC97jcXq3O0PKw9f6DFuiezq6+7h5Jb5/0SVvH7TtNt+803WtquXHz7p2796/UNZw6ff7AwSO7SvZsz8lPTcuKiU1MS8+MiIyOjUuIjonbEh4ZHRMXGRUTFR0bn5DUdL+ZiuYMwq4EgBk0CkrtMAfoLTqJACkkm+KTVDSk0xv7JdI7d++dv3DpbmPTxUtXbt66g3rInt5+8HuYyt4+yaPWJ3cbm5pbHmHFHbQmFdO4PT4sDRseGaMfKnjxcmbm9Vv89MfE5DRYBvQuiTiVYoDEsqI9mjC7sMA2u9Nk5g1GVqc3q9T6fom8u0eiUuvhJUplqvqGW/sP1FZW7SuvqCksKs3enpeWvq2wqLRg566CnbuKd5VlZuUU7NzVcP32jZt3T5w8u7usclfJnqPHTj1obtVojXaHx+3xIcqqE1a7udxeoBH+FcdbL12uW7Fy9X/85/9ZtXrNwoWLFyxYtGLFqm+++XbJkmWhoRt++OHHqKiYdevWr1+/MTR0w9q1oaGhG7ZsiYiNjY+PT8zKyo6JiQsPj0xJScvLK8jJyU1Ly4BbGBkZHRERFR+fCKYaFRUTH5+4q2S3TdgWjLgxQAgDhVGCuMJ2YR0sMmc4DZFCCDbwCZCYhSJhwAwghI3CZ6T7AX7MFFlCVrSkEBhDY+g+VCJHaEJIj+OtABrwFRwcnoc99yHcVptDqzNIBmS9fRKqjYakErJRWAMWh9wLiDJiGI9an9xrevCk7RkibA8fPb5z9/61+puXr9SfOXvx4KGj+w/UHjx0dO++Q6W7K/Lyi1LTstLSt+3I3bmzsKR0d8WBg0dqjxwr21Nx4ODhisrqvPydO3LzI6NiVqxcnZtXgLQ4gAcrBxxSxQ+6QDyeE7b7JzoBTwB/KaeCKN/Vaw0nTp4+e+7CufMX7zY29UukPb39Mrmyr3+gu6ev7Wl7e0cXyjWlMgW5oCAtmBKH0z02Pokf/cAP07189frFyxn8Ls/k1HOZXHn5ytVTp8/ebWyiqgOK4NmFHSJ40UY7lAKF+ne6PPAGWc6m05sHpMp+iVyh1BpNnN3h0RuY5pbH9x880hsYM2Npe9p5+05T6+Nnt+80XbhYd/LUuUOHjxXvKsvenrcjd+fussqdhSX5BcUY9ouXrj5+0q7RGhHNR/WPze4cGR33+gIIrKOUCsWcKEn7v/7v/1i4cPH3389fvnzl/PkLfvxx4YoVqxYsWLRy5eqVK1evW7d+48bNGzdu3rx5S0REFDAWHh65fv3GkJC1CJ/CAEZFxYCvxsTERUZGJyenbN++Iz09MzIy+sLFyx6vH74WvB5yPXhhHwrkKhCYAcCIuOFNxS56YTsFCvIDLWK3DeTF6fJQ3NEu/IAEsVbAAbZH7KkSyWJF2yCYhbX2vLB+wuX2mkT79MyDzkO7cZJWWG7r9vgGh0aGhkfxhp2BWMOpRWacYXns9nGv6UHT/WaMUUdn993GpvqGG+cvXNm3/3BJaXl+QXFG5vaU1Mzkrelx8cnpGdkpqZkxsYnJW9Nz8wqztu1ITcvaWViy/8Ch8oqqi5euXKm7dubs+VOnz2Zv37Fmbei58xcnJqddbi9MLqgRBgWVvqgYAieBTuG+rPPihd3QaOhRj4ZFQ/v2Hzx95lzd1fqWh61Pn3V0dvXA8jTeu4+O1DfcuP+gBeWayPnAWULe1usLYHyg4QaHRvCDPuCoGPFr9ddPnznX09sPvxx1HnZheTsYkVnYNg7whqdASXyTmbU7PHaHx2pzWaxO/AUaNVqj0+VTawydXX1KlU4yoGh72ilXaHp6B1ofP+vq7u/rl91/8Agu4v4DtRWVe0tKy3eV7CneVZazoyAzK6d0d8XpMxdaHrbC0UWUGKMHCfH6AharHcnhoeFRhVJ96vTZNWvWffvtd99998P8+QuWLFkWFha+cePmpUuXL168dMmSZYsWLfnxx4ULFy5etSpk48bNW7ZEbNy4OSwsfP36jStXrl69eg0iovAMExOTt25NRUA1Li4hKWlrUtLWB80PkY2Azg0ODuuFFTmgiPDJbcKyclBQxPY6u3qgNDs6u8FrkHLQ6gwIrmIG4Ssi9wtzCm5I649B/dQaXXtHF+U2eKHEglIaKPYAYaQydF5YxgmlIJMrsRqO4sxWm2MeTCpIM8IGaMHo2ASMJoAHZwCfESuHNEOd2OxORDIZltdo9a2P22r27i/eVZqalhG2JWrV6nWbNkdsDotM3ppeWFS6PSe/YOcuGEPQpJ2FJXn5RduyczMyt+fmFRQW7crMyi4qLskvKEzemlpZVXPu/EU8ek4AQ6XWwvnWCStcEc/UCTsdgEl2dHbD8sBdpJwHvAXQG8Rj4RM+aXvW09vf09vf8rD1QfPDO3fvPWh+2N3T19c/8Ky9s6OzW6FU90ukyC4ODo2I2YQ/MGgys2Pjk4NDI21P25HnQD4wODiMk2mPSSQJkVpE80BsAACjsKAbIwya6vEGTWY+EBxB6nVkdFImV5sZi8HISmWqru5+xKLx7ukdaO/oae/oedbe/fRZ15O2jtbHzx4+amt5+OTmrca7jQ8art+uPXKiZu/B3LzC2Lik3LzC/ILCouKS9o4urJelBUQUEaGA/u8pYl/gzp3GpKSty5at+OGHHxH2TExMjo9PjIiI2rx5y5o16xYuXLxw4eKlS5cvWrRk/fqNq1evWb16TWjohpCQtUuWLFu1KiQ8PHLTpjBAcePGzQkJSWlpGfHxiTk5uSq1NhAcAjEG3qD9SQbmLPYleQZaiENSQbxFWHZDSw6o/pMykJSZQGjKIOz3B51LjNQubOgE8gL7RHVLyJlRboMRipyp5kEvLEOfBwZMKoQMHfpMxSLwPnmLDU4Cyk0hQ3C0mlsenTx1Zt/+gzty82PjEub/uHDxkmUrVq5OSc0sr6hpbnnc2dX39FlX29POlodPenoHHj9pv//g0d3GB/cfPKJweUdnLwqj5QrV/QctTfebr9RdO3Dw8KnTZ8Ub21DAE5IK600lppQqFdd5GYV1egiU0SoKo7BbMSo/JAOyZ+2dN2/duXS57sLFy2fOnm+639zysPVR65PWx23IlAAYg0MjwcFhZGVg90Bd3B7f+w+zHG89eerM8ROndMK+DOT1ET3mhK1jqSgPZV+YTqNo+0oqRbLZnQYjy7BWu8MD59DMWLQ6k8Xq1OpM7R09jfea7zW1PGp92va0E+8Hza0tD5+0Pn6Gr4+ftD981Nbc8rj18bN7TS33mlouXKw7euzUwUNHMzK3rwvdlJtXUFJaduHiZYVSTfknVtho0CbsZUbuidvtff36LcNwra1Pqqpqdu4sysrK3rZtOxISyMtv2LAJNPUvf/lmwYJFixcvXb585apVIXiHhKwNDd2walXImjXrQkLWLl++MjR0Q2johujo2GPHTvj8waHhUatQSY+Q7JwgFifa4oQXFklzwj5RICl2YXMNh7A0HncDnMA4aK0wZplIL5w9IApmye3xDQ2PDg6NINyCckWgV//lun5eKCqEpqZCa3GQYh6CPBT8QfAUhSAgbKgOtQkbyaAPlM1HME2t0fX09lfX7Atdv/HHBYs2bd4SG5dQXlF1/catq9du1Ow9uD0nPyo6Pio6PjEpNTIqLjIqLio6fnNY5IaNW8K2REXHJMQnbN2akpGekZ2QmJy1bXvxrtLcvIKdhcVx8YlR0bHNLY9AFWhjOIwF2gNNYxHWWRpF62JZ0S5mJmHrO6OwjSJVG2m0+q7u3sZ79+/cvXf/QUt9w41z5y9evdbQdL/59p3Gjs5urD/q7ulTqbUer3/6+UuAEBslv3z1+t37j69m3oyNT05OPZcMyEpVaszvAAAgAElEQVR37yndvaf1cZvFapfKFF5fwCjaCQ5KkbYUcDjdkBKU0UHTkZRTTSkUik5vttndJjMP66dS61GB9Ky9+87d+3VXrzdcv337TtOt2/du3Lx76/a9W7fv3bl7H8mJ5pbHD5pbkatouv/wWv3NB82tdVev7ymvLt1dsSN3Z3RMQvLW1Lz8nbl5BWfPXeAtNlTwUSRJnE9DrE+hUI2MjFmt9mBw6NmzjuLikuLiksrK6qKiXTt25O3YkZednRMfnxgWFr5mzbpFi5bMn79gwYJFP/zw47fffvf99/OXLVuxevWalStXr1mzLjR0w5o161atClm7NnTRoiXh4ZGNjU1Dw6Oo0gZZQ+kJorVGYe0S/+Wu4RThNIrWf9DvENKiPFhyKBSwGF6oC4ebQNnI4OAwfGPoQVp/A/IJ7CGFoxctiDUL67DF1fYW4Rdm0AwEYH/f6MklbIMP5jk8MjY6NgGdjZIaMuIYCwwH2N2AVN7T24/7Nrc82lWyu3hXaXlFVda27WvXrV+4aNkP8xfhvWjx8uUrQpYtX4334iUrFi5atnjJiiVLVy5esmLpslUrV61dtXrN6pC1cfGJ23NyMzK3bdwUtrOwGEFaxGkBQuTZMHwWYUkx5VipDJITbWRK7q5ZtIu2TK7s7ulr7+hqe9pe33DjSt2123cab9y83XD9ZnPLIyQkurp7FUo1qkYdwi8FOF2eoeFRBGBezbwJDg4bTYxkQHa49uj+A4cart8E+UHKB94CBtBgNEsGZF3dvbRDB60XERdwQ0dwoo3WBSajA/YGpEpEnpFofdLW8aC5tfFeM3I/9Q23rt+4g8+3bt+7eavx+o074nfd1eunTp+vb7h19tylvPyihMSUxKTUHbk70zOySkrLSnfvKSkta+/oGp+YQgAZ9Um0rxFxsJ6ePolE2tnZbbHYHj9u27fvwJEjx6qr9+7evSc/f2deXkFubn56emZiYnJsbHxYWPjKlasXL1763Xc//O1vf//uux8WLFi0cOHi+fMXfPfdD4sWLVm6dPmqVSFbtkSEhKyNjY1vanpAq3yg8aFJUVyhF3aLEfNMshBEnWBzIDx2YfNI0ilI8WP8JQOy9o6u1sdtTfebO7t6ULlBxWQIvyF9NTg0QguPUNdF8kYxS8QU9MIyblovSk4mVdvPm37+cmR0PBAcgrsCr2ZsfNIfGASUrcL2LbCtWLqCqiuqqeMtNgyW0+WZnHrudHkuXa5LTcvIyNwWun7zxk3ha9dtXL4iZP6Pi39csGRd6KbIqLiIyNjIqLiY2MT4hK2xcUkRkbERkbExsYnhEVGpaRm5eQWVVTUHD9XWN9xAeQon2mvQ+uWOOqgzpuXeMDhw0mAt9cJaYUbYag5WaEAq7+sfANJkcmVzy6OG6zcbrt+8dfvu4ydPZXKlVmdANIISp/DuRscmpp+/dDjdXd29Fy9d2VNemZG5LTYuISIyOik5pWxPhUyufP3mHda2jI1P0i4Yao2ur3/g8ZOnDx897uzqkStUkCfJgAzWhqKjli/3jyQfA4EZ+IRSmQomUaM1gmTef/DoXlPLnbv3Abxbt+9dv3Gn4frthuu36xtuXb1240pdw6XL1y5crLt8pf70mQu1R06U7akqLCpN3poesmZ9eERMZFRM1rbth2uPpqZl1Ozdj5w4HP6e3v7ePsmAVI5wCKZAIpFqNDqW5eVyZUnJ7uLikurqvdHRsYivJCVt3bZte3p6ZnJyCkphwsLCQU2XLFkGN/Kvf/3bX//6tx9++HHx4qWIta5aFbJs2YqlS5fv2JF3+crVm7fu9PT2IzmMXBT0glFYkWwWbWRGxAFZbqewW7xVtJWTSbRpABgfojIMyyNwolCqm1sedff0YesGRP7rG27UHjl28dKVzq6e0bGJX//570+ffw4EhzAvFGWgReQgXHBN4SKxnIV+u9cqrPKzWO3ziKRSah7GF1ksaB0ILqiUQdhJCXeh0LmZ4VAyaha2eb99p7GktGx7Tn5a+rYt4dGRUXGxcUnhETEbN4UvXrJi1ep1oes3bwmPBi8NWbN+1ep1a9dtTEvPLCktK9tTcfBQLWKJo2MT2BuGEzZWQwPgN9NqSzJu6DOFNKhWUAjx/87raN0wrRV40vbs9p3GW7fvPmp9ojeYgoPDQ8OjWEwIKNodLqgqjrfWXa2vrKpJSExev2FT2JYIsLjS3Xv27T+4LTunqnovURqHaDtJp7CzK5ZiUtyLHD86hwpEzMIe3obfdyLj5AoNatY0WqPRxDXdf7invPrM2YvX6m/ebXzQ8vDJ02ddYKenz1wA3q5eu1HfcOta/c1Ll6+dOXvx5Klzp06fv3ylft/+w3HxyYlJqVtTMlaHhK5ctTYmNn57Tm7D9ZtV1XsPHT4Cp8UqbBKHVZ1Iq8Biu1wek4lRKFRdXT2xsfEpKWn5+Tujo2M3bNgUErJ206awuLiEuLiEhISkjIys7Oyc7OycsLDwJUuWLV68dPHipd9/P//77+cvWbJsy5aIsLDwkJC133zz7d///v2PPy78r//66/z5CxYuWhKyZl1MbHzWtu0HD9U+fvIU5kGsFh3CLoYMy6OFYGoQCYTizKKlqjiCEmrUXSGfDMGA3z46NoFY2rv3H1+8nOns6jlce7SisrrlYavD6f44+/nj7Od37z/+/Mt///TzP16+em0T9hEGFMF6zMIOGnKFqrdPgrJvxLcwywikz8MaHHBlqnPlhX1NLMI6NKuwRA3NhXVGDpe2IYBrS7bi6bOOisrqzKyczKyciMjYLeHR6zeELV8RsnbdRnDR1SGhm8MiwyNicHzZ8tWrQ0JD12+MjonbkZu/b//BCxcvt3d0IQNrFe1pyQrbIlD6AeJrtTkMwj5uqFiH0yWuA+S+/KkJBHIwOlKZAisG1Rqdw+keHhkDmQRX9/oCQ8OjvMV29VpDWnrmxk1h60I3bNwUlpi0dUdufn5BIfhzbl7B9pzcquq9WDNKRTycsIefVVit4hS2DEIXrMJPQRAXpcgbIyxsG5DK9QZGqzOhXlRvYAakykuXr4Wu35xfUFx75MSVuoa6q9dv3b7X+vjZg+bWK3UNZ89dOnf+Mt5nz106dfr88RNnjh47dbj2+IWLdcdPnElMSl0Xuik6JiFsS9T6DWHrN2xK3pp66PCRuqv1TfebUSDF8VYwC2IfBmG3CIbhmpoeZGVlnzlzLiwsfNWqEJR9xsTEoQANwdL09MzS0rIDBw7t338wNzc/OjoWHuDataEbNmxC2RqyiAsWLPrmm29hCRcvXvrd9/OXLF3+3ffzf5i/YNXqNduyc+DYo0JDXJaNgbJY7SZhYzGqOzcKexewom1pyYvjhQp7VthaqV8iHZDKA8Gh//71X7/+898Wq/38hUvVNfvOX7g0NDz6+adf/vvXf7189Xr6+cuPs59fzbyxO1yTU89nXr8dHZtA+gp5MiwdRIllR2f302cdgCJSzaC7Y+OT81yiHbURhkEBGgRlaHgUZBWBdYPRTAESh/DzpVZhg21ANxAcQuC4vuFGYdGunYUlhUWliUmpSclpCYkp4RExCYkpW8Kj16zdELYlKik5LT0jO3lremxcUnzC1rT0bYjOnTx15tTps9fqrzfeu99w/WZHZzcUHi8s56WKBGIjFmGLbvBkBBuBKLOwZZtcoXI43ahUQKCMyjvh6yLMhVwCdgpDJdqLlzMMy587fzEhMXnlqpCVq0KiomNjYuO3pqRtz8nNy9+JyP6e8sqz5y5UVFafOHka1kwn7KZDmhsK2yTshsaLfijCLOzrYxNt2k3rm9CFfokcuUG9gXnQ3Hr+wpX6hltp6dtC12/elp1bsHNXYlJqfMLWyqp99Q23Gu81X7hYd+bsxWPHT6NSYv+B2kOHj9UeOQE0Xr5SX1m1LyY2MTYuKTIqbnVI6KbNW1LTMgqLdnV29dgdLizS5YW1kbRSlIKlPl/AaDSnp2feudNYVVWTmbktKWkrgBcXl5CZua2wsLigoHDnzqKamn3Hjp04ceLU4cNHKiqqdu4sQtgmNTU9JiYuKys7LS0jKyt77drQ//zP/wOP8S9/+ebbv3+/dt36FStXL1+x6of5C9asDVWptagYAZVArYVe9DNMjLBgjSrjiV9gMCk/AWaECVKptT5/8J//+m36+ctHrU/OX7ik1Rlg66amX+j0xntNDy5druuXSJ+0PVOpta/fvJv99JOZ4Rrv3a+7Wl+6e09zyyM4EUbh19rUGl3r4zYUNsJvksmVvX2SZ+2dDx897u7pM5oYt8c3D1EjRIRMwhbitDwCPjFigIgUW20ug5G12lxe3yBWxGD5DOqJ5QqNPzDc+vgZyhdz8wpr9h4sr6jZWViyLTt3W3ZufkExUvPJW9MTElOQoN9dVlm8q6ywqHRXyZ5jx0+fPnPhzNmLFy9dPXHybHlFTdiWqNy8Qt7i8PoG/YFhi9WJKkeYAizD4S0OhrWazLzJzOv0ZqVK190jQeEIFt0xrJXlbFabS6nSYUHd8MiE0+WzOzz+wPDQ8LjV5nJ7AkPD4x9nf37x8s3085l//Pe/R8empqaeOxyuxsamrKzspUuXL126fNOmsJiYOCyTy8nJzcnJLSraVVZWXlKyu7b26JGjJ0tKyy9dvhYIjmAJpc3udji9qHExGFmnyxcIjni8QZvdbbP/vjmSQdgh02K1a4UdTRlh4SkKnUCD1RqDWmPA8ojWx88uX6m/fuPO6pDQTZsjMrNywiNiNodFrlq9LiIyNjMrp/bIiQsX644cPbl336F9+w/vP1BbXXOgvKJmT3n14drjp06fP3vu0oWLdTsLS2JiExOTUpctX71p85Zr9dfhxEK4wT9BMVAaAY7HCDs1DA6NtDxsvXqt4fyFSxcuXj5ce7S8ompnYXFKanp6RtaO3PzKqppjx0/WHjl26vTZw7XHD9ceP3joKGoVS0rLC4tKwyNiUlIz8/KLUlIzV4eEfvO37//z//3rsuWrExJTflyw5Ju/ff/jgiXzf1y8fkPY7TtNI6OTdofH7Qk4nF6b3c1yNoVS290jkcnVYOl6A6PRGrU6E9Zw2exuM2MJBEcw4G5PwOnyudx+lL+znG1i8oXJzBfvKrtS1/Dv3357+eptR2dvdc2Byqp9Lrd/avrVv3/7raOzN7+gOGdHQVJySs3e/Sxn+ee/fnv/YfaXf/w6Nf3izt17Bw/VlpSW1ezdv3ffgZaHrTOv305MToORIQaB+ke1Rud0ebDMCmVJv68nHBwagXMCkgr42YQ9kg3CFm6oSlGqdH39MqlMpVLrdXqz0+XzeIN6A4NVEZIBhcPpbbh+e13oppTUzO05+aW7K0pKy0t3V2Dud5XsKSwqhW3MyNy+u6yy9siJQ4ePlVfU7D9Qe/HS1VOnz+/bf7i65sDRY6dOn7lQUbk3KTmtqnq/wchyvB1gA5x4i8NgZHt6B4ArLI3TaI0qtV6u0MjkaoVSS+uk1BoDovmot5TKVGbGYnd4goOjY+PTwcFRr2/Q5x+SylQtD5/cbXxw/sIVOFTp6ZnEnUCcsNwG5R1wckpKdldWVuflFRQUFOblFyUmpZ4+cwGrbyEBegPj9gSwCslidWLQAH5G2OUSuS+UnoMOSWWKAam8XyKVDMiQQpTJlRA1n3/I4fTK5Opz5y/XHjmRkbl9775DV6/dIGYRFR2ftW1HXHxyZdU+jOTRY6dqj5w4euxUzd6DBTt3le2p2l1WWV1z4PKV+tojJwqLSremZGzaHFFYtKtfIkUVPtJiLGdBcQLKZYFAuKnIamIRyYmTp0+cPH2l7trFS1d2l5Unb01NSU0vLNqFIsTTZ84dO37y5KkziAPlFxQX7yrDpO8pr87MyomMisvZUZCbV/jjgiXffb/gb9/+sHxFiGRA0dsnvXHz7pW6htbHzzRao8vtHxoeDw6OMqxVMqB41t7d2yfV6kxmxoKx5S0Ok5nHikre4gDwoLhNZt5qczmcXoa1MqwV/7LZ3c/au0+dPn/m7MXzF67Y7O7ZT79UVe+PjUu6Utfw7v2nDx9/mph8cePm3UOHj91tfHCv6YHd4Xr3/uPnn375179/kytU5RVV5RVVBw/Voqjj1OmzmVnZJ0+dmZx6/u79x7HxSYfTje0gsEYc40Y1Blb8NBoQCK+P6Bkn+jkOEDysPNTpzRBorI2wOzwutx/Lt1HT6PEG2552RkTGpmdkZ23bUVS8u3hX2a6SPbvLKquq9+8/ULt336Hyippt2bklpeXHT5y5eOnqkaMny/ZU7dt/+Epdw5W6BpxQVb3/cO3x/ILi/ILia/U3UaLF8XYq1zKZeY3W2C+Ra7RGmEGtzqRS69UaAxYQd/dImlseP2p92tM70NXd39nVJ5OrdXpzT+/As/buru5+mVyNxDfDWq/fuJObV7hi5Zrvvl+wYOHS775f8P/8x3/9/bsfV60KWbRoyfLlK+G3bNoUtnnzFiAQ9ZAJCUk7duTl5uZjxWphUWl8wtZz5y8rVTq7wwNNDNRhOTyWMuv0ZjNjYdjfdwSmanibsAcs9ODvC2eFAm6rzWE0cRAmhrWaGcuNm3ePHD158tS5huu3b92+FxkVt35DWNiWqKjo+PyC4rT0bUnJabtK9tQeOXHk6MkjR08eO356/4HaktLyisq90I/I1INxrN8Q1va03ecPjo5NIJUM4ge2phP2/GNYHhkp+L3Ibd66fffCxctX6q6dO3/x0OEj5RVV+w8cOn/h0qnTZ2uPHDty9PjefQcOHqo9XHu8onJv8a6yisq9hw4fq6zaV1hUWlS8u3R3RWXVvm3ZuQsWLl25au3iJSsWL1nReK/5w8efPn3+x/jEc5fbPzg0FgiOUFCqXyLv6u6XylRYpIplJWBqkAGN1ihXaBRKLZaSYxkdKAlQqtWZfv7lnwYje/bcJavN9enzPyYmX0xOvay7ev3osVNXr90wmfl//uu3f//2m8XqvFLXcPrMhdojxxqu3xwbn3z3/uPE5HR9w43tObnYOGdPeeW+/Qdv3rpz7PjJzWHhVdV77Q7X2PjkyOi4QdhA3ST8vCkj/D6Cx+ufhygQBTxo8SIEgtY+8sJmLdAlEFxQQWgaq801MfkCJsXjDR46fCwyKg4l/LtK9uwsLNmRu7N0d8Whw8cqKvdmZuUkJadlbduRX1BcWFSam1eYvT1ve07+jtydp89cOHDwyKHDx8r2VO0pr87ennfq9HmN1ujxBkE/UDkJnqnWGDCs2DUDa3yAQ6VK197Rc+Pm3fqGWw+aW1sfP3vS1tHdIxmQKjs6e9uediKm39cv43i7w+m9Vn9z8ZIVf/nr3xcuWvbd9wuWrwhZtXrdqtXrIiKi1q/fiD0XYmLi1q4NXbNmXUREVFxcAtLKiYnJ+fk7s7NzkpK2FheXlFfUZG3bcfNWY79EDpVhs7uxnQQGBxkFCI1O/3vlACVwkUGGy4poEEqXyL3Bml0wW5OZv3Hz7qXL1+obbh2uPX7o8LGS0vKsbTuyt+dty85FaQRsTlX1/oOHjlZV799ZWLI9Jz9nR8Ge8uqq6v27yyrLK2pq9h48dfp8fkHxgYNHzMJulLTZLtYuoHgSezrBGFKYGjsjm8zs3cYm+PCN9+7v23+w9sixq9cartRdO3nqzP4Dh0pKy8orqvbuO4R1HtDIUATHjp++fKX+6LFTEZGxK1etXRe6afmKkJA161euWnvhYh3DWscnnmPHAAgAzBpkD/QSEgiSiR0DGNZqNHFKlQ7rxS1WJ+gS2Uy9geno7A0ER/71799+/uWfb9/NTj+f6e6RPGnrmHn9/sTJs7FxSRcvXX356u3I6GTtkRMRkbEpqZk7cvNz8wqcLs/085cImw8Nj/ZLpHv3HcjZkXfu/EVEVo+fOLVs+cqdhcVtT9snJqdfzbxhOQuChQjVaoUf2eZ467zJqefBwWHkoB3Cb187Rb8Ip9MbUXIqVA9asYYNeyVA/fj8Qzr97yksm90dCI709A7EJ2yFGi7eVVZUvLuoeHdJaXlR8e5t2bkJiSkRkbGIi27cFJ6ekV1eUbOrZE9SclphUWll1T7kr6prDhw4eKS3Tzo6NgUE2uxu8Hi9gdHpzbSmzmBkYQZlcnW/RN7TOyCTq7t7JLfvNF28dPXmrcbHT9o7u/p6+6RYzt/XL3vS1tF4r7ntaadOb+YtjidtHTAdUdHxi5esWLtu48ZN4Rs3hW/evAWLcRBmSEvLiIqK2bBhU2Rk9JYtEcnJKbm5+dXVew8cOFRZWX38+Mn0jOztOfnNLY+VKh1vcWh1JqVKh+V/TpfP7QlwvB1ln/BJqIrCJtoKAZVThi833lOptQNSuVZnwh1sdnfb086dhSVHjp6EWJfurijbU5WXX1RUvHt7Tn5CYkpR8e609G3pGdm5eYV7yqtr9h6s2Xtw3/7DMEcVlXt3lewp2LmrsKi0onJv2Z6qp8+6OGEfJNRsII2GUCSCSSjUQloMy1mQybQ7XHVX6/eUV5btqSivqEpLz0zPyKqorD5+4tSJk6f37T+IwFXN3oNHjp48cPBIZdW+yqp9xbvKCnbugo6o2XsQQdqwLVGrQ0LXrtv412+++/bv83N2FLR39LjcfovViQ07SNUajCx25YAlAFeCc0RRAzNjwciTtYBLaTCyrY+f3bl732Z3z7x+f7fxAdZ51Tfcmpp+VbP34H/95du6q9f/+a/fhkcm8guK167buDUlY3tObtvT9n/+6zcMy8Tk9D//9dvbdx/u3L13/caticnpf//22/Tzl1ab4/SZcytWrk5Lz2x93IbEO9WygZHK5Eq85yEmCyKK4h2qIqeQHdVJmBkOilwmVxuMrM3uxg4LYINgd6hjtNpcR4+dysjcXlW9H05geUVNUfHu9IzsvPyi2iMndpdVFhaVZm3bsT0n/9jx0w8ftTXdf3ji5NmMzO17yqv37jtUXXPgxMmz95paLFanzz/kcvtdbr/D6eV4O2bCZOaxjQrIp05vRkimr1/W2dUHKvLwUdvVazca7zWDfMKPBVxRafmo9emAVPn/cfXWzXGf2bqoP8WpW+fWPWfDzMSxZVkWQ6sFzczMzMzdaqlbzMySLdkySDIzMyZmTOLYMcd2DKHJ0Nm1c/94xl1TJ6VyKYpsd9S/911rPbTQsWxb3OFy++vqqQKhVK0xUGksMoXB4fDgQNXpDG63NxKJhcNRj8dnsznC4WgslrBa7eFwdGBgqLu7t62tQypThSOJxaWdmEnwrJw4eRbn8MurN/E6ERVz4+b/vWw8Z9m+/GnbYa5BhXX18JETuHGuXru1aWGbTm9uae1MpprcnkAs3uB0+eKJdG/fEPp/nz/ckM62tnU1t3Qkko3xRBrH1enyZbJtoXDc6fKhbPIFErvDs2//4Z279kCqjvoGZiU3w+QsOTc/LQa8+imv/s7d+5sWtgA65vGFoXDUbLE5nG6fPxiJxqOxBObD5pYOQLXJVFOqIROJJu0Oj8FoDQSj0VgqEIxabS6X2y+WKFbnFRSsK/lsZV5NLTmZatq1e/+Jk2cRU3Ts+OnjJ86cO38Z4x+iUk6cPIt4AaQW5Qxf5y9cQQ28eu3Wrdv3EXt17frtM2cvbt22HeZmdGqxeMPE5OzZc5du33kQiSbr6qnrN2z6+OOvT5+9mpic7R8Y6ekdDIYi167f/Ps//uve/a9eff/m/Ycfv3303dLyDqvN0dnVc+r02R9/+uX1mx+gXRkYHJYrVA6ne2l5R04EinvtXzU9K25+2rSMNzv3rueU2WiH8KBcuvwFCiC66mvXb58+cwHzFeoSeoaTp87duHn38JETjU0toXDc5fY7XT6vL+Rwes0WRzSWGhoeB2KOd6Krux823+mZOYfTm2rIYETs7hnYtXv/v/YhuZkKnTAOP37QuP9wIM+dvwwHOmz7O3ftAzzzxZc3zpy9CKfP5i1LI6OTmxa2nTl7EejuzOw8obpubUExWjgeX0xncFD05HKlRqMzm61+fzCTae7u7o3FEg0NjdFo3Gy2hsPRnp6+eDxpsdhMZntf//DmLUsY+S5e+vLe/W8AI9+5+9Xde18DUsJY++XVf+5/z2l9cnTFzU9pceCKMAt8efU6oGDwhGfOXmzKtGaybSD9evuGAAuhx+vs6uvs6mtIZ1taOzH14XaLJ9JuTwB3os3u1upMMPuOjU9/efUmMn5yEhk0ohcvXYF9BFjfhU972899Wo5741NGltvjY7G5Pn+wp7c/kWzweP3gThPJhkg0Hgr/cxYNRxLoSHHbBoLReCKdasjAa5pMNdkdHkJ13b//x5+KSyqA2eCEHDp8HFXu5KlzX169CegL8+HRY6dOn7mQew7v3P3qzt2v0IWev3AF9yxAMnzP0WOnpmfmRkYnu3sGdHrz2Pj0d09eYNjG5Dk+MaPVmTAuPn326tbt+02ZVpPZ6vH6G9JNe/cdePvD+19+/e3qtRtmi00qUxiMZpvduX3Hru9fv/3+9dt37z++//Dj1m1Lbo9vYnIaP64vPmV1w/GDFX0rciIa0CawLMHHBKQUGDqooctXvrx46UtgDBiO9x84snnL0rbFHUvLu755+N0XX97Yu+8QruobN+9umFvQaI02u9vl9gP7AjqqN1iEIplMrtbqTBqtESSVTm+G0bsp0+r1hdKNzdnm9uXtuzH+YcI+fOTErt37QT8AKQX8iPkQXcqVL67fufvVg6++PXf+8vL23dsWdyBi4+y5Szhs12/cOXX6/OTU+ngi3dHZu//AkRs3737z8Lt4Iv2//vd/1tZRAsGowWiFmE6l0ojFUpFIolJpTCYLOAkgMXq9EWWwv3+wu7tXq9VTqXSzxTExObt+w6ar127hjvj20VN0QXhVuYhBDLG5FvTyp3RNCCSuflrcg7MHiunipSs5egbTZmNTC9gIpUonlan0BksVoVajNaYbm1MNmbb27ta2LlxqgWDU7Qmg7tkdHpvdDYMvk8XDmRb8h10AACAASURBVDx+4szVa/+krXH+r3xK0QeBuW//wQMHD6M3hk8PlvPrN25BVnr9xq2l5R1CkcRqc9gdLpvdabM71Rqd1xfo6x9sa++MROMN6aw/EAlHEtFYyu7w2B0efB4Kx+OJdDiSyGTbzBYHavWfPltdXlGNl+py+5syrS2tnZ1dfTt27l1c2rlj596Dh46dO38ZwVYnTp7dvefAnr0Hjx47df7ClRz+iZsXcQTnL1wBPHP7zoNjx08j9WNpedfM7Pyx46c//vjrvfvfbFvcsWXr8ukzF+7d/0ajNXp9ofmNWw4cPLppYVttHQWhHkKRZGl5B8Sor75/A1wqGIroDSajyTK/ceHjjz//9pe/vXv/8cur1+OJ1MLmrfcffI1sJKQ6QeXyz6Cn9x9+hPH08XdPnz1/+fTZC6i3wYT+a8DMp/jXC+j0Dhw8euToyZybBr8uLu3ETwHP/fYde3JlUKnSudz+aCzFYvOZLF5NLZnB5FKoTDKFIZEq1RqDSq03me3+QKSxqcXp8kWiycWlnSB8Tpw8i17u/IUriIRC94/2Etfe1Wu3AIgB8MQ37Nl7cHb9xsWlnXDxgM8Ai3j23KWh4fGOzt4DB48+evxsfuMWDle4rrC0nkQzWxxGk81ktrM5Aj5fqNcbEY8JPaRMpnC7vW63F+l9Xq9/YGBocHDYaDRTqXR/ILJhbuHAwaOXr1zDwXv67BWGkJu37t28de/rbx5fu34bPdLBQ8eAcFz/lCCYI+Vvf1rrmcungrIHYa03bt797smLB19929rWJZYo2BxBaVkVhyuEbZrDFbI5ApPZjqqSSDbG4g3o/y1Wp1pjkMnVZoujta0rFm9obesyWxyjY1MvX729dPkqNK6ADYDgQfZw/l82KH/5KUIuZ4+GggIqwmAosragkEZnMphsBpPN4wuh44PFFFXa7QlYbS6rzeX2BHz+MPDzcCQRizd4vMFQON7a1jU2Po35EIbjUDgeCEYj0WQy1YT/qUAw2tjUMjA4OjI6uWFuYfuOPTg/R4+dunrtVg7AO37izM5d+3bvOXDp8tU7d7/6+pvHt+88wLvQ2tbV0zs4PDKxfsOm9o4exNLJ5OpqYj2XJ+rs6tu5a9/wyMSBg0cffvuku2egto7C4fIrKgkGoxkd+46du7fv2HXm7Pnde/b1Dwy53N6Z2Q2PHj958/bdX/769w1zGxVKtcfrh+IUehjM1Vc+baR59PjJipw2EuM4JAX4uYOihWIQO1v27T944uTZg4eOLS7tnN+4ZWl5F44HoJFbt+/v2394/YZNoAS2btt+4eIXW7Yu2x0ei9XpdPn8gUgs3mC2OOwOD4IVYvEGoC8N6SyaE0B54UiiKdOK1JNvHn735dWbJ06ePX7iDLIScyfz4KFjx46fvnDxCwCkAI1A12IA2DC3EAhGk6mmdGNzQzo7Nj69cdNWmHqOHT+NUf76jTs7d+0zme10BodQXVdbRzGZ7QajFZk3EHMYjWa1WqtUqqGuUqu18XhSo9EhiyEeT6ZSaYlEVl9PjsZSc/Obd+85sLi0c2Z2HlfsvfvfPPz2yc1b9zC97Nl78NDh459grX+aU3M5VBDKYTTA5zCRgDoCN/Pl1Zu42ju7+gxGq1yhgSBeIlX+qyAJbQi6a6BiVpsLvEUs3jA2Pt0/MGKzu9vau698cf3ylWvXrt/OhdDlso8wrVz8tKogF70HN9blTwvDrn3KSp9dPycUSewOl9cX8AdCTpfHbLFBV+Tx+vF6HE6vxerEkwCKorGpxeH0xhNp0IZDw+Mzs/MarVGu0BhNNjxCNrsbjSvGWr3BAiglGIqlGjLZ5vZMtg1A68ZNW5e37963/zAIDPzfnT13CUXy8pVr0FFMz8x1dffHE+n+gZHmlg4OV6jRGiPRJJPF+2xlXl091eH0btm6fOLk2b37Dm1b3NHa1uV0eYwmSzKV3rN3//4Dh3bu2pNtbpXKFAwm2+cPjo5NPHr85M+//fXtD+//+/ff79570NPbbzJbbXbnwODwwUNHcGedPHVm1+69IA+fPX+5AuzTjU+Jt2BjoZbI6aSvfFrqffnKlwiNRcwesMqcKuXM2Yu3bt+/dPnq5SvXbt2+f/bcJTRdVptLrTEAhnG5/V5fyOX2I94CP1+jyabTm212t9cXwohstbmCodjRY6eOnziDEDHALRBGYKiDeTwnGwD6jBdz/MSZpeVdy9t3b922vbGphcMVcnkii9WJ4tA/MLJ5y9L+A0cefPXt6TMX5uY3u9x+JosnlakYTG5ZOUEiVWq0RpVar9YYxGKpTmfAOTSZLGq1ViqVI0xaIpEhLEwslgqFYg6Hp9cbo7HUzOz8nr0HJ6fWN6SzXl8omWpa2LwIYAAd9f4DR44eO4VBEdo6bE5G4ALuyFxUSU6sC9Q6NwbjXl/YvJhMNUWiSR5fTKOz6QyOUCTj8kR19VQSmS4UyVRqvcFoRTMC3RJEgslU0/DIRE/vYHfPwMlT5658cf30mQvXrt/Gu3z23IUDBw8vLe/YsXP30WMnILnKxQ7lEiIOHjqCNXWo1dAr7z9wSKnSSKRyk9kKX6XV5oClxmZ32uxus8WB8+NwegGeO5zeYCiG1jQcSfj84a3btre0doolCoPRisdDrTEYjFaPNxgMxfyBSCAYdTi94KJ9/jC0B7jTAf92dfcPDI7OzM7v2r0fqNily1ePHD25Y+fe7Tv2IAB+cGhsbHwas2hnV5/JbGcwuSazva29G3NpPYmmN1i8vhCxhsQXSPr6h6emZx1Ot0yuTDdmhoZHxyemAsEwncHCwimD0fzl1et/+evfX7/54be//O2nn399+er11PSsWqPTaPXdPX2nTp+9eesOdg+jJD599mJFLm0F1y2UxJgMweNDLpjD6HInEP0eWBeoQ85fuHL/wcP7Dx4CFIY0YeeufRarU6c3my0OkVhutjj8gYjV5jKZ7ZhhPN6gze622d3A0IOhmMFo1epMbe3dUCqjvgEHywEw4NnwtwP/AG6GOw+t/7Hjp7/6+tGt2/ebWzr4AolCqdUbLIgAnF2/Eb1He0ePTm/m8kRARDlcYUUlkcniIYFKodSKRBK5XKlWa2ECMJkser1RrzdaLDaLxQbHqkymUKk06FQb0tmZ2fm9+w6Njk1lsm3BUEyp0rk9gT17D965+9W9+99cvXYLCasHDx3btXs/RvOjx07k9sChFl38tIgqF5b+yZj/1bXrt8+eu3Tli+u37zxYv2GT3eExme34Gbo9ATydSpUOTKxOb8YQCFRMpdaDBqgn0dgcweDQ2IWLXwCv//qbx19/8zgnrL146QpC7y9d/gLKgdzH/xXZcPNTInPuNStVmrp6slgis9mdyK00W2wqtVYklqrUevxstToTZIwebxDsZTLVhKo4PTO3ZeuyTm+mMzg4rnqDBY8QxBsWq9PrC3m8QdgDAsEo0IRkqinb3I6uB0LZdGNzR2fv6NjUxk1b9+47BBQdz8mRoycHh8ampjd09wy0tXc3pLMjo5NOl49CZR4/cebxd8+PnzjT3NKh1hjQP5eVE9bkFwZDEa8voFCqSWQqm8OLxZORaJzJ4tTWkZgsDovNDQTDx46ffPX9m9/+8rebt+5s37Fr/Yb5RLKhsSm7Z+/+bx4+ev7iFSSvj797CoB0xYuX3yPECboZgKdPn72AWBSQFwTmuCBxo4OZQfVDI3rn7lcvX72F6fvKF9f37ju0uLRz+449mWyb1eYyWxwGo1UmV5vM9mAolkg2phubwd2PjU8PDY/39g31D4x09wz4AxGd3qw3WHbt3g8S9szZi8gLBhefK49AhjCUX7j4BZAbqNuAcUFDc+fuV5cuXw1HEhj2gqEYNHFLy7v27T88PjGjN1jAW7I5Ai5PxOEK6QwOBlSZXC0UioVCsUym0OkMJpPFbLbmWlOj0WwwmJBgazSalUq1XK7s6R1c2Ly4e8+Bnt7BxqaW5pYOs8Wh0Ronp9bff/Dw1fc/PP7u+aPHz6CkuXnrHrYg4x6ExQkrLl6/+eHlq9dPnj6HrvDJ0+fPX7x6+er19Rt3Hn775NHjZ9+/fvf2h48nT51Lppq0OhOPL5YrNAajFQMtxGsSqRJPsN5g0epM+AqPL2ax+WQKg0Sm33/w8MPHXx49fvb+w8/Pnn//9Nmrl69ev/r+zfev37589frZ85fPnr/8/vXb9x9+fP3mh1ffv3nx8nsAB1i88fLV60ePnyBjDpZU5AJ3dHZrdQaX2xsIhtG/abR6vkBUW0eqJ9Fw3+HFqNR6l9uPkTXb3B4Kxzs6e/fuO9SQzkqkSqVKh1pntjhyco7c44R8KqiykBwXizdAqwwpQjyRDoXjwIShSZiYnD1+4gy4ruXtu7PN7QODo2Pj0/Mbt2SybS2tndFYymC0Hjt++u69r0dGJxeXdiJLcmp6QybbZrE6C9YVKZTqaCyh0xvr6sm1dSShSCKTK8kUGolM5fIETpfn/IVLEBKNjI7LFSq3xzc6NnHz1p03b999/PFnODDAxGLB0Yrbn7YOQqb4xZfXAIoivBGQDNwJx46f3LFz9/4DR9C95GAS0N/QYaF1HhgcbUhnAZqHwnGrzYWbDKOLVmdKppogGown0plsW7qxGcMA6oZUprLaXFe+uP74u+cPvvr2xMmzKIAY4UAPQr8LATeOPT7HBXHv/jffPPzu0eNnmBWfv3h95YvrjU0tTBbPbHFgoN8wt7Br9/5Dh49HYymBUCqVqbg8kViigL2VL5CYLQ6rzSUQiDgcHgIzrVa72+31eHxms1UmU5hMFoPBRKXSaTSGRqMzGEx2u7N/YGR5++6Dh44NDo1BfOdwevkCSWdX3/0HD79//e7R42ev37x//eb9q+9/ePvDx1ffv3n2/OXzF6/evH339of3L15+j0f84bePwSn9ayjD9Ru37j94+OLlG6x2AQo9Nb0hEk3mqgo0mRDHwLkiEssFQin801KZSiSWc3kiWKj37jsE1uTW7fv4CaO+5SirW58yiHOr73LGjhyJD8oLj823j757+er1vv0HdXqj1eYwma0SqZzBZNPoTBqdSaUxSGQ6g8nl8kRI3MNEh04yFI73D4zsP3Bk46atXJ5IqdLhyclpgHDkcBT1BguOpd3hcXsCObwXFRIVFR+AHmx2t8Pp9fnDjU0tx0+c+fNvf//6m8cLmxdD4XhnV9/Y+PTs+o1j49PQD7S1d3/9zWOb3V1SWrm4tPPGzbtT0xsQXDC7fs5ktrLYXLVG5w+EBEIxobqmsqqaTKFVVlUbjOaNmzY/efp8aXmH3eECPSORykfHJn77y98+fPzp8XdPYdR4+O3jS5e/2Lhp87bF5RWIIfriy2uwA9/6tFUrlxGQ89oAmEYjio/7Dx4+/PbJ3XtfX7p8dfOWpaZMK/hWmVzt9gTGxqe7uvvTjc12hwdNCMwybI4A9x9ma4VSq1TplCqdWmMwme1CkUyh1IYjiS++vPHy1dsf3v346WH94fWb92/efnjz9sP7Dz9DZPTto6cfPv7y8y9/+eXXv/74058/fPzlw8df3r3/6c3bDz/9/Nv3r9+9//Dzq+9/ePT42Zu3H44cPcnhCuUKjd3hgYtnYfPigYNHs83tMFUplFqYCShUJo8vBpyrUKgg2lapNFqt3u32xuPJUCjS09MXCkXkciWNxlCpND5fwGSyaLX6tvbubYs7Tp46t7S8K93YDEkKlcZSqnQb5haGRyag43O5/Qaj1WS2S2UKsUSmUKrNFpvZYlOqNCKxVCiS8PhCvkAkFEmwxI/BZJMptHoShcMVUmksQnUdhcpkMLnhSCKnzG5p7WzKtOZsKyq1ns0RcLhCJovHZPEEQqlSpdNojbnrhkJl1tVTTWa7RKosr6guKa0sKi6vIhBLSsuLikvLyisrKgklpeXrCovXFhTW1NbX1pHwUVNbX02srSIQK6uq8Ul5RVU1sba8oopGZ4olMolUzmRxqDQGncFisbkUKr2KQCRU11CodA5XCIc3fryxeEMkmnR7Al5fqCnTunPXvr37DkWiSRabD8gAvSuaI7SmJrPdYnUCOUM9NJpsuWoPZMEfiNgdHny/3eEBIgVy0u0JzM1vfvvDxx/e/Xjn7ldqjQFWnt6+odn1G9vauyEemJicHRoeLy2rIpHpmWxbR2cvFIKnTp/dtXvvyOi4ze7U6gxsDo9KY1RWVX++Ki8QDM+un0NA2fjEFIfLpzNYBqNZJJZGY4mvvn7440+/PP7u6Y8//fL8xatffv3txs3b3T19yVR6BUKjnj578ebtux/efXj56vXzF69evPz+xcvv37x99+r7N4+/e4ruCCG2T56+fPrs1dNnr56/eP36zfuH3z7ZvedAc0uHw+nF0UokG8fGp7ct7ujrH25p7ezo7PV4gzq9GaMXk8UTieVkCoNMYQiEUjZHgKsRH2KJAjNMJJrctLDt+IkzmFW++voRJEvgQqCUP3P2ImQT585fBuCxd9+hHTv3Il1zfGKmpbVzaHh82+IOBOwnko0ms12rM+kNFriltm7bvv/AkZHRSbXGUE+iiSUKJosnlihkcrVKrcdzYLc7xWIpl8vncHgsFkej0QWD4WAw7PH4ZDIFnc4kkSgSicxksphMllAo0tLaubB5ETaO3r6hWLyhsalFLFHoDZbhkQmL1fnZyrzPVuat/HzNH/74ed6adUXFpatWr1n5+eo1+QVrCwpX5+XnrVlbVFxasK4IH/lr163Oy/98Vd7Kz1ev/Hx13pp1//bvfyyvqAbfAMoBNwuQRo83aDLbRWI5jy8Ge8FgcpksnkSqxEMpkSoZTG4s3sDhCkViuUgsr62j2B0etcYgFMmKiktX5+V/tnLVqtVr1uQXrMkvyFuzNn/turw1a/PWrF21es3nq/I+X5W3avUavFR8858++3xNfsEf/vgZsaaOLxBFYwmRWEoiU+kMFpYTEmvqVufl569dRyLTpTIV4HE0mSiGXl9oaXnXmbMX2zt6GEyu0WTT6kwQ38kVGqAyqIc4bNAYov7DJWe2OJQqHSaOWLzB4fSiEdDqTGaLA0c6kWyMRJPQjdjs7q7ufrcnQKWxQJnYHZ7Z9Rv7B0YgK29IZ7k80eq8ArFEgcGyu2egs6tndv3ctsXl3r6Bzq4ej9ev1uioNAaLzUVCX3dPX1d375Gjx1VqLYlMFYmlbo9PKlP0Dww9ffYCHfu79x/fvf/48NvHnV09TBZnxV//9l9//8d//+Wv/+fjj7/+8O7Hd+9/QjH5+OOvD7998uTpyzdvP3z76Om9+9/cvvPgzNmLO3bunV2/EaEJU9MbBofGgCNptEaL1ZlubJ5dv3Hrtu0Tk7Mdnb2tbV3dPQOphozbEwD9TaWx6kk0CpVJItMpVGZNLZlEpsN3LxBKgR/oDZZUQwZBKd09A+AtgEqLJYp6Eg3q6ppachWhFvlu9SRKFYG4rrD43/79P4uKS0tKy0tKy80WW2tbRzyRMposUDPY7E6xRKHVmRrS2c1blnbs3Hvy1LmTp85FYym8AK3OBNISbzCHK9TrjS6XRySS0OlMGo2h1erJZGptbX1dHYnJZEPeTaXSNRpdLJbIZls6O3pnZ+aPHzt9985Xly5+OTQ45rB7LGaHUqHt7Ojt7RmsIZKKi8rLywhVlTUV5dWlpeVIN6qrI1VX1yCPrKioBLG5xcWl5eWV9fVkLpcPtYBWq/d4fJFIzOPxWa12k8kilcqhbiUQiBKJjMvlU6l0rVavUKjYbK5EIlOrtVj9J5crzWarUChOpdKbNm3OrQSk0RhICjWZLIhI4/OFFRVVJSVl+fkFeXn55eWVlZWEwsLikpIyAoFYUVFVWlpeUlJWUFBYXV2Tn1/wpz+trKqqNhrNiUTK4XBxODwisZbJZGs0OovFplCo6uvJhYXF+fkFpWUVLDZXLJEFgmGT2RqLJ3V6YygcXVrecfvOvaHhUZlciXOr1ujMFptcodIbTBar3Wyx6Q0mnd6o1RngVDSaLBar3WpzWKx2o8mC/2oyW/EVjVavUKrxnVqdQa5QyeRKoUiSamiMxhIMJruiktDYlG3KtLrcfpVaD8iwsalleGRiZHQyk23TaI0KpVYokhFrSFaba2Z2fnpmrrExk822ZLMt7e2dMzPr+/sHLRYbVBzj45PZbIvfH+zvH9y370AkEisv/2eikt5gmZrecOfuV89fvH767NWDr77dtrhjx869x46f7h8YWdGUacX1AFGFy+03Wxw6vZnJ4mHW9/pCvX1DEPh0dfcjHKGtvbujs7ezqw92B7vDw2TxgqEYLAvTM3NwCY6NTwOnSjVk/IGIRmtE6asn0QjVdTQ6m0pj1dZRaHQ2BDRoTS1WZ1OmdXRsCrlgmWwbcFRQiF5fiC+QFJdUrPx8zcrP13y+Ku+Pf1r5xz+txH1MozM9Xn+6MdPd09fZ1ZNINtjsTofTDRTL7nChXLS1dwMdPXP24sVLX87MzhuMVhqdjT5NJlezOQKlSidXaKCMYbO5WBhUVVVNpzPVai2BQKTTmVQqnUKhoV91OFxDQyNjo1Pzc5t379p/4fyVmzfu7t93uDnbbjLaIuFEMtHYnG2nkBnlZYTaGjKhqraGSCISaysrCSUlZYWFxTh71dU1dXUkNMA2myMUiqRSaQRDpFJpt9vr9wc9Hp/d7sSAqlZrKRQahHUVFVU4DEKhmESiWK125J0B2tXrjTqdYXp69t69B21tHVgGqNXq8fqRgS2XKz0eH5jPRCKl1xsR0bt27bqVK1fl5eXjakByYWFhMb5IpzO9Xn8sltDrjSwWh0ZjwGiCP18sliLzl0ymri0oXJNfwOMLQeJbbY6W1vbZ9XNnzp6HwksokoDP0OoMSpVGoVQbTRa7w2W22HDwoEc1ma0msxU9PD7BgcSH0WRRqjQyuVKhVCuUaplcibaQzmBJZYpAMOz2+NKNmeXtO4dHJlpaO5FD7fEGM9m2icnZqekNW7dt7x8YicUbOjp7h0cmtDrTusJSYg3JYrE5HC6dziCRyNLppo0bFzo6ulwuj9lsTaeb1q+fa21t9/uDBoPJZLJQqXQqjQVV1rXrt+GhWVrelcm2ZbJtW7YuP3326tHjZysqKolr8gtXrV5bWFRWWFT2+ar8P/zx889W5vH44samlvGJmanpDZsWtk1OrUc0EOyP3T0DkCa2d/QAe+DyRDOz8wcPHUPI17bFHTOz80gf6u4ZaGntbG7pgM0HsUKVVTUogzW1ZGINicXmi8RyDlcIH3Bbe/fwyMTc/Obl7buHRyasNheYaJvd3ZRp7ejsjUSTcoWGTGEAGq6rJxNr6tbkF/AFIlycRpMlEAzHEymvL2AwmnV6o8Vqd7o80NBlsm3bd+w5eerc6TMXvvjyxtlzl9yeAJphvcECJs1scSiUWpPJ0travnXr4sGDhzdt2tza2t7XN2C3O6ura7BSD0HuFApNJJL09PRNTsxOTa5f2LTt7JmL33z9+PKlq9NTGxpSGYfdY7O6mrPtXI5w5Wd5hetKi4vK89cU5ucXrF69Ji8vv7S0nMXimEyWaDSeyTQ3NWVbW9vb2zubm1sbGzOJRMrvD9psDp8vgBpoNJrtdqfL5VGrtXQ6U6PRtbS0qVQaIrEWx4bJZEulchw/pVLt9fr7+wc3bJh/9uzF+fMX5XIll8uXy5VGo1ml0kilcqlUnotIU6k0er3R7fb6fIFAIJRMNiiVaiqVjvylf/u3//iP//jDqlV5eXn5q1blMRgsl8sTjcatVjufL6RQaGQyFb5nIMb4KeFY0hms/LXrcDBMZqtcoZqb3wSUIhpLAGlUa3RoXjRavdXmcLm9Xl/A4XSjGKo1OrlChdqIbzOaLGaLDUk/NrsTJ1AskYnE0txmIQaTTaUxOFw+hUq3WO3hSGxoeHRicjqRbARGOjI6iZiCmdl5WLoHBkdhat20sC0Wb4Db+LPPPi8uLiWRKFVV1TU1dWKxVKPR2e1Os9nq9frb2zvtdieZTC0oKJRIZA6Hq7Orb3pmDnuQ+vqHASBFoknYka9eu3X+wpUVZAqjsqqmvKK6ppZMqK4rr6imMzgGo3XzlqXcLpGh4XFIyEdGJ5EdBDF+trm9q7s/mWoymmwGozXb3C6Vqf7n//u/qwi12eb2DXMLC5sXAUXo9OZINJnJtvn8Yb3BAsoYKJlcoRGKZJiaTGZ7PJGOxRuaWzpGx6bm5jfPb9wCY7XHG5TJ1aDUHU5vOJJobGrp6OxtbmnrHxjq6e3PZFtycByTxaFQ6WwOT6FU2+xOt8cHvlgmVypVOqPJFokmp6Y3wF549tyla9dvxxNpAPoAu3NTB48n6Orq+emnX/72t398/PjT8+cv796939SUra2txzJaLpdPpzNRGN1ub3/fcH/f8NyGhbNnLn5x5frS4s7hofGpyfV2m1ut0sdjDeFQnEHnEKvrmQxuNaGupKSsvp6sUKj8/mBTUzabbUkmG4LBcK76xWIJTKE+X8DpdFssNrvdabM5TCYLOBJQlCQShUisLSoqQYw8m80ViSQKhcpmc7S2ts/Pb7p06crDh49evHj19u27lpa22tp6CPHQSmFtoEgkAfuCI6TXG+12ZzAYTqebIpGYw+GCXIHL5ZPJ1OrqmsLCYg6HZzCY3G6vwWDCYWOxOAwGC7vNcLYhM+LzhSKRRKc31pMoLrd3fuNCZ1ePPxBqa+88cfL03PwmtUaHXlSp0uCw6Q0m9KX4HJJUpEuiAObqocVqx7E0ma0qtVYgFHN5AoFQLBRJuDwBncGiUOn1JAqVxiDW1Kk1up7e/j179y9s3joyOtk/MDIxOTs+MYMha3BoDF8ZGh5va++GsQPUaxWhtqqqeuXKVWvWrF23rqigoBAdQX09mcPh2e1OHk9AIBDXrFlbXl7JZLKz2Zb2jh4Ak5Day+Rqu8MzPTMHJQmy51fkalEVoba4pIJQXQcfACbUsfHpufnNI6OTsJ/ACsCwKQAAIABJREFUJtPc0gFGOBpLYfALRxLgpkrLqv6///UfhUVlMGWq1Hqnywduyu7wwDnh9gTQW6o1BrXGgPVdBqMV7hv8mm1uR1BfX//w0PD45i1L6cZmo8kGVA2xNKFwPBxJdPf09fYNjI1P9vUPdvf0hcJRry/gcns9Xr9WZ5BI5Tq90eP1+/xBh9NtMlvhJI7GUt09A4tLO48dP33m7MUbN+9u2brM5Ymgfvb5wxDNOJxexMm8evX6l1/+/OHDjz///OuHDz9evXq9p6cPj51crmQy2URiLYlEodEYyURjS3PHyPDE3IaFkeGJaCSZiKcnJ2aHBsdcTp/T4Z2dme/tGYyEE+1t3aFgzOFw+XyBWCyRSKSCwbDN5lCrtdDimEwWpNcgwAbJSOAqoSO3WGwgLWUyBYPBqq8n19WRGAwWDqrT6Z6ZWX/x4uUzZ8598823v3/659SpM1KpnEZjGAwm8J9YIKFUqtlsrkKhwioIm82BeqvV6tVqLeZPh8Pl8ficTjfufoVChTKLeVWl0tDpTAqFxucLceRwCLFrCciWSq2tJtbSGaxEskGl1soVKjqDpVJrXW4vUrO0OoNKrdXpjXyBSCKVq9RatUaHX3PDIWa/XPVzub02u9NgNKvUWq3OIJbIWGwum8MTiiRiiQyHEDBmTW09OlLs3urrHxwZnUwkG5syrUge6Ozq6+jsBbDv9YWisVQy1QQ6JBxJ2OxuLMBZu3bdmjVr8/MLSkrK8DmBQORy+VgUV15eWVtbTyTWWq12FpsP+CMQjPb0DkL1ipARKLdOnDy7oqaWXE+i1dVTqwi1VYRaoUiWasis37BpbHw629yOfrIp0xqOJLLN7YhCyDa3wyXocvthROjrH4YxoryimlBdB45VozViGROkt06XLxxJ4NAGQzG3J+By+7EHxmiyQVYKMU1DOtvXPzw2Pj05tX54ZGJgcHRicnZ5++7Wti6tzoSaiVVqkWgyGIp4vP54IhWOxNKNGYVSLZHKNVq9VKZQqjQ6vdFgNKOB0emNLrcXujnwk7PrNx49durc+ctIoIhEk9XE+rp6Koz/wGZUKg2Xy3/27MX79x8fP37y+vXbd+8+/OUvf7t9+67X66+rI+HxotEYTCa7trZeJlV53IFQMGa1OFVKnVql97gDrS2d42PT/X3DqWRTX+9QR3vP8ND4+tmN6YYs/FAulwe72jkcHvbyITUQPSHqDNa7W612nc6gVmsNBhP2TiuVaix5Z7E4ZrOVy+WXl1diMxlOI8yQ4XB0cnL68eMn8/ObUMCxrxMLq6EK4vOFQqEY65NwfnJb5nHGcEQx7AElAt6jUmk0Gp1MpkB8KKZN7ABFi4ufEoPB8nj96CpJZOqa/AIqjaFQqnV6IzpMp8uj1RmMJovV5hBLZGwOTyyRmcxWyG5MZqtWZ4Bd2GyxWW0OhNx5fQG7w6XVGaQyBcogk8XhcPliiSx3CKuJtRQqnUpjcHkCYk0dVi14vH5MUlabC41VZ1cfjKwDg6PNLR1IxwqF4zq9WSiS8fhiDO1qtRaDQF0diUishbAReFVlJYFGY1RUVNXU1BUXlxasK1lXWJq3Zh2DyYVeOplqakhnO7v6hobHBwZHFzYvrshfW1RUXL62oHjV6rXlFdUSqRKSC6fLBz0nOsPRsSmQfvFEuinTis2eIB6CoVhHZ6/PH9ZojTCkO5zeZKoJGwjjiTSc1E6Xz2Z3J1NNOIeBYDTVkIFWO9WQaW7pyNnDEZrS1z+8YW5h46ato2NT0Phhz2FLa6fXFwJf5HB6w5FYJBqPxZPJVDoaS/AFosqq6noSBYwWhUrHmyGRysG/QRPn84cj0WRbezd65j17D546fX56Zs7p8gEfR++u0RohDX327MWvv/725MmzV69eP336/Pnzl/fvf5XJNNfXk/HjZrE4SNqsrCAKBVKZVMVkcJkMrkyqMpvsPm+opbljanL9yPBEJJzwuAODA6OhYEwuUyPnD5ikXm8UiSRUKp1IrMVSFJFIYrM5nE63TmfQavV2uzN3CPV6o8lk0Wh06PfkcmVRUQmdzoxEYl6vn0qlr1qV96c/rVyzZi2RWMtgsEpKykwmy86du9vbO3EqcKLkciWGQJxztVqL4Q2x2TiccrnSYDBBM4Rvk8uVAoGovp6M7hcXAZvNxTpesVgKEEipVKMMYvkui8XhC0QOpzsSjVcTawvWFTGYbNQ0rc4AQMVosgCwsdmdMrmSQqVDhmqx2jH+4eyh/0SDinFRrdFJpHK5QsXlCRhMNjbMcnkCKo1RV0+uIhDRjlKodCaLEwxFNsxt3H/gUCzeIJWpzBaHw+l1uf2BYNRscUSiyXRjc1//MIwmgBVB7RAIxIKCQhKJYrHYPB4flUrPy8tns7nRaBwQekVFVW1tfVVVNYlEKSgoXFdYuq6wdHVeAZ3BQR1C6mRbe3df/3C2uX1qesMKsOQARUxmO+gEGp1NpjDEEgX2B2Kca2vvxiJY5AUlko2gXzzeII6Q3mDhCyRgY+CKSDc2YyEzwhSisRTO5NDwuD8QiUST+JP7+ochs0ymmlpaO5FElGrIzMzOb1rYNjY+DdQYMdJT0xumZ+bGJ2a6uvtTDRmfP5hMpcORWEtrO7BQJosjV6hUaq1QJKHRmbV1JOiJ5AqVRqsXieUsNh/0FPz++Luyze2IhXd7AvFEGpIoh9Or1xvlcuW1azf+9rd/vHv34dWr18+evXj27MVf//r3mzdvt7a2U6n0ykoCg8FCJSwtqaRSmHyeWCiQikVy/KrVGAf6Rzrae4YGx7KZto72nonxGTKJTiEzeDwBSh80N1gJxucLsSaFzxc6HC6Hw4XahRnPZnPkdjwg31qj0SFwvqSkjEym+v1BHk9QWFiMHYBUKh1/xa5de27cuDU0NAKbslKphktLKpUrlWqtVq9SaVQqDYvFEQrFWKCrUmmMRrNOZwB4AywKaKpEImOxOOg/2WwuvhnHGygraA+BQIThWSAQsVgcHl+Iea+yqrqKQNRo9ahpJrNVrdFJZQooFlRqbTSWQJOpVGm4PAGiluGd/VdaQm8wAXiDalwilbM5PBqdyWJzOVw+jc6EioBEphJr6mh0plAk6e0bOHL0OByziWSjSq232d3o3SCiwMPZlGnt6u7v7OprbulIppqcLp9SpROJJAwGq7q6hkAg8vlCGo2xcuWqdeuKRCJJJtNstztJJEphYTHWS/H5QhCVyPvx+kLhSMLp8glFMn8g0t0z0N7Rs2FuYcWWrcsb5hbQ+PUPjEDP2dnVB2ct1OsarVFvsECb197R09s31Nc/HE+k7Q6PUqXT6kwdnb0dnb3BUEytMQRDMbTU0VgK2V7wd8MJhuCTpkxrc0sHJkAcVGg1e3oHEX8QT6SB02SybajDk1Pre/uGUg0Zm92NK0OnN8cT6Vg86fb4ItF4JBp3e3x6g0kilesNJswVQLoVSjXgaWJNHZZA4YChE84x+GAjoTkMBKN2h8fl9tvtTjabe/Xq9V9//e3Dhx8fPnz0/PnLJ0+eff31w99///2XX/585869ycnp+nqyVCqvqKiqqqypr6OyWXyRUCYWyaUSpVqlNxqsLqevrbVrcGB0oH+kp3sgGklKxIpqQh2JREH7p1Zr3W6vXm8UCsVKpRpr34nEWolE5nJ5MH/W15MlEpnH4wsEQjqdASVIo9Hp9UaZTKFQqBgMFo3GcDhcmzZt3r17byqVrqwkcLn8ykqCWCw9evT4jRu3GhszQFN1OgNOF1pKVFSBQMTl8qVSOUZBNFo4n7CM4HvAmiIMEjs9hUKxWCzVavV6vVGl0qjVWuA0XC4fi7Kxi1cgFMvkSqVKI1eowONptHr8q1qjs9ocDqcbvieX22syW0EGGk0WvIlKlcZqc/j8QYyFKINGk0UmV/L4QthtCdU1ZAoN7zgaotKyimpiLY3O7OjsPn7i1PkLlxAV19Xdi+pkd3iwDcVmd8N0jgODXIKOzl4sOdZojfDT5Dw0VCo9h2+XlVXQaAwKhVZYWFxcXMpmc7Vavcls9/nDINIdTm8i2Yh8rVi8oa29e2BwdHBobMW+/YcXl3Yub9+9Z+/B6Zk5kVguk6sTycaR0UnwmLACAjOE0CESTaJeAY+B4wEvFEITnPKGdNbjDba2dSFeAWlf8JL19A5msm0ut99md2eybb19Q2hEO7v6JiZnEfvhD0SgRYLkz2pzQR0PDpPNEWh1pkAwGo7EXG5vNJbw+gJyhYrBZBOqa2rrSGQKDT0JlycQiiQSqVwskfEFIpCBZosDJleb3Y3O02pzxRNpxG2AjfT5w6Fw3GAwkcnUW7fu/OMf//Xixas3b354+/bd118/fPz4yePHT/7+9//z+++/Hzx4WCyWMplsDodXsLa4soLIoHMkYoVErEBJlMvUep05HmvINLUm4umx0anOjl4eVyQWyfl8IYvFqa6uqa6uUSrVfn/QbndijmIwWDiETqdbq9XjjQd2gnELjZ9EItPrjZgYseJPJlN4vf7h4dGlpe0Gg6m4uJRCoY2PT968eXvjxgUUNK1WbzCYUAlRABUKFZZXC4VihUIFvAfnPMc3oPoxGCw0wGKxtKysor6eDF+lRqMD+y+TKTDfgplAecTAKRCKFUo1yheaTPSZHq/faLKo1FqlSgNmwmpzgOXT6gyoePhduFhxOLF0QKPVC0USFptLozPLK6qqCERMInQGi8Fk19TWF6wrEomlS8s7sGEF2kxAsrPrN2aybXi8zRaHXKHB6ugcAo8pCTo4o8mGPd7o2xUKFYVCw2KpvLz8lStXFRQUQnpBozG4XD6bzUUtgdVjanrDnr0HFzYv9g+MwNixvH338vbdK06cPAtbzbHjp+c3biHWkPLWrEP11OpMKBRYcd6UaW3v6IHqOtvcjkMI2yVSg9o7eqw2V2lZVV091R+IdHX39w+MDAyOtnf0dPcM9A+MwFXgdPkGBkfRdre2dQGDGRgc7esfHp+YaWvvdnsCao3BZnfjVARDMfSN7R09gWAUpqRQOJ5qyDSksz5/0GK1e30Bnd6IlqOaWEusqWNzeAKhGEOCWqPDW24wmhH5jiOXixtDCiBEBRjHkfgQT6SbmrJ0OvPIkWO//vrbt98+/vjxpzdvfrh378GTJ8/u3Xvw5z//5cqVL/l8IS6/ykpCSXHFuoKSygoilyNUq/QqpU4uUysVWofdE4umensGU8mmnu6B9rbuqsqaz1euqa6uwWSFIiYUig0Gk8Vi02h0XC6fQCAKBCKz2YraYjJZcE4kEhmwEDzrKpVGJlMgQ55Kpcdiie7u3mg0rlSqsTJ+ZGTswIFDS0vb+/oGFAoVny/810OoVmvxq1yuzIWpKhQqoVAMngP/ymSysU8XJ1AgEGGJErZko53GQZVIZOhXcXTRYIO0QDVDDARYPsChIBvsDpfV5gAnAUpJrdHlyqbBaMY35NDRHCFBZ7DAFVcRiCQylUZnMlkcMoVWXFJWWFRCodLHJ6aQBnDh4uWXr15jqdaTp88PHzmRTDXBMxAKxy1Wp9FkC4Xj8DpGokkoWBxOLy5rh8Ol1xuNRjMgMaBNDAZr3boiSItYLA6KJFZ/S2Uqtcag05t9/vDA4OiWrcvbd+zBqlx4IU6cPLvi+IkziHvYf+DI7j0HDEZrbR2FwxWq1HqfP4wQHqhM4ol0Qzrb3NIBEQz2XcsVGoFQClcExAcSqbKKUEumMGx2d2/fUGdXX0trJ8JnG9LZpkyrw+kNBKMtrZ1Gk62unkqjs+GPdnsCaAygEkQaLHiIdGNzurE5Ek0KhNJqYr1KrUcqiccb9AdC0CvRGazCopK6erJAKAYSk+tIc2ODSq3V6c2IqXa6fIhLQPg0vB3Iq842tyOJIxpLBYNhkUiyuLj8+++/v3v34enT548fP3nz5ocbN249ffr8999/37fvwP/4H//PqlV5BALxD3/4U2lJ5dr8oqLCMgqZweeJ+TyxWCTXqA1qld6gt/R0D3R29KaSTf19wz5vaF1BCbbzgeGoqalDD6NWa1UqDZ8vrKqqZjBY+ApKVm48w+cSiYzHEygUKpxMi8W2devigwdf375999q1G9ev3+zrG4hG44uLywcOHFpcXB4fn8wdQhgjcfwAgSLRGNIZmUzB5fLB3WOxRGUlgUymajQ6LN8lkSglJWXAIfDk4aZARdVodPCdgMNAJZRK5RKpHIcQoyDaTpfba3e4sBbWYrVjtDOaLDa7U65QiSUyvKc6vdHp8jhdHpPZircV4yKJTCVU15RXVJWUluNXOoMlkcqribVr8gvUGt38xoVnz1/CmoxwVyy1371n3/TMXCLZCCgOojGH04vEN9j/4cZEAIfHG/R6/Var3eXyuFweYGMWi00mUwCiI5Op0Dlh/Ybd7gQJhxgBMAUdnb3zG7fsP3Dk9JkLiJNfgcwYHMJTp8+3tHbCGwpvcntHTyzeAL+W2eJAnl8gGEVya87JhixtyGhSDRmoLiVSpdcXau/o6eruh8C/s6svk21ryrTq9OaOzl6nyyeTq5UqHYcrzFuzbk1+oUAohUsaOSKhcBz6euT/4NhHYyl0tsFQrCGdDUdiOr1RLJGVV1TlrVlLIlPFEhnkTlA5GYxmoGqY4zVao05vhgZfpzfD8wLGEn5tHHioiiPRJFjy3t7+X3/97ffff3/79t3t23dv37578+btO3fuvXv34cGDr8HPUqn0wsLi1avWrs0vqqwgUsgMUj2tqrKmhkjCiKiQa3zeUHtbd7ohO9A/sm3r9mSisb6eXFVVXVlJKC4uXbt2HYVCU6k0crlSJJKIRBIisbaujgRdi0ajY7E46PpkMgVqFL4ZNAOPJ7DZHKOj4z09fS0tbXv27Ltx49atW3d27tx94sSpo0ePHzx4eGhohMPhAWsxGEyAgnIHEpQD/CIymYLF4nA4PDSoDAYLFU+l0lAoNOzk4POF5eWVFAqNxeKwWByxWAr9QK7dhVZOIpEhOVKhUAFTwbCH29NgNJstNo/XD4EhlBV6g0mhVHO4fB5fKBRJpDJFTj1jsdrBHMIlTKbQ4PZA0YOxQyAUs9jcgnVFQpFky9bFbx4+unjpyt59B5ADsLx95/TM+oHBYbfHJxLLvb4Qns/cTpQcXgD832pzoSqGIwmfL+D1+v3+oMvlcThcqVQ6mWwAtUsgEAkEokKhCgbDDQ2NEDnhd8FUhbOD5xYhgEhqXAGj94GDRw8cPLq8fbdGa2QwuTB3gI1AYixW+YD1TzVkcp/oDRY2R4DuLt3YjOEQpyUWb2hp7UQv2trWlW1uHxwaa+/oGR2bsjs82EOADKKOzt7+gZGGdDYXcIAC+K+x+QhxAJSK3QlwbDhdHhhGyyuqysorAYtJZQpQSZg38E6jgdHpzW5PIBJNQgOB6AfI83H74JX7AxHcW263NxqNOxyu7dt3Pnv24rff/vrXv/79999///HHnx8+fPT48ZNffvmzy+VZt66IRKJUVFQVritdm19UUlxBITPEIrlYJGfQObU1ZAFfoteZJWJFMtHY3dWfiKeHh8bHRqecTjefL6RS6QwGi0Agrl27jkAgAoGUSGRQdYtEEqzapNEYCoUKYwkgx1zlAXzqcLiamrKonNlsSyqV3rBh/uDBwzdu3Dp+/OSBA4cGBoa4XD5OIDQ3gGcQ3oHZEgUNUy6PJwBgg+XybDaXw+FRqXR8UlVVnZ9fgK8zGCyYm2G2VChU+KPQ1uZoD0xxuUOIec9ssYF1cLo8GA4BtFCo9Fwvg8LodHnQjkplCqlMAdKvpLS8tKwCD0A1sVYilcvkSrixevsGrnxx9djxk3v27t+6bWl8Yirb3Or1BQDgsdhcvkDicHrxKIKUwu0MLRdQCb3Bkou38fuDoVAkEAi5XJ5IJNbZ2d3YmMG7ALWG2WyNx5OZTHNHR1d3dy8EmzhEEFTj+LS2dfX2DUEgvQKLNfbtP7x336H+gZHCorL//MNKQnVdcUkFiUzHZk+ZXG0wWiEggIa7q7sfxL3F6oTlJxpLYQcQMEzIAvoHRjLZtli8AXQFZkIAp4lk4/Yde7ZsXUaa3dDwONYD+QMR5DE3pLOhcBw2/OaWjqZMKw5ha1sXTghmZalMIVeoOFx+bhioqa3H0jJwShBYqDU6hVItlSlgOUskG1MNGafLZzTZ4GGBeyN3UTWks3qDxeX2O53uYDDs9frxvAYCoWy2ZXl5x61bdx4+fPT+/cf/+q//7u7uZbE4XC6/traeVE8rLalck7euorxaKlE6HV6L2SGVKIUCqUKu4XKEbpe/rbUrFk01NbZ0dvSOj0+GQhFE1PB4AnQ1dXUkPLVYLs1iccDjAWYERw+cBuhIzg/R2tp++PDRiYkpm82BfYADA0PDw6ObNm0+cODQyZOne3r6oGjT6425mRD4KphAmUwB5IbL5dNoDPANAoGIQCDi7IHAgPfi889X5+Xl19eTwQGyWByZTIECi0kSoCh4f8y0GPZMZqvb4/P5g15fwOcPhsJRjIJyhUokluIm1Wj1KIx2h8tosuBWxRnW6gxcnoAvENEZrIpKQmFRSVl5JaG6hlBdU1RcyuML6+rJ6wqL7Q7Xjp27l5Z3ZLIt/kBIrdHV1ZPrSRSJVC6VKdQaXTSWQFeFYHipTEWjs6sItaVlVaVlVRQqEyZvOF0RHRKJxOLxZDAYDoUira3tmL11OgM8KzKZIhyONjZmMpnmvr6BmZn14AO7uvubWzpg++zuGRgdmwLFAM3qiqPHTu3avX/f/sP7DxwZGBwlVNcVFpXV1VOpNBaJTCdTGPATwMKMjDqo1QC6hCMJvkCS03N29wxAcZdubAYi2tM7iKGus6svFm8ACTEwOGq1ubAHJxZvyGTbEPVhsTqbWzrCkQTmQ9Rb1EDkFHR29aUbm+EN83iDYokCvhgmiwMuqJpYu7agEMZnh9MdjSUSyYZwJOb2+ABzwzZlMtuRzIlcKYfT63T5VGo9oCAwLrgIm5tb4dBxu70Wi83t9jIYLLlcGQpFJienz527cP78RbPZSiTWCgQitVpLITNqa8hFhWWfr1xTVFgm4EvcLn8smgqH4nqd2WiwWi1Op8PbnG3v6R6IhBPNza0LC1taW9urqqpXr14DhAPookgkIRCIpaXlZDJVIBChu2MwWJgGc6cF6jAGgyWVyl0uz+Dg8NzcxtnZDQsLW+bnN83Pb9q6dXFpafvWrYsTE1OhUARlCnMgCEb8aw4mxQTIYnFIJAqLxQEhUVpazmCwALoIBCImk02jMTgcXnFxKUQFXC6fQqHBvuTx+IDH4NZAwwzkBoYybHQ0mixCkYRKY5DIVPDpFCod/maH0w2Z6L9qR/F7lSoNk8WhM1hMFodEppaUlhesKyorryTW1BFr6qCJKSouZTDZU9Oz0zPrVWothUqHNxqxN8FQJBKNJ1PpbHMrQujgAJYrNGyOoJpYX1hUtvLzNUXF5chY0GiN4AVsdndDQ2NDQ2M4HG1oaBwcHO7s7PZ6/ei6sR3V5wtAed/Z2d3d3dvTOwiiu6d3sH9gBMVmeGQCW1IgQVmBuKHNW5b27ju0aWGbw+ktKi5XKLUYKFH9QNCjHU0kG7u6+7PN7clUU1//cF//sNFkq6yqwRSbbmzu7RsCsIvTn21uzza3N2Vac/E7uAzCkYRQJEOuTDyRHh6ZgDa1sakFSQexeENDOgufOPaWICbE5w9jUxybIyBU15WUlKFBwmQFdQgMfiaTBRIToFiwHWHNC4PJdXsCiLszWxzwdGJdXqoh09jUAq5SLFGAPAyF40CGLFanzx9GaltP7+CBg0e/e/IiHElweSJkAjAYLDKZCr/P2rXr8vMLmEy2Vqv3+QKhUMTt9qL3i0Rizc2tzc2t6XRTOt00NTXT29tPJlNXr17DZLIx4wmFYvxRhYXFgC7NZitWtSmVap3OIBJJsIZaJlMwmWy5XBmJxKxWeyKR6u3t37Rp8+LiMkDwm7fubd6yNDA42t0zAJUWDGuwUGp1JplcbbE65QoNLFEcDm/duiIKhQZIk0SiVFYSSCQKny8Ui6UsFodIrK2uriGRKBBJAvykUGjYHqdSaaCJxaNJozHEYqnBYHI63X5/0Gg0M5ls8N3AdQD/GI1ml8vj9fohHsrBHv9KVOY+cDuw2dzq6pqysgqsjiwuLq2sqhGJ5flri2pqycFQzGJ1FhaVqTUGhVLr9gTcnkAy1YQFia1tXTDH4Qn3+kJSmYpMYZRXVFOoTJzAQDBaWlYlkSrRNAWCUeif8ZDs2LkXNlfIsARCqUZrhAKsr38Yz8zw+NTY1OzY1Gz/8FhbV29LR3dX3+Dg6MTk7Nzo5MzY1OzM3KYV+w8c2bP34KaFbViw3NbeLZOrc1lMKBeIrIKLt6u7H2uWkWzV3tETDMUUSi2VxsJk2NjU0tM7CDlLPJFu7+jJJS+gIwX7CYUNPo8n0qNjU02ZVmCw2McExBWBWZgM8RUwk2aLg0SmVxPra2rqOBxebW19dXUNHgIKhVZSUsZksmGHp1BoBAKxspJQU1NHIlGQrcLhCqUyFXZlwk4JKhJDKXrmTLbN6wvJFZpAMIoxFZH++PD6QgcPHbt85drmLUuJZKNAKIUGAPMPXk9RUcnnn6+urCTAZWu3OwOBkMfjA+EbDkc7O7vb2jrC4WhbW8fMzPp4PInfxWSyDQaT0WiWSGRUKr20tByL2eBLAs4Bl4NMphAKxYBSjUbzwsKWs2fPX7hwaW5u49jYxNati7huh0cmMJOPjU/b7G6hSIZICMDCCqVWrtDo9GaxRGGx2HLr5rECgE5nVlfXcDg8JpMN80RJSRmkOWKxFP8VjDwuIAqFBiexwWDC3YEaiwpcW1sPFKqmpk6hUCHO3O32ms1WCPQAeABWNZutkM4CjYSJBKmT0AYwmWy4MQkEIizRUEsXFZfT6GyJVFlRSeQLJFBrIVUR/DseVMD1iDuyWJ2wdCOIgFhDKq+oHp91l4EOAAAgAElEQVSYyTa3C0UyDFweb7CxqcXjDWab24eGx6emNyBa3mS2W20uLN4BkxcKxxGzNDO3aXZ+YWJmw8DI+MDI+Pj0+vHp9QMj44OjE31DowMj42NTsyt27zmwb//hhc2Lmxa2bVrYNjwyoTdYkOHhcvvx5GGbJLrbkdFJuB5RYdHvJlNNLDZfqdLZ7O5wJIHeF/+T4CfAK2I8xSWE6IdoLIWMrZHRyWxzO6Y1DGz47YlkI84eqmKqIYO52Wpz1ZNo9SQadImA+MEsc7n8kpIyEKZ4nmpq6uh0pkgkUSrVyEcQCKVoSsF5dnT2Ig8GG6eRIQt1Hl8g8fnD+K9Ij0Yx1OnNm7csjY5NqdR6pUoHkYPRZBOJJLmlouXllWvWrIWMkE5nCgQii8UWCIRQnD0eX29vf843ODQ0Mj4+GQyGyWQq9BYghSUSGZFYW1tbz+XyEfGm1eqBW4I/hGQMY2Fzc2t//+DMzPrJyenJyen5+U07du7dtrgDdDOk9k2ZVjxVyNXVaI3INcOebbFYih8XlUovKCiUSuVMJnvt2nUsFqeujgTTMNpU+CTYbG5VVTV2NvL5QhKJQiAQGQwW6Gz0IxaLTSSS1NTUVVVVw/MF4RsMHFarHYM3zMput9fr9ft8AZfLA08zBgFAR0CJ4VEUCsWQSpeVVdTU1GGTZGVVTWVVzf/P1Xt/tXmme7/+G96z1pm93z3FcaNXgbqEJCSh3iWa6CBQAUTvvTfTMcbGvcZ2euL0ZNKr0zMZpzux4/Qyk8k7yeyd88NnzrNyzlqsLIINBvTc93Vd3+tbrDZXUXGZRmtITcviIWxqbpuanp+bX0IPNDk1d2Dz8Nr6wfaOHiB9wUwRF/PSYKVGaziwefjRx54cn5ihllZVh7CW3Dp09OKlO2dm9wMfdvcMNDW3dXX3I0sYG5/u6R08sHl4cWltfml1ae3Axtb21pHjh46eOLh97MChIwcOHeFkrh88vHn46I5bL9x++x33nD5z68lT57aPnFjYv+IPlGCoDkDKTpyiNz2zgF0sCkg+sn9xdXxiBsPGispaFhJIDXt6B9GGsHyjmnH9EKTe2NTKzz87twiHRjiBAp8bP1JKIg7C5Cpjb+HzBVwuj0qVZzZbWaGWlpYVFJizs3O02nwKCBczwB1bQZ5Cgcy9f3GV1wYOTVd3P+V3bn4J7h9zKesTmE2NTa3tHT0QLHAWhpoEUAl9SalUUzFsNgcf8Xh8SLNpvYaGRnp7+0l0GhgYmp/fv7q6Ho02yuVKvCr4zlH0462IegiZP+Qy1hWwybxev8FQUFhYPDAwtLKydvjwESySJ6fmmNL7+ocnp+aisXhJaYXT5YPMAfeQS6SiokosliLC4O4AklGp8jQaHVeJEElPYKNEIrNa7YC0VqtdqVRD9EFWD3yv0+kzM7PT0jJMJgs8VQojkeMC5CgE3Dc1xaPRxrq6+kgkVllZjR4Kf9fi4lKuBqZW7gVYfgqFKk+jJznc7QlkZYudLt/GgUMgbfsXVwEOD2wePn7izPTMAk/C9MzC0vI6cdHRWLw53t7a1lVWXm0wWlbXNj//4psXXnxl48Ah5OCjY1PTMwubB7dnZveD5NFD9fYN8fzAnR4aHueMrB7Ymp5fnN2/zNmbW1yZX1rdOnL8zK2Xjp48s3Xk+NaR4zsu3XbXrRduP37izMlT5w4dPrZ/cbWqOlRRWTs7tzg7t4jigTzdzYPbGE4JRxHSM/LH2blFf6DEHyhhx9DbN4Sn6tLyOipJiLAoMHBonZ1bxIKO+t7bN8Q2hm2HELBO30sHK8TLmC0OBmha0Lw8LXUGnbjL5UFRUlRUgm8KcriKiqpoLO72BEgCC0eaCouCwbIqhFrzC8tDw+MgtHDnJyZnKypr9QZzXSjS0dlLa9Acb2eTgYljW3s3KDb2Shi6OJ1ui8WGmIU65vMFIKMgFKT1amxsnpiYGhoaGRoaGR4eHRkZm5qa6e3tLy+vpOFkCQFCYzZbTSaLzxcgphsKC7i/zxcoLCx2Ot11dfVDQyOjo+PDw6MTE1Pnzt26eXB7cWmN3zlxAxOTs6NjU3WhiMPppbHn+y8sCtY3xNLTM+mf9+5NMJksarVGoVC5XB64aWCw0ETcbm9paZlYLM3JEXMjQHPT641SqVyrzS8sLCYpwGAooFeUyRSQxT0eH8WTMohXQCQSi0RiNKIYt3CGOfC0tdDNHQ4XPBV+wzKZAlDEZLLQmPj8xRmZOYlJaT29g8srG4NDY5zAtfWDi0trZM4oVdrdexKzssXYsuAr09LaSUhba1tXvt40M7v//Q+u4TB2+syth7ePv/X21UcefaKvf9jrKzJbHCAU0DMhhfb2DbV39NSFIqXBysWltVtvu/PQ0ROLqxsLy2vzS6vT84tziysrGwcPHT2xtnloeX1z9cDWjsv3P3zrhdvxpFhd21zYv4Jx5eTUHATRoeHx2blFkoYObx+H572wf4WfavPg9ubB7YX9K2zPsbUkG6Czq298YobNoWBOQ483M7u/q7sffilkcXxXAWMolUQL/P8WGyWlFThJmy0Oq82lyy9QqfKMRpPJZCkvr4xGG7liyVFinc0TD6u4tLSsprbB6fK5PYFQfbSxqRWLfo+3kLzY6ZkFYBhmBuTLJrO9sCgIYYKFPlxTrky82S1WJ+0KkInfX0hvJhLlYojkdLoFHnMwWA7Q2tzcMjk53dvbz1ppaGhkYGBoeHi0u7u3vLwSHBLuGD+m2Wz1+QI2m6OysjocjjqdbpPJAvBIX1pdXbu8vLq9fXRr6/Da2sZ9992/feQEztZQLEbHpqBVtHf0FBYF0S4LjkaFRUGtNv/22+985JHHGPMwd2JlAvpitzsdDhfv22yOtLSMzMxss9lKpYJRAEbCKWUs1+n0Op1erzcKZZBfCFpEOAMQTerq6llysD6BP8ALym9PuM5sNodarcnIyBKJco1GE5yhouIyq80llih270nUG8yra5ujY1OwJtc3tlbXNgldS88QZWblanXGtPRsf6AE7iQ+3Hi3zs0vaXXGpuY2kvMeevjxtvbusfHpG599+cyzL1ZVh5QqrTovv8Bkc7p8rW1dAowPVFNYFExKTne5/QODo5sHt8+dv3T02KnllY3llY2NA4c2Dhw6sHkYrezK6oEdd99z/9lzFw9vHz+4dWRufmlqep6BEEdHohRm5xb5zMWlNeBNGk52DGgLS0orurr7wTA2Dhyam19qam6jLo+OTSFbBixlYsTLEYkw1LZ4SwcLTVg1LPpBZfkgMGZ9Q8wfKCG3zGZ3cwXa7c6amrrm5hZYXaD8BkNBXp7WYrFBsHQ4XIWFxWXl1R5vYVFxWV0oEo40YRzocvsRsECvg68DrtvXP1xbF0aiRRlkFqd6d3T2FhYF+/qH2fvHGltQwXIIwTZzcyVpaRk6nR7NIYMrpygeb21v76QSDgwMjY6Oj41NgJcGg+UUOkYvGN7oLTCPgQ5mtdqdTjebBqvVbjSaiotLo9FGgqK2t49uHzkB4sVM2z8wwo4Xjq7XV+QPlOC5WlgUzNebfv/7P547d+tnn33+17++++6774fDUch01HbWEqw0rFa7RCLLyhKlpWWwRIFMZ7c79Xoj6000GQ6Hy2KxcVe63V7gTfacfFYo1EB5r68PcyA5h0Lpo583mSzsYyHBsZjNyMjKzMzmmnC7vSjUJVKlXJHX2tZ1YPPw8MjE/sVVXJtKSitEOVKZXI2zZlV1iCjYiclZ8ronp+YYOvr6hzVaw/TMwl/eee///PO/n3v+ZXzT/vzEM7ffcQ+2nQUmW65Y7nT5cOCHWY03sdPlu2XXvt//4ZZskaSsvJrIyuMnzmwdOnpw68ihw8dw5cQvZseJk2ePHT995OjJ7SMn9i+uTk3PBwpL8zR6q83F4BSJNoPKTEzOsribmd3fPzDS0to5NDw+MTmL1Wz/wAiJggjh+bGPHT/NOnFh/wpHDkSYpf/wyATUTW6RUH0UigzYzMjo5Ozc4sL+lfmF5bn5pe6egaLiMvooXX5BoLBUpdap1DqEamhzotHGiooqYgN9voBMpkhPz1Sp8mAeezy+6uraYFkV2nx85epCEQjczH49vYOzc4t0wvRvaCmMBVaH09vZ1dccb6cfJumSDSrp08GyKpvdDbAOgKnR6PAgycoSEXCPYp2nsLy8kseus7Obqjg3tzA4OByNNg4PjxYXl5pMlpqaOtQSGLpgYEFtRDgLuUxYGPKA2mwOjDCamuItrZ2IObkyWtu6ePnWN7bGxqdLg5UUQ34VKrXOYrEtLa309vZ3dHQtLCzi3MEpojdGp2uzOeAVSKXy1NR0xgGW8jabgxql1eZz9SB0Asupq6vHf42BFogFqmp5eWVFRRUDp1AD0SJYrXZeRHpyo9FksdhsNkd+viEnR5yVJQIb1+uNuvwCJPC4nsNeZg1WYLLl5MpUal1tXRjoGxuhfL0JE25qZkdnL6GODqf3mWdf/OLLbz/6+Pq33/392PHT4xMzZDzjHc6MRmAudhAYn7e0duaK5bjL/vFPu3fesrfAZJuanmfuW1s/CLS5tn5weWVjbf3gjgsX79g+cmL7yAlkeyOjk1abSyZXa7QGn78YMSESWKLkBgZH8ckAtySNmS3k1qGjC/tXEByifqBrZd4DqsHEam39IK3v7NwiuklB7sQOY3JqDhMN0Mu5+SUqVTjSZLY4pDJVgcmG02ks1uTzBfR6Y21tKByOCoyNQKBIpcpLTk7NzMwGTAc0ZzmGySTXYUtrJ5ciFrqQB4aGx/Gb6h8YCUeaysqrNVpDNBbvHxhhacuFF2/pgCPf2dVHSBApTsFguc3m0Gh0bPnwDkXiAN8axXos1tTV1ROLNWGm1NPT19HR1d8/OD4+WVNTxwH2+wtDoQabzZGamo65qF5vpMiUlVWEQg1lZRU2mwMWG3QWqNKRSCwQKArVRwk/G5+YIa+XBRJitpHRyWBZlcPprayqczi9BSYb7qMwuUEdwUJZCcBEczhcarVGqVQbDAVSqTwxMVkikQE+0y5S93CCQHUBzc3t9lZUVNGn0NBitQjXBNoqlw74Fr03FV6n08MLKygw6/XGggKz1+vX6fRisRQWK1Ua1DdfbyoprTh3/tLBrSMg2yq17n/9X7/DhjxYVoVqHj/oeEtHfUMMMBO21tT0/NDweFV16J2/vo+t+8fXbrz9l3c/u/nVt9/9fX1jq629+8orb9z8/Ov/+fXX997/+Iknn8VuGBfjUH1UJldnZOZkZuUmJafL5OqsbHFOrqymtmF5ZYOCt7J6gNOxceDQjnPnLwnD3srqgYnJ2UBhqUZrMJnthN3hlhuONGHrL+wMRsemENTzPgZQ0zMLC/tXevuGwpGmjs5eDNoW9q+AjmJjfPTYqVOnz28cOLS2fhAjGcDi1bVNwmHwWYTaMzk1B7JMLe3pHaRwgRTX1DbQrphMFswXotHGnp6+9vZO2I/5+QaxWKpWa7xeP5u3UH00UFhaXVOP+wYtN1JJUB94c4NDY51dff0DI1yZZeXVTpcvUFjKlgJmAsv9mtoGPD6IFmpoiDQ0RJjQ9HqjXK4Ui6VKpTo5OdVksrC9KCgwIwJkRSY4mvX09HV39w4NjYyNTTQ0RKjkCoWKvCfGKrVaw9PGMw3fBWcNIHsEh5hKuFyeouKy4pJyEhrA06mEwyMTGwcOzc4t9vYNeX1FJFJ5fUWgl4CQMGDy8w2s/vz+QnpImA9Go8lqtYtEuenpmRKJDNCIc4gDnVyulMkUKK3Y7AUCRVyR7PqAW8CfmOiY+qjq4L3YQxUUmPk2OIF5edqCArPZbM3JEWdmZrvdXgyvyssr7Q6Pz1+crzfZHR5IWj5/sUKpkcnV2SIJ22xwR1oDmMll5dVT0/OYTdPx1YUiyysbP/ztp+++//Hqux/+5Z33bn7+9bVPPrvjznsnp+Yeevjxz25+9cWX377/wbVrn3x22+13w39AIlxWXq1QalJSM3PFcpVaBxXuTzv37EtIsdpcbe3dmKoc3j5OFNKOEyfPMhBCf5mZ3V8XipgtDra3zOulwUpOOft3wZ0KZmpXdz8bdnS3wyMTZB4ArhCGCvoCeQ1cZ25+iaMFaYbZb3JqTmD3YIPD5Lq+sQVuNL+w/Nt8i+KScjpPUHK32xsORyHXtra2NzREvF6/XK5MTU0XiXL1eqPL5YEiWFRcRlolbRhcClauUOb7B0agvA4Nj7e0dpKlka83VVWH8MWpb4jhT0WdBNqORJvj8dba2hCSXHwQRKJcsViq1eaLxVLIX+y4LRYb7jLhcLS9vbO7u5f/joyMjY6Ox+OtdruTLlQqlTudbp45kShXo9EhPoTMyZyJMRTrcrS/er0xFmvSG8x2h4cWOtbYQvM/Nj7d1z8McRE+PREAJrOdCsMBZifB0498HlAEmijbfNgq/Jf4VBjbNptDq82XSuVmsxVqOKUS4jjznkAWB9Bm5YsQUWiwGTdsNgc7CTy18vK0er3RYrFhKMx1BthDmohKrZNIleUVNVSUhMTUApOtti6M61moPoqVCauynt5Bf6Ckta3r9Jlb1ze2YFa2d/Q8+NBjH1+7QQLK51988/4H11ZWDzQ1ty3sXyEG4vqNL97+y7uffHrz9jvuwaUGGUC+3iSRKnNyZXaHx2yy26wup8MLkxG/WYfd09rSOTuz//ChY1sHj+zYPnLi0OFjWLaAm7W0djqcXmyUqmvqURsJQdaI7tjmsULo6OwFksEaI97S4fYEGptaKYk9vYN4GLPGAJLp6x+emd0/O7fIqmN8YgZ2DnwiVoIwD0hsPX7izJmzFzDG3z5yYnllo6u7v6a2oay8GosBqVReXFyKgluj0eXlaSGOwacxmSwKhcpgKAgGywnu83gL/YGS6pp6iCNYB0AiJUKEfhu2ALLJ0mClLr/AbHEwDDc1t2GHxdKyti7M6gLaJCgCyH5GRlZqajrICh0m5xADMlZhCKag1PT3D/b1DdTWhqgPKKRAmNBMoeszGAq02nytNp/CyJlEp48TvslkGRkZGxgcLSmtALwVlJmUeqiFeJp4vIWBwlJjgRWgy2AogAnIepMLhePBfoLqpFZrmMS4HRwOF3r8QKCIW4OvEAo1VFXVwK0VJFSASYLNlNPpBvMUINOSkiCLRNSx7Hth1ZrNVmovtm5QakpLy3y+ADa2UplKodQAOLncfo3WUF5RMzk15/MXI8+FUzm/sAxhix3pkaMnV9c2ufq7uvtfvvL651988/0P//jiy28//OjTl15+bX5hubYufHj7+F13X/7zE8+889f3X3jxlfGJGbY79FaBwtKcXJlEqjQYLaXByprq+qLCYGGgVC5T5+bI1Crdnt2JO/+0R6nQVFXWTU3Obaxv7Ti8fRx3XQ4D9BePt7C8oobgJOohOVXwmzu7+to7etgo8F8W+ggmSMaDEQYqwH2DfH5sfJoDJpDKWV3AX2NpLljNocOgOz11+vyhw8ewe9o+cgIjxnCkKRpthDGj1eaLRLlqtcZmc9TWhpqbWxCn84gkJaVIJDK32+sPlNSFIogYuVxgCEWizdFYPN7SQUoJ+em4y3V29QXLqoj1y8zK9fqKYJMzHBLThZVIrLGltbW9rKyCZgln7szMbEZTtVqjVmtojwV73GCwHPPmWKyJ6DU4Ih6PDxS0tLRMq81H31RYWIxJvsFQwCFkh877IlGu3e6kKjI7hUINZ89dHBmd9PqKTGZ7WXk1SyBwL7C0xaU1JK3cJjS0SATJ28jPN+j1RihHjJ0cVHAR8Kfk5NT09ExGOzaZzHI0z7B83G4v2kWc4ziudKEcLfYx9KgoodBtYXDM0MgyBliVbRBYAPoph8OVrzdJZaqcXFlZeTVeQbV14cKiYCTaPDE5G43FC4uCofoozDWIJX39w3D3llc2qBara5sdnb0vX3n9Hz/98vU3P1D33nv/46efeYGUh/GJmUcefeKVV9+8dNtd5JMz4LR39NgdHiBDtyfg8xfX1YZrqusrK2qVCo0oW2I0WGRSVXJS+p/+uDsxIVUiVhQYrTu2j5zYOnSU7R9HYnhkgrU7LSj+U6XByuqaeh5NuJ0UCqhknKvOrj6eacYqlPig/LDVBgZH+VzYeixVeBT4mxjVsLegO2VdSWcLQosjBmuW8YmZyspq2hiHw1VWVtHe3tna2o43blNTvLGxGdxCp9NLJLKUlDSrzUWYFgkwbMmCZVWh+igNPexwCjvT78DgaDjSZLW57A5PYlKaVKby+Ys5hyhLwGn+bcTa3VtbG7Ja7QxUYOgpKf+2seCBxkRdpcrDorO0tCwabUQnCnMSZhbipmCw3G534rxGnymgFNBE2Jt7PD6ZTJGfb2CXIACJA4Oj+xdXO7v6/IESq82FUwkdyvTMwsrqgfsfeCRUH908uN3S2llWXk1zyBlTKtX/5oLJlYyg1DcAT8qd0WjKyRHjis9CH9gTDJNDSFljDBZcbZBZsM5Fb/HbLlRAgKura9nxConI6DygXqDfh75nMBRkZYnEEsXefcnZIgmLaJz72EVBasHcBGSebgshe3FJ+ejYFD7c0zMLPb2DTz39/I//+Pm99z+++u6HtKOPPPrEmbMXuMueefbFc+cvBcuqAoWl+I8hxodNaTBaysqrS0oraqrrww2NZcEqrcYglSgtZkeB0bp3T1JqSmZGukicK1cqNDuAQBb2rywtrzPmcQjh/hDgKMxLJLzBiRHOz+DQGHAi8D07TU4L4CejI54uvMEtQBvBGeax6O0boq7CL+WWEhwHsKVhiYcl1NFjp8bHJ+ltjEZTfX0YKmZLSxutXTTaCImM3ik9PVMqUyGPJDwsUFhK04KjHMJqMAy222C2dCzGAiu8XoVSU1sXhnDH8QMrCkeacNF2u72cEJUqLyMjKzk5VSTKZXSBacXOLSdHbDZbgVIoFywAMJuBEk2JQDILuGowFLDwoAW1WGyMhU6nm8KI/6LVatfrjVXVIWKtqmvqMUQnarOxqXVsfPquuy+/8uqbc/NLL7706uzcotdXhME2+3GNRqfR6CQSGYcQzJNemt4Pm8309MzExOTk5FR+HFijVqsdGMlksgjFjYgLjh9dKy03pxHRE6tRdi0gPcyZyCY5qzh8YlTHmUd0otXma7SG9AyROi8f9IHOi6cIo+rSYGVVdQjmFscSHkhVdag53r62fhARbEO48bHHn/qfX3/95NOb5JO/+NKr99z7wImTZ50uX2/f0AMPPjo9syCVqZwuH89MRWWt0+XT5ReYzHaS4WONLV2dfS3xDqvFKZOqckRSfb7J7ytOS81KTEhVKjRWi7PAaN3BCZyansdymHPl8RbmafQU8ZbWTjDcUH0UbKajsxezeg4MIE1rWxeXAaJ4Pk7dIwgSZ4qBwdGu7n7ujEi0uTne3tXdz9kDeGTZCCg6OjbV3TMQjcXhGWNLgbwSJdHa+sGDBw/F462dnd3wM3y+AGAjZF+M96D/QyDGhhWTSZ+/mMRmBAQEzmBDIFCQqIQjo5Oh+mieRl8arDSZ7aIcqc9fzCGkESWNI1QfDYej9fVhuJ0mk0Wrzc/OzklJSUtISCovr+zp6auoqNJq85nr3G4vraZOp+epQsWbmZkNDYXOE0ijvLySbafJZKE/pNQolWq+SHFxKYbQGHLTslZW1SENa2vvLiwKmi0OY4GV3ruxqfWhhx9/4MFHb71w+xdffnv3Pfdj6Yf+KxZroglEAsbPotHobDYHzGyLxZabKxGJcrOyRCJRbmpqelJSisFQwLCHQaNAlqCZZH+D8oPjxCFkY8FZxRUKhjefwgEGE+IN2lp+vgFoCtNhNvsIIHz+4u0jJ7DJnJqeHxuf5pkcGZ2sqKwNFJaCEoOxzS8sj41Ps2ECLxwZnYxEm+9/4JGff/n1+o0vXr7y+qXb7nrr7avPv3Dl/gce8QdK0jNExgKrVmeUylR6g9lqc0H5UKl1kB8wp2lp7Qw3NMaicavFaTE7NHl6TZ6+LFgllSilEqWpwGazujR5+h0bG5tTUzOrq+sLC4vxeOvg4PDCwmJzc4tYLAVc7urqaWlpI4m2sbEZ6wrM16hUjBnEGhOtyFKeI9rV2dfW2tXa0tne1t3W2tUS72hr7erpHuCDjbGWpsbW1pbOWDTeGGvp6R5Aoc8b7DZyYExmO2QIDAs5z/0DI8vLq729/X19A52d3W1tHdFoI68TSgWuT0Htlp2dI0CU8Pc5on5/IUAlEQuhUENLS9vg4PD4+OTg4PDg4HBbW0d1da1AXCZ1oLi4FJVgS0sbuzUocojfcC5DxiEWSzMzs32+ALbN9Kt0epiLEmmQmpqemppOyMG+fYk5OWK93ojPBY8m2jzh+CFZzM7OIQKB8puami5UWka7/v7BsbGJrq4em82RnJwKoArKsrKydt9991+4cOmVV1776qtvHn/8CZfbX1RcxgyCOi4caTKZ7QTaGYwWm93N7srjLbTZ3QgLc3LECQlJycmpiANpJrlEBMmFsBjkG4O2Bg+OwA9GRDpSwdONPT65AHwpHNwg4iDaENLpiotLUT/UhSKE+SFjn55ZgHOCp5M/UEIQbU/vYH//IKzd9vbOioqqWKzp7NnzIyNjoVDDY4/9+ccff7px4+Zbb/3l6aeffeKJp9588+277rrH6/Xn5IjRx5lMFpgJdCL5+Qav1w/YhntlPN7a3NxCGcDiORgsz883QLrg17JjZWVtbW1jZWVteHh0bm7hpZeufPLJ9bvvvlen0+PhQ84jrV0kEmtp7YTizBSHNQA3K2WQ7pQM+u6egVg0Hm5o5D6IReORcFMsGo83t7e3dXe09zQ1tvKRcENjNNLc2dELcEc7is1UZVWdP1ASb+kgYFUwrsLxCSHC8PBoW1tHe3snpQY3Mda+Xq8fQpPJZOHahkZTUhLkwNAa4fOH0UNtbYggzq6unsHB4YGBoba2jtraEJb1TCNGowkmJG5uKaEAACAASURBVNz/urr6urp6GDCgDoLszW53gprgw8XX8Xr9aOEIGEtLyxBOYGZmtkiUi3ZB2JJx9kBcGY3cbi8gsEQiU6s1IKjIHSQSmVabbzJZMIYZHByemprp7OxOTExGIy8S5eblafftS7TbnQcOHLzvvvsvX37g3nsvX7x4W2FRMFcslyvybHY3LCJ2xej0tDpjTq4sJTUzIzNHpdaZLQ4OErKG5ORUiiEYEhR2SDOY0GDNysmB186fcvD+Tf4sKqFUcpnC8kOuga1bZWV1PN4aizUhDpbLlZjcMI6WBistVmdXd//h7eOs3JaW1xf2rwhGDQ3hRq+vCA/CWGMLeTtEoFPhNzY2x8YmamrqXnvtjb/97cfPP//y2rVPr1x59bXX3nj77Xeeeea5QKAoK0tEM8JVAh+Ib7i2NtTS0oYai9MYjTaCcnGf4tFMigmNwI7FxeXW1vbh4dH773/w/fc//PTTGx9//Ml7731QU1OHj6LRaPJ4fKFQA8GUODHSBMdbOrB7gfzF+MvEGGtsoeHk4EUjzY2xlsZYSzTSzPuVFbX1oSjYUSTc1NTYGm9u7+zopa3FZK6puY0vy0AIQaezqw+ZM86ImKmMjo5TDLu7e0nwEqZ/nhJ+TVQkwRkFQQNkRX47HEIKGglk3d293d29LS1tEMEQoWJnALLCtr2+PtzY2MwpFTIe2HGxWpDLlXxZOi6AClwSExOTU1LSUlLSkpJSwFGp1Wy3HQ4Xw5Xg1c34hAMaLSIlgmnQYChIS8vIzs7hoTeZLKFQQ29vfzgc3bVrT1NTnLpEkFN9ffjy5Qc++eT6Qw89srq6fvjwkWBZlUyuFuVIpTIVfQcR88wCpcFKu8OTp9FLpMpskSQ9Q0QKCmL/rCzRLbfsxh++rKzC6XRjwg8thseUl8NgKJDJFPSxSqWaxhIdNjcm2AwccV5Ebr28PG1enpa/RrthNltR9+v1Ro/HBxFvfGIGD1siNKem5wEaCE1hoR+qj5aUVoDWEr0KGWhsbGJycrqlpe369c++/PLra9c+/fTTGy+9dOXVV19/9933H3roEa/Xn5UlYj5nm1JUVEIUgt9fCP8JzgYMYQB8Xj5A3cLCYswsuXR2TE/P3nrrxXfeufqPf/yf77//21//+u5bb/3l+vXP1tcPoNQCAUe4HQo1sJNAY86pg9DMgWFnzdqasxQJN1EJI+GmSLipoT5WVxuurWkoL6sO1UWqq0Jlwaqa6vq62nBZsKqoMIjExmxx2B0eEuQxQeNIowbAj5XsJOgXtbWh1tb27u7ezs5u3gFjpMOh6GN0LRLlJien7t69Nzk5Va3WMKWA2gGdw1rkHQj+KGvYbiH3rqysbmqK86BgVxGLNUUiMRaVJpPFbLZCeuSc4MXGFwH0A5xQqfJoPknbTEpKgX3CKAWcWFFRRaIDZ9Lr9bOpo6sUHF/gi1NqZDIFrm3kZAwNjTz88KOhUENaWsbw8Ghvbz9hesvLqw8//OjVq++9887VS5dun52dX1paKSmtsNndVpsrT6OXydV5Gr1WZ7TZ3QajBQOy0mBlsKyqpLQiUFjq9gQwE+FSV6nycKHW6fRlZRWMhVBw6NYEJ2/+CE5fZmY2GamURyZk/jJ9aVFRCfYCSqVaJMpNTEzOzZXI5UoCMzBBJRoVhlB5RQ1Rtmy5BMAPQLi9o0dvMOfrTYHCUrPFgTySM8MATE2anZ3//PMvP//8y88++/ybb7574YWX7r338vvvf7i9fRRCn8FQ4PMFamtDwWC52WwVi6Umk6WwsJjSRz9VU1NHjByVnADj4uLSyspqGlpahh1Xrrz6/fd/++WX/75584uPPrr2ySfXP/74k48+uvbEE08FAkVqtQZ9p8FQAAxFki6jIG5oYIMg+xBQsDHGs7Gy4v/zVlFeEyytLCoMBksrK8prAv4Su81NZoPd5jbozQ6nV67IE0sUckWeRKo0FlhxDQB6JUmX3QlEcPDP/HyD2+1FHtrZ2d3V1dPV1YMLy28pF4yFGRlZCQlJt9yyOzExGbEsOAFibToErmHW1rBbuMgFplVFRVVDQwSOaHFxKR0pZkdcW0JcJtiMzebAg4yzREFQqzUUQIphVpYIqzU24Oy+mV3Bmajb2J+x28Dnk/vC5fKo1RqpVC6RyFjcWa32ffsSa2rqLly41NjYLJMpCguL5+f3z8zMLSwsnj17/qGHHnnwwYcfeOAh3BDLyircngBsdZfbX2CyUfFsdneByQbxvbyixuX2my0OwowpBcCkMpkiJSVt794EmUzBFEDPyc8LqgQAQzfOtkapVBNnn52dw6uTmyvJzzeAuDBap6Vl7Ny5i/kIzx5yGouLS1nxs6NyuTxuT6CpuY1kS5gJwGytbV0kQHd29Wm0hqxsMXGAeLqGw1H+ITD2rq6e55574Ycf/n7jxs333vvg448/eeyxP6+tbdy4cfPYsRMej08qlSPc4ebl3kRviTkAX5O36upaEDhmV5j3Ar3B4/Ht+PXXX8k5ef/9D7/44qtPP71x9ep77733wV//+u7o6HhBgVmn0zscLqxd/f5CImzgIkI0aWxqhW7CkpCzx5KkqLisuipUU11fXRWqqqzj/YrymuKispLi8qLCoNlkVym1oEZKhUat0qVniNLSs0U5UqVKm683AfUKdsjlFTVFxWX4oDU2tXZ19zP4FhWVQC90OFwUq/b2zrKyCqFWcCRMJktWlgjefUJC0u7de1NS0rhiIVjTEcH5woYI9wQ+hUx5iAH5+QYCmwR6ADkhyAIAGFjZceW7XB4GOaHJZIu4d2/Cvn2JSUkpGRlZYrEUAwiFQiWVyjGS4GX7La8S7awgTWRSoAmHG6TR6Oi6tdp8Rkc8oAyGgt/97j+lUnk02ri+fmBr6/Dp02ePHz958OChjY3NeLw1K0ukN5g5hBar02J16g1mUY5UrsgT5UjVefleXxH5OcgUyitqJBIZDWFOjlgqlaenZ+7evTcjIwtQFEcZfmqj0QR8wjcvWAG4XB6LxSYS5fJLTk/PzMzMlkhkKlUe9DS+uEKhQgTM8omxkAaSr/NvQMhXND4xc+ToybX1g2zk0ccB6QMZFphsScnpGZk52SIJTlllZRVoXFwuT319uKOj6+rV97799nshhOvy5Qeqq2vPnDl3++13Op3urCwRgR/BYLlCocIWiMRVAsZhBYfDUUJ+8AoSFk5VVTUajS47Owd4aceNGze///5vP/30z+++++H69c8+/PDjjz/+5JNPrr/33gePPfbnSCTGBOL1+v89zJRWFBWX+QMlSNFY4rMlq60LV1WHgEk5kGXl1Ry/8rLqkuLykuLy0pKKgL/EYff4fcUY48IkSEpMS9iXkp0lzszK1eUX0LVX19QTJNjdM8A/EaqP4sYDHaG4pDwSiQ0NjXR0dFVV1RQUmBUKFQMDyyVGL0GBVlBglsuVWAOlpWUkJiZTgtLSMsRiKVWIBQCyVF57qVQuNE6ZmdnZ2TmcRoG+iNMRfWk02ii46EJ0hkJJH8IvHbSGPR4DKsHLUO1EolySLSCd0mjpdHroY6A1nEmuGOSwMLwwdKmsrCaJiSebwCCeV4VCRd/r8fiamuLT07P9/YN+f6FCoeJfl8nVxgKr2eKQK/Ly9SaL1SmVqcQShUZrAI7Hf0VvMCtV2gKTjQUJv2HAvKws0d69CZgJYH4BIEHPTDsq6C0EpiglkZ0H5xnmKpIROkYOHr9efttY+gPG8k5NbQPUMzR0glp1YHC0pbWzt28IHl9Wtjg5JSNXLBckmgqFigsOIfipU2feeOOtt99+5+bNL7777ocnnniKHNjV1XWj0SSTKVDM6fVG7I8FNg+4aCQSa2qKNzRECHjFH52XnjphtztzcyWUtx0///yvL7/8+rPPPv/ii69u3Lj5ySfXP/nk+kcfXbt69b0ffvj76uo6WILX60cs63L7LVZngclmsTq5DpndPd5CtyfAR/yBkqLiMlA1jzvgcvosZke+rkCrMeSp86USZUa6KCkxLUcklcvUSoWGj+TmyCxmh89f3NTcRmoaOqnhkQk80cgSbAg3supxewIOpzcUamhubonFmvr6BuLxVooevF6/vxBNk83mQARAXw64zySWmpqekpKWnJyamJicmprOqePgyeVK0h4Fphj2TcAAKlVeenqmRqOzWGxEwQB+Mo6j4eDvwykDYGDBxVHkUiD9nAOQlSXiff5poEWgUf51WmIuRCFKicLC/g07bTpVkrdJxkYDxXAhFkvBVMkSSkhIgtOTmJickyPOFcszs3JzcmUcQmQ4TpfPWGDNFctzxXK9wWwwWvQGc6g+unHgkNlszcjIys83+HwB4UAiZQaNoBUXKOY8iAK/lNaDbiU/3yDETeflaZ1Od0VFVSQSQ/3c3NxCK04vSsvHV4AXTpfe0dl7YPMwBmJbh46SPdbdMwCJkjyFSLRZqdKmpWcrVVqNRofuUaXKQ+gIZru2tvHss8+fP3/h3nsvv/TSlSeffLq+PoweEgFxQ0OkuLhULJZmZ+cUFhZDncMBCKpWW1sH5xDQQVCWm0yW6upany/AITSbrTuuX//sl1/++9tvv7927dMffvj7d9/98OmnN7799vsbN25++umN119/c3v7aFlZBeZlLpdHOGYlpRWYebjcfk6mze5moWcy2+lqnC6f1eJ0u/x+X7Hd5lYqNKkpmXt2J+66Zd/OP+3JSBelJGckJ6VLJUqJWKHJ01dV1rGBwOSDSZqFJEQZWOOIGIqKyxxOL3p5fnKC3WtrQ1ibQOlihOMGAtGGzC2Vynfu3JWcnCqRyHbv3stuADcHqqJCoQJzQ60HaYuKCszDtgdta3Z2jl5vrKioQlLEP0dziJiQ8yOwn/G3lsuVmZnZNLo8uJgsCSIJhkPeiD1jSUjyFus+6gCgIj0eHS+ULrTqQvKZyWTJzZUkJCQlJibv25eYmpqemyuRSuWCS2piUlpqWpZSpbXZ3aXByq7u/vWNrRMnz545e+HM2Qvnzl/CiOjc+UtvvPnOJ5/ebG5uyczMVqnycKOxWu319WFSNHjmEhOT7XYnpUCgwoBggemzjodxDqwKox1SO6zaxsZm/EjBnyH31deHKbCFhcXYCwWD5UvL6whfunsG5heWNw9uLy2vj41PCz5ro2NT5RU1qWlZGZk5eoMZjSL4M9S8pKSUQKDo+edf/Oqrb55++tmLF287dGj79OmzJ0+ezsoS7dq1R6fTE1YHxiuXKysrqwFg+FWz1SPIFcFnMFjO88BMBDrN3sJqte+IRGLPPPPczz//6+uvv71+/bMvvvjqiy++unnziw8//JjJ8Jlnnjt69Hhvbz/zpdXmMpntFqvT7QkUFgWZ0DBHMFscbHWzssXpGaKcXFl6hqjAaNVqDBKxIj0tOzEhNTEhNTkpPTUlMy01KztLnJKckZKckZmRk5SYplRompvacAHFApgLTPBNJBiDv4CIgeRUXl0Mdjs7u5ua4kztLLjhBPMIYkkKKmW3OxMTk3fu3IU/QlaWKDMzOz09U5hJQKTwLELHzXiGFADMnd2dwVDAI4gTjM3mYEdPp6pQqEDqWbWDcv3biVijExowiUTGyUcYIfCzYaIJTFGdTs9VzZpYkJyDi+KFIcjzBMuz37rcc/5ZLaanZ2ZlifgNiES5mZnZKrXO4y3s6R3cPLh96vT52++454EHH33gwUcv3//w5fsffvSxJ5959sUXX3r1uedfvuvuy6trm6iNsZbLyMhSqzXM5xRYVvNKpZoUVAys2BhxXwjaJQLhWM/29vb39vZ3d/d2dHTBp21qiuM8H4+3trS0tbd3RqON7CcQCoNmRyKxI0dPYrKKvgdjq7n5JdjRuOCWV9Qkp2Qkp2So1DphAJFK5fn5Br+/UCqV+/2Ft99+5x133DU/v39ubuHAgYMXLlw6ffqsyWTZuXOX2+2NxZrY0YNEeDw+JkDugrq6euBWVsesynA8oB7C70GqZjSadtAnnD17/tdff/3Xv/7n88+//O67H65d+5R06GvXPn3zzbcffPDh06fPbm5uzc/vR/zq9RW53H6ny2exOnHpwNYa6STuNxi3aPL0iDgkYoVKqdVpjZo8vUqpNZvsFrMD5k6+riAxITU7S1xTXY8kv629myVHNBZvCDfSzcMdh4FF+ml1TT2KXvbUxcWlrGXwMmM6whGQlQDPMZqmiooquVy5c+eupKSU7Owc1gO0ggqFivUXYij6QPjQQKmcasH2j4tAyCrC9i8tLQPtH8YQrLx4vbEe47wplWqpVE7tpZ7odHqWZnjk8EGgIN54ny0Fh5CFvmDBQjGk7DCJMeoIsRDC5qayshqQg0e/paUNPteZsxfuu/zQ7Xfcc+78pdNnbj12/PSFi3ccOXoSSf7q2ubyykZbe3egsBSZiEqVRy/N/hrFFp6reXlaQt7ZYQq6RNAvXP1jsab29s6urh5kzTRykEM6Oro6O7s7Orra2jrwJo1EYqDEQKz0QWgyqqtrV1YPLC2vo9lF3IOilWxqtHiBwtLEpLS09GyN1sBBMhpNdCIej0+lytPrjX19A4uLy8eOnbj//gdffPHl119/88KFSz5fID09s7y8MhKJ8QunB6YdxScO6Aj1luCRg85OWJMSKOLzBfC23FFUVAItBnufn37659/+9uOPP/700UfXPvro2vXrn3366Y333vvg7bffeeGFly5ffuD8rbcdOXoSE27k55BLMYpD9zAzux/Bfll5dYHRajE7PO5AaUmFgI6WFJfXh6KhugjBDOVl1UqFBrEjwdqIZXHjYzEF/BOJNjc1tyFxYEGCLyWMSmEPwzKA9V1dXT0QOUQqegBW4YIZpsBZSU5OTU5OTUvLyMkR82KAiOAXhsOsMBMShYWkFdgmK0skkcigMjJFCy7ULMcwLJLLlWChFENW+cKb0PkLjma0oHShzJlst6nDnEaBp8YBFjpnyF9oIwixgHIAU292dv706bMnTpw6ffrsbbfdcfbs+WPHTx87fvrWC7dfvHTn8RNnDh0+hvHC9pET585fWlpeL6+oyRXL//DHXbfs2ieTq0Em6OSxEYEtkJaWAQ+WZUNRUQmXC/gEdwcWVc3NLf39g7BMmKhhitKyAnigAC4rq2Bni8sjjmxsievq6sGBiDBAs8vD2dc/TFIY7K5oLG53eJJTMnJyZSazHTAZD4TMzGzkV3iEl5QE5+YWzp279Zlnnnv33fcvXLhUXl5ZUGBmXcQcDgIHFZHvh28G5JyuBCbDbx2AfL5AJBILBsvJGtlBw8CSsa9v4N57L3/99becw7///R/Mih988NHnn395/fpnV668+sKLrzz73EtPP/PCE08++9jjTz38yJ8f//PTzzz74uX7H37yqeeee/7l997/+MZnX168dGeoPuoPlBQGSsvLqutqww31sYb6WCTcBDOmrbWruakNAk1DfawwUFpgtOrzTaxWkSyyGyyvqPH5izFfwGwX5T7yhfb2zni8ta6uHhQ4L09L78etw1BUWlrG7ORwuLih0drLZAoKEatt5jcBIGFOo3LyX0HMqtHo0tMzKZ4AOUglkA4ajSaYZSz3BQm50MEqlWpWgoCrnGqZTAGrTqFQCdoIhOfCsh53XSweuCCoiogAKTUsNmGKUcAFFTwvv+BwE4+3rqysHT16fGVlbXV1/eTJ07feehGnheMnzpw9d/H4iTPITXHuunjpzvsfeOT2O+45cvRk/8BIeUVNSWmF0+nmO4eHZbM5ZDIFVcJgKLjllt27d++Vy5U4Z6MJ5k9LSoLt7Z2kcUD6xQOKwcHl8uASwNIVhq1Wm49TFkN+OByNRGKQnKqra202R3Z2Tn1DbGx8+tjx06RSd3X3E0GJSy+8aqvNlZaenSuW5+tNXKZAVhkZWfxKdTp9WlrGH/+48z//87/+4z/+d16etr29s7GxmSUnhqiA0sx7gEY1NXW8EeBFkRScdRgEuFI9Hh+UD+aRHSaThUwfh8PFHDwwMPTAAw9dvfreN9989+uvv/700z8///zLr7765uuvv/3ww4/fevvqW29fffsv7779l3dff+Mvr7z65ltvX33/g2sffPjJ1Xc/vPHZl2+8+c7i0pqwoqiqrGuojzU1tsai8fpQtKE+Fm9u7+keaG3pbG3pjDe3t7Z0dnb0xpvbfd4ica48Em3GIwPrJ4T8dJ7QplxuPw2wze72+YuRDtIJYPiJDpXaaLM5eM1oSs1ma0JCUlJSSkJC0t69CWlpGaCgLOiEpRyfq1LlicVSjFIE1E4ikWVmZu/bl7hvX+If/vCnhIQkqJJMmxwhwYWBXVlRUYnAjAOYwbIWr37QOfZpguiJGmI0mnDgZqgAk0DZwDcJtiawvcje4I0zSUUVKOw4BSPPCwbLOzq65uYWFhYWJyenx8cnFxeXt7eP4iKLZR5YP0KEo8dOYUG0vLJxx533Pvb4U/ddfujCxTuWllaqq2uZnPH5Vas1vb39t912x9LSSjze6vMFUlPTzWZrU1OcfpjdZktLW3d3L95Wgvc25yoSieEyDgMefQl9B3WV1u63YiiLxSaVyjMzsxG5j4xOHtw6cvzEmfWNLcR+tXXh6pp6IIwCky09Q8T+E3Em8zx0H5ZPubmSxMTkjIwsjUYH9KXV5rPGEC5WyMnckqWlZfgXQy2mQiJnYX3F//KSef7fUPT8fENmZvYObh3IrwjecOwrLi7t7e2/++57r1379Mcff/rnP3/57rsfPvro2hdffvvZza8+vf45WuO/vPPeX69+8OFHn773/sc///Lrc8+/XF1Tr8svqK0LoxNpjLW0xDva27p/q6Job+vu7Ojt6uzr7RkcHBgdHhrv6x0Kllbm5shKg5VIvHC8YrCG8N7W3o21jNPlM1scBSabyWwHr6+srGYnAyKMIhYjdzgWtIJYgwEDwimh3GEOTf9JuaDJCYej6NkEqyIuexwlmH/wO8XciS6UDRJvuPpBbeFlEMzb2QcKLa5CocrKEsHnBqvEmYahTsjHpufBtIqXFhdQwQBbGFOFFb+QYh0MlnMCOZPRaCOs9+Hh0YGBoa6untHR8eGRCcRouDDD/MK/a2394JGjJw9vH6fZw4DrxIlT8Xhrbq6EeZgRmtHmu+9++Pnnfz3//Iu1tSGVKq+hIYLWJByOQmkSjLdJgGxubgF3YR8oZKEKE6/AW4IFxhs1XyZT8IKCU9gdntq68OjY1Nr6wZXVA1PT88jxPN5CuK9p6dk5uTKpTMUrziaWqSQnR8wiCjxMsNspKDDza+SAwWjFqZEBp6KiiraLdoMdFZWcl0bwj3O7vTU1deFwVKfTJyQk7aiqqmGjzZeDBgXhKykp5Q9/+JPN5lhb23j99Td//PGnf/3rf77+5oebn39947MvP//imy+/+u7rb374/od//OOnX378x8/LKxtAMkTh4q49OjLZ3zfMCezq7OvrHervG+7tGRwaHOvpHujq7Ovu6uetPhS1WpzGAitPQHO8vaS0AicY7MCKisu8viLWg2aLQ5dfoFRpydZi5coGnFdFACQZuliaUwNZDPKssxMHGQOAoXEXlN2cH4z0a2tDDQ0RYRfCzS24tfNGljL3Oj6o0LWR6nCGzWYriw2KHm+kHaWmpiOQTU/PRKYkkynYcPBdCS881ET+6d96RlD20VWFw9HW1vbe3v6BgSGMpIij4V4g+bSsrALYg+iyWGNLZVUdySdkdeCSjKq7rb27samVtaHbE/AHStiA5eSIoRzR0T322J9v3vzis88+f+21N06fPtvb2w8Ag7wTXXxLS1tPTx+Oj9XVtRRA4A06OoarcDjKZ1H5ub8kEhk7SSEzWKlUQ4JXKDVOly8ai4+MTi7sX1lZPYA9yura5tDweGmwEstMNvVyRZ5YLGXwdjhcAjBG34iommZeAMxoRgRjSDQAGo1OLJYSccP6l4rH5a5UqtmOgtDQtqDbVKs1u3fv3eHxeBobG0tKSsxmM8gODpZIURQKlThXLsqWqFW6zo7ehx96/O8//vPHf/z88y+/fvf9jzc///qXf/368y+/vvX21bpQxGJ1eryFgvs9mQdcpdjjIo1n/UAYEzQ3HOZIXGJDFSgsNZntEqlSodTkafSiHGlmVq5EqlSqtBKpEkdHTB1TkpJzskXpqWlJCYnZmVlZGZlpKamSXLEkV5yTLcrJFsmlMm2eRqPOyxXlJO5LAH1JSUmDowglDQMY6gPzFUMUwzSLLB5cJm+eD6LL+AvAj7Dmm5tbmptbeJg4vdQuRjtcmJh2xGIpuxA6IpEol450796E5OTUjIwsaFwZGVlcE7C66VM488AVnEbyG8ADKiqq2to6hoZGenr68FCk3A0ODo+MjI2MjMXjrYCNsVhTS0tbV1cPngDAyzCtOMzsG/kIigFkuzBaiguLMtLSJbniXFGONk+TkZZuNlsvXrztxo2bDz74cF2owWJ1DgyObhw4tLyycfLUuVOnz993+aHtIyeI7kCYirsPDiNgcjW1Df8OY26IRKONtbUhen5Aqbw8LeEcsCDcbi88RIlEVlgUJKEd2hrKidm5xZXVA+wMq2vqk1My/uv3OzOzcjVag8fjy8vTWq12Npl0Q8JKk7lagNNSU9ORBTK70ou63V68S8CfIEvSP6tUeXKpQq3MMxnNTrvL4/IWBYo9Lq9amVdZXtUYbdLrDGkp6TtEIpHRaDQajV6vt7W1NRwO04JThf3+wuqqEIHPPm9RXW14anr+2ede+va7v3/z7d/+zz//++dffn30sSfjLR0Go6WwKIi19ujYFPwgvElBWQaHxjAXYu+HPSMhlZ1dfU6Xr6m5rTnerlRptToj635847JFkoTEVES9GZk5GZk5uvwCdV5+VrZYIlVmZ2aJsrI5hClJycmJSUkJiempaWkpqRlp6aKsbKlYolHnafM0Odmivbv3IBcSVvPZ2TlsCNnVCt4wVFS0pGDfDQ0R6p7Q6wLVqW1HFAAAIABJREFUUP0ikRhdPvMAVzilkk8UnDZxB0UCDyyOj3V2dg70nbS0jIyMLGojIygfYaEnsMPpeRhLfL5AOBxlAhGkxkz4LS1tMNpx32lv7+zo6EIq2dHRJfwvtT0cjgoXCj8OP6zX66fesrIbGhqZnZ0fGhqZnp7t6ujMzsxSyhWGfL0hXy/JFdfXh1966cqLL74cizVFY0133nXfs8+99Oprb11990N2jO/89f0rr7yxdehoSWmFVmcMllVxR5OYiwCAyB3hEDY0RPDdQWoI+VsgDGIU4nZ7e3v79y+urq0fJEvQ7QlAHTEYLcUl5Sy6aKxwLlxZPXDy5OmamjohDQ6yBMatVCN+w2azFcgU2AzOE80XO2GaZLiEEIaBfHJFYplEnq/Vm4xmi8nqcXldDrdGrfV5/PV1DflavSgrZ4dEIsnOzs7IyFCpVHa7vaCgAAxKoKF0d/UPDY719Q4N9I/MTC9AAuro7L3zrvuu3/ji7nvuLymtEEsUscYWXMRR9NK34EzR2tYlpAJh94RjYjjSVF5RU1lVV98QMxgtscaWwaExh9NrMtsdTq/PX4wntFZnlMnVf9q5R6M14KlRXFJeWVUXqo8aC6z5Wp1SrpBLZeKc3NTklOTEpLSU1JSk5Iy0dHFOrkImVymUOo2W52Pv7j0JCUlwNTl7LKnZFggrAaHxw7RbqDCAH1CQi4tLGxoigGY+XwBV1OjoOFJONrY1NXXoRBExEbGA7xgbBYoh9ZCaLHDEhS0f1z/63aSkFE4pAiggBNaJQrJnZWW1AHJQk+F8sXZrbGzmT/F0i0YbsU2gbrMhAKij6vp8ARaPzJZ885iCt7a2z8zMjY2M7r5lV1JCol6Xn6dSZ2VkxuOtb7759urq+szM3Jmz56+88sYrr7755FPPPfvcSy9fef3lK68//8KVF1969Yknn13f2CqvqLHaXMUl5XD0UeG0tXejF68LRYSmg8qPPA0uDvgTCHNRUcnIyNjw8CgzIfNeQmKqKEcKA9bjLWxsap2YnMXl8czZC7fdfvfRY6cuXrwtFGpISEjas2cfhD65XMmrDIWgsbG5pqaOsD0iq+BRMeBAacRHh6mPcQP3DblcmZOdmysSqxRqjVqrzdNZTFa71aHXGXwef7g+olKoE/cl7ZBIJAqFwm63l5WV+Xw+o9GIk4/VakeLwCEcH5uempybn1uamJw9cvTk1PS82xPQ6oxeXxHeM0PD41g7N8fb2ZBiyoSPU7ylAyclzHb4UzAAJj2rzQVPDW9SKA4EfGMDh6ux2xPAooYM04ZwY0lRsdvp8nt9bqdLKVfkinI4kEq5Il+r48nQqPPytToOoUCYZgmBhELoapg9mAbp4BEf0R1grwIC1N3dG4+3lpdXEkuSnZ2Dwo1qST0EleHEovSngYTxiGsLLTHR05CneFF57uk2SUcj4+n3v/9jamo6WC4sGbVak5SUsmvXnrw8LcMnnTOewpw6yBwCl6qurp6kKu4FQScF9x/WvkC4gw1fVVUTCjVUVFRhapaami6XK/3+wsryij27difs3ZeRlp6TLZKKJa2t7Q888NDm5tZrr73x6mtvPP7np/969YO/Xv3g2edeAlF/8aVXn3/hystXXn/q6ee3Dh0tLAru3pOo1Rl5PIQoSAxChbw04TtkC8ctWVRUgui5tbX95MnTExNT+HTWN8T4UusbW0St0IuS/bC2fpCcv/WNrbW1jZ6ePp1Ov2vXnuzsHEG5hkiyqqqGNofDj8ktNxRnTCKRwccQJPbCNW2zOeRypVQsE+dI5FKFTCKXimX5Wr3NYjcZzYX+oubGuFqZt/OPt+wQi8UGg6Gmpqa5ubmiosLr/be6hIkzGCz3eYtCdZHBgdHpqfnpqXkiQTELhbbS1t6NXovmc3hkgmzD6ZmF1bXN4yfOkIyNkSk2pLD4FpfWZmb3I0RsjrfPzO7H+BQgbnVtc2X1wKHDx44eO4XX6PjEjN3hsTs8LC38gZLBobFYJBqqrWuMxiINYbfTZdQbLCazyVjAO0a9QaVQyqUyhUyenZm1d/cexnfOIRoFeBu8ET8kADy4g7If93h8kUispaWtvLwSjybE7AwJaC9TUtIoR2C2bMZBaxHCwyhgGYWRGdgswnnYMPTDLMSAQ6GDI10tKDAHAkXgFhCD8NUlwIzWsbS0DGMFCJZCNiPKA2BVtAiAeNCOBaJjY2Nzc3NLaWmZTqdn6YIETiCCgMT8G+JKTMpMz5Dkinf+8U8cxWCwfG1t4/jxk3fddc+TTz3z7HMvPfX08888++Jzz7/81NPPP/f8y1deeePFl1597PGnLt//8MlT52KNLaIc6c5b9maLJPl6U1FxWbylgz17Z1cfVga4GQhhvTT8Ags8K0tksdimp2cXFhZJVVhe2TiweXjr0NG777n/3PlLW4eOnjp9fn1ja2l5HbqPkLmwsrK2ubnV0tImxAdxDlndcU/RAsCF5DfsdLrpTeRypbCnFfgVMOm9Xr9Go1Mp1DKJnDepWKbT5DtsTrvVUVxYEm9q0ebpdu3cvcPpdHq93qKiIp/PZ7VanU4nPbfVaqflaIl3DA6Mzs8tzc0ujo1OrawemJ1bxJsRU6al5XXGPwo9DvaYHVLN8BVnGsSdqa9/eG5+aWl5ncztufml+YVloegJTD8i2baPnFjf2BqfmLnzrvuOHjuFlTAByAODo53tHa3xls72jvbWttrqmoDP7/f6Cv0Bt9PlcbkdNrtRb8hTqWUSaVZGZuK+BFAZOGVyufK3rE7GLW5BRj4U7na7E2gL7ltBgRnXd14P2jN2gICx4OnQd1glo9xBMkMjyl9gR0/1y8vTchSFvR9IDxbUYOKoh4HvGdJisSZMPQKBIlg1JSVB+kxKH8eVQ/hbEimnkcRPrCKgWQG01tXV01fjIC6XKyFbkWyFkFomU+zZs48TqNNoNeo8pVzxv//jP/PzDZubW3fddc/Zs+cfevjRF1585aGHH3/s8aeuvPLG08+88NTTzz/51HOP//npRx978uFH/nzy1LmGcGNWtnjX7oSdt+z9z//9x5TUzMKiIGZwnV19MLlhq7Hm4Qxg64wz3R/+8Ke0tAyyxJua2yDHEKALzZh0NE7m+sbW2vpBGAjjEzNjYxP79y8NDY2UlASFzAKM26Flw4mD8EQZhIoNuE0+DybIvL6sAdk4mM3WPJVGLlWoFGqdJl+vMzhszkJ/kd8bCNXW19c15IrEf/z9n3YUFxeXlZWVlpb6/X6Px+N2/9tPrqEh0tc30N3dG6qL1Iei3V39E+Mz83NLeNfDWSM/dGJytrWtC5Y652d9Y2vr0FHc9almGNc3x9vpWsnc6OkdHBgcFeoqDsJDw+MAqjOz+/mCyysbrI/n5pfWN7aOnzizeXCbUb6ndxAAsKWlraWlDdtfLi2cYVnsgD5nZGSB/rOQRTMKGZoWn3af7S02PkLePct3yhRcKlaCtJQwVCB5s3flpAmBhCwVeAe3aQGJlUhkbEdYVAi+GDQjHBXmUhSi/FBs/Ogq4V7wWZAYm5ri1I1wOCr8NfiWCA75FG4HFuL4moK8E3DNCa+oqKIe4uyC8pWvU1xcqlLlGfUGhUxeYDD6vb6Az6/N03R19TzyyGPb20cXF5fHxifX1g9evv9h6uETTz773vsfv/raW888++ITTz57730Pzs4tFphs/+v/+p1UpioNVlZW1aHIMRgt+HnixIWLKaJHhFd79uxLSUnbuXPXrl17cMdgoWossCJ2dbp8+DubLY7evqHTZ27lNodEyoFc2L8yMTE1NjZBXnIo1OB0uiH3kqgneH8hj+Ac8p1IJDKeIugW0Jh4ctgnwSiAwY8Xxm8zGBsaIm63l+98h8vlCgQCHo/HYrEUFBQYDAaUb6AyoVBDeVl1c1Pb+Nj05MTs0OAYWsnBobG+/mG4FP0DI/BF5+aXtg4dPXb89IHNw8QgLuxfOXb8NOaqvX1DrHfBTokxEpKexsanqZM9vYOkVQtLDox6Zmb3Y6RPaGFv3xBU0qmpmcHBYaQufX0DbW0deGYyPCDwKy4uZXASpPSksQvGQXSVaEmZtlnNceTgOrImRn4BLgozC88BQBQ2EJQyweiWOinUTOgdAhULUSKHGWEL9vIOhwuqDUwoqpnAg+PlBM9k0ysWSx0O129/dt5YYHBWWfHzcRoteM9ms5Xbh00mAxi3AHQFlSpv794E1pvAyOXllaFQg93u3LXzlrSUVKlYkpqckq/VDQ8OPfPMc0888VR3d29TU7y9o2t5ZePosVMHNg+fPHXuqaeff+rp559/4crjf3766LFTpCBnZObs2Ztkd3gIMKVjam3rqq0L1zfEoP5idECnAIeWfh5XSKPRtGfPvqwsUVVVjc9fbLO7NVpDUXEZhrHVNfVLy+tnz11cXdskWxqbbUbEo0ePLywszszMYUgXCjW4XB6RKBcnVVSmcJu4YZGn0UaBYPO0QACmMArZNS6Xh0UFQt54vFVgKeD1lJsriUYbd+j1eq/Xa7PZCgoKnE6nyWQyGk0EbkajjVVVNVWVdXW14c6O3pnpheGh8WPHT6+ube5fXOVHwrR7dm5xfWOLyCSCCrcOHaX0H94+PjQ83tHZi5QLJDpUHy0NVhL3R4JFNBYn1wEdPXbdA4OjRFiPjk3B0iDbkNjHoeHx4pLyioqqmZm5aLRxdHSc09jc3MI4BEeWd+Ry5S237IZgzcHDWNpiscGu1uuNe/cmMFkxJWKwJ4BdNJ8CJUXwpBGkQwS8MFETWsZpYZEAI7m0tMxqtRcWFksksj179qEeUihUdFaoRYUpn30UBlNIY4LBclpcxkJAoKqqGpA6r9fPRcuJxZwGR21mOWHLxx8JpoxIxQkD5UdmaGRcRIGakZG1b1+i0WgKBIoYYlEP6XX5O//4p3179v7hv37v83jvu+fee++9fOTIMZY6I6PjZDwPDY8f3j6+vrF1+sytK6sHZmb3t3f0YE+oN5gLi4J1oQgPCaoA2Pnxlo6enj6B2tba2t7Z2d3e3om2MBKJ0eTbbI6MjKykpBSv14+sh0hGpr6Ll+6E6EOWycGtI+RJzC8sbxw4NDExNT+/n7BkdCTs0FNT0yEtJSWlEGQC0xDXHAYWJNe/JQMjRoMtKMwpVVU1PT19g4PDfP/RaCO3v88XaG/vHBub2CESiSwWi8/n8/l8brdbr9fn5xsCgSIBtq6uCtWHol2dfWOjUxPjM8srG9jIcR4oTXPzS8QYEX62uLRGtgZZpFhCcdgqq+oKi4LFJeVC1GFzvB2pBIQMdhuoJUgIHB2bIsupp3dwYnKW8stg3T8wgvPn+Phkb29/f/9gPN46MDDU0BABlMeKh5gxaJnw1BjqGNsIMMvJEUPLJlOBLa3D4YKdiO8TsDg7IirbbzNMwAkEfaPg7i6EfrH5INwTH8Tf/e4/U1LS8JWEJIXAh3yy4uLS+vpwc3MLB6mmpg6ADjkMBnP4F2PqARTEyS8rq6CKAo3SfwplGQcHRlwoBDBRxGKpEEKG5g0WMjQxtJfE9BJ64fX6PS53dmbWnl27/+P//p3f67v37nsuXrytr28gECjq7OyenVvYPnJicWmtr3/4yNGTGwcOTU3Pcws3hBvbO3p6+4bYDw8Nj5O9g5/t4NAYm7Cenr7Ozm6COjAm5JIFJCMzHHuO3bv3JiWl2OzuaCxOqAneFmfPXTywefi22+++eOlOdMlnz11cWT0wPbOweXC7v39wcnJ6dHR8fHyyr2+Afand7kxISEpLy+BcAb38dlohjcPvL3Q63RqNDo9JojtAFqDgc40y2HPl6fVGKBkNDZGRkbHV1fWlpZUdu3btEovFNpvN6/VaLBadTme12oHXyMSprgpFI80D/SM93QPjY9OwOmksqenMhw3hRpyXyCSEtbC0vE7pw7q3pLTC6fIFy6pijS0Dg6PN8XYS5IJlVaRzkgBBvorgkE+EFYsjBlGS1TYOHJpfWK5viFRV187N75+YnB4aHh0cGhmfmOro7O7s6ok1Njc2xcORWGtbR2VVTUZmdnpGVkJCkkiUyzEjXAV0BEoKSkKIvEKgLEwRfptQ2NDvC8h+KNTAap43qhbVmA1hZWW1ICkEUHG5PBUVVRqNjm5HEHer1RpuiuzsHLVag+Mr4jrMVNEEmUwWVG2CnTPnU9ArCbazQudJ4UJViEMUphIA/SRbpaVlYGFKiw4aBDTl8wXgrGOzzwhqtztdDqdOo01LSf3Df/1ekiuOhiPxeCu31cTE1ObBQ6dOnwcmuHTbXYcOH4NCjUaUbLbRsSliSzCVBWmvrQuTdxCPtwo0QCT20WgjDTNeZoJwVqvNT0hIyhZJItHmqel54IbllY0LF+84dfr8pdvuuu32u8+cvXDi5NnTZ249vH18/+Lq3PzSxsbm/Pz+zs7ucDhKp0CUYmJicnp6Ju4VyE2xVBUyMJj8f7vFpVsmkAupRENDxOcvNFtsaf8PV+/9G+eZrQnqD9jFYLDbyZYlhso551wkq1jFWAxVrJxzjqzAVKwqZlIkRVGkcrAs2wq2ZDm17dvJbrfdfTvtDC7u3ZnFYDFzd4HBDnbQuLOLmd3eHx7fD8YCBYEtqWmq6nvfc85znsDhkchUDpfP4fJHTKNLy6vt9e7R8cn1sxvXz25coNPpLBZLoVAYjUa9Xj80NATiP5qrcDjqcQfSqfx6eyOXLdUXl9BVXz+7dXDl6ubWHgCVQrGKCAdEUCBWCeAKMhmdLt/E5MzY+LTPH0YOjNcXmpl1gKGWSueR4gQLmXgik84USuXFxfoS5GEIMO10t6DUhOciEg5L5UWPNxgKx9faPfz9XL6MzzKbK2GZAetuHl9MoTKZTDbiY6G7B33MaByG9RPqEpPJHhwkm80WVI9gMJzN5mu1erO5tLS0srKyhr0wepjV1TZ81PGCYzcIYq3WMi7ySqUGYTh8ioilk802C8oO0FHIiIHfkslU7OJstllifZdOZ+F1D85+MBhGGbRYxoCg4gTCiRjPK9bc+H2CGIwLhRBJgeqNxE8+XwhJFAgMhPoE483gIHlggITw4O9M7K1jpuERDotNo1D7Ll1+4/WL6DUslrF2u3Pt9Gxjcxd+2IdH14ql2tDwqMcbxBMCWhXuWTij4UEKBKOTU7Nj49Mzsw6wZFOpDIgHKOzwucAfYdaNRuMul0et1s7MOpaW29s7BwdXrt66ff/s/Pbde2+i+r3/4sN33n1+/ezWybXzs/Pbu3uHtcUWzh6hcoTyCDHDbDaXQqExGCzo3dAiAX3B7opARDFH4E5Hmwp1ztjYRDAUGTGNDpIo/QMkjVa/4HQ3W8sP33zr1u275zduXT05Pb9x64JCoeBwODweT6VSjYyMWK1WCNUBCfr9wRmbPRZNrbc3kolsJl04uHL19p0Hd++9ubd/BHgGVxeRYt9srSJAu9Pd6nS3CsWqbcYO3b3XFwI1aWbWodEacSYz2SIGACQi+fxhMAnTmUIuX0Z/i+UHijBKIpSaB1euwkly2jaPCXN5ZR1gD7DppeU2LPrTmYJUpiKR6URuESgR2PVBYi+VyrG6gL86l8tvNFq93ubW1s7u7v7BweHBweHu7v7m5na3u4GD1+n0ut2NTqfXbndWVtYQXLG62m63O+12B8cSv7+ysra3d7C7u5/J5ODbD9KpWq1FMZRIZARZlM8XYhShUumQe2NzgICN+XkHIBmPxwdHw/HxSWwywCnFWgL7NCi8wP+EUzhqOMHCwzmEQZbROEynM2UyBeF/Ab8sAosSCsWvv/4GmUzVaHTfCRqmbeYRE4VEZtDoDBr94muvc7l8oVAcCIQ2N7dv3rqTSufdnsC10xvFUg3ZOwiEgsgdIXnwX0LuRTyRgcO6bcY+PGKBtRxqO0hIAIoh5sa/BUg11EZI4d0/OL5+duve/UeHR9cA6e0fHGMBVihWEbk5N+8cn7DxeILhYVOpVDk5Ob1378G9ew+uXbu+vb0L5T6YCWQy9bXXLl68eEmr1RNaOYB5mEcwHIKKCF9trDGmpmyBYHho2CSVKUxmSzSW6PY2V9fWff7g7t7BwZWjgytHe/tXLkgkEjabzWKx1Gr19PT09PQ01I0YK+32hTHrVDSSXGqtQQ2IWLKd3StLy2048CL7BVAKYpgazZW1dq+9vrGy2oHnxYjJCqt8x4IHAoip6Tn0pWhB44kMJsNwJAGdPuohsdLANwQ1HFm/BE3+6Pg0ky3O211E9mi+UIEROBg8kHUOj1gYTC7yQzCkQTRIELglEtnAAInHE3Q6vc3NbQBi1eoiuJf1erPVWkYZXFtbR5BIt7uxsbEFPV673VldbeP/C2+SnZ293d19fL2xsdXtbhwcHPZ6m8fHJ+vrXZNptNfbnJiYgqqDuHdx/EgkCuEUbrWOQ12OnRVspgg0FVZXoBRDPImOFzMhds0AYwj2CdR6qIcgfOMFYJBGY4AeDTorkR4F/w4GgzUwQCKRKDiioybzqMnMoNGpZAqfyxPw+Gq1FtIBm202nkgplFqlSlcoViHFBvSy3tkEUkDY8hL2JeVKvViqJVM5aEcxnBPqFkyqkUgMqGEikUIEJZGXNjY+jfXy2fntw6Nra+1eJltE5rRWNwQZgEgspzM4NDqbweQODJDMZsv29u7bb7/79Onzly9fvf/+y5cvXz1+/M6bb7711ltvb23tuN1euVzZ3z84MEACnqfTGfDkKBSq4WETnGYslrGFBVezuXT37v1333369tvvPnny7MHDR6fXz2/dvnv/wZt37z14+uy9Bw8fLdabFut4JBrv9jZ3dvcvsFgsDodDp9MFAoHZbB4ZGYH+AqDf6Kh1anK2kK9UyvVwKB6NJDPZImArxMKg+oHSCZ0EvsZGvrbYIlMYUpnK6fIlU7l5u8tgNJnMYzOzjkQyi2sPvt3+QARiJXzbXL6cL1QazRU482B8R7sLXg4KLxaJe/tHvY0dRO0gZR4hGbgjUGazudK0bZ7F5kulcrAiR0etkA6BzH3x4iUOhwcqJqi3gJ5BqbFaxwlxCebDfL6I/JlmcwmuRERqBRpX2KXU681Go1Wr1VdW1iCWq9Xq2WzeZpsVCsWdTs/l8hCHDbxWrFIYDBZQXL3eCB9uTGjwBUSCBTpGcOIACwGSRcOJ0of/F6ooqGogfIMh8H0bRcIVEm8I5Ll0OpPHE4BBAqkxTumlS31kMlUgEEnFEo1KzWayGDS6RCSWS78jITGZbIFApNHqtbohnz8MOxLk/GCwx44qly+n0nk8UVhNtZbWSuVFPBLRWGphwYVuBSwIgjiBsg/vQ7hcg0cRiSZv3rp3fuPO5tZePJFxunzGIbNYolCqdP0DlIFBqliigAUZlyficIWIJAHbZmdn7969B0+ePPv440+fPHl2796DV68++vTTz549e+/69XO7feEHP/jRxYuXSCSKVqu32WaBsmC5jz2q3x9stZZv37779OnzZ8/ee//9l3/445//8Mc//+nP/+rXX3/z5Onz62c3Tq5dv352Y8Q0ahwaSaYye/tXLvD5fKlUSqPRBgYGeDwel8vlcvmQaVksY2q11rngXV3pFAtVvy8cDsXR5iEQs7bYAhUGNIXllfXW0howLtxz2VyJwxVax6aQn6hS60ctEx5v0OsLhSMJnEOfPwzPUjQq6UwhnshgSsTU12ytptJ5ry+EWPDVtW5vY6e1tIaavLt32O1tXzu9gaRixCdCJ4VQRHQ76Uxhbt5Jo7MBPIDxAMGeQCBis7lo/AYGSHQ6UySSABlTKtUGwxDo7N+lMRuHYTADXwmQVAj/KKwKsLsnHF8It1L4juE5xthgsYy53V4ymdrXNwCFMRibXC4fzQgIwRjREfoNlRPcdScnp63WcfhBYH0CPTGYJSiJmJqgUQoEQlNTNqxngNHxeAJI+IGyAPvVavXwHDCbLSKRhEKhKZVqCFslEhmUx6A9UKl08OYH+vp5HO6oyTwyNAwpOnTuDCZ73u7a2z+q1pog8SNwMp0pYOhA6jjAcLD5oUTNFyqpdL5cqUciMfzM2Bhh9CLCxqHThypyZMTMZnPX2r2Ta+f5QmVyapZGZ1OozP4BSl8/+fWLfSKxfG7eaZux8/hiKo0lEEoFQqnZbFlYcK2trW9sbB0eHr///stXrz766KNPPvrokydPnn322Rfvvffi5s3bz5699/jxO51Oz+8PSqVyOp0J0RPwUlwK6XS2Vquvr3evXz9/9Ojx06fPX7366Nnz91+8fPXygw8//+Jnn3z62cGVo0Zz6fDoar3REomlCqU6mytcgM5AIZOzGEwahapWqgirYIlENjY+iSOBuyqRzKLQYYAGeolMCFhRoBKWyouE+5NGpR23TkyMTUpEUq1a53Z6CD5kPJ4MhaOTUzaLdXzB6Y5E4+FIDOUxX6gQu8FSeTGRzEJmmkrnwacB/a1cqS8tt0Fq29m9Mj5hA0KD+AGCCYDvGQzF2BwBQjVgvymVykGjgdkZwcaA2hDeFnrDiESqNA6ZxydsuAXsDve83WUcMqs1BrFEwRdIBEKpUCQTCKV8gUQmkcskcoVMqZSr1EqNSqGWSxUSkVSn0Qv5IoVMqVKouWyeUq6an7V73T6302UdtfA4XJFAODNts8/NDxmMaqVKp9Eq5QqJSCzkC9hMFoVEppDITDoDXt3IA5ucnEahwz4DAe6EBQYKICHgwHYRBFTw9bD6Q8IuVqNarX56cmrcOiYVS/hcnlFvMA2PSERiDott1BvMIyaDTg/2H5PO4LDYDBqdy+bga6VcYR4xjVvHADvr9UYOh8flCeBbCewAOwlwp4CBJ5JZUK4LxWooHMf6CnHliP1pNFrJZBqkGYL1DhsEvLCUM5lG0bkgE1osUfzktUtUGgvVb5BEe/1in0ZrdHsCk1OzYolCpdYPDY/CGRCfbG9jB8TuBw8fP3/vg59+9rP3X3yItcqduw+x23jy9P23Hj/tbexXxWA/AAAgAElEQVQGQ/EFpy8YivsD0UAwls2VW0vt/YOrDx6+/eTpi8dvP3vw8O1Hbz15+uzlvXsPYN7zzjtP7t9/eH5+c3d3Hyt7h8PJYLDUau0FIV8gEYnxRtOpNJFAiNJvtY5LpfJp2yx6BqzvwpFEJlsEEYHIhCmVF4mvcfBgqoNJTCKSclhckUCsVevsc45IKAoqCcg7jgXXzOz8vH3B5w9GY4lEMg1PHuCcS8vtSrWRyRbRtSaS2Vg8jXhQBFkvr6wjaRXr+1A4zmLzEYIFzBYdDjIzkqmcQqkFogDyNDjTKpUGFDM0omKxFBI+4CJ8gUSu0BiMJrXGoNUNmcxj83ZXpdpAJMPs3ILJPKZQanl8MZPFYzC55EEKXlQyjU5l0KkMGoWOr5l0FnmQMthPkoik4BDOz9qz6YzX7dGo1HwuT6fRDhuH1EqVWqkSC0V4vlkMJpvJYjGYHBjWiiRgS4FVAyQGXShmPAyBUGwQmwnUUlQPuA+Bd0J4QoM3x+XyraOWceuYVq0R8gUqhXLIYJRJpFQyRaNSDxmMeq1OyBfQqTQGjc5iMOlUGo/DlUmkeq3ONDxiMY9OjH3H1MOpGDGNbm3vH1y52tvYgRcoFoBI1IsnMjiESNQLRxLzdhfsvDzeIKLvAPQjpBVsFZVKA5MetDAQZ8NOdnx8Ml+oWMemMPX19ZP7BygMJlcmVwuEUgaTq1Lrvb4QwvzCkUQ8kYnF025PYGJyxuMNwktle+fgzt2HN27e/dWXv/nyq28OrlxNpnKVagPp9lvbB7XFpWQqv1hfPr1+663HT99+5/mTpy+ePf/g7XeeP3772dNnL589/+DRW09u33l4fuPu+fnNk5PTk5PT4+OT/f0rBweHOzt7y8uruVxhbs7O5wsHB8kXWAwmPmZ80jwOF9QN5DrM2xcIclkqnQ9HErl8GXNgo7mystpB6g2OYjZXQj4Mukq42WvVOvIghc8VzEzPJuOpSCgKs71EIjU3Z7eOTTgWXJFoPBZPJlOZQrFcrtQJmAd1FYcQb1kkmgTFHj3nWrsH+5ntnYPDo2vN1iqZwgiF49s7Bxj9C8UqGh7cCCMm6+AgGd7vdDoThihoIAnzGMgxJRIZotgv95GQxADzf4lUiQED3scut9+x4Jm2zY+NTyPHzz7nmLXNTY5PWUfHzCOjw8YRvdagVevwq4AnlEnkFrNVq9bJJPKZ6dl4NOZ1e3QaLWlgsO/SZfIgiUqmoLbQKFSgjnwuTyQQSkRiqVgikymwFIajHAZCnDSsIgjdHRFUCjUWxj80bxgycVwJmZLD4VQq1Wqlyqg36LU6iUgsEgiHDEaj3sBhsSUisUal1qo1YqGISWfQKFQ6lUan0igkskgg1Ko1Bp1+ZGh43DqGc/7dUtTj29073Nm90uluYQ5sLa0VilXcp9FYCq4ZkPAGQzG7w42OEW/mgtMLppHb7QUSA29Co3FYrdYqFCoOh0cmUwcHyQCKLJaxaCxlHDLz+OIf/uh1EpluMo8h1G1yajYQjJYrdfimXju9cfXk7NrpjYMrV/EkF4rV8QlbIBgF1fvBw8eP3nr38y9+8Ytf/npv/2h8wmYwmuwO96hlcmzcNm93R2PpemNlY3Pv6Pj6+Y27N2/d3z+4urV9cHz17MbNe1dPzre2D9Y7W3t7B7A1AHLe6fRAtAyFIvA9olLpF0QCIW5cLpsj4PF5HC58/gD4OF0eIrITsksktIBctt7Z7HS30IViyZPOFNDuo8FotlYhW1TIlPOzdo/LOzM9OzY2gY/fah03j1pdbm8imU4k0+lMrlqrAx/DC5E68Hfy+kLRWAqHEIcTY+HqWjedKXS6W6fXb25t78fi6bHx6W5vG2RUtMq48BLJrMU6CUSBQqFxODzMh6CkYSjC8gdLWCDOgWA0kcw6Xb5YPJ3JFh0LnqnpOZ1+WCSWI77PYDTB8N/tCURjqaA/FAqEI6FoIpbMpnPFfKlcrFRKVZ/H73S4piamraNjOo2exWArZMpIKBqLRMPB0MTYOJfN6b/cRxoYhEUAj8PFC8dPJpHiRWRjQPaJAogt/MKCC4cKJxCqC0DcoLmgfcWWEoQvs9kCOKFSqcHST6VQKuUKnUarkMl5HK5KoRwZGoYGRSaRqhRKqVjCZrKoZAqVTKFTaXwuTylXGHR60/DIzLQt6A/AyAM/TyqdxQeBi5toTHD2orEUyh3sQL2+EPKFkPo0apmYnJpFAYRmOhZL+HwB7EuwkcM5pFLpfX0DFApNJlMsOL2zcwtUGuu/++//pU4/7HT5DEbT7NxCvbH87pP3Pv3p37z56J0HDx+/8+7zh2++ffPWPRChEaVmHh1Xawy5fLnb24bM4snT97/86ptPf/o3J9fOk6mcdWyKxRZIpKqZ2YVypdFe3+z2dnobu72N3XpjpVxpNFtrO7uHVw6vdXs7S8vrK6tdUOFAOUBgEzKbkKCKNIsLBp1epVDCBkKjUgt4fCystVq9yTQaCIaxPYfIEi8gkCDawuR4vbOJjh8gGKbqfKHSbK2qFGohXzRqsjjmFxzzC66F78A64M62mTmvLxCOxCLReDKVKZYqqJ9QZBKO99FYKhiK4frM5cuovTj87fUNbP939w73D45Pr99EggKy6UBDxaceCsct1kkEMAgEIsLeE3xrwG5EaheiHWZn5xHMhuBoDC14Vqam58yj4yq1XiiScXki+Ofp9MOT41MTY5NjlnHr6JjFbDUNm4cMw3qtYWTIZB4ZNQ2bxUIJk86yjo4VcsXGYjOTSqcSSdeCU6NSowCKhSIhXyASCOVSmUal1qjUCplcKpZgaoA/qk5nGB+fRGMPEjYMlACNfp8ZA3ccnE8QgMA7hxoVxzIUikAxFAiEwIAx6PRatYbDYmPYUymUuA5kEqlULOGw2DiETDpDLpUZ9YZRk9k6apmfnQsHQyDEYUfSbC13ulsYCNGIgiccjaUAz2ARhaEDolPgNI4Fj3VsymKdBMdoft6BewfbQvijgeGEppREovT3D9LpzMmpWX8gMjxiGbVM+AORsfHpuXnnemfz6bMXn3z6xcsPPn73yXvP3/vg0VvvXj+7dXZ+e2Nzt95YhqtDe31jYnJGpx+uVBu7e4cn185Pr9+8fnbrvfdf/fZ3f/zs858fHl2LJ7KjlskR01ggGCtXGq2ldrO1VirX642Vaq3VWmpvbu1vbu03W2vF0mKpXIcijPC8xCwAoQaTycYO9oJSrlDKFWKhSKfRToyNq5UqEHbAnEimMtlcCXMaClE6U0B5wQIAbytsswGH4L1GSaxUG0OGYblUMTE26XS43E5PPJoALQjrco/XHwxFAsFwMBSJJ1K5fDGVzoPIi+1tJJoMBKORaJL4GZKpHGbU5ZV18Gza6xtgzGEh217fIH42oKPpTCEYirk9gaHhUTqdiSA02CuBAwFRJvzMibBrLLiRhehy+/EzYLzERQBNMwKDxydsGq1RJJYTCk6lXKVRabVqnVat06i0Ap6QQqLyuQKDzjg9aauWa1sb29VyrVQoJuMJt9Nl1BswF0hEYrFQJBIIVQolDoNMIhULRWKhSCISw6UfImMMgSBPEtgMPu/v09Pg+R8IhJBEi2OM+g+CezabhwNNNBr3ebzj1jHCq4JBo4sEQthk4WrAsEqjUGkUKofFFgmEeq3OYh41DY8MGYwW8yiRh+F0utc7vc2tvbV2Dzo1qGdgiYCBBW8mHp5oLAWvk2Qq5/EGoWlCzA4CWIeGRuB2g405SL9wnaBQaJcv9w8OkgVC6bzdhfYN3n/37j/68qtvvvzqm88+//l777968vT9p89evPX4yf0Hb731+AniYlAzehs7pfIiDFbgu4k5cHfv8Oz89rtP3vvlr77+6tffnp3fhlcLGD8gRUP9A3MqjEuZbDEWT2cyOdjhWq3jyNtDzJ5AILp0qc9oHLbbFy7wuTyxUMTjcDUqtX1uftRkhoUJnc60Wsdz+SKxc8Msm8uXC8UqriscPwxvxGmEUgkzWL2xbBo2sxhsrVo3Mz07Mz1rn3MAywKN2OcPRqLxSDQejSXSmVypXC2WaoViFaWsUm3gEMbiaaz7gqEYShNcuhbrS+VKHcWwVF7EKHh0fIomtlCsQu6UTOWQLysSy2Fehh0rwAmQlQBREOJdlBS/P4hkUpfb73T54okMfjw8Uu31jc2tPZz89c4m3iJQTyC9AfOQy+Wz2VzseyyWsWw2jyEB4oBmvZHLZKPhyMy0TSIS8zhchUyO0qdSKDUqtVwqw6MPCzmgMqOjVizogcoQjShBF4Y7LXwu8A9BDBAUqMPDJmCqTqcbnDgwwqLReDwacztdoyYzvELYTBaPw1UrVSqFUiQQ8jhcAY/PZXOAzQh4fAA2oyazaXgEJRSqVtxrK6vt9voGgAOwMjDUQDGDCHSURGDgoXA8Ek3iapu3uyYmZ4DVQ+S+sODCxhIrTVjuSyQyHk+A6GUSifKT1y6JJYpRy4RILAdK9823v//yq29evPzop5/97PMvfvH02Yu799586/GT5+998PY7z27cvAuD49piC35I0ViKzuBMTc9BHgQX1sX60spq59rpjUdvvnP/3qPnz16+9/yDWzfvXT+9eXR4bbHWqlYamXQBebjpVL5SrhfylXgsDetUqFXpdCaFQuPxBGKxlMlkX7rUJ5HInE73BSxYuWyOXCqbn52zjlqICPWJialcvoiaBkc6vH3ATvBrvbFMpAiiQV1Z7cB7vFReXO9sTk1MM2hMjUrrdnrmZ+3Tk7bZ2XniCne5vdFYIpPNZ7L5UrnaWlppLa0BvIL7KJJhcF9mcyWfPwx3GcyEoFzgxOLHgOS/t7GDq8jp8mHn63T5hoZHSWQ6vLf5fCEoo1iRgRQPb19c4fCWnJ6e8fpCHm8QtxqeFVhaQYgMqvrO7hUIRw6Prm30dlZXOtVKI5spJuKZeCydiGcS8UwwECVsV7udrVZzdbHW2tk+KBWK8WgsHo05HQsKmZzNZKHo4QQqZHIhXyDg8TEWSsUSSLGgV4TLKBEPisRZQv0EVxvEQXu9fphnwjoFoQAOhxOG6+VyNZ3OlkqVZnOpVCjmMtmZaRuseoAP8ThcvVYnFoo4LDYmVaCjQG40KjV+Wr1WZ9Dp4U6AxWm90cJMgasQ4wy+iMZSKHrwN0F5hLoCv+N0+cCYgV0I1loY13FdgiIjlyvB8iORKHQ6k80RDJJoF9/o/x/+xx/P210ff/L5z37+5ZuP3rl+duvW7fvvPnnv7Xeend+4c/vOg4dvvn12fvvZ85cPHj4+O7+9tb1PdMXm0XEeXwxhfrlS39reB/RQbyw3Gytrq93jo9Orx9d3d67cvnX/1s17sJDP58rxWNrjDnjcgXAoHvBHHHY3WFlSqZzD4fX1DfT1DfB4AoVCBWtZs9myutq+YB4xadUauAM65u2zthk+X4gY8YmJqXgiRbhBhsLxcCSRzhQSyWw2VwJxbHllHSwkbO2wuINqHmuGkSETncqQSeSmYbNp2Dw/a8dwAolGKp0FKpMvlKq1em2xUak2QNEulmqd7hY4aMCyE8ks0Fd8itlcqVJtoCsA6p3JFnsbO9dOb4BGg8M8M+vAjMHmCN64NECnMxE1gcgEYKGQ8EHZRISHAZSDAS5gIXQawBhQ88HgQzHc3NpbXet21je3t/Y3ejtLrTWct876JozGe93trc09/M7mxm5nfbPZWKnXFgu5vN/rm5+dwwcBx1SlXCESCAFZC3h8qVgik0glIrFUKseqkzCqINy1sRuEhBdeFT5fAPaYNtsshIKw5YMAEsmqMIMqlSqIIisVihNj44A6FTI5l83hcbgcFluv1eGy5rDYaEcZNLpSrtCqNXqtTq1UiQRCIV+glCvg0wHtb73RwpCSTOXAUiSYHlga4YqHyVokmkTESCye9gcioXDc4w2CTAeeLUTJVus4LCHBf4BPIUJOBwZIff1kGp39wx+9rtYYHr/99Jtvf3989XoqnV+sL8FBnAjYuP/gretnt+7ee/PW7ft37j48v3EHinPU7dm5BYlUaTKPwRup29sGe7mQryTiGa8n6HL6Av5ILJoKBqILDs/01FyxUK0vLgX8kRmbfWLcZtCPSMQK2DhwODypVI67D8LFk5PT3/72b//yl3/6j//x/7hg1BtgB8jjcG1T007HAsIxDYahuTl7Kp1NpfMASxLJLFwM0dBXa00sRhfrS+DCY6FPNB4oZaZhM5POkoplRv2QUT9km5qByg5Xtc8fjCdShWK5WKpkc4VkKoN+uliqLdaXcAhxPxE9DBoY4qcCMtRorhSK1Uy22Fpa2z84hsaq091yLHh8/rDPH7ZYJwdJNDqDQ6XSkXcNk3nYyIKtjuwKMDORZ+bx+JAJFQrHA8EoGlHoj7EsBT6MkghTY5yxVnO1kK8U8pVmY2V1pbO81G7Ul9trvW5nq73WI75oNlbWVlZXlpaL+ULQH9CqNaSBQTaTxefyeBwul83hsjl8Lg+7XLSjkEESMYkEDEOoh4mxEOgoTib2hMTc63J5CA9SWNRUq4u5XCEWS8ilMhx7uVSGoofFIH4APpfHYbFZDCaYA4SlnV6rg/GkWqmCYwiutsV6E71cKp0HIwrsJVymWBLiEOK5Ai8qky2iTnp9IVwuOIfQGdntC2azhc8XYldhMAzB9Qw7Nw5X+IMfvkYi06u15s9+/uXHn3wOBWOl2kDAxtn57ZNr58dXryPH9+z89rXTGzdu3r195wFgGLDeYGjmWPCw2PxRy0Sl2kDDdXJyurW1U683QaD3ev2FQmljYysWS6CrggsWyh1S92y2WWjNPvjgw7/7u7//D//hf/v229/9t//2//6X//J///Wvf/3rX/96QafRjlmseq2Oz+XZpqbj0djExNTwsAk1IZXOYiAESom+An1psVSrLbbAUMNJgEMW1vRgZq+sdoYMwywGG3QZvdYwPWlDNw9ucSAYLhTL9UarVK6m0tl4IoXTns2VllfWCe1SqbyYSucj0WQwFENlJraXqLdoTSFcXF5Zh+r/9p0H8HKfmXXIFRoKlUmjs+GDQDh8wpIABltEOC7eTejKZ2YdHm8wHEk4XT5cqIFgNBCMEuR1iFB7GztYhWFCxk2ENwf3FMgiS8ttvFew0lmsLy1Wa6VCMegPOObtWrUGi0GsbXECBTw+DI4xOIBHgcEVQyARTgIMBnRtwhIff4oVBZb7kNs3m0sgpiOFwu8PQiFOIZHZTBYIA6AHSERi1D00xlgSkgdJLAZTIZMPGYxDBiOcfw06vUal1mr1wC1HRszYOdUWW+lMIRSOA9DCEgunDh9lNJaC3MzjDcbiaXyNJExoQWD6CmsC6EWIbFPCPfk76QmD88MfvW6bsb94+dFXv/721u37raW1TLZYbyzDDgInEB4zsBe7enJ25+7DBw8fQx507/6j8xt3YAJw6/Z9x4KHQmUqVTqX25/JFqPhWCgQTsSSlVK1XKwk46lUIl0pVZ0Ol5AvIg2QxUKJVCyjkKgMGlOvNbhcnm534/j45NWrj/7pn/6vv/71r//5P//l88//5j/9p//zv/7X/we/c0GtVJmGR3QarUggnJ+dK+YLTqcbBWFycjoaS2AwxSHEyg6NO3oz7BKwscCWIpcvo1ihNdWotEw6S8gXKeUqg844Mz1L5K3HYolqrb68stZoLhWK5WyuUCiWU+m8y+2PJzKoM/jO+OQi0SRiEkLhOD6qSrUBUiLwIWhhcvkyDBfRYCw4vSbzmFSmMhhNDCa3v38QoR+oh0g1IATRSO2Ewv07Ofz0nD8QAZMjGIqhJwe6gLm30VxBr4L5vlxp5AvVQrFWb6w0W2u1xaVqrVVvrGRz5VK5Xqk2y5VGpdpcrC8v1pfLlUYhlwdjBibFaElQZ9hMFno/zIRqpUqv1RkMQ9DmEwWQyB6EdxN+B9JBdKoQ+6OdQ+dZLJYBxsCo2+FwItWUzeaqlaohg3Fm2gYyHYvBFPIFTDqDPEhCXwoCHfYTYqFIq9Zo1Zohg9E6asFog2BQEOvKlRoeHgzV6FYAXeI2B48C/xPkFSL6IhSOO10+6JWCwTDWMLh9nE43RB5YS4BvCAuvH/zwNa1u6Oj49Muvvnn2/CX8jWLxdL2xjMEBspsrhycQhe/tH8EccW//qL2+AQPvza09uATevvNge+dgbt6pUuvlCo1OPwwCxqjJMj1pm5metZitoGFIxTIhX0Sj0OlUBofF5bJ5s7a5oyvHX3/9za9//Zt/9+/+13//7//xyZNnx8cnH3748XvvvfjjH//817/+9S9/+ae//OWfLmAFDPjbteAsF0sejw9OJ0NDI/5ACExovI/o4/GW4VYjqgGu/GqtiUMIDkS11pRJ5Ew6S8ATSkRSg844a/suRMnvDy4uNra2dzvdjUZzqVqrV2v1UrkaiSZn5xYCwSj2NkSji48Km1y3JxAIRnG9oSuGwrDZWsUc2GytwlTr/MadYCgG3pnd4TYYTRjf4YHP5wsRioZ0Tjh/wNYaeIDFMjY373R7AmqNYWbWEQrHZ+cWCLpjJlssFKv1xnKnuwXZ8ebWXqe7XW+sFEuL5UqjXGkUS4u1xaXVtV4mW8rlK/lCFb8WS4uFYi2XrzTrjVAgCMoEqCoigXCgrx+UFBaDiS25WqnC467TGRCRh8g7rMWBJEHCT8gmkNmE4wcZfrFYhn0D5BRoRqzWcYKwbjZbRoaGh41DtqnpqYlJ+FawGEwMgWwmi0ahwm8bwyrwPIVMbtDpx61j49Yxo94AZhnMIErlKoYLPDlAR9FJoavHcAgeaTSWArMfx8/jDToWPDC5gY0FwBjsY5xOt8k0ymCwcKtiZc9gsC73kaq15kcff/byg4+vn90CpuAPRArFKnxS4K8JW0CYhuHUgTRXrTWPjk8Prlzd2z9a72w2W6vd3vbe/tHMrONHP77IZPH4XAEIwCKBmM3kcFhcPlfA5wo4LC6dypCIpGwm59LFywt25wcvXv393/3DP/zDv/nmm9/++c//6sWLDxQK1Q9+8KNEIvX06fNf/OJX//iP//uvf/2b3/zm2wtyqQzdjlKucDtdpUIRjAc4HXm8fsTiggKGRpFgpYEpChAFhwEihmLpu/uvVF4UCcQsBlvAE4oEYqN+aG5mHtEO9Xpzd3f/+Oo1nMPNrZ32erdSXYSQLBCMYgG4tNyu1poQNyVTuXAkgWxKjzeYTOVgQ4K7ABARNvvZXOn62a1Od+vk2vnKakep0lmsk1PTc44Fj0AgggIA8AyomCBzY4UK5APqcqt1fHZuwTo2JZYoFpzeWDyNHRRGF4LaDpsGHPud3cP2+maztVZvrNQWl1D96o2VfKGKE5jNlTPZEl7pTHGxWstlsjqNFt0dFgPoSIGWScUSuVQmEYmxGMB0AdMKxKERXSj4a/A4xY4edQOZRzDIAJ8GdjXT0zPDwyY0ckQM26jJrFVrxq1j87NzSrmCNDBIo1DBqUI9pFGoWJkg8AOzokalHjWZJ8bGLebvfDpwFEvlKj4+zH7E54ixEO8hVvbEZgLEDFAC7Q43Ehphf0yYAADHXlhwabX6y5f7SSQKm80lk6n9/YNT03Nn57dfffjpnbsPj69eX2v3ItEkXMXgjgtn6o3N3SuHJzDvRA30eIPWsal4IkPY6kI0By3rxOTMa69fJlMYP/7hTwb7Sah4Ap5Qo9KqFGoeh8/j8EESFgslAV/w6bvP/u3//L/8m3/4t7///R//9b/+u2+//d2dO/d0OsOPf/za+Pjko0ePO53eysraw4eP/vCHP12QiiXEJz0zbUsnU/CEnZycNhqHXW4v2ndUuUQyi/cRG3wIZ3EssUghcFGAJcVSDZeESCCWiKTmkVG30+Px+JLJ9Pb27tHR1aPjk929g53d/YMrR9s7e6tr65AOwlp/vbMJSQSOOsiryB71+cNob3DLYv6EVR7gU1xyh0fXDq5c9XiDthn75NSs1xcaGTHDPAILQz5fiHBPRAVC4wM2hk5nmJiYMhhNQpFs1DLh84edLh9iMPyBCLam4UgimcrVG8tYGO7uHW7vXOlt7K53ttbaGyur3dZSu95YWawvV2stFMZ8oZrJllLpwnevRLJSKltHLXQqDU7yWNtiHhPyBUK+AMePNDDYf7kPGbdInkHbCYNDYiz8/vLQ4/HB9B5iHxhSYN89Pj4JWSrkWlCparV629S0Qae3jlpmbTNqpQoEUajmaRQqlUwRCYQGnV6tVAE9Ao9HJpFq1ZpRk3lyfIKIQ1Eq1eVKDSZDaBywZMYTRcStER0WkktAKEUk8+zcAjScMLMDIWF+3gHYAnMTxNCgj4pEkvXO5puP3nn3yXtn57cPrlxdrC+5PYHZuQUcQpQ1nD2YTa93NoGr5QuVebsLuTHt9Y2j41Pg/AhxcCx4+ALJ6xf7hHwRncq4+Nobr/34dRqFLhXLJCIpk85iMzlsJkfIF8Ui8U8++vTv/+4ffv+7P3z7m99+881vv/rq6xcvPjg8PDaZRvv6BgQCUa1Wj0bjs7PzDx68+ac//U8XMP0T0pWAzw+dMhydnS4PnjasBFPpPA4ezh4qIXYD8MlaWm5D3QthYS5fRn8sEUnlUsXk+FQ4GIlG4+Vytdvd2Nra2dnd39nd39jc7m1sbW7tbO/sbW7tLa+sA/wEOgqQA9gM8lbxwiIe4Y/f392XK3X8zd29w6snZ1vb+5tbe2Dl+wOR+XkHh8Pr7x+EnBcqPsSGws6ZzeYSkfTT0zMsNn9gkIoRZcRktTvcTpcPvlUERlVbbMFj7uDK1cOj0929o/b6ZqO52miurrU3Njb3trYPcBor1WaxtJjLV1LpQjKVT6ULiVi8WW/YpqZBGQUMw2IwEfBAp9KoZMpg/wBpYJBJZ/C5PJttFgwSuE5ls3kkbAILhfoe3mpgyQcCITBIiZgKSCgsljE+X0iI6CEoGR+fnJm26bU6iJhEAiGVTAEMgxPIpCurOV8AACAASURBVDM0KvW4dcyg0yN5DvweIV8gFoqMesP05NTk5DQEwcQhxFoL/A3QjHDS0HxCwA36KHG74b6bts0TpY/g5cEOB868U1M2g2FIKBS/9tpFCoXmdLpv3Lz71uMn77z7/Oate93ediZbXHB6J6dmE8ksDiGc3Tvdrf2DY0wQKB7VWtPucJtHxwPB6Opat9vbvnJ4AgcznE8Wm6/WGHgcPovBJvQxNAqdSWfxuQIum0cl08LByKuXH3791W9+/je/+Obrb//0hz9/8slPb9y49fDho0ePHk9MTIHWYzZbEonUyIgZTlwXaDQGBN1sNlepVIdCkVKpgrRRgNr4pDFRVCrflR208t85QzaWsVohOsNkKtdoruzsXnG5/RQSVcgXCfmiIcMwcKRsNt9otLa3d1dX2xub20fHJ4dHV6+dnt28defqyenVk7NubxsxMoTv3WJ9CbsmdDX+QCQYihEURMQeohPGpYATksuXN7f2bty8u7t3WChWMU+GQhGZTIHJELpBoVAMaxnIbeGxBa2aTmfo7x8cHjZht4mZBJU8ny9+3xt7dbUN+7qrV6/BdWZ9vbu42ADFfLG+1NvYaa60Wyud5bVeqdpMZoqpbCmVLeVyhXA4Go3GeTwBiURhsTgcDm9wkEyh0AYGSLjjqVQ6lUofGCAhAAzWzDCJyWRyEPgjKAIre0CmxCuZTMdiCfjzIbwBzDXMgbB2BzIM83UcSItlTCKRUSg0Nps7MEDCxEWl0mEvDUMarVaPSA9sCJCjiBUrjHFzuUK1ulivN2Hdn8sV0plcKp2NxhL+QMjnD4YjsXgiFU+korFEJBoPBMORaDyTzUeicbvDOTfvgMcMxM3E1/BZRrTgyIhZKpVTKDS5XHnlytHBlas3b927/+Ctnd0rjeZKOlOAxiWVzsN+enNrD65FUFdtbu231zfb65tLy+teX1ijNY6YrNFYar2zefXktLW0EgpHo7HEtG1WKJKIJTKZSEgnk/hsllQoAEbF5/JYLM7gIDkUjr756J1f/PLXn3z+sy9+/tVXv/nbt5+8f+PGrZs3b29t7ZRKlfl5B4lE+cEPfiSTKazW8UAgVKvVV1fbFzgcHl7YaTgczlyuAA4ucO1AIISkO/isJFM5WIAUSzXo+gixJgjT4FWvrHY63S27wz3QNygRSY36IUiZMqlsNBpHzF0qlXG5vRbruNvj29u/8tbjd27dvotw4/XO5ubWXqe7BZIqcBdcqLF42uX2Y6sbCsdBLifkVPgCZj7BUKy1tAYr/qXlNhiksVhCpzMMDpIxSyCyl05ncjg8gUBEdKrIaVGrtTyeYHx8EpI8NAgEyAHrNET5Li+vnp6e3bp15/j4BFqVVmu51Vpe7/SQfrO03C5W69X6cnN5vVRt4gQm0gVw6sPhqFQq7+8fxHmDhSaZTKXRGIODZDKZSiZTYXCCnwHTINBRnLTv52OjJMJjBhgY+JYgpg8NjchkCixpsNODUhYmYkR8IjyO+vsH4b4Bzi2TyQZbBYZ/hHG4RqOTSuUCgQiOGzbbLBzKiGBj8AcymVyxVCkUy6l0NhyJBUORSDQeT6Ri8WQ4EguFo15fIBiKJFOZUDjqWHDZ/3msRe4A/F0RGQbLGZh0yOVKCoXmdntPTk4RVf/g4WPiEEIYhR0vrNx39w4BZXd725tb+6trPcwO0Vh6aHhUqxuamp6rLbb29q8sr6wlU5lUOjs37xBLZGKJjM9mCThsDoNOp1EYNDqFRB7o6x8YIPl8gbv3Hrx4+dHLDz7+5a++/vxnX7549enT916dnd1YXW3bbLPo9plM9o9//NrgINnhcMbjyVqt3mi0LjCZbBxCKpUOa1dUPI/Hh88Dun0cwlqtjrqE+oNmGjln2ChgGsTSLJXOq9T6wX6SWqmxzzn83oDfG3AtuBF/i6FLIBTTGSwOl28etbaWVp49f//O3YcwTj48utbtbUOTQbDvIUoiAFJ/IILGFY0xyBngScHbp1Cswv2u090qlmqBYBT0ca1WLxSKsVkaHCTTaAxib4HVEw4kg8HS641IEcBzj44IbvOIanA4nMlkem1tHbZOsDY4PT2r1eqFQmmt3YFDHDg9pWqzubxea6wUyvV8aTFbqFYqNRxmk2mURKJQqXTIrAAXwSQCLEI6nanTGZDNANkHqgGM9+GpAZdUiAxhiIo4YYyCMPmFmbRAIMImBtQWnDpEshmNw/DYhtEYMuS4XD520LAwxjmELyZkGTgMIpFEpdJgLNRodLAqhNcjtLmlcrVYqmSy+WgsEY7EYvFkIpmOJ1LEIfQHQrF4MhiKOF0et8dHkO+IlDh4meGl1xuVSjWM6trtzunp2Y2bd+F0uNbugc0Lr020bLCBJwb4bm+7t7G7vNJZXumsd7bKlcbs3IJGa1SqdIFgdHVtvb3eBWjvWHBJZQqxRCYXi2QiIXVwgDQwyONwyYOkvkuXFQrVm2++9eFHn3z8yecfffzZhx/99POf/+qXX3377rOXu7v7uVxBqVRfutQ3OEiGZySXy4ekE6GRF+BZwmCw8NlbLGORSCybzUNvptcb5+bs8Xgyk8nBPBOOhhC/IysCBpLw/IUCEG6IY+PT/QMUFoNt1A+5nR6PyztmGddrDXK5Encqh8MTCMUyuZLJ4vz4J68bjMNHxydgMODYNJor6HIxXoJniC4UJ9AfiACwBUJDCIKxOMGJhW93b2On3liOxlIoDqDkw7wI2Awue/SosN/lcHg8ngDsYZQReJmBGkbg5l6vv1Sq5PNFh8MJWXCxWIZF4tHR1Z2dvdW1dVxP2VwpX67VW2vV+nKp2izXWoVyHQ8okrSYTDZ+AESIAKTF1gTN3siIGYoY0M1hkQanmbGxCUxNwD+Jl9vtBQuPcNYhghnxHMvlSvivwrIWcX/fd7uBmQr07FKpHP6IMBQnxLvIXTCZRrE3NxiGhodNOp0hk8nl88VKpQZD9Eqlls0VQI2CmwkOYSyejMYS6FH9gVA0lggEw26PLxAMgyKDnQThYw1PdORn4XEymUYPD4+vXr12fuPOtdMb+wfHuLX9gYh1bGpiciaZyoHChcRodKTd3na3twM5Uqe73V7fhGhQKlONmKzpTK693l3v9OqNlt3hlMoUEqlcLZfJpGKs9NhM1uU3LhmNxs3N7S+++NmrVx+9/+LDjz7+7INXn/zyV1//7m//9ObbT1ZX29FoXKlU9/UNXLx46Y03LjOZ7OFhE7blsEu/QCZT4eOAmBupVI62BD0JUkvh24VHDRoixAzCextHZa3d29reX2v3AOEEglGRWN4/QBHyRTqNfmJsctRkkYikLAabSqVfutQHm6NRy5hGq1eqNBKpXKFUT0xOQ3zdbK0C+0GXCy4OJj0cLVA68StEhoBtC8UqmlLkvPoDkUy2uLyyjvSoSrVRKlVCoQjMzHGo8AxhOUGh0C5evHT5cj+mIIFABFEsLn6iCQSNA/zMYDAcjcbNZguJRLl48dIbb7xBp9OHhkYqldrp6dnW1k6zubS1vb9YXwI8WF5s5kuLmXylUK4XyvVcroDIGofDKRCIwOslkk/AaCVgWziro/4ArycqEiybsf0DZRSYPo4o/r0QdmAfo1JpYOEuFIohkwU3GiFNqIQobjCcxruk0xmIsA2iGhNRvjCJQsQflO9IjIBxPTx8U+lsOpNLJNMofRDQhCMxHMJAMOwPhFASnS6PPxBCDuHUlA3LGKCjOJawu5bJFHQ6M5FI7e7uHx+fIHxmb/8IhxBJwLYZezyRgS8ZygYc4rd3Djrd7aXl9XpjZXWt1+3t1BvLTpdPqxsSimR2h7PeaG1u7Swtr87O2aUyhUKpxtp2Ymx8Ymycx+Eq5YpOp/f119+8fPnq5z//5TvvPn367AV0G0+evn9+406xWB4bmwCvlUZjkMlUNpur1xvRY4N//90hxNSBux+5kJi2hULx8LAJuxr4kFdr9bV2p95oLa+s9Ta21ju97Z29vf0r7fXu5tbOeqcXiyenpmckUvmly/0MJlvAE0rFMrlUIeSLGDQmaYAMpAG5k3PzDoNxeGjYND4xNTRsEktkthk7qNJAYgHPYCcOyAfQqNsTWHB6g6HYgtMLz3xAMgSbrFJtxOLpUDieSuertSbkDvXGMkypMU2htcMuG2m4Wq0eS3y06DKZAtA/GM/YvDkcToCTCEvyev1jYxM8nmBggMRgsKRiCZPOuHjxIofDC4ejBweHV64ctdudZmsVF0RtsZUtVlLZUr60WKo2i8VyMpkGzUWvN4ISiUFreNgEDSgRhwS8HlWIkMyjREPZRPga4sGFfhS+b7hlYJGk0ejMZsvk5DQS9sbGJsCbRbyJxTKmUKjUai2ofDAcACJiMAzhbKMCg1cEIRjS45CXgotDrdbCpTefLwKYSSbT2Vwhly+mMznMgTiK/kAoEAyHwlGfP4iOdMHpnpt3eLx+pNUTAyE+L9CPYXgH3+R2u7O5uX16enbv/qPT6zf3D45h8OVY8CBlLRpL1RZbmJ5W17rrnU2ANJ3u9upar9FcrTdWllc6raW1WDw9PmHjCyRDw6ZINL7e6S0tr87MzssVKp3eiB2SaXhkamLSMW/f2tr67LMvfvnLL58/f/+DDz589uy9zz7/m69/87sPP/rp9bNbi/WlmZk5Pl946VIfZLpUKp3D4Wm1eqAM+LdcgIMl7FzRqAC6AZkLDEDM4ngTFxcba2vri4uNRqMFPvja2vr6ehfBgIh35XL5JBLlJz95ncPhsZkcPlfApLOoZBqTziINkKlUulqtTSbTPl/A7nBOTc+YzJbhEbPJbBkaNplHx8HSxCMLpAe2bsQKEWOh3eEGiw3bS+IRhws4LL1AhoonMvCDa7ZWZ2fnx8cnnU43ltd4rMGKIvBPYPpEdwcOMS4tqBDwj0V44NSUDTOJRCKTyRQUEpnH4VLJlNd/8pper9/e3r179/7qantpaQW2yDBNTmcK+XKtvNisVGqpVAYiQNiBonBhxiMW0zgnyMrD2cM9gqU8yNyATMPhKCIZYd+k0ejgigllAwRcwE7gO4xYYpw9hJxareMKhUouV8JZEDg5QB2VSgNEBP4DKI/IpSDiHAmNmMEwhJknny9ms3lguTiEmWyeOITBUMTnD7rcXuClPn/QHwg5Flyzc3a3x0ekBkBDiLsAnwJCdTgcns02C8PlGzdund+4g4za2mIrGktNTc9ptEaLdTIcSUB6ijBp4ou19sZ6Z2tpeb1caVRrLXw6Pn9YqxuSyhTjE1O1xUZraWXevqDVGcyjVugqpWLJ3Nzc7u7+F1/87Kuvvn7+/P0PP/z43Xefvnr10ddff/PixQen189X19bHJ6bEYikx56PaobB5vX4k6k1OTl8AGAClE1xfVSoNEkIAZxMBYEgISiRSIN0jQhRWlgbDEMC9vr6B119/A7mNg4NkHk/AoDH5XAGVTKOQqDwOn0qmMRissbGJSqUWDIadLs+8fcFiHR8bn5ycsg2PmHX6YfjtoKxhnt7Y3IV0sFRehKw+Ek3CaQK0FbhLwX4GMyE8b5KpnM8fBvUWTcjY2ASTyebxBDMzcyhl2GVj5Y0himjnCN8kUMPAYcB9RBA19Xoj5FFSqXxwkMyg0bFnH+wf6L/cNzU11ettXrt2fXGxUS5XcQgJ7lGpvJjPF4n/rtvtRfg2nn70YABUUA+9Xn8kEsOng/bs+wkw+CdgEa/TGeRyJdpO8NRh1Q4fVKCgo6PWwUEyFsLgJyDexGabhR857l80qIg9FYkkUJwQvjUYTb8fjTo0NIIapdHoEBSBvOvvvPeT6VQ6m0xl0IVGonFUQseCCzUQNgt4MLy+ADoR/OcIh2KbbRbDoVyuZDBY8Xiy3e4cHV09P7959eQMEX2L9SUcQrXGMDY+DXEg4EMs6KENWFpe73S3V1a7cKOAGCCbK41P2PgCkVKlyWTzraUVp8uDfg3NPKrI48fvfPLJT1+8+OCzz7745JOffvnlrz/++NOPP/702bP3lpZWJiamxGIprKgQLY5fYaQGFAABWBdoNAaTyR4YIA0OkkUiiUQik0hkcD6HF5PBMIRhw+v1p1IZWHdhBIe3x+XL/W+8cRm1FNskWHcC0GPSWZff6OOyeVhukgcpNBojmUxXKrVkMu3x+uftC7aZuckp28Tk9NT0jMU6iWKIFhRxBVgYYiyE243PH/b6QhChoTziqgMICSoZCg7IUPFEZmm5vbt3mM3mORzev/gX/5JEonC5fBaLA2dbwrEXcCLWAMDHET+Chx5R9QhXiURi4+OTeNMAY3K5fCadAX4znUob6Ovvv9ynUqn8/iCCYprNJZiCA0nCIURNxulC2i5yoPDkAfyE4hEtKKoBQmQhsQsEQhi6XC7P9PQMkYuAFhT+jkjgQIolvgOdzkTo9+ioFY6PRD1E94vGkoBeEV8F7330w/AyRZQKGC24L1AYdTpDLldALwqcNhyO5gulXL6YSKZD4ShaUFTCYCiCh2HB6fYHQi63d27e4f5nGyt0oWjFJyamcBSBWYjF0pWVtU6nd3h4fHJyCoHSwZWrW9v7bk/AYp3UaI2IKsHjAd9ahGGsdzZbS+219sbqWq9SbRaKNYw/sIo2mS1iiWzUMpbJ5mfn7LNz9rl5x9DQCOa1XK6wt3cA+O3+/YcffvjxL37xq9/97vevXn3U7W44HE6FQoV5lUZj4JRhASYUivFeocGxWMYusNlc8LZYLA6PJ8C6DFoeFAQAX0NDI7B2xFYNvjo4unhhwQVaJl40GoNCoVHJtDdev8SksygkKl5cLh9M4kgk5lhw2WbmpqZnpqZnbDNzc/MO69jUiMmKyZDwuVhd61aqDWIPkS9UALpATgFrYLcnAM1xLl/GDhPaC6RceLzBUnnx6Pi03e4gQToYDCNvw2abNZst8OqEKSBmYHTtTqcbezZcyRh+gP7Pzzuw6hCJJAD9pVK5VChg0ahk0gCdSgPdmUIic7ncYDC8vt49ODhcXGyEIzEQ/WqLrU6nF4slCOU4ZrPx8UlIAdEKfmeKZZvFDwlKGuEcg0OItg1L7eFhk1arB7yJ2FMcJ6z1IGgymUbZbC76UpNpFEUS3nNEThuUJWhrIXSCrh84DZpSKP2gM8JThSUePD7wQSNfEXHf+UIpXyilMzkCjwlHYtjRB4Jhl9vr9QUi0bjH65+bdzhdHiJRA50C1MlAhoaGRpRKtdlsAfvq+vXzO3fuIQEGWvh5u8tindTph20z9kQyi202IZEDlXR1rdfpbi+vdMqVRqO5CsC/WmsGQ7GJyWmZXClXqEAncLm9k1M228ycSCw1j1oXFxswEW02l2q1+tnZjXffffr06fNOpzczMwNjcgGPj0MIPgyLxaFQaDiERKiz2Wy5AK8xxDuhuIMOCx4zgtckEhmLxYGr3EBff9+ly5cuvtF36TJBrYJDJoVEJg+SyIMkfE0aGBzo62czOeRBCofFpZJpsL7l84XFYjmTyQUCodk5+7RtFsfPseDyeP22GTswZQixoVRCHAVIpOhIYQqEEhcKx8GGQZ4MqiWUHyBDRaLJebsrFI7v7h1ubm43m0vXrl2/du361tbO6enZzs4eIiLy+SLKHQYtRHFgP4G5C6q22dn5YDAM+Q+PJ5BK5UCwJBKZSqWRiYRcJoNBIXMYdC6HBfPs/st9DAZjZmZuaWml19usVGqJRCqXLzZbq8ViGZU2HI7a7QvAP4GbEanAqC1I54U8AtgshlK8CBcZLGCBiwBgw/oBi4rRUSsuFLFYKhSK0daiCwUGAzAGzSSUgcSf4hCq1Vo0tPDmgWEUlhYop/g+mGzL5SoOIRKUi8UyrEzQjhLQqM8fRFPqcnthO+Rye/FUQIKMNwTSZKt1HI0cUBmXy9Pp9Hq9zdPTszt37h0dn+7tH+3uHbaW1qam55A+NG2bx9IYih9YscA0cGW1217fLFca2Vx5da2H0wsffo/Xbx61Mphsl9tbqS76/EG7w4lAsUy2uLt3uLG5vbS0AjvD4+OTu3fvb25uztpmOCz2YP8AlUxhM1kog2hEkbaAQwipID7ZCwh8w/bMbl8wGodZLM7AAAl0jb6+gTfeuExQlthsLmETTDB6CQtKKplCdGJMOgOHk8Vg0yh0NpNDJdNIA+S+S/08ngD9icvlmZqemZyywYR7wel2e3wLTq9txg6nOiLMFQJ2AIzQNGE54fOH4QQFYj5qIyTbcE3O5cuojR5v0OnyVWvNw8PjtbX1YrG8tLSysbG1utouFsuEFRIqg8vlwdNPtA2ARgkl5MzMnEqlgSQK1Gd48ioUKjGfJ+bzhFwOh0Fn02lQQogEQgaNTiaTxWKp0+lutZa73Y3l5VVkUyLfC+lCo6NW5JwQjx0mc7SpCFQiXkRKKUBam20WhuLfz3ZH4UKxAqEsHI4iBFMuVwJwQuYeMfgRhxBbCtC74aiNIRMnDQJoo3EYUyJcpEDBQfyG0ThcLlfRjmaz+Xy+WCyWsaKAgDsWT8YTqUg07g+EwpGYPxByujywwMQhtDuchB8HsAniPkIuFZ8vTCbT7Xan19u8evXa+flNxA9eOTypN5aRxa3WGCzWSaiZCEU1YVq7stpdWe2Cytvt7Wxt7yNjs7bYSmdygWCYRmdaxybSmdzcvCMQDHt9obl555XDkxs3725t77eWVhqN1vp696233r5370E2nVErVYjHgfoZJxBGm7CTFgrFxPEDrHWh2VyCx0G93iyXq+iyLJYxsElBmxocJAO5oVBo5EESdG4MGp08SBro6we7lzxIGuwfGOjrh/iFSWfglJIGyBQSFYRXOpVBGiBLJLJUKgMfuPGJqckpG7ptvJwu37zdNTY+PTk1i6xWZH0if6JcqcOkJBCMwrcCxhOQ9gVDMX8gArtuDOKwTgBzHwqpnZ297e1dbLfhYImoasQnCAQiqGZRBAhoHg+B3b4AnRc8Z0H1Bi6P516pVCskYqVUIuJx6WQSqe8yg0KGn51ULBELRXQ6nUymarX6RCKF3MLV1TbwTJBIYVKG6x947MKCCw5uc3P2SCQGjiiS+nAI8UJxgGHH0NCIxfJdJgQRooLxA/8Eo3EYPwaQRuRaQr2FrhVNEM4zkFVYX0P5hWg+jJ1wjkRaMEF8R+6NTmeoVhehYMxm8yA/pjO5bK6AYogX+DHYHLo9PgQi+PxBQDWg4BFNON4KLGbAlVtcbPR6m0Blzs9vQjW/t39UqTaGRyxa3ZBcoTGZx4KhWKXaAL6w1u6trnVXVjvrnc31ztbySieVLuTylZ3dw82tvXpjGY6B5UotXyhxeQKT2eJ0eWRy5fjEVDpfKpZqt27fv3nr3q3b97e299vtTre78c47T27duuXzeJVyBfyRGXQqdXAAQxkiX7lcPuKG0JXgNTpqvYCoPXwjAJ4gPcKIMplMO51uIN0IUmczWRB6i4UiiFkIT1iRQPh9QxQhX8DjcHkcvpAv4nMFQr5ILJSwmRywmbCsQ8vhcnvdHt+C0213OCFTss3Yp6bngqEYVvPY4OP2gm44Fk8HQzGo7PHX4IYAezUojEA09/nDULJBKprN5o+Orno8PtguggqMHt1kGoXW3mQa5XB4IpEEO1JgJGhE7faFoaERvJV6vRG7NVjyAA4xajUKiZjDoFMHB+hkEo/F5HHZHBZbwOPDRRf8bBaLg1SzZDKdyeQgOALIgaYL/1EMpZj0MDcmEinUQxxCEAYWFlxwWwENCFsEpBfZbLNgPGOqhEkpggdhbAVRBRjb2MuDiUJoAnG0ECQMQ1qFQoUjiu4UBw9cGfyKXlenMzQaLRhJIWc3lcoQ6ChYMlhU+PzB71PVQuGox+u3O5werx/LGDCTCJEdul/k2Kyutre3d2/fvnv79t3z85uARoGOWqyTxiGzVjdkm7H7/GHQvMCshL3IWru31t6o1lrJVL5aa21tHwB9+GeniFa+UBIIxRbr+MTk9BuX+mh05sT0fGulc/v+m2fnt588fb/b215aXt3e3j05Ob1+7dTr9mjVGrlURiMN0skkNp0Gdz9Q83k8AeJ3iGkQYPWFq1evbW/v7u7uwzQfl8rR0dXj45PNze3l5VUYM3s8Pqwo5mfn5mZm8ZpHCZu3O+btAZ/f7XTZ5+bxR9OTU6Mms0Gn16i0Oo0e+3q1UiPgCY3GYaSNe7+HhgVDEX8g5PUF4DKKgAfozULhOLxkIJUChS0WT0OCjb8DMrc/EHEseBacXgRXwMsE3lAwMvF4gz5foNvd6HY37PYF9GB4ofXC0wliPuKKYS6IQwiyIlBQpVINBAK9HNLRRkbMJqNOIRGz6TQWjcpnsyQCvlwsgtwOxk06nW5kxCwWS0kkSl/fgFgsnZmZi0Ri6EFw0sDLwYYa0bxY1Xq9fhxXoKnYlOCMoSJhHsMzCj9/MGkw+YMkNTJiJpOpYrEUqCZaUINhCFMcegTcLAiHw3JfpdIIhWIMNlCZoDDioII1isFYIpGBl6vXG1ut5VKpAr4+7hrwoRPJNPxmsaIAb9vrC9gdzgWnG2Vwanpmbt4BYgB2ttgJ4VqxWsfpdObcnL3b3djZ2UPg0cnJKdRJ2zsHK6udadv8iMmqN4w4FjxuTwDRmt+PG1peWW8ttdOZYipdWF7p9DZ2sQb75xDvbiabZzDZxqGR4RHzj3/y+sU3Ll8eoDaX1w+vnm3vHLz/4sNqrVkolnd29tbXu2en1wM+v0qhFIsE5P4+Np3GZTL+f4eQyWSLRBJ0oVjPDv9/xV1Xb1xnetZvCBAgWK8sieQMp88pU8/0cuZMP9N75/TeG4dNFEmJlizHkijZlu1dtwuvA+xNcpFfl4uHOWsssgFyFYAw7DFASGfO831veQrLPfj119/u7j68efPuq6++ubv78PHjdz/++PPXX3/84Yefvvzy7evX/3p39+H9+6/evr37/PMvLi+vlvPFZDTud3ujwXAxm6+Xq+V8MR1Phv1Bu9kCFDOp+l9qvgAAFWVJREFUdCTMu50uk/Hei1qlUCMYjCJoluXa7S6YEOgGi6UK+ErlSg00tHSmEArHQEwrV+pw1MfpNV9s0BNCUghNk+B8UyhWMYOBGQwmNPA1qTc65Uq9WCx3Or33779qNtt6vRG2kHa7U6PRodEXiyVgOUOeA39BYQ8GHgJeUJ8vAOEPCrn7gb7HZWX0tFpFKORquYxUKhidFlkDrMsd8Pk9nvswQ6zy9vdFf/zjpwYDM5nMZrMFCkgwB8DPBn0Zx3+hUBLyrpvNdrvdRTaD1WpHJYm5JW5CXO9gJoBZ2mi0EOz+6aePzWYrXmVBDIGbE+NfnEpYMAKEFouNprUQneh0BtyTMFlCM0zTWoKgEFgPwrfD4To+PoGEAnSrZrM9nswm0/loPMV9iOZQWNljLlCt1TPZfJiPRmMJmHTgr4OJMRhCgUDo8FDaanU+++zVq1evf/rpl7u7D1988SVE8befvb54eh2NpewO1shYY/F0pdrAhhmd4eWz59jXn5xednvjyXQF+3pI0hEgdfvZq8Fw/GTvQKc3Wm2OvX2RRCr/p3/+w/bk6Wp7Np6v/v0//nM2Xzea7c3m+Ozs4uPX35SLJQ1F02oViiCp6ACEUIAQOwiAEE8bTfWDv/z2159/+fXPP/wCA8Z3d18jaQz+uecXV7efvQYpFE5qpUI5EUtG+Vi91mg12qVCuVKqphLpXCZfLdeq5Vo6meFDkaA/xLo8JqPZZLIYjSbI2GHIgx0uvPrQcyPLEpSRQrFaO2q12v1srkSQ2lg8PRzN6o0OsiNBW8V45qjezuZKR/UmahhhjpzJ5qu1OuxMwdDv9YfD0QQbqv5gAvX0l2/em8x2WqMzGk0Y6Gu1erVSBWsjGPiBKMixnlgk6uO8GoqWHkpgHAx2dTDE+wO8hws4XZzL7XWzPiGCG06YOp1BGGwAtBjuoSwEP1ulIkBX8nr9oMWlUhk0QsAe9oeBQAieoihHYSeDKtpud2I6AkQBSKhgMWQSTDuRpKlSEU6nG9cjLkAsIXy+QMAX5EORKB9jXR6hftFp9Fpap6G0pJoiVKSW1pkZi8VkZQwmPChEON0bw9FajUanUhEc51uuNlC9YavU64/Hk9liuW61u+VKDTjEjh6DmWKpUipXi6VKLl/MZPPZXCGbzqWTmXg0gXcsHk3EIvFSoWwxWWUS+WQ0/earj9989fG3X//t5x9/+dN3f3735u3rV5+/uHl+cryrVaoc63G52EgkVqvVR6MJ3N+Qrgd9WX88m622F1fPr168PD57utnujnen683xar29vnlRqVT29/f1ej1FURKJRCKRfPLJw1Qq8+bNu263/+2333/48LXT6caZ+Pbt3enpudVqxwxGLJZIJDLJ/qH0QCJ6fKCWqQi5Wi5V2Cx2vzdwn9jlcNntzgewmoJhLsIchbx4aPbgHLFYbtOZAh9JFHLFxlGzUqoW86VquTYajJfzFZ4OnlfQH3I53FazDaY34KBqNDq93ogX3eVim802Ki7YRf/eOrpSbcARqFJtyBWEw+mB7whE9Ai+hkMJyktozxBl0Wx18C2Cm48ZAOjCnW5/MBxPpvNypV4oVkvlI0BaIpWLxRLMOQmCIlRqAM9mscKCHoZirMttZkxwOqIoDRbfoRDPR2JhPu7zh1mPn/X4OW8QdwiIbEqlmmHMwgoOJBhcbmjncMUhGRd5nQYDw/NR1P+AGQhiGDlWKjUodGGqLfxfIdcVU0rcG9jjYcybTKYRUGE2W6HbQqWNOQf+hACh1+ML+ILhIO9yuLW0TqfRMwYTTWqAQ4BQQ2lNRjPyT01GBhY4MESkCBI2dkql2uVil6sNmExwcO72Rr3+cDKdtzs94aCsHTWwrgB5LZcvZnOFVDqbSmcz2Xw+W0gl0qlEOpPKppOZZDyVTmZymTyhIgO+4N3b9+/e3I0G4/l0MR3PZpN5q9EcD0enu5Pz07NuuxMOhjATrlaPxuPpZruDQhX759Ozy85gvN6dXVw9P7u8Xu/OlqvNYrnGP69vXlSrVblcTlEUSZISiUSpVD58+IjjfHd3H+r1Zrfb//LLtyA5djq929uXJydnfn8QDYtCoZLLldIDiUwkBQhJBYFIiL8lBQGEuHxPzy7hOwAfMQz9C8VqLl/udIdX17dn58+wPCgXK71Ov1Y5wqNpNzuT0TQeTbAuT8AXDAXC+O2IIjIZzSANo7pD2DJODuHNaDbbGDlCL5svVODg1O4MZHI1rTFkcyVgD2cYQikm0yXUvdlcAUdmvlDCNZjNFYqlCmRpg+EYe2HotZerDTLe0plCo9n9y29/DQTDDx8+QqGlVKphuQvHazNjQlgnBpuIIpJJpDqdAWMMgDAUjnl9ITfrc7m9rMcvjPIhTbRYbFi1wxYW0tt8vogmsFo9wnAIvugg2oPFAvt6jCKQY+H1+pvNdrfbB80NImNMbrFBgQ4baERbKLBMS6UKQhE0Gp1EIkNFhHIXyz1Usxzn87g5H+cPBcJuJ6uldVpaZ9AZSTWl1xq0tI4iaLWSoAjaqGcYg8mgMzIGI9z6aJIi1QSpJmDYA5PszfY+NR1sp053CK/n/mAE4igI3JjTYFmP+RwYKulMLp8tJOOpfLaQzxYSsWQ2nSvkipFw9GBPlIglry6vs+nc/pMDbL8ePXyMgEeDTh8J84VcPpVI4jyq15uQFIOoBM3dZnva7o/On91c3tyud2er49PFco27ernaXF0/L5fLGo1GoVCQJCmTyWia3t8XqVTEzc2L8XgaDkfevXt/cnKG6qbT6a1Wm3q9abc7AUKpVC49kMjFMvETEUCoUqjtVoffG/Bxfo69X+Q8gLIDOl3BV7fTHUKFkM2VqrUm9Hj37tedfr3WQM5ZLBIPB/lkPIWvLRKO8qEIx3odNqfVbDPqGQ2lRYoqmgSpVI6poGBMBOIVsj5wosPObLM9HY3nBKlVKEk+kgDqEPmElhqBZ9lcKRpLpNJZ0H+RNIozFb4JWA232t1Gs438Q7hQpjOFRDJ7+9nri6fPnjzZh1yVojQ0SSEFGpkQZsZk0Ok1FI0YYwTTmkwWt9tzL+6OxkPhGOcNutxeVKQsy5lMFkE4CxBCiIBBCzyFUVjCwSAcjlitdkR8IXoW3ulChDWcb5xON6S6sIrB1gSMSghBIDUU4nixX8E4p15vFotlr9evUhFyudJiseEaBC8UrwJcj70en98bCAd5jvUa9YyggIGjEUXQKoWaUJE6jd6gM+o0eqPegENKACGEOCRJW632k9NzfJXQl3V7o/5gNF+sZvNlu9MrV2oYB6ByAXMNc/JkKoOpXzqZQf1ZLlZikXg+Wyjkik67SyFTetxcLBKHxaBaScgk8kORRCI+fPzpo73HT2iSghsqnny32+92+0gZW613iPQaTxa90fT5y9dXL17O18cAIQ7r3cnZxdNnuVyOYRixWExRlEqlMhgMEons0aMnzWb7+vp5KMQvl+tXr17DMMblYvP5Yrvd5TgfNhMymUKyfygXy0SPD5QSBSFXA4QIyfO4uXsQws9XoIAJVvNIVoJiCKS72lFrMJxORtN6rZHL5I+q9Vwm7/cG0AEKYbSMwYQjk1CRSrlKrSbVahJHo0QiI0k6HI5gNNpstgXtBY72cDiCyHLQYvQGs1SmslidxVINITAQzqN7RnYH5mmFYrl21BiOJovlejiaHNWbk+kcDCmQpNqdXrc3GE9m8OZodwbIo/z47fexWEImU8BsBmUVzPxoksIxj9T4vyHTbHU63feZJIlUNJYC1Y71+D1cgGU5cKZBo4GNUijEA3sYLcAErd8fgiaRSKSgLQaBHsUMTBnBABaLJRSlAZEQj0u4BkHXxNACB5kg9gW9MxqNo84XCAZKpdrt9qDbxMIKCLxfW3F+gNDH+RmDCSDUUFoBhDDbFApUbKcAQoogAUL8AITQvuD+6fXHw9FkNl8ulutef1gsVXB6wselWquXytVSuQriaDSWiETjsUicD0WK+VK5WEHLk4glNZQW++e9x/t/+JdPDkUSiAQORRJkPIIggYRjr9ePqTJIc9CawoQFMusXr764vLmdLjcA4XA0Wa23Ty+vNttdIpGwWCwikYimaZqmGYaBZs1mc7x69RrZxvP58ubmRb3exLAKzHj0FyoVcbgnlomkB4/25WKZWqZSKwm71cG6PC6H22l3wXX6wXA0QUOMtOpubwBGX6V6lM7kwnzUw/nAa7HaHD5/0KAzGnRGDaVFlQJj30ORRClXqZUEqaYogsZK0KAzGvUMxmWgUKnVpF5v5Pko+NB4LiAEgheWSmWQBwhGqN3BEqRWozX6Azx8pcBcQ3OI+rlSPSoUy5lsHgFPwFulejQcTcDJEDpD9IQgLs3m60KxGounX9y+vLv7wDBmSLoIlRrvE9YJFEFqaQ1FkAhgQBwfbG1BqY3Fk8iUZT1+N+tjPX4EAMJNGEQ2AYRgoqXT2XK5Ct+Hfn8ITy2O8yG4B9xd+GugkYa+0ev1Q1qNCRbwJuR7W612YTcYCvGY7sDnAtEx+XzR6/UjkUunMwi1KM9Hfb6A0BD6fAEf5/d6fEF/iGO9+KL1WgMcKwFChUypkClJNfXfxaoeAaYIhKEIEghUqQiHw7U7OVuujuE/AvbSYHiPw8FwDMg1mu3aUQNiwmKpgqlMPJEK89FgiA8H+VAgnE5msulcLBKPRxOIGBL+DGbGYrPYaVIjPjg8FEkefvLH/Sd74G3CUBdZI9lsvtPpbbY7GAJOpkvwkBeb3cXV8+Ozp9PlZrHZYUG/3hw/u7oZjafJZNJut0skEoIgDAaDwWCwWGwymeLRoyenp+ebzTFJ0oFAqFar73anmUzOYrGFQnylUuM4H4wacBMKIERAJevyuJ2sy+FGQuaDSCQGyojT6XY4XHgVMCGANy6qW0iTpFK5XCrDs0aRBg9muVRmMjKMwfj74gQ2eNje2u1Oq9WOKgss+Ewmh5kSWGDgiORyhUKxKhh7ct4gY7LRGoPdwcJldLXeYcoMQ6fReA5KfrPVwSRmMBxj5obTpN5o9fpDCNhG4+liuYaorz+YpNL5RDI7X6x+/PHnWq0OzQccrwXUIZ0PnARcj6SagOpcGMwEQ1HOG3S6OJSjLhcLMR5ACIYx/sqCAAJWUYPBqNXqoHT0+QIInUVDhcIBdoz4JByOYCuIwhIpq/A7w65cCP3Gol9ITSsUStglWiw2kqQJgrLZHChTcVtiT4hlKcf5MDPwewOYjsI6HXjDYEYhU8qlCsxIUY4KlyFwiFpUrSa9Xv/p2YXQw4MyAa4MvhGoKFCXYltYKJbRFsbiyTAfDYUjoUA4FAiHgzwfivChiN8bMOiMon3xw08+lYilFEFbTFan3WW3OhiDSa0kSDWB49JkZDjWw7EePFiXi0XAEfb1sAVbro5PLp5tTs4Xm939z3K9XG22xyenZxeNZjufz3s8HrVaLZVKjUajVqvFrvvRw8fpZOZ0d+ZxcxgaV0rV8XCSTmZCgXCz3opF4tJDmUwil4mkKqlS/ESkOJSTCkJDad1O1uPmMDdxuVi32/MA9CtQQ6VSOUpHLHxwagKHQoIKLno4diO0lTEYYUEpJLnix6DTm4wM2i293qjV6mUyBcOYU6lMoVCCtgWdDEjJeG/gIgPeWSAYsdpcakKj1THxRAajWiGZDMpd3HKj8XS+WE1nCyyC+4PRar3FPgrOQqAszuZLITeqP5hMpssXty/fvHn38uXnDofLYGDuRwtqAhlgmNMInwCTOFMw7YzGEr+/CT1cQKC8w9EMnoLIfMbSH1dTrzcAbQjiI7vdCTk/Cgekz0IojF+VSmW63T5qUTDLQZHhOB8KY2idYOiEp4pbF2RXJDeg6rbbnQIVU7gJBSJowBdEW/h7EOo0eg2lBQjlUoVMIlcrib8DoRAwjKOEJGmej148fYZ3HbXocnU8nsw63T6cZgS3tVy+iOILIMxk8/FEKhpLRGOJcJAPB3k0URgXESryYE8k2hfLJHLRvlh8cKihtF6Pz+PmDvZEYDKrlSqbxcqHwsl4AiU6RWmsVns8ker1xzDURJDz5c3tYrObrbbb04vV8SkkvKdnF+vNcalcrdVqgUCApumDgwOGYWiaVisJrLsVMmUilnQ53Gi7aFIzny6OqnXGYAr4gnar42BPpNca5GIZIVdL9g+VEgWtonQavcfNcawX+c2gIj3AQQsxDgyOBG0Oon3xEgiTBtxviOkSDj9gD9egTqPF2BqfgAiG9gZfD+7rTqdXq9VBR4KTdCQSK5er48miVD7Cej3MxyFFURManz8sWIwORzPseQbD6XS2mC9W3d6g3enN5svReNru9KazBQqeZqsDNI4ns3qj1e0NoJBCS3C8Oz89uzg/f/rtt98fH584HC7o4hFGiwsQJQ0+wU0IVuT9iD+WCPNx1uO3O1i7g3WzPoYxYyYB7Q/DmP3+oBCiAB+KYrEMFmir1YEbL6CLOxBPCQ8cyEQCDB5XKpUBQQd+MMKCp1yu4hM0h/gcNLdcroDfI5MpTCaL3x8UlPJCWwi2mtPpdjvZgC8Y8AVtFjt2g2AdUgSNPl+lUKP1AD7/DoG4CdHWBgKhZ1c3gJ/gGY1lfX8wajTbvf4QdG1IB8HeLpYqiWQafMZYPIlgWRTJrMtDETTgB0kAbpuDPdGhSEIRtEFnxPwMzvx8KHxUrVWrR/V6M5XKmM1Wrc6g0RrdrA9uF+cXV7vzy+3pxXS5ma22u/PLs/Onp2cXV9fPW+1usVRpNps8z2s0mr29Pb1ebzKZTEYzyCeQJXjcHGoEiViKOxnTLJTuhIo83BNL9g8xmCEVBGMwYYPgcXMuhxuFzANoUvV6I5CGf8fFJeAQn2PICQQa9QYBcsLV9z+CEL59gCJwzvNR6DuxrIcpGDaHrVZnd3IB8UR/MIknMlCjMCabze6uHbUQwT0YTmGyOBzN/hEIt8cns/myPxidnJ6v1tvVetsfjKazBdLtYR61PT7bHp9st7u7uw/fffenTCYnBJIJUPx/BCG+AorSQMTUanXAZ8DOEAmKjUYLS8VisQxPGgh/BLnT0VEjmUyj3pHLlTabAxbAqEXhECO4abhcrNfjQ+HncrjxPqEn/L+CECX0zfNb2OCj/JvN19PZAlmUSGiGtxpoogBhqVxNJNOgUv0vIMSdDH938cHhwZ4I/wntDlJWg/7AUbUGW5Zmsx0K8Q6nW6M16g1mMJNH4/nT6xdXL14+vX6Bff3V9fOb57dv3t41W51CsdxsNiORiFarxcqeYRjsZtRKAjU5x3rxcP4RCLEnFD8RqaRKWkWZjGY+FPFxfh/n97g5EDn+Cz+Jbh2WWUZgAAAAAElFTkSuQmCC" width="209" /></a><u><b>Book details:</b></u></div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
Name: <span style="color: black;"><span style="font-size: small;">The Great Persuasion</span></span><span style="color: black;"><b>:
</b></span><span style="color: black;">Reinventing Free Markets since the
Depression</span></div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;">Author: Angus Burgin </span>
</div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;">Format: Hardcover, 320 pages</span><span style="color: black;"><span style="font-size: x-small;">
</span></span>
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<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;">Publisher: Harvard University Press </span>
</div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;">Release date: October 30, 2012</span></div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;">ISBN: </span><span style="color: black;"><span style="background: #ffffff;">978-0674058132</span></span></div>
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</div>
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<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm;">
<span style="color: black;"><u><b>About the author: </b></u></span><br />
</div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 1.02cm; margin-right: 0.51cm;">
Angus Burgin is an assistant professor at the Johns Hopkins
University’s <span style="color: black;">History department, in which he
focuses on twentieth-century United States, political history,
intellectual history and history of capitalism. The Great Persuasion
is Burgin’s first book and doctoral dissertation at Harvard. The
book (during draft stages) was awarded with the 2010 Joseph Dorfman
Prize by the History of Economics Society. </span>
</div>
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<br /></div>
<div class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm; margin-right: 0.51cm;">
<span style="color: black;"><u><b>Summary: </b></u></span>
</div>
<div align="JUSTIFY" class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm; margin-right: 0.51cm;">
<span style="color: black;"><span style="font-size: small;">The Great Persuasion</span></span><span style="color: black;">:
Reinventing Free Markets since the Depression is an a engaging and
rich historical analysis of the birth, emergence and strengthening of
the Mont Pelerin Society (MPS); it also discusses how this single
institution pioneered the philosophical and intellectual foundations
for the unification and expansion of a solid and substantial new age
in the American free-market and conservative thought. </span><span style="color: black;">This
international organization founded by Friedrich Hayek in 1947 brought
together economists, philosophers, journalists and philanthropists
who considered rehabilitating the social-public support for the
free-market philosophy of the nineteenth century, which was severely
damaged during the twentieth.</span></div>
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<br /></div>
<div align="JUSTIFY" class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm; margin-right: 0.51cm;">
<span style="color: black;">The book encompasses more than 40 years of the
twentieth century’s evolution of free-market ideas as well as the
institutions and foundations that monetarily supported these ideas
over decades. Additionally it explains the key actors and
intellectuals who produced not only those ideas but also created the
philosophical framework for a social-political system based on the
free-market, which resulted in shaping American politics 30 years
later. The book also brilliantly exposes how intellectual
institutions and an international network of intellectuals can create
an extensive system of communications over the decades that helps
foster the message as well as discussion, assisting to create a
comprehensively aligned rhetoric advocating for the free-market. This
shared rhetoric eventually permeates into the rest of society and
creates a new philosophical paradigm which the population is willing
to accept; therefore it makes political changes towards the
free-market more plausible. </span>
</div>
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<br /></div>
<div align="JUSTIFY" class="western" lang="en-US" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; margin-left: 0.95cm; margin-right: 0.51cm;">
<span style="color: black;">The Great Persuasion also concerns itself with
the power of abstract ideas and philosophy of seeing</span><span style="color: black;">
the world. It seeks to highlight the role that academic discussion
and communication of economic theory, methodology and political
philosophy can manifest on popular debates or even among these fields
of research. The way in which these ideas influence and affect other
fields, academics and politics requires fundamental insights into the
dynamics in which institutions, foundations, research students and
scientific communities are involved. It conveys the way in which the
ideas are communicated and projected into popular debates until they
finally permeate social conventions. This book is a great attempt to
address these dynamics as well as the roundabout paths that thought
must pass in order to transform from “radical” into “widely
accepted” paradigms. </span>
</div>
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<span style="color: black;">Mr. Burgin’s main focus is this historical
evolution and the dynamics that helped shape the Mont Pelerin Society
(MPS). In order to make this evolution richer in details, Mr. Burgin
luminously guides us through the history of ideas with brief
historical biographies of the main intellectuals that shaped MPS. In
this regard the book can be understood as a two-phase, two-player
dynamic. The first phase concerns the 30’s through the 50’s in
which Mr. Burgin leads us from MPS’s birth and foundation, directed
by the surprisingly intellectual and entrepreneurial-driven F.A.
Hayek. During the 30’s Hayek understood the relevance of academic
networking and the role of international intellectual institutions in
shaping the progressive tendency of thinking in western countries.
MPS was founded on very ambitious goals that were never met; the
organization was initiated on divergent heterogeneous visions of the
free-market economy and on its cultural moral implications- which
according to some members were necessary to address. Consequently
after WWII, during the 50’s, MPS consolidated and narrowed its
scope and also drastically increased its membership, particularly in
the U.S. This demonstrated how MPS was willing to adapt to recent
changes- including social ones- which demanded a focal shift. </span>
</div>
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<br /></div>
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<span style="color: black;">The second phase is one marked by a
reformulation of MPS’s goals and vision of the free-market economy.
This alternate way of thinking was particularly due to a severe
generation change within MPS: skeptical members like Roepke and
Knight were retired, Hayek was no longer the society’s president
and later Milton Friedman took presidential control, bringing MPS to
a whole different level of reach, influence and free-market
intellectual ideas. MPS was founded under </span><span style="color: #111111;"><span style="background: #ffffff;">Hayek’s
ambition and other member’s concerns to revisit and propose a
modernized version of the nineteenth century laissez-faire on new
ethical foundations. This would distinguish the free-market
philosophy from people’s detestable vision regarding rapacious
laissez-faire individualism. The idea was to reformulate the moral
argument and the free-market discourse into one more “progressive”
oriented (not in its policy but in its rhetoric). By the late 50’s
it was clear that neither Hayek’s original goal nor the revisionist
attempts had been achieved (in part due to uncompromising members
like Mises that opposed any moral revision or messaging concerning
the free-market foundations). Therefore MPS’s actions and ideas
narrowed, growing more market-based oriented and “radical” toward
free-market solutions. </span></span>
</div>
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<br /></div>
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<span style="color: black;">Subsequently, the book follows the society to
its turn towards the Chicago-economic sort of mindset and
specifically more geographically U.S.-driven; some members’
skepticism towards the influence of the market in local cultures and
the possible degradation of virtues in the individuals and the risks
we face as a society was drastically discarded. Therefore the society
moved into a program of simply focusing on praising the benefits of
the market: meeting human necessities, continuous innovation,
improvement of our well-being, and shaping and channeling human
virtues- specifically the ones concerning our commercial, impersonal
interactions. The MPS also radically moved along with Friedman
towards an empirical economic academic focus, a drastic change from
its heterogeneity in the social sciences while Hayek was president.
At the height of Milton Friedman’s intellectual fame, the MPS was
already the main nodule of an extensive free-market network that
fostered communication and ideas all over the globe. Suddenly the
success of MPS was becoming tangibly evident through the policies
implemented both by the U.S. and Britain during the 80’s. The
philosophical and intellectual foundations necessary to influence the
public’s core beliefs were built through the expansion of
relationships that MPS founded more than 30 years ago; thus it became
a pioneer in the field of entrepreneurship of ideas and academic
business relationships. </span><span style="color: black;">Friedman
elevated the MPS to a different social model of influencing politics.
He identified neither with conservatives nor with the bourgeois but
rather with the entrepreneur and the common man who just opened his
business. In contrast to Hayek’s top-down approach, he moved
throughout the spectrum of players: he went beyond academic circles,
writing for Newsweek and interviewing with Playboy magazine. Hence he
broadened the reach and discussion of his philosophy. </span>
</div>
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<br /></div>
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<span style="color: black;">The final section of the book recounts
Friedman’s intellectual rise and his increasingly active role in
politics- advising Barry Goldwater in 1964 and then, more famously,
Ronald Reagan. He was the “leader” of the free-market movement in
the 70’s and 80’s. During this time Friedman and his Chicago
colleagues made the most profound intellectual attacks on the
dominant Keynesian orthodoxy; Mr. Burgin’s description of
Friedman’s maneuverings in those years is careful, precise and
fascinating.</span></div>
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<span style="color: black;"><span style="background: #ffffff;">In conclusion
the book is an exceptionally well-written, semi-academic endeavor
that tells the evolution of an intellectual institution and the
repercussions it had in the practical public policy world. It
encompasses various subjects ranging from economic methodology in
American politics, but yet it is simultaneously quite succinct (226
pages of text), while still profoundly covering much of what it aims
to achieve. </span></span><span style="color: black;">Burgin offers a book
that dives deeply and skillfully into the world of think-tanks and
intellectual organizations that are entangled in the battle of ideas.
He sketches complex interrelationships between ideas, politics,
business, foundations and academic centers. He provides meaningful
insights into how ideas cross-fertilize among fields of research and
how ideas evolve as generations pass and social conditions are
altered. While telling the evolution and maturation of these ideas
alongside MPS society, Burgin </span><span style="color: black;"><span style="background: #ffffff;">proposes
intellectual biographies of MPS’s key members- ranging from the
critical role of the society’s early administrator Albert Hunold to
personalities such as Karl Popper, Michael Polanyi and George
Stigler.</span></span><span style="color: black;"> </span><span style="color: black;"><span style="background: #ffffff;">
</span></span>
</div>
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<span style="color: black;"><u><b>Final remarks:</b></u></span></div>
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<br /></div>
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<a href="http://www.blogger.com/blogger.g?blogID=4123052220521409126" name="_GoBack"></a>
<span style="color: black;"><span style="background: #ffffff;">The book
teaches us about the shared belief by Keynes and Hayek that ideas
matter- often quite a lot and that timing and social context are
crucial for their success. Ideas need successful political long-term
project management since they remain a long time in underground lives
only to burst out later into common views under the right conditions
and the proper leverage of the ‘already-built’ international
network sharing that vision. Mr. Burgin concludes with an open
ending: which vision of the world will endure? Which ideas will shape
the economic and political decision of our post-financial crisis era?
Will a new Hayek or Keynes challenge the popular wisdom and current
consensus? Will this start a whole new process of paradigm-building?
The answers will depend on how successfully these future
organizations and institutions can leverage networks of intellectual
communities, how well they will engage in the discussion with the
public and civic media, and finally how successfully their academics
and “second-hand” dealers of ideas will be at articulating their
next persuasion.</span></span></div>
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<span style="color: black;"> “<i><b>I am sure that the power of
vested interests is vastly exaggerated compared with the gradual
encroachment of ideas. Not, indeed, immediately, but after a certain
interval; for in the field of economic and political philosophy there
are not many who are influenced by new theories after they are
twenty-five or thirty years of age, so that ideas which civil
servants and politicians and even agitators apply to current events
are not likely to be the newest. But, soon or latter, it is ideas,
not vested interests, which are dangerous for good or evil”. </b></i></span><br />
<div style="font-family: Georgia,"Times New Roman",serif;">
<b><span style="color: black;"><i> </i></span>
</b></div>
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<b><span style="color: black;"><span style="font-family: "Courier New",Courier,monospace;"><span style="font-family: Georgia,"Times New Roman",serif;">John Maynard Keynes</span></span> </span></b>
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Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-72213052567821619672012-10-01T17:21:00.001-07:002012-10-01T17:24:13.697-07:00The Tradition of Spontaneous Order<div class="western" style="font-family: "Helvetica Neue",Arial,Helvetica,sans-serif; font-style: normal; font-variant: normal; margin-bottom: 0.5cm; text-decoration: none;">
<span style="color: #0b5394; font-size: large;"><b>The
Tradition of Spontaneous Order as a way of Understanding Social
Phenomena and Social Sciences</b></span></div>
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<span style="font-size: small;">“</span><span style="font-size: small;"><i><b>The other view, which
has slowly and gradually advanced since antiquity but for a time was
almost entirely overwhelmed by the more glamorous constructivist
view, was that orderliness of society which greatly increased the
effectiveness of individual action was not due solely to institutions
and practices which had been invented or designed for that purpose,
but was largely due to a process described at first as ‘growth’
and later as ‘evolution’, a process in which practices which had
first been adopted for other reasons, or even purely accidentally,
were preserved because they enabled the group in which they had
arisen to prevail over others.”</b></i></span></div>
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<span style="font-size: small;"><b>F.A. Hayek</b></span></div>
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<br /></div>
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<span style="font-size: small;">The spontaneous order tradition
is a part of the classical liberal tradition that emerged as a solid
body of work during the Scottish Enlightenment. This branch of
classical liberal ideas appeared basically with the intention to
fight against normal conventions of the constructivist views and the
successive abuse and expansion over the limitations of human reason.
The constructivist views based on extreme rationalism were at the
time (and continue to do so today) trying to expand their reach of
action into very complex social areas in which human intellect and
reason cannot arrive at. During the Enlightenment, the Scottish
tradition saw this increasing over rationalization of social
phenomena as a “misuse” and abuse of reason. They foresaw dangers
of following that path, so they tried to create a body of
intellectual work as a potentially fruitful response to the common
rationalist view. It was thanks to this tradition and with the
combined works of David Hume, Adam Smith, Carl Menger and Friedrich
Hayek that nowadays we possess solid and comprehensive work helping
us to increase our understanding of social orders and social sciences
as well as have a more skeptical view about our intellect and the
limits of human reason.</span></div>
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<br /></div>
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<span style="font-size: small;">The glamorous constructivist
view quoted above from Hayek’s passage is the line of thought that
prevailed for centuries, and still largely does, over the “other
view”, being the tradition of spontaneous order. What Hayek called
the “constructivist rationalism”, expressed best through Rene
Descartes’ works, is a systematic positivistic view of what humans
can deliberately design through intellect and reason. While Descartes
himself stayed away from utilizing his rationalist approach in the
realm of social orders and moral arguments, his followers thereafter
completed the rational process in those fields by pushing the old
spontaneous order tradition as a way of understanding social and
moral complex phenomena into oblivion.</span></div>
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<span style="font-size: small;">Ever since Descartes and his
rationalism, the idea of human reason evolved into what we now
understand as “logical deduction from explicit premises”, or what
Hayek defined as rational actions that are completely determined by
“known and demonstrable truth”, very much aligned with the
increasing empiricism of physical sciences in the eighteenth century.
From then on it followed the inevitable conclusion of thinking that
everything which man had achieved as a species in a civilization had
been the direct product of his own conscious reasoning and planning
through a systematic application of reason, design and scientific
techniques. The rationale then follows: if there is any institution
that was not designed through human intellect but yet is beneficial
for society, it could just be a product of mere accident. With these
positivistic views, morals, religion, laws, languages, writing, money
and the market would be deliberately constructed and easily
manipulated institutions. Unfortunately the belief that humans have
achieved a high degree of mastering their physical and social
surroundings through their own capacity of logical deduction is
factually wrong and has led mankind to commit great atrocities based
on reason, deduction and social engineering. This misuse of reason,
applied unsuccessfully to the social sciences and its institutions,
is a side-effect from the incredible success which physical sciences
and the scientific method have gotten from the process of reason and
induction from Descartes and his positivist methodology. Throughout
centuries the inductive rationalistic methodology was mastered and so
successfully applied to physical sciences for control, prediction and
experimentation; this falsely led people to believe that the same
methodology and principles could also be effectively applied to the
social sciences to solve complex social human phenomena; thus social
sciences began to import and apply the rationalistic methodologies
all across the spectrum of human phenomena.</span></div>
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<span style="font-size: small;">Looking back at this tradition’s
evolution, we can see how far this glamorous view has come to exclude
other forms of perceiving and understanding social order and changing
the concept of how they arise as institutions which sustain and
enlarge civilization. The “other view” that Hayek mentioned is an
old tradition which has lost appeal in the last three centuries but
yet is fundamentally important in preserving and understanding
social orders; this leads towards truly recognizing how social
institutions arise from beyond the capacity of human design. This
tradition also indirectly helps us to create a high level of
skepticism and intellectual humbleness that could protect us from
committing the same intellectual mistakes and the abuse of
rationality that has characterized the last century. As Hayek
understood it, returning to the old tradition of the spontaneous
order is a return to the belief that most of our fundamental
institutions of society are indispensable “for the successful
pursuit of our conscious aims”. These institutions are the product
of customs, habits and traditions that were neither invented nor
designed and they arose spontaneously through evolution without a
predefined social purpose but are yet fundamentally important to
civilization’s preservation. These forms of order are created
through a societal process of selection and evolution and are the
tacit translation of the unintended efforts of trial and error of
generations of individuals interacting with a high level of
complexity.</span></div>
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<span style="font-size: small;"><span style="font-style: normal;">It
was not until the eighteenth century, specifically under what is now
considered the Scottish Enlightenment, that thinkers such as Bernard
Mandeville, David Hume and Adam Smith made a clear distinction
between institutional forms. The Scots saw that there were various
social institutional structures which are not included in the two
previous categories defined centuries earlier by the Greeks: the
</span><i>Physei, </i><span style="font-style: normal;">meaning “by
nature” and </span><i>Nomo or Thesei, </i><span style="font-style: normal;">which
Hayek roughly defined as “by deliberate decision”. It appeared to
the Scottish philosophers that a third category should exist: a
category compiled of a little bit of both, a special kind of
institutional form which Adam Ferguson defined as “the result of
human action but not of human design”. It was this category that
caught most of the Scots’ attention and ended up providing
incredibly valuable insights of the theory that encompasses social
institutions and the social sciences.</span></span></div>
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<span style="font-size: small;"><span style="font-style: normal;"><span style="font-weight: normal;">Even
before the Scottish Enlightenment they were several other minor
contributions to this intellectual tradition; some Greek philosophers
acknowledged the idea of spontaneous orders; in the Roman Empire,
Cicero in particular, clearly understood that their legislative
system was beyond what a single mind could have possible design;
sixteenth century Spanish Jesuits addressed social problems in this
fashion and worked with the idea of the “natural price” which,
according to Luis Molina: “…</span></span><i><span style="font-weight: normal;">results
from the thing itself without regard to laws and decrees, but is
dependent on many circumstances which alter it, such as the
sentiments of man, their estimation of different uses, often even in
consequences of whims and pleasures</span></i>”<span style="font-style: normal;"><span style="font-weight: normal;">.
But through time even if different intellectuals grasped the idea of
spontaneous order, no one was able to do so quite like those during
the Scottish Enlightenment. Using spontaneous order of social
institutions as the bedrock of analysis, they were able to create an
entire intellectual and philosophical inquiry of the complete
society. In this essay I will try to show the contribution of three
of the most important thinkers who contributed to this tradition’s
evolution: Adam Smith, Carl Menger and Friedrich Hayek.</span></span></span></div>
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<span style="font-size: small;"><br /></span>
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<span style="color: #0b5394; font-size: small;"><b>The
Scottish Tradition and the Broader Concept of Order:</b></span></div>
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<span style="font-size: small;">“</span><span style="font-size: small;"><i><b>There seems to be only
one solution to the problem: that the elite of mankind acquire a
consciousness of the limitation of the human mind, at once simple and
profound enough, humble and sublime enough, so that Western
civilization will resign itself to its inevitable disadvantages.”</b></i></span></div>
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<span style="font-size: small;"><b>G. Ferrero</b></span></div>
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<span style="font-size: small;"><br /></span></div>
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<span style="font-size: small;">“</span><span style="font-size: small;"><i><b>The idea of
organization in this sense is a natural consequence of the discovery
of the powers of the human intellect and specially of the general
attitude of constructivist rationalism. It appeared for a long time
as the only procedure by which an order serviceable to human purposes
could be deliberately achieved, and it is indeed the intelligent and
powerful method of achieving certain known and foreseeable results.
But as its development is one of the greatest achievements of
constructivism, so is the disregard of its limits one of its most
serious defects. What it overlooks is that the growth of that mind
which can direct an organization, and of the more comprehensive order
within which organization function, rests on adaptations to the
unforeseeable, and that the only possibility of transcending this
capacity of individual minds is to rely on those super-personal
‘self-organizing’ forces which create spontaneous orders.”</b></i></span></div>
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<span style="font-size: small;"><b>F.A. Hayek</b></span></div>
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<span style="font-size: small;">The liberal tradition that
emerged from the Scottish Enlightenment differed substantially from
the English and French ones. One of the key elements of distinction
was that the Scottish tradition carried the old insights of the
spontaneous orders then applied them in the social orders <span lang="en-US">previously</span>
mentioned. They did not limit themselves to simply carrying the
tradition but rather they were even more radical and used the
spontaneous orders insights as the fundamental principle in their
philosophical analysis of society. They were the first under this
line of thought to actually construct a social, political and
economic framework that changed the concept of a social order and
gave birth to a new form of society: the commercial and merchant
society of eighteenth century Britain. This gave special attention to
commercial activities, individual exchanges and international trade
as the engine of a coordination system promoting wealth. As professor
Horwitz noticed, the Scottish Enlightenment can be seen as a dual
research project: on one side it was a movement that sought to unveil
and understand humanity and its social sciences such as history,
moral philosophy and linguistics; on the other side it can also be
seen as a project to advance political philosophy and political
economy, although the latter could be seen as a product of the Scots
larger inquiry into the realm of political philosophy.</span></div>
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<span style="font-size: small;">Under this large project of
social and political inquiry the Scottish tradition sought to deeply
understand the relationships among an extensive network of unknown
individuals and how these individuals related within a society with
spontaneously arising social institutions. The Scottish tradition
mainly analyzed the following social institutions: the legal system,
moral system, market process and governmental institutions. Their
main objective was not only to comprehend how these institutions
interacted amongst themselves but also to define a clear framework
and limits of their relationships to enhance and sustain social
stability, coordination and prosperity. </span>
</div>
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<span style="font-size: small;"><span style="font-style: normal;"><span style="font-weight: normal;">The
core distinction between the Scottish tradition and the English and
French Enlightenments was their conception towards understanding
social phenomena as complex evolutionary systems formed through human
action- not human design. In order to more clearly understand these
forms of complex institutions, we must start defining what we
understand as order. Hayek in “Law, Legislation and Liberty”
defined order as “</span></span><i><span style="font-weight: normal;">a
state of affairs in which a multiplicity of elements of various kinds
are so related to each other that we may learn from our acquaintance
with some spatial or temporal part of the whole to form correct
expectations concerning the rest, or at least expectations which have
a good chance of proving correct.</span></i>” <span style="font-style: normal;"><span style="font-weight: normal;">From
this idea, Hayek helped us to realize what spontaneous order is
within society: “</span></span><i><span style="font-weight: normal;">It
is clear that every society must in this sense possess an order and
that such an order will often exist without having been deliberately
created</span></i>”<span style="font-style: normal;"><span style="font-weight: normal;">.
Therefore he is trying to create a wider conception of order that
removes itself from the old classic “authoritarian” orthodox
conception of what it is supposed to mean. The broader concept of
order helps us to understand that if we want to achieve some sort of
array in society, we must not rely on the old conception of command
and obedience, which presupposes a hierarchical social structure.
Rather we can rely on the idea of undesigned order, helping to create
a less specific but broader goal of creating probable expectations
about others’ behavior and actions. In Hayek’s words, “</span></span><i><span style="font-weight: normal;">We
depend for the effective pursuit of our aims clearly on the
correspondence of the expectations concerning the actions of others
on which our plans are based with they will really do. This matching
of the intentions and expectations that determine the actions of
different individuals is the form in which order manifests itself in
social life.</span></i>” <span style="font-style: normal;"><span style="font-weight: normal;">Then
according to this tradition, societal order is not concerned in a
predetermined defined relationship of means and ends but rather on
the convergence of the largest quantities of social intentions and
expectations that could help coordinate various and complex human
actions. We can see that the scope of this unplanned societal array
is less specific in what it would like to achieve but the extensive
level of harmonization is appropriate for promoting a complex
society.</span></span></span></div>
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<span style="font-size: small;">As we have already seen, the
classic conception of order is based on a form that presupposes an
“authoritarian view”, deriving from the glamorous constructivist
view first defined by Descartes. Under this conception, order in
society can only be achieved through rational endogenous forces that
shape the complex societal system at will. This belief does not
conceive the possibility of any type of evolutionary endogenous form
of order. Contrasting notoriously with the spontaneous order
tradition- which conceives societal order as the aggregate product of
human action but not of any specific exogenous human design- the
constructivist view sees societal order as planned. They see it as a
design imposed through a centralized “master plan” presuming that
society can be guided toward a common defined path of prosperity with
the correct “enlightened” people who could guide such a novel
plan.</span></div>
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<br /></div>
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<span style="font-size: small;">As Professor Barry shows, we
must clearly establish the difference between this view of
prosperity, known as the utilitarian view of prosperity, and the
Scots’ idea of it. Under the first, public wealth and the common
good can be achieved through rationality and planning in which our
goal can be aggregated and defined. According to this view we can
reach those goals only through the systematic use of planning and
through the rational positivist application of physical science
principles. The Scottish tradition sees prosperity quite differently;
they perceive it as the unintended result of preserving, improving
and not interfering with the holistic framework of the social
institutions which assist human coordination. Therefore implicitly
the Scots do not believe in a common social goal or a shared defined
path that everyone must follow. They believe that everyone should
follow their own frame of means and ends, based on collaboration and
respect transmitted to us through the spontaneous orders of morality,
laws and markets. However, Professor Barry understands that
spontaneous orders go through an evolutionary process which may
sometimes very well lead to dead ends. As a way to move away from
those unwanted spontaneous forms and in order to preserve the
beneficial ones, we must use the Humean idea of a posteriori
rationality as a mental tool to discover which forms of orders are
truly beneficial for our specific civilization and which are worth
preserving. </span>
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<span style="font-size: small;">We have clearly understood that
there are orders not made explicitly by man in the positivistic
rational sense and although we know they “exist”, there is
clearly a problem in perceiving them. These forms of orders are not
physically or tangibly there, thus not rooted within our external
senses, so we have to perceive them a posteriori through our
intellect and reason in order to grasp them. We cannot really see
these forms of orders since they are available to us only through
processes of mental reconstruction. As Hayek identified, we must
describe these spontaneous orders as a form of abstract (not
concrete) order. In regards to the abstractness, the Scottish
tradition did in fact recognize the lack of visibility as a
characteristic of these institutional forms coordinating society,
more than 250 years before Hayek’s main distinction. The mere fact
that Adam Smith called the market system of coordination and guidance
as by an “invisible hand” clearly shows that the Scots had
understood that there were forms of orders in society that cannot be
physically perceived and also that those orders can only be “seen”
or understood through mental abstractions.</span></div>
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<span style="font-size: small;">The tradition of spontaneous
orders expanded by the endeavor of the Scottish Enlightenment
encompassed human traditions, customs, rules of conduct and social
institutions such as the law, market, languages and money. According
to the Scots all of these social human institutions were endogenously
developed through individual human interaction and were clearly not
the forms of orders that were deliberately created from a centralized
authority. Throughout the history of civilizations, humans have
understood and “discovered” these forms of orders and
institutions when in reality they had already been used long before
their acknowledgment and were tacitly incorporated into human
society. Those orders that are beneficial for humans were adopted,
preserved and carried through history only after we had acknowledged
their relevance and social potentiality.</span></div>
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<span style="font-size: small;">The tradition of the spontaneous
order within the Scottish tradition was extremely correlated with the
anti-rationalist tradition, mostly attributed to David Hume. He
understood that human reason cannot be responsible for establishing a
priori the moral and legal norms that are useful for the entire
society. It is important to state however that Hume was not
irrational; he simply believed that the use of reason applied to the
spontaneous orders of society and in the moral sphere must be an a
posteriori exercise for human rationality. This does not imply that
we as human beings must adopt and take every set of rules that arise
spontaneously as given, because that would in fact be a form of
irrationality. But as thinking animals, we can use our reason in
order to realize mental abstractions of institutions which are
beneficial in society and are worth adopting and preserving. Also as
Professor Barry established, there is an implicit tradition of the
spontaneous order of the idea of an “ethical payoff”, meaning
that mankind will enjoy benefits and prosperity as long as we
cultivate and preserve the spontaneous and natural mechanisms of
coordination; in addition, it presupposes a high level of skepticism
towards the possibilities of intervention and institutional
improvements.</span></div>
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<span style="font-size: small;">Under the Scottish tradition’s
conception of society, the prosperity or what Smith called “the
wealth of a nation” comes as Professor Barry defined as a “special
kind of accident”, meaning that it cannot be the specific end of a
society in itself. Wealth and prosperity are sub-products and
indirect consequences of the fact that we protect and preserve
properly adapted social institutions which spontaneously arose. In
other words, wealth is just a side-effect of preserving beneficial
spontaneous orders. Using the Scottish tradition, the recipe in order
to keep the prosperity of society is therefore not to seek prosperity
itself as an end (since that would involve hierarchically
coordinating society through a plan) but rather to focus on the core
source of fundamental mechanisms enabling non-coercive human
coordination and which help to converge the largest amount of
predictable expectations in order to achieve individual ends. </span>
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<span style="font-size: small;">As we mentioned earlier, the
tradition was best developed by three intellectuals, increasing its
insights and enriching it in order to keep it alive. Their
contributions also prepared the tradition to be able to survive the
avalanche of abuse of reason and positivism that the glamorous
constructivist view has exercised in our modern society in almost
every sphere of social sciences. Their three works encompass nearly
the last three centuries of this tradition, starting with Adam Smith
(1723-1790) in the eighteenth century, followed by Carl Menger
(1840-1921) in the nineteenth century and finally with Friedrich
Hayek (1899-1992) in the twentieth. The line of thought that these
intellectuals formed was focused mainly on three larger categories.
The first one being evolution: origins and formations of social
institutions which particularly help humans to facilitate
coordination and interaction through the distribution and
dissemination of communication and heterogeneous knowledge. The
second point of interest was the delimitation and understanding the
limits of human reason and human design. They were particularly
concerned with the abuse of reason and through their works they
advocated this concern by showing that social phenomena and social
sciences were too complex to be coordinated and modeled at will, in
the sense intended by the rational constructivist project. Finally
the last concern of this line of research had to do with the
understanding of processes which could enhance or interfere with the
propitious and natural development of social institutions, in
particular government interventions’ reach of action and
limitations in these forms of social orders. </span>
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<span style="font-size: small;">Finally the core epistemological
problem that these three thinkers were concerned with were to
understand and clarify that there are indeed severe and fundamental
limitations to what can be deliberately accomplished through human
reason. Moreover it is exactly due to human limitations concerning a
lack of specific knowledge and high complexity and indetermination
that we must rely on and use alternative forms of coordination in
order to solve the most fundamental problems of complex social
coordination. Therefore it is necessary to rely on forms of social
institutions outside of our rational understanding and control to be
able to seek efficiency, coordination, social order and prosperity.
With the use of spontaneous orders and with the acknowledgement of
our rational limitations, we can understand social phenomena that
possess the necessary intellectual humbleness that helps us overcome
our own limitations and enhance social greatness. </span>
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<span style="font-size: small;">In next week’s section we will
separately see the main contributions and ideas of the most
fundamental intellectuals of this tradition.</span></div>
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Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-19120648726949312792012-09-06T10:29:00.001-07:002012-09-06T10:29:12.060-07:00All my previous essays on PDFThrough a little of internet searching, I realize that I can upload my essays on PDF and attach them to hiperlinks so people can actually download them, instead of reading them on my blog. I think this will enhance a lot of people to read them more extensively or whenever they want, specially if they will be using e-readers that support PDF.<br />
<br />
So here are the PDF links of all of my previous essays:<br />
<br />
1. Money as a form of spontaneous order (Carl Menger's theory): <br />
<a href="http://www.scribd.com/doc/105121504%20"> http://www.scribd.com/doc/105121504 </a><br />
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2. The Cantillon Effect and Monetary policy: <a href="http://www.scribd.com/doc/105129192">http://www.scribd.com/doc/105129192</a><br />
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3. Esperanto and languages as a form of spontanous order: <a href="http://www.scribd.com/doc/105129421">http://www.scribd.com/doc/105129421</a><br />
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4. Classic liberalism and why this is not being conservative:<a href="http://www.scribd.com/doc/105129541"> http://www.scribd.com/doc/105129541</a><br />
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5. The EU crisis and the price mechanism: <a href="http://www.scribd.com/doc/105129655">http://www.scribd.com/doc/105129655</a><br />
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6. Coordinated monetary policies and financial despotism: <a href="http://www.scribd.com/doc/105129776">http://www.scribd.com/doc/105129776</a><br />
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7. Joseph A. Schumpeter and historical review: <a href="http://www.scribd.com/doc/105129893">http://www.scribd.com/doc/105129893</a><br />
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8. Monetary morphine and the job market: <a href="http://www.scribd.com/doc/105130075">http://www.scribd.com/doc/105130075</a><br />
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9. Adam Smith, an enlighten life: <a href="http://www.scribd.com/doc/105130590">http://www.scribd.com/doc/105130590</a>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-14863408240477796552012-09-03T08:32:00.003-07:002012-09-03T08:32:45.886-07:00Adam Smith, Part 2<span style="background-color: #0b5394;"></span><b style="color: blue;">Adam Smith’s civic ethics, sympathy, virtue and the impartial spectator:</b><br /><br /><b>“And hence it is, that to feel much for others and little for ourselves, that to restrain our selfish, and to indulge our benevolent affections, constitutes the perfection of human nature; and can alone produce among mankind that harmony of sentiments and passions in which consists their whole grace and propriety. As to love our neighbor as we love ourselves is the great law of Christianity, so it is the great precept of nature to love ourselves only as we love our neighbor, or what comes to the same thing, as our neighbor is capable of loving us.”</b><br /><b>Adam Smith</b><br /><br /><span style="font-family: Georgia,"Times New Roman",serif;">As we notice from this quote, Smith’s ethic is based preponderantly on two systems: the philosophic system of the Stoics and the Christian system of virtues and values. The Christian attitude of benevolence towards our fellow man is fundamental according to Smith, as well as the Stoic virtues of self-command and self-love to guarantee a balanced human society. Smith followed the Stoics completely against Plato’s belief that a form of moral and intellectual hierarchy exists between men. Instead, Smith believed in an ideal of equality in mankind’s morality in the sense of old Christian tradition. Adam Smith firmly believed in the Stoic ethic of loving yourself only as you understand how to love your neighbor. In the TMS he proposed a system of equalitarian ethics; he stated that equal moral and social grounds are necessary to allow everyone to play a different societal role regardless of their hierarchy and social class. </span><br /><br /><span style="font-family: Georgia,"Times New Roman",serif;">He used this dual ethical system based on Christianity and Stoicism, for example in his self-love plus invisible hand analogy, in which he tries to create a form of reconciliation between individuals’ self-interests and the common good: </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">“Every single event ought to be regarded as making a necessary part of the plan of the universe, and, as tending to promote the general order and happiness of the whole: that the vices and follies of mankind, therefore, made as necessary a part of this plan as their wisdom or their virtue; and by that eternal art which educes good from ill, were made to tend equally to the prosperity and perfection of the great system of nature”.</span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">Self-love belongs to a longer list of virtues and it remains so as long as it does not damage others. Smith established that there must be a common universal moral approbation which supports social morality and controls our actions. Smith thought a variety of moral feelings and sentiments were necessary for social approbation; therefore the philosophy of morality, according to Smith, could be called the “theory and diversity of shared moral sentiments”. We measure these different moral sentiments that emerge naturally through human interaction, then we measure those social sentiments through the impartial spectator exercise (which, as a reminder, is a disinterested character not involved in the action from a moral perspective). This spectator is a very useful creation for Smith to explain the source of human nature and consciousness, which lies in the capacity of any human being to impartially judge their own actions. The impartial spectator is a form of impartial human consciousness created through the evolution of social interaction and traditions. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">The first foundation of our moral sentiments towards judging our actions is the one based on observations in society. What we observe in other people’s actions in a social context shape our moral sentiments that are then redirected towards our own actions, in order to “impartially” judge them. Smith proposes a unique form of consciousness in which we do not only observe some other person being the spectator of our actions but rather proposes a mirror-image game in which we ask ourselves how we should morally feel if we were the spectator watching our actions being executed. Smith thought that this was the only way to gradually overcome human judgment’s partiality toward our own actions. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;"> </span><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">Regarding virtue, according to Smith, there is more than one set of motivations; therefore Smith enriched Mandeville’s and Hutcheson’s views into a more complex system of virtue. According to Smith, virtue means a set of different things: first, in its most basic form it appears to represent the notion of “property”; secondly, going further into the level of virtue, there is the natural task of fulfilling one’s “private interest and happiness”; finally, the highest degree of virtue is seeking “happiness of others”. All of these levels represent a human in his “doing good” function. However Smith emphasized that these levels can be mixed, not necessarily standard or in a fixed order, and that humans can integrate all of these virtues in human action and apply them as he feels is correct in life. Then, in order to see what appears to be correct is when the impartial spectator comes to help us. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">The base of social contracts and human interactions are based on some sort of respect for a system of morality and ethics; according to Smith the only way to exercise any control of this morality in human action is through a form of human impartiality that can judge us and tame our animalistic instincts. This human impartiality comes from a form of humanistic personification of justice, fairness and social morality. According to Smith, the relevant perspective in order to make a judgment upon human life is therefore through the people living immersed in society; the original action will be analyzed and contemplated by a form of the impartial spectator. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">Smith’s impartial spectator adopts the characteristic of “idealistic” human impartiality; it is society’s evolution and human interaction that gives birth to the source of the common “impartial” social morality, which establishes social rules which positively govern human action. Therefore the impartial spectator comes from social morality created by the society’s interaction and evolution (so as Hume predicted, outside the conclusions of our human individual reason). According to Smith, this is the best way to define and control people’s sentiments and their notion of justice; we have to analyze our sentiments at a “certain distance from us”. Smith was a pioneer in exploring the psychology of human action and its relationship between economics and society. In the TMS he created a system based on social acceptance and sympathy, he modeled human behavior through a mirror in which we judge ourselves, our sentiments and then our actions, and all of them in relation to how the spectator would feel under those circumstances. It is because we are immersed in society that we realize that our actions, which can make some fellow men miserable, can then make us miserable; likewise those actions which make others happy can also make us happy. Social evolution creates moral sentiments which we use and acknowledge by putting ourselves under the impartial spectator role, therefore developing our conscience and social self-control. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">This whole process of realizing how other human beings and parties not directly involved would feel about our individual actions helps us control our decisions and actions, considering the effects they would bring to the rest of society. The concern for others therefore comes from mutual sympathetic responses in society. What is enjoyable and makes us happy is due to the reinforcement of the conscience or impartial spectator, which guide our actions according to what it would consider proper. Hence society shapes common societal morals which in turn shape man’s actions. Playing by social rules brings approval and admiration; respecting social rules leads to stability and prosperity. Therefore there is no fundamental difference between the morality of a man in the TMS and in the WN; they are complementary moral sentiments. As an example, in the TMS Smith establishes: </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">“Nature when she formed man for society, endowed him with an original desire to please, and an original aversion to offend his brethren. She taught him to feel pleasure in their favorable, and pain in their unfavorable regard. She remembered their approbation most flattering… for its own sake; and their disapprobation most notifying and most offensive”.</span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">Therefore sympathy and the impartial spectator are two main concepts in Adam Smith’s moral theory. The impartial spectator helps our human intuitions by showing us social ethical judgment, not coming from of any powerful god judging us from above, but rather from an abstract form of our social selves. The impartial spectator evaluates our actions by finding the common good of shared values of the parties involved, seen through a social values lens. As Professor D.D. Raphael stated, Smith’s philosophy aimed “to provide a satisfactory alternative to a priori accounts of conscience and morality”. Here Smith departs from Hume and Hutcheson towards a more sociological context, adding more human complexity, creating a more fallible system of evolutionary moral judgment. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">People in real life situations will try to apply the impartial spectator to judge their actions; however there will always be forms of partiality since in real life the spectator possesses his own individual values which he will use in his assessment. Smith tries to help us be better social beings; he helped us to realize that in order to make a moral judgment of our own actions, we first need to include the other involved people’s perspectives and try to be as impartial as possible. Social sympathy towards fellow man therefore will enable people to be less biased in judging their actions creating better and purer forms of the impartial spectator, overall helping society to contain human actions which could damper others. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">Humans, according to Smith, have the need to use the impartial spectator because the necessity of societal approval and praise is inherent in human beings. This necessity pushes humans to seek a higher level of abstraction and imagination, allowing them to create a mental and moral distance between the impartial judge and the culprit. We pretend to be seen by another person through an abstract representation of another person. Adam Smith gave us one of his biggest contributions through the development of the Impartial Spectator Theory. As Raphael acknowledged, this was Smith’s enduring contribution to creating a theory of genetic evolution of individual conscience. This in essence lies in the social experience of being spectators ourselves of the conduct, customs and traditions of other actors in society, then knowing that others are spectators of our own actions as well. As Raphael stated, he helped us to understand “that both economic tendencies and common moral sentiments are products of nature”.</span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;">In conclusion Adam Smith was a moral philosopher with a solid theory of political economy which he presented in complete coherency and integration with his moral and ethical system. The real Smith saw the complexity of human behavior, standing completely away from the reductionist and basic form of a self-interested “homo economicus”. He showed that any human moral system is complex, social and evolutionary. He presented a very heterogeneous system of sentiments that explain this moral complexity in different dimensions: social, political, economic, all intertwined and interacting with each other. Adam Smith’s work and insights are fundamental to understanding the key element that ensures a healthy society, both in the spiritual and material spectrum. As Evensky noticed, society’s progress is a dual work and presents a symbiotic relationship and evolution between the foundations that direct society: people’s self-government and social institutions. As Evensky puts it, “Ultimately, the cohesiveness and constructiveness of a liberal order depends, according to Smith, not on institutional government but on self-government, on the ethical maturity of the citizenry”. Smiths highlighted the relevance of mature social ethic systems and the necessary conditions for a long-term, sustainable free society.</span><br style="font-family: Georgia,"Times New Roman",serif;" /><br style="font-family: Georgia,"Times New Roman",serif;" /><span style="font-family: Georgia,"Times New Roman",serif;"> A real world that requires moral, judicial and economical foundations for proper functioning is enriched by Smith’s works. His two books shed light like no other on the necessary foundations for any society’s prosperity. He helped us realize the deep positive interdependence among a strong set of social morals and economic prosperity. This intertwined relationship among social institutions make his work as relevant today as it was 250 years ago. It will probably be even more relevant in the future if we lose sight and conscience of the correctness and necessity of both justice and social ethics, which are the frameworks for a prosperous society. </span><br style="font-family: Georgia,"Times New Roman",serif;" /><br /><b>“To continue preaching Laissez-faire doctrine in the name of Adam Smith is to misrepresent the systematic nature of his work, it is to ignore the true genius of the philosopher from Kirkcaldy, Scotland and to condemn contemporary economics to a caricaturish prison of its own design.” </b><br /><b>J. Weinstein</b><br /><br /><b>“Man, it has been said, has a natural love for society, and desires that the union of mankind should be preserved for its own sake, and thought he himself was to derive no benefit from it. The orderly and flourishing state of society is agreeable to him, and he takes delight in contemplating it. Its disorder and confusion, on the contrary, is the object of his aversion, and he is chagrined at whatever tends to produce it. He is sensible, too, that his own interest is connected with the prosperity of society, and that the happiness, perhaps the preservation of his existence, depends upon its preservation.”</b><br /><b>Adam Smith </b><br /><br /><br /><br />Sources:<br />Martin Leroch. Adam Smith’s Intuition Pump: the Impartial Spectator, 2004. <br />Amartya Sen. Introduction of the 250th anniversary edition of The Theory of Moral Sentiments, Penguin Classics 250th anniversary edition, 2009. <br />Gavin Kennedy. Adam Smith and the Invisible Hand: from metaphor to myth, Economic Journal watch, Volume 6, number 2, 2009.<br />Jerry Evensky. Adam Smith’s Moral Philosophy, Cambridge University Press, 2001.<br />Jerry Evensky. Adam Smith’s “Theory of Moral Sentiments”: on morals and why they matter to a liberal society of free people and free markets, The Journal of Economic Perspective, Volume 19, number 3, 2005.<br />D.D. Raphael. The Impartial Spectator, Adam Smith’s Moral Philosophy, Oxford University Press, 2007.<br />Smith, Adam. [1759] The Theory of Moral Sentiments, Indianapolis: Liberty Fund, 1984.<br />Smith, Adam. [1776] An Inquiry into the Nature and Causes of the Wealth of Nations, Indianapolis: Liberty Fund, 1981.<br />Smith, Adam. [1759] The Theory of Moral Sentiments, Penguin Classics 250th anniversary edition, 1984. <br />Maria Pia Paganelli. The Moralizing Role of Distance in Adam Smith: the theory of moral sentiments as a possible praise of commerce, Yeshiva University, New York, 2008.<br /><br />Adam Smith (1723-1790)<br />
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<br />Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-60601058188488971472012-07-30T15:02:00.001-07:002012-07-30T15:02:11.673-07:00Adam Smith, the Professor from Kirkcaldy Part I<!--[if gte mso 9]><xml>
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<b><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; line-height: 90%; mso-bidi-font-style: italic; mso-themecolor: text2;">Adam
Smith, the Professor from Kirkcaldy Part I</span></b></div>
<div align="left" class="MsoIntenseQuote" style="line-height: 90%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: 10.0pt; text-align: left;">
<span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; line-height: 90%; mso-bidi-font-style: italic; mso-themecolor: text2;"><span style="mso-spacerun: yes;"> </span></span><b><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; font-weight: normal; line-height: 90%; mso-bidi-font-style: italic; mso-bidi-font-weight: bold; mso-themecolor: text2;">The Theory of Moral
Sentiments, Moral Society and the Impartial Spectator<span style="mso-spacerun: yes;"> </span></span></b></div>
</div>
<div class="MsoNormal">
<b style="mso-bidi-font-weight: normal;"><span style="color: #1f497d; font-size: 10.5pt; line-height: 115%; mso-ansi-language: ES; mso-themecolor: text2;">Author: Pablo Paniagua</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #1f497d; font-size: 10.5pt; line-height: 115%; mso-ansi-language: ES; mso-themecolor: text2;">Editor: Victoria Finn</span></b></div>
<div class="MsoNormal">
<br /></div>
<div align="right" class="MsoNormal" style="margin-left: 1.0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">“Smith sought to do for moral philosophy what
Isaac Newton had done for natural philosophy: to imagine and represent those
invisible connecting principles that determine the course of nature. Newton's
natural philosophical realm encompassed all in nature that envelopes humankind.
Smith's moral philosophical realm was humankind</span><span lang="EN-US">.”</span></i></b></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Jerry
Evensky</span></b></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-left: 42.55pt; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-left: 42.55pt; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“</span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Government authority emerges to establish
order in society, but government is neither the original source of order nor
the locus of control that establishes order in the ideal state. Order begins
and ends with the individual citizen. In the beginning, a rude order is
established by retribution based on a self-defined sense of justice. In the
end, in the limit, a refined order is established by common acceptance of
social norms, civic ethics, among citizens with self-command, the
self-government, to enforce those norms about them-selves. Between this
beginning and this end, in the course of humankind’s evolution from the rude
state towards the ideal, the internal and external systems of governance-norms
and positive laws respectively-share one another as systems of justice evolve.”</span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">
</span></i></b></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Jerry
Evensky</span></b></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“</span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Ambition, avarice, self-love, vanity,
friendship, generosity, public spirit;</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-left: 70.9pt; text-align: right; text-indent: -7.1pt;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">these passions mixed in various
degrees, and distributed through society, have been from the beginning of the
world and still are the source of all actions and enterprise which have ever
been observed among</span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">”.</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-left: 70.9pt; text-align: right; text-indent: -7.1pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Adam Smith</span></b></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d;">Adam
Smith, an enlightened life in the right place: Scotland: </span></b></div>
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<br /></div>
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<span style="font-size: small;"><span lang="EN-US">Probably today in the Western World and
also in several ex-Communist countries, everyone has heard about Adam Smith.
The Scottish professor of Moral Philosophy is probably among the most cited,
known and mentioned Economists in the world. However Adam Smith is also
probably one of the least read and one of the most misrepresented,
misunderstood and controversial figures in economic history. The misconceptions
and controversy surrounding him are due to several poor one-sided
interpretations of his work, attributed mostly to a narrow analysis of his
political economic publication “<b>An
Inquiry into the Nature and Causes of the Wealth of Nations</b>”<b> </b>(WN). In order to better understand
Adam Smith’s economic-social holistic framework and his final scope as an
author, one must first understand his lesser known first book, “<b>The Theory of Moral Sentiments</b>”<b> </b>(TMS). In this essay I will try to
address Smith’s comprehensive view of society, the evolution of consciousness
and human behavior through my interpretation of the TMS, mostly using the work
of more recent scholars who have contributed to better understanding Smith’s
Moral Theory; their novel analyses have situated Adam Smith in a higher and
more humanitarian position, far beyond what had been imaginable three decades
ago.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US"><span> </span></span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Adam Smith (June 5, 1723 – July 17,
1790), was born in the former small port named Kirkcaldy, in Fife, in northern Edinburgh.
Surprisingly he did not study at the University of Edinburgh; his family
instead decided to send him to Glasgow University. At the time Scotland was one
of the most economical, enlightened and vigorous countries in the Western
World; it had one of the highest literacy rates among Europeans countries and
boasted 4 of the best universities in the world: Edinburgh, Glasgow, St.
Andrews and Aberdeen. Meanwhile England had only 2 top universities: Oxford and
Cambridge. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US"><span> </span></span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Smith’s Scotland was, fortunately for him,
the place to be intellectually enlightened. The Acts of Union finalized in 1707
united England and Scotland under a single monarchy and parliament, creating an
economic and trading integration between them. This union established a very
important trade and commerce network in Northern Europe in the beginning of the
XVIII Century. That permitted the Scottish and English to peacefully trade and
export manufactured products to the rest of Europe. By the 1740s Glasgow and
other Scottish ports were growing thanks to this trade union pact. Glasgow
became the biggest transit port in which imported raw materials from America
were packaged and manufactured then re-exported, principally to England and to
a lesser degree to some other continental European countries. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Scotland was a very nurturing and fruitful
place in the XVIII century. Glasgow was economically booming and intellectual
and religious freedoms were rapidly expanding, the middle class was
consistently growing in measure and wealth. Increased trade, cultural and
intellectual effervescence formed the fertile soil for the Scottish
Enlightenment to prosper; names like Francis Hutcheson (Irish) and David Hume
were soon to appear in the intellectual spectrum. Hutcheson was a professor of
Moral Philosophy at Glasgow University from 1730 to 1746, profoundly
influencing and mentoring Adam Smith. Professor Hutcheson felt the necessity of
creating a moral system which did not require relying on a deity or god as a
source of superior moral entity and human self-control. He wanted establish a
social moral framework that could be placed outside the religious orthodox
system. David Hume following Hutcheson and added the reasoning skepticism to
this moral system; finally Adam Smith followed and complemented what Hutcheson
and Hume had started.<span> </span></span></span></div>
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<span style="font-size: small;"><span lang="EN-US">After completing his degree in culturally
booming Glasgow, Adam Smith moved to study at Oxford for six years, where
(according to Smith) the educational quality was “deplorable”. Smith returned
to Edinburgh in 1748 to give private lectures on ‘rhetoric and belles-lettres’,
government and the history of science. He moved back to Glasgow as a professor
of Logic in 1751 then the following year he took Hutcheson’s old chair of Moral
Philosophy; during this appointment, he published his first book (the TMS) in
1759 at 36 years old. He resigned in 1764 when he had the opportunity to
accompany a young aristocrat, the Duke of Buccleuch, to France where he met
Voltaire, Quesnay and Turgot; he stayed in France until 1766. After this
adventure, Smith spent the rest of his life moving between Kirkcaldy and
Edinburgh. In 1776 he published the WN. At the end of his career, Smith was
appointed as a Commissioner of Customs for Scotland. In 1787 he succeeded his
friend Edmund Burke as Lord Rector of Glasgow University, where he diligently
served for the rest of his life.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">During his lifetime, Smith was mostly
famous for the TMS rather than the WN. Unfortunately in the following
centuries, specifically ever since the XIX Century, the </span><span lang="EN-US" style="color: windowtext;">TMS gradually fell into intellectual
eclipse, creating solely a one-sided interpretation of his work. </span><span lang="EN-US">He was thereafter exclusively analyzed through the lens of his WN work
in Political Economy rather than in a more aggregate perspective. This
incomplete and predisposed analysis of Adam Smith was carried all the way
through the XIX and the XX centuries, unfortunately bringing negative results
in understanding his holistic system of necessary social institutions for a
prosperous society. Smith was side-by-side with Hutcheson and Hume as the
pioneers of human impartiality applied to Moral Ethics, but was surprisingly
ignored in both Philosophy and Ethics. In addition, one of the biggest mistakes
in understanding Smith’s philosophy was that most people interested in his work
were chiefly economists. They mainly studied, read or quoted only the WN, creating
a sort of philosophic dichotomy and disjunction of Smith’s dual works, generating
a misinterpretation of the WN as well as its role within the bigger system. If
the WN had been analyzed and read without acknowledging the first social moral
framework already developed in the TMS, then the interpretation of WN would
have been very limited and distorted, missing what Smith intended to convey
through both books. As Amartya Sen wrote in his introduction in a later TMS
version:</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">“The
typical understanding of the WN has been constrained to the detriment of
economics as a separate subject. The neglect applies, among other issues, to
the appreciation of the demands of rationality, the need for recognizing the
plurality of human motivations, the deep connection between social ethics and
economics, and the co-dependent rather than free-standing role of institutions
in general free markets in particular towards the functioning of the economy.”</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Here Amartya Sen shed light on what Adam
Smith really intended with his lifetime work. Smith had aimed at a bigger
picture, trying also with a third publication on jurisprudence that he did not
finish. He attempted to develop a coherent holistic social system with 3 fundamental
spheres of human social interaction that reinforce each other and found a
wealthy and stable society. According to Smith, these important spheres were:
social traditions and moral rules, the organic institution of justice and
common law and the self-interested actions of trade in the free-market process.
If they could have understood his books as coherent parts of a larger, natural
social evolutionary system, then they would have emerged as completely
complementary; they show a very articulated system to understanding human
social life in its entirety. Understanding the TMS and its deep philosophical
relationship with the WN helps to better understand our human social
interactions and the deep relationship between our moral social frameworks and
the wealth of our nations. If Smith’s social system had been seen as a 3-legged
chair which each leg reinforces the others in order to stand, his works would
never have been considered disassociated with each other, nor considered Smith
a “laissez-faire”, individualistic, or narrow-minded advocator.<span> </span></span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Even though to us this system appears quite
complementary, there is extensive literature regarding this apparent dichotomy
between his two books, extensively misrepresented in the so called “<b>Adam Smith Problem</b>”. This is the
whimsical belief that there is a substantial inconsistence between the moral
system presented in the TMS (linked predominantly with sympathy and
benevolence) and the opposing one exposed in the WN (related to plain
selfishness).<span> </span>This is a completely
flawed theory and neglects the fact that Smith mentions and analyzes different
heterogeneous sets of motivations and values in each book, including
benevolence, sympathy and self-love among the sentiments which conduct human
action. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">It appears that the advocators of blind
selfishness and extreme individualism who gained momentum (especially in the
U.S. since the end of the “free-love” era in the 60s)<span> </span>believed to mostly be founded and inspired by
Adam Smith’s work. This is demonstrates a colossal lack of understanding of
Smith’s true philosophy and a meager investigation of his intentions.
Therefore, in order to understand Smith’s philosophy and real relevance of the
social moral framework of human life that created the foundations for a prosperous
and wealthy society, we should analyze his Moral Philosophy to put an end to this
copycat image of Smith once and for all.<span>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d;">Adam
Smith’s Moral Philosophy and its implications in the social system: </span></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US">“The administration of the great system of the universe . . . the
care of the universal happiness of all rational and sensible beings, is the
business of God, and not of man. To man is allotted a much humbler department,
but one much more suitable to the weakness of his powers, and to the narrowness
of his comprehension-the care of his own happiness, of that of his family, his
friends, his country.”</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Adam Smith</span></b></div>
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<span lang="EN-US">Smith was a pioneer in XVIII century Moral
Philosophy, particularly in incorporating a humane role of impartiality, the
evolution of consciousness and an essence of common universality in human
ethics. In the TMS, Smith laid the social moral framework for a pre and current
capitalist society; it provides the proper social moral lens in order to
properly read the WN with a more complex and rich ethic perspective. The WN
help us to understand the motivation that pushes human action within the
economic sphere. Both the TMS and WN provide a structure for human rationality,
the plurality and subjectiveness of human motivations; they both also establish
a deeper understanding of the symbiotic relationship between economic
prosperity and social moral ethics that restrain our sentiments. Thanks to
Smith, these were then seen as connected systems rather than separate entities.
Adam Smith helped us to understand the social necessity of developing a moral
humanity to hold and sustain social institutions together in order for economic
market systems and justice to flourish. </span></div>
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<span lang="EN-US">As a result, the<span style="mso-spacerun: yes;"> </span>two books are deeply correlated and
inherently dependent on one another. It is a big mistake to consider them
mutually and morally disconnected or the presence of any form of moral
dichotomy between them. The mentioned “<b style="mso-bidi-font-weight: normal;">Adam
Smith Problem</b>” indicates a sort of superficial inconsistency between his
works. This analysis conveys that in the TMS there is a marked global sense of
“social prosperity” through a common social good, especially highlighted
through sympathy towards other human beings and (as the analysis goes) presents
a huge discrepancy with the WN, which promotes “selfishness” and
individualistic behavior. The “Adam Smith Problem” is a huge misconception; he
never intended to leave behind the perspective of sympathy and benevolence. In
fact Smith considered the TMS as his finest achievement and worked on a 6<sup>th</sup>
edition of the TMS just before he died. In both books readers can see that
Smith mention various motivations and sentiments which explain different
spheres of human action. Self-love is just one of the motivations,
preponderantly the most important one, but Smith also extensively worked
treating and exposing other fundamental social motivations from a moral system
based on sympathy, which are fundamental for a prosperous society. </span></div>
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<span lang="EN-US">Indeed Smith refuted any form of
selfishness and he even associated it with rapacity and human neglect for your
fellow man. Mature self-love, according to Smith, is instead a vital part of
human virtues and is a completely different thing than selfishness. Selfishness
presupposes positioning oneself as the only concentration and preoccupation to
the point to be chosen over others, even if it hampers them. Mature self-love
on the other hand is care and attention to oneself while taking into account
your interests as well as others’ interests; it involves a higher degree of
human respect and social interaction. It’s a more socially harmonic term and
involves care for the rest of society and respect for the fundamental
traditions and rules of social morality.<span style="mso-spacerun: yes;">
</span><span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US">Smith believed that the self-love principle
explained a consistent part of human interaction, although he specifically
stated that it was not the only one. Self-love is particularly consistent in
helping understand economic phenomena but Smith was well aware of further
motivations regarding other social spheres; for example he begins: “How selfish
so ever man maybe supposed, there are evidently some principles in his nature,
which interest him in the fortune of others, and render their happiness necessary
to him, though he derives nothing from it, except the pleasure of seeing
it”.<span style="mso-spacerun: yes;"> </span>Indeed Smith understood, as
probably no one else at the time, that the whole foundation of a capitalist and
free-market society is based on cooperation and respect, which in turn is
deeply based on the fundamental structure of shared social ethics and human
morality.</span></div>
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<span lang="EN-US"><span style="mso-spacerun: yes;"> </span>According to Smith, self-love is a necessary
and basic condition for spurring the division of labor and human creativity;
however this sole motivation it is not sufficient enough to reassure long-term
human self-discipline, social stability or a nation’s prosperity. Trust, mutual
confidence, benevolence and reciprocal respect towards others create the base
for voluntary cooperation, enhancing exchanges, trade and production and
protection under a common law system of jurisprudence. Today Smith would surely
ask those laissez-fare individualist fundamentalists: how can you base a
society with the complexity of the current division of labor without
benevolence, confidence and human-morality? Smith would agree with them that
self-love pushes human nature to be involved in trade and production, but he
complemented and enriched this notion with humanitarian, respectful, social
morality that supports its foundation. </span></div>
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<span lang="EN-US">For Smith, the pursuit of self-interest
appears to broadly explain the main driving force of economic activity and
exchange. In his famous quote from the WN, Smith wrote: “It is not from the
benevolence of the butcher, the brewer, or the baker that we expect our dinner,
but from their regard to their own interest. We address ourselves, not their
humanity but to their self-love.” Contrarily, wh</span><span lang="EN-US" style="mso-bidi-font-family: "Times New Roman";">at is not usually quoted is
something which Adam Smith mentioned earlier in the same chapter: “In civilized
society, man stands at all times in need of the co-operation and assistance of
great multitudes, while his whole life is scarce sufficient to gain the
friendship of a few persons.“ </span><span lang="EN-US">Unfortunately people
misunderstand the famous quote and apply it to every single sphere of social
human interaction, therefore cataloging Smith as the father of selfishness. Adam
Smith in his most famous quote only addresses the necessity of self-love in
order to explain economic activity and the exchanges executed in a market
economy.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US">Smith clearly understood the necessity of a
healthy and well-functioning market economy based on individuals being free and
following their self-interests. It does not mean that he didn’t belief in any
other human social institution organically and spontaneously developed. In fact
in his work, he clearly presupposes that social traditions, rules of social
morality, as well as the common law are social institutions that evolve with
society through individuals’ interactions and are the foundations which reassure
prosperity. He warned us against how selfishness and the lack of civic ethics
would undermine the liberal open society. Then, a question arises: how can we
keep humanity away from rapacity and selfishness? Smith proposed the necessary
moral institutions that could hold society together and control human
selfishness. He helped us realize that the best way to address and channel
individual human action based on self-interest is through a system of social
ethics arising from spontaneous order, without any rational or planned design
but rather from the evolution and formation of rules and traditions conforming
to that moral social system.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US">Controlling selfishness and rapacity,
according to Smith, should not have to come from government control or state
police; it must come from human self-control. Self-governing humans will be the
pillar of a free civic ethic society, but how can we assess our sentiments and
actions in order to possess a rightful measure of self-control? The answer that
Smith provides relies on social sympathy and social approbation. Smith intended
that sympathy in some way enables people to use their imagination and a higher
degree of abstraction to put ourselves in the place of others. However, in
another higher degree of abstraction and impartiality, Smith said we would
detach our sentiments from that reflection by imagining a form of an abstract
and impartial human being (an abstraction of ourselves) that would judge our
actions and then feel sympathy or disapproval.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US">Social sympathy is the only way in which we
can measure how proper or </span><span lang="EN-US" style="color: windowtext;">improper</span><span lang="EN-US"> our sentiments are and also of our eventual actions, analogously
our sympathy is the measure in which we assess other people’s sentiments. If my
feelings are aligned with others’ sentiments, we would be in a sympathetic
relationship in regards to my actions and there would be a general social
approbation of my actions. We, as social human beings, desire harmonious
sentiments among us because according to Smith, social man naturally seeks
social approbation and harmony in their sentiments. </span></div>
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<span lang="EN-US">Humans adjust their actions and feelings
towards the correct measure of sentiments that will bring the desired sympathy
from others, which is a natural human inclination. This desire of sympathy is
seen as a common harmony among sentiments and actions that will eventually set
the common social moral sentiments; as a result, it creates civil society’s
boundaries and foundations of a spontaneous and evolutionary regulation of
human sentiments and social traditions. Hence when a person has a set of
sentiments, he will imagine an abstract human form which possesses impartiality
towards our moral sentiments; this helps him to measure and understand the
discrepancies between the human abstraction or impartial spectator. He then
seeks to converge the moral sentiments in order to reach a level compatible
with the impartial spectator allowing him to act and thereafter receive social
sympathy and approval for his behavior.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US">Evensky noticed that Smith clearly
understood that a Libertarian open society needs a shared set of moral
sentiments because these are the last remaining forms of control and justice.
State police is not a free societies’ ultimate control. According to Evensky,
the ultimate control should be a society’s shared moral sentiments: “A liberal
society can only be constructive and sustainable to the degree that the hearts
of the citizens embody a properly measured sentiment of justice and regulate
themselves by that measure”. </span></div>
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<span lang="EN-US" style="color: black; font-family: Georgia,"Times New Roman",serif; font-size: 11pt; line-height: 115%;">Adam Smith clearly saw
the necessity of a harmonious and stable moral society to create a healthy
framework of human values supporting a market economy. As Amartya Sen stated in
his introduction to the TMS, “Smith was both a proponent of plural social
institutional structures and champion of social values that transcended the
profit motive in principle as well as in actual reach”. <span style="mso-spacerun: yes;"> </span>Indeed Smith understood that both the market
system and economy are not only based on the narrow idea of selfishness but
rather enormously depend on motives beyond just simple self-love; there is
prudence, benevolence and other sentiments which sustain self-constraint for a
better social outcome. One of Adam Smith’s most important contributions was his
insight into the existence of a deep symbiotic relationship between social
ethics, philosophy and economics; if it appropriately worked, it would ensure
the social framework for a nation’s prosperity and wealth.</span></div>
<div style="text-align: justify;">
<span lang="EN-US" style="color: black; font-family: Georgia,"Times New Roman",serif; font-size: 11pt; line-height: 115%;"> </span></div>
<div style="text-align: justify;">
<span lang="EN-US" style="color: black; font-family: Georgia,"Times New Roman",serif; font-size: 11pt; line-height: 115%;">To be continued next week... </span></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-65478217694809769912012-07-03T06:33:00.001-07:002012-07-03T06:35:50.726-07:00Money, part 2.<div class="MsoIntenseQuote" style="line-height: 90%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: 10.0pt;">
<b><span lang="EN-US" style="color: #1f497d; font-size: 12.5pt; font-style: normal; font-weight: normal; line-height: 90%;">Natural
money, centralized creation, sub-optimality and self-organizing processes</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #1f497d; font-size: 10.5pt; line-height: 115%;">Author: Pablo Paniagua</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #1f497d; font-size: 10.5pt; line-height: 115%;">Editor: Victoria Finn<a href="http://www.blogger.com/blogger.g?blogID=4123052220521409126" name="_GoBack"></a></span></b></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d; font-family: "Cambria","serif";">The centralized creation of money, Fiat money, the price system and
sub-optimality:</span></b><span lang="EN-US"> </span></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">“<span style="font-family: Georgia,"Times New Roman",serif;">Money is nothing more than a medium of exchange and
it completely fulfills its function when the exchange of goods and services is
carried on more easily with its help than would be possible by means of barter.
Attempts to carry out economic reforms from the monetary side can never amount
to anything but an artificial stimulation of economic activity by an expansion
of its circulation.” </span></span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Ludwig von Mises</span></b></div>
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<br /></div>
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<span lang="EN-US" style="color: black;">It is extremely
important to understand money’s origin and evolution as a spontaneous order of an
evolutionary self-coordinating system in which individuals spontaneously come
up with the best available solution in a free and noncoercive interaction. Real
Money will always be like this under a completely free-market economy, meaning
that if we let people spontaneously and freely decide their own money to
facilitate their transactions, every single society in the world would end up
adopting some sort of the most marketable commodity generally linked with a
type of metal; in most cases, it would end up being gold. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black;">As we saw in last
week’s article related to languages, any attempt to apply reason and knowledge
to create an institution as complex and important as money, language and others
is just a futile attempt and falls in the rational-positivist trap. The fact
that believing we can establish some sort of “artificial” money through reason
and planned coordination, we will always fall short on the real scope of what
money should do. Since it is planned by some centralized authority, it will
always be an unnatural outcome of what society would have spontaneously and
naturally chosen. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black;">The majority of
optimal results in complex societies come from free individual coordination. As
we have seen in languages, and in this case money, the optimal solution fitting
for a complex system in a decentralized society will always lie in the hands of
unprompted determination. It is therefore out of the individual’s capacity,
understanding and design. Like Mises stated in his quote above, any attempt to
apply human knowledge towards reforming the monetary system can bring
unintended consequences and will eventually undermine and impede the
coordination of individuals and therefore damage the source of economic growth.
This problem of unintended consequences arises every time politicians,
technocrats and statesman intervene and corrupt the money system, imposing
other forms of state money such as Fiat money or a paper money system. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">The Fiat money system, also understood as a paper
money system, is not similar to commodity money in the sense that the Fiat
system is not freely adopted by the collaboration and interaction of
individuals. Fiat money’s structure is generally imposed by an oppressive
state, which systematically constrains and forces people to use it. As we have
seen through money’s evolution, humans freely adopted some sort of inelastic
commodity money as a way to subconsciously and spontaneously keep it neutral
and away from the centralized authorities. The inelastic supply of a commodity
keeps the amount of money in the economy stable and allows for better
entrepreneurial economic calculations. It also keeps it out of politicians’ and
technocrats’ reach and temptation to expand the monetary base in order to
promote their own interests. Unfortunately nowadays we live in a global money
system which is artificially created and imposed by the state. Our current
money system is just a scheme of paper money backed by thin air and therefore
is not redeemable for anything: metal or any other good. Fiat money is just
paper with faces of deceased presidents on it which can be printed at will and
can meet the central authority’s arbitrary goals. Fiat money completely
bypasses the natural spontaneous decision of real individuals’ interactions.
For more than 40 years we have sadly been living in this extremely unrestricted,
global, arbitrary paper money scheme in which states can freely print as much
money as they want. When President Nixon in 1971 ended the last relationship
between the dollar and gold, it ended the last relationship between paper money
and the most marketable good. Now this is the very first time in history that
we have an international abuse and misuse of political paper money.</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">When a central authority artificially creates a
monetary system, it is suboptimal and against the free interaction of individuals;
even worse, it opposes individuals’ natural needs since it has been created by
a central authority, so it primarily answers the needs of certain groups and
their politic agendas. On the contrary a system spontaneously created does not
respond to anyone’s interests; it is almost inelastic and therefore cannot be
increased at will or capriciously intervened. Real money only answers to
individuals’ interests and indirectly to the whole good of society. Artificial
systems created by human reason and political authority will always improve the
positions of those who impose it on others in the first place. Hence the
artificially created money will always be biased and will be used as leverage
to meet specific political goals. The optimal system for a complex society is
not another unnatural, politicized, planned
Fiat money like the ones hundreds
of cultures have tried, imposed and failed, but rather a natural money system
in which there is neither master nor any intended political or nationalist end.</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Since Fiat money systems have been created by states,
they have the tendency to experience secular inflations since there is
practically no cost of printing paper. States have the tendency to just keep
printing it, especially if it statistically creates some increases in growth
measures. Unfortunately this monetary base inflation and expansion will
eventually benefit some people at the expense of others since is uses the
monetary expropriation of wealth (see article on the Cantillon Effect and the redistribution
of wealth). Not only will it do that but as Mises stated, “this expansion of
the monetary base is the constant source of ineffective and shortsighted
stimulation of the economy, which eventually end in boom and bust cycles.” The
people who benefit the most from these artificial systems are of course those
who created and imposed it on the rest of society; it also benefits those who
are at the beginning of the monetary expansion, those who first receive the
money. It is no surprise then why people in the government and financial
banking institutions are obviously willing to promote and back money printed by
the state and use laws and enforcement to impose this system on others. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Politicians love this monetary scheme since they can
create and command money’s expansion through fractional reserve banking and
artificially low interest rates in order to artificially encourage investment
and credit. The system falsely promotes short term growth that might help them
get reelected. This injection of artificial money in the economy is neither
wanted nor necessary for the better exchanging of goods, creation of wealth or
growth in an economy. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">The true source of sustainable long term growth is
real savings. New money printed by the state and poured into the economy will
only disrupt and damage the price system’s coordination, change relative prices
and impede a correct form of economic calculation for entrepreneurs. This can
lead to massive misallocations of capital and investments. These huge
distortions will consequently end in recessions and liquidation of the previous
artificially-created growth. Fortunately for the politician who started the
expansion, he can enjoy the short term stimulus while neglecting the long term
misallocation crises and economic damage that will only become self-evident
when he is no longer in office. At that point during a massive paper money crisis,
he would be either be reelected or else it would be someone else’s recession
problem. In the long run we are all dead, right? Unfortunately those who make
long term capital structure misallocations haven’t read Keynes. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d;">The price system and the
symbiotic relationship with money: </span></b></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 0cm 0cm 78pt; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black;">“Fundamentally in a system in
which the knowledge of the relevant fact is dispersed among many people, prices
can act to co-ordinate the separate actions of different people in the same way
as subjective values help the individuals to co-ordinate the parts of his
plan.”</span></i></b></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Friedrich
A. von Hayek</span></b></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin: 0cm 0cm 0cm 70.9pt; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US">“Prices in short are seen as a continuous information
collecting and disseminating process, but it is the institutional monetary
framework that determines, both the extent and the degree of success in which
prices will be able to perform their potential signaling and </span></i></b></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin: 0cm 0cm 0cm 70.9pt; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US">allocative function.”</span></i></b></div>
<div align="right" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Friedrich
A. von Hayek</span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Money is totally indispensable in a complex,
decentralized society. It has a fundamental and symbiotic relationship with the
price system’s coordination. In a society in which knowledge is so heterogeneous
and rich, the only way that fundamental information about competitiveness,
efficiencies and cost-opportunities can be transmitted is through a common
pricing language. Hence money steps in as the universal common language and
prices can be seen as pure words facilitating this communication among
individuals and economic actors. Money enhances the extension of human
cooperation and allows a more reliable and stable source of market value
calculation, increasing reciprocal cooperation beyond our awareness.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Hayek’s second quote helps us to understand that the
adoption or creation of any form of monetary framework will determine the
degree of the price system’s success as an information disseminator. Similar to
any spontaneously created language determining the level of success of the
words adopted (remember Esperanto?), the chosen money system (whether it is a
natural commodity or an artificial and imposed paper monetary system) will in
the long run determine the success and extension of the price mechanism’s real
role and coordination in society. Hayek clearly understood the symbiotic
relationship between the price system and money: he saw that paper money
systems are so far away from the natural spontaneous outcome of commodity money
that they can only generate false signals, huge distortions and misinformation
in the price system, covertly dampening a potentially superior resource
allocation. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">In this case, a paper money system and in particular
their centralized and controlled monetary supply is arbitrary and politically
directed. The system’s most relevant characteristic is not only its political
bias but also the fact that it interferes with the symbiotic relationship
between natural money and prices, creating great disturbances. It alters entrepreneurial
expectations because it intervenes and creates changes in relative prices,
leading to distortions in the capital accumulation which will eventually result
in a form of malinvestment. Arbitrarily supplied paper money creates deep
unforeseen structural changes in the economy, especially in the global capital
structure of goods’ production processes. This is the sort of sub-optimality
that I wish to address in this essay; paper money is never really fully exposed
to market forces and is severely dependent on centralized decisions and
political aims. It is these capricious forces which will always prevail and
push the paper money supply even further into the long run, creating secular
inflation of the monetary base and making money ever more elastic, unstable and
politicized. This in turn makes the entrepreneurial calculation ever more
difficult. It creates so many price distortions in the long run which undermine
the whole degree of the price system’s success and makes it impossible to fully
differentiate between prices that are corrupted by paper money and those that
are not. A political and unnatural
selected money system erodes the free market system, its society and the true
entrepreneurial function. It dampens the correct resource allocation system
through the price mechanism of coordination and corrodes a nation’s long term
production capacity. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Finally it is necessary to again stress the relevance
of a natural social institution like money; when money is organically created,
it achieves its basic objective to facilitate exchanges and indirectly creates
a healthy and stable framework for entrepreneurial economic calculation. When
money is organically created, it means that its origin lies outside any
particular interest or economic ambition, therefore it does not answer to any
authority. Prices under this system fully reflect the market system
coordination since these prices are the most “natural” and “unadulterated” as
possible, reflecting only the true market economy interactions. These unadulterated
prices are the most relevant and unadulterated source of information for
entrepreneurs in order to make their capital investments and allocations.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">Unfortunately when paper money is introduced and
created by a central authority, it clashes with the natural money institution’s
real objective. This form of money answers to political control and is created
with economic purposes, therefore its market economy implementation is
disturbing. It constantly alters the price mechanism that disseminates the relevant
information for an efficient resource allocation. The elastic money supply by
the central banks makes the money supply deeply intertwined with the economy’s
capital structure, changing the potential capital accumulation. Hence when
paper money is being constantly and discriminately introduced, it interferes
with the real information of the natural prices and creates huge unintended
misallocations. This is the most
fundamental flaw and sub-optimal source which generates constant danger to
potential organic growth in the economy.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">In a nutshell, a paper money scheme is unnatural,
monopolized, centralized and fundamentally in opposition to any form of free
human interaction. Paper money undermines the free market society’s real values
and individuals’ free collaboration; it brings potentially enormous and
unintended consequences, crises, instability, misallocations and
sub-optimality. We have seen the damage
of adopting an artificial and politically created paper money system but we
have also understood that a commodity money system is far from totally perfect.
A commodity system is also keen to unbalances and distortions but at least
these distortions are free from politics and centralized planners. There will
always be distortions based on natural interactions and based on man’s freely
adopted money which are not imposed by a coercive authoritarian state. </span></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 155.95pt; margin-right: 0cm; margin-top: 0cm; text-align: right; text-indent: -14.15pt;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US">“It is never too late to
become wise, but if change comes late, there is always more difficulty in
starting a reform.”</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Immanuel
Kant </span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 106.35pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US">“It would, indeed, be harsh to ask
what has become of this respect for money in our time…. To restore this respect
and the corresponding discipline in money and credit policy is one of the most
important conditions for the durable success of all our efforts to restore and
maintain a free economy and, therewith, a free society.”</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 106.35pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Wilhelm Röpke</span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 106.35pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; mso-line-height-alt: .9pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="EN-US">Sources:</span></u></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; mso-line-height-alt: .9pt; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-line-height-alt: .9pt; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Michael Polanyi, <i style="mso-bidi-font-style: normal;">The Logic of
Liberty</i>, the Liberty Fund, Inc 1998.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">F.A. Hayek, <i style="mso-bidi-font-style: normal;">The Fatal Conceit</i>,
Chicago Press 1988.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">F.A. Hayek, <i style="mso-bidi-font-style: normal;">Individualism &
Economic Order</i>, Ludwig Von Mises Institute, 2009.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Carl Menger, <i style="mso-bidi-font-style: normal;">Problems of Economics
and Sociology</i>, University of Illinois press 1963.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Carl Menger, <i style="mso-bidi-font-style: normal;">Principles of
Economics</i>, Ludwig Von Mises Institute, 2007.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">David Boaz, <i style="mso-bidi-font-style: normal;">Libertarianism</i>,
The Free Press, 1997.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Detlev Schlichter, <i style="mso-bidi-font-style: normal;">Paper Money
Collapse , </i>John Wiley & Sons, 2011. <i style="mso-bidi-font-style: normal;"> </i></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Ludwig von Mises, <i style="mso-bidi-font-style: normal;">The Theory of
Money and Credit</i>, Signalman Publishing, 2009.</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-align: justify; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif";">-<span style="font: 7pt "Times New Roman";">
</span></span><span lang="EN-US" style="font-family: "Cambria","serif";">Ludwig von Mises, <i style="mso-bidi-font-style: normal;">Human Action:
the Scholar’s Edition, </i>Ludwig Von Mises Institute, 2008.</span></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-79382426336738642362012-06-26T07:06:00.000-07:002012-06-26T07:06:09.155-07:00Money, part1.<!--[if gte mso 9]><xml>
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<br />
<div style="-moz-border-bottom-colors: none; -moz-border-image: none; -moz-border-left-colors: none; -moz-border-right-colors: none; -moz-border-top-colors: none; border-color: -moz-use-text-color -moz-use-text-color rgb(79, 129, 189); border-style: none none solid; border-width: medium medium 1pt; font-family: Georgia,"Times New Roman",serif; padding: 0cm 0cm 4pt;">
<div class="MsoIntenseQuote" style="line-height: 90%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: 10.0pt;">
<b><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-themecolor: text2;">Money, part1.<span style="mso-spacerun: yes;">
</span></span><span lang="EN-US" style="color: #1f497d; font-size: 12.5pt; font-style: normal; font-weight: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-bidi-font-weight: bold; mso-themecolor: text2;">Natural
money, centralized creation, sub-optimality and self-organizing processes</span></b></div>
</div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d; font-size: 10.5pt; line-height: 115%; mso-ansi-language: EN-US; mso-themecolor: text2;">Author:
Pablo Paniagua</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d; font-size: 10.5pt; line-height: 115%; mso-ansi-language: EN-US; mso-themecolor: text2;">Editor:
Victoria Finn<a href="" name="_GoBack"></a></span></b></div>
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<br /></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 70.9pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“Some social phenomena are the results of a common
will directed toward their establishment, while others are the unintended
result of human efforts aimed at attaining essentially individual goals; but
are the unintended result of them. In this case, social phenomena come about as
the unintended result of individual human efforts (pursuing individual
interests) without a common will directed toward their establishment.”<span style="mso-spacerun: yes;"> </span></span></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Carl Menger</span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 63.8pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none; text-indent: -21.25pt;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“An extended order is a system in which far surpasses
the reach of our understanding, wishes and purposes, and our sense perceptions,
and that which incorporates and generates knowledge which no individual brain,
or any single organization, could possess or invent.”</span></i></b></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Friedrich
A. von Hayek</span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 78.0pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“Reason leads intellectuals to ignore the theoretical
limits of reason, to disregard a world of historical and scientific
information, to remain ignorant of the biological sciences and the sciences of
man such as economics, and to misrepresent the origin and functions of our
traditional moral rules.”</span></i></b></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Friedrich
A. von Hayek</span></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 78.0pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d;">The organic origin of money as a medium of exchange:</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Money is probably one of the most useful and fundamental but yet less
understood institutions that human societies have ever come to employ in
history. The main difficulty in fully appreciating and understanding its power
and complexity comes from the trouble in comprehending its natural origin and
spontaneous evolution. Social institutions such as money, languages and many
other systems that are shaped through evolution, are self-organizing, thus not
fully planned and projected through human reason. This implies a huge problem
since paradoxically we use the institution of money intensively, but since we
did not fully plan or design it, it faces difficulties grasping its own
existence and evolution.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
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<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The fact that the social institution of money was not fully planned has made
the whole idea of a specific origin or a precise birthdate unfeasible and
puzzling to economists for hundreds of years. It wasn’t until Carl Menger
applied his Individualistic methodology to understand the evolution of money as
a social institution that we became aware of the benefits of natural
institutions that are constructed only through evolutionary individual
interactions and not through planning. His methodology has helped us understand
individual interactions and the relevance of unplanned complex systems that are
beneficial for societies and most importantly, lie outside any possibility of
being completely designed through human thinking.<span style="mso-spacerun: yes;"> </span></span></div>
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<br /></div>
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<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">We can recognize that humans have taken the first step towards
sustainable and immeasurable economic growth, but it happened only when people
started adopting a particular skill and then continued to improve their
dexterity within that particular job. This was a way of creating a skill
advantage in respect to others. Eventually, that job or skill was offered in
the form of a service or manufactured product. Through a form of any mutually
beneficial exchanging of goods, it became necessary to use the good as a mechanism
to enhance exchange. Thus medium of exchanges are inherent in the division of
labor and play an important role in the market society and in its evolution.<span style="mso-spacerun: yes;"> </span></span></div>
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<br /></div>
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<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">When humans started producing certain goods in order to participate in
voluntary exchanges, they had to bear a high level of uncertainty while
calculating the short-term demand for their products. This led producers to
hold some finished goods in stock or cellars in order to have spares to
exchange when needed. This stock enabled them to meet sudden demand changes in
the near future, therefore successfully counterbalancing the uncertainty.
Menger defined these sorts of stocked products ready for future sales as ‘commodities’.<span style="mso-spacerun: yes;"> </span>This meant that the artisan would have some
part of his wealth translated from a stocked good since it was ready to be exchanged
for another good which he may have considered more valuable. Primitive
civilization then started producing goods as a way of applying their skills and
best knowledge. The small division of labor within their villages was a way of
increasing their personal production of certain goods that might have been used
as a commodity for exchange or as a portion of personal wealth ready to be
exchanged for others goods possibly vital to their existence.<span style="mso-spacerun: yes;"> </span>Menger noticed however that the
commodity-character of any good of being exchangeable for other goods is not
inherent in the produced good itself: it is not an intrinsic property of it, it
is just a relationship between the good produced and the person willing to
exchange it for another good. Therefore any form of acceptable good as a medium
of exchange has a value based on its exchange value rather than its use value.</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Even if the producer or owner is willing to exchange, the use of his
good as an exchangeable good (i.e. using it as a commodity) and its ease will
be limited: his ability for possible exchanges in society are <span style="mso-spacerun: yes;"> </span>restricted by the limited marketability of the
good he produced. Individuals will accept his good or not depending on certain
characteristics that make some goods more marketable than others. Therefore the
marketability of goods being used as commodities, as Menger established, will
be limited by several factors: to whom and where it can be sold, if it has an
expiration, how long it can be stored for, and how long the producer must wait
before finding someone willing to buy it. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">As a result of the heterogeneity of goods produced, there will be some
goods that may expire and cannot being stocked for a long time, i.e. milk; some
others cannot be divisible for a proper exchange, i.e. live cattle; additionally,
others are not going to be accepted as a general medium of exchange or are
going to be hard to transport to other countries, i.e. fruits, and therefore
limited due to transportation. So then how do we decide which goods can be used
as reliable mediums of exchange for the good of society? How do we establish
the best possible commodity for the whole civilization? The answer of course,
like many other complex social institutions, relies beyond one single person’s possible
reasoning and planning. Menger indeed demonstrated that only the free
spontaneous interaction and exchange of goods among individuals will eventually
and evolutionary result in a feasible solution. Since it is evolutionary and
individually adopted, this solution will naturally be optimal; it will
certainly not be planned by anyone and consequently it will determine a common
commodity. This will circulate with ease and will be freely accepted by people
in order to easily exchange. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Thus individuals in a market economy bring their “best” commodities or
goods to the exchange market; those having some particular degree of
marketability will compete against others to become the more accepted medium of
exchange. Individuals bring their personal products, with the obvious
intentions of exchanging them, not only for the specific good that they want to
consume now, but also for some other forms of more marketable commodities. Even
if the person did not need or want the more marketable commodity at the moment,
individuals understood that this exchange for the more marketable commodity will
indirectly enhance and facilitate further transactions for them and that
eventually it will help them to reach their goals and economic interests. Thus
without any form of legislative compulsion, without any consideration of the
common public interest, even without imposing a commodity as an official medium
of exchange, individuals will lead to the use of the most marketable commodity
for transactions based on their necessity and based on their individualistic
interests. This individual adoption will lead to the use of the most marketable
commodity for transactions and therefore everyone in society will spontaneously
start adopting the most marketable commodity as a form of money.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The noncoercive, decentralized process of self-organizing interactions
of individuals being held in exchanges will come with a generally feasible
solution. The outcome is spontaneously and freely adopted by people and of
course will be individually optimal. Adopting this solution can eventually be
transmitted to other individuals and become the best possible outcome for a
complex society.<span style="mso-spacerun: yes;"> </span>As Menger stated, </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 0cm 0.0001pt 35.4pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">“As each economizing
individual becomes increasingly more aware of his economic interest, he is led
by this interest, without any agreement, without legislative compulsion, and
even without regard to the public general interest, to give his commodities in
exchange for others, more saleable, commodities, even if he does not need them
for immediate consumption purpose”. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Consequently with increasing economic development (being the number of
spontaneous exchanges and individual interactions), artisans and producers will
naturally prefer to exchange their goods for a more marketable commodity for
eventual future transactions. The exchange is mutually beneficial since the
artisan will indirectly possess a more marketable commodity that will help him
to achieve his future ends and the consumer will buy the artisan’s good in
order to satisfy his consumption. These sorts of commodities which were widely
accepted and marketable were called “Geld”, originating from the German word
“Gelden” which means to compensate or to pay. Therefore “Geld” became the
expression for payment or money.<span style="mso-spacerun: yes;"> </span>This
evaluative process, in which individuals were immersed in collaboration and
interaction, trying different forms of commodities as Geld, ended up with the
spontaneous selection of the single most marketable commodity available for the
society; this is the way money originated. Soon after the adoption of commodity
money, the state took control of coinage and then eventually started issuing
paper money. This was 100% backed by a commodity as a way of compromising and
keeping paper money inelastic. The system also allowed money to be completely
backed by gold while simultaneously being easier to circulate than gold coins. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">As we have seen through Menger’s insight, money’s origin and evolution
is just another form of spontaneous order and individualistic interaction that
ended in a natural outcome. Money is not a state invention nor was it created
by politicians or any monetary central authority. As Menger stated, “Certain
commodities came to be money quite naturally, as the result of economic
relationships that were independent of the power of the state.” Different sorts
of money will spontaneously appear in societies depending on the level of
economic development and depending on the goods and materials available for
each society; therefore money has independently existed in various ways in
different civilizations.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">In basic barter
economies, a primitive form of money seems to first appear as cattle due to being
the most commercial and most marketable commodity in the ancient world. Greeks
showed no trace of coined money even as late as Homer’s time: prices were all
reckoned in cattle. Even the Roman Empire used sheep as a means of exchange and
therefore as a form money until very late in its reign. Finally when economic
development and the extended division of labor and cooperation among
civilizations geographically extended to farther places, this spontaneously
diminished cattle’s marketability and started increasing that of other
commodities which were more suitable for long distances, such as metals. Metals
presented better marketability characteristics than cattle and therefore were a
better medium of exchange for an extended, complex economy. They had better
transportability, including taking up narrower spaces, longer durability and
better divisibility. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">The Mengerian theory
about the evolution of money necessarily presupposes the idea of goods’
marketability in a free-market. In this line of thinking, money possesses
nearly unrestricted marketability. Therefore this evolving process happens
within all human societies without any form of centralized decisions or any
form of applicable reasoning; it is the evolution of a self-organized
institution. As Menger noticed, “money presents itself to us, in its special
locally and temporally different forms, not as the result of a political
agreement, legislative compulsion, or mere chance, but as the natural product
of differences in the economic situation of different peoples at the same
time.”<span style="mso-tab-count: 1;"> </span></span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">The concluding
remarks of the origin of money should be evident now since we have seen that
such a complex and beneficial institution is not originated through reason or
created by any centralized authority; more impressively, it was not even
conceived to be beneficial for the good of the society. Individuals'
self-creating process, coordination and exchange were originally aimed towards
their personal satisfaction and interests; in the end, they indirectly helped what
spontaneously started and continued money's social evolution and success of
becoming one of the most relevant institutions for a free society. This
spontaneity was simply formed through the evolution of a self-creating process
of coordination and exchange of individuals that were first aimed only to
specific individual goals, their own satisfaction and their own interest. With
that simple idea, leaving individuals the liberty to decide what to use as a
medium of exchange, societies can spontaneously create something beneficial for
the whole civilization without even conceiving the idea or really thinking
about or planning it.<span style="mso-spacerun: yes;"> </span>In Menger’s words,
</span></div>
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<br /></div>
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<span lang="EN-US" style="mso-ansi-language: EN-US;">“Organic social phenomena are characterized by
the fact that they present themselves to us as the unintended result of
individual efforts of members of society, i.e., of efforts in pursuit
individual interests. Accordingly, in contrast to rational characterized social
structures, these are, to be sure, the unintended social result of individual
teleological factors.”</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">Menger considers this
form of unintended social organization as natural. A natural social organism as
Menger and Hayek intended it are<span style="color: black; mso-themecolor: text1;">
in the sense of innate or instinctive structures, therefore the word “artificial”
means a product of human design, basically based on knowledge and the planned
use of reason.</span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The most successful social institutions paradoxically escape our
possibility of planning and intervention. Since they are not planned, they
challenge the limits of our human reason. Unfortunately we cannot create them
artificially; they are always the unintended consequences of individual
coordination. Money, the Rule of Law and Languages are therefore the unintended
consequences of free individual interactions and individuals seeking to
maximize their ends. Spontaneously-created systems result in outcomes such as
Money. In the case established, they are defined as systems with minimum
production cost to human efforts and combined with its spreading; this creates the
greatest utility and benefits. Extraordinarily Money as a self-organizing
evolutionary system was formed by individual activities and multiple exchanges.
The outcome of money was unforeseeable and not specifically directed by anyone;
its final outcome was the spontaneous social adoption of metals and the
eventual coinage of metal coins as money. Finally the institution’s natural
function of money is only that of facilitating the exchange process for
individuals in a complex society. It indirectly has the positive function of facilitating
economic calculations through natural prices for the entrepreneur. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Under the institution of money in a free market system, you don’t
directly exchange the good you possess with other goods you desire but rather
you exchange it for money, bringing you one step closer to achieving your end.
You gain the prospect of accomplishing your purpose through an indirect
exchange for the marketable commodity. The social institution of money has only
been accomplished through the increasing knowledge of individual ends,
regardless of any convention or legal compulsion, apart from any common social
goal or interest. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">The spontaneous
formation of the most common and marketable commodity in a society has the
unintended positive consequences of creating the best possible framework to
promote and facilitate the price system and making price dissemination reliable
and available. Money facilitates transactions and exchanges but more
importantly, it enhances entrepreneurial and economic calculation through the
price mechanism expressed in money’s value. Good money therefore promotes and
facilitates the process of competition, price formation, as well as the most
efficient and transparent framework for a healthy allocation of capital. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">Naturally and
spontaneously adopted money creates more stability in an un-politicized base
for the price system to freely prosper from political interference. In a
complex system with so many interactions and exchanges occurring in a
decentralized manner, relative prices are the fundamental source of
transmission for basic information. They send out the most relevant information
that facilitates interactions, calculations and allows individuals to make
entrepreneurial decisions. Therefore the price system fundamentally relies on
some sort of natural and unique “language” in which the information can be
revealed and disseminated to economic actors. The only possibility to
communicate real information in an unadulterated and untainted fashion is
through naturally adopted money because it has no political and centralized control
whatsoever. Since it does not answer to particular interests, it does not
create the opportunity for anyone to interfere with price dissemination. In
this way, natural money is optimal and stays away from political control.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="mso-ansi-language: EN-US;">Natural money provides
and disseminates factual and reliable information based on real entrepreneurial
efforts and human relationships. State money or paper money systems backed on
just the paper instead of sound commodities surpass and undermine the natural
system of coordination in a free market economy. It alters and disturbs the
true entrepreneurial information, distorting entrepreneurial actions with
political and centralized nationalistic economic aims; the state money system
and Fiat money bring massive uncovered distortions to the money institution and
undermine the real objective of natural commodity money, replacing it with
political and nationalist objectives.</span></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-90235161246259416112012-06-18T06:16:00.001-07:002012-06-18T06:16:27.262-07:00Remember Esperanto?<!--[if gte mso 9]><xml>
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<b style="font-family: Georgia,"Times New Roman",serif;"><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-themecolor: text2;">Remember Esperanto?<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></b><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; font-weight: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-bidi-font-weight: bold; mso-themecolor: text2;"><b style="font-family: Georgia,"Times New Roman",serif;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"></span>The limits of human reason and the benefits of
self-organizing processes</b><span style="mso-spacerun: yes;"><b style="font-family: Georgia,"Times New Roman",serif;"> </b>
</span>by </span><span lang="EN-US" style="color: #1f497d; font-size: 12.0pt; font-style: normal; font-weight: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-bidi-font-weight: bold; mso-themecolor: text2;">Pablo
Paniagua<span style="mso-spacerun: yes;">
</span>June, 2012</span><span lang="EN-US" style="color: #1f497d; font-size: 13.0pt; font-style: normal; font-weight: normal; line-height: 90%; mso-ansi-language: EN-US; mso-bidi-font-style: italic; mso-bidi-font-weight: bold; mso-themecolor: text2;"></span></div>
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<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="IT" style="font-family: "Cambria","serif"; mso-ansi-language: IT; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“Homo non Intelligendo fit omnia”</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="IT" style="font-family: "Cambria","serif"; mso-ansi-language: IT; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;"><span style="mso-spacerun: yes;"> </span></span></i></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“Man became all he is without fully understand it”</span></i></b></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Giambattista
Vico</span></b></div>
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<br /></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 78.0pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“Some activities of the human mind prosper by the
mutually adjusted efforts of individual contributor. Thus language and writing
are developed and adopted by individuals communicating trough them with each
other. …These as many other branches of human culture, are fostered by methods
of spontaneous orders”</span></i></b></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Michael
Polanyi</span></b></div>
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<br /></div>
<div align="right" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 63.8pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; text-align: right; text-autospace: none; text-indent: -21.25pt;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">“An extended order is a system in which far surpasses
the reach of our understanding, wishes and purposes, and our sense perceptions,
and that which incorporates and generates knowledge which no individual brain,
or any single organization, could posses or invent”</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-bidi-font-family: BerkeleyOldstyle-Medium-DTC; mso-hansi-theme-font: major-latin;">Friedrich
A. von Hayek</span></b></div>
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<br /></div>
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<br /></div>
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<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Have you ever heard of Esperanto? If not, then you probably have not
heard one of the most interesting stories of an international planned order,
applied into social orders. In this case, it particularly applies to languages
and communication and became the first attempt in human history to use reason
to create a common language. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Esperanto is officially the first try in establishing an international
planned and reason- based language into social communication. It is also the
first attempt to purposely use reason and mechanic order to design a language
constructed by just a few people’s knowledge and reason, then apply and
implement it in order to spur common global language coordination. Esperanto is
also the first massive project of an international language established through
human intention and calculation. Esperanto was formulated to be an
internationally auxiliary language, or IAL; in simple terms, this means a
language intended to ease the communication among people from different
countries who do not share the same native language. In a way Esperanto is a
project planned and developed by intended human action and reason. It is an
effort to apply knowledge and intelligence to establish an effective and
artificially defined second language; all with the hopes for promoting peace
and understanding amongst humanity.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">International Auxiliary Languages have been spontaneously adopted by
humans since they started to interact with others from different cultures and
nationalities. Indeed trade in itself was and has been one of the preponderant
factors towards the necessity for humans from diverse countries and backgrounds
to easily interact for successful and fluid international trade. Greece, being
the first predominant Western cultural and Mediterranean merchant influence,
spread the natural necessity for a common language between its trading
partners. In order to trade with Greece, people spontaneously adopted ancient
Greek as an IAL. We have also seen several other spontaneous adoptions of
auxiliary languages throughout history. The main characteristic of them is that
they have been adopted instinctively by people’s interaction and through
individual’s spontaneous coordination in trading societies. Nowadays we
experience the same daily influence from the English language through the
necessity of international trade and globalization. This is true despite the
fact that it has not been imposed by any law or created by any man; the
spontaneous adoption of the English language by free individuals has created unexpected
benefits for societies and promoted trade and growth worldwide. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">However all IALs which humans have spontaneously adopted and used are,
in one way or another, associated with some level of “supremacy” or influence,
whether it be cultural, political or economic. Thus even if IALs are used
internationally, there is a possibility that some countries accept the
language, but with certain reluctance and fear; they could believe that some
foreign forces or those with hidden agendas are imposing the new language.
Contrarily, people believed in the necessity to promote an artificially created
language based on reason, cultural equality and lack of political or economical
oppression. This synthetically created language was then supposed to be the
most efficient solution for human communication and also eliminate the “imposed
supremacy” perception. Esperanto therefore was created with the intention for a
language in which no single predominant cultural influence imposed human
communication.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Esperanto is nowadays the most extensive attempt of a constructed,
rational, artificially created and binding International Auxiliary Language.
Its name is derived from “Doktoro Esperanto”, with Esperanto meaning “one who
hopes”; this was the pseudonym that L. Zamenhof used when he published his book
“Unua Libro” in 1887. Mr. Zamenhof had the idea of fabricating an easy to learn
and politically neutral language, which would not use any nationality and would
promote peace and international understanding. The first world congress of
Esperanto was held in France in 1905, but still today no single country has
officially adopted Esperanto as a legal language. It has less than 2 million
speakers worldwide and is fluently spoken by less than 100,000 people. We must
then ask ourselves, why is Esperanto such a novel and good idea? It is based on
human intellect and has the best of intentions, so why was it not
internationally adopted?</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The reason is that Esperanto supporters unfortunately didn’t realize
that the idea of creating a language based on human reason and pre-programmed
management had two sides: on one hand it aimed to reduce nationality dominance
or political and economic influences but ironically on the other hand it
created yet another sort of dominance and control. The influence changed from
political and economic influence towards authority of reason over natural
orders. The fact of trying to select a “more optimal” common language based on
human reason, Esperanto speakers and its creator tried to impose their reason and
beliefs upon the spontaneous order of human interactions, those which have been
instinctively and unconsciously deciding on languages for international
communication without any imposition or artificial creation. Therefore we can
clearly see the idea of promoting human programming and excessive use of reason
and then attempting to enforce it over natural spontaneous orders, which have
in the past generated very optimal languages. This entire endeavor to promote
the language instead of leaving it to individuals’ spontaneous interactions and
the self-originating languages evolution are always suboptimal and ineffective
in the long run. They block and impede the evolution of free interaction and
try to promote a controlled “rational” order, which was established by a single
individual’s ideas and knowledge. When in actuality we have seen that human
society achieves greatness through spontaneous individual interactions without
fully recognizing it.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">A planned, administered and reason-based structured language is usually
known as “conland”. Languages of this sort possess phonology, grammar and
vocabulary that has been consciously created and designed by some authority,
single individuals or groups. These people try to employ their reason by
proposing a system that should be adopted by the rest, for the greater
society.<span style="mso-spacerun: yes;"> </span>The base of a planned language
relies on the whole idea of rationalist positivism, which helped create the
counterfeit assumption that humans can shape the world at will through the full
use of reason and conscious planning. This notion is particularly dangerous
when applied in the field of large, complex social structures or organisms that
are far beyond a single individual’s knowledge and reach. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">People always inappropriately neglect the fact that there are orders,
especially in complex systems, which lay beyond our planning and control.
Therefore we have to approach them with intellectual humbleness and lucid
skepticism using the real possibilities and reach of human reason.<span style="mso-spacerun: yes;"> </span>In this case, even if Esperanto was created
with the best of intentions such as to promote understanding and peace, it
neglects the advantage of spontaneously created and adopted languages and
ignores the benefits of letting people decide what their common language should
be, this in fact is the fastest and easiest way to create human coordination
and understanding.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Dr. Ludwig Lazarus Zamenhof created Esperanto as an applied, mingled,
arbitrary constructed language. Therefore his idea was to have a language with
an undefined ethnic root, although in reality the grammar, vocabulary and
semantics are based on Western European languages. It is, in a way, much
defined and has a geographic bias towards Central Europe, especially since
Slavic roots influence its phonetics. The main vocabulary is derived from
romance languages with lesser contributions from Germanic and Slavic languages,
as well as some Greek.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The Esperanto alphabet is based on the Latin structure and uses a
one-sound-one-letter principle. The alphabet does not include the letters q, w,
x, or y, which are only allowed when writing foreign terms or names. The 28
letter based alphabet is: </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div align="center" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<span class="unicode"><b><span lang="EN-US" style="mso-ansi-language: EN-US;">a b c ĉ d e f g ĝ h ĥ i j ĵ k l m n o p r s ŝ t u ŭ v z</span></b></span></div>
<div align="center" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Esperanto’s vocabulary was defined in the book “Linguo Internacia”,
published by Zamenhof in 1887. It lists 900 word roots. In 1894 Zamenhof
published the first Esperanto dictionary, called “Universala Vortaro”. Since
that publication, many Esperanto words have been imported into Western European
languages. Everyday terms are usually derived from existing Esperanto roots,
for example the word “computer” is <i style="mso-bidi-font-style: normal;">Komputilo</i>,
coming from the verb <i style="mso-bidi-font-style: normal;">Komputi</i> “to
compute” and the suffix <i style="mso-bidi-font-style: normal;">ilo</i>, meaning
“tool”. Despite this, Esperanto speakers often debate whether importing
“foreign words” is justified or not and whether to use Esperanto based
expressions by extending the meaning of existing Esperanto words.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">In synthesis we have seen the basic main structural characteristic of
the Esperanto language, so now we have to comprehend why Esperanto is not
widely spoken and has barely been adopted. Why has Esperanto, being based on
cultural equality, having the goal of promoting peace and having been created
in order to be an efficient and easy to learn language, not yet been adopted?
The response lays again in the natural order of human interaction and the
inherent evolution of self-organizing process, in this case applied to language
and communication. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d; font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin; mso-themecolor: text2;">Naturally selected auxiliary languages and why they are optimal for
societies:</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 63.8pt; margin-right: 0cm; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin; mso-themecolor: text1;">“The market is not the only form of spontaneous order. Consider
language. No one sat down to write the English language and then teach it to
early Englishmen. It arose and changed naturally, spontaneously, in response to
human needs”.</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin; mso-themecolor: text1;">David Boaz</span></i></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: -7.15pt; margin-top: 0cm; text-align: justify;">
<br /></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 2.0cm; margin-right: -7.15pt; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span>“So far as we know, the extended
order is probably the most complex structure in the universe, a structure in
which biological organisms that are already highly complex have acquired the
capacity to learn, to assimilate, parts of supra-personal traditions enabling
them to adapt themselves from moment to moment into an ever changing structure
possessing an order of a still higher level of complexity”.</span></i></b></div>
<div align="right" class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 21.3pt; margin-right: -7.15pt; margin-top: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin; mso-themecolor: text1;"><span style="mso-spacerun: yes;"> </span>F.A. Hayek</span></i></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">A naturally selected language is a system of coordination and
communication based on the spontaneous growth and adoption of structures and
expression that end with the creation of our current languages. These languages
have not been deliberately selected, designed nor imposed by any human mind, as
Carl Menger stated: “There exists a certain similarity between natural organisms
and a series of structures of social life, both in respect to their function
and to their origin.” In this sense, all auxiliary languages adopted by human
societies throughout history have been through spontaneous patterns: Greek,
Latin and nowadays English. Hence based on the benefits and the speed by which
humans spontaneously select an auxiliary language, we can understand how an
imposed and arbitrarily created language such as Esperanto was born a failed
project.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">The whole idea of understanding the benefits and the significance of
natural spontaneous and evolutionary systems towards the growth of our society
comes from a fundamental attitude of true individualism, as Professor Hayek
stated, “True individualism…. is one of humility towards the process by which
mankind has achieved things which have not been designed or understood by any
individual and are indeed greater than a single individual mind.” This
evidently can be applied towards our case in which a single individual, Dr.
Zamenhof, arbitrarily created a system of language on his own which he believed
and reasoned would be the best outcome and solution for coordinating people’s
communication. We have to understand that the real source of any language is
the outcome of unintended historical development of human interaction and
evolution.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">As Carl Menger noticed, there is a subtle difference between organisms
being created through reason or mechanical ways and through other social orders
which are spontaneous and reason plays a lesser role. He stated:</span></div>
<div align="center" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: center;">
<br /></div>
<div align="center" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: center;">
<i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">“Natural
organisms are composed of elements which serve the function of the unit in a
thoroughly mechanical way. They are results of purely causal processes, of the
mechanical play of natural forces. The so-called social organisms, on the
contrary, simply cannot be viewed and interpreted as the product of purely
mechanical forces effects. They are, rather, the result of human efforts, the
efforts of thinking, feeling, and acting human beings”.</span></i></div>
<div align="center" class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: center;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Therefore Menger fully understood the benefits of unintended orders,
which are based on individual human efforts and not often on thought, reason,
authority or a common social will.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Unfortunately Dr. Zamenhof and the people that believed in Esperanto’s
benefits neglected that natural social organic systems are greater and more
complex that any human mind can design or understand. This error of overlooking
the relevance of unintended orders that created our human institutions is a
very common mistake which can be seen in numerous areas throughout human
history - money and the exchange market being one of the most misunderstand.
However falling into this error and human reason abuse is quite a common
mistake, even for the most intelligent human beings. In fact, paradoxically the
more intelligent a person is, the more likely he will fall into the
positivist-rationalist trap; in the pretense of their own knowledge, they
consequently abuse and test the limits of their reason. This as Hayek defined
embodies a naïve and uncritical idea of rationalism which is an obsolete school
of thought for our complex society. Unfortunately it is still a widely applied
methodology; Hayek called it “constructivist rationalism”. Under this system we
believe we can create institutions such as languages based on our own knowledge
and reason, when in fact as we have seen, that solution is a suboptimal
alternative when empirically tested in societies.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">Dr. Zamenhof had the best of intentions and was unaware of the benefits
and unlimited possibilities of an extended order lying outside any human
reason. He fell prey to positive constructivism’s common fallacy based on
reason and knowledge and tried to apply it in a communication system. As we
have seen, Esperanto has been around for more than 120 years and it has barely
been adopted and scarcely fluently used. Unless individuals started to
spontaneously and naturally adopt Esperanto as a language, any attempt to impose
and push its use as an International Auxiliary Language is consequently
ineffective and unnatural.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">I have used the word “natural” so far as Hayek intended it, in the sense
of innate or instinctive whereas “artificial” means a product of human design. The
ideas of natural evolution and spontaneous orders gradually emerged in Hume and
Mandeville’s works, which stated and highlighted the benefits of random
formations and selective evolution. Thereafter Adam Smith made a greater
methodical use of these insights and developed a more structured theory of
natural evolution and spontaneous selection which slowly dislocated the
Aristotelian perspective of planning through positivist human reason. Finally
through Carl Menger we have a more developed theory and a profound
understanding of the benefits of human interaction and the formation of
institutions through spontaneous formation of orders. Money, the Rule of Law
and in our case Languages are therefore the unintended consequence of
individual free interaction. The resulting outcomes of spontaneously created
systems such as languages are defined as systems with the minimum production
cost of human efforts; they display the greatest utility and benefits when
spread. Extraordinarily these self-organizing evolutionary systems are formed
by individual activities and communications, moving and changing within a wide
spectrum of unforeseeable directions, without anyone specifically directing
them.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">In conclusion, individuals engage in unplanned organization under a unifying
language. Using a certain language, chosen freely by them and guided by their
own individual incentives, does not aim to promote societal welfare or the
social body as a whole; rather it<span style="mso-spacerun: yes;">
</span>indirectly aims to allow free spontaneous interaction of them,
unconsciously conducted to be bigger and better than the individual sums of its
part. This leads to a freely spontaneous selected International Auxiliary
Language. In today’s case the spontaneous interaction led to English, tomorrow
it could be Chinese; we do not know the outcome that free society’s future
interactions may bring, but we can definitely establish it will not be any form
of artificial and imposed Esperanto.<span style="mso-spacerun: yes;">
</span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: black; mso-ansi-language: EN-US; mso-themecolor: text1;">* Edited by
Victoria Finn</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="mso-ansi-language: EN-US;">Esperanto Flag:</span></b></div>
<div class="MsoNormal" style="margin-bottom: 0.0001pt; text-align: justify;">
<b><span lang="EN-US" style="color: #1f497d; font-family: "Cambria","serif";"></span></b></div>
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<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="EN-US" style="mso-ansi-language: EN-US;">Sources:</span></u></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: Cambria; mso-fareast-font-family: Cambria;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Michael Polanyi, <i style="mso-bidi-font-style: normal;">The Logic of
Liberty</i>, the Liberty Fund, Inc, 1998.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: Cambria; mso-fareast-font-family: Cambria;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">F.A. Hayek, <i style="mso-bidi-font-style: normal;">The Fatal Conceit</i>,
Chicago Press, 1988.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: Cambria; mso-fareast-font-family: Cambria;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Carl Menger, <i style="mso-bidi-font-style: normal;">Problems of Economics
and Sociology</i>, University of Illinois Press, 1963.</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-layout-grid-align: none; mso-list: l0 level1 lfo1; text-autospace: none; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: Cambria; mso-fareast-font-family: Cambria;"><span style="mso-list: Ignore;">-<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US" style="font-family: "Cambria","serif"; mso-ansi-language: EN-US; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">David Boaz, <i style="mso-bidi-font-style: normal;">Libertarianism</i>,
the Free Press, 1997.<a href="" name="_GoBack"></a></span></div>
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</div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com6tag:blogger.com,1999:blog-4123052220521409126.post-57057022330613649272012-06-04T08:56:00.002-07:002012-06-04T09:04:01.732-07:00The Cantillon Effect on Relative Prices<br />
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<b><span lang="EN-US" style="color: #1f497d; font-size: 13pt; font-style: normal;">The Cantillon Effect on
Relative Prices: </span></b><span lang="EN-US" style="color: #1f497d; font-size: 13pt; font-style: normal; font-weight: normal;"><b>the redistribution of wealth through
monetary policy</b><b> </b> </span><span lang="EN-US" style="color: #1f497d; font-size: 12pt; font-style: normal; font-weight: normal;"> </span><br />
<span lang="EN-US" style="color: #1f497d; font-size: 12pt; font-style: normal; font-weight: normal;">Pablo Paniagua
June, 2012 </span><span lang="EN-US" style="color: #1f497d; font-size: 13pt; font-style: normal; font-weight: normal;"> </span></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">“Mr. Locke lays it down as a fundamental maxim that
the quantity of produce</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">and merchandise in proportion to the quantity of money
serves as</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">the regulator of market price. I have tried to
elucidate his idea in the preceding</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">chapters: he has clearly seen that the abundance of
money makes</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">everything dear, but he has not considered how it does
so. The great difficulty</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">of this question consists in knowing in what way and
in what proportion</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">the increase of money
raises prices.”</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Cambria","serif";">Richard Cantillon</span></b></div>
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<span style="font-size: small;"><b><span lang="EN-US" style="color: #1f497d;">Richard Cantillon, the Mississippi Bubble and the Non-neutrality of
Money:</span></b></span></div>
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<span lang="EN-US" style="font-size: 12pt;">Richard Cantillon (1680’s – 1734) was an Irish-born
economist and banker who lived most of his life in Paris as a bank owner. He
was the author of “<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">Essai sur la Nature du Commerce en General</i></b>”(Essay on the Nature
of Trade in General), but other essays that Cantillon may have published remain
unknown. It was during his life as a
banker and speculator in Paris when Cantillon fully understood the real effect monetary
policy has on real life economics. At the same time he applied this knowledge,
helping him to build his fortune profiting from the Mississippi bubble during
1717-1720. His treatise is the only printed contribution of Cantillon that
remains today; it was written around 1730 then circulated as a manuscript until
it was finally published posthumously in 1755.
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<span lang="EN-US" style="font-size: 12pt;">When his manuscript circulated all around Central
Europe and England, it is believed that his essay was widely read among Classic
Economists at the time. It was
definitely read by and influenced most of David Hume’s insights on Monetary
Policy. Richard Cantillon has the honor of being amongst the few fully cited by
Adam Smith in the “Wealth of Nations”. Unfortunately right after Smith’s
publication, Cantillon’s <i style="mso-bidi-font-style: normal;">Essai </i>fell
into oblivion. The neglect of all the pre-Smithian Economics helped to established
Smith’s work as the only reliable source, influencing more than 100 years of economic
thinking. </span></div>
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<span lang="EN-US" style="font-size: 12pt;"> <i style="mso-bidi-font-style: normal;"> </i></span></div>
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<span lang="EN-US" style="font-size: 12pt;">Only after the Austrian Marginal Revolution of the
1870’s led by Carl Menger and then followed by Austrian generations, they
returned some influence and value to the pre-Smithian thoughts. This is
particularly true in the field of Individualistic-Subjectivist Theory of Value,
much in line with the individualistic and methodological approach first used by
Cantillon himself. Menger later revived the individualistic approach. The
Austrian Revolution of individual-subjective methodology towards economic
phenomena finally brought some attention to other theories outside the British
Paradigm and contributed to a whole new spectrum of economic analysis and methodology
in Social Sciences.</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Professor Hayek defined Cantillon as “this gifted
independent observer, enjoying an unsurpassed vantage point in the midst of the
action, coordinated what he saw with the eyes of the born theoretician and was
the first person who succeeded in penetrating and presenting to us almost the
entire field which we call now economics”. Therefore the Austrians consider
Cantillon as the “first of the modern economist”. He helped to emancipate
economic analysis from the entanglement with ethical and political concerns in
order to establish it as a subject of its own. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">Therefore after more than 250 years of neglect and
oblivion, today we can say with confidence that Richard Cantillon, the
French-Irish banker was the “Father of Modern Economics” since he wrote <i style="mso-bidi-font-style: normal;">Essai</i> a full 4 decades before the “Wealth
of Nations”. Although little is known about Cantillon’s life, we have the
certainty that most of his relevant work and life experience was conducted in
Paris, where he experienced real life economics in a way that completely
changed his insights forever. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">The most important experience during his life as a
banker was his association and participation in the Mississippi Company with
the Scottish adventurer and inflationist banker John Law (1571-1729). Law,
backed by the King of France Lois XIV, secretly embezzled a great part of the
French population with his financial scheme of issuing extensive paper money to
keep financial assets highly valued. In particular, he kept the Mississippi
Company’s stocks at unsustainable high levels while it devaluated the currency
and decreased the French government’s debt burden. Law persuaded the King of
France to take control of issuing money in order to “promote wealth”; therefore
Law established a loose monetary policy. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">He believed that with a massive flow of paper money to
the economy, the government could reduce its deficit while “promoting growth” through
the Mississippi Company. This inflation scheme ended abruptly in 1720 when the speculative
Mississippi bubble burst. It was under this massive injection of liquidity and
indiscriminate state intervention that influenced much of Cantillon’s <i style="mso-bidi-font-style: normal;">Essai</i> on Monetary Policy. Cantillon
himself became a millionaire through of the speculative bubble: he understood
the scheme and rode the bubble, then sold his assets before it burst. This left
him wealthy and the entire French nation impoverished. Cantillon returned to
London and in 1730 he wrote <i style="mso-bidi-font-style: normal;">Essai</i>
based on his earlier first-hand experience with paper money and irresponsible
monetary policies conducted by Law and the French monarchy. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">With the collapse of Law’s paper money scheme,
Cantillon understood that market forces are the true determinant of money’s value.
He also understood that money itself is not neutral in the real economy in terms
of the production structure, consumption and income distribution. The real
value of money is in its ability to facilitate transactions within a market
economy. Therefore the intrinsic value of money relays on the commodity to which
it is pegged but the money in the market will fluctuate around that intrinsic
value. In most cases, it should be the intrinsic value of gold attached to its
production and extraction cost. In a free market economy the value of the gold
money will be set by the individual’s interaction within the system, or by the
“consent of mankind”. Cantillon then realized that paper money has no cost of
production therefore does not have intrinsic value. The market spontaneously
sets the value of paper money at par with the gold money, just as long as the
fiduciary paper can be redeemed in the commodity. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">Cantillon
noted that an increase in the monetary paper base has the same effect as an increase
in the real gold commodity. He noticed that this process happens as long as the
market participants are confident and do not notice the paper money’s monetary debasement.
Cantillon understood that since paper money has zero production cost for
governments and it is treated as gold money in the market, it puts the
governments in an advantageous position. It is a large temptation to increase
the monetary base and print more money, but this would create unforeseen
distortions. It is the paper money introduced by the state which lies outside
the spontaneous accord of mankind that unsettles the market’s interactions. Therefore
is not neutral, as Cantillon stated:</span></div>
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<span lang="EN-US" style="font-size: 12pt;">“</span><span lang="EN-US">When money circulates there in greater abundance than
among its neighbors a national bank does more harm than good. An abundance of
fictitious and imaginary money causes the same disadvantages as an increase of
real money in circulation, by raising the price of land and labor, or by making
works and manufactures more expensive at the risk of subsequent loss. But this
furtive abundance vanishes at the first gust of discredit and precipitates
disorder.</span><span lang="EN-US" style="font-size: 12pt;">”</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Then the real value of gold as money is set within the
interaction of individuals and its value will sporadically fluctuate with the
market process. Therefore Cantillon understood that if the state introduces a
centralized paper money, along with the gold currency, money will diverge from
being neutral to creating instability in the market prices. The Mississippi
bubble was his most lively reminder of this fact. </span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="color: #1f497d; font-size: 12pt;">Individualistic Approach and the Cantillon Effect:</span></b></div>
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<span lang="EN-US" style="font-size: 12pt;">Cantillon in many ways is considered a proto-Austrian
since he carried much of the individualistic insights of the Austrian School that
enriched the development of ideas about economic phenomena. This approach is
attributed to Carl Menger, the founder of the Austrian School, but Cantillon
reflects them as well. Like the Austrian School, he believed that economic
phenomena should be analyzed on the base of individual economic decisions and
actions of single persons.</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Following this approach, it becomes comprehensible
that under a form of spontaneous order in which economic actors interact and
make decisions (adjusting their actions to the contingency of others), the only
way to create an efficient communication system among decentralized activities
is through a price system. It is this
sort of price system that can truly reflect the real spontaneous interactions
of decentralizing decisions made by individuals. Therefore prices are the way to
disseminate relevant information within a market economy and are the most
efficient and decentralized allocation of resources. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">We can see that if societies rely on any form of
spontaneous order in their economic activities, <b style="mso-bidi-font-weight: normal;">unadulterated prices</b> are the way that relevant information gets transmitted
to actors. Under this system, the relevance of relative prices on economic
decisions becomes extremely evident. It is under the Austrian and Cantillon’s
individualistic approach that the flexibility of individual interactions can be
reflected in relative prices and not in macroeconomic aggregates. This is why
single and relative prices are so important to the economy. This approach is in
complete contrast with other Economic schools that rely on macroeconomic
aggregates. The approach led by Cantillon and Menger was a huge paradigmatic change
in economic methodology since it rejected the macroeconomic approach for
methodological individualism. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">Cantillon also preceded the Austrians in the business
cycles theory and the effect of monetary expansions, what is now considered the
“<b style="mso-bidi-font-weight: normal;">Cantillon Effect</b>”. His analysis in Monetary
Policy preceded those of Mises and Hayek in realizing that the biggest problem
with any sort of monetary stimulus is that it is not equally distributed to all
economic actors; it is rather a step-by-step process in which the new money
permeates throughout the economy and industries at various speeds. As </span><span lang="EN-US" style="font-size: 12pt;">Wenli Cheng and Simon D. Angus defined in their last
paper: </span></div>
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<span lang="EN-US" style="font-size: 12pt;">“</span><span lang="EN-US">Since new money does not reach
everyone at the same time, the injection of money increases the purchasing
power of those who receive the new money first, enabling them to bid resources
away from those who receive that money at a later time. As a result, relative
prices will change, resources will be reallocated and income will be
redistributed during the time interval between money injection and its final
permeation in the economy. These changes are referred to as the <b style="mso-bidi-font-weight: normal;">Cantillon Effect</b></span><span lang="EN-US" style="font-size: 12pt;">”.</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Therefore the Effect starts with some actors receiving
money then it slowly transmits to other actors in the economy. In this process
relative prices are extremely important because there will be prices which rise
more sharply than others, especially those prices correlated with the
activities involved with the freshly introduced new money. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">During this adjustment only some prices will increase,
therefore the full increase of overall prices is not straightforward or
noticeable at an aggregate level; the stimulus’ consequences cannot be fully
followed on a macroeconomic base. Since the alteration due to the new money affects
relative prices and not the overall aggregate level, certain prices will
respond faster to the stimulus than others. This distorts and affects the
decisions of entrepreneurs and individuals, skewing their resource allocation
and drastically changing the whole economic structure and production. This
creates relative inflation and disproportionate price increases of different
assets.</span></div>
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<span lang="EN-US" style="font-size: 12pt;">Richard Cantillon was the first to criticize the naïve
belief of aggregate monitoring and the false notion of price stabilization being
determined by an aggregate entity. He criticized monetary theory based on
macroeconomic aggregates because he believed in the individualistic approach of
economic phenomena: the relative prices and interaction of single individuals. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">He was aware of the danger that these relative
relations and prices were completely neglected by central authorities. The
naïve belief of macro entities monitoring monetary stimulus is unfortunately
still widely accepted by both Neoclassic and Monetarist Economists. For example,
Monetarist Economist and the Chicago School see inflation as harmonized whereas
Mises and Hayek based on the Cantillon’s powerful insight were certain that
this harmonization of rising prices is a fantasy. Nowadays this macro approach
is used by practically all central banks worldwide and after the 2007 financial
crises, we have empirical evidence of how this approach appears to be working
for our society. </span></div>
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<span lang="EN-US" style="font-size: 12pt;"> </span></div>
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<span lang="EN-US" style="font-size: 12pt;">Fortunately for Cantillon, real life economics through
the Law scheme and the Mississippi bubble showed him money printing’s powerful
distortion on relative prices, which create the boom and bust cycles. Under
this form of stimulus, the “<b style="mso-bidi-font-weight: normal;">Cantillon Effect</b>”
appears.</span></div>
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<span lang="EN-US" style="font-size: 12pt;">When money first appears, it is channeled into the
economy only to some actors or into industries previously selected by the
central authority. The new money increases the spending availability and
purchasing power of these initial actors, increasing their well-being and
purchasing capacity without any price increase at first. This positive effect
comes at the expense of the people at the end of the monetary stimulus chain; those
who receive it after it has already circulated around the economy will face
higher prices than the initial individuals. This therefore damages their
expending power and produces a zero-sum game. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">After the money has circulated, it raised enough
prices so that the last people see an increase in their cost of living,
diminishing their purchasing power and their quality of life. Consequently <b style="mso-bidi-font-weight: normal;">income and wealth are being redistributed
or even more expropriated</b> from the last receivers to the benefit of the
“enlightened” individuals who received the stimulus first. Therefore monetary
stimulus led by government interventions is always discretionary and
predestined to favor only a part of society. </span></div>
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<span lang="EN-US" style="font-size: 12pt;">Moreover the worst part of this stimulus is that
relative prices or goods will change in unpredicted ways, depending on which
goods the early receivers of the money will spend their money on. Therefore <b style="mso-bidi-font-weight: normal;">relative prices will change arbitrarily</b>
and the overall measure of the price changes will not reflect these
interactions, nor be able to unveil further distortions and assets price bubbles.
As Cantillon stated “The important truth is that economic laws are qualitative
and not quantitative”. Consequently any attempt to foresee the changes in
relative prices for any sort of economic stimulus is futile. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="font-size: 12pt;">In addition, Cantillon understood that interest rates
are not purely a monetary phenomenon; he realized that they are determined by
the spontaneous interaction of borrowers and lenders in open market operations,
once again like money, using the individualistic methodology. Natural interest
rates are determined by the spontaneous cooperation of individuals and again the
fundamental problem arises and the “<b style="mso-bidi-font-weight: normal;">Cantillon
Effect</b>” appears. This time it affects interest rates: to whom this new
money injection will be channeled will determine the change and the overall
stimulus result on the interest rate in the short run.</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="font-size: 12pt;">If the new money finishes in the lenders’ hands then
the interest rates will fall; but if the money is poured to the borrowers or consumers,
then the stimulus will incentive consumption today rather than investment. Then
if the stimulus increases consumption, it will change the time preferences of
some savers and consumers, raising the interest rates and counterbalancing the
previous effect on the lenders. Therefore an increase in the supply of money
can have both effects: it can either decrease the interest rate or can increase
it due to the overall stimulus effect being channeled to consumers. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="font-size: 12pt;">The outcome will finally depend on the new money’s
velocity of circulation, on the stimulus’ initial entrance into the economy, and
also how it spreads across industries and actors. The final result is
nonetheless out of the central authorities’ reach. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 21.2pt 0.0001pt 1cm;">
<span lang="EN-US">“Of
course, it is one thing to assert that monetary changes are the key to major
movements in money income; it is quite a different thing to know in any detail
what is the mechanism that links monetary change to economic change; how the
influence of the one is transmitted to the other; what sectors of the economy
will be affected first; what the time pattern of the impacts will be, and so
on. We have a great confidence in the first assertion. We have little
confidence in our knowledge of the transmission mechanism, except in such a
broad and vague terms as to constitute little more than an impressionistic
representation rather than an engineering blueprint”. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin: 0cm 21.2pt 0.0001pt 1cm;">
<span lang="EN-US">-Milton
Friedman and Anna J. Schwartz</span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US" style="font-size: 12pt;">Finally, Cantillon not only provided us with the cause
and effect of monetary stimulus but he also provided its cure: the fundamental alleviation
is preventing governments or central authorities in intervening in the economy
and with the intertemporal preferences of heterogeneous individuals being
settled by the market’s spontaneous order. According to Cantillon, this is the
only way to prevent further unnatural allocation of resources, further monetary
crisis and above all indiscriminate policies of expropriation of wealth in our
society. </span></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">* Edited by Victoria Finn</span></b></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="EN-US">Sources:</span></u></b></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; margin-bottom: 0.0001pt; text-align: justify;">
<span lang="EN-US">- Cantillon on the
Cause of the Business Cycle, Mark Thorton, The Quarterly Journal of Austrian Economics Vol. 9, NO.3. </span><span lang="EN-US">(FALL 2006): 45–60</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">-
Essai sur la Nature du Commerce en Général, Cantillon, Richard. [1755] 1959,Henry</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">Higgs,
ed. and trans. London: Frank Cass. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">-</span><span lang="EN-US"> The Cantillon Effect of Money
Injection through Deficit Spending, Wenli Cheng and Simon Angus, Discussion
paper, Department of Economics Monash University. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">- The Trend of Economic Thinking, Richard
Cantillon, The Collected Works of F.A. Hayek.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">- Paper Money Collapse, Detlev Schlichter, John
Wiley.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">- New Directions in Austrian Economics,
Spontaneous Order and the Coordination of Economic Activities, Gerald P.
O’Driscoll, Jr., Lundwig Von Mises Institute 1978.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<span lang="EN-US">- The Optimum Quantity of Money, Milton
Friedman and Anna Schwartz, Chicago: Aldine Publishing Co. 1969.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt;">
<br /></div>
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<br /></div>
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<br /></div>
</div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-14317998364498624412012-05-28T06:20:00.001-07:002012-05-28T06:22:42.910-07:00Joseph Alois Schumpeter, Entrepreneurship, Innovation and Disequilibrium<div style="border-bottom: solid #4F81BD 1.0pt; border: none; mso-border-bottom-alt: solid #4F81BD .5pt; mso-border-bottom-themecolor: accent1; mso-border-bottom-themecolor: accent1; mso-element: para-border-div; padding: 0cm 0cm 4.0pt 0cm;">
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<span lang="EN-US" style="color: #1f497d; font-style: normal; font-weight: normal;">Pablo
Paniagua
May 28, 2012</span><span lang="EN-US"><br /></span></div>
</div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Professor
Schumpeter was an Austrian-Hungarian Economist and Political Scientist, born February
8<sup>th</sup>, 1883 in what is now known as the Czech Republic. He came into
this world at the very beginning of the most exciting entrepreneurial-based
society: the capitalist and innovative society of the XX century. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Schumpeter started
his academic life studying law at the University of Vienna, where he also
obtained his PhD in 1906. The Law School of Vienna University was under the
Austrian-Hungarian Empire control. At the time, this was considered one of the
most important studying centers in the world, alongside Stockholm University
(where Knut Wicksell studied) and Cambridge (Keynes). Since Economics was not yet a widespread
degree, the Law School of Vienna was the closest thing in Central Europe
offering a comprehensive and profound study of Economics.</span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">It was actually at
the University of Vienna where the Austrian School of Economics was started. By
Schumpeter’s time, it was on its second generation of Austrian School of
Economics already active, with professors </span><span style="font-size: small;"><a href="http://en.wikipedia.org/wiki/Eugen_von_B%C3%B6hm-Bawerk" title="Eugen von Böhm-Bawerk"><span lang="EN-US" style="color: windowtext; text-decoration: none;">Eugen von Böhm-Bawerk</span></a></span><span lang="EN-US" style="font-size: small;"> and the founder of the Austrian School,
Professor Carl Menger (already retired at the time). They were among the most
influential scholars and important economic thinkers of Central Europe. This
was the effervescent environment in which Schumpeter was first introduced to
Economics, forever changing his mindset. Although we cannot consider
Schumpeter’s work as actual orthodox Austrian Economics, his early writings and
market economy view with its adaption mechanisms have deep Austrian and
Mengerian roots. Therefore he is sometimes considered part of the third
generation of Austrian Economists, along with Professor Ludwig Von Mises. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Before WWII,
Schumpeter moved to the United States after being invited by Harvard University
in 1939, where he lectured for several years. His lectures where not very
popular or easy to follow since his views clashed with the fashionable economic
thinking at the time: Keynesianism. But this did give Schumpeter a small
prestige among Harvard colleagues during those years. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Professor
Schumpeter, as Hayek defined: “had the biggest intellectual adaptability, which
helped him always to quickly accommodate current intellectual fashions.” This
assisted him throughout his life in the U.S. to adapt to current economic
thinking and it was there which he decided that economic studies should take a<span style="color: red;"> </span>mathematical approach. That decision was considerably
influenced during his early student life by the hard mathematics of Leon
Walras; this guided Schumpeter to be one of the founders of the Econometric
Society, serving as its president 1940-1941. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">However, Schumpeter
was not a mathematician and had no profound mathematical background. He
therefore adopted a more eclectic approach towards economic analysis,
introducing a sociological understanding of economic theories (much more in
line with his mentors from the Austrian School). This novel approach of seeing economic models
led Professor Schumpeter to be a pioneer in several economic theories and ideas
that were beyond any practical mathematical representation. He is considered
relevant for founding and dispersing many theories in the United States, such
as: the business cycle theory (originally Austrian and Russian) and Economic
Development through innovation and growth. He concentrated his ideas mainly on
entrepreneurship and risk-taking business. Schumpeter’s groundbreaking works
and theoretical foundation were very well received in the U.S., largely because
he truly captured the entrepreneurship and innovation-driven growth of American
society. This is why Professor Schumpeter is considered one of the greatest
economists of our times. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Throughout his
professional life, Schumpeter defined <b>innovation</b>
in several ways: the creation of a new good or new quality of a good, the
creation of novel methods of production, the opening or discovery of new
markets to sell your goods, the capture and restructure of new sources of
supply, and a new organization of the chain of production and a reorganization
of the factors of production. Innovation therefore is an essential activity for
entrepreneurs.</span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">He established that
innovation did not need any new or special kind of knowledge; he believed that
innovation may appear when existing knowledge has not yet been utilized in
different industries. According to Schumpeter, </span></div>
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<span style="font-size: small;"><br /></span></div>
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<span lang="EN-US" style="font-size: small; line-height: 115%;">“There never has been anytime when the store of
scientific knowledge has yielded all it could in the way of industrial
improvement, and, on the other hand, it is not the knowledge that matters, but
the successful solution of the task sui generis of putting and untried method
into practice….there may be, and often is, no scientific novelty involved at
all, and even if it be involved, this does not make any difference to the
nature of the process.” </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Therefore innovation
is an act of will and not intellect; it deeply depends on leadership and
risk-taking activities and much less on intelligence. </span></div>
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<span style="font-size: small;"><br /></span></div>
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<span style="font-size: small;"><b><span lang="EN-US" style="color: #1f497d;">Schumpeter’s
Most Relevant Works</span></b></span></div>
</div>
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<span style="font-size: small;"><br /></span></div>
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<span style="font-size: small;"><b><i><span lang="EN-US" style="color: #1f497d;">History of
Economic Analysis</span></i></b></span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 14.4pt;">
<span lang="EN-US" style="font-size: small;">In
addition to all the economic theories that Schumpeter developed throughout his
life, he was also considered one of the most knowledgeable scholars on economic
history and the development of economic thought; therefore he wrote the <i>History of Economic Analysis</i>, which was
posthumously published. Professor Hayek called this book one of the finest ever
made in the field of history of economic thought. The book is an extensive
review of the history of Economics through a Schumpeterian point of view (very
personally biased). In the book, Professor Schumpeter established that the
greatest 18<sup>th</sup> century economist was Turgot and not Adam Smith.
Schumpeter was also very critical about Keynes, whom he said relied too much on
reasoning through abstract models.</span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: normal; margin-bottom: 0.0001pt; text-align: justify;">
<span style="font-size: small;"><b><i><span lang="EN-US" style="color: #1f497d;">The Business
Cycle Theory </span></i></b></span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 14.2pt;">
<span lang="EN-US" style="font-size: small;">The
Schumpeterian idea of the business cycle is rooted and primarily based in the
static view of the economy defined by Leon Walras. He was the 19<sup>th</sup>
century French economist who created the basic and well known “Walrasian
Equilibrium,” which elegantly explained a mathematical formula of the
theoretical and ideal equilibrium set in markets. Schumpeter built off of this
equilibrium but believed it was overly simplistic, therefore he added
theoretical complexity: he applied a dynamic approach and the introduction of
disequilibrium through entrepreneurship and innovation. He introduced the
Austrian notion of constant disequilibrium in his model on a real market-based
economy; disequilibrium and constant adjustment of spontaneous coordination are
the constant in the market, not equilibrium.</span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">The stationary state
of the economy in a Walrasian world is also known as the “<b>circular flow</b>.” Under this set of thought, we exclude innovation
and risk-taking entrepreneurship in the economy. This system has a reciprocal
circulation of income between producers and consumers. Producers provide goods
and services in exchange of the consumer’s “factors of production” (their labor
hours). This creates a very stable and never ending monotonous flow, but it
lacks innovation and is missing sudden creations of goods and services, which
both positively disrupt the economy. This interruption, according to Schumpeter’s
insight, is the leading path to an exponential and sustainable growth for
societies. In Schumpeter’s perspective, the Walrasian Equilibrium is therefore
not the way to societal growth and wealth creation. Something was missing in
the big picture, therefore Professor Schumpeter added the hero of our story: <b>the entrepreneur</b>. </span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">It is the
entrepreneur, and no other, who disrupts the monotonous equilibrium of the
economy and who is the prime cause of economic development and increases
societal wellness. Therefore innovation and development are disturbances in the
Walrasian circular flow. However, this disruption of the formerly established
equilibrium leads to both a highly unstable growth phase and a volatile market
for competitive industries. This led Professor Schumpeter to believe in the
market system’s inherent instability and the problems of these disruptions. He
also understood the risk of massive entrepreneurial failure as a threat anda
potential flaw of Capitalism itself; this pushed him to conclude that economic
cycles are endogenous in our economic system.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">He suggested that in
a capitalist system, these problems are the very core of the money flow, which
is the credit to entrepreneurs; Professor Minsky later enriched this view in
the XXI century. With the incorporation of several entrepreneurs in the
economy, along with the growing extension of credit, the system develops a
rapid economic boom or expansion. At the same time, this massive incorporation
of entrepreneurs to a single industry will create excessive competition and
eventually some will fail. This creates a negative economic shock, severely
dampening the system. Schumpeter also suggested that a system which relies on
spontaneous innovation will have periods in which entrepreneurial success is
less likely, leading to stagnation or recessions (when massive entrepreneurial
miscalculations happen). This is the cycle’s dual face and the twin entity of
entrepreneurial disruption and innovation. The name is not quite accurate since
‘cycles’ give the idea of time dependence and a pattern of sorts; a more
accurate term may be ‘economic fluctuations.’ </span></div>
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<span style="font-size: small;"><br /></span></div>
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<span style="font-size: small;"><b><i><span lang="EN-US" style="color: #1f497d;">Capitalism,
Socialism and Democracy</span></i></b></span></div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 14.2pt;">
<span lang="EN-US" style="font-size: small;">This work
was Professor Schumpeter’s most popular one in English. In this book, he is
sympathetic to Marx’s view that Capitalism will eventually fail, leading to a
form of Socialism. However Schumpeter believed that this change in the economic
system will not happen in the way that Marx predicted; Schumpeter envisioned
the fall of Capitalism could be described with one of his more famous terms, “<b>creative destruction</b>.” </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify; text-indent: 14.2pt;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Creative
destruction means that the economic organization’s old ways will be
endogenously destroyed and replaced with new ways of order from within.
According to his view, this will happen with Capitalism. Schumpeter’s idea of
Capitalism’s evolution is that it endogenously will transform itself into a
form of large, programmed <b>Corporatism</b>
that will slowly erode small entrepreneurship’s values. Therefore in an
advanced capitalist stage, we will see mainly big companies with little space
for small entrepreneurs to convey their business ideas. Consequently there will
be no space for entrepreneurial values in the common society and the system
will then be replaced by some form of Socialism. He argued that Capitalism's
collapse from within will come about as democratic majorities vote for
restrictions upon entrepreneurship, burdening and destroying the capitalist
structure and values.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">In this book,
Schumpeter also enlightens us with a very novel perspective of Democracy.
Following Max Weber’s view, he establishes that democratic systems are no more
than mere mechanisms of competition among leaders, very similar to a
competitive capitalist market structure.
It is true that the public democratic vote legitimizes governments but
the policy programs of different parties are, in the end, their own programs
and not the plan of the entire spontaneous society. So in this way, individual
participation and liberties are severely reduced. </span></div>
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<span style="font-size: small;"><br /></span></div>
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<span style="font-size: small;"><b><span lang="EN-US" style="color: #1f497d;">Schumpeter in
Today’s World</span></b></span></div>
</div>
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<span style="font-size: small;"><br /></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span lang="EN-US" style="font-size: small;">Considering all the
incredible contributions that Professor Schumpeter brought to Economics and
Social Politics, he is nowadays mostly associated with the expression ‘creative
destruction’ and the relevance of innovation and entrepreneurship in keeping companies
and economies competitive. His ideas are currently thriving more in Management
rather than in Economics. He was one of the pioneers who believed that most
technological changes and sustainable growth must come from <i>Unternehmergeist</i>,<i> </i>the German expression for <b>entrepreneur-spirit</b>. <i> </i>He also believed that this incredible
source of innovation should come from large companies that should encourage
innovation from within in order to survive in a competitive global environment.
Schumpeter simultaneously
argued that technological innovation often creates temporary monopolies and
allows uncharacteristic profits. He realized that these temporary monopolies
were unfortunately necessary in order to provide the incentive required for
large firms to continue developing new products and production processes in the
long-term. </span></div>
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<span lang="EN-US" style="font-size: small;">Overall Schumpeter
is still obviously influential and very much indeed fashionable. He was the
economist that profoundly understood the fundamental spirit of innovation and
risk-taking business, which is at the very core of American values. It is what
keeps granting U.S. supremacy in business success; just think about Apple as a
XXI century living example of Schumpeter’s ideas. </span></div>
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<span lang="EN-US" style="font-size: small;">This spirit was further carried on in 2009 when </span><span style="font-size: small;"><a href="http://en.wikipedia.org/wiki/The_Economist" title="The Economist"><i><span lang="EN-US" style="color: windowtext; text-decoration: none;">The Economist</span></i></a></span><span lang="EN-US" style="font-size: small;"> inaugurated a column on business, management
and innovation named "<b>Schumpeter</b>."
The publication has a history of naming columns after significant figures or
symbols in the field. The initial Schumpeter column praised him as a
"champion of innovation and entrepreneurship whose writing showed an
understanding of the benefits and dangers of business that proved far ahead of
its time.”</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 10pt; line-height: 115%;">* Edited by Victoria Finn</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US"></span></b></div>
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<b><span lang="EN-US" style="font-family: "Arial","sans-serif";">Selected Works:</span></b></div>
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<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;">1912. <i>The Theory of
Economic Development.</i> Leipzig: Duncker and Humblot. Translated by R. Opie. Cambridge: Harvard
University Press, 1934. Reprint. New York: Oxford University Press, 1961.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-outline-level: 2;">
<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;">1939. <i>Business Cycles.</i>
2 vols. New York: McGraw-Hill.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;">1942. <i>Capitalism, Socialism and Democracy.</i> New York: Harper and
Brothers. 5th ed. London: George Allen
and Unwin, 1976.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;">1951. <i>Ten Great Economists.</i> New York: Oxford University Press.</span></div>
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<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;">1954. <i>History of Economic Analysis.</i> Edited by E. Boody. New York:
Oxford University Press.</span></div>
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<span lang="EN-US" style="font-family: "Arial","sans-serif"; font-size: 10pt;"> </span><img alt="" 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<span lang="EN-US" style="color: black; font-family: "Arial","sans-serif"; font-size: 10pt; line-height: 115%;">Professor Schumpeter’s photograph, Harvard University, 1940.</span><span lang="EN-US" style="color: black; font-family: "Arial","sans-serif"; font-size: 10pt; line-height: 115%;"></span></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com2tag:blogger.com,1999:blog-4123052220521409126.post-87317105588224531322012-05-17T07:39:00.001-07:002012-05-17T07:39:42.779-07:00True Liberalism, Individualism and Why This is Not Being Conservative<!--[if gte mso 9]><xml>
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<![endif]--><span lang="EN-US" style="color: #1f497d; font-family: "Cambria","serif"; font-size: 13pt; line-height: 115%;">True
Liberalism, Individualism and Why This is Not Being Conservative </span><div align="right" class="MsoNormal" style="line-height: normal; text-align: right;">
<span lang="EN-US" style="color: windowtext; font-style: normal; font-weight: normal; mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"><b>Pablo Paniagua </b> <b>May, 2012</b> </span></span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="mso-ansi-language: EN-US;"> </span></b></div>
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<br /></div>
<div align="right" class="MsoNormal" style="line-height: normal; text-align: right;">
<b><span lang="EN-US">“<i style="font-family: Times,"Times New Roman",serif;">The use of the undifferentiated
collective concepts of everyday speech is always a cloak for confusion of
thought and action. It is, indeed, very often an instrument of specious and fraudulent
procedures. It is, in brief always a means of obstructing the proper
formulation of the problem</i>”</span></b></div>
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<span lang="EN-US" style="mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Max
Weber</b></span></div>
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<br /></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Unfortunately
today the use and abuse of the expression “Liberal” and “Liberalism” have
completely distorted the original meaning of those noble words in such a way
that new names had to be created to represent their true values. The expression
“Classical Liberalism” was created in order to revive the fundamental liberal
beliefs which were erroneously redefined throughout the previous centuries. The
systematic distortion of Liberalism’s meaning and values was particularly
widespread in the United States the place in which the word is now primarily
ironically used by people who are completely and fundamentally against all true
Liberalism values. This “cloak for confusion” as Max Weber defined it, is
indeed very dangerous since it obstructs the proper understanding and diffusion
of liberal values; this is a fundamental problem for any nation that wishes to
prosper.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">The
Liberal “movement” origin is difficult to determine. For example Professor
Hayek believed that we can establish the British and Scottish Enlightenment as
the cradle of the Liberal philosophy. However, during the history of mankind
there have been enormous contributions to the meaning of Liberalism, even way
before those of the Britons. Socrates, Aristotle, Bastiat and Cicero are
considered fundamental in developing the Liberal values. Even further back, the
very notion of Liberalism and Individualism has deep Christian roots. Despite
these varied sources, we can confidently establish that there has never been a
systematic and simultaneous contribution to Liberal studies. The Scottish
Enlightenment started a “Liberal Revolution” which experienced its social peak
in Britain at the end of the 18th and beginning of the 19th century,
culminating with the Industrial Revolution.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">The
whole idea of Liberalism as Ralph Raico stated is “based on the conception of a
free civil society, as by and large self-regulating when its members are free
to act within the very wide bounds of their individual rights.” Therefore a
Liberal society is open and members are encouraged to freely cooperate with
each other. The spontaneous collaboration and activities which free men
undertake in a Liberal society must be performed while respecting the wide
bounds of their own individual rights. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">The
fundamental framework towards relying on the spontaneous collaboration of free
men includes: private property, freedom of contract, freedom of exchange and
the free disposition of your own capacities or labor. Under this societal ideal
system, the State plays a very important but interesting role: keeping itself
out of the spontaneous collaboration of individuals. The fact is that the State
is indeed indirectly very relevant. This is mainly because it has the power,
and most of the time the will, to intervene in the spontaneous choices of the
individuals inside the society; this undermines and disrupts the free
collaborations. Therefore we need to remark the relevance of the State by
actually not being visibly relevant. As Max Weber defined “…liberalism
establishes that the most desirable regime of affairs is one in which civil
society that is the whole spontaneous order is based in private property and
free exchange.” As a result, the State must only provide the legal framework in
which spontaneous collaboration of man can surge, playing consequently a
marginal but yet very important contribution to the ideal state of
affairs.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">The
main values and the essential ideas of Liberalism were very well established by
the Scottish Enlightenment and were particularly well-rooted in English society
in the 19th century. Therefore we have to ask ourselves, how did the conception
of Liberalism and the meaning of being a Liberal change so dramatically from
the 18th century until today? There are several theories that in one way or
another address this alteration and loss of the fundamental concept.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 135%; text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">I
will particularly mention Professor Hayek’s view about the concept mutation
throughout Central Europe’s history. Hayek stated that the fundamental revision
that the concept suffered was due to its misinterpretation during the Central
European Enlightenment and the intrusion of positivism in the Social Sciences.
He established that two Liberal movements emerged in Europe: one the so called
“True Liberalism,” particularly so in Britain, and the other called “False
Liberalism,” seen in France and the rest of Central Europe. It was in France
that Liberalism had a fundamentally deep rationalistic and positive deviation.
European intellectuals who believed in the Liberal values unfortunately
incorporated French rationalism and positivism into their moral systems; they
were mostly influenced by the scientific and mathematical enlightenment
material by Descartes, Voltaire and Newton. Hayek believed that bringing this
rationalistic approach into the notion of individualism and freedom would
completely alter its true meaning. This would bring a whole new spectrum of
intellectual despotism that would have been the beginning of the degradation of
the true definition of being Liberal. Unfortunately, he was right.</span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">This
rationalistic approach did indeed eventually lead to a sort of ‘Enlightened
Despotism’ towards knowledge and other methodological approaches in Social
Sciences. It eventually culminated in the French Revolution, completely
changing the notion of individual freedom to the collective misconception of
freedom through state unification. Sadly, this approach directed by the French
intellectuals led them against their own fundamental Liberal beliefs. It also
misguided them towards an intolerant attitude towards religion and opened the
gates for big state power and abusing social planning reasoning. Soon
afterwards, this extended over the rest of Central Europe and ended with
authoritarian regimes intruding at the beginning of the 20th century.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Alongside
destroying the fundamental meaning of Liberalism, no political and social term
received worse misconception and demonization than the true concept of
Individualism. In the same way that Liberalism underwent its mutation,
Individualism’s meaning suffered as well. Hayek’s “False Individualism” was
brought on by the abuse of positivism in Central Europe, especially in France
during Rousseau and the French Revolution. The new notion of “free individuals”
under a programmed, rational, planned unification and extended equality was the
new way to perceive freedom and therefore “false Individualism” was born.
Unfortunately, this is nothing more than a misconception of true freedom,
replaced by a collective “freedom” under a coercive State. </span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Individualism
is misunderstood today as a moral statement towards being egocentric and
leading to an existence of isolation and self-absorbed individuals. These
secluded and careless people are ironically against the fundamental values of
being Liberal. The whole idea of Liberalism is to believe in spontaneous
cooperation of humans and the division of labor in a complex society in order
to achieve greater unplanned ends. Individualism signifies that there is no
other way to achieve superior ends in a society except for that spontaneous and
free cooperation of individuals. This entire system stands on a profound human
humbleness; it states that man is not perfectly rational and intelligent, but
instead fallible. We evidently need the course of social interactions in order
to improve and make the best of our own very imperfect individuals
possible.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">True
Liberals believe in cooperation and not isolation as the only way of
perpetuating societies. The fundamental point in this cooperation is that it
has to be free and spontaneous, rooted in individual choice. This parallels the
opposing coercive and controlling entity deciding cooperation for individuals.
Individualism therefore means that the only way to understand complex social
phenomena is through spontaneous individual actions and collaboration of free
men. Unfortunately the new “Liberals” after the French Revolution misunderstood
freedom for forced national cooperation and social planning. </span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Real
Individualism as mentioned is an attitude of complete humility towards
individual capacities and limitation of knowledge. The fact that we don’t know
how the whole society works and our severely limited capacities due to our
human entity, pushes us to rely completely on the rest of society and on the
capacity of others.<span style="mso-spacerun: yes;"> </span>This view of society
comes from a profound understanding of tolerance towards others people’s views,
opinions and beliefs. And it stands literally in the opposite end of the
intellectual framework of authoritarianism. Those people seeking control who
undermine individual freedom are as Hayek defined, “The Socialist of all
Parties” and are present in socialist as well as in conservative parties.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Consequently,
as Professor Hayek affirmed, Conservatism much like socialism undermines the
fundamental principles of individual freedom and the values of an open society.
This is similar to Socialism since both create preconditions for further
authoritarianism and tyranny. One of the foundations of conservative thinking
is their attitude towards change, especially in the social sphere and involving
people’s moral values. This position clearly stands contrarily to Liberal
beliefs. Liberals embrace and encourage spontaneous and radical changes even if
we cannot foresee where they might lead us. Contrarily, Conservatives will
instantly use the State’s power in order to prevent or limit such radical
changes. Therefore they are intrinsically reluctant to the spontaneous forces,
such as those of the market. As Professor Hayek said, “the conservative feels
safe and content only if they are assured that some higher wisdom watches and
supervises change.”<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;">Hayek
understood that this reluctance to fundamental social change comes from two
basic conservatism characteristics: the fondness for authority and their
deficiency in understanding the relevance of spontaneous forces. Moreover,
Professor Hayek established that this affinity with authority intrinsically
implies to conservatives that the authority’s actions are not to weaken but
only to restrain within defined boundaries, but definitely to be use. Hence the
power that dictates the authority, clashes with Liberalism’s core moral. As
Hayek stated, “It can probably be said that a conservative does not object to
coercion or arbitrary power so long as it is used for what he regards as the
right purposes.” Therefore as long as Conservatives believe that their morals
and knowledge are superior, they cannot be considered true fundamental
advocators of freedom.<span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-size: 12.0pt; line-height: 135%; mso-ansi-language: EN-US;"><span style="font-family: Georgia,"Times New Roman",serif;">In
conclusion, we can clearly understand that true Liberals are neither
conservative nor selfish. Liberals are against imposed fraternity but encourage
free and natural organization. Liberals support equality but oppose the mirage
of equality imposed by a central authority. Liberals are not against
organization but disagree with organization imposed from above. True Liberals
believe that humans have several motivations in their life which drive their
actions, and one of these is self-interest. It is not our moral duty to
determine if that motivation should be at the top or at the bottom of an
imposed social moral scale; our job is to provide a correct framework in which
men are allowed to freely decide which motivation will influence their actions.
That will lead to a greater and beneficial unexpected end for the whole
society.</span><span style="mso-spacerun: yes;"><span style="font-family: Georgia,"Times New Roman",serif;"> </span> </span></span></div>
<div align="right" class="MsoNormal" style="line-height: normal; text-align: right;">
<span lang="EN-US"><b> </b></span><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; mso-ansi-language: EN-US;"></span></b></div>
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">* Edited by Vicki Finn.</span></b>
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<u><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span>Sources</span></b></u></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">F.A. Hayek.
Individualism and Economic Order, “Individualism: True and False,” the
University of Chicago Press, 1948.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">F.A. Hayek.
The Counter Revolution of Science, Studies on the Abuse of Reason, “Scientism -and
the Study of Society,” the Free Press, 1952. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">Ralph Raico.
“Classic Liberalism and the Austrian School,” the Ludwig von Mises Institute
Press, 2012. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="EN-US" style="font-size: 12.0pt; line-height: 115%; mso-ansi-language: EN-US;">F.A. Hayek.
“Why I am not a Conservative,” The Constitution of Liberty, the University of
Chicago Press, 1960.</span></div>
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<br /></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-41496616191528720982012-05-08T07:35:00.002-07:002012-05-14T08:12:57.123-07:00The European Union and the Price System<br />
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<span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-size: 13pt; font-style: normal; line-height: 150%;">The European Union and the Price System </span><span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-weight: normal;">May, 2012</span><span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-size: 13pt; font-weight: normal; line-height: 150%;"> </span><span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-size: 13pt; font-style: normal; font-weight: normal; line-height: 150%;"> </span><span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-style: normal; font-weight: normal;">Pablo
Paniagua</span><span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-size: 10pt; font-style: normal; font-weight: normal; line-height: 150%;">
</span><span lang="EN-US" style="color: windowtext; font-style: normal; font-weight: normal;"> </span></div>
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<span style="font-size: small;"><span lang="EN-US">The second World War
(WWII) brought out the most terrible side of humankind in Western civilizations
along with the most vicious and brutal war of all times. In addition, WWII
brought Western civilizations to quarrel and to manifestly ravage each other.
We can say far worst things about the cruelty of the war, but if there is
anything positive that it may have brought, it was undoubtedly the urgent need
for younger Europeans after the war to create a common understanding and a call
to unify European values and ethics. This attempt for unification and the
necessity to leave the substantial war burden behind brought the first attempts
to create a political and economical effort for a common European view.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">The need for unification
was first reflected politically in 1958 with the establishment of the European
Coal and Steel Community (ECSC) and the European Economic Community (EEC). Soon
after these two milestones several other treaties and pacts were signed,
developing the homogenization and understanding of European nations. In 1985
the Schengen agreement led towards the association of open boarder and passport
control, leading to the creation of the European flag one year later. Soon after the collapse of the iron curtain
and the fall of the Berlin Wall in 1989, Europeans could then talk seriously
about a unification system. Germany was considered a key figure, politically
and economically speaking, towards a real reconciliation among the “old
adversaries of the war”.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Once the WWII “old foe”
endorsed the cause for unification, the European Union (EU) was formally
established when the Maastricht treaty came into force in 1993. Six years later
the euro currency was introduced and the European Central Bank was finally able
to fully operate. In 2002, euro notes and coins replaced national currencies in
12 states, replacing the old European currency system and bringing to life one
of the biggest political and economical rational planning of the XX century.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Let us understand two
very significant elements: the first is the human need to create, at whatever
cost, a sense of association for understandable humanitarian reasons. This urge
for a single and unified moral human system, excelled by the desire to leave
the dreadful past behind, resulted in facing the future collectively as
“Europeans”. Undermining old detestations and divisions that were, after all,
the basic cause for endless wars ever since, was obviously a novel and a very
natural reaction among Europeans. The second significant element is political.
Politicians saw the unification as the greatest opportunity for the whole
continent and themselves to stand in the globalized competitive world as a
super power and as a relevant political and economical actor. Contemporarily,
it was a manner to prove the world that European leaders would not “get it
wrong” another time. Europe and their leaders after all had allowed on their
own soil: two world wars, terrible colonization systems and the biggest
systemized mass production human assassination of all times. Ultimately the
“Union” was the best way to point out the progressiveness and competitiveness
of the new “race” of European leaders to the world.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Various other national
factors also played in favor of the Unification for politicians. To mention a
couple: the policies aimed to ensure free movement for Europeans, goods,
services, capital and investments, and several reforms in education, common policies
in trade, agriculture, fisheries and regional development. These were signs of
good politics and national progress and in this way politicians proved their
“efficiency” and willingness of reforms to their own people. The reforms gave
nations a sense of prosperity and confidence towards the beginning of the 90s.
Presently, Europe is indeed the biggest economic entity and also one of the
biggest trading networks. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">All of this positive
progress and the possibility for European politicians to stand out in the world
were very big incentives to seize the opportunity to thrust the unification
forward as fast as possible post the fall of the Berlin Wall. Unfortunately
these superior dreams and excellent humanitarian intentions, combined with the
urgency and the rush for politicians to get a hold on this political
opportunity, blinded not only politicians but the society as a whole. They saw
the EU as a global expression of reconciliation, as well as a new dawn for
Western civilizations. Contemporarily the EU invigorated the counterfeit notion
of successful coordination and international, political and economic planning. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Sadly in the process,
Europe neglected several social and economic issues, which in the long run
resulted in being excessively important and essential for the union’s future.
If we discard the spontaneous social order and economic fundamentals of
markets, these neglects may lead directly towards the very denial of any
possible logical existence of a unified European dream. These fundamentals were
clearly underlined by Professor Mises and Professor Hayek more than 60 years
ago; they referred to the distribution of knowledge by a heterogeneous and
extended price system mechanism. This system allows spontaneous social
coordination and dispersion of relevant information towards an efficient
allocation of wealth. Unmistakably we have seen these fundamental social orders
completely neglected. The denial and impediment of the spontaneous price system
has been exposed under a unified EU monetary system throughout the last couple
of decades; but we were unable to foresee and fully understand its
consequences. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">During the end of the
1990s, with the beginning of the Maastricht agreement, government bond’s
interest rates among countries started to converge. Countries within the
agreement and also those out of it were experiencing an increasingly convergent
towards the value of German bond’s interest rates. This process of convergence
could be seen as a sort of “harmonization” of government’s interest rates, mainly
induced by the single currency program (see Figure 1). Countries that were not
part of the EU in 1993 were already working their ways to inclusion. This
created feelings of safety and homogenization of political and economic
behavior throughout European countries.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">Investors thought that
this convergence may lead to a German flare for European competitiveness and
monetary behavior within the Union. This sensation of monetary protection and
diligence of being under the German Umbrella created a sense of fortification,
lowering risk perception among entrepreneurs and governments. With this
psychological effect, investors lowered their inflation expectations for all
European countries. This process was undertaken on the false belief that the
now heterogeneous countries so diverse such as Italy or Portugal will now
behave more like the Bundesbank (the German central bank). </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">The low interest rates
throughout Europe permitted countries to enlarge their deficits in the 90s.
These interest rates gave them long-term possibilities to accumulate massive
government debt for extended periods of time. This entire process was being
conducted and hidden under the single currency, the homogenization of interest
rates and the feeling of security under a single controlling “inflation hawk”,
the European Central Bank. These variables severely affected the heterogeneous
and affluent price mechanism that was working before the introduction of the
single euro currency. The previous system was one in which each single currency
reflected relevant information about each country’s competitiveness (or lack of
it) and political risk.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">The new single currency
system obscured relevant information about the current health and state of the
European economies, as well as their lack of competitiveness. This insufficient
information misled investors and affected the entire process of European wealth
allocation. Therefore what we observe in Figure 1 is more than just a
convergence of rates between 1999 and 2008; it is the central political intervention
of the division of knowledge and the narrowing spectrum of the price mechanism,
which dampened the possibility to reveal relevant information in order to make
efficient capital and wealth allocation. The fundamental intrusion of the price
system by a collective currency could have led nowhere else than a resource
misallocation crisis. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US"> </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">As we notice, one of the
most crucial problems of modern societies is the competent allocation of
resources. Professor Hayek stated that this could only be achieved by the
spontaneous distribution of knowledge and information by singular individual
actions and not by unification, harmonization of information and central
planning. The complex system of actions either from individuals or European
governments translates into economy through prices, including exchange rates.
This complex price mechanism gives the right signals to investors and
entrepreneurs as to where to allocate their capital and wealth. Under this
spontaneous system, heterogeneity is essential. It is only thanks to different
views and the subjectivity of actions that prices can reflect real and relevant
information. As Figure 1 explicitly shows, this was undoubtedly abandoned in
the single currency system.</span></span></div>
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<span style="font-size: small;"><span lang="EN-US">To put it into Professor
Hayek’s words, “Knowledge of the circumstances of which we must make use, never
exits in concentrated or integrated form, but solely as the dispersed bits of
incomplete and frequently contradictory process”. We noticeably recognize then
that although the feeling of unification and the need to overcome the
sufferings of the war are good intentions, the system required for a successful
complex society and a market based price system needs to be based in the
distribution of heterogeneous facts and not in the centralization of them. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">To believe that we can
achieve prosperity by putting at disposal of a central authority “all the
knowledge” to be used to rule and plan the future of European societies as
their monetary policies, is just solely pretence of knowledge and abuse of reason.
The solution that Professor Hayek provides to this conundrum is the proper use
of individual knowledge throughout decentralization. “We need decentralization
because only thus can we assure that the knowledge of the particular and
relevant circumstances of time and place will be promptly used”. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">It is through knowledge
dispersion and decentralization of information among European countries that
the relevant facts such as competitiveness, productivity and government debts
are reflected in currency prices and interest rates of the sovereign debt. In
this way, prices coordinate the separate actions of individuals and thereafter
the order of heterogeneous nations. The price system is then the only relevant
organization system that sustains the whole idea of the division of knowledge
in a complex society. Obviously centralization and a single currency are
totally counterintuitive and against the natural order of societies. Currency
unification will then be obvious in continuous conflict of communicating relevant
information among investors. Therefore the new counterintuitive system will
lead to systematic clashes and further misallocations. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">In a nutshell, The
European Union as a monetary system was just a political system and a human
collective dream. It had immense economic and social repercussions, which
central planners failed to foresee. Central knowledge under unification
discards the basic and fundamental individual knowledge dispersion in
society. Once again the insights of
Professor Hayek might enlighten us to see how humans throughout history have
undervalued the price mechanism: “The price system is only one of those
spontaneous formations that human has discovered and learn to partially use,
after we stumble upon it without fully understanding it”. Hence we can
recognize that is not a product of human reason nor planning, and every attempt
to rationally replicate it is futile. Ultimately it seems that once more
society has forgotten the benefits of spontaneous order and price relevance
without human design. European politics had discarded what Professor Hayek
brilliantly realized. And so political dreams, arrogance of knowledge, and
power for extended control have damaged the Open Society. </span></span></div>
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<span style="font-size: small;"><span lang="EN-US">*Edited by Vicki Finn</span></span></div>
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<span style="font-size: small;"><b><span lang="EN-US">Figure 1: Interest
rates on 10-year Government Bonds for 7 European Countries</span></b></span></div>
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<span style="font-size: small;"><b><span lang="EN-US"> </span></b></span><img alt="" 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/></div>
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<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
</div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<span style="font-size: small;">
<span lang="EN-US"></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US">Source</span></b><span lang="EN-US">: FTI Consulting and BBC news.</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span lang="EN-US">
</span><br />
<hr align="center" size="2" width="100%" />
<span lang="EN-US">
</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><u><span lang="EN-US" style="font-size: 12pt; line-height: 115%;">Sources</span></u></b></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<b><u><span lang="EN-US" style="font-size: 12pt; line-height: 115%;"> </span></u></b><span lang="EN-US"> </span></div>
<div class="MsoListParagraphCxSpFirst" style="text-align: justify; text-indent: -18pt;">
<span lang="EN-US">-<span style="font: normal normal normal 7pt/normal 'Times New Roman';">
</span></span><span lang="EN-US">F.A.
Hayek, Individualism and Economic Order, “<i style="mso-bidi-font-style: normal;">Economics
and Knowledge</i>”, the University of Chicago Press 1948.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span lang="EN-US">-<span style="font: normal normal normal 7pt/normal 'Times New Roman';">
</span></span><span lang="EN-US">F.A.
Hayek, Law Legislation and Liberty, Vol2 “The Mirage of Social Justice”, “<i style="mso-bidi-font-style: normal;">The market Order of Catallaxy</i>”, The
University of Chicago Press 1976.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span lang="EN-US">-<span style="font: normal normal normal 7pt/normal 'Times New Roman';">
</span></span><span lang="EN-US">F.A.
Hayek, The Counter Revolution of Science, Studies on the Abuse of Reason, “<i style="mso-bidi-font-style: normal;">Scientism and the Study of Society</i>”, The
Free Press 1952. </span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; mso-add-space: auto; mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 3; text-align: justify; text-indent: -18.0pt;">
<span lang="EN-US">-<span style="font: normal normal normal 7pt/normal 'Times New Roman';">
</span></span><span lang="EN-US">Martin
J. Dedman, “The Origins and Development of the European Union 1945-2008: <i style="mso-bidi-font-style: normal;">A History of European Integration</i>,
Routledge 2009 </span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<span lang="EN-US">-<span style="font: normal normal normal 7pt/normal 'Times New Roman';">
</span></span><span lang="EN-US">Philipp
Bagus, The Eurozone: A Moral-Hazard Morass, Mises Daily, Ludwig von Mises
Institute 2012.</span></div>
<div class="MsoIntenseQuote" style="border: medium none; line-height: 150%; margin: 10pt 0cm 14pt; padding: 0cm;">
<span lang="EN-US" style="color: #1f497d; font-family: Cambria, serif; font-size: 10pt; font-style: normal; font-weight: normal; line-height: 150%;">
</span><span lang="EN-US" style="color: windowtext; font-style: normal; font-weight: normal;"> </span></div>
</div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-23103735989014794652012-04-25T12:41:00.001-07:002012-04-25T12:41:35.930-07:00Financial Despotism and Government Schemes<!--[if !mso]>
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<w:LsdException Locked="false" Priority="73" SemiHidden="false"
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<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Tabla normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-qformat:yes;
mso-style-parent:"";
mso-padding-alt:0cm 5.4pt 0cm 5.4pt;
mso-para-margin:0cm;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
font-size:11.0pt;
font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
mso-fareast-font-family:"Times New Roman";
mso-fareast-theme-font:minor-fareast;
mso-hansi-font-family:Calibri;
mso-hansi-theme-font:minor-latin;
mso-bidi-font-family:"Times New Roman";
mso-bidi-theme-font:minor-bidi;}
</style>
<![endif]--><!--[if gte mso 9]><xml>
<o:shapedefaults v:ext="edit" spidmax="2050"/>
</xml><![endif]--><!--[if gte mso 9]><xml>
<o:shapelayout v:ext="edit">
<o:idmap v:ext="edit" data="1"/>
</o:shapelayout></xml><![endif]--><b><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; font-size: 13.0pt; letter-spacing: .05pt; mso-bidi-font-family: Cambria;">F</span></b><b><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; font-size: 13.0pt; mso-bidi-font-family: Cambria;">inan<span style="letter-spacing: .05pt;">c</span>ial<span style="letter-spacing: -.05pt;"> </span>D<span style="letter-spacing: -.05pt;">e</span><span style="letter-spacing: .15pt;">s</span><span style="letter-spacing: .05pt;">p</span><span style="letter-spacing: -.05pt;">ot</span>i<span style="letter-spacing: .05pt;">s</span>m<span style="letter-spacing: .05pt;"> </span>and<span style="letter-spacing: -.2pt;"> </span><span style="letter-spacing: .15pt;">G</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .1pt;">v</span><span style="letter-spacing: -.05pt;">e</span>rn<span style="letter-spacing: .1pt;">m</span><span style="letter-spacing: -.05pt;">e</span><span style="letter-spacing: .1pt;">n</span>t<span style="letter-spacing: -.1pt;"> </span><span style="letter-spacing: -.05pt;">S</span><span style="letter-spacing: .15pt;">c</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .1pt;">e</span>m<span style="letter-spacing: -.05pt;">e</span>s<span style="mso-tab-count: 1;"> </span></span></b><i><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; letter-spacing: -.1pt; mso-bidi-font-family: Cambria;"> </span></i><i><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; mso-bidi-font-family: Cambria;"><span style="letter-spacing: -.05pt;"></span>A<span style="letter-spacing: -.05pt;">pr</span>il<span style="letter-spacing: .05pt;"> </span>,<span style="letter-spacing: -.05pt;"> </span><span style="letter-spacing: .05pt;">2</span><span style="letter-spacing: -.1pt;">0</span><span style="letter-spacing: .05pt;">1</span>2</span></i><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-bidi-font-family: Cambria;"></span></div>
<div class="MsoNormal" style="line-height: 7.5pt; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 0cm; margin-right: 0cm; margin-top: .3pt; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="line-height: 12.55pt; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 5.1pt; margin-right: 0cm; margin-top: 0cm; mso-layout-grid-align: none; mso-line-height-rule: exactly; mso-pagination: none; text-autospace: none;">
<span style="height: 2px; left: 0px; margin-left: 111px; margin-top: 25px; mso-ignore: vglayout; position: absolute; width: 572px; z-index: -1;"><img height="2" src="file:///C:/DOCUME%7E1/PABLOP%7E1/CONFIG%7E1/Temp/msohtmlclip1/01/clip_image001.gif" width="572" /></span><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; letter-spacing: -.05pt; mso-bidi-font-family: Cambria; mso-text-raise: -.5pt; position: relative; top: .5pt;">P</span><span lang="EN-US" style="color: #1e487c; font-family: "Cambria","serif"; mso-bidi-font-family: Cambria; mso-text-raise: -.5pt; position: relative; top: .5pt;">a<span style="letter-spacing: -.05pt;">b</span>lo <span style="letter-spacing: -.05pt;">P</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">i</span>a<span style="letter-spacing: -.05pt;">g</span>ua</span><span lang="EN-US" style="color: black; font-family: "Cambria","serif"; mso-bidi-font-family: Cambria;"></span></div>
<div class="MsoNormal" style="line-height: 130%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 5.1pt; margin-right: 3.7pt; margin-top: .8pt; mso-layout-grid-align: none; mso-pagination: none; text-align: justify; text-autospace: none;">
<span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;"> </span></div>
<div class="MsoNormal" style="line-height: 130%; margin: 0.8pt 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; letter-spacing: -0.05pt;"></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0.8pt 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; letter-spacing: -0.05pt;">H</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">a<span style="letter-spacing: -.05pt;">b</span>it<span style="letter-spacing: -.05pt;">u</span>ally<span style="letter-spacing: 1.3pt;"> </span>in<span style="letter-spacing: 1.2pt;"> </span>a<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .05pt;">m</span>al<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: -.05pt;">o</span>rl<span style="letter-spacing: -.05pt;">d</span>,<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>i<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.25pt;"> </span>are<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n<span style="letter-spacing: 1.25pt;"> </span>tr<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ub</span>l<span style="letter-spacing: .05pt;">e</span>,<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">g</span>r<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">w</span>th<span style="letter-spacing: 1.2pt;"> </span>is<span style="letter-spacing: 1.25pt;"> </span>l<span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span>r<span style="letter-spacing: -.05pt;">g</span>ic<span style="letter-spacing: 1.25pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>st<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">c</span>k <span style="letter-spacing: .05pt;">m</span>ar<span style="letter-spacing: -.1pt;">k</span><span style="letter-spacing: .05pt;">e</span>ts <span style="letter-spacing: .9pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>e <span style="letter-spacing: .8pt;"><span style="mso-spacerun: yes;"> </span></span>an <span style="letter-spacing: .85pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>tri<span style="letter-spacing: -.05pt;">n</span>si<span style="letter-spacing: -.1pt;">c</span>ally
<span style="letter-spacing: .95pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.05pt;">g</span>h
<span style="letter-spacing: .85pt;"><span style="mso-spacerun: yes;"> </span></span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>l
<span style="letter-spacing: .75pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span>f <span style="letter-spacing: .8pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">o</span>lati<span style="letter-spacing: .05pt;">l</span>i<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">y</span>.
<span style="letter-spacing: .85pt;"><span style="mso-spacerun: yes;"> </span></span>I<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.1pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs <span style="letter-spacing: .9pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: .85pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span>o <span style="letter-spacing: .95pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.05pt;">pp</span><span style="letter-spacing: -.15pt;">l</span>y <span style="letter-spacing: .95pt;"><span style="mso-spacerun: yes;"></span></span>t<span style="letter-spacing: -.05pt;">h</span>e
<span style="letter-spacing: .8pt;"><span style="mso-spacerun: yes;"> </span></span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">g</span>ic<span style="letter-spacing: -.15pt;">a</span>l <span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">e</span>ss<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .35pt;"> </span><span style="letter-spacing: .05pt;">“</span>fly<span style="letter-spacing: .45pt;"> </span>to<span style="letter-spacing: .45pt;"> </span>saf<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">y</span>”<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n<span style="letter-spacing: .45pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: .5pt;"> </span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial<span style="letter-spacing: .5pt;"> </span>st<span style="letter-spacing: -.1pt;">r</span>a<span style="letter-spacing: .1pt;">t</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>i<span style="letter-spacing: -.1pt;">e</span>s,<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">me</span>a<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .5pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span>t<span style="letter-spacing: .55pt;"> </span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: .5pt;"> </span>a<span style="letter-spacing: -.1pt;">r</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: .05pt;">k</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: -.05pt;">v</span>e
l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">bond</span>s<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: .05pt;">eve</span><span style="letter-spacing: -.1pt;">r</span>y<span style="letter-spacing: 1.15pt;"> </span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: 1.0pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>rc<span style="letter-spacing: -.1pt;">e</span>i<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.1pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>ic<span style="letter-spacing: 1.15pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>sta<span style="letter-spacing: -.05pt;">b</span>ili<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">y</span>.<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.1pt;">T</span><span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.1pt;"> </span>cat<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span>ry<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">o</span>f
<span style="letter-spacing: .05pt;">“</span>sta<span style="letter-spacing: -.05pt;">nd</span>ar<span style="letter-spacing: -.05pt;">d</span>”<span style="letter-spacing: 1.05pt;"> </span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.0pt;"> </span>st<span style="letter-spacing: -.1pt;">r</span>at<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">und</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.1pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">om</span><span style="letter-spacing: -.15pt;">i</span>c<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.05pt;">d</span>is<span style="letter-spacing: -.1pt;">t</span>r<span style="letter-spacing: .05pt;">e</span>ss<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">w</span>as<span style="letter-spacing: 1.0pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>si<span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.05pt;"> </span>a<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">m</span>al<span style="letter-spacing: 1.1pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">we</span>r<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o sta<span style="letter-spacing: -.05pt;">nd</span>ard
<span style="letter-spacing: 1.7pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral
<span style="letter-spacing: 1.6pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span>k
<span style="letter-spacing: 1.8pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.15pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ti<span style="letter-spacing: .05pt;">o</span>n<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: -.65pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.05pt;">du</span>ri<span style="letter-spacing: -.05pt;">n</span>g <span style="letter-spacing: 1.7pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>ic <span style="letter-spacing: 1.7pt;"><span style="mso-spacerun: yes;"></span></span>tri<span style="letter-spacing: -.05pt;">bu</span>lati<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s. <span style="letter-spacing: 1.7pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">F</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">qu</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tly <span style="letter-spacing: 1.8pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">e</span>n <span style="letter-spacing: 1.7pt;"><span style="mso-spacerun: yes;"></span></span>t<span style="letter-spacing: -.15pt;">h</span>e <span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>y<span style="letter-spacing: .3pt;"> </span>is<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">und</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: -.05pt;">o</span>rt<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .25pt;"> </span>r<span style="letter-spacing: -.1pt;">e</span>c<span style="letter-spacing: .05pt;">e</span>ss<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .25pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>trac<span style="letter-spacing: .05pt;">t</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>,<span style="letter-spacing: .3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: -.05pt;">u</span>a<span style="letter-spacing: -.15pt;">l</span>ly<span style="letter-spacing: .3pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">mo</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">e</span>ta<span style="letter-spacing: -.1pt;">r</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">y</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>m<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .95pt;"> </span>f<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .85pt;"> </span>s<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: .9pt;"> </span>ra<span style="letter-spacing: -.05pt;">p</span>id<span style="letter-spacing: .95pt;"> </span>st<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>l<span style="letter-spacing: -.15pt;">u</span>s.<span style="letter-spacing: 1.0pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.0pt;"> </span>is<span style="letter-spacing: .85pt;"> </span>ac<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>d<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.05pt;">b</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.1pt;">e</span>ri<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .95pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.0pt;"> </span>s<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">o</span>rt- t<span style="letter-spacing: .05pt;">e</span>rm<span style="letter-spacing: 1.3pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.1pt;">e</span>st<span style="letter-spacing: 1.4pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.35pt;"> </span>c<span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span>se<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">z</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span>,<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">nh</span>a<span style="letter-spacing: -.05pt;">n</span>ce
<span style="letter-spacing: -.85pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: -.05pt;">on</span>s<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">p</span>ti<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.3pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">e</span>lf-r<span style="letter-spacing: .05pt;">e</span>lia<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">e</span>.<span style="letter-spacing: 1.35pt;"> </span>W<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span>t <span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: -.05pt;">pp</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>s, <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ove</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">bond</span>s <span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span>(<span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: 2.25pt;"> </span>are
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">gu</span>i<span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 2.25pt;"> </span><span style="letter-spacing: -.05pt;">b</span>y <span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"> </span></span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .05pt;">e</span>r
<span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: .05pt;">e</span>rm <span style="letter-spacing: .15pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>st <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s) <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span>e
<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span>siti<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: -.05pt;">n</span>s.<span style="letter-spacing: .5pt;"> </span>In<span style="letter-spacing: .35pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>tr<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.1pt;">s</span>t,<span style="letter-spacing: .5pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">w</span>ill<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.05pt;">b</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">m</span>e<span style="letter-spacing: .55pt;"> </span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.15pt;">n</span>cial<span style="letter-spacing: .5pt;"> </span>ass<span style="letter-spacing: -.1pt;">e</span>ts<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: .45pt;"> </span>s<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.15pt;">a</span>t<span style="letter-spacing: -.05pt;">u</span>riti<span style="letter-spacing: .05pt;">e</span>s,<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich
<span style="letter-spacing: .05pt;">wo</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.1pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>ri<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span>s<span style="letter-spacing: -.15pt;">i</span>ti<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .8pt;"> </span>r<span style="letter-spacing: -.1pt;">e</span>t<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: .75pt;"> </span>(<span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span>ca<span style="letter-spacing: -.05pt;">u</span>se<span style="letter-spacing: .8pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">e</span>y<span style="letter-spacing: .7pt;"> </span>are<span style="letter-spacing: .8pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>c<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .8pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: -.05pt;">v</span>i<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .75pt;"> </span>s<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>t<span style="letter-spacing: -.1pt;">e</span>r rat<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.1pt;"> </span>a<span style="letter-spacing: -.1pt;">r</span>tificially<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: .05pt;">m</span>a<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">pu</span>la<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.05pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.05pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.15pt;">b</span>y<span style="letter-spacing: 1.15pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span>t<span style="letter-spacing: .05pt;">r</span>al<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s).<span style="letter-spacing: 1.1pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.1pt;"> </span>a<span style="letter-spacing: -.05pt;">pp</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: -.05pt;">o</span>ach
<span style="letter-spacing: -1.2pt;"><span style="mso-spacerun: yes;"> </span></span>is<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: -.05pt;">u</span>ally r<span style="letter-spacing: .05pt;">e</span>f<span style="letter-spacing: .05pt;">e</span>rr<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.15pt;"> </span>as<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">“</span>ri<span style="letter-spacing: -.05pt;">d</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.1pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">y</span>i<span style="letter-spacing: .05pt;">e</span>ld<span style="letter-spacing: 1.05pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>”<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: 1.05pt;"> </span>ass<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.0pt;"> </span>s<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span>s<span style="letter-spacing: -.15pt;">i</span>ti<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.05pt;">g</span>ai<span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: 1.1pt;"> </span>f<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: 1.1pt;"> </span>i<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">ve</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: 1.1pt;"> </span>in<span style="letter-spacing: 1.05pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>g r<span style="letter-spacing: -.05pt;">un</span>.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; font-size: 9.5pt; mso-bidi-font-family: Calibri;"> </span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;"> </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black;">U<span style="letter-spacing: -.05pt;">n</span>f<span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: -.05pt;">un</span>at<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">l</span>y<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">w</span>e<span style="letter-spacing: 1.0pt;"> </span>a<span style="letter-spacing: -.1pt;">r</span>e<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">no</span>t<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: 1.0pt;"> </span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">gu</span>lar<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span>rld<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">e</span>r.<span style="letter-spacing: .95pt;"> </span>O<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: 1.0pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span>rr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span>t<span style="letter-spacing: 1.0pt;"> </span>st<span style="letter-spacing: -.15pt;">a</span>te<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.0pt;"> </span>a<span style="letter-spacing: -.15pt;">f</span>fairs<span style="letter-spacing: 1.0pt;"> </span>is<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>e<span style="letter-spacing: 1.0pt;"> </span>in
<span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich
<span style="letter-spacing: -1.05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">eve</span>n<span style="letter-spacing: 1.2pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>rm<span style="letter-spacing: 1.3pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: 1.25pt;"> </span>rat<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.25pt;"> </span>are<span style="letter-spacing: 1.25pt;"> </span>al<span style="letter-spacing: -.1pt;">s</span>o<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.05pt;">d</span>ist<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">rt</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">b</span>y<span style="letter-spacing: 1.3pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s<span style="letter-spacing: 1.25pt;"> </span>in<span style="letter-spacing: 1.2pt;"> </span>an<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: .05pt;">e</span>ff<span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.3pt;"> </span>f<span style="letter-spacing: -.05pt;">u</span>lly
i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.15pt;">n</span>e<span style="letter-spacing: 1.0pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .95pt;"> </span>flatt<span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: .95pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tire<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: .05pt;">y</span>i<span style="letter-spacing: .05pt;">e</span>ld<span style="letter-spacing: .95pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span>.<span style="letter-spacing: .95pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: -.05pt;">ond</span>iti<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .95pt;"> </span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">ow</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: 1.0pt;"> </span>is<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: 1.0pt;"> </span>at<span style="letter-spacing: -.05pt;">yp</span>ical<span style="letter-spacing: .95pt;"> </span>in<span style="letter-spacing: .95pt;"> </span><span style="letter-spacing: -.05pt;">hu</span><span style="letter-spacing: .05pt;">m</span>an <span style="letter-spacing: -.05pt;">h</span>ist<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: -.05pt;">y</span>:<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.1pt;">w</span>e<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .05pt;"> e</span>x<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .1pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .15pt;"> </span>ri<span style="letter-spacing: -.05pt;">gh</span>t<span style="letter-spacing: .2pt;"> </span>aft<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span>e<span style="letter-spacing: -.05pt;">n</span>d <span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.1pt;">W</span><span style="letter-spacing: .05pt;">o</span>rld<span style="letter-spacing: .1pt;"> </span>War<span style="letter-spacing: .15pt;"> </span>II.<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">D</span><span style="letter-spacing: -.05pt;">u</span>ri<span style="letter-spacing: -.05pt;">n</span>g t<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: .2pt;"> </span>ti<span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">e</span>,<span style="letter-spacing: .15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m <span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: -.05pt;">ond</span>s
<span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">y</span>i<span style="letter-spacing: .05pt;">e</span>ld
<span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">w</span>as <span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">un</span>d
<span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"> </span></span>2
<span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r
<span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">ce</span><span style="letter-spacing: -.05pt;">n</span>t. <span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"></span></span>T<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ugh</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>t
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span>t
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>rl<span style="letter-spacing: -.05pt;">ud</span>e <span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">o</span>f
<span style="letter-spacing: .05pt;">m</span>a<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">pu</span>lati<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>,<span style="letter-spacing: 1.1pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 1.15pt;"> </span>US<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t<span style="letter-spacing: 1.0pt;"> </span>to<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.1pt;">G</span><span style="letter-spacing: -.05pt;">D</span>P<span style="letter-spacing: 1.15pt;"> </span>f<span style="letter-spacing: .05pt;">e</span>ll<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.15pt;">d</span><span style="letter-spacing: .05pt;">r</span>astically<span style="letter-spacing: 1.15pt;"> </span>f<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: -.05pt;">o</span>m<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">1</span><span style="letter-spacing: .05pt;">1</span>6<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.05pt;">3</span>2<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: 1.1pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t.<span style="letter-spacing: 1.1pt;"> </span>U<span style="letter-spacing: -.05pt;">n</span>til
t<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">d</span>a<span style="letter-spacing: -.05pt;">y</span>,<span style="letter-spacing: .05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: -.05pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: -.1pt;"> </span><span style="letter-spacing: .05pt;">“</span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.05pt;"> d</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>ra<span style="letter-spacing: -.05pt;">g</span>i<span style="letter-spacing: -.05pt;">ng</span>”<span style="letter-spacing: -.05pt;"> h</span>ad
n<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: .05pt;">ee</span>n <span style="letter-spacing: -.1pt;">s</span>o<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">d</span>rast<span style="letter-spacing: -.15pt;">i</span>c<span style="letter-spacing: .05pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d <span style="letter-spacing: .05pt;">e</span>f<span style="letter-spacing: -.15pt;">f</span><span style="letter-spacing: .05pt;">o</span>rtl<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>s.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 9.5pt; margin: 0.35pt 0cm 0.0001pt;">
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<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.65pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; letter-spacing: .05pt; mso-bidi-font-family: Calibri;">In<span style="letter-spacing: 1.95pt;"> </span>an<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: .05pt;">e</span>ffic<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: .05pt;">wo</span>rld<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: 2.05pt;"> </span>fr<span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 2.15pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span>ita<span style="letter-spacing: -.15pt;">l</span>,<span style="letter-spacing: 2.2pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.05pt;">n</span>arrati<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: 2.25pt;"> </span>s<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.05pt;">b</span>e<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.05pt;">qu</span>i<span style="letter-spacing: -.1pt;">t</span>e<span style="letter-spacing: 2.25pt;"> </span><span style="letter-spacing: -.05pt;">d</span>i<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>rs<span style="letter-spacing: .05pt;">e</span>.<span style="letter-spacing: 2.05pt;"> </span>If<span style="letter-spacing: 2.2pt;"> </span>a <span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ov</span><span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .65pt;"> </span>a<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>s<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .7pt;"> </span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">du</span><span style="letter-spacing: -.1pt;">c</span>e<span style="letter-spacing: .65pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t<span style="letter-spacing: .55pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ug</span>h<span style="letter-spacing: .6pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">om</span><span style="letter-spacing: -.15pt;">i</span>c<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: -.05pt;">d</span>is<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: .5pt;"> </span>ca<span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .6pt;"> </span><span style="letter-spacing: -.15pt;">b</span>y<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>ati<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-
t<span style="letter-spacing: .05pt;">e</span>rm<span style="letter-spacing: .45pt;">
</span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: .4pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s,<span style="letter-spacing: .4pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.1pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: .35pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>tici<span style="letter-spacing: -.05pt;">p</span>ate<span style="letter-spacing: .4pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: .4pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .35pt;"> </span>ask<span style="letter-spacing: .4pt;"> </span>f<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.05pt;">gh</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .4pt;"> </span>c<span style="letter-spacing: .05pt;">om</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>sat<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s.<span style="letter-spacing: .35pt;"> </span>In t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span>rst <span style="letter-spacing: -.25pt;"><span style="mso-spacerun: yes;"> </span></span>case <span style="letter-spacing: -.25pt;"><span style="mso-spacerun: yes;"> </span></span>sc<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ar<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>,<span style="letter-spacing: 1.95pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>y<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: .05pt;">wo</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span>k<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.15pt;">f</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: 2.05pt;"> </span>an<span style="letter-spacing: 2.05pt;"> </span>a<span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">te</span>r<span style="letter-spacing: -.05pt;">n</span>ate<span style="letter-spacing: 2.0pt;"> </span>safe<span style="letter-spacing: 2.1pt;"> </span>i<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n<span style="letter-spacing: 2.05pt;"> </span>s<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: -.1pt;">e</span>r
s<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span>ri<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t
<span style="letter-spacing: -1.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">m</span>a<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ke</span><span style="letter-spacing: -.1pt;">t</span>,<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: .05pt;">w</span>i<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.05pt;">hd</span>ra<span style="letter-spacing: .05pt;">w</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: 1.35pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span>ital<span style="letter-spacing: 1.2pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.35pt;"> </span>tr<span style="letter-spacing: -.05pt;">u</span>st<span style="letter-spacing: 1.4pt;"> </span>in<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: -.05pt;">ov</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.15pt;">n</span>t<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">b</span>t (<span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">h</span>ad<span style="letter-spacing: .1pt;"> </span>tr<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .2pt;"> </span>s<span style="letter-spacing: -.05pt;">u</span>c<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">e</span>d<span style="letter-spacing: .1pt;"> </span>in<span style="letter-spacing: .1pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ti<span style="letter-spacing: .05pt;">o</span>n
sch<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">me</span>).
T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">ow</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: .05pt;"> w</span>as<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.05pt;">no</span>t<span style="letter-spacing: .05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span>c<span style="letter-spacing: -.15pt;">a</span>se<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.05pt;">du</span>ri<span style="letter-spacing: -.05pt;">n</span>g t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span>st<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: -.1pt;">W</span><span style="letter-spacing: .05pt;">o</span>rld<span style="letter-spacing: .7pt;"> </span>War<span style="letter-spacing: .75pt;"> </span>II<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">d</span>;<span style="letter-spacing: .8pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .65pt;"> </span>Br<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">t</span>t<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .6pt;"> </span>W<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">d</span>s<span style="letter-spacing: .75pt;"> </span>ar<span style="letter-spacing: -.1pt;">r</span>a<span style="letter-spacing: -.05pt;">ng</span><span style="letter-spacing: .05pt;">eme</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: .05pt;">e</span>sta<span style="letter-spacing: -.05pt;">b</span>lis<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .6pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span>ital<span style="letter-spacing: .75pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span>ls<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.15pt;">i</span>n 1</span><span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">9</span><span lang="EN-US" style="color: black; letter-spacing: .05pt; mso-bidi-font-family: Calibri;">4</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">6<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.1pt;">s</span>o<span style="letter-spacing: .7pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: .8pt;"> </span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: .05pt;">we</span><span style="letter-spacing: -.1pt;">r</span>e<span style="letter-spacing: .8pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: -.1pt;">r</span>ai<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: .6pt;"> </span><span style="letter-spacing: .05pt;">k</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .7pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">e</span>y<span style="letter-spacing: .8pt;"> </span>at<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: -.05pt;">ho</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: .8pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .6pt;"> </span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .7pt;"> </span>to<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.15pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">a</span>l
<span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: 2.05pt;">
</span>t<span style="letter-spacing: -.05pt;">h</span>e <span style="letter-spacing: -.25pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>ts<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: .05pt;">y</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.1pt;">e</span>ld<span style="letter-spacing: 2.05pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ti<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.9pt;"> </span>to<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.05pt;">p</span>ay<span style="letter-spacing: 2.0pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.1pt;">t</span>sta<span style="letter-spacing: -.05pt;">nd</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>ts.<span style="letter-spacing: 2.05pt;"> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.65pt 0.0001pt 5.1pt;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.65pt 0.0001pt 5.1pt;">
<span lang="EN-US" style="color: black;"><span style="letter-spacing: 2.05pt;"></span><span style="letter-spacing: -.15pt;">C</span><span style="letter-spacing: -.05pt;">on</span>s<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">qu</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tly<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.15pt;">f</span><span style="letter-spacing: .05pt;">o</span>r
al<span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">o</span>st<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.05pt;">3</span>0<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.05pt;">y</span><span style="letter-spacing: .05pt;">e</span>ars, <span style="letter-spacing: -.15pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>s<span style="letter-spacing: 2.1pt;"> </span>li<span style="letter-spacing: .05pt;">ve</span>d<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: -.15pt;">a</span>ti<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: 1.95pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: 2.1pt;"> </span>r<span style="letter-spacing: -.15pt;">a</span>t<span style="letter-spacing: .05pt;">e</span>s,<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: -.1pt;">e</span>ca<span style="letter-spacing: -.05pt;">u</span>se<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.05pt;">o</span>f<span style="letter-spacing: 2.05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 2.1pt;"> </span>class<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: .05pt;">o</span>f <span style="letter-spacing: .05pt;">we</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>rn
<span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span>’s<span style="letter-spacing: .05pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n a<span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: -.1pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">p</span>riat<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: -.1pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: -.1pt;"> </span><span style="letter-spacing: .05pt;">we</span>alt<span style="letter-spacing: -.05pt;">h</span>. <span style="letter-spacing: -.15pt;">I</span>t<span style="letter-spacing: .05pt;"> w</span><span style="letter-spacing: -.15pt;">a</span>s<span style="letter-spacing: .05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: -.15pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span>t<span style="letter-spacing: .05pt;"> e</span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">no</span><span style="letter-spacing: .05pt;">m</span>i<span style="letter-spacing: -.1pt;">s</span>ts call <span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial
<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">e</span>ss<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">”</span>.</span></div>
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<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">R<span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.2pt;"> </span>to<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: 1.25pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span>rr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">eve</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span>s,<span style="letter-spacing: 1.25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>an<span style="letter-spacing: -.1pt;">c</span>ial<span style="letter-spacing: 1.2pt;"> </span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">e</span>ssi<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>”<span style="letter-spacing: 1.3pt;"> </span>is<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>ch<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span>re<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">d</span>iffic<span style="letter-spacing: -.05pt;">u</span>lt<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o ac<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: .05pt;">ev</span>e <span style="letter-spacing: .7pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">w</span>a<span style="letter-spacing: -.05pt;">d</span>a<span style="letter-spacing: .05pt;">y</span>s
<span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span>an <span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">d</span><span style="letter-spacing: -.05pt;">u</span>ri<span style="letter-spacing: -.05pt;">n</span>g
<span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span>e <span style="letter-spacing: .7pt;"><span style="mso-spacerun: yes;"> </span></span>Br<span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>n
<span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">W</span><span style="letter-spacing: .05pt;">oo</span><span style="letter-spacing: -.05pt;">d</span>s <span style="letter-spacing: .55pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.05pt;">g</span>r<span style="letter-spacing: .05pt;">ee</span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t.
<span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">No</span>w <span style="letter-spacing: .7pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.05pt;">o</span>rs <span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: .05pt;">v</span>e <span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.1pt;">r</span>y fl<span style="letter-spacing: .05pt;">e</span>xi<span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: .55pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .45pt;"> </span>f<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span>ility<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.05pt;">o</span>f<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.05pt;">d</span>is<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>rsi<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .5pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: .4pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">i</span>tal<span style="letter-spacing: .5pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ugh</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>t<span style="letter-spacing: .4pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">wo</span>rl<span style="letter-spacing: -.05pt;">d</span>.<span style="letter-spacing: .35pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .5pt;"> </span>a<span style="letter-spacing: -.15pt;">l</span>l<span style="letter-spacing: .05pt;">ow</span>s<span style="letter-spacing: .4pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.1pt;">e</span>m<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o
a<span style="letter-spacing: .05pt;">vo</span>id<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">num</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">v</span>ari<span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>s
<span style="letter-spacing: -1.15pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">ho</span><span style="letter-spacing: .05pt;">me</span>-la<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.05pt;"> </span>a<span style="letter-spacing: -.05pt;">u</span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">o</span>ritari<span style="letter-spacing: -.15pt;">a</span>nis<span style="letter-spacing: .05pt;">m</span>.<span style="letter-spacing: 1.1pt;"> </span>Es<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>cial<span style="letter-spacing: -.15pt;">l</span>y<span style="letter-spacing: 1.15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">k</span>i<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.05pt;"> </span>in<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ic<span style="letter-spacing: -.05pt;">h</span>,<span style="letter-spacing: 1.15pt;"> </span>s<span style="letter-spacing: -.05pt;">om</span>e l<span style="letter-spacing: .05pt;">o</span>cal
<span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: 2.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>ry
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span>o <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span>ac<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 2.25pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">re</span>al <span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>t <span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s <span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span>o
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: -.15pt;">a</span>y
<span style="letter-spacing: .1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">o</span>ff <span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir <span style="letter-spacing: .05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: -.1pt;">t. </span></span></div>
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<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">U<span style="letter-spacing: -.05pt;">n</span>f<span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: -.05pt;">un</span>at<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">l</span>y<span style="letter-spacing: 1.4pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.35pt;"> </span>is<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">qu</span>ite<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: 1.4pt;"> </span>is<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: -.05pt;">pp</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: .2pt;">i</span>n<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: .05pt;">wo</span>rl<span style="letter-spacing: -.05pt;">d</span>.<span style="letter-spacing: 1.35pt;"> </span>W<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: .05pt;">w</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: .05pt;">e</span>ri<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>c<span style="letter-spacing: -.1pt;">e</span>d si<span style="letter-spacing: -.05pt;">n</span>ce<span style="letter-spacing: 1.25pt;"> </span>la<span style="letter-spacing: -.1pt;">s</span>t
<span style="letter-spacing: -1.1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">ye</span>ar<span style="letter-spacing: 1.1pt;"> </span>is<span style="letter-spacing: 1.25pt;"> </span>a<span style="letter-spacing: 1.1pt;"> </span>class<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">o</span>f<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">pp</span>r<span style="letter-spacing: -.1pt;">e</span>ssi<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">n</span>”<span style="letter-spacing: 1.3pt;"> </span>s<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>ilar<span style="letter-spacing: 1.1pt;"> </span>to<span style="letter-spacing: 1.15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>ri<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span>c<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">du</span>ri<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.15pt;">h</span>e
a<span style="letter-spacing: -.05pt;">g</span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;"> </span>in
<span style="letter-spacing: -.15pt;">N</span><span style="letter-spacing: .05pt;">e</span>w<span style="letter-spacing: -.05pt;"> </span>Y<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">k</span>,<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>n
if t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: -.05pt;"> p</span>act<span style="letter-spacing: -.05pt;"> </span><span style="letter-spacing: .05pt;">w</span>as<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.05pt;">d</span>is<span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">ve</span>d<span style="letter-spacing: -.15pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>g
t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: -.05pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">o</span>.</span></div>
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<span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">W<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">w</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">e</span>m<span style="letter-spacing: .35pt;"> </span>to<span style="letter-spacing: .35pt;"> </span><span style="letter-spacing: -.05pt;">b</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>i<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ci<span style="letter-spacing: -.05pt;">ng</span>,<span style="letter-spacing: .4pt;"> </span>is<span style="letter-spacing: .4pt;"> </span>a<span style="letter-spacing: .25pt;"> </span>sit<span style="letter-spacing: -.05pt;">u</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .35pt;"> </span>in<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: .35pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">m</span>a<span style="letter-spacing: -.1pt;">j</span><span style="letter-spacing: .05pt;">o</span>ri<span style="letter-spacing: -.1pt;">t</span>y<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .4pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: -.05pt;">b</span>i<span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: .4pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">s</span>t
<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">owe</span>rf<span style="letter-spacing: -.05pt;">u</span>l<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: .05pt;">we</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>rn<span style="letter-spacing: 1.2pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span>tral<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">un</span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>tric<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>si<span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>lta<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>sly<span style="letter-spacing: 1.05pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: .05pt;">m</span>ar<span style="letter-spacing: -.1pt;">k</span><span style="letter-spacing: .05pt;">e</span>ts<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: .35pt;"> </span><span style="letter-spacing: .05pt;">m</span>ass<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">nd</span>s<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.05pt;">pu</span>rc<span style="letter-spacing: -.05pt;">h</span>as<span style="letter-spacing: .05pt;">e</span>s.<span style="letter-spacing: .35pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.05pt;">d</span>ist<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>ts<span style="letter-spacing: .5pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m<span style="letter-spacing: .6pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: .55pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: .5pt;"> </span>a<span style="letter-spacing: -.15pt;">n</span>d
flatt<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: 1.7pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span>rl<span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">w</span>i<span style="letter-spacing: -.05pt;">d</span>e <span style="letter-spacing: -.4pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.65pt;"> </span><span style="letter-spacing: .05pt;">y</span>i<span style="letter-spacing: .05pt;">e</span>ld<span style="letter-spacing: 1.8pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span>s.<span style="letter-spacing: 1.7pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.7pt;"> </span><span style="letter-spacing: .05pt;">m</span>ass<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.1pt;">e</span>,<span style="letter-spacing: 1.9pt;"> </span>s<span style="letter-spacing: .05pt;">y</span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">m</span>atic<span style="letter-spacing: 1.75pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.65pt;"> </span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: -.05pt;">g</span>a<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">z</span><span style="letter-spacing: -.1pt;">e</span>d<span style="letter-spacing: 1.8pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral<span style="letter-spacing: 1.8pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.15pt;">n</span>k <span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: .05pt;">m</span>ar<span style="letter-spacing: -.1pt;">k</span><span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: .8pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.15pt;">i</span>s<span style="letter-spacing: .75pt;"> </span>s<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">me</span>t<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .7pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: .05pt;">wo</span>rld<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">h</span>as<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">eve</span>r<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.1pt;">e</span>xperienced</span><span lang="EN-US" style="color: black; letter-spacing: .7pt; mso-bidi-font-family: Calibri;">
</span><span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">b</span><span lang="EN-US" style="color: black; letter-spacing: .05pt; mso-bidi-font-family: Calibri;">e</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">f<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>.<span style="letter-spacing: .6pt;"> </span>A<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .7pt;"> </span>it<span style="letter-spacing: .75pt;"> </span>is<span style="letter-spacing: .75pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e <span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>s <span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>ist <span style="letter-spacing: .2pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: .05pt;">we</span>r <span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span>o
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span>f<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>e
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">c</span>a<span style="letter-spacing: -.05pt;">p</span>ital <span style="letter-spacing: .15pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: .05pt;">mo</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: -.1pt;">i</span>lit<span style="letter-spacing: .05pt;">y</span>,
<span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span>s<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>ilar
<span style="letter-spacing: .3pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">t</span>o <span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.15pt;">h</span>e
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>e
<span style="letter-spacing: .35pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich
<span style="letter-spacing: .25pt;"><span style="mso-spacerun: yes;"> </span></span>Br<span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.05pt;">o</span>n W<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">d</span>s<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>ta<span style="letter-spacing: -.05pt;">b</span>lis<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.3pt;"> </span>(<span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">te</span>rn<span style="letter-spacing: 1.3pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">ke</span><span style="letter-spacing: -.1pt;">r</span>s
<span style="letter-spacing: -.9pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">e</span>sta<span style="letter-spacing: -.05pt;">b</span>li<span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.3pt;"> </span>it<span style="letter-spacing: 1.4pt;"> </span>in<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">4</span><span style="letter-spacing: .05pt;">0</span>’s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 1.4pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.05pt;">o</span>f
c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span>l<span style="letter-spacing: 1.35pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span>ital<span style="letter-spacing: 1.35pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.3pt;"> </span>c<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>a<span style="letter-spacing: -.1pt;">t</span>e<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial
<span style="letter-spacing: -.9pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.05pt;">u</span>t<span style="letter-spacing: -.05pt;">ho</span>ritaria<span style="letter-spacing: .05pt;">n</span>i<span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">”</span>).
<span style="letter-spacing: -.9pt;"><span style="mso-spacerun: yes;"> </span></span>T<span style="letter-spacing: -.05pt;">hu</span>s<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">w</span>e<span style="letter-spacing: 1.25pt;"> </span>s<span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">o</span>w<span style="letter-spacing: 1.4pt;"> </span>is<span style="letter-spacing: 1.35pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span>ain<span style="letter-spacing: 1.2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e
sa<span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: .05pt;">
</span>i<span style="letter-spacing: -.05pt;">n</span>tr<span style="letter-spacing: -.05pt;">u</span>si<span style="letter-spacing: .05pt;">o</span>n as<span style="letter-spacing: .05pt;"> 7</span>0<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">y</span><span style="letter-spacing: .05pt;">e</span>ars<span style="letter-spacing: .05pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">o</span>,<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">bu</span>t<span style="letter-spacing: .05pt;"> w</span>ith<span style="letter-spacing: .1pt;"> </span>a <span style="letter-spacing: -.05pt;">d</span>iff<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span>nt<span style="letter-spacing: .05pt;"> </span>f<span style="letter-spacing: -.15pt;">a</span>ça<span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>.<span style="letter-spacing: .1pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .05pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">r</span>al<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s<span style="letter-spacing: .05pt;"> </span>c<span style="letter-spacing: -.05pt;">ondu</span>ct<span style="letter-spacing: .2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>t
<span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 2.2pt;">
</span>c<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: -.05pt;">d</span>i<span style="letter-spacing: -.05pt;">n</span>at<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 2.15pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.05pt;">d</span>iscr<span style="letter-spacing: -.1pt;">e</span>ti<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>ary<span style="letter-spacing: 2.25pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.15pt;">n</span>ti<span style="letter-spacing: .05pt;">o</span>n <span style="letter-spacing: -.1pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">no</span>w<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .05pt;">i</span>n<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.05pt;">un</span>is<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>.<span style="letter-spacing: 2.15pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 2.2pt;"> </span>is<span style="letter-spacing: 2.2pt;"> </span><span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">e</span>cis<span style="letter-spacing: .05pt;">e</span>ly<span style="letter-spacing: 2.25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 2.25pt;"> </span>s<span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: .05pt;">o</span>f i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span>rf<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">ee</span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .8pt;"> </span>cr<span style="letter-spacing: -.1pt;">e</span>ate<span style="letter-spacing: .8pt;"> </span>a<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.05pt;">g</span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span>al<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: .05pt;">s</span><span style="letter-spacing: -.05pt;">ub</span>j<span style="letter-spacing: -.05pt;">ug</span>ati<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>”<span style="letter-spacing: .8pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .7pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>ly<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">a</span>y<span style="letter-spacing: .7pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">we</span>st<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>n <span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ov</span><span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ts<span style="letter-spacing: .05pt;"> </span>can<span style="letter-spacing: -.15pt;"> </span>si<span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>l<span style="letter-spacing: -.1pt;">t</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">eo</span><span style="letter-spacing: -.05pt;">u</span>sly<span style="letter-spacing: -.05pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d <span style="letter-spacing: -.05pt;">d</span>iscr<span style="letter-spacing: -.1pt;">e</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">l</span>y<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>ra<span style="letter-spacing: -.05pt;">g</span>e<span style="letter-spacing: .05pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t<span style="letter-spacing: .05pt;"> </span>in<span style="letter-spacing: -.15pt;"> </span>a <span style="letter-spacing: -.05pt;">p</span>ai<span style="letter-spacing: -.05pt;">n</span>l<span style="letter-spacing: -.1pt;">e</span>ss<span style="letter-spacing: .05pt;"> w</span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">y</span>.</span></div>
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<span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">S</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">o<span style="letter-spacing: .95pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">w</span>e<span style="letter-spacing: .8pt;"> </span>s<span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: .8pt;"> </span>c<span style="letter-spacing: -.05pt;">u</span>rr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">l</span>y<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: -.15pt;">i</span>s<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>ati<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: .9pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>rm<span style="letter-spacing: .8pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: .9pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: .85pt;"> </span>in<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: .05pt;">mo</span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .85pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span>rl<span style="letter-spacing: -.05pt;">d</span>’s<span style="letter-spacing: .85pt;"> </span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial ca<span style="letter-spacing: -.05pt;">p</span>itals:<span style="letter-spacing: .1pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span>U<span style="letter-spacing: -.05pt;">S</span>,<span style="letter-spacing: .05pt;"> </span>C<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.05pt;">n</span>a,<span style="letter-spacing: .15pt;"> </span>E<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">p</span>e<span style="letter-spacing: .2pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d
t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;">
</span><span style="letter-spacing: -.1pt;">U</span>K<span style="letter-spacing: .2pt;"> </span>a<span style="letter-spacing: -.1pt;">r</span>e<span style="letter-spacing: .2pt;"> </span>s<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>ult<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">eo</span><span style="letter-spacing: -.05pt;">u</span>sly<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">e</span>x<span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: .05pt;">e</span>ri<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ci<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>a<span style="letter-spacing: -.1pt;">t</span>i<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: .15pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>. T<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>t<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: .8pt;"> </span>is<span style="letter-spacing: .75pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: -.1pt;">e</span>cr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">a</span>se<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .75pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>tsta<span style="letter-spacing: -.05pt;">nd</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">bt</span>’s<span style="letter-spacing: .75pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: .05pt;">v</span>al<span style="letter-spacing: -.05pt;">u</span>e<span style="letter-spacing: .65pt;"> </span><span style="letter-spacing: .05pt;">o</span>f,<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">o</span>th<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">pub</span>l<span style="letter-spacing: -.15pt;">i</span>c<span style="letter-spacing: .75pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: -.05pt;">p</span>ri<span style="letter-spacing: .05pt;">v</span>at<span style="letter-spacing: .05pt;">e</span>.
O<span style="letter-spacing: -.05pt;">n</span>ce<span style="letter-spacing: .3pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span>ai<span style="letter-spacing: -.05pt;">n</span>,<span style="letter-spacing: .3pt;"> </span>as<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">7</span>0<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">ye</span>ars<span style="letter-spacing: .25pt;"> </span>a<span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span>,<span style="letter-spacing: .3pt;"> </span>sa<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>rs<span style="letter-spacing: .25pt;"> </span>are<span style="letter-spacing: .3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">pa</span><span style="letter-spacing: .05pt;">y</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.05pt;">p</span>rice<span style="letter-spacing: .3pt;"> </span>f<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">e</span>xc<span style="letter-spacing: .05pt;">e</span>ss<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">bub</span><span style="letter-spacing: .1pt;">b</span>l<span style="letter-spacing: .05pt;">e</span>-f<span style="letter-spacing: .05pt;">e</span>d <span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t,
<span style="letter-spacing: 1.5pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>t
<span style="letter-spacing: 1.55pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span>f <span style="letter-spacing: 1.5pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>tr<span style="letter-spacing: .05pt;">o</span>l
<span style="letter-spacing: 1.5pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>ate<span style="mso-spacerun: yes;">
</span><span style="letter-spacing: -.7pt;"><span style="mso-spacerun: yes;"> </span></span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>ra<span style="letter-spacing: -.05pt;">g</span>i<span style="letter-spacing: -.05pt;">ng</span>, <span style="letter-spacing: 1.5pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: -.15pt;">u</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.15pt;">p</span>ti<span style="letter-spacing: .1pt;">o</span>n <span style="letter-spacing: 1.45pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">y</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: 1.45pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: -.05pt;">um</span><span style="letter-spacing: .05pt;">e</span>r’s
<span style="letter-spacing: 1.4pt;"><span style="mso-spacerun: yes;"> </span></span>ca<span style="letter-spacing: -.05pt;">p</span>aciti<span style="letter-spacing: .05pt;">e</span>s
<span style="letter-spacing: 1.5pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">o</span>f r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>a<span style="letter-spacing: -.05pt;">y</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t,<span style="letter-spacing: -.1pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: -.05pt;">un</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span>l<span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">e</span>d a<span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: -.05pt;">un</span>s<span style="letter-spacing: -.05pt;">u</span>stai<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: -.05pt;"> </span><span style="letter-spacing: .05pt;">we</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .1pt;">e</span>rn
<span style="letter-spacing: .05pt;">we</span>lf<span style="letter-spacing: -.15pt;">a</span>re<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.1pt;">ex</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">nd</span>i<span style="letter-spacing: -.05pt;">ng</span>.</span></div>
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<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; margin: 0cm 3.7pt 0.0001pt 5.1pt; text-align: justify;">
<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">T<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span>l<span style="letter-spacing: -.05pt;">o</span>s<span style="letter-spacing: .05pt;">e</span>rs<span style="letter-spacing: .15pt;"> </span>in t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .15pt;"> </span>sa<span style="letter-spacing: -.05pt;">g</span>a<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.15pt;">a</span>re<span style="letter-spacing: .05pt;"> o</span><span style="letter-spacing: -.05pt;">n</span>ce<span style="letter-spacing: .2pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span>ain<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>tail<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m<span style="letter-spacing: .1pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">ve</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: .05pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">m</span>al <span style="letter-spacing: .05pt;">M</span>a<span style="letter-spacing: -.15pt;">i</span>n<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">S</span>tr<span style="letter-spacing: .05pt;">ee</span>t<span style="letter-spacing: .05pt;"> </span>sa<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.1pt;">s</span>,
<span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>ich<span style="letter-spacing: 1.05pt;"> </span>s<span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: 1.15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: 1.1pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">pu</span>rc<span style="letter-spacing: -.05pt;">h</span>asi<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">owe</span>r<span style="letter-spacing: 1.1pt;"> </span>ca<span style="letter-spacing: -.05pt;">p</span>aci<span style="letter-spacing: -.1pt;">t</span>y<span style="letter-spacing: 1.15pt;"> </span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">du</span>c<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: .05pt;">e</span>ach<span style="letter-spacing: 1.05pt;"> </span>ti<span style="letter-spacing: -.05pt;">m</span>e<span style="letter-spacing: 1.15pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>tral<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">ke</span>rs<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">b</span>l<span style="letter-spacing: .05pt;">o</span>at<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.15pt;">h</span>e
<span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span>y <span style="letter-spacing: 1.2pt;">with</span>
<span style="letter-spacing: 1.1pt;">money</span> <span style="letter-spacing: 1.2pt;">printing</span>. <span style="letter-spacing: 1.1pt;"><span style="mso-spacerun: yes;"> </span></span>As <span style="letter-spacing: 1.15pt;">Maria</span>
<span style="letter-spacing: 1.15pt;">Belen</span> <span style="letter-spacing: 1.1pt;">Sbrancia</span> <span style="letter-spacing: 1.15pt;">of</span> <span style="letter-spacing: 1.15pt;">the</span> <span style="letter-spacing: 1.2pt;">University</span>
<span style="letter-spacing: 1.05pt;">of</span> <span style="letter-spacing: 1.15pt;">Maryland</span>
r<span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">gn</span>i<span style="letter-spacing: -.05pt;">z</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .95pt;"> </span>in<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">k</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .95pt;"> </span><span style="letter-spacing: -.05pt;">p</span>a<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r,<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">“</span>T<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .9pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: .95pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: 1.0pt;"> </span>r<span style="letter-spacing: -.15pt;">a</span>t<span style="letter-spacing: .05pt;">e</span>,<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ov</span>i<span style="letter-spacing: -.15pt;">d</span><span style="letter-spacing: -.1pt;">e</span>d<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: 1.0pt;"> </span>s<span style="letter-spacing: -.05pt;">ub</span>si<span style="letter-spacing: -.05pt;">d</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .9pt;"> </span>US<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">qu</span>i<span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.15pt;">a</span>l<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">2</span><span style="letter-spacing: -.05pt;">.</span>3<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .75pt;"> </span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .8pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .75pt;"> </span>G<span style="letter-spacing: -.05pt;">D</span>P<span style="letter-spacing: .95pt;"> </span>a<span style="letter-spacing: .75pt;"> </span><span style="letter-spacing: -.05pt;">y</span><span style="letter-spacing: .05pt;">e</span>ar<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: -.1pt;">e</span>t<span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: .7pt;"> </span><span style="letter-spacing: .05pt;">1</span><span style="letter-spacing: -.05pt;">9</span><span style="letter-spacing: .05pt;">4</span>5<span style="letter-spacing: .8pt;"> </span>a<span style="letter-spacing: -.15pt;">n</span>d<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: .05pt;">1</span><span style="letter-spacing: -.05pt;">9</span><span style="letter-spacing: .05pt;">8</span><span style="letter-spacing: -.05pt;">0</span><span style="letter-spacing: .05pt;">”</span><span style="letter-spacing: -.05pt;">.</span>*<span style="letter-spacing: .75pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">i</span>s
<span style="letter-spacing: .05pt;">e</span>ff<span style="letter-spacing: .05pt;">e</span>ct<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.15pt;">l</span>y<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"> </span></span>s<span style="letter-spacing: -.05pt;">ho</span><span style="letter-spacing: .05pt;">we</span>d<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .55pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">u</span>s<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .45pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span>y<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .65pt;"><span style="mso-spacerun: yes;"> </span></span>it<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span>is<span style="mso-spacerun: yes;">
</span><span style="letter-spacing: .45pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.15pt;">f</span><span style="letter-spacing: .05pt;">o</span>r<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">t</span>ral<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .55pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">k</span>s<span style="mso-spacerun: yes;"></span><span style="letter-spacing: .6pt;"><span style="mso-spacerun: yes;"> </span></span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .55pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ts<span style="mso-spacerun: yes;"> </span><span style="letter-spacing: .45pt;"><span style="mso-spacerun: yes;"></span></span><span style="letter-spacing: -.1pt;">t</span>o
si<span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>lta<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>sly<span style="letter-spacing: 1.65pt;"> </span>cr<span style="letter-spacing: -.1pt;">e</span>ate<span style="letter-spacing: 1.65pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.6pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.6pt;"> </span><span style="letter-spacing: .05pt;">o</span>f <span style="letter-spacing: -.55pt;">negative</span><span style="letter-spacing: 1.65pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: 1.7pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: 1.75pt;"> </span>ra<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.7pt;"> </span>a<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.15pt;">n</span>d<span style="letter-spacing: 1.65pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.75pt;"> </span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial <span style="letter-spacing: -.05pt;">g</span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span>.</span></div>
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<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">U<span style="letter-spacing: -.05pt;">n</span>f<span style="letter-spacing: .05pt;">o</span>rt<span style="letter-spacing: -.05pt;">un</span>at<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">y</span>,<span style="letter-spacing: 1.85pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.7pt;"> </span>s<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>t<span style="letter-spacing: 1.75pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.7pt;"> </span>sc<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: -.05pt;">b</span>ri<span style="letter-spacing: -.05pt;">ng</span>s<span style="letter-spacing: 1.85pt;"> </span>a<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: -.15pt;">l</span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: -.1pt;">a</span><span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: 1.85pt;"> </span>si<span style="letter-spacing: -.05pt;">gn</span>al<span style="letter-spacing: 1.8pt;"> </span>f<span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: 1.85pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">o</span>le<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>ci<span style="letter-spacing: -.1pt;">e</span>t<span style="letter-spacing: .05pt;">y</span>.<span style="letter-spacing: 1.8pt;"> </span>W<span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">e</span>n sa<span style="letter-spacing: .05pt;">ve</span>rs<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: -.1pt;">e</span>t <span style="letter-spacing: -1.25pt;">to</span><span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">b</span>e<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>cially<span style="letter-spacing: 1.05pt;">
</span><span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: -.05pt;">un</span>is<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>s<span style="letter-spacing: .05pt;">e</span>e<span style="letter-spacing: 1.05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir<span style="letter-spacing: 1.25pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: 1.2pt;"> </span>sa<span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">d</span>i<span style="letter-spacing: .05pt;">m</span>i<span style="letter-spacing: -.05pt;">n</span>is<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>in<span style="letter-spacing: 1.2pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>trast,<span style="letter-spacing: 1.0pt;">
</span>t<span style="letter-spacing: -.15pt;">h</span>e <span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>ra<span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .1pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: -.15pt;">u</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.1pt;">e</span>rs,<span style="letter-spacing: .15pt;"> </span>s<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: -.05pt;">u</span>la<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>r,<span style="letter-spacing: .15pt;"> </span>i<span style="letter-spacing: -.05pt;">nv</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">o</span>rs<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">a</span><span style="letter-spacing: -.15pt;">n</span>d<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">ove</span>r-i<span style="letter-spacing: -.05pt;">nd</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">b</span>t<span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ts<span style="letter-spacing: .15pt;"> </span>al<span style="letter-spacing: .05pt;">w</span>a<span style="letter-spacing: -.05pt;">y</span>s<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: -.1pt;">e</span>t t<span style="letter-spacing: -.05pt;">h</span>e
<span style="letter-spacing: 1.05pt;">benefits</span>. <span style="letter-spacing: 1.25pt;"><span style="mso-spacerun: yes;"> </span></span>T<span style="letter-spacing: -.05pt;">h</span>is <span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">nd</span>ica<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>s
<span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span>at <span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span>s<span style="letter-spacing: -.05pt;">om</span><span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.05pt;">h</span>i<span style="letter-spacing: -.05pt;">n</span>g <span style="letter-spacing: 1.25pt;"><span style="mso-spacerun: yes;"> </span></span>is <span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span>i<span style="letter-spacing: -.05pt;">n</span>c<span style="letter-spacing: .15pt;">o</span>rr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">c</span>t <span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span>in <span style="letter-spacing: 1.2pt;"><span style="mso-spacerun: yes;"> </span></span>t<span style="letter-spacing: -.05pt;">h</span>e
<span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">a</span>y
<span style="letter-spacing: 1.1pt;"><span style="mso-spacerun: yes;"> </span></span>s<span style="letter-spacing: .05pt;">o</span>c<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>s <span style="letter-spacing: 1.05pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>al <span style="letter-spacing: 1.0pt;"><span style="mso-spacerun: yes;"> </span></span><span style="letter-spacing: .05pt;">w</span>i<span style="letter-spacing: -.1pt;">t</span>h irr<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>si<span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.15pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t.
<span style="letter-spacing: -1.05pt;"><span style="mso-spacerun: yes;"> </span></span></span></div>
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<span lang="EN-US" style="color: black;"><span style="letter-spacing: -1.05pt;"><span></span></span>U<span style="letter-spacing: -.05pt;">nd</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: 1.1pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.25pt;"> </span>sit<span style="letter-spacing: -.05pt;">u</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: 1.2pt;"> </span>s<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">ver</span>s<span style="letter-spacing: 1.1pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">l</span>e<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span>ci<span style="letter-spacing: -.1pt;">e</span>ty<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: -.15pt;">a</span>rt<span style="letter-spacing: 1.25pt;"> </span>to<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: -.05pt;">q</span><span style="letter-spacing: -.15pt;">u</span><span style="letter-spacing: .05pt;">e</span>st<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">em</span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>s:<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">h</span>y<span style="letter-spacing: 1.05pt;"> </span>s<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>ld<span style="letter-spacing: .85pt;"> </span><span style="letter-spacing: -.1pt;">w</span><span style="letter-spacing: .05pt;">e</span>,<span style="letter-spacing: 1.0pt;"> </span>as<span style="letter-spacing: .85pt;"> </span>s<span style="letter-spacing: .05pt;">o</span>c<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">y</span>,<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">wo</span>r<span style="letter-spacing: -.1pt;">r</span>y<span style="letter-spacing: 1.05pt;"> </span>a<span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>t<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: 1.0pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>cr<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">a</span>si<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .95pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t<span style="letter-spacing: 1.0pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .95pt;"> </span>l<span style="letter-spacing: -.15pt;">a</span>ck<span style="letter-spacing: .9pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.0pt;"> </span>s<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span><span style="letter-spacing: -.1pt;">s</span>?
W<span style="letter-spacing: -.05pt;">h</span>y<span style="letter-spacing: .55pt;">
</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: -.1pt;">e</span>tt<span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .4pt;"> </span>ri<span style="letter-spacing: -.05pt;">d</span>e<span style="letter-spacing: .55pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .4pt;"> </span>s<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">em</span>e<span style="letter-spacing: .4pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.1pt;">s</span>a<span style="letter-spacing: -.05pt;">m</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.1pt;">w</span>ay<span style="letter-spacing: .45pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .55pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .55pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .45pt;"> </span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span>-<span style="letter-spacing: -.05pt;">b</span>i<span style="letter-spacing: -.05pt;">g</span>-t<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">-</span>fail<span style="letter-spacing: .5pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>stit<span style="letter-spacing: -.05pt;">u</span>ti<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span>s <span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">o</span>?<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.05pt;">S</span>a<span style="letter-spacing: -.05pt;">d</span>l<span style="letter-spacing: .05pt;">y</span>,<span style="letter-spacing: .3pt;"> </span>if<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.1pt;">w</span>e<span style="letter-spacing: .3pt;"> </span>as<span style="letter-spacing: .25pt;"> </span>a<span style="letter-spacing: .25pt;"> </span>ci<span style="letter-spacing: .05pt;">v</span>ili<span style="letter-spacing: -.15pt;">z</span>ati<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">u</span>p<span style="letter-spacing: .25pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>as<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .3pt;"> </span>li<span style="letter-spacing: .05pt;">k</span>e<span style="letter-spacing: .2pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>at,<span style="letter-spacing: .3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: .25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">h</span><span style="letter-spacing: .05pt;">o</span>le<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.05pt;">po</span><span style="letter-spacing: .05pt;">o</span>l<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .25pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: .25pt;"> </span>s<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span>s
in<span style="letter-spacing: .1pt;"> </span>s<span style="letter-spacing: .05pt;">o</span>ci<span style="letter-spacing: -.1pt;">e</span>ty<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">w</span>ill<span style="letter-spacing: .15pt;"> </span>s<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>l<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.15pt;">i</span>s<span style="letter-spacing: -.05pt;">h</span>.<span style="letter-spacing: .1pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">d</span>a<span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>rs<span style="letter-spacing: .05pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.05pt;">p</span>oss<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.05pt;">b</span>iliti<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: .15pt;"> </span>f<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: -.1pt;">r</span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .15pt;"> </span>s<span style="letter-spacing: -.05pt;">u</span>stai<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.15pt;">b</span>le<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.05pt;">g</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">w</span>t<span style="letter-spacing: -.05pt;">h</span>:<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>al sa<span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span>s<span style="letter-spacing: 1.95pt;"> </span>are<span style="letter-spacing: 2.0pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.15pt;">g</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">nu</span>i<span style="letter-spacing: -.05pt;">n</span>e<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">u</span>rce<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.95pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-<span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .05pt;">e</span>rm
<span style="letter-spacing: -.25pt;">sustainable</span> <span style="letter-spacing: -.25pt;">real</span><span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: -.05pt;">g</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">w</span>t<span style="letter-spacing: -.05pt;">h</span>,<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span>t<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: -.05pt;">m</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>ta<span style="letter-spacing: -.1pt;">r</span>y<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.05pt;">p</span>a<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>r <span style="letter-spacing: -.05pt;">b</span>as<span style="letter-spacing: .05pt;">e</span>d <span style="letter-spacing: .5pt;">stimulus</span>.
<span style="letter-spacing: .5pt;"><span style="mso-spacerun: yes;"> </span></span>U<span style="letter-spacing: -.05pt;">n</span>f<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">r</span>t<span style="letter-spacing: -.05pt;">un</span>at<span style="letter-spacing: .05pt;">e</span>ly <span style="letter-spacing: .6pt;">this</span>
<span style="letter-spacing: .45pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial <span style="letter-spacing: .55pt;">repression</span>”
<span style="letter-spacing: .6pt;">plot</span> <span style="letter-spacing: .55pt;">ultimately</span>
<span style="letter-spacing: .6pt;">only</span> <span style="letter-spacing: .6pt;">discourages</span>
<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">eo</span><span style="letter-spacing: -.05pt;">p</span>le<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.3pt;"> </span>sa<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: 1.25pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ove</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>ts<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: .05pt;">m</span>is<span style="letter-spacing: -.15pt;">b</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">h</span>a<span style="letter-spacing: -.05pt;">v</span>e
<span style="letter-spacing: -1.0pt;">economically</span>.<span style="letter-spacing: 1.2pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.25pt;"> </span>l<span style="letter-spacing: .05pt;">e</span>a<span style="letter-spacing: -.05pt;">d</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.3pt;"> </span>an<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.05pt;">u</span>lt<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">o</span>f
<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r-<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>s<span style="letter-spacing: -.05pt;">u</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">p</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: .25pt;"> </span>s<span style="letter-spacing: -.05pt;">u</span>stai<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.1pt;">e</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>ly<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.15pt;">b</span>y<span style="letter-spacing: .3pt;"> </span>as<span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">e</span>t’s<span style="letter-spacing: .15pt;"> </span>st<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">u</span>la<span style="letter-spacing: .1pt;">t</span>i<span style="letter-spacing: -.05pt;">o</span>n<span style="letter-spacing: .25pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">v</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .3pt;"> </span>a<span style="letter-spacing: -.1pt;">c</span>ti<span style="letter-spacing: .05pt;">v</span>it<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.1pt;">e</span>s,<span style="letter-spacing: .3pt;"> </span>rat<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>r<span style="letter-spacing: .15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>an i<span style="letter-spacing: -.05pt;">ndu</span>strial
<span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">du</span>ct<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n <span style="letter-spacing: -.05pt;">b</span>as<span style="letter-spacing: -.1pt;">e</span>d <span style="letter-spacing: .05pt;">o</span>n
<span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">du</span><span style="letter-spacing: -.1pt;">c</span>ti<span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.1pt;">t</span>y<span style="letter-spacing: .1pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d
<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ea</span>l
<span style="letter-spacing: -.1pt;">s</span>a<span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span>s.</span></div>
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<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">T<span style="letter-spacing: -.05pt;">h</span>e time<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: .05pt;">w</span>ill<span style="letter-spacing: 2.05pt;"> </span>arr<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 2.1pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.15pt;">n</span>; the<span style="letter-spacing: 2.1pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: -.05pt;">po</span><span style="letter-spacing: .05pt;">o</span>l<span style="letter-spacing: 2.05pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 2.05pt;"> </span>s<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">ng</span>s<span style="letter-spacing: 2.25pt;"> </span>can<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.15pt;">n</span>o longer<span style="letter-spacing: 2.05pt;">
</span>s<span style="letter-spacing: -.05pt;">u</span>stain<span style="letter-spacing: 2.15pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">du</span>cti<span style="letter-spacing: -.05pt;">v</span>e<span style="letter-spacing: 2.25pt;"> </span>a<span style="letter-spacing: -.15pt;">n</span>d
c<span style="letter-spacing: -.05pt;">o</span><span style="letter-spacing: .05pt;">m</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>tit<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 1.05pt;"> </span>a<span style="letter-spacing: -.1pt;">c</span>ti<span style="letter-spacing: .05pt;">v</span><span style="letter-spacing: -.15pt;">i</span>ti<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span>c<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">u</span>se<span style="letter-spacing: 1.05pt;"> </span>it<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: .05pt;">w</span>as<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.2pt;"> </span>s<span style="letter-spacing: .05pt;">y</span>s<span style="letter-spacing: -.1pt;">te</span><span style="letter-spacing: .05pt;">m</span>at<span style="letter-spacing: -.15pt;">i</span>cally<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span>l<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>is<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">b</span>y<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">g</span>a<span style="letter-spacing: -.1pt;">t</span>i<span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.1pt;">(</span><span style="letter-spacing: .05pt;">mo</span>ral<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: -.05pt;">o</span>r <span style="letter-spacing: .05pt;">mo</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">e</span>ta<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">y</span>)<span style="letter-spacing: 1.35pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">ve</span>s.<span style="letter-spacing: 1.35pt;"> </span>T<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.1pt;">e</span>n<span style="letter-spacing: 1.3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 1.4pt;"> </span>sc<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">em</span>e<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: .05pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>ci<span style="letter-spacing: -.15pt;">a</span>l<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span>ti<span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">m</span>”<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: .05pt;">w</span>ill<span style="letter-spacing: 1.35pt;"> </span><span style="letter-spacing: -.05pt;">b</span>e<span style="letter-spacing: 1.4pt;"> </span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: .05pt;">e</span>t<span style="letter-spacing: 1.4pt;"> </span>in<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: .05pt;">mo</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.3pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: -.1pt;">c</span>e
a<span style="letter-spacing: -.05pt;">g</span>ai<span style="letter-spacing: -.05pt;">n</span>, <span style="letter-spacing: -.4pt;">therefore</span><span style="letter-spacing: 1.75pt;"> </span><span style="letter-spacing: .05pt;">mo</span><span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">e</span>tary<span style="letter-spacing: 1.75pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m<span style="letter-spacing: 1.9pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">ve</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.8pt;"> </span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.8pt;"> </span><span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ove</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.85pt;"> </span>s<span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">nd</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: 1.8pt;"> </span><span style="letter-spacing: .05pt;">w</span>ill<span style="letter-spacing: 1.8pt;"> </span>artificial<span style="letter-spacing: -.15pt;">l</span>y <span style="letter-spacing: -.05pt;">up</span>lift<span style="letter-spacing: .3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .2pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">no</span><span style="letter-spacing: .05pt;">m</span>y<span style="letter-spacing: .2pt;"> </span>(<span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">b</span>a<span style="letter-spacing: -.05pt;">b</span>ly<span style="letter-spacing: .3pt;"> </span>f<span style="letter-spacing: -.05pt;">und</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>-<span style="letter-spacing: -.05pt;">p</span>r<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">du</span>ct<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">o</span>r<span style="letter-spacing: .15pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span>-<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">om</span><span style="letter-spacing: -.15pt;">p</span><span style="letter-spacing: .05pt;">e</span>tit<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>e<span style="letter-spacing: .2pt;"> </span>act<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>it<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>s),<span style="letter-spacing: .3pt;"> </span>i<span style="letter-spacing: -.05pt;">n</span>c<span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span>asi<span style="letter-spacing: -.15pt;">n</span>g
<span style="letter-spacing: -.05pt;">g</span><span style="letter-spacing: .05pt;">ov</span><span style="letter-spacing: -.1pt;">e</span>r<span style="letter-spacing: -.05pt;">nm</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.0pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">b</span>t<span style="letter-spacing: 1.15pt;"> </span>as<span style="letter-spacing: 1.1pt;"> </span>a<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>c<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span>ta<span style="letter-spacing: -.05pt;">g</span>e<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">o</span>f<span style="letter-spacing: 1.1pt;"> </span>G<span style="letter-spacing: -.05pt;">D</span>P<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: -.1pt;">t</span>o<span style="letter-spacing: 1.05pt;"> </span><span style="letter-spacing: -.05pt;">un</span>s<span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: -.1pt;">t</span>ai<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: 1.05pt;"> </span>l<span style="letter-spacing: -.1pt;">e</span><span style="letter-spacing: .05pt;">ve</span>ls.<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.15pt;">A</span>t<span style="letter-spacing: 1.0pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e<span style="letter-spacing: 1.05pt;"> </span>s<span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: -.05pt;">m</span>e<span style="letter-spacing: 1.05pt;"> </span>t<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">m</span>e<span style="letter-spacing: 1.15pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is<span style="letter-spacing: 1.1pt;"> </span><span style="letter-spacing: .05pt;">w</span>i<span style="letter-spacing: -.15pt;">l</span>l <span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>fit<span style="letter-spacing: .3pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span>c<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">nn</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: -.05pt;">p</span>la<span style="letter-spacing: -.05pt;">nn</span><span style="letter-spacing: .05pt;">e</span>rs<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">w</span>ith<span style="letter-spacing: .25pt;"> </span>r<span style="letter-spacing: .05pt;">e</span>al<span style="letter-spacing: .25pt;"> </span>l<span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">ng</span>-t<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">r</span>m<span style="letter-spacing: .4pt;"> </span><span style="letter-spacing: .05pt;">y</span><span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: -.05pt;">d</span>s<span style="letter-spacing: .25pt;"> </span>r<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">du</span>ci<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .3pt;"> </span><span style="letter-spacing: -.05pt;">bu</span>r<span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .1pt;">a</span><span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: .25pt;"> </span><span style="letter-spacing: .05pt;">e</span>asi<span style="letter-spacing: -.05pt;">n</span>g<span style="letter-spacing: .25pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>ir
<span style="letter-spacing: .05pt;">m</span>is<span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: -.15pt;">a</span><span style="letter-spacing: .05pt;">v</span>i<span style="letter-spacing: .05pt;">o</span>r.</span></div>
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<span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">H</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">ist<span style="letter-spacing: .05pt;">o</span>ry<span style="letter-spacing: 1.9pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: 1.9pt;"> </span><span style="letter-spacing: -.1pt;">r</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>ats<span style="letter-spacing: 1.85pt;"> </span>its<span style="letter-spacing: .05pt;">e</span>lf<span style="letter-spacing: 1.85pt;"> </span><span style="letter-spacing: -.05pt;">bu</span>t<span style="letter-spacing: 2.0pt;"> </span>s<span style="letter-spacing: .05pt;">o</span>c<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">t</span>y<span style="letter-spacing: 2.0pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">e</span>t<span style="letter-spacing: -.05pt;">h</span><span style="letter-spacing: .05pt;">e</span>l<span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">s</span>s<span style="letter-spacing: 1.85pt;"> </span>s<span style="letter-spacing: -.05pt;">hun</span>s<span style="letter-spacing: 1.95pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: 2.0pt;"> </span>f<span style="letter-spacing: -.05pt;">und</span>a<span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.15pt;">n</span>tal<span style="letter-spacing: 1.95pt;"> </span>l<span style="letter-spacing: -.1pt;">e</span>ss<span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.9pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>at<span style="letter-spacing: 1.85pt;"> </span>t<span style="letter-spacing: -.15pt;">h</span>e
Gr<span style="letter-spacing: .05pt;">e</span>at <span style="letter-spacing: -1.1pt;">Depression</span><span style="letter-spacing: 1.2pt;"> </span>a<span style="letter-spacing: -.05pt;">n</span>d<span style="letter-spacing: 1.2pt;"> </span><span style="letter-spacing: -.05pt;">un</span><span style="letter-spacing: -.1pt;">s</span><span style="letter-spacing: -.05pt;">u</span>stai<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">b</span>le<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">go</span><span style="letter-spacing: .05pt;">ve</span>r<span style="letter-spacing: -.15pt;">n</span><span style="letter-spacing: .05pt;">me</span><span style="letter-spacing: -.05pt;">n</span>t<span style="letter-spacing: 1.15pt;"> </span><span style="letter-spacing: .05pt;">e</span><span style="letter-spacing: -.1pt;">x</span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">e</span>n<span style="letter-spacing: -.05pt;">d</span>it<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">p</span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.1pt;">s</span>t<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.1pt;">W</span><span style="letter-spacing: .05pt;">o</span>rld<span style="letter-spacing: 1.2pt;"> </span>W<span style="letter-spacing: -.15pt;">a</span>r<span style="letter-spacing: 1.25pt;"> </span>II<span style="letter-spacing: 1.2pt;"> </span>ta<span style="letter-spacing: -.05pt;">ugh</span>t<span style="letter-spacing: 1.25pt;"> </span><span style="letter-spacing: -.05pt;">u</span>s. O<span style="letter-spacing: -.05pt;">u</span>r<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: .05pt;">e</span>w <span style="letter-spacing: -.25pt;">“</span>fi<span style="letter-spacing: -.05pt;">n</span>a<span style="letter-spacing: -.05pt;">n</span>cial<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: -.05pt;">d</span><span style="letter-spacing: .05pt;">e</span>s<span style="letter-spacing: -.05pt;">po</span>tis<span style="letter-spacing: -.05pt;">m</span>”<span style="letter-spacing: 2.0pt;"> </span>sit<span style="letter-spacing: -.05pt;">u</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: .05pt;">o</span>n<span style="letter-spacing: 1.9pt;"> </span><span style="letter-spacing: -.05pt;">d</span>isa<span style="letter-spacing: -.05pt;">pp</span><span style="letter-spacing: .05pt;">o</span>i<span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">t</span><span style="letter-spacing: .15pt;">e</span><span style="letter-spacing: -.05pt;">d</span>ly<span style="letter-spacing: 2.0pt;"> </span>ac<span style="letter-spacing: -.1pt;">c</span><span style="letter-spacing: .05pt;">om</span><span style="letter-spacing: -.05pt;">p</span>a<span style="letter-spacing: -.05pt;">n</span>i<span style="letter-spacing: -.1pt;">e</span>s<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: -.05pt;">u</span>s<span style="letter-spacing: 1.95pt;"> </span><span style="letter-spacing: .05pt;">o</span><span style="letter-spacing: -.05pt;">n</span><span style="letter-spacing: -.1pt;">c</span>e<span style="letter-spacing: 2.0pt;"> </span>a<span style="letter-spacing: -.05pt;">g</span>ain<span style="letter-spacing: 1.9pt;"> </span>in<span style="letter-spacing: 1.9pt;"> </span>t<span style="letter-spacing: -.05pt;">h</span>is</span></div>
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<span style="height: 4px; left: 0px; margin-left: 112px; margin-top: 46px; mso-ignore: vglayout; position: absolute; width: 569px; z-index: -1;"><img height="4" src="file:///C:/DOCUME%7E1/PABLOP%7E1/CONFIG%7E1/Temp/msohtmlclip1/01/clip_image002.gif" width="569" /></span><span lang="EN-US" style="color: black; letter-spacing: -.05pt; mso-bidi-font-family: Calibri;">qu</span><span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">a<span style="letter-spacing: -.05pt;">nd</span>ar<span style="letter-spacing: .05pt;">y</span>.</span></div>
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<span lang="EN-US" style="color: black; mso-bidi-font-family: Calibri;">*<span style="letter-spacing: -.2pt;"> </span><i>M<span style="letter-spacing: -.05pt;"> </span>Belen<span style="letter-spacing: -.15pt;"> </span><span style="letter-spacing: .05pt;">S</span><span style="letter-spacing: -.05pt;">b</span><span style="letter-spacing: .05pt;">r</span><span style="letter-spacing: -.05pt;">anc</span>i<span style="letter-spacing: -.05pt;">a</span>,<span style="letter-spacing: -.05pt;"> </span><span style="letter-spacing: .05pt;">“D</span>e<span style="letter-spacing: -.15pt;">b</span>t,<span style="letter-spacing: -.05pt;"> </span>I<span style="letter-spacing: -.05pt;">n</span>fl<span style="letter-spacing: -.05pt;">a</span>ti<span style="letter-spacing: -.05pt;">on</span>,<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.05pt;">an</span>d t<span style="letter-spacing: -.05pt;">h</span>e<span style="letter-spacing: .05pt;"> L</span>i<span style="letter-spacing: -.05pt;">qu</span>i<span style="letter-spacing: -.05pt;">d</span>at<span style="letter-spacing: -.15pt;">i</span><span style="letter-spacing: -.05pt;">o</span>n Effe<span style="letter-spacing: -.05pt;">c</span>t<span style="letter-spacing: -.1pt;">,</span>”<span style="letter-spacing: .1pt;"> </span><span style="letter-spacing: .05pt;">w</span><span style="letter-spacing: -.15pt;">o</span><span style="letter-spacing: .05pt;">rk</span>i<span style="letter-spacing: -.05pt;">n</span>g
<span style="letter-spacing: -.05pt;">pap</span>e<span style="letter-spacing: -.05pt;">r</span>,<span style="letter-spacing: -.1pt;"> </span>A<span style="letter-spacing: -.05pt;">ugu</span>st<span style="letter-spacing: .05pt;"> </span><span style="letter-spacing: -.05pt;">2</span><span style="letter-spacing: .05pt;">0</span><span style="letter-spacing: -.05pt;">1</span>1</i></span></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0tag:blogger.com,1999:blog-4123052220521409126.post-68673438608763719322012-04-18T17:43:00.003-07:002012-04-19T14:00:33.581-07:00Monetary Morphine and the Job Market<b></b><br />
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<b><i><span lang="EN-US" style="font-size: 14pt;"> </span></i></b><span lang="EN-US" style="font-size: large;"><b>Monetary Morphine and the Job Market</b><b> </b> </span><span lang="EN-US"> </span></div>
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<span lang="EN-US" style="font-weight: normal;"> Pablo Paniagu<span style="font-family: "Times New Roman","serif";">a</span></span><span lang="EN-US" style="font-family: "Times New Roman","serif";"> </span><br />
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<span style="font-size: small;">Ben Bernanke, the Fed Chairman, stated this week that
the Fed would leave the door open for further monetary easing for the years to come, in an
effort to support the job market and try to contain the unemployment rate. It
is also an extended endeavor to maintain the “full employment” objective established
in the Fed’s baffling dual mandate, along with the “prize stability” objective.
The relevant question at this point would be if further monetary easing will
help the job market in the long run or not. </span></div>
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<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">A
key issue in understanding this problem is to recognize why the US has a high
unemployment rate in the first place. The recession might be the common answer.
Indeed, the recession has pushed companies all around the world to moderate
their employment base and cut costs, leading to a short-term shock in global
job markets. This distress led to a sharp increase in the unemployment rate
ever since 2007. However shocks are not always transitory; nor easy to revert,
especially given that the present one came from the biggest “leverage”
recession since the Great Depression. The negative upset in the job market
could be seen as a dual effect that needs to be analyzed with more accuracy.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">The
first job market effect of a negative economic recession shock is mostly cyclical
and is a common element in all sorts of negative distresses and mild recessions
(especially those linked with massive debt restructuring and deleveraging, both
from companies and from consumers). This usually leads to a huge contraction in
investments and consumption. The process unfortunately leads to a cyclical
unemployment effect in the short run, naturally leading the economy to deal
with this contraction and deleveraging. In these kinds of cases however, the
economy experiences mild slumps or consumer led contractions. </span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">Monetary
policy interventions can somewhat aid the macroeconomic situation by
stimulating the economy in the short term and creating a positive virtuous
circle for consumption and investment, which might lead to lowering the
unemployment rate. Note that this is only true and effective when the economy
has experienced a mild recession or contraction, not when the economy has
experienced a catastrophic credit crisis and an incredible misallocation of
factors of production in some sectors of the economy (such as housing or
construction).</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">Bernanke’s
speech this week makes us think that he believes we are in the former kind of mild
recession, rather than the latter; and more monetary easing can help the job
market. Giving the impression that he thinks this is a cyclical problem rather
than a huge structural misallocation of the American working class in some
sectors of the economy. These improperly allocated investments and factors of
production were due to a huge monetary increase led by the former Fed chairman
Mr. Allan Greenspan for more than 15 years.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">It
would not be difficult to grasp the irony in the job market puzzle. But the Fed
thinks they can help the unemployed through more monetary stimulus and further
government intervention. In reality, the last couple of decades have
undisputedly shown that this sort of massive economic intervention causes huge
malinvestment and a dreadful job allocation in “bubble” sectors of the economy.
The fed believes further intervention is the solution, when in fact it has been
the problem in the first place.</span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">All
the bad signals given by policy interventions to the investors and to workers,
will eventually transform to nothing more than in another economic crisis and
more structural unemployment, which will not respond to any further Monetary
Morphine.<span> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">The
second effect in the job market is strictly structural and it is more difficult
to deal with and to pinpoint by monetary policy than the previous one. Structural
problems in the job market reflect far deeper problems. Economists identify
some of these problems as: the existing mismatching between the skills that
workers have or developed and the ones that the market requires at a given time.
In other cases some workers stay so long out of work that they become
effectively unemployable, implicating that their skills erode over their time
while being unemployed. Economists call this process of permanently unemployment
“hysteresis”, which is a term to reflect the long-term unemployment experienced
in Europe in the early 80’s. Evidently the last crisis suggests that the US
might be experiencing a similar problem, which was catalyzed by the massive
intervention of the money supply that gave investors and workers the wrong signals
as to where to direct their economic decisions. This drew them in mass to
specific sectors of the economy, consequently leaving them consequently, trapped
with the skills they had developed, once the bubbles in those sectors
inevitably burst. It is relevant to address the fact of how discretionary
policies lead large parts of the population to make the wrong decisions in
regards to their careers or investments, which are only unfortunately revealed
once the misallocations are corrected by market forces. This leaves the current
unemployed workers trapped with skills that were sustained and demanded only through
monetary folly. <span> </span><span> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;"><span> </span><span> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">Undeniably
this huge monetary expansion and the possibility of even further intervention
is not going to improve the job market any further because, as we have seen the
problem was monetary intervention in the first place. This time it is unlikely that
monetary intervention will be the solution, especially since the problem is
rooted in the distorted structure of the economy.<span> </span>Even this large expansion of the quantity of
money (as shown in the Chart I) will bring more risks rather than improvements.
Once the massive quantity of fiat money is finally poured into the real
economy, it will create further distortions in the structure of production and
more malinvestment in the previous “bubble” sectors of the economy as well as
higher inflation in the long run.<span> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<span style="font-size: small;">As
we have experienced in the last 3 decades, lower interest rates and bloated
fiat money is the basic fundamental environment for asset bubbles and “boom and
bust” cycles. John Taylor wrote this week in the Wall Street Journal, “By
replacing large decentralized markets with centralize control by a few
government officials, the Fed is distorting incentives and interfering in the
price discovery with unintended consequences throughout the economy.” Mr.
Taylor is right, but not only will it interfere in the price discovery but also
in any further (if at all possible) possibility of cleaning the malinvestment
and purging unsustainable growth. Such a plan, dampens any further prospect of reestablishing
a natural balance in the job market.<span> </span></span></div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; line-height: 130%; text-align: justify;">
<br /></div>
<div style="text-align: justify;">
<span style="font-size: small;"><span lang="EN-US" style="font-family: Georgia,"Times New Roman",serif; line-height: 115%;">In conclusion further
money printing could boost some assets prices. This is especially true in the
stock market, helping banks to clean their balance sheets and become more
willing to lend in the future. The risk here however, is that markets and asset
classes will become dependent and hook on more monetary stimulus like patients
became dependant on morphine, but the marginal effectiveness of the stimulus is
diminishing over time. This will lead the Fed towards a dead end game in money
easing. However this stimulus scheme will end, the job market restructuring
will be far enough away from the monetary policy reach.</span></span></div>
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</div>
<div class="MsoNormal" style="font-family: Georgia,"Times New Roman",serif; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Times New Roman","serif";">Chart I. Monetary Stimulus by the Fed</span></b></div>
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<br /></div>
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<b><span lang="EN-US" style="font-family: "Times New Roman","serif";"> </span></b><img alt="" 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" 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<span lang="EN-US" style="font-family: "Times New Roman","serif"; font-size: 10pt; line-height: 115%;">Source: Federal
Reserve Board H.4.1.</span></div>
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<br /></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com2tag:blogger.com,1999:blog-4123052220521409126.post-76889157206874978362012-04-18T17:23:00.000-07:002012-04-18T17:26:48.318-07:00OvertureHello everyone!<br />
Well this is the first post in this blog, in which I will try to provide some analysis and some insights about<br />
the classical perspective of liberalism.<br />
(Mostly based in the Scottish and English philosophy of the XVIII and XIX century).<br />
At the same time I will post a weekly opinion column, about current state of economic affairs. Mainly under an Austrian Perspective, inspired mostly on Hayek's and Mises's work of economic cycles and capital structures. <br />
If you have further comments or want to contact me please feel free to do it at: pablobus@gmail.com<br />
<br />
Hope my writing and my insights (though sometimes illegible) could be of any help towards seeing our deplorable state of economic affairs nowadays, and might help people to realize the benefits of no interventionism (when is not strictly required). Also I hope to shed some light about the abuse of "knowledge" of central planers and "scientific" Economics that is currently eroding and disturbing the spontaneous order in societies.<br />
<br />
Pablo Paniagua <br />
<br />
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjRM2CHpydKW9pJIIJzQqf4MQdtN7HQzkPxcd6VwGCdEeX_JUM25s2Lc7jDsHVJXqnMfAe0Ef8V3nflbXeC9aWHEAytf9zjLrCkl_wb2ZorYbJZn162IvTN9gr9UA3fuS9C89BsVwqwZqU/s1600/images.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjRM2CHpydKW9pJIIJzQqf4MQdtN7HQzkPxcd6VwGCdEeX_JUM25s2Lc7jDsHVJXqnMfAe0Ef8V3nflbXeC9aWHEAytf9zjLrCkl_wb2ZorYbJZn162IvTN9gr9UA3fuS9C89BsVwqwZqU/s1600/images.jpg" /></a></div>Pablo Paniaguahttp://www.blogger.com/profile/06605805848600453641noreply@blogger.com0