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</div><h2>HL Paper 1</h2><div class="question">
<p>Which would be the most effective method to distinguish between liquid propan-1-ol and propan-2-ol?</p>
<p>A.     Observation of colour change when warmed with acidified potassium dichromate</p>
<p>B.     Determination of <em>m</em>/<em>z </em>value of molecular ion in the mass spectrum</p>
<p>C.     Determination of percentage composition</p>
<p>D.     <sup>1</sup>H NMR spectroscopy</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What structural feature must a molecule have in order to undergo addition polymerization?</p>
<p class="p1">A.&nbsp; &nbsp; &nbsp;Two functional groups</p>
<p class="p1">B.&nbsp; &nbsp; &nbsp;A carbon&ndash;carbon double bond</p>
<p class="p1">C.&nbsp; &nbsp; &nbsp;Carbon atoms singly bonded together</p>
<p class="p1">D.&nbsp; &nbsp; &nbsp;A polar covalent bond</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the organic product of the reaction between butan-1-ol and ethanoic acid on heating using concentrated sulfuric acid?</p>
<p>A.&nbsp; &nbsp; &nbsp;Butyl methanoate</p>
<p>B.&nbsp; &nbsp; &nbsp;Butyl ethanoate</p>
<p>C.&nbsp; &nbsp; &nbsp;Ethyl butanoate</p>
<p>D.&nbsp; &nbsp; &nbsp;Ethyl propanoate</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which reaction occurs via a free-radical mechanism?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{C}}_2}{{\text{H}}_6} + {\text{B}}{{\text{r}}_2} \to {{\text{C}}_2}{{\text{H}}_5}{\text{Br}} + {\text{HBr}}\)</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{C}}_2}{{\text{H}}_4} + {\text{B}}{{\text{r}}_2} \to {{\text{C}}_2}{{\text{H}}_4}{\text{B}}{{\text{r}}_2}\)</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{C}}_4}{{\text{H}}_9}{\text{I}} + {\text{O}}{{\text{H}}^ - } \to {{\text{C}}_4}{{\text{H}}_9}{\text{OH}} + {{\text{I}}^ - }\)</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({{\text{(C}}{{\text{H}}_3})_3}{\text{CI}} + {{\text{H}}_2}{\text{O}} \to {{\text{(C}}{{\text{H}}_3}{\text{)}}_3}{\text{COH}} + {\text{HI}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the name of \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{CHCOC}}{{\text{H}}_{\text{3}}}\) applying IUPAC rules?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>3,3-dimethylpropan-2-one</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>3-methylbutan-2-one</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>2-methylbutan-3-one</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>3-methylbutanal</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p class="p1">One respondent stated that choices B. 3-methylbutan-2-one and C. 2-methylbutan-3-one would lead to the same structure. However, according to the guide, candidates should be able to apply IUPAC rules to name compounds containing up to six carbon atoms involving a ketone. Hence, applying IUPAC rules, the only answer is in fact B as the compound will be numbered with the lowest number on the ketone. It was surprising that candidates had difficulty naming this compound, and the question proved to be the third most challenging question on the paper, with less than half getting it correct (47.50%). The question had an associated discrimination index of 0.45.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">What is the correct order of reaction types in the following sequence?</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-21_om_10.50.10.png" alt="M11/4/CHEMI/HPM/ENG/TZ1/36"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound is produced in the reaction between but-2-ene and steam?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHOHCHOHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{2}}}{\text{OHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{CHOHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which compounds can be reduced?</p>
<p style="padding-left: 90px;">I.&nbsp; &nbsp; &nbsp;C<sub>2</sub>H<sub>4</sub><br>II.&nbsp; &nbsp; &nbsp;CH<sub>3</sub>COOH<br>III.&nbsp; &nbsp; &nbsp;CH<sub>3</sub>CHO</p>
<p>A. &nbsp; &nbsp; I and II only</p>
<p>B. &nbsp; &nbsp; I and III only</p>
<p>C. &nbsp; &nbsp; II and III only</p>
<p>D. &nbsp; &nbsp; I, II and III</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which is a secondary alcohol?</p>
<p><img src="images/Schermafbeelding_2018-08-07_om_10.13.28.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/34"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the IUPAC name of the compound \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Ethyl ethanoate</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Propyl ethanoate</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Ethyl propanoate</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Pentyl propanoate</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which functional groups are present in \({{\text{C}}_{\text{6}}}{{\text{H}}_{\text{5}}}{\text{CONH}}{{\text{C}}_{\text{6}}}{{\text{H}}_{\text{5}}}\)?</p>
<p>A. &nbsp; &nbsp; Benzene ring (phenyl), amine</p>
<p>B. &nbsp; &nbsp; Benzene ring (phenyl), ketone, amine</p>
<p>C. &nbsp; &nbsp; Benzene ring (phenyl), amide</p>
<p>D. &nbsp; &nbsp; Alkene, amide</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the structural formula of the ester formed by reacting propanoic acid with 2-methylbutan-2-ol under appropriate conditions?</p>
<p><img src="images/Schermafbeelding_2016-08-11_om_09.29.08.png" alt="M14/4/CHEMI/HPM/ENG/TZ2/39"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the name of \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{3}}}{\text{CCOC}}{{\text{H}}_{\text{3}}}\), applying IUPAC rules?</p>
<p>A. &nbsp; &nbsp; 2,2-dimethylbutan-3-one</p>
<p>B. &nbsp; &nbsp; 3,3-dimethylbutan-2-one</p>
<p>C. &nbsp; &nbsp; 2,2-dimethylbutanal</p>
<p>D. &nbsp; &nbsp; 3,3-dimethylbutanal</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>One respondent commented that &ldquo;very few IB specific textbooks highlight the role of priority of naming functional groups&rdquo;. It was the seventh hardest question; nearly 65% gave the correct answer with close to 28% opting for A (as expected).</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound is the major product of the reaction when 1-bromobutane is heated with concentrated sodium hydroxide in ethanol?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHOHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHCHC}}{{\text{H}}_{\text{3}}}\)</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{OH}}\)</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>\({\text{C}}{{\text{H}}_{\text{2}}}{\text{CHC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the IUPAC name for \({\text{HCOOC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Butanoic acid</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Butanal</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Methyl propanoate</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Propyl methanoate</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which monomer could create this polymer?</p>
<p><img style="margin-right:auto;margin-left:auto;display: block;" src="images/Schermafbeelding_2018-08-07_om_10.11.19.png" alt="M18/4/CHEMI/HPM/ENG/TZ1/33"></p>
<p>A.     But-2-ene</p>
<p>B.     But-1-ene</p>
<p>C.     Propene</p>
<p>D.     2-Methylprop-1-ene</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which of these repeating units is present in the polymer poly(propene)?</p>
<p><img src="images/Schermafbeelding_2016-08-21_om_08.52.51.png" alt="N14/4/CHEMI/HPM/ENG/TZ0/36"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the IUPAC name for \({{\text{(C}}{{\text{H}}_{\text{3}}}{\text{)}}_{\text{2}}}{\text{COH(C}}{{\text{H}}_{\text{2}}}{{\text{)}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)?</p>
<p>A. &nbsp; &nbsp; Hexan-3-ol</p>
<p>B. &nbsp; &nbsp; 2-methylpentan-2-ol</p>
<p>C. &nbsp; &nbsp; 2-methylpentan-3-ol</p>
<p>D. &nbsp; &nbsp; Dimethylpentan-1-ol</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which product is formed when bromine water is added to propene, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHC}}{{\text{H}}_{\text{2}}}\)?</p>
<p>A. &nbsp; &nbsp; \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CB}}{{\text{r}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\)</p>
<p>B. &nbsp; &nbsp; \({\text{C}}{{\text{H}}_{\text{2}}}{\text{BrC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</p>
<p>C. &nbsp; &nbsp; \({\text{C}}{{\text{H}}_{\text{3}}}{\text{CHBrC}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</p>
<p>D. &nbsp; &nbsp; \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{Br}}\)</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
<p>Although 65.41% gave the correct answer, nearly a quarter chose D.</p>
</div>
<br><hr><br><div class="question">
<p class="p1">Which reactants could be used to form the compound below?</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-26_om_18.09.24.png" alt="M11/4/CHEMI/HPM/ENG/TZ2/38"></p>
<p class="p1">A.&nbsp; &nbsp; &nbsp;Butanoic acid and ethanol</p>
<p class="p1">B.&nbsp; &nbsp; &nbsp;Propanoic acid and ethanol</p>
<p class="p1">C.&nbsp; &nbsp; &nbsp;Ethanoic acid and propan-1-ol</p>
<p class="p1">D.&nbsp; &nbsp; &nbsp;Ethanoic acid and butan-1-ol</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Which compound is an amide?</p>
<p class="p1">A.&nbsp; &nbsp; &nbsp;CH<sub><span class="s1">3</span></sub>COOCH<sub><span class="s1">3</span></sub></p>
<p class="p1">B.&nbsp; &nbsp; &nbsp;CH<sub><span class="s1">3</span></sub>CONH<sub><span class="s1">2</span></sub></p>
<p class="p1">C.&nbsp; &nbsp; &nbsp;CH<sub><span class="s1">3</span></sub>NH<sub><span class="s1">2</span></sub></p>
<p class="p1">D.&nbsp; &nbsp; &nbsp;CH<sub><span class="s1">2</span></sub>(NH<sub><span class="s1">2</span></sub>)COOH</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the name of the ester formed when \({\text{C}}{{\text{H}}_{\text{3}}}{\text{C}}{{\text{H}}_{\text{2}}}{\text{COOH}}\) and \({\text{C}}{{\text{H}}_{\text{3}}}{\text{OH}}\) react together?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Ethyl methanoate</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Methyl ethanoate</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Propyl methanoate</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Methyl propanoate</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What is the product of the addition of chlorine, \({\text{C}}{{\text{l}}_{\text{2}}}\), to propene, \({{\text{C}}_{\text{3}}}{{\text{H}}_{\text{6}}}\)?</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>1,1-dichloropropane</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>2,2-dichloropropane</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>1,2-dichloropropane</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>1,3-dichloropropane</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">Identify the functional group present in \({\text{HCOC}}{{\text{H}}_{\text{2}}}{\text{C}}{{\text{H}}_{\text{3}}}\).</p>
<p class="p1">A. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Ester</p>
<p class="p1">B. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Ketone</p>
<p class="p1">C. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Aldehyde</p>
<p class="p1">D. <span class="Apple-converted-space">&nbsp; &nbsp; </span>Alcohol</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p class="p1">What are possible products of the incomplete combustion of propan-2-ol?</p>
<p class="p1">A.&nbsp; &nbsp; &nbsp;carbon monoxide, hydrogen and carbon</p>
<p class="p1">B.&nbsp; &nbsp; &nbsp;carbon dioxide, carbon and hydrogen</p>
<p class="p1">C.&nbsp; &nbsp; &nbsp;carbon, carbon monoxide and water</p>
<p class="p1">D.&nbsp; &nbsp; &nbsp;carbon dioxide and water only</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p class="p1">C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which is the correct combination of substitution reaction mechanisms?</p>
<p><img src="images/Schermafbeelding_2018-08-08_om_11.33.47.png" alt="M18/4/CHEMI/HPM/ENG/TZ2/35"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>A</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>In which order should the reagents be used to convert benzene into phenylamine (aniline)?</p>
<p><img src="data:image/png;base64,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"></p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>C</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>What is the major product of the reaction between 2-methylbut-2-ene and hydrogen bromide?</p>
<p>A. &nbsp; &nbsp; 3-bromo-2-methylbutane</p>
<p>B. &nbsp; &nbsp; 3-bromo-3-methylbutane</p>
<p>C. &nbsp; &nbsp; 2-bromo-3-methylbutane</p>
<p>D. &nbsp; &nbsp; 2-bromo-2-methylbutane</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>D</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br><div class="question">
<p>Which functional group is responsible for the p<em>K</em><sub>b</sub> of 4.1 in this compound?</p>
<p style="text-align: center;"><img 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pXg53OSTg9IJpuRXDZbaE4QIAL5LwoLg5LPBZehJDx8uKugJSjcWEY7oafLqEHeFEfAEXAEHAFHwBFwBByB10bgwuUX6ArDmANBkHGRiXnN7t17ZMb0aXozggIEuRRGxNWjESt8RRqLQPCDBgABIJVPqRCgw/4i8s1vfF2++RoQqACkWpAgGNBOFQYi4YH93t5eaWxsKMwdeI3sxuUlFwLGZbd5pR0BR8ARcAQcAUfAEThxBJgUy2RaTIEymWASRFxbW6SGJgSceCnDdyd1YTEz6lwUAHK6r6v+5rKSyAX3qJT6p3/xVbnk4ot0zQDWDqC9DQ0N8u//8R35t3/+P9LX3y8DA2kd+bdaDko8b7QLweVqqQhCVs/hit0caLiQ9HwcAUfAEXAEHAFHwBEYJwhcdunFWlMINdoAJteaqU37rt16rZTIL3VRD0DRPAbzbET9C/vZoikP58O1jJJ92sikZxYEI3CM3X+WdNFiYcwbsPuItczYPAS9sYz+FcW9MmqUN8URcAQcAUfAEXAEHAEQgMhZsJHtuHkLxFdHmTE1mUCBdmM6A4FmS2cySoaxlU8lk4rE0fAaa4joTez2jfgTU09bCZg5AgTax7XBwdCWfD6pk4Qh/QQ0IHavnojuCUJAmE/AfjkH1wSUc+962xwBR8ARcAQcAUdAEbBR7rgAYAKCkV0lxhMAL9rLNqe1VVsLGc5k0pLNBDehr3R0FDArFThmz56tdabPGLmHoBuRZz+0gYXPgtBnQgDn45t5D2LUP34+mEVhGsWWVk0B1y3Ys2LH5RC7EFAOvehtcAQcAUfAEXAEHIFXIQBxY4PwxlfQjSfkmo342uJR8evluG+4nDK3VUfM1SwGF5r5YA5Dm8GllAJ1NSJOnM1klKhD2iH8Oq8hm9U2UO+4kMC1QPhD2nDd5kEY8UczUBQM0IwsXHBaQfAoNTyGo2/cHGg4UPQ8HAFHwBFwBBwBR6DkEIC4QRifefZ56ejokMrKSqmqqhJWjjWhAHJ47jlnK5Hk3EQIRmjBhv3CSLqS6OCLf2dbu8xtnaO4WPqxxMbqAOFPVFRIZnBQUpWVBQ0AdQttCfU3kyHO0069L5EoCHxG+C3fkCZMDEawGOgf0LQ8E/H7xxKD4S67YpCWeXAEHAFHwBFwBBwBR2AcIwCdiRM6mvL8Cy/K1m07pKG+XvAQU11drd5iUqmUpFJJ9RhjLIjrtbW1Mn3a1FehYFTJ8n9VgnF2wtpD/O2///8Uk2nTpsnUqVNkcnOz4tAyc4bMnDlDWzaW7ba6btu+Q26/4y4V4hYsWCDNk5pk+46dcvDgQT2HcGcbxJ0VgkM/p3SOA1oeNq7ZflB2BI0H5bAhAKTTGampqZYLl5+v5wBhLDEYqcfLNQEjhazn6wg4Ao6AI+AIOAIjjgAjvEbQbH/Pnr2yZt0GqautlabGBiX/QQMAMUwqOWRRLCaTQgoj9/PqLQahAd/wUyY3a90tb2IbTR7xRo1wAZBd2sPGvpnO2KJhRoiphqUd4SodNXvDm/rNO/UUWbJksUyZPFmFEwS7s886U+574EHZt2+f3m/toa8JzA/A61EumZNkIiEViYQKBMRoEwwD0rKvXpIGB6W/v1+mTZtSyFN3yvCfzwkow071JjkCjoAj4Ag4AhMFASN+RlZ/cf9KWb12vdTX1Ul1TfUR5j8mADBCjElQpWoE0ApUqqkQ5kK1tTW6wmzHvv0KIQTUyiiXOQO0B4LNduHy5YURcBYMw+f+wUOH5O6f/+IIkjwWz5PVE9zXrF0vc1tbZc6c2dLc3CxNTY1SVV0lV17xViXvEHg2zLtsP50eiPbD6L6N8ofr4RxrBbD19vWpFqCnp1e6urvljNOXjkWTR7VM1wSMKtxemCPgCDgCjoAj4AgMFwJG/C2GuPb29qkAkEgmpKqyUkf6Ge1HAAij/8RJHRlORKYh6l4yEcZFIcaDgynJpDOyfUebzJgezIMgopDScgm0he3w4cNy+NBBJcsIPKySyzkEJXAdq0DZbLv37JWOjn3S3DxJyX9dXa1URyP9+P3v6emR+fPny9atWwvCGu1gy+crVaix/q/IovlBC4BWINaXg0HjgfvQvr4+ueySi8qqr4/Vh64JOBYyft4RcAQcAUfAEXAESh4BSDtk9s6f3C0HDhxUgh9G+itjtt8QPkgvzYnMQCL7cBMAWI8WcphSM6GkahHq6+vklY79mifllEsAL9NqLFy4QO3q9+/rkL1798ru3btVQ0CaDY89MSpNPpqwQfn79nfKtm3bBeI/dcoUaWxokNqaGvUE1NXdE+q9v1OFFkg/I/yY8uDtiH1i2+/vD/vE/XZ+gPQDqgVAE9Dd3S01NTXS0jJzTAWgUQFdRFwTMFpIezmOgCPgCDgCjoAjMOwIQBYfXb1Wvf80NTXpCLYRXK6FYDG239Ekz2iUmzT6FxFjCGlCEjIog6o9qK2pFuYYGDEs5jnsTRn1DGnL6UsXS0VFQklvPhdcaSLwsDGCPhqBetjIv+2venStNDTUC+sDEEP+0eb09PYqsUcL0Nl5QLZs3aaCi9XTBAqEAsy7aAMmQsTkzbNhzwf3sG8mRFOnTpUbrrtG2x5PY3mXW+yagHLrUW+PI+AIOAKOgCMwQRCA1OE15vEnfqOEj2M2AsTewj/90z/Jje+8RiCOhaBpRUf/P/PZz8lVV1wpiUS434gicTKV0sWpMBMp1zD/tNN0Ei1kGPIfTGny8pvfPqnHI93uuACwbftOefqZ52T69KkyY8Z0mTx5kgoAaGwOd3WruVdn50Fpa98lTz/zrLS1tRX6nHrndOGzsBqwaQPQDsQ3+tI2TJ/QAEyaNEmuv/Yd2lR7hka63WOdv2sCxroHvHxHwBFwBBwBR8AROGEEVq9ZVxjdtVFgJZWM5Ud25fHM7Rwjw1WVVTq6jKcYAnMERLAlD7bwaiKUqFDtwq7de3TxqHhe5bK/YMFpsnXLFl0sixV1wciI8GiMiJvwxmRsSH1LS4s01NdJQ0OD9g+LfXX39ChxP3DggOzavVfOe9M5Mn/eqbJ23QZp27lTPf9Q7zybTnAOE7rxChT6NWiAaI+1DaGBey44/zy56MILtDvN7Ivzo9H2sXyGXAgYS/S9bEfAEXAEHAFHwBE4YQQgatiw4/+fMJS0cZ3NQpzgYVqiHoIqK/UyxDCF6Yi6zAwj4pgEGUFlngGTUOvq6grpLd/xHi9auFAeXLlScjFzIEbRaSvzAvCXPxyBvjACbvlx7pWOffLAyodk2RmnS2trqzAXAyGAtH39/ZIeSMuhw4d1zgfairPOPENmzWrRLBAEVj26Rtat38Ds3oIwoBfx+5/NSkVE9k3YwyaMvGfNmiUXX7Rc3Y9avSy2+pVz7EJAOfeut80RcAQcAUfAESgzBIxIEkP+GMOH/HMMyddtMC/5XF4GU+Ec1wh2nWMmAUMGzVbcYLK0HKMJQCtgxJBJwvPn1RfK4rxds/vHY8y8AAL4mElNoqZGbeWHClYn2j7yBiti6y+OOw8ckK1bt8nyC87T9RkQ6Orr6yWbyUr/QDDjOXjwkHTs2yf9ff1y9YorXiXsXX7ZJXLpJRcJWqEdO9uCZiCZ1LKor4mBxGg6LrnkYnU1esrcVq1TOfThifSLCwEngprf4wg4Ao6AI+AIOAKjjoARSSPq2IUTOOZacR+zkEggiHn1IQ0kFxI6kE5rbO4muRdTEvzkZ3NBE1DIL1orwOYFqBCRSGheCBHjPdCe+fNPk23btgUhIJdTAQDtB5OiTzaQP0TbyDbHhB/ccquaWiGE4Pufyb/4/h+IPPhgq3/4cJe079ot57/53NdcwZi8L7v0Yn0W6F/6mgnjnG9tnSOnnjK3UAeumSBCXaw+Vr+Tbe94ud+FgPHSU15PR8ARcAQcAUdggiNgJM1ibMEZzYfUGcGH5OfzTBDNSS6Vl0Rk4w50H/qd9x0TwanTZ0he7zXhoag9yB1lVWKIYzkIAAbIgoUL1Nd+wC8IS7Rxz96TFwLoL/qHQLx123Z56ulndXEuMHx5y1ad2I1pD+sUMImXSdz793dqesx/mCRMfSwvSPzQYGTe0iEU2LNi10wItGMTGI6W39D8y+3YhYBy61FvjyPgCDgCjoAjMAEQgMQZgWPfhADibDYnyWReBQEmhhoB/e4tP1QvMMwFwOwEm3dszz/xyU/L1s2bdeXYdCajo+HYlxPQKJA/5JEYc5N5p56i+xwbyRzPkBfbMKjE3NpKjDZgZ1u7zG2dUyDhtNtC8V47U4wNH4u5Ql73P/CgNDY2Kv648WTl5hc3bpKurm6ZPXuW+v1nngDzEq6+6ooCxvF8iqWEPephdRmaLn6NZ8bScefQtEPzLedjFwLKuXe9bY6AI+AIOAKOQBkhECdv7CsVrahQgs6EUUgrWxAIOE5KNhfmCwCDnccZEGQQ8x5G/wPpzesxo/4EyKHFXEew4H6rQzmRR9pyw3XvlIcefChoUSJXm5xn2717j7TOma148A8MwNtGzw2TQoIIP+61wP4tP/qxTq7G9AfyjyBGX2CaRX6bXtosVVVVBfMfG/23Mq0ciy3vobFdtzh+fei5ocfxtOW+70JAufewt88RcAQcAUfAEShzBJjsaQJAIOyBoCaTOUnkimYj2YjwGxyQ+nQ6o5NFOdfXP6Ck1IghxJU0JjxAVNk4hgDHSa7lOZ5jzKgSiWRBkLK24x6VttJmzhGO1xSK+1jL4YnfPKmLfLGgG0SfjbyKK/n268g/i4GdfdYyXZyN6/QFeVifjGd8S63uLgSUWo94fRwBR8ARcAQcAUfgDSHAeDMj+hD0TCajZBXCClFlpNmIK9fwOc8ANRuefxAUuA7RzGYz6hOIRcMIXB8cRMDIa76Yp7CoFIH05RKMaK+4+mp5cOWDiiMaETClnR0dHfJv//HdI4j4eTpRd6bMjlx1xrEwbMgXAeDeX9yvuGEChHkR5j+ZTFrNr+gT5gEcPnRIJk+ZIpdefKFmRR5WL9M4xMvw/ZNHwIWAk8fQc3AEHAFHwBFwBByBUUDAiCFF2SgxRBWmnxNR8grxZ4M4ssWFACYLIygQyCtsxRF9BASIJ/eENKQLQgAaBuYLTJ0yuUBOSVsOARw2v7xVdu5s0+aotgOzqkgTwnVG7gM2wfb+2edekOeef1HxPOfss+RN556t18nAcPn+zT/SSb6M/tfU1EhNdbXmifkP5J8JwKzYy/Uv/ukfa9l2r+E69NjOe3zyCLgQcPIYeg6OgCPgCDgCjoAjMAoIQAhtVJ/izjvvzfLE408UzkFejfwjCHAcvyeTNU1A0cwnn08GYSCPJiAICEY8g5CAOdCgmrIwYm3XLB6FZg97EbQrHh548GF5/PEnJLhLNe2HzZUIwhJakNra2oIZkI3OM7LPpN7nnn9Brnj7W2VWy0zZsnWb/Oa3TynRx+d/uC8RBICBAcXSBICzzjpTJ//G6+P7o4NAxeDQJ2F0yvVSHAFHwBFwBBwBR8AReEMI2Oi/EXv8wLNSLCvBMmpNXBnZmzPx1GzP1QNNJWYolZKqTCmRZXXgV2sNiloAKgZXRjBAC9A/MCBzZs+SJYsXvaE6l2piwxIzn7179uhE3arqatm6ZYsKOpju1Dc06MJd4IgnJQg/2IMb9NEEIaOS4LRwwWmy4bHH1fsPE3/ZwBoBbGAgaAAQpjpeeUU+8IH3a3rLp1SxKtd6uSagXHvW2+UIOAKOgCPgCJQZAow+QzRtFPotl18qGzY8FjQBkSCAmYkFI5eQ1LCFBcFSybzkk3lJJHOSTCAMBLeRpLe87R7KY0IxI9eTmpos63EdmwBw07/+uwoAEPVkRPBbW1ulvb09aEUiMyAEArCxjcaDU/wYnBASNr+8RRoi4QHhC4spzKgGIg1AV1eXCgh/+dUva5+QF1iTl4fRRcCFgNHF20tzBBwBR8ARcAQcgRNEALJoo9BG1i+8cLmsXbe+QCIhuHFBgHsIxFyDrOZTKUmmkpLMJSWHIJBLSAWklr+IjIb0TGDR7j0AACAASURBVBoeVBeWdXW1hRVrT7D6Y3YbbaFdFlORf/qXf5U9u3frSD2YEkjD6P8Zy5Ypyec8xB7cwNs20hW30KxUCu1A2Oc/k6utLxAAEKIQAM48c1nB/Ic8PIwdAi4EjB32XrIj4Ag4Ao6AI+AIvAEEjDRaDKm9/LJLVAjATShEnsB5s+9nnw1CahuCQDILwWUCcVJYUMxIbbw6pCcf3Faee85ZR5DoeLrxsG8YQOx/fu/9snPHjshPfyDiNrJv+MXxMIHL2sk186AkUiTyFRXBjSiCA64/DT8EgM79++V97/svav5DXawPLU+PRx8BFwJGH3Mv0RFwBBwBR8ARcASGAQGIJCT9oguXy3rMgnI5JZcMSCMUcFw0DgrCgQkFFieTg5JPMLIdBAGqpfdGqwST/6KFC3TC61AyPAxNGJUsaCt1txH/hx9+SL31aHuOMhp/NIJu50JegfiDGd6T4oJAEA6CxyXSIgDg/vNLf/6noW9cABiVPj+eQlwIOB6UPI0j4Ag4Ao6AI+AIlCQCEFvmBrS175K2trYC0UQQsNV/szETH4gpI9TcZxsEl81GtzEBio9iv/lN52jbudfIcEmCcYxKQfZpD+Gee++LUoUVl4/WHtpJoN3z582TpqZGPca155Yt22THjp1qJpRIhlWXEZRYUdkC94MtGpcDnZ3yvve9V4UQq4Ol83hsEXDvQGOLv5fuCDgCjoAj4Ag4AieBgBFWsvjhrbfrpFY7p+Qe+/TY2gGQU8xViG10XNPFBAXygtjiFvOad6yQua1zCuT/aKT5JKo/KrcaHpDwP/6TL2r7C557Uin1opSqrCwIRZMnT5brr71G50I8+9zz0t6+S68tXrRQTl+6WG3/t27brlqAjo79utgXk6fRCiA/UA5lguHSJYt1DQEaCnZcUw3EqLTcC3ktBIprab9WKr/mCDgCjoAj4Ag4Ao5ACSJgBJ74g7/7Ppkzp0jYIaKMaRuhh9Sz2UTVvr4+JbCYrLDf3d0tPT09OoEVDzdXr7hKTj1lrpJWK6cEIXjdKlF3wqaXXtYYEm7ncN+jOMVm9V55xds03QMrH5Lt23foPuR9x842eXnLNmloqJd5p56i7kNraqpVyNJE0T8TOoiffuZZLcvKcwEgjtTY7rs50Nji76U7Ao6AI+AIOAKOwDAi8IH3v1dYP0Bdhxqxjcx4ctms2vsjFEBq8X9PbFNb0Rgwj+CC5RfIJRctLxLlYazfWGa16aXNzHgokH41+okEJeZBQNpPX7pUWmbOkLXrNqg9PxoTC1zfs3evTJs2RSorq1SYwgwIzEwLQBoIP7hyL56aMNVqnTPbsvG4RBBwIaBEOsKr4Qg4Ao6AI+AIOAInjwAElDkCeA1a9egaXUxMR7sj3/YsKiaRJyEIKgIA5+bOnauLgc2d2yrz552qJPbka1MaOUDM2R568MGiAMA5Jk9H1xAIOJ4+fapWet++/ZoWMq/elCIb/0wmKzt2tOnEYs4jUDH3AlitHIu5l5H/3bv3uBBQGo/CEbVwIeAIOPzAEXAEHAFHwBFwBMYrAggAEFMzd0EQYMN+nZHtXbuCbTsagObmZl0ll7Tvf997tMmQVgIklvMcmxnLeMUkXu/gux+xp6gNgL3TTkbz84mEjvBzz8FDhwqCEFiAK0KTevvp6iqsxcC5fD6n160szS9yyQqW5YShtbEcYp8TUA696G1wBBwBR8ARcAQcAUUAExQjncRsp82fJx/+4PuV3NfW1kpLS4u0tMzUEf8Fp80vjGCTgQkQtl8OsIKBEXnceULMIerEOopvGoFICKLNloZ0CABG7CH9A/0D0tXdrVtff7+gHbDrljaex862doWRax5KBwHXBJROX3hNHAFHwBFwBBwBR2AUEIDgWmCfzYiynS/nOJfDTCeQe9V4oPmIRu4Z6Scw+ZcVfsEFgk/A9IfQ29dXELQg9nE8uc6xCQXso4ExjC0t+XoYWwRcEzC2+HvpjoAj4Ag4Ao6AIzBKCMQJLUVCVONkdCKNVDOR14i6mgJFWoFtkTeg6dOmKXG3kX3SIgSgCUBwWLpkkZoG6ZyAXDAHIm08PfdwbMKD4R/HfJS63os5CgIuBBwFFD/lCDgCjoAj4Ag4AuWLAKPRxRFpkQMHD2pj455wyrf1tCyM1AfSng3EPTL52bhxo+zavVvOPPMMXU/ABAUj+JhTXX3VFVJXV1cg+CYIGOk3QcDOL7/gfIUTzMHYsC9vjEu/dS4ElH4feQ0dAUfAEXAEHAFHYBgQMPJJPJgPJkFYBnV39xyhERiGokoyi4oKaF9od1gVGVv/uEAQRvJ/8tN7lKi/64brZOnSJcEDUC4nLBb2nnffoG1bvWadCgEQfvAcKiwcIQhEGhc0CATXBJTG4+FzAkqjH7wWjoAj4Ag4Ao6AIzBKCJgwMErFjXkxEHQI+IoVK2TlypWRIDAozA2oqMgqKYeY64ZnoAMH5Hvfv0UuXH6BrLjy7brRCOYLPPvs8/LY408ccc9QPCmPc6Y98DUCxvwROGoFXAg4Kix+0hFwBBwBR8ARcATKEQEjqJBUI6/lPjKNAEBbswXvPGFSbiDqWcF1KPN04zj09vTII79eJaseXa0mPAmEhGilYfPAVBAcYpN8DVMEAMyB2Fhd2EPpIeDmQKXXJ14jR8ARcAQcAUfAERghBCCpRlQttqKGHtv5cogh7O++8bqCFiCYBYFF8PpjhD2Xy6qwoOY80TwBJfQRqWcSsaU9VszkYTbuO3PZMp1jUA4YllsbXBNQbj3q7XEEHAFHwBFwBI6CgJmEQHQhhHHCa+c4v29/pxw4cECvL1q4QGMbSbZsSUew+ywvO2/pSjG2umr9owqWo6360L7Z/PJWWb1mrTQ3T5ZDuhBYrvAc5HI8E/jwD/2akgrBGSh5JJjMiwYgkRC0ASo1ROZF9Lf1OTHpFd/IFKi6pkbSmbSsWbtBFi08Tc46c1nhkbD08TwKF31nVBBwIWBUYPZCHAFHwBFwBByBsUUAsoUgwJZKhc8/hO25519U0t/T0yvV1VV6jeuVlZXy+BO/1Uozojt3bqvMaplZII7ca0SOfSPSY9vK1y+dutr2+qnLI8XLW7bKXXf9RCDlM1taJJ1OS29vb6xxYX6ABOqv2oIkKoJkUtMMMrE3EgISLMaGe1UTCoaYApGWQPqZM2fq81SZqpQtW7fL/v2dsmTJYpk9q0WfQ9KZgMmz5GF0EXAhYHTx9tIcAUfAEXAEHIExQQDiSzAXjU89/ay8uHGT1NfVCW4fcflYWRnIP0JAMpmQRCJZSH/o0GElcaSdMX2aNDU1hlHfiMiNSaNOsFAVAvCSE2FSrgQU4e37N/9IOjs7pa6+XvuStk6bPl12bN8WjfzzXIRRfCYKWzCvQapBSibDYmIQfxMIWAMgpgmw5wshgHtqamu13IGBAWlqapK62lrp6u6RNWvXCxqmc885S82FuK9c8TcsSzV2IaBUe8br5Qg4Ao6AI+AIDCMCRrR27GyT559/Ubq6u6WxsVFSqaQkU0nVAjAqiwYAQQEhAJeSFlMVNAUQy7b2dpnSO1lmzpyhBE6JYuT+cRirPDJZRcQ/io4oo5wI6eaXt8iPf3yHkv+qqqDhscbW1NTI7Dmtsqu9LRIA8BIUJg+bIAA+9CuLilXkcjpiz/NhGgGeJ3umiFWwisyA0DRkslm9n3kDJgg0NjRIVWWloJlAMDGtgNXL49FFwIWA0cXbS3MEHAFHwBFwBEYFAUgZhJ1RffYJGx57Qp597nmpr68XiCC23pD+ylRKCR1pIXpBC0CcLJI/JXpBk8A93T290rttu5w2f57eW6oE2toOoZ0zZ47s3bu3gAfXQr1DlxipHZUOGsZCAlkPJlm051e/flSeeOI30tjUFPVnZNaDhyBb9beiQhoaGqW7uysi8+EZ4VFBEAiCHfcxUo9AWKFehNAOsR+sdziX0LRhAbJBNTWa09oq27ZukWw0QRihgGeRGMGzoaG+oBVYvGiBnLnsDH3WSKOChpsGDePTceysXAg4NjZ+xRFwBBwBR8ARGLcIQNQg8RAr9u/8yd06+oo5D+fV5ActQGTyw7lA9IIGADIW3wLxK04IxoQkn8/Jtu075ZS5czTPUgaLtpwyt7UgBJhwUMp1Pt66Wb9B3G/+4W3S0dGhJl7Wf+QD+ec6RDw9MCBTp02TG2+8XhcLu+mm/1sg+4z8B+EITQCLgEH0gxBBfkwgtmeBmDyJuQfyf/WKq2TpkkVyz733y8oH7pd0ekBy2SYxr0KU39DQIGgFMD9jwvL+zgNqlrb8gvOOt8mebhgQcCFgGED0LBwBR8ARcAQcgVJDIBC5MDr8w1tvl8OHD6vdvwkA+IZP6AhvqHkgksXJmRwTiMO1MBrMOfLmHG7nIZdbt22XBafN13Mht9L4bxhQV9s/WlwatT3xWtC+h3/5iGx47HEl/9XV1QWhjPYiCJoGoK+3V6ZMnSqf/uTvqZDH9c9//nNy/wMrZcvLm3XUP9QEzQBCAMJAJpo/EJ4Hnh0C91I24YorrpTrr7tG9/l33TuvloULTtN80Qr09fVJAwIIpkKRhqCxsUHJf1dXtzRPapKDhw6puRCaKg8jj4ALASOPsZfgCDgCjoAj4AiMCQIQNExDMIHBDMMCI7pmE08aI3J23WK7VowLV6IFpiqUXMbJoKUohZh6B7OWYLJi7aS+AGAYWFwKdT6ROvz1N/5Gbf+Z3B0f/Yf809ZMOq2+/1kA7ILlF8g1V19VIPBcP+P0JTp6//NfPCAP3H9fTBCI18bMhRAqis8M+P7vf/h2QcjijqAxqNA8lyxeKH/8J1+Uvj68EQ1GTkjDfAPura+vU9ehc1vnSF9/v5qZ0Q7rq3gNfH94EfDFwoYXT8/NEXAEHAFHwBEoGQQgeLt27VZSRqUgVmgCIF/q+z0a+P+Dz31Ovv61r72q3qTv6emRt192mXzzm9+SiojCmck2+ducAyaiEjhXSoH2UieLj1Y3PB+VWr2PVs94HW3/u9+/RW3/bfKvzesoCADRqHtPd7csX75c3rHiSn0eDI8gEAaN0Q3XXSNf+MIX5Mqrrio8MxB38x5k6whgMjT/tNPkqquuUgGA58SED+J44Bgh4dRT50lvb59qpLq7uqS/r0+fre7uHn0umXAM+a+prpbde/ZI/8BAoU+srfF8h+4PV5qh+ZbzsWsCyrl3vW2OgCPgCDgCExYBiBlmOm07d0p9Q0OM1AVhANIUBsSPJO2ch+SbwAC5JEDmqmuqJZvNSQ778mhtANIzUbi/f0BXhp3V0lIgb+RRCsHqYTF1pv4Wurq6bLfkYupqgX02+gIPO3HvP5yz9mH6gxCA2Q32/729PfLhD39IlixeZFlpbOkt5uTpSxfrhkBg5392zy+0TEx8OMdmGpYjMhxyYPdz+g//2xdk00svyz//8z8XTIIwDZo+fXp4dnbtkUmTGnXSOnMF+vv7JZPO6CRiFVoj4ZU8DQPOD60L7Y5jEa8S99n9Ftt1jidacCFgovW4t9cRcAQcAUdgQiAAQXp09Vp16XgsggMpigcmglZUYAceyBLuHBkxJjA5FF/vPb29kmM52WjU3/LAo1Bn50EdzZ3U1KRkK6Qqrf/U1+ps8bFIYynUnL6jLwnss/3Hd76vk7zx/sOxjerTHkhw3P5/xsyZ8uUvfVHvJx/SWJ8eq31Gru26CQScByvKoFyCnbO0R4spk/RMGP6Hv/+2/OM/3aTzD6zee/e+omQfkyHWFJgyuVm9V6UH0nLo8GHVDnC/lUlMuYT4eda9QLPA/IOiZgQPV+EZxvQIbcPMGdP1XurFRpsmYnAhYCL2urfZEXAEHAFHoOwR2LJ1m2oBIENGdmg0+xAoRsLzg7iCLAoCmHmIGOlPSGVVpSSiBaQg+eTV29en2JFPkYAVCRor0TZF8w+MtJUU2BHxU0zU1KX0TJiG4gVJpc8wuVq/4XFd4RkXr5j+WOA6bcL+fyCdFiYAf+QjH9KFuUhj/WXpXyu2flWMIkGRc9TD8nkjfUva+H1/+F9/XzZu2ix33HGn7Nq1S0f9WXwOAo9GiXUFmpsnSVNjk3oX4plLpzPCRGLyoq1WF/YfWbVa+vv6paa2RgVVyH5lZZV6H0omw8J3CBw862gY0JAxeRphlbTx+r0WLuV2rfj0lFvLvD2OgCPgCDgCjsAERoBFwbCzxrbHyByxkUVcNg4qMWLyaF7pMP7hzQVkMCfJwh4LKGZ1lDmnAoTlRX7YjQeSJ7Jnz16ZOWNGSY6uKoGMtcdw6e7uLpDUQmPHcCdgWTRPAeNt23fIXXf9VKpragruP6ki19hCfwXzH3X/ecP16p0nnhf7xzPqDU4EYtu3fCwPYsLx5Gd5xe9FK/CVv/hzwXPVnj17dK7ApEmTZCA9oCP5AwNpFQYmNzcrsUcIOHy4S4k9o/m0+YnfPKm4NLDuRW2NagxMA4BJEUISGwKArn1RURzxRwA+cPCgeiSaPaulIAhQV6unNrCM/7kQUMad601zBBwBR8ARmLgItLW1K4FXsh+Rf4gihIg4n0pFBDKQuReefko++L73HhMwOB+jzObvnYRBixAEC7uRhaUghpC04yWIdu9IxwcOHJSOV15RXDCZwWxkZzotCAFvf9tbRrr448ofAmobN4Ahk39ZYRcBAJJrgX6kHfSJ2tBnMur+87Of/oQmIR+CkXkj9Hb/G4nt3qHx8eZh9w1N/6EP/I78etVqWbduvaBFYlNtQDot/f19uj95crPOFTAtB/NSfvnIKhUSEAjABNO14mrXkH7IfxAAUqyBEa17QT3idWFBs459+9VEiGeWAOZgF083tN7lcOxCQDn0orfBEXAEHAFHwBEYggATgiE+mP1AaCA4Q+McXoLUBEjk9LPOlr/4yleUSEGCqqur1GQCIvSOK67Q+3t6+4R7jCzF8wurzFJWXs0t5s87dUiNSuCwokKJ44EDBySdyajJDMTazGpKQXAx4knM5N/bbrtdavGawwrP0fwMkLTJv0yuRZjB486nPvUJNf+hHaQtVSJL20wgpS2XX3aJvOXyS1UYWL/hMe0jhAHmBATzoLSuI4CJEKT/Z3ffq0IP6wlA8MNIP7b/geCHWJVgBQGIZzpswayJcgM+lZLJZAXzOZ5ZzpUqbsP9C3IhYLgR9fwcAUfAEXAEHIFSQSAazWSkGGII8YIIqSYgOs5lg4kExMeu276OMkejozZyThoIvwVIP8fErCAc9osmRJauFGLqGFxehvrxH1yMeINNKQTqhJ37448/of7/GeG2utEPBEbFEQDQYnzsYx9R0x+rO+0hD+6hL0sxWB0Ne9qFIDB37lx5dPUaXdsC7caUvsnqLpR93Ib29fUL3pwQBlKseM2WDAQfLZTtm2CgrnCHCAC4uuW6YhSZCLGKMaZss2a1HPFMlCJ2w1UnFwKGC0nPxxFwBBwBR8ARKCEEIFdG5hm9N4IP+WEf0kWabIz4QuATiZy2gtFR7icmkB4iNpRUwjED+WduQSDVpDdypzeXyD/IH0RRhZgYOaauY1lfMLXyN256STY89oR0dHQo0aW/THCz/qQvmPg7bfp0efe7bzxi8q9hT37xfEukC7Qa1MuEGqsj2hj25887ReadOldWPbpGV0BW8t8/oFqBVzo6ZNOmlwTCzv3an4Xlx0Q+/fGPy9x58+Rbf/stJfLkxx8BwWHF294mN/yX98pffz2siUEeJiyBF8Ly/s5OmTJ5cinBNWJ1cSFgxKD1jB0BR8ARcAQcgbFDQP34mxtHHb0vagGMVBIrEYpMICCXhLgJESSMkMtl1UMLZCnuUt2EAF0/wGzUI6EDAltKQSnhYBj5V4IYEwRGs54Qz6Eknfpg/nPXT36mE3/xXkPfkA6hjXuI8ZzDyr8XXXSRvOPqKwvCA/UnbTwMPY5fG8v9eL2Ots+5oBVolbXrNujEYUye2HimEBgUm0iAJT34WWDfsLNRf3sWSYu2gGDp2M/mspJMpaSrq1uqq6rVZanlV66xCwHl2rPeLkfAEXAEHIEJjUAiIoQQHTQBEHyIkcUQSggR5wikgwjFeWQ4FzQDuh9pD0hjxCsuBJAG95QQViNdpdQJN15/rax84AGtEvMlqO9oB8oEO8OPGLy+94Mfyr59+3QCLNhZv3CNDfMfzGG6Dh+Wj3/8Y7J40UKtv+U32u0Y6fJo16mnzJV5p56i612sW79BnynmAVi/DY2tTpwHM55x5gxUplK6cR1NUKqyUq9nM1mNSQ/eaIgwvWKicENDvWVXtrELAWXbtd4wR8ARcAQcgYmMwJzWVmlvawsQIAhkswXTHyOhXGSfABEywcCOB5MJXXWWY0gVAkT8Xu6JEy5Mh0hjBNXy1gJK5B8kUIl1Lgg3o10tMKF8w+6lzfj+f0wOdHbq5F+bpExfWJ8gADAKjvnPl//8T0P9I5t/8ipFnE8WV2sTGFx26cWys61ddu/eXciW89if4eoT8g4OFoJgGgTRBEJAZUpH+bnOpGE8CfGs5hNoWMJdmh+rZESCsuVVzrELAeXcu942R8ARcAQcgQmLwNy5rbpYmHoIgukYice0J5oXANFi+/Jf/pWaWIR5ACKD+UFJJFlQLKmmEd+5+RZNl8lkdMQ0TtCUqJJ3JivpTFpHXjGpYGGnUgyh7oNIP6NCnsEnjhf7tj38y0fkid/8Vr0w4aUIDQDpTUiA/IM5qzQvX75crr1mhV6PawlsvxSxPpk6GSk37Nrb2/XZs/PE+pcPsQkBAT/IfTARws7/1UJCTHhgjYxImLWYCce7d++RlpaZ2lect3qcTJtK7V4XAkqtR7w+joAj4Ag4Ao7AMCDwtrdcJuvXb9DRfUyDIDKMLscD5ywYAbI4mQ8j5oNJzIkqJFER7NMZSbUQ0ork8jklqwgRS89arJMrOw8c0FVfGxsaCuSW9EZa2R8LYkW5FkL9wzETURlxHu46kZ+N1ltMuT+45Vbp3L9f7f8h/6TjPJoU0hEz+j99+nS54Ybr5fSli/V6vH6GpbWnXONfr1qjbad9YMNzHOKgAcjjnSoV+vG5p56Ud1177WtCof1OPvmQj62aTZ42HwYNAunieL9mpuPwogsB47DTvMqOgCPgCDgCjsDxIDBr1iw1CYLMEAYhOdFE02OZ9mg6RqNxu5hPCgQrEblgDIJAsWSyhUjlsjnJZDNy1pnL9CKLN5E/i3MhGEyfNrVAqCBahLEksArHEGEgvghXsYUnv2dEkpg2b922XW697Xb1/FNTW6sFmKAANuDG6D/ef6ZMnSqf+dTHFTsz1SpnUjoUbcOs8PxGWhLSKWFXIh/IPBPTCWecfY789Te+oZotzIDo15rqamG167dfdpl6sMooxtlImCgudqe/j8hUi9WJZ0yfpnmWK+YuBGj3+j9HwBFwBBwBR6C8EIA4MbJ924/vUNtpWsc5zCMyEJ2ouZyLkyz2bWIqMaYRFblooaUhJjRmjw1xra2pUT/r9fV1OrpdW1urpJdFn7Zs7ZJJk5oKrhchVZQzNuQqEohi7aYeRipp80gEFqO65ZYfCcS/sbGxIARZ2WDIvA0mVvd0d8lHP/oRdf1pOCFAsG/HI1HHUsrT2km/gJE+K5E2C6yYO4FgpFs2IbkEcyjCc831MHk9zHnhXtIRstmMrq3A6D+rBVvAqAizIfNy1d3dU/hdkEbLt8RlErsQUCYd6c1wBBwBR8ARcATiCEAaF5w2X2bPni1tbW1i3oIgMxAsFQbS6QKxhGzhGUWvxRaa4nxYgTWYA8XLIK2S11xOTVcYwe7q7pb6ujqdE4A/d8gaW29vnzC6yrmpUyYrCeZ+C1YvI1tcs31LMzxxcWKu5WdljZQA8NDDj8iTTz0ljU1NijHlWHshp2AIdrj/nDp1qnzpz/679gNpDIPQD6WxmJnhNpKxtZvYTNB4WoKNf8DMhFTWukjkgntbhvrB1LCzmJWHCVxjwTHOWzrO8wyAMa5wEQTYJw3nx1JrNZIYuxAwkuh63o6AI+AIOAKOwBghAHkhfPTDH5Bv/u3fKamxuQGchwBZIK2RIMgP5AriQxojrMTxQHquQ2APHTqk+4cPH1YXl7hxhHQxmgrpZ5Iw97OhGSAdo+FmJkS+Rtas3sScG8lAGVbecJVl+Vm9cf154MABNUtByLJySGf4sfJvT0+PTv697p1X662WzvIpVyJq7Rsagw9tJraNNObulmcJ4RLCzgJ3uVxRQOKZJPD4cC+j/syv0PsjIYC1AoZibP3B/QhkhHLG3YUA7WL/5wg4Ao6AI+AIlBcCcRL1u+9/n9x6648DmYLYmDYgMgvSEdZ8XklVXAgw4g5ZggwZaQrEKkzQZDGxc885WzB32btnjxw+dEgaGhuV1DY1NemoKwSsrq5OBQLIF2SYcyyOhTBgttejN/qK8UcxWLuKZ05uD3y2bd9RsP03bYjlCtk0wjnQ36+r2WL+s3TJIu2j4a6PlTueYp43ex7Agw1c2SDpQQDIFgRWtAU2qdfmB9BeZGGEAPAOx+yzGnbxeS6ez6tGBpMhBFfKjwsB5dYvLgToI+H/HAFHwBFwBByB8kIgTljmzztV3v/+98ltt92uZKpAbiBVTEZl1BWSxcRh3IdGmgAIEIIAIS4EQKjIAxOWG66/Vsj/0ksuUoK26tG1snbtWhUCurqYCzBJGnqCNgAtAIswoSmAxBEQIjZuekmFgdmzWjQPI4BxAqaJh/Mf7DBmjjScWX/nezdLZ2enthOBh3ZAXgkQWN0yGent65MpU6bIl7/0RcWT6/F+G846jce8jPi3ts4RWV/EhuePZw9c2UhnuNlzGW8vzzCYE8J1Fs4r3sN5+scEs3Q6I83NzZq35WP523E5xBWD9lSWQ2u8DY6AI+AIOAKOgCNwTAT45P/ykVWyft16JT1GsuwGJVMRsUIoYI0BI+JGZMkDIsVcgwuXny+nzZ9nt2vMdfLRctZvnR0MwwAAIABJREFU0HUD0AygFWDUv74uTIzFTKiuLnjHgaRBwPDmQpg9a5aWQZmUZXXgmtGWEyVlf/j//ImgjWia1Cx1tbU6Ube6ulredO452h6twGv8s/ZZHE/60uaXZd36x3TlX8g/7TKMTXBi8i/mP93d3fLRj35YF1aL5+H7AQHD1+K//fY/6AWOeTaTqeD5h75jA++qqkqpTFWqgJmqDHNRWC2YfuAZoi90onvk7jZMHjYNQzCRQ1hgzsCyZaeruRqFWh3KrW9cE1BuPertcQQcAUfAEXAEjoEAZObtb71c5p16iqxes0527thRGEHlGkE1A5HphPlKh3TpNUaqReTCCy+Ut731Mj039J+Rc8phrQJ8vK9Zs0Y1A8wFQDPQ09MrDY090lBfr2YXNTU1StI6Ow/K8y+8qF6Elp2xVGbOnFEQAIYSsaHHQ+uh9Y3aZESce/AgI5I4QgtgbUfgsPtM8LD2xPOPp+c6BP+hXz4izzz9jFRWVSkptfvJky2Qyz7dZ/Lvu951wxHef+L5+35x1N/wnzNnTnHxO/qVydSRBsDShP6VsIgY/yNNVzKJIJDQSQL0lQkE4My94b4g3KJh6O3rLQgAlqYc+8SFgHLsVW+TI+AIOAKOgCMwBAH89TPSDglCCMCE55e/+rVseOxxTckItU3DJUYkQCAorDiMKcXgoPzFl744JOdjH0KwLr3kQrns0ovkm9/6trrAhGRBiFlXQNcXyGQEt6IIB4yOM2p76PBhWbV6rY6Sn3XmGVoAebFBqE1zwAX2XytA8IzoGTHnHPlwnmAkkOt27Vh5xvOzOuH956mnn9bJv/ilt3yN/BMzB4K46/Bh+cqX/0zLoS/MLOpY5fn5gMCc2bNl9+7d+vxyhucT/HiW4iP9nIu69Qjo8oMJXfBOkkf2vSUiHyYdo6WZ29pqp8s6Tn7ta1/7Wlm30BvnCDgCjoAj4Ag4AmEkdIi3E0x5MOtpbGxSUgVBVTOgyBQINgWpuuSSi2Xu3LnqaQgojeS+HqwQZht1bW1tlf2dB2T//v3qeUUna0YLM+Vzg3Lo0GHZ2dampNju27+/U/bu7ZCa2hppamxU4mxE3fJ9rbpwDeIdD7m8yNatW6S6ukpH7TEjYZs1q0WYk2D5Edt+/H7249cQpHD/iTZjqABA2eCXHhiQ3p4eufjii+Szn/lkITtry7HKKST0HTn1lLmyatXqwvPEM2Ih3h9DsSRdYcsPhsnDxLqF/mF9ABMo0gNpWbjgNNVQWf7lGvucgHLtWW+XI+AIOAKOgCMQQ8CIkJ0aSpaGHsdJFvfY9fh5O2d5Do1JSxq7B1K8fcdOeXT1Wtm1a5eazTA3AC0AbjQhYiwyhichiDnpuZ/zkyc3q5nQm849+wgSPrTMYx3jiai9fZesXLlSvfE0NU2Suvp6rQMEntFkymppaZFZLTPlvDefq1kdrY0mWPzgllulo6NDBQDSGannumo7Mhmd+Dx9+nR521svlyWLg/cfw4UCjpb/sdowkc+DGc/N2nXrj4BB5wckkyrQoVVhfgAx/ckzRGzzAOgf0hMX1F6q8RosaAHQSq248u0Tol9cCDjiUfIDR8ARcAQcAUfAERgpBCByRoBxKbpm7XrZ1d6uxeEph4m61TU1BWIe9yKEIAC5JoZMv/lN5xSqCZE2gYGTdsz+1m3bdf7D3r17daSeNQ3279snTU2NUt/QWBjBhzwykh+//8xlZxTKsfyJcf95++13al2NcFqZXEcAwKykH+8/U6fKH/z+Z7V+kE8n/QrxCf0D2x/eeru0t7crjpiroa0ycyD6gs3IPzGYc04FgAQCAJOEzfAtVCOsFJzVNSx+76MfKjxL5d5XLgSc0GPoNzkCjoAj4Ag4Ao7AG0UgLgRwL8cQ6nt/cb+8vPklqaysUreaaANMGICcIwyYZoB7CFMmN8vpS5dIS8tMPTYSTmz7//6f3xPIfw2jw5XBawzkfMf2bdLQ0BjKqqvT2LQBOkqsOQZ3kggdV7z9raodIN//+M735eDBg1of6sQ5AumoWwby39+vE6Hx/rNo4YJCGtJZ+qgIj04AgZt/eJsKAoYnuNNvSUb6o0XpTBiICwFgzzExG31GQLhgzsbVK66U1jmzNQ15lntfuRBwAg+f3+IIOAKOgCPgCDgCbxwByBYkjJhgJAvC9eLGl+T+B1bK9m1bpaamVkfoMdcxW3tiBAK2QNBwEJOTaVOnyJIli9We32pEXqseXS2v7N2rZJ0RfoQASDuBmNFj26wuHBuhNBJIXSGLNTXV6tVoX0eHmp6QlvqTjjRq/pNOK5mcPmOGfC5m+295Wvutnh4fPwJgGMfxR7fdod6CdBYwgmFE7Hm+2Ogf4qIWIJB/zhGs7+hb+u6ad6zQeQd23p7N46/h+EvpQsD46zOvsSPgCDgCjoAjMC4RgATHyVWccEHwCC+8uEluuukmJXHV1TU6P6C2rk7JP2QeAq+agurqAv/jXjQDS5culpaZM+UvvvI/VHhAYID8cx+kEEIYJ4WcMzJPTKBORhStTtSbjQXAjIiSlnMc4/EIDUBPT49ceNGFcu01V+s18rE8SB+/Vwvzf8eNAGQdPO35AXsEAUyDLJg3K45JZ5oBjuP32nNHf8ycOVMuOP/N6i2LY/KNp7W8yzF2IaAce9Xb5AiMEQL2sSO2l6y9sDkX/yDadapqacao2l6sI+AIlAgC8XfHPT+/Tx588EG1366trQuLelVVKaHHVAjNAJOKea8QsPNGM/D8c8/pyH189B/BIS4AsG/kn30Cx5YX76TwXgqCCfIJ5NDMfKgnGyPIbAP9/Wr7b5N/NUP/N6IIgD9B52fccZfu67lIK8AJJgHj1ta+MRhu4fLW7r1w+QVy2aUX6738s3SFE2W+40JAmXewN88RGG0E7OVq5XJsH1RGcvjQWhpiPro28mL3eOwIOAITEwHeCfbOAAH2f37v/erRB7LOyD6EnjkCVdXVBY0A3oS4vmPHDtm9a5ee57quFhtNFDXizzuIjWPeTbyD4gIAx0eSQcgmAkZWO4W1DHp7e1XQGBgY0Mm/U6dNky98/jNaXxMkJmYPjl6rh2oGmGi+c2e7rN+wQck/NUEAIOg3iOdJRFh0jDUH3nL5Jfrtsb6eiP3mQsDoPa9ekiNQ1gjwsSZYzIv1rp/eHT60UqErOP7y4YflqhVXqwqfRYKuv+6awj36kj7aCi9ljZo3zhFwBOII2IAAsZEzrvNeuefe++TBlSuVtGMmVFNbq2TfTIPQDDz15G91PoGaDUUr9xrhHyoEnPfmN6kJSGNjg1YhncnItm3bZdNLL6sZCceUS10sQDzZ9u3bp4t+MZn0wx/+YGHyL+knIpk0fEYztmcEzHlWDHtiNtyJshYAGqK5c1t1gTxLR2z3x+scf+bi58t134WAcu1Zb5cjMAYI8OJ9/oUX5ef33ifbtm5V38x8EFmyPbhkC67crGqkn3vKKbLiqivU5Z+d99gRcAQmLgK8F44WOM/7hDkD993/gHr4qaoK2gA0AT29vUrMEQrQFqg5EHMACr7igwlQc3Oz2uwPpNPywgsvSlv7Lp30u3jRIlm4YL6SfCYW74sWNcN95OBgEATC/qC6/6SOCBJLFi8skFDOuRBwtN4bmXM8E/ZcUEL82bH9OPEnTVwAmGikf2gvuBAwFBE/dgQcgeNGwEZS7EV6+50/lQfuv0/d/AWVO14agk/migqEAWx3g62t3UNh+XxOTjl1nnrT4ANKvv4hPe5u8ISOwIRBAGJn7464MIBmABMdRvvNm5BOCMZP/BGLRqXkPe++UWpralSzwKg+AkNdXa1MnzZNTjllrsyZPUv2d3bKiy9ukgMHD+mkX4QAZBPeTdQB06Dm5knyznesKNRnwnSCN7RsEAizacqmOd4QR8ARGC0E7GNM/NTTz8jHP/EpWfnA/ZJK4XovEH6IPxqAEGNnW7S95TxEn40Pd9vOnfLVv/yabNz0kn9UR6sTvRxHYBwiABEnMAL/R3/4B/L2K65QASBYfIfRYNUlRKPEsHfeU3rPksUyc8Z0eeHFjYI9v73HKqRChYHe3j45cPCgmpFwzTa9OfpneXV07Iuf9n1HYNwh4ELAuOsyr7AjUDoI8DF8+pnn5Nvf/jv9gFrNbBSfuCgA2FXzwBA0AkEQMH/dCfnud78vm17aXEzse46AI+AIRAiYFoBD9nkH3XDdO2X+/PmqZTRBwIg/1F+3iNBPmzpVc+rYt19jBAq0AZlsRv37M+m3vX23tLfvUpOfoAFgXkCYG2ACgNXj8Sd+G9XMI0dg/CHgQsD46zOvsSNQMgjgo/lb3/xmYUTfTID4YNpHslhZMwMKH+8gIERLt9siL0lsdhPyne98r3ib7zkCjoAjECEACbdBBvZNENi2bVtE94uLd3Edv/FskH22qqqwWNjhw4eV/JMGIQDXot3dPdLV1aUbrkAz2awwB8Du1fwiYQJzICvfO8cRGK8IBOe447X2Xm9HwBEYNQT4ENoHl4/w0888Kz/7yV2Cv27IfzzEBYDzzj9fzjn7TFm6ZHEhCeZDeG5gNU91FcSVyDNQMBk6coKX3RjP18557Ag4AhMHgfg7wIQBWm8Td4l5V0HQiXO8tzA7jIQAzof0RVOfIARkpX9gQBLJhKTTGfVmhrkQZJ98ht7DMXXZ2dYu55/3Jr3u/xyB8YaACwHjrce8vo7AGCHAB88+wHw0/9f/+hv1wU117Hxx0m+o5Kc+9Uk5felieejhR+R73/uBjuDhxeP666+TP/j9z8r9Kx+S9es38AXXj7Xlxcf9F/ev1EyuufqqWP4hX//vCDgCjoAhEN4/aBWN2BcFgYImAEFgcFDnAXAf6www6o9QwMRgyH46nVbCz/uH8yYAxAdAuJdj2/bs2WPV8NgRGHcIuDnQuOsyr7AjMHYI2OjarT++UyuB9w0bWRtaq3dcc40KAP/53R/oQj+WLpvLyQMrH1RNwjtWXCkXnH++knw1DIq5Blz161XCxge5KGQMLcWPHQFHwBEoIhA8+AQtAF7HIOtoA5S053KyfcdOTTxt2tSitkDNgbIqIOBhiHfVooUL9DiTyRQIv+aVyxXeeaZBKJbue47A+ELAhYDx1V9eW0dgzBAwEg8hv+vOO3QxnYH+/iGmQGEkDj/dl11ykTz/wkZ5/rlnCx9N7sV3d0NDg/r6xk/3xRcvV+9A2rCjLBZ2730P6P1W/pgB4AU7Ao5AySJgAwWYA+Vy2PLH7PlzOclHi3xt2rhJdu/eI2cuO13fO7xXGPGH0GP+w/vpqiveJvX1dfresRF/rts+6W1raWkpWUy8Yo7A6yHgQsDrIeTXHQFHQBHgI8v2zLPPhY/j4KAkU6kjCDofVLZlZ56l6nbz8mPn7UNNzAjbvn37pXnSJGlsalIPHuqIO8I7TDJOykMPPqRnyMPD2CBg2FtMLeL78Vod63w8je87AsOJAOQ8PHfB0QCOCWxCL+S9oAmINAJ3//wXmh6vQiwQZiP8ixYulHfdeJ1eW71mXcEcSPOIhAgTBhACKHPWLBcChrMvPa/RRcDnBIwu3l6aIzCuEeBj+dzzL6oNvzYkmnxnNrR8FOHqLLxDQLUelm23yXh5yWYyansLyX/llQ5dmGfGjBnS8cor0Yc8EEzKIrCGAPmaAKEn/d+oI0Af0Cf0g21DK8F1ngUPjsBoIsDzeNqCBfLy5uIaI0EjkCs8qzm0jJGm8eCBA/KDm38kyy84X6684q26UV8mBj///Avy2OO/OeI5tncPvwGCvZvQHKBh8OAIjFcEXAgYrz3n9XYExggBJeTRxDn27cNo+3x8a2uKQkC4HggkbvgSiYxgRsSHlVE1QvFeG+0v5sv1lza/LAsXnDZGLfZijdwjuFl/x1HhnBElSxu/7vuOwEgiwPN32mnzZcvLrC8S1wYUhQCeT31GIyLf19srq1Y9KqvXrFXCj/BqAqwNalBne67Zt2fftAE865ddevFINs3zdgRGFAEXAkYUXs/cESgfBPgY8hG8647bJRG5BOXYNj6Ilmbf/rAQz5QpU9RjR9AGoLJPCJP1mAuQHxyUyZObFaD29nZ18WcWP5YnF8l306bNsnjRwvIBc5y1xEjRixtfEhZT6uvrk+rqaqmsTKmmJggHeFypE7w/sSKrB0dgNBDgXcF75/prr5EHVwaPYpQbNAFFEm9knmdVQ6QVYNjB3jfEhLgga/dxPn4dc6Dp06cXBAe90f85AuMMAdfbjrMOmwjV5QXMy5bYwtGOuWZpuG6jM/EXNWnix7Zv+Xp8/AiAHR9EfG4bjsS2EI/uR0LBU08+KT09PbJ0ySJNG66FvsBWV02CBgZk9qwW2be/Uw507lczongeVjPOESy28x6PHAKGtf2+KOnun98nu/fsUQGOid81NdVSU1OjGwIBAgABEzA0N3v2vqK/T/KK5xPfH7kWvPGcqefQdkP0LMTbYefj5+xe0sf37X6PRwYBfSfZKL8WobQ+7A3yLQmegez7wPPHfi6a3Kv7NunX4iiNpbV+tmO9N5OR1tY5I9Moz9URGCUEXBMwSkB7MSeGQPxjymjkCy9u0tHHtrZdUltbo6OQfARYZZaYUciG+nqZOXOGjtDECQfXCeRp+ydWq4l5F5iBneGn2Ea+t+28xT093fLIqtVy7TVXy/kXLJcnHn9M7zOXfaS78cYbBDJ5z73362qd8T6xDzdIR93mfTaKjx19a/3Bwm5bt+3Q31VlKiXVVVW66iq+1ZmvwchqIpGUVCqp93BfdXWVsOLqrt17pHXObK25PTdmcjGKzTmhoqhv3PzJ8Ni6bXsBG87NbZ1TEHI4hlQWRptPqGS/6Y0iYO/5q1askAdXPqi30xe8bzBBTKVEcjnMgYo5W39quuj0IAkigSIR2yd/ngcCMUIgqwm/9fJLC+/DYs6+5wiMHwRcCBg/fTVhaspL2V7QNJr9Z559Xna2tUldbZ0SjEmTmpT4p1KVGvPRtQ8vk7v4UENQpkyerJNUeXGPF/JRqh0NhvTFsmVnyvPPP6fV5BwfSCON8b675+67Zfq0afLhD75fpk6ZIg88cL9+iBkxfs973iNvftM5cvc9v5AnHn9cP87kRSBi34754GI65GH0EOC3sm79Y3L4cJf09fdLLatCp5LqPjEQ/0D++c1xrOcQCFUgwOQrL/w2mTS5bfsONQ9CW2Ah/vu2c2MdUyd7nu055hgPV1u2bJOGhnrVetDWRKJC28zq1mg9eEaZ3F5TXa3puK8U2zjWGI9U+dZ3N15/rbz88hbZumWLFkX/sIAYgkAIvFeK7xeeX+2rREK/H3m+PXxzEgmxfe6zt489Hwh6F1wQ1jeJMvbIERiXCFQM8lR7cARKDAF7LPHSAImA9FdXVasAAJnAlzMjj8RG7pWMRC/1QV05UvTjjHZg6pTJhRbaB75wwneOCwHrkx/eervcecftBZIDnimEsIgM0h98XInZLr7kUiX8y844vVDOE795Un71yK9lz+5dfHL1vPUL5bBBJAn4+/77v/t/C2l0x/+NGAJgf9dP75aenl61++f3g7cnBAFG/5kHUFVVnA/AOUZNTQAwrVzow9CXaAWmTZ2iJJqK09elFqgvweJf/mqVDKQHgslTNaZP1Ur8Kyt596RUcE0mg0Bg95EF+ExunqQuckutjeVcH+s3tMU33XRT1NTic8Yzx7OJ1sreUbyn4u8qyL++h+wZHfKcYvrIYoezZs2ST3/y9/RZIS8PjsB4RcA1AeO158q03vYip3n3/Pw+6e3r049pKpnSj2vcBCF8iMNLmw8vL3de4BBSAu/vfL5KbT/37n1FZswIk7iGEhDKHHquTOE9qWYdDSPrL9UExDQCRuApcO2a1bJ+XfDAAeE3khhG6UI/0VfkFZsGouSf+xllpWwr66Qa4TcfFQH6y8jM2nUbpLPzgJpq6e8NgU5HVEVHwPmdWbB+SRTMgio0H8ZT0RwwYprHW1RtrbzSsU9mTJ+mgsXRniXLc7Tjob//3Xv2yq9XrZbGxkapq63R0X0GHnjfIADwrqH+HAcCSZvDu4e8IIrMc+nrH1DBZ7TbM1HLs2fqjNOXyOc//zm56aZ/1fkAdp6+wRmZ9tFg0ACwz7Mf3kkJ1QAgNuhvIdIKgCfiIVot0qfTA/KZT31cYSZvzlkZExV7b/f4RcBF2PHbd2VT8/BSDi9j9gk/+dnP5XBXV/BAEn1s4yM2qON58RJzHtJhoztBVR9GeNAWVFZVatr9nQc0b176Vg77/gI/vkfJMPvA+9+rN9gxMeY6fCQh7Er8YhPrwJiNCcHBY0fYZ4Q/zBHI6TVb3CekL67OOW/e/OOroKc6IQToP34D4L5l6zb57ZNPRZ5/gqldIppvQ5rPfOKT8pdf/ar+7uK/G/Lo6uqS5W96s3z969/Q/Dinv0kdea1QQYDJwnafPjex3+IJVf4kbqK91IHAPmH9hsfl4V8+onOLqqricx4SSvp5n/C+scEI1YAlgzkU15gLUVVdpfdDFnft3q1lWP5aiP8bcQSWLlmsgkAYaChqA8JcI4SBsKIw7ysWLUynMxrjsIBj3dJpJfxp4oEBXU2YSe8f+9jHjqi/Pc9HnPQDR2CcIOBCwDjpqHKvpr1IIQ23/vhO2bdvXxhpUztjzEvCiD/XGTUmfdgPgoCpcREA9DxCQUVCkkxYTKakuqZastmM7H2lQ+/lfj7MpPVw/AiAGdixInA8cF5X5Yy8ayAIxEke1yH8gehD8I3k28qedi7EpLPtmmveUSBp8TJ9f3gQoD/pK2LmAUBw2WcjhGtHlmXkmbOW1tIT2+/VrvMb5LeGzXxb+y7N08o8MufRO6KeVgf2qdcLL24s2P0Hgh9IP8Q/hCKh1GNtK+Yl4b2j7xydJ4GggKliUidHkzaOWZSZRyOIgGkEGMe3dz1CAf3AMfMEIPt8F4z4Q/jZV+KfTsvAABsCQL/MaW2Vb33zb+T0pYtHsNaetSMwugg4AxpdvL20YyBgH+OXt2yVjo4O/RDzYYbc82HV/YiU/OM//h+5dsUK6erq1tx0MC8iMRCNz37287LiyqsK96hQUFGhefKC7zxwQEerOe8f5mN0yDFOWz+8593v0hR2zIF+XPGckckovggCtgUhIAgC7BdH/Y38m7bA7snqh5ePLx/zeDnHqJqfPkEE7Dew6tE1smfPngLWijk6NiXLr85c+zsfRtJV41ZZGSWqkFRl0CJwrwWIMr9nyBemQYSQd3ESuKUdzZh2bNu+U352989VAEKAYY6DDSxQRzQkN77znXLLLT/UOvPu0DQqLIkwf+CCc98kP7jlR/q+Quipirwnke7AwYOj2aQJXRb9Sf/w7sFF8T/8/bdlwYKFehye9fDMIhxwzLsIjUCR+A/oOhhochAAEBIuf8tb5L9+4XMFAWJCA+yNLysEfE5AWXXn+GyMEQHiu+76qTQ0NmpDiqNvr98uFRYwDYpsc7kD0hFp+/U8L3xse/F4gteg8EGwkc4iWXn90iZmCvrHwrnnnKVegl544XkdVbNrEHx1sxfzr849nKc/7eMc8mF0lTzto2z7wbXfH/3RH2kyE9boLyvH6uHxySMApmC7bv0GnWhvOWpfQpTygSzZ74Xrek27jT4RqUxVSjYVPLDQX0kTsNUEDHOxoEEKpjQpOXjwoHoMIp+x6lPaY8/WXT/5qc4B0LqjtUDzGAlAtNfqaBgQ88d57okHS0uMQJFLJqW3t08nVjM3wq7H7/H94UMAfOmf+Pfjj//ov6l76Zc2b45ciNo7x+Lw7tF+1ecizGdZseJqueH6d2rluDa0r4ev1p6TI3B0BHjuCCP13nAh4Oi4+9lRRMBevIxE2kq0FG8Pv10nhjQUQ5GcqD0uHoMwZYh+MHwEGA1itVrLix8S5g7MD8BjEOdH6sdVrGd57n3tr74qv/M7v6t9dmS/SHDpmc0qvoFYJbXvmExJsA+1YU8aTIQ4Ji+2M5cVvQlZuvJEcuxbtWNn2xH9Yr8Xvj/6u4sWXCKRHuf5LfLbCoJ2vH8QCvS3F9ncIwBwj+VJWp4DTPNYWZi+jt8/WmiEduRl9Zp1BQGVemg9jRsW2ht/74QaIiTw3mHU3wgnz7ENPlibUinaH945rXNq9Z1EesqxNKPV5olSzlBcwXrJ4oWyeNECXVkYt6+/uO8BdSVKf5nHJ7zNIdWuWHGVXHLR8sJzS35D85woWHo7RxYBew9YTGnxdyLPHdcIFg/ns+hCwMj2r+d+nAjw8cQml4ffAg+8bpHaNvwAimTCrvOD4ENcWVUlLGZkPxAECkwP4nlyjZd+Z2eneu6I/9isXI+PH4Hbb79N/upr3xDVCOB6I9IW0Dc5679oVJg+Ru1OTLB+ghChiifGXIt7Fy5yu9vj74WTT7ljx071ahN+Y+FjY78vSHw+FwQzSnruqSfl3ddd+5qFqhkYK7Lmwoq7/M74jtlvkbyZZEk6ex5eM8MRuEi5PINr163Xibz2PFpRQ4UXzvMptndGBe5SU5XqeMCEAPJgo32kIw8C53j2u7t7pLGxQa8PLc/K9XhkEDC86ffFixbq+g+sJ8Ax5L+2rk4nr9OXaLII7NtvYmRq5bk6AjawEuYo8rzZO4TY3jf2HNpzPFy4uRAwXEh6PieMAA83W1tbm5J4MrJztnIso/n8GLDftFC0Kw8fW5ZyRwiwQB7cg9qeoPv8wHQEL6VmQXyQPZw4AmCMRuBrX/+fuoBYsd/Ci0x7KxoRHsRONyJJRsAoGXLEiw0BgHjBwkXypT/77ydeKb/zDSFAnxGU8ERamPBbi+ZnZBOSTxV/e2ecfY789Te+oaP5uMtkVJ/Vu/k9vv2yyzSvQPij359pE/T3G7xH0f8QYvqbzerwhip+kokp85Ffr1bbfiufmLazIbXg9Ypzdp0ibZ9661wI9V4WSCPtYkNLYmmtjeDEwmsslkfgvIeRR8D6K455eOaY46/gAAAgAElEQVReXbb1Nf1PGmL604MjMJIIMBjC+4HYtLK8jyc1NUlTU6O+c3i/8r4d7jD8OQ53DT2/skeAly2mQARbGZaXLy9kJf86CsmIfjApsZf6+9/z7mNiM3X6DHVZqaOYkXahIEhEL3jWIGAVUP8YHxPG17wQ/0h+/Wt/qRoBVhLmvH5M6UP2I7KTUAFMpL6hQWbPni3V1TWyZcvLOvkOwsU9i5cslb/8ypdes1y/OLwI0F/r1q3XibD8/nQUPxqh133M6tCoJfH4hFDNAm6M4FdILgdBws0i7l6DgM61vr4+yWTxvBK8RFn/Fn6D0VwBI1hj8RukbFx4Eux9E5AN5B9vV/j855q17eb//HdhO1bgGab9aED0N2DvsAibffv261oJXPMwOgjY+yj+jLFvz571rdXGrll6+sr2LY3HI4PA62Ft1y0emVqMbq4vbnxJenp6dHFGFiSE6GOehhDAQMnuPXtUU1lTU6PzimzgcrgwcCFgdPvbSzsKArxg7SXLg81HlBdziHPqepIPMpJwMhmEA7K5+bYf60rCrNrJSCQjbE2NjfKRj3xMtmzeHLmAC+YI5Eue9lGHnFiwsu3Y4+NHwD6k3IEg8NTTz8gdd9ylWgEma+Mhpa6+PviI37NHCSTk3xYKY6J2d3fw8vTVr35Fzlx2xvEX7imHD4GYCYv9BulbtDSMdrNKahJzryiY9iZM7E5FbhUzepVrmPoEc5pwA3nab5DfdVgjoqjVs3xHO0b7aL9/e+eohlHfQcwpYiS4aFL4od/7hHzoQx+ItCCVupBhQ32dPPyrX8sffj54j+Ee2khA6NG2R4MalGVYcN3KHu12T7TyjoYzAm0w8IppomKmGN4/I/+U2G/B+oeY3yGxnSONBc5xHI/tWqnG1Jc2xU3LOPfMs8/Jjh1t+m2EvzAgGTSrYVV20vMONhzQlPNe7erukqbGJuU7hsXJtN2FgJNBz+8dVgT0YY9+MIEosPgUarKcjkTmkpCHolvPICTwIg8Lvgz0D8hhRimjD+5AOq2rBVslg1YgEgYG89LW1i7Tp021yx4PAwJnn3WmnHXmMn3B3XnnT2THju3S3Nwsk5onS3PzZNm48UUdQdYXfSIhS5aeLjNmzJAP/u77Ci93qjEcL7dhaM6EyoLfHwYqfGxQTfMB4jfGbxAiDLnXEAnqmr5g0jIo/f39ehkSzGq5hUsRisFEqLignBHl6PKYRPaB5XmMb2HNC84hABTfOWaeSN25N50ekGx1dcFMkTzQAoABzzAbWhAbxKCReCdjNM/KHpOGe6GvRiBGNl990c+MBAL8PnjP8LuxYL8LfmNcs2+BxaQlDdfGS7B20Ib2Xbtl48aXVFtaw4rktTXR4oNJSTHHKDKxRAhQQYC2RgIB72UGMg8eOqTbnNmzCvicKBYuBJwocn7fiCAQN0fgJcAG+WDRnQRxRfGFEb8mMqD1yWSz0fLueSUl9sLgpUF6foTkB7HhGj8yD8OHgL3Azzn7LEEg+MQnP31E5suWnSl79+5VgsjL7IwzTperrnjbEYSIfhlPL/gjGjgOD/hNzJkzR3bv2lUw9bH5GfQDW/joVhRs5AsCgQpsYUQVkyACRBnf6mgJTBAI/CoylcnmCj7ZSwUunjl731hs2g80WpwjMLLPu8MIycBARnqSvfpB5zq4pQfSel3TR4IAeAWBIqcfb1Ppa6b+b8wRoD8J/Lf9Ma/UBKgA75Xw2+NbHAj/S5tfjkhx8LqFphjbeF4mmMug7bfvzHiAiOfJhACcn/zqkVXS1NSkCydWVQZnJpB7LBrAwDQABSEAl8vJIPCQRvPLhQnre/e+Ii0tM08KBhcCTgo+v3m4EODBtpcvH9xA1LP6gwg/CgSBsAqwlclHmg9yMmmmBviGDkICefFBDuYK4Q4bxQsf5Lyk9bqPOhuewxXbC5qYjVFRAvuLFi9WIUC/udH1eHr6zQWz4eqJ48/nlLmtQQiIyBC/ERMA6A/7TZIjfcR1CxxzGwI4gY+6/fb4zdK/ZhZj17jOaqwE7rdnQE+M4j8r+2hCgAoDaEEq4kJAWFhKJAwehLbnw7yWaK6EvVesGeQdz599gpVt6TwePQTAPgTMS0av3Ile0tGeec6xfgOmMdU11WpCiplosI2v1PdQd0+PQoftPMR36tSpSqIxoSn1YAIAE34fWPmQTJo0SblMIP5hgAXeYu9bTGV1P9J2mGBAO4OuViSVFOUveODD1fKM6dP0HXo0fF8PHxcCXg8hvz7iCBQeXJOYo1E5iIZJw8TZbBAC7CPKdbbBQWzngiAwOFhU3UM0ArkoLgRj9rqo8VvnzNa2jRUBGXFgS6AA+nZoiJ+L75PO+2IoWiN/DOaFfqC/Iq0Zvy2u8UGyfvkff/0NnbTGqD9J2cyDTnVVldx211063yP89or3hfzDKHoQAAZk7tw5So4t75Fv6ZElUCdtO+YF0fwHe6fwvgkf5SDEcJ7APaYVYB/hhneKXc9HAxjka+8p0qAFIA2CT21tMCUaq3YficLEO6LftO+jhQqtHzjnYWQR4DfB74oA3r998mnZvmOn1NfVqY07a/iw4bIVksx8JOMA4ffIO0VU89bV1S39AwMyZXKz5ql9aqrHkW3GG8qdem3bvkPuvudemTx5staVtumChEMGwmzQkmeSzd69Rv4p2K4x3y6fSuo7hcnDs1pawnP9BjEYP0ZVbwh2TzzeEOBDyocYQsGLwj7GFkMc2Fdzn2gkLZsJcwG4Fq6HNPYy1/RD0lhaPsZctw/1eMNrvNTX+kLrW3g5+ce21Prv8ssuCb+FqI/ot/D7Cb8t+91A/jOZtI5CFc/F09hv0uJ0SJ9O68eKewYGBtSbUEPD2LrntWeT9w779t6xdtF+3SKzRPrMNCIhTXQ9G9ye2nW7XzUJMa1mOp3RMhYumP//s/ceYHoVR753zYw0o5xzzgmRg0QSICEymGyDA/bu+tt8d7/dBXvv9Xqx7/X6Xu+3n+21jQPGC5hoEJiMAjkoAUIglCPKOYziSDNzn1/1+Z/peRlJM0ITdfp5ztvn7dOxqrq6qru628tT+Q2NFk6s+khZCzwJnGR4qR0KAK4SainhpcnTbPmKldaqZUsLM/9BAZDgH5SAcASxVgWCklBorVq19MNADh08aJs2bU4V89qp+efLFaF9+oxZ3sZUsM+5jfz551+06668wt55d3qlwoAZaX7163vtzFNPtUWLl6QwlDKAksREA3z1WFy2EnAsUMvSHHcIXDTufJv93ntpvtiLMwBD4CJ2fDTlW2651W6//cs+U6CjCWEudBiUie/+63fT2cg0w8SeV4M453WzLBfyjGNl78cTAumAmjPL5uE5Ycez3CyvmkEAfPTp29fWrl2bCkHqg8opxaXP4jGTF+7nKODo3gJmtkqtGf2VfQTJTJbS4ofNtqV+Vj6zeNwWHOcZx62rd/ZCrKPNEvAPHkxn6hDmA+/Jt+7du9svfvNbN1EgnI16KA08wOGsM8+wp557LuE7rKBUtACeRDwuxNuzd69/oN3wrMzVPQTE87k/hnexoWxqonZxEWAdlKznX5zsx2KyAsCMOEI+/SEoCfjMhIdZb1+VS0xkyAMlAVdUVOj96mDJQb9otEvnTn5aV+22oua5r1i5yjZv3uzHfMZ9XrxPfkXOiSKatJUZf3gqzmGRH8wrgUVBXoGVN0PuaWbr1m+wQQMHOE/lW3VdpgRUF1JZvFqHAAPymtWr0xUBlACIWQ8VCB0mmrUxZvBgGmGjDJ2ME4RIk9vhSMtgzCrAvn37/cZgwmrSYWodCE20gMqMLmFQNWBUTRQsDaZZ9JVzx55jTzwxKR1wWJWzZEOs+oj8IPzSn9jDUWZlBWU+mKMM5CX7ALCllyst08VjpS4I33zjF/Sp3vofbcEkECUAx39NEiCwK4zwmE8AlnwUgORUE77l5wczB+LGfCdsBg4mRCgPLVu08HwZzDNXvxC49uorbdrUqa64SRGoqkYx7qv6noVVDwIaA55+5jk/IYtLsJjtZ3afET2sAIRNsPShIPAmEwqJgkAc8RXHS0Ge5bfId561ecvWKm/+rl7tai/Wu9NnutxBCfCH2NFu2iEF1N+T1SjajwJQWFiU8hTBBL4SxwVebJpmfwCTKzVxFVy6JqmyuBkEjiMEIGYcQgjqv/9POsLBkhKfQdMSOz7L6my+40Gg5/+BkgP+zrGgDOAhXnjnPwrF/v0HfBaSowz79+vrZdJ5VP5xbFKWlZhbgtuYyQEchMjY5f6Pv2XvtQ8B+gB9onefPmFwwXY3GbBYEaA/sdzMQ/+hT/GkYfqGv/+An5Cz/8B+84f4B0ps7959rgAMHNAvbVDuoJh+qIMXypYZFO8Mzyg+bgKE6WHS5gp+ciDlLZX4EHBIYBHDBNgE86kAOy4nHDx4UDp410ETsyIOAwHHdySQacyJo6MQEl6fNBrXpzG+Az+HbVL5x594yjZv3uI2/77N1ftdnhXk59vyFavsxmuvtccff8Jjx+nAwWuvv2lnnXqaPfjQI44TVxTyC6wgv8BXErhMC9t40tXneKLy8Ves/NTWrVuXrHAE0zP/Th05Rjg5zpwwXJyWDcHNmjf3w05oK85XSOJjU9PVrGAFAW+uqcuUgJpCLItfKxCA+Af07+c3ydLhJZzTNTSwVgzGFcIHYSXYKKMYSDApKXGBXwIKs/4IIAgkvO8qLraTRo1wRgKzyJh8raA0gmtgcJoDYRZDM6GvvvJqpUGidmqS5VodCNAPvnTrTQFvDM6RuYoPTqXhaE/1K3z1OXwUcsLYrMejeLxjBsN/7H9PP+3U6lSn1uNo4MUMytuXDMTwBLWN94oJhWTiwflM2AcR2h94DwI//4mvNOTD7cnwHVYBuJdEA3qtNzAroEYQcHqABhLBFTyBf9FJjTLLIqcQEAwxi9mwYUNK/8BXq4Zp5MO8wJs0TuPr1DFFJy/GFEzv6HPEodz6cqrrp5+uTunHeUxCT9QtvrdINmnEgQT57vwkOm6YtvC9lD1IrKxqdTU6fQ8loKb0mpkD1ReVZOWmEBCzpeP04bzy9etDB9ZMjWvNpT6wqiOok/GfDkMe2Obml3GqRzhFCAYjh9bNkaJsahwxfKh3FDpLSJfN9ghOteGLKeGLOXNjbH6OmQUzsCwPZ65uISD8gBsG0jHnnO0b1OhXYWANp9looCIewq4PZEkc4ikufUpO+Aa3CMO33HS99z3C69upbn379Pa9ENRo0OBBNnjQQJs8eaodysuzvWVlxgwjbaMNOODFLLG3uazAysvKXZgpy9dNp6FliU7hsGI/RLwHKYZ5fcPhRC8fXAgfgsV7739g5507JsV7xpcEmZr5wJV+Aq/gck4csNS4ix1MVfCPw+in4QjNwDNIK16TnqZTHuJgWsSKwqiRw2tW0VqKLTYnXkkxvCOr0MagCFQomj/83r/aD49Ql6CjBnolPU4+78Bm9Zq1xpHP1XXZiFtdSGXxahUCdHSImQ3Ca9et8yU0ujzL83xjELXobHIqI+big3HCaLjZlP90Ph2rhcWdLgdDEOFGW3Uc+bXauCxzhwB4nDZ1ituAsocD3KKwgQO+ZQNt/RAKsMepL2Aiw6U2LGMzYLEJ1r8nm3vph+WRTbsGOAnGxCVP5YfwzLeJl473fGIlwQPq6Ud0R3sZOIuLi/2YPU4t+sY37rCp0161TZs2JaaE+4PtcjLwSojxAT2BUVmelIAAT76Fm4JLfRPkKScHvqNyBfd6an5W7GEggGgFjoSnjC8dBlDVDAaOuBkzZ1nLli39nTDxAQRhwZuPepfPYN68WfN0fNBYwXdm/uX4j+PkIOdb0WSE4tSFH/M++Ir384SenF+4uVIwB2Jykv1Uqvtd3/muXXD+ud5WJh+AV8cO7e2nP7vHfvnTH/tRw7RZ7SY/zzM5Vp18mtdwIi1TAuqCKrIyjgqBeEBkBuaJJ5/yzTKEq0MjSOBC5y/1joKAATPR7ALvKAE4peWdtCwTIogQHpfnkbOfWoVAEIsqNkaJ6cG3M3zUKuirnXncJ2774s321tvvunDMiUE4voM3jullY6yEe8LV7/ROfA1Q9L0J4y+2jh06pHnEZVW7gsc5otpDPYcNHeIrFV26dPYTRtq2aW033nCdPfHk07Z169a0LWqT2ot/KLlTQG1XvrSbh1WT8ZeM89rzjSdz9Q8BcAk9g8PYiTcRRpwMZzF0avYObIEhm2MFR+DLu/qSm19FkxDc28yBA4wNwo9vCM4P47om/TC5Ew5RJOT4vmXrNr9AS2F17auPi3einogf4Pu9IawmuklPONSEOtKeIOBX8A5MmTEBwrnJZUlJ+A8fQRGSIuDKRZlVbDOuXqszJaB6cMpi1SEEBg7obzffdIM9OelpL1W2yXQQZxgi9sSH0cAQUATofDCBmJHzjY531ZWXpxeE1WFzsqJg8DlQEH58xSYTinKg0zD+MkOOe+SxJ/w2Yd7pRzoe0/9zjG8y88QmN74h4tJn6a9cjnPFZZf6qR1snt27d6+fly1F3Quopx9okIcbSLfv2OGmiG1atzYUAGYfd+0qtrFjzjbO8D6U8BrarwkH2gDvwefRwE+evKMkwXuYeDjWi3zqCTRNvlhoExxhQ92yZavUPAPcYaa4ds1qhwFxhNcmD5RaaKDgzG25OPU5wsMRw4nAnyhkxHn0wQf8OVJ1SO+PzGr8f+h36tPcottQnC4RpM7wECwTsFooPVRqpfmlvipOXak733HwDlzx7t1+CArvKAGYNKMkQZfED3mSb1hxTRZEPG11fjIloDpQyuLUKQQgbDYJ3/mPf2+PPv6krVmzJhUiMSEpT2bYunXr5na2DNyFhc191nLLli3eMeIOwhnfZ591ptvJ0cEaggBSpwCtx8LApbtEMBJeUAuywbUeEVONosEP/eX2L93iN15++ukamz17tg86bm+X2KASB8EJx2BHH0VQpn9ybjWDWGFRoZ/gsWfvvtQkoBpVqPUomD198skC69evj3Vo385XAZoXFroCsHv3bj/JhJl8eAYmUBqkEf71SAEQPWtSAiXg6quusJ49ujscM75T6+isdgHC1dIli61Xr97Wu084LW7t2jW2ds2aSrwJIQucZq5mEKCvADd83T/ignsiCCPI+v/yMPst4feLX/maffGLtzoPwcafoy8x8Xnn3Rn2D3/z154f+/uYMSc9+YeVA0xsmGUv87T4DQFv0BqjoBQB+IAeWTLwDQcMBAcEfpQFlAEuRcOFUxC5v8T/+moJY6nSyQ9fq/ebKQHVg1MWq44hICbNaSVvvzPd7Qm9M7EakJfnwn+vnj2tV68e1rVrFx+8R44cbu+8O9MWLlzojAEGcM45Z9v5547x2sMslG8dN+eELQ6Y4+QLENINtLFL4ZnfcCDAgKJBFKWc58ILzrVVn64Jinl5uffLXr16uYLt/bO83MZdeL79f//xE59l3blzl2+sxba1bds2vgcEszzsXRuCYwMoG4HZtNuyVUsXNjg9DAVg69Zt9sGcD32lw4UV3VuSrHSg+LDiIZ4igScIJWV2w/XXpRv0cum/IbT9RK2DcAFOmzcv9IucmDwqLCx04dGVtUTKArfC74kKr2Ntt/gB6YG5/qt/AH94TLCLD8exEtf7WjLTz+z2oUMFxoVgsR085jGH/FsQnknDSqTvHYzKO9a6H+90tJm6IdBDX0yS8O70layaUibwYNIB5cfblMz0i2b5fugQCoFMCsNqJrDhG4oDfk1cpgTUBFpZ3DqBQMx0eccsgc0yzASw0YaVgTgOnQWnjcA9e/Z0sx/SeLjUZuJE7/4x+6ldCCTSvsM9GVDBF/8DYwuzQfzPcFO7qKhJ7uDChaGcRIRzzr/O+kfgr8qhfCNAY2aDAsBsHoI/tr3bt++wnj17pIohdFAX+NdAKjp7Z/pMV2w6dOhgLVu2sNatWtvuPXuM24ypI3XnIAGPDx0nNOtqLTN2CT/RcOxwyMvz05VyeY/KrApWWVjdQkC4gL51TjvnseOgEdGjFOC6rV3TKk2wlo+AqodZcPgBs/p5hyqO9AT+xGGo5iEepoQyj8FnRVGz4463ZB8B6ThaE1MjTJB0H1BdQ1W8ZuyYc2zmrNnOQxj3Qv2CIgB9pSsBZRXKDHFwKArM8kOnknEwH2J1QDSKT1tRAsgLBaJt27Y1am6mBNQIXFnk+oIAHQZlIBB9uf32dw9U2gDDZSMwmvPOPcc6tG/v1VRHrK86Z+UGCAhnDLjgCBvczp07W4eOHW35sj0eRhwNFBncGj8E6KszZsy0Xbt2+X4AlvNRBjp0aG9FLYpcmedozvroo5TJxUOcAtSxYydfRWzXtp2vXOzZs9dNgdi7cNml423ihEts2fIVtn79Bps+Y2ZlxCSKAeZP544d4yYJ4y4M+ygYtKtSoipnkP3LIHBiQcBn6yspApjnlvplYQixOPoO75qvY1ygz7KCiEMJkHIu/oGvh023CNKYCNWXoy7UOx7TWDlEcSEMAV/f8ceMPdcuHDfOw7kEtXnSnrKycPfBDTd8wW688QZPI2UotC20G8WHNnMhapfOnWrU7EwJqBG4ssj1AQF1bjqLOhf10DsKgmwC4zi8x/Hqo+5ZmWatW7exzl26OBNHKOSdp0uXLuk175rpyODVNCBA37z55hvtj88854oA+3Z8NaAI+95W1rp1K9u0eYsPWMSty1nXF16aYp06drBOnTpamzatrV27tk6be/bssR07drgywAll4i+YC/Foo3SMIeLgYl7Df9qj9HH87L3hQUBjhnDZ8GrYNGrk8E02zCMEI+ijKPMgIGsGnJltKQS0HPwwvjPLjeOb9ukIMuTNw6WhihPMZhSj7nzqEWSSMrdgePfd6elBCT6rn5j8UKPciQLYCfeO8DRrFlbJQ17h4AFgIV6pNjN28nApI5MtNXWZElBTiGXx6xwCEL4YtQZXKkFY0PgrjgfLrZw6ZG549r/2IQDsu3Xvbj179bJevXpaXl6+M28YFrjDxXit/RplJdQVBMArp3yxOXj79u0+284AhUkQm4TpxzzM7rFCUBeOOm3YuMnatmnj+4hYNmefArNzmAGxF2DlqtV21RUT0+pAw6LRNDB50SCsOATzzsAOX8od4HPTZ/8bFgTAXeZqHwII8VIApAzQx6QEIPBj8iLH/4KCIOgSxmoC6YlPOg9LVwLKXBHANv700wYpizr1xS/webiRnM3mrgBQz9JSa9msmfXo0d1XI3WrMPTnAn2zZu5zI3AzTh3jCHSdPoaZZjLBELcbpQgFaOSIml+SlikBdUoeWWHHAgF19Ninw/AgSDQrCGTMd4WpHKXR/8yvOwgA+2bNgq0tjLxZs0SZS/Zw6LjXDEd1h5O6Kkl98fzzzrUnJz3lM+zY3aMEFBUV+Z0B9FVmrwirDRogf5zqsmHDRvtk/kLr3buXsTLRpnUrpHa3L2YfwLp1G+z00052HkKauE7xu2CYG0fh+JkCEEOj4b2LNuKaVYXj+Hv2fmwQ8Ekft25PVu8x6UlO3MK0Rf2ICYMf/+KXftmVTF7oweCK58wzTrMnn3nWx3yUBOR/0gqXOi2IiQWUgPp0MS2dd+5Ye+LJSWl12PQ7csQIP9SkXbt21rdPH1u4aLGvmBKJ9mBiWMAegnyOZM630nyOIw6bJBxexolDyYVj5WXe3nZt21j3bl3Tcqr7kp17VV1IZfEaDARgKjhfNisv91MCYAh0Hm0ObjCVzSqSMumYMTrjzhG0MlA1HQhotWdA/75uL48ZGCcFYXLD5TccG4oCv2XLNkM4rw0nAYEZw8VLltpLk6f6cjmz/+wHYDPo3n37fPDldBhOF+M8/5hOa6NeWZ4NBwLwIedFifDVcGrWNGoCbOnnHBSAyQ8OwZ6Tcpi9Rtiv/JRYycGKh29aOcDuPfw/mKQN/wlnFpxvKAD4mB42FAcP7NOnjwv2wGLIkCHBFBETyaIiF9zZywg8uLciKDEHrKTkgN8PQNuACYpNSfJ4nP0HfBIFfkq6wYMHVVKKqtv+TAmoLqSyeA0GAhqkfXnNzxqGkQc7XCopJaHBVPiErkjFICswaNDV/8xvehCgj9IPwfX55431gXznzp1+4g7Hb3IR1+LFS+3jefPsjbfeqTUAUA+eJ56Y5MLBylWf2tKly331QfXYtm27DR06xLp26ez1kAJTa5XKMm4QEADPp595Zqb01RI2xOdRwvv2DUIwRaEK8I1wBHYeBGCEfQT6CqE/hPPNBeBUaQjCfxwe3hGcS2zf/v02aNDAVLmrpeZVO1v4D0ed9+7d2zi5sFfP7taxYwc/IAGlALMfBHkuVpQCgM8mX4R7PbSLh4mL4O/1yxfhY5yC1Cs5cY3yauIyc6CaQCuL2yAgAJFzesfadetsxcqVxpJa61atrFu3rjZo0ICMqTcILB2+ErHlbU0Z1uFzzb40NAgwwEkQuPmmG+2pp//oqwG7d3MMZ7GbBWGXj13wRx9/YqecfNJxbQJlQ18PPvSodena1TckY4qE8PHu9Jk2cGB/QzFhhaJzp45p2WFyoWFcNJRWKns57hCAPkedNNo+/OCDlE4pxOnmuJd24mUo3g6cEVKZDed4b0xdcPRDhHbgLT4BL0A5C+feh0u/WPHPLyi1ZmXhOFGdBKj8yYv0B5Mbullt5IQcym0IjrpRl5NGjfSVUIR9+FBh80K3YuCko23btvl9FQj/wIUHPsRDO/FjR5j2RXDEMaZSx+qajBIgIgIQAIj/IpKq3nPjC4CHC9f3zG8YENiwfr3jmA6FA2/M8hUU5Nupp5zcMCqZ1cKZObgJs6tmV1x+mT373POV+mcGpqYHAfFe+SyJ01fnfvihderUyVq1bu38GSEAG9lFi5dY586d0tmsmg7g0Jj4PtDknee/HnjIJwxQNth7wPHBTCBgjsRm4I4d2tuE8Rc5AlRX/tS0/KaHwabdohjXTq0cRKgAACAASURBVDuR3MB/XOxn9HDs9KC+eO7Yc2zSpLWpEgB8/RbdCPYIv4wVfPPvyck3wL+UU4Ty8y0vn82xFUKxxysv80vHmCE/b+yYlBfEeD72FtQsJW0QvVA+9Vu7br1fPti7d08/CKGosNDbycoHq6LsVWJihDl82o+Aj0Lk7U1OBFJbBB/KgZdef93VNatgTuwmowQI2LRPSABYzPhwEyBu7kcfO2ABruIjMBLv1FNGp52euAK4J8x+GjQE6GQZvhomigYPGeLLvZXwE23YrBTeMJuQ1eo4QWDsmLNdCfDBLhHSUQCYFaMPL1q02JWAY6EJ0mhwZNaMQfTe++532mOmDAWgfft2bkOLAsASO4oBdaJsDdrHqalZNo0QAtBB7OZ+NM9OHj0qG1tioHyOd04LO/vss2327Nm+LwB4A3HkNUtWBOjDeginL+NzqVhpadgcyylz6q/CGSZF9HndRfI5qvm5k1Jn8SIJ8bNmv29DBg/y44jZrwC/ws4fXrhk6XJbt3atp+EkINqLzwSJ0ssnX9LSVm4kZ4UFGBwLz1RDm4wSIEAAJAD21tvv2pwP5/oAg9DPYMNAwDtIAmjEW7psGSK/XwgzbOgQ69y5o/Xq2dMRQbzMNVwIOBOJGPfn6QgNt5WNu2aDBw2yRYsXB0aVXnUeZtnEwBt3C7PaVwcC9E346/gJE+yN11/3y37gvygAzMxzfOiWrWGTMEfniZ9XJ+84jgbgN99+1+1rUQAoo13btn6QAPazLLmzEfgbd3wlLedYy4vLzt6bDgSYoZ6/YKGddmqYJGw6Lau/ltDHLhp3vq1es8a0ku9qF8eDctjHwYMud0kJ0Gw4QvHBg0Hwl+ymsZ48eYiLfHfG6afYjh07w6WERfW3OVjyJXV75dU3jIsRuSixsLDI8vPy3QwIm//Nm7fYihUrUgUAukMBsOTWYPJxC/9kkoP2n33WmX7/APyT/AWLY8Vsk1ECAAQAwSSETWAtWrZMFQBWArS0AhABXvABcNhEAeBXrlzlygAa2+iTRh4rTLN0dQwB8J65hgmBGDfM++gUp+PBvBpmi7NaVQUBBnZ47nXXXGmvTJvqtrGuBLRo4eHwaL4jvN96c7gZs6p8qhP2+4cf8yNJ2SuEAtC6dWsraFZg27eHi8DYB3DjDV/wrDSQViffLE7ThQBnz8cOusBp5jX+lr0fGwQkrN7+pVvskceesPXr13tGjAU+TiDQRmZA8AMUAAT8IK8FuS0unXTEYWWvd69etm/ffmvVsmVQBDp28NN34vh18a6xjXrN+fAjKyoqNK1GYgaEO7D/gG3dutWGDRviexlXr15ja9auszWrV/t3ybMOGzM7d8w5Hn7B+ee6zw/5i07TwGN4adRKgICNj2P5F8CyJKRBhRUAAQq/4sFmFKLKd0XAgc738nJbsXKV22+htQJoESN+5uoHAsKxSo//xx1G3/Fz48Tfsve6hQC4kMItvMiv25pkpdUHBOC7CFS4v/qrv7R77vmlKwLwaXg0gzi39zJZM++TBT4J4zSTmA3pXXWvinbgA4wBzPSz/4C8/KbioiI/lYgyOKr0umuv9ovMiI+Tr7wzv+lBIBaYwHdVwj3hoiv5hMXhggxhmas5BNSPb/vizfbYHybZ2rVr/ehQNgu7FIc9vG8MDgKuhH/4B++SxcRPwCt5ImRzjj4rfeCmZYsWtmP7DuvAKTyFhSkO6wJvlIHion0AnIzEscTUg7qWHDzoFxNy4lH7du38zhRMpWrqjpc82miVABGTAPer39xn27dts8KiImf+ICKXgAjjgYAQSFAAWJohjAUBNpuUlZZZWV6ebxx74813bNyF5zniSJO5+oEADBv4x4w8tyawEOKgDyoeeFXa3PjZ/7qDAH01dvE/73vxx+y9SUJA/RBawCxo4sTL7JVXprkpUFFiponQjr3sgoWLXEFgIJ05a3Y6oUP/Fh/GZIgz/c868/RUcGPyBtMiBAJ4P5NBrVq1sp27drp9Ld+uufpKt6NtkkDOGlUlBKA56AEalMPeH3OfRQsXhouZcoR6LAOee+aPtmTxYhsxcqSvTknmIJ/jJYCpPieaTz9mReDtd6bb9OkzvF8D1/IED5jFWLNmPpZrjFDfx/cxpbzcuvfo4fb0ewsLbfOWLQ5GJndxVSkCdQFn0duaNWt9lr9du7a+GkC9D5UeckWFWf+Lx12Q8rO6qNfhymi0SoAEPBq2dNly27hhgzGYqHMCcBFPbuNd5k8UAeIMGTLIBg8aaNNnzLI9e/Z6dNJzegR7C1iC4X/m6gcCwrUYufDKEi6zfszuccwWQsQHcz5MN3k7o6ifKmelRhCI8ZDiTkvAUbzs9cSAADRw7TVX2tKlS30mcO+ePS7o05dZGcBHMOAyLwR5eC99m/4vvo5pD7f8fjJ/gXXp0sXtbWfPmm3tkz0A7DFo1bKVz7hhe6sjSQf075dNDJwYZJa2UjwHH170L9/9nn0y72MraNbMaY0jJz/jMDMpK7Nly5bakiWL7dln/mjXXvcFVwYkY3wmTRZwRAgAex7hgb7MHSIXXnCeMeE6a/bs1PIiL0dpU1p8Lh0bM+Ycl8v4z4rCunXrkrIrVnNQBoqKmqcrAoWRVcgRK/o5P9K+3/z2v/xQAkwShw8baieNGmHccox8uXXrNhs5fJiXInh8ziI/V/JGqwSgNQJsboK8//4HfbCIBwm+cSskCIjPn962fbutX7/BVq5ana4AEBcnQd+FzfIyKyjPtx07d9rmLVutW9cuh1UqPhcGssTVhsCrr79p69at9/N0+/br50IBuGLmH3rghADcCy9NsZ49utsZp5/q/xtCR6t2I5tyRM22RSsD9L0MP00Z6aFt4Jk+ihOf/fu/+xv7u7//h3Q1ALMgFIB9e/e6AoDgT5iELnzykSLAOzb/TALs2MHSfzh/mz0A2AX75Tr79vmqAmMBM49x+f4n+zkhIADtcV/E05OeTMcNNZxZ/9w9AfCk5skpgtAhY8xLL75gzz37jH3rW9+qJFMon8w/MgTor7EDxvRlfEyvsbogzptvveN+VeMCdw3079cnTUd+mBaxx2DDhg2V+EO4mzjMwrtpUIf2vnk4rkNtvHPaD6uO7duzEbjQbf2ZsBg9epTzqtatWxkrmdCkeGFt1KO6eTZaJQDg0TEBOMdH5ScDBISDGzCgv02ccInbZT37/It+IxuDyIjhw/zYL5aM582bb80KOC40zARAgDwx8fHtnXdn2A1fuCYdxPiugam6gM7iVR8CwiEphJMf/PBH3qEY9BEMNDMowYB4Eg62b99uPB99zBFvJ1UyGSBe5uoGAuDRbT3T2Z8gBNJvhYcY17wTjs/TEBhk3UCq6ZcCXoVztRYcyyyo5f5Wzs8ZNOnbik8cnPp23N/j/EhDHB4GWTYIYh8Mre0uLrY//cbXMnoS4Ju4X5VwxWbxJx5/zMdtaArB3+kFfpMopx6ejCOusEY0S1wc9PejH/3IHvr9A86jBMqYFhWW+Z+FgOAknxh6lz/uwvM/m7CKEMXHR8H/9//4ifd18RB4QvPmbMRlj0CRbd223Xr36pkK31XRSRXFVCtIfIrIjz76mJspqR58wySRI5Bxal9DkSGrWAerVpsbRCQ6JsfNlZWFgUKIYAmGJSbsrl597Q3jhkoc35csXearBxBD7969fMBgyQiHMiFH3PyCsHGYcjZu3ORMA4LjUVmKn/nHDwLAlgc4Y+r1/f/1Q1cA6FR0HD3ghTjxf73jozBgX8zKAE75Zrg7frjKzUkwVjg6F7hwwd9P4grKmg+yihT5wg14zVzThQD0QP9lLw8mP2AbswyW+gnXA+1AC/rPu/7L5xuOQR+6YlWAW0NZGUQRuP766zxN04Vm1rIYAtADdMADP/lgzlx7/NFHnD40hhCf79AQZj8oBR6WXGwI3bHBTHnEdMe3r3z1Dvt43nxPI57lf7KfOoeA4H/LzTfaodJSvwUcHuAXAu7ebQcPlng4eHvokcdtw8aNKe6V9vNUWjRCXlOmvuomiRxXCq3hGMrYBFy8e4+NGtXwTp1stEoAAH9p8lTv5D4IJEIjQOcCsBZFRfbxx5/498oILnfBkk1khYXNTcfIESdojRWxYwJhExH/eWAImas9CGhwZ7P3o48+7rhkaRY8M9DTmXnH17v+yyecuHREjgRkJmjd+rBcmOGv9nCnnMUY+b9/3z4XxjCtW7XqUzfTox/BqNn8ybsG5Did8sr8pgcB+uD8BYts+rvvWosWLb2v0ncRxtT/8fUAAb17vEgx4IAH8QH6fEnJQT9taP/+/b78369vnyrGgaYH06xFAQLwE2iEh7uC/vnb33b6IpwHBy2hdCKs8eQ6JpDYkwJdEVdpRIOEsyKgcH/JfuoNAuCF/T4333SDmxQytmB7z5jDjbzsGeTkSKwIXn/jbVcEjldlRW+Tp7xicz/6yC8hDGaM8DLzvQDwIsa6zp06Hq9ij1s+jVYJAALLl69Izx13u76kk/fr18dvhly7bp0LFwgWPLjSUmzHD9ny5St9kwZnuGISFLvksCo3KfNThPLzbfuOnakCAMEpvzhd9n78IMDGGjZ7++CO0J8I/nQ44C9BQExZvsIlFPCfDsnzGnsK1q9PB4LjV9ssJyCgAZa+sXzFSnvzrXdt/vwFfmcHtt7MzjIL06lzZ1fOYIqE3//gw/bh3I9s9Zq1lQbcDKpNFwL019/+9j4rKEgub2QmNkfoV+uJm+vU3/UJnyMC1f9RBqBHLgSLBbncfLL/TRMCmlz41p13uQIAvUAb8CYpmkEdMD9Otmu3bs6XMBNu1769bxoWjQGh+F0Qg65+8G//J+V7Cs/8uocAfR3ccoMuigBCPxcCchkXl4ft3LnLFi1e4qeEgTcUgfUbNhyXikJXWCx8PG9eeh8Ak4/om8ibjHEoJddcdXk6vh2Xgo9TJgV333333ccprzrNhk752GN/cAYPwwcRvpxcUGDnjj3HlQBOjiCcR50Y3+M2CzPFmACFkyRa+obhPXv3+DGhHFoLUcmmmSVDkMmG0zivOm10Ey5Mwj1N/MUvf+PHfkl45xQHx1kyu69BXbiNfeE3+BV2yKQh3rJlK6xr185+gRBlES9znw8CEv4Fywd+/4jNnv2eH9kmHNJH9RAGPviPz38237M6h9kdM3OcnywX04bCMr/xQUB4ZAXgBz/4oZvrOS1AG5Gir/4MbbCn59RTT/aTQHgffdIoT4eJJ4Je2M+FOPfZ2Vroi0G4e/duWT9vfORyzDWGD/H87v7f26JFCwPuGffz8lKFgMyxAnjwwfvt8ssvd37FZk5oFLrjYTP5r391j/Xs1dvef/99r494nCq3ZctmKy0zOykx8xCN63vm1z4EhG/5HTt2sJ49e9jHH88LPCI/3yeM4RnwFnAEb1i2PMgC4DnGa4xD3j9dvcbmz1/o5uXc/JvrOJzm6aefsU6dOrlpI6tIrE7iSkpK/GSyq6683Dp37uRlx2Xl5lUf/ytPgddHDY6xTOy8ATRIQlh3P3lXlml4sgogIsEeleOaODoOhDFQ4Aj3ewKS+CgAsSJAecSBgGJCUXmZf2wQAJY4BvWf3/Nrv1IcQZAO67ODh5mJIQ04Jb3yUJhnWCkduMxzgXPqtNfsa1+5zaNkeBSkjs2nPzBg0k+WLlthjzzyqB/Vy0wI/SQW6DS4Kkz9UUwRXHB61xtvvm0XX3Shb+KiVsIRZThNHFtVs1T1CAFwp746Zeq0cEkjwlpiix1XTX358ssuta5du/gBDqzigfsuXTrbKSePtvHjL7I5c+b6LB+X74SZX3IJK4WUBb3N+2S+D75VDd5xmdl704IA+wAee/gha55c0ISKKPpjilY8h1ZzSd1f/uVf2ve///1K/Kpdu/YOlObNm1nLlq3swIH9zucIVHr8Z55+ym656fp0DIJ+Mz5VN/QkPAgnwJ6Hy7dYEfjd7+63lStWuIlOm7ZtXX5D5sMxRr362puVxhrCX3/zbZ8Q3rRpUzqGaSyDn5B/7969rXu3rn7oyIyZ4WhiZBbyDrjPs5KSA26WOGrkSK8P6eL6eiUawE+jNQfSBC6DixDPLn/eORqOPQG8u2CfhPOu/2waY2Yf7f/QoXC0JANJaVmpbxTCJCjkXZE/+GJgaajIbAD0dExVoGMAU056+nTVqrTjEe6dpgozAbT30049xb58263+cEzYhPEX+ZGwabqUWYeZQnBHB2X28eXJ046prlmiCgiAMxz95J5f3WsPP/yIw5ZZXWANHvAFd+HFcZrgBnzwH594MFseHROnNPTbzDVeCISB0fyCpuXLlll+foWtdVWtuuD88wzB/bXX3vS7ABSHo/YwMWNWl6OfuYiHS4EO5ygXkwDR6uHiZeFNBwLgmpPhUDDhG/CVqlxME0OHDLLLr7gyHR/YrM4Rj7jCwqL0siflo7TOn/Lz7fEnnvJP4mWKl/n1AwHwwB6B2277os/Gc0DAnt273UwIuQ8bfWbpGWuYdMIx0fB//v3/tw/nfJjuH0BR4EFmIC6CPhcQbtu2zc2LWPVGbiQ8jF+BrxHGw3HFHH2Ko06iGw9oID+NVglA/uDBDlTCvQv4paW2aNESR0qPHj1cQNF3EIDAwn+0OK5z5kIwdm7jIIrSQ6V+ZBh+iMt+Ar2HK6pBZuaOHwTAC4P1yy9PTmYIq86beDwD+vf3mReW155+5nl79PEnnQmvXbveBYPzxp7jlwfBvIPwAb6CwErOdOat27b58bFVl5SFVhcC9AWt3rCRzo/qjczvlA/xwAW+3vUfXw/fwA/PSy9P9Yc8lE75ZX7jggD9FscSvJbK0xYk/VqTOG3btrXRJ430ZXj28MCHeaABZmUZhNmjxWoukwEFHBGdrCgkxXjWxMe5QJjx7BTcTf0FvP/+gftTPgPtiPs7HeasHL/97gyfgLr+umusa9dgOsYhIYXJjDEyRrNmzT0/YEcelCGa5n3x4sUpf6O8zNUvBMANeOCeqL/4iz/3Cd/i4l2uCKAMoATwMBnMWHPffz1os2a/5wK/9h8i1GtiSj58Jn6XUkAY39hvinxJvhxTrhUivomH1S9kPlt6o1UCaEpAdOjergAkgwVXzYNgTglSuM/yJ5dKcTwo+wY4OoqZJTRDHJuCsP3n4aipirThfe26cLpM1sk/S0ifNwQ74ZUrVyLuhaziQVtCQnm5D/rnnz/W7fOmvfKanzoDHdCR2ViK0MBFHCwHsteDGcMkQ99ErnrSKREOMld9CGjQk8/g99wLL/v+DeCPA66COe/E4anKKTzECf0ZZsp//O07dvjDBi7FrSqfLKzhQwD8QTevTHslNb90xTyR2uHi/pSXW5/ewe527dpwsAOtI214gtnmli1bbcvWrT7Y+sSN56M4EvmC8ggtzZodbLobPqSyGn5eCHBrPPsDSw8d8qzEO8S3lH/8//77H3CzoD//8286nZWWHrKSRC5A2ZT8oDT4cb6LFsx3IY9w+F7m6g8C4IXHx6L8fBsxPCgCnBrGzeFcLsgt5ch9PEz+sj+ke/fuqYAPz2D2P86H/BjnCOM7j94xA0IuJC8UAA7BuPaaq9I6NGS6aLTUilyhDhnP1CPAcyThS5On2cAB/YwNGR07dnQE0ZFPPWW0X9awdt16+2T+Qu/cKAK4k0ePcs0R4b+qJ94UXH8k3vRKpiNNnjylkpDuyzwa/BOflh/u+Fc6JEL/nj37/EgwzMGKCgt9ZjpALAgGlMWDw0xA7yFO9ns0CNDnpAQ/9/xLfk+HBj0GXodnAmP1zxjGepdP2vAemDZp9A2Gy/PKq2+kYUerX/a9YUJAtFBezixp6IvI7dCSH76QmGzS7zm6Gbc/EcKII7qDh3MRGIMsAzqngBDGGMDeLsWTDy2RXjTaMKGT1ep4QmDuR/OcDpjRxVXQXoWSqDCVu3zZUj9GesjgQXbJ+AkuzEFbIX2wBjhcXuJX8z5ZkMSvUEI9IPupMwgIFxQYv48cMcwmXApeDzjP2L272FcFmCyWaTgmYKws4sQvlId8feM/cZA78HkYqzAdgrYwJcMcSXQWp/cCGtBPo90YPHjQQHs10bi5LIyBAESg/TMTuWTxYr8m/Jyzz/QlGcF846bNPivEJVLEx3GBGFrfaaeebAxSKAAgj8cHKVYG2C+QhJOmISNVbW0sPnBesWK5n/QBXLWkj3BQEC3dEg87YYQDZvyFP+EJH81+0+bNzsSZwQF/CB3kyXc9gs3s9z6ws886Q38zvxoQAEcLFi62V16Z5qchgAfh4nDJYa7Dhw3xTZ2Kw0z/hg2bbPWaNaF/MeOW3CaMUCcHc+UggKuumKigzG+EEHjhxcne/9gPUNEPg10nfT0/UQjUNOLQf6E38WEGbIQz+HVJSTNjU/BBv2uiQtgjPWlxof+b8wuz05V15p8AEHDzsuQ0GAYAKEJ0l6dBJoLDSy88b2PHnGNfuvUmlx+kBDDuM8MrmpKvpPrPplH2qei/vmd+/UEgltOuu+Yqr8i0qVP9ePjU6sAsHcckR5IufkgY/2e80wK3ysjLCwdkMF7Bp7isFqsTfa8/KBy55EarBAwbOsSBS4cDyPh0VpCoEyc2rF9vL7402SZPmeZCCojTMo4EF6WnA3OkqBBGuB7yBKmYmRAmgjgyaLOv1YUAAiUOBUwwZ/CWUOB+MptX1KLIDuw/kAoH4BwHjghnhpClXMLxyUenPwl38kNHDrQjvHtm2c9hIQDsgNXLk6f45k4ULexlcYKrD7hR/+nfr59dOuFiZ4rs4WD2hfs5OPKRGZoePbr5CTB7mdXduy/NB/zgwCEbsWCq2SkvDpJG9wMOEcM40hM6Cau3CPfN3PzS+3gi7EMHOGbVSKe+Kf5+oKTE93KxAR3hrOJ0oMCzSStahC/g1q1b7372c2JBADrQg9Smd3xoyx3vKKFmds8999j//P73fEPpPff8yj9j583kEvGVhvQ45ed/kv+iV4Vlfv1BIOYf4Oraq6/0ykybOs327MECJOCRQMl5CPG5LsYp70EBiM1c4W1hBSF8z/NjRfv07pWbVYP7/9nWNrgqVl0hAN23Xz8/TQZEIzDgg0gX7pQsUdcUR503/i+kySepOjfxGHwYbLh5kjj6XlFETAwKzfzqQmDZsuXpXgDgDswFf2ZzyphpFtP2GZ3A2IkHPvDBO6dCoQSgsOGwAQR3wjlhcf6kw370rDOzGcLq4gp4A0OWz8OJCWH2Q9Mijreo/7ACcMEF5/p+jVdefd2VcD9toVlzP96R1YCOHTpYnz69/Z6A/PwDjrO4PuRJn8Z8C6aqOhBH/TGOn703PAhIoaNmYbWVATNRBkrzvY8zeVNWWmqLFy+xiy4833r36mVz537kOAbP9GXygRfTd1Ei2WhMf+e/HPQS0wjfCAtlZ5M4gtOJ4Ds/ShQBZv/BvsLi9nuYmR9P/fQzz9lXv/wlG3fRRR4FutOYorQxfTHpURX9xfln7w0DAuAPeQNBn1Mh9+5lwiHPzYaRIQgnDg6/X7++vr+QPYZyWJOsXbvWNmzc5AfJYIJeQRekDWMkh49wY/UZp5+mpA3Sb7R7AoAm50gLYfynI4JIfxK7/kPJGdJ0ZAYYfMWJ3xUW+3R8/jPosGl45qz3DAKgnFj4UB3kN0hMN/hKOXtOmGmFIiB7YWDOgykQO/L1X74Y9Z69+4xLQfbs2etxwR94UTx8/utp8GBpQBWE5nmef/Hl5JImGCXCXJ6fqOWsMwe2HOPK/oyP532Swtxhn8zAbNu23a92d/yUBhwH3FQM1gh+hHGrMC7DXQMiimpWBZxx+7pm3lAEZMcP7hlI4c/0d8wwPpz7se/p4tIf+jYP8eDFrCSdd+4YX2rnBA74tL7HvpQDwkQzEt74n7mmAwHxdXw5KZXgmnCPk/AP/SeuaAGKgP5efP45NxG+/rqrPSu+Q0OiLQI9L3hdki90RRh+5hoOBOL+Dh4xK12xfJlPRrVp0za14/d4Ee0Q98wzTrfxF49znvPwo3+wPzz5tL348hRvHII9F8S1aNnCN6EHGgo8RSsCRPzo4zDuiV4aDmQqatKolYChQwZ7SzTLBCJ4YP4HS0pcgKfjogh4mBSEI/jEY6CRrx3knTt1sl3FxS6IvDt9pnd4ClenzxhABVEd+xsadDDfAZ7ecfAjwdKPfy0qMh3/ShwEffAMzhAgwo2B3X0JlzAxb+UZ/+c9c9WHAPBavnxFJMwxwFYoVeqD8vv06eXKGCe9ECYcYEYErtiUv2bNOtu0abPjUekc9xHe6eP0NcJxUgyqX/MsZn1CwAdZV/wqNuZDN6IHVwCSPk/YW2+/4ytDV11xmR8GQB8nnGOBr7n6Sl8Rgg+r70vZhz4VJlriPzwdx3fx7PqER1b28YeAeAN4Z1MwNIUTHSR/KoT+SBGM4/D+s5/9wnmTpycP+A7xE8FfvtKxl4nbrHEZfTkYGsyPxg4qNGVyxQQWRxVzjn/u7D84HT5smO8R5VQxLgMjjHwwJ2esYjKSVel2bdtGh48EBVDjIfkSn0NonP9F9NZggMNY2pAqcyx1+eY3/9STxQyAdxg/AiAP774iwHsUpu9V+bEiwK5xTE0wLykvC5eRcfrQlq3bUqHkWOqepfksBCoEgzDzBy4ZuF1IKC21997/wGcC2cTNNx46qAZ6bhQdc85Zfl4veFUc8vB8kvgKx89c9SAgRshlT7zzCI7+P8KHvrFqw14N/ccHD+CL1Rq/xGXPnrBqk8zYkqfnl1MGtXzv/TkpzrPBtnp4awixwOfGjZtceeRdg2JYDQh9M+2jSV99ctLTNmPme3bSSSPtb/7qz+0v/p8/tRuvv84H4Ucee8I3lIv+aCM8W/RFXrzjoMFBgwb6e0W5Wb93gDShn4/nzTdmbLnB14V2BBwu98zh+dCFeIyarxl9pyen1Q2GWVDsSKdH6RWf8SkcLBLixOmy9/qDAP1d4z4r2BxKBjPplwAAIABJREFUgEOgjzcGq4aOz7IyxyWCPntFceTDindBPkeD5tv2bdtt565dLuSLz+gAkjgvypnzYYVJY0Vcxap/v9HuCQB0AJjLIAYMHGgrlnO6TLDF4luYUWYgQKAos4KCYOvFrHJBsocABhGQmx9Op2cdBwaRDFIoDBAQl9MgrDCYtGhRZM3LuT2uwN5/f47fWMmdA9RFCFY98DP3WQgApxg2wVIzrAKEHfYIBWjdwUyAuHROfGaPp0x71djpz/GvaOpsGiVPlu9OP+0Utz/XBUFxOYEuKoRXcIswmrmaQ4ANnprxAPbpoMh7MtvqsGfgTG7fFh6JC9zZ4Jm/Z6/PxBwoOeAKuxi2cKWaqQz+M7uS+13xMr/uIaD+LF+4Ad/LV6w0VoFmzpxlzQsLfeANfTII6Gzaz8sLs/OE61AHMAz3nP3ee/bBnDnOX/kO7uG1PHE5vPMd+uEccParEIf4PFu3brP7H3zYunfv5gN8r549nWeEunhWaX7KqyI0e2sIEIC+qnLw+ieffMrmfxJuCYbOSouL3UwjXg3QGKJ8du3caddff6PTjdMe4zUyhMwen3vWXng+KAK5I7lqQl48I0eFU4F4F21WVdcsrG4hAM41XoS9h47idLwCX5gi5jPxkPAfLits376dX1YomgljVqmVHCxxc2PGPsaw4t273axRdIAfO9Jt3LjRaYRvufwmjltf741aCQDAuL/6i2/aPb+611atXJGs2NEx+YISwGCBXTjyfbhUqiwZSPLYaBYNPHR0oVDmRMwmk45ZJpSBQ4daB0WgWXM/vWLP3r328uRp1r9/P+vUsYMPMiKchor0+iI2lRvDhffgYJ4cHcjsfrC5ZED3gT0Z4H3zqd/OuMQeeuRx39B76803KFvfr8G+DQYFGLE6nHwiUh744SH/nocRBtJMs5cUAoIjOKo45SXM2gNLF9CAbbKRG1izgtayRQuHO3FwwJ5+RZ9SOvUz/osm5Atfqgj/Y/wqPPPrFgLgoYImwgBHGG7lqk99GX3jhg0+G1vUooWH+6rqvr2OY9KG/siqH4p+npWVBnGLX6gl5Q6RcBXShLJ5Vx0oYHdxsa8qEYYioAe6Ynme1Qj4Nd+5M4Y9K3KE8YjuFJ759QuBqvo7Ycz6P/XkE1agC5yiU11at2ljB/bvt3KZBEGXyeEhtAY8w0OUt+jIBXjGpEgZUPwYCqQnrdNiaakNHzHCPyvc84kTZO/1AoEYD0wUB46CTJhMBuoYcmqHQldW5jyDv7t2FTt+HcfJxNX+/Qf8ZDJwz8O4pftJiMeD03feoQmehuoarRIgYAu4LBf/7Be/spUrsFcODm0tLy+sBISjDNkRHuzHIQ5mnWIlwFMlpiWcPMTNlYuXLLG1a9a4wALCeRjIsCVjxYBr7BloVq9e40/fvr1t5IjhTgTSQFWfzA8QAPZ0Ehz449guzu5FuGT+L3QgZukrOo935sh+f8OGDfbSy1P8+Ffy4Lse8oU+RBuh1Ipf8uc7uNQFcBVfs7fqQwCFCgEuwF6Mj+MefXndzBYvXurmWezhWL8+HNMIXojLqg4469+vr/cn7u6Info4PvGlRDgtxBGz9zqHQNy/hCfw+tbb023W7NnG8Z0IZxLQqCA45GZNNvaahf7PYKzVgDD3n2cMStqpEysBlKOHsnjisnnneNHiXbu8nBJu/SwstOZcOpcoBCgC8GvSsvmYjXuc7c7xzz179PD8GCvg65lrGBAQnsEv+OKQgT8+NclxCH5FA/jwHRzjOmO9j++iEwS3pEnk6fHYOxAps/G7zxxqdSCdrAoZkJ5VBsokDbbmnHp2y03XJyVkXsOEgCYewthVXlYQ9hxq8iqRHai7cMs7+Gb8QWaAf/HOQQe8Q2dOewmNxO+Cwaer1zTY460bLacTYxCy8FEEmOWZNi3M9AgB4AYBEwSGvh+WlcmDR0IFnZmnX//+9s0//boj9sorJtqixUvs3nvv842m+9u0MZaLQDwrAwxqhYWHwok1pWW+CWTnzl02ePAg69qls+evemR+gEDMaIH/2+/OsL79+tunq1Y6LuhE4Wz/ik18wpHnAEIjkxDRgjqt/uPnOsrGgT+YeK9ePXOjZP9rAAEUbXCVn5+srjCgRpsvZ81+L51x5Vg1cALsUZDpj4MGDvAbvLm0TbhR8RL6+c87T24cxc38uoUAfU39jFl/NulyLwtCGTwRp/4H3hDO8Nu2a2c7duxIKpuK+IbgHRxhIZxfXRbIbdTlTB4kEzduyokqwWROIuS5zwli+/c5r8Zks3nzQr+BuHlhUVgVSBQTFAFt3MNmF/6CEjB69Cjf8Edds0mcBCX17EFrzPo/PelJX1UCV+AaGogd8eIxAPzKHIh4fGOZmRFAtOk+9ENYQtOE6SGN4sZlxYdVFBYVeZwXX3jelixZYtdec1WlSxHjdNl7w4BAsDiAXsKpZKXQFLRRGg6soJZt27ZJxxv4AXTA2MWxogUFYf8R/3lyneiQdIxZmERyxDzvVdFTbvq6/F9w9913312XBR7PstRRY6AOHTrYBgwYYNu27/DBRp1YcfivBwRBBPhcLMXs/0033WBXXj7R4ygNJwNdftlEm79gkW3etMlPHgKZPMof0waYU35evts6b1i/0W+yRBGoyildVd+aQljcPr3LV/vefOtde+bZ5x1PXLPdvkMH27KZzYPBhUmYCoZMaCWxPtK8lYYyeHDCj8KEM3VMBhGOFGXDNzOBuU71lZ/7/UT7Lzi8/PLkBBPCRhgok0mz9PhQ4IO95Y6dxTZ2zFnWtWs34+zkvXv3OujOOvMMP+px9Zq1Nn3GrLRfUg64krkQ/RCBjAczpDZtWlvb5Hp39VHVTTjJ/a/wzD8+EADub7z5jk2fOcveTzbrS6imBOAf+GpQ3hyXfqEfqwBmBw+WRIMhdES/PUzdxLNDxi6w+UoT4QkfVl9nxp+6MSu7b99eV1ApG4WTAZ46UZDzAvh/Ulfqu3vPHlu5cpVv5KMojic9HB2RXrR3mFpnwTWAQC6cge/cj+bZtFdft+9/7/u2aOFCX7kH5uCRFSbS+JMomNBCuD062GtTPKf2sBqAI63S8K7/cTWdBHPGFdLgRGNehwT/fOMIZBzhW7dusenTp9vQocOsW7eun6Ef4qtc/MzVPgQE85d83KpgMmz0ZTwBD1iFgA3e2as2cMAAn8R9/4M54XtEOwj98BNOpywqLPQjrilDj+gEn4f4Pbp398mFSpOZtd/0apWQV07Nm6ATQl6eMs2WLl1mq1audGTGTQ1xymz8hEtt2NDBjlSBwwkjp5PyjVWB3/72dz6LhFlQu/bt02OmwsbhFj4AsZxMHmiNnGmNMkB6iICBSPnjNzUH4eOqaiswWLlqtT319B+tXbt2YXYuGbgR8uZ9/LHt3MlMIXAJ8OJGWgkYEgbxXenCB4aRSdCRYOt1S/Z4nHbaaT5IHDiw3/bt22+XXHyhzwaSXnSAr/yaGp6O1h5gJRzi6//zL7xsU6eG85JDHnm+UV54Alc8KFnCF+ZAZ591pt8QrHK5bGXFipW+vK9+IJ90mjFWfoTxHR/HaRzdunXz8+KVJ9/BmfBHvTNXcwgIfqQUTHlfumy5bdiw0WbOmu14ADdygjtCGoMKByswY+r7q7hw8UDY/M1ky6CBA1Ma0v4SlcXpG4FuwhF76uesBjg+6esauPGTClBmrBwwUJ911lk2depUjyHaYRUAJYF9CtTfL69LNhKL1kQ30Bd7B3r36ulwICPaSV5613+F+Yfs57AQEJ0IbkQU7PAx05o06SlbMP8T5+uE6TtpcPjQGQ6+5P8TZQB6u+0rX7Vv3PEVv6zprn+603kRwhj4JZ3nKXpKxiqVo7IYU0RbCsNnYgNFknHcaamoyE3OZPom/jR48BD77/98l9eRH9GU+Gj6IXupNQhAF6KNf/jHO6NyKvYMQRPg0c0XkzFr+PDh9oVrr7K335lucz/62PkRuHdelJ/v+xFPPeVke+75l2zb9u1V0iflQnM8V1x+mQ3o39fLFy1FlanX1yarBABVkBC7XODru3zixnHid+VHXMJffHmqvf7aq24G1KpVa2vTtq0TEnsFWA7nFKHC5oWWX5Dvx4oye4kyoHwgJuXlgU3khzapXfLVNMwGMPvggh9gFAt1wIPOsmnTJj/pCQUgCAdBEOV0p3iADkJCQaV9HQgJ0uilFKhs1Qsf4aRjp06uhDCjTL7MGO3fv986d+poQ4cOca1dafFzaSH+1lTfBTPRqtr583t+bUsWL07+hj5GHOHIGWpiEx7CgzLAu/4DT/3nXY9oZsf27Y4TCgHXwj15Kx3vuK5du1qvnj3sjNNP9f9xvU9EvDkQPudP7kSFTH600Vf4kwBGcQhXuvSLGVn+06fIC0WbyZarr7zMa0Z6JlR+8Yt7or4VRK6QN/QRFH3wL7oR7h2vkZAWc3rKo49//etfs8HJ0aALFy2xyVOmJrwFmspPTIUwFyp0+nJloLAwpbeUx+TlOY316N7Nzjwj3P4pOsWnTplgV32CA2Y4cAjcHJdmftjD4kWLbMGC+QGmyYy/aBEFT32b9KI9vrPac8qpp9nok0+2r3/ty+nYT/wP5sy1b991l5fjJ8EkChzl6jQqcKh68K76KcztiCOBknwpV7xONOS0GtErY9pdd91lJ40KG4eVrxeQ/dQ6BGL6+vv/95+SfYehWPAM/pi8Cn7Yw+TjTUGBXXjhBb6fjYNGOHAEXDLRO2H8xW7aQ9gn8xekdKPGiEYpmwce+Hd/+1f+mW8pTSlBPfuN2hzoSLAT8gE47+rYcRq+xQhRXIXJryrN0CGD7FBZuS9T8p2TCMRQAqLzfTaMGW3KZlf5oiVLbfiwIZ7d4eoUl9UY32OYBbv+MAPy1tvv2tvvvOtNQgEAJtLAgQVMfM+ePR6+edPGSAEIs76HXTDRzG8CLIYX4O9L/smyP/8pg0EExq1Bhbr6rI6ZtWrV0gqbN7cdO3f5EaOjRg73upC2KtppjLipaZ1Fow7PJPG//e9/d/ju2rWTYTx5HNw+TgLTsDATvoX/UT+DCQpX0ayeysDnwWRo7549wYwjGfzBKbO75AlOYMq8w2TXrlvnmwYx7eISF76D5xMVdzXFdRwfvDMQsiyOYv2/f/QftmjhIj91B3MbnOBKXAn/KNLghJlY8IRtPnxv3Lhx9t/+9q8Nnkk6T1NWZh07drTyvHxbtnSp4xylP3YVfT4IjZhuhq6dCINJX4deoAPKBufwkh/+2/+0Du3bezjfunXtYhzlXHKoNFUEiHvoULhLhHLhBeRF/XC8kycCArxp46ZNfvIYxxATh3wVz19O0MkCtb2mPvDFAccbb7zZFi9ebNu3b/MweDXjqXCLzyPakc9lnrzf9uWv2Lfu/Ac7efRJKY0RHzpm31dZXoF9OGeO0zMrlHzDyacOeo99vUMrOOgaGr7li1+yOR+87/8Zx4jn9JDIFHH/mDVrlpUcLHVFIC7H43uu2U9tQQAYC84vvPhi+k55kADfwJXji7jpiGZ+0Evx7j3Wq1cvmzD+Ijv7rDP8CPIdO3f60eSLFy9xvItG8KFFfL1DN4Sddebp3kTRRW2191jybbJKgBAPMmAE+AoToOIwIUdx4m+Kj0+4/CGDB9nAQYNs9uzZPlgwGPJdcciTdy1vYyK0efMWJ7h27dp+pj5xOY39Xe3G7v/JSU/5Hg02UsMwgQsDKz6dRLcyM+Ai/HHiTBD2AhQCTgLcK8MFYT/gRHB32Cc4UJgPGElnpAyEBMwUPDy17Qwzzth3IgzM+2SBXzjGueLkI7qoXH7T/keb1fYVK1fZiy9NCSf6uOB9wPfRVEBAon1guqQVQ5WfaAcVSQIXTvuL8IWPArB7d7ELaaWHwmVxUthcmUsENTFd9TXOg1+7boOxOb9vn94VZWVv1YYAuON8f27n/sOTT/mqHRt+YweO6Es84ID+6n3rwAEX/jGv69W7j9166y2+Akp8HD64cvrIM7/nZfHS5anpl3fopCCSIPhrJ1BFHslAGwntlM++roMHD9k3vnGHderU0csRXVAevIaT26688nI7UHLIViwPl94RrnZQBnzcJxGSySO+kR6H/+Hcj/x9/fqN6elioT3qA0kDMu+wEADO2Py/+tob9v3vfS89RQpaApaOt8Tshv7uimay0gS+SA9eEP5vv/024wAPHGn5JhojP94x3SizfJv30Uc+GfSZikXjNt9IJ0d+OMolr1u/dJv9yde/anfc8TX7ZP5CW7N6NQV7HP/lPUkj2WPRooVhn0DXLl5H6pm52ocAuONhJbN4917bHO05hK+ABvXdqvzNmzfbosWLfSWAO4mwZMC8fMeOnZ6v6I2WiE7woR8eaJSVauhPdWlouG/S5kC1TWJCOkjFNuyNN97wo+VkHoRpEPsGfK9AUVEwaWjezAmI66Yvmzg+raLygsk0Jke91RF4p/742P3Pfu99H9wl8MunfTBUhHEeBvD9HO23e7d3GP5z1KtgEvJncAi2wpRBGAyWd/1nhgfWyjceMWbK0yoAnbK4eJfjok2btn7CU6vEhKtNmzbGw7n2mDOUlBywAwdK/Dp4lnPVNrXT802YvZfXmBBXRV1pl2CutiIMsorDkawc+6jZORS3jRs48pNBN+CGLANeWOVp7vjhhBbMhMANeTKzDN7Ix3EF/hJc8V2OeixfttT/aoaYdLLfhpZ4sOOUqZAUTOLx4Lp26WJnnHGa23SrfcIVflVhqkNT83Pbyn9gwMOAhf/8i5Nt4cKFqbIunCgu/QcBh/6rQY53wlHgeb/4kov9Mr/qwI88cP/5818aN1EHJ4UfCqGO9Hf162TWLompuvO3/4ABdtnECTZi+DDHK9+O5Ch70eKl9vLkKellkyQpLCyyoiJMhJobJ784nXHcaHSikNNwkj8DPJtAWYECTnKCKf+py9Hqo3SN3afd0I38XLpD+J80aZItmD//Myf8kAb6Uhr+8y4fOmPM+NrXv2F3fPV2B1V14EoexMM06JFHHrW5cz7wyR7nPQl+mGSAP+ErXLjDP+2MM+3ff/TDSjgmX5TCb915l/M0+BPjvfO7vDw/mhZaAR7EHTJ0mH3nv38r7W+EqYzqtMMjZz8pBIRXAgRLaAWY818myAjz9N95H6PAV4xZbA7G7DAeQ0irB7w5/hizolUD3nOfuA7wQeeRpaV2xhln2LgLz0vr3NDwnCkBKWpq/pJLdOTAIPrG66/77BkbXxEwYQoIl4WFCEbNXOiF+Ji1uujC861rMjugAbfmNanfFMCBB+JWp+MWX8x+6Fx0IhzvMHEeTDhg5vjM+nbp2tUuufgiN5cCDj/+yc9sxQou96hwCAMInOTHO/EEM1Zb6MyhYzLohriEsbKAaRKd8utfv8PrGuyDl3kdW7duk+IJpQ1ccQwsAwIrBgi8KCbjLjiv0ilCwr/qUFHTxvkmHAInhP933p1h69etSzdMAVu+4fC3btnsJysB38DYgtDFu5hoYK4MghUKmwZIFAEGWykELulBRzIZScqCljjpRTPC9J1gx8mmziKvHwye8+BjpUD0QV1oGxdD0dc4qo3/PMTBlwvt0L+m46u9anPcMjZiPvUUN65+YoMGD7Z+/QfEn11gIQCcM8CW0oc5M7tESnyJ9enbzy6/7FKf2Sfu0eBIXrn9ZsHCxS6QMwFAemb24ZfBDCjwF2gAelNfD+3Js/ETJvh9I3HFj1YH4R0fZWDxkqX2yrRpnkUFjTVPV0KgL793INqXAm1B45TFjN/pp53shwsIBnE7j1afuO6N9R1YBtxV4FdhrAqvW7/enpr0ZEofMQ5oM5M1hPGI3vT+xdtur2TvLxhR3tFgq3KUBmUA4f2xhx+yQ6WHrFlBs8B3fLWh1P97fcrL7favfs0PITjj9LAfRHmQJ+XSJzhm9tFHH7OP5n7ovA9+hALp9BHtj4LmiT902HD779++M+VByjPzaw4B4Vb4IAfkEGz2GTs0FgF78DXngw98ckHKALxE/VjyinzSMF7x3d81XkVKAOWJ/qgD+MWxeoWM8627/jGlaeIprkdqAD+ZEvA5kADCRXggHiLBsQntlVdfs09XrfKZZk4QwhSGBycC04U07du1t/GXjGtwxOGVrebPkqXLjeO0tm7d6qsfMEHgQeeB6IETHUICNRdF8XD6xoUXnJ8K/zB+0uD/58/usZUrV0ZCAPBFYKvoSAj/uKAU+NxyigcGcs4fp2zufkBI4Vgv1eeFFyf7ySH8Z08AykDLVq1caQNXKAOYBzG7U5LccNuxYwcbMXyo9YpuGhYNVBNUDTYa7eB57fW3bPZ77/nMP4I5eHRTt2S2xU99STY8sckbfMWrATQQ2AfmCg0ERdBpIVkNAOaxEhBwGE59kdkPiheOk4X+7E/u8H61dNkymzYVQS0I7uRJf0IZgOb8Uqjkcij1M8VxJp6fb126dDE2ebKRWH2Wcmh7/N8LbwI/witt412Os9cXLVxgixYt8nC+derUyTdY0v9w8DUe/gvv9GOO+KQvs9mXux7YQ4MjHuWA3yO5uE7inaob/FMCuehKfVYrA8QdOHCgDRk61K656nIvijDKJj+nr2rUIbeO5PH8iy87jUHD5OUrAlw6lpwqBD+ApnhQCkRn5MU7eZxy8mi3A65uXXLr0Vj/03accIGP8A8/YVKF/slsLMKZ4gAjCf/QD+GEMVmEj8kPm33liAPs5Y5Ga8QjT+KRn2iEcN5x//XAQ/6NfInDyUKiOXzRtfIhDfH4xoPj2wO/f8R+/8D9PmaQl69cQi/wvURZhI7UTjYN03fifDyz7KdaEBA+oBXgjfCP2Q4z/0xCAldwTDw9HG6wadPGKP+AQ9LTf/XwnzEKnzw0YeXv8DhyiPDPX5WBz2TJWWedaeMvuegztBIVXu+vmRLwOVAgJhBnAdFBALgXXppib7z+mhUVtfBjRFu0bOkDCcTJ6oCITWkuZKa5e7c4u0bxjjCBMMgsugtiCbOjXcAIYY4nVQD27rXi4mIbe+5Yu/rKy1NGDNwEC3Xc3z/8mA8YMg3RbHAADHCmKwaftLh47Cds1EmjXYgUXghTOfMXLLQpU19xcwBMVzDl4sp58CNTLilwmMOwWZJ2tG/Xzs25aB9Moim4V159w297ZcbTXaQAaA+FBEFgIGFwwMBBDj8EtgrHakAQBrUKIGYq5gq2wLMzUsdb6DvghvJQEHF//s0/qcg2iYf53dKlS21FckM4acg3CGoVJz4gpBHOQ3/TOzN2W7ds8Xy/cMONduvNN6RlkFdTdNA/s/7Q/FNPPhEGyETowQSDGS/o+YILx7mQwjvKn2/4dZv/g77yU1JywMaPn2DXXH2F8zr1VWCmPnw0GJK3nOIqrcLx+fbs8y+6iTXfwZ9OGIrLjdMoXW5Y7n/qcLiyCV+4aLHfSr5ieViRRCng8jGtcOYqnFIOqBf1xKEMcAcJp1eprNx6NKX/4IgHYYyVRIQxYEHbefi2+tNPfT8G7QYHhDmt4SdmFCefcqrddtuXfCMm38gDH9jiC5byjwZDysDhx2ni/8o3l66IozDlozzwCVMcymCV4dFHH7UPP/jAVwOgC2hFigDEDF9S2iFDhtp3/se3j9aE7HsVEADu4I0bebHX53RB+if4ip0USvkcRhBPKPBOmsqrAhUr2E7DiSJAPHCHgoDTaBEoLNAYCgAyD3glvmjL4zew8SVTAmJKqYV3jsFDyOSeAgQUBEyESwTLWBkQYXGixYgRw3zQUHUgOIgoZjQxMcVMiHcxF8U5XJjywyd/1UHlyhcBky+O+Dwwec7QRWCW8E8eIvr9ickPcREamfnfXVxs5553nl11xcS0nnwnjfLG5wZSrocHTpdOuNh27ixObHdlN5zb9Tx58hO+XTrxUrdNRmBs3aa1jRw+zAdklYevdy6C+9Wvfu11cjy1bu2KG0u64Il6sMejdbKasz8xEWJloarTQtSeuFbxewxTwZ664GI4611plS6Op29H80mrdDGNYPrz2ONPOA6Z7UAYdNhAc8ntyszUwdSC4H/QevfpY5dNvNTP/SfuT392T2LDz6CoGbKA06AMQBcIAghIMNHghzqH2Rre1T5myn7wv74XPh/hl7K5t2DKlMkJ3MirwlwIoQ3hHzyixDEYc/44dxCIglxgy8uzYcOG2/ARI+xLt97k7QdGghn4FH7whRf5cRVJoz5AuPLBf/TxJ23hggW2cOECT4JgQLjyIW+UEmYHESBzy+R/VbSleCpPs6UKD3bY4ex1Bq+4POLw31d7ysv99u7u3bs7rsF/fL4/OGclTOnjdje1d8EFv/LdGNBXuF8A2vH7Bpj1jfYPaIIHXAErFNru3br6EaPCiWhEsJR/JDiKHolDeuXFf9LznTDqpW/Kl/+8VxWub4p7tDooH8UnPXxk/foNNmPmrLSvxfmobvjvvPWm15V3HugVAY1Zf+5lwHRPecuP82oM73fe9W1XBFxZ1H4SJiI4GCNRAmgHeGSvwHXXXmMnjx6VNg2YikbwT0QnusSPneiPAyvee3+OC/8oW8BJ9EIa0Rb05WNXsgdx586dgb+lE1dhNIjHJq1gk6ebBCWyja+OJzwbXgrf5Ds5MGFCuUyWffnLt9uQwQPT+sT1b0jvmRJQy9iACCEKTlbhgiUEypYtW7kNOoIlCgFhmkWCgEnDQDv6pFEpExBhq7rkyUM4RMr7a6+/6QPR7NnvpbOefHMhJ1mq58Kmzp07Wf9+fb0cvlMecfDJ73BlERfHTaEfzp3rgrEGO9Irr3jWHwGC2fM9u4utS9du9rd//RdV5q+0XM6B8I8pDnkTTuf92ldu83S0kwG5nA2DlucwnTgxnD0u2AwePMiFU9rx1B+f830H7M9gkOFeAI77Ih85wZH4P/7pz9NNyeDGVwMSHLkS0Lp1osAVWlkZJk4H/KjDEcOGVtovkAtDlSVfZbIvhBUw64uCAAAgAElEQVQInODPO+lz8+A76YSH3O/K+3A+6QVn4sBAUeTY9BvnSRnE5QFmKADggOMUe/bqbZdOGF/p0i/yIs1P//MX6cx8qINgHNoiJYCyVHfaDhz5ho+DYbPJE1o5mqNcHvLDpjyYC3E5VGDq5I8iAH2i3NGO+Z/M8/8w7rjdrgAl/eH6G2/yNnLkoPKnLrzjSBeHx/WM8aT4//Ld73m5pKMerHQgDCivXMGccJSSG264Pj1aUGUIdvqPL9yqPH1jlY5Z/7itcRyZYZAnuMZhjjVo0GBX7unLl1xyiV19VVixU9qq6qAym4pPW3nUVnwmFJYtX+6bmFF2RVeYo0nY46hhcKz9Kf6ezIaDJwRcTNHIm//wuZrAlTRycd1ef+NtW79hg23cuNHzJF/qh1O800871ZX5Meec5WWqfUeiZ5UlP64r7/CRGTNn2/r169O2UDb1pFx84tGveYfOVn+6ylcEoC++Ye+PCY7yrkl9VK+G5NMO2v7+Bx/at+68M6UFH+eTlXLohH4PrASnq6+51m656XqHAzAQrvnOc6I5wTGGAzDg4BEuLMSsDDgJhnwjDQ90xuNj18GDPgl54MB+u3DcOLvy8on2E8b6lSt9jxGTUloZIA+UgSDTJKZAiQJAWcKF4wP5K+GdotlOnTvboEGDfMVS9W/IeMuUgFrGjgiSYiCanyAoLV/us8ooAdo4zDuEzKw6aRBeOEebewWwP8fREcgjJize33jrHZs1c5bPSEG45ANBxp1DxKt6cIQep1pgfkQa8hYRO3F7iRVCD+Ww5PbkpKd90yyKC+n0kF4dTqYi+xKzn3PGjHGBatjQIV5/tUNlUh7Lx5gq6CIx6kLn3b17t586ctWVV7hiRD1UT3zlkVQ39YiHUPjQQw/7xWAdOnQwHuAMIxgyeLCNPmmk10eJBFvSxRcL0VY2Cmu/AIoB/8kLZkG7OUWoQ4f2NnHCJcruiD71o+7Aj/fYcRqPcBjjArMCNrXKxd8UdjSfMpctZ9PvdMM2UnaqqoPXK1mSZ1bDZ1BQ5A4c8FNfrr36Si9CsBL8SQc+MN2YltzQ+tm6hEGMtPF4JjyqPd/85jcd14Qfzaneisd/8kFRRCHgGEgUAsKA9bZtW23L5s3+n/x5+ObvicAEUxde+Hbd9Te4uZDypiy9870qp+/YCMv0BiFR8VmVQDB3O5ekfL7xKC0+8B0+fERqLiCaicskHg+O9DL5mfTEH1wwVVxmrKRsaNafdOBYZZE//790+5etS+fOqfBPHoQLJ2qH8m6KvmgbX+3VO/+fe+ElmzJ5cgKTihtIEfR4EP5zzdEIwwFHjh9mtYfbiIG/YHskWBKPR/Uh7mtvvGWzZs32sQO6pQzyEg/hXfHxecCl7/84+aTPHKWruIerh+iAySA2+uoCOcrGUR480Wkq4SGk4QkbysOpa/BRlH2O28QJ3mojflx3j9RIfmgLTvD+pzu/7ScSOT0kqwGsHMFrxBcEP1YF7vjaV9ILKwWHRtL0415N2g/tAB/kBMx+UHQlg4hegTnxiC9ZBBlCew+55Gv4sKGV+g+KgExKg1mxY83xxsRUMGWlz4SxAnoMNKlmwv/LrVXrNr53jTspuFME+UKrOqqfUjQ0P1MCahEjECNOPsSDQ8j85S9/6ZsZYYRSBiBqHu0XEANBeEZoZ7DAQeh8Q5h7/PE/ONNnSZr8NQDgE0cDgfIiPe90GOrFQN+lS2dfpiYsjkdc4qjjoXVTNzojD3nzPZ75379/v8+8F+/aZWPHjk3thslXZQseCiP8medeTC8LIz86Eg+K0Lljx7gypHrn1jHOxwuJYM5pTa+9+oq1a9feOnTsaO3bt/c2I4WefebplWbvab9wxPtzL7xsr77yireRMsCTH/uarOCAO1YYWrZsYfl5+bYvMX+C0Zx26smqSpU+MIjhwIA6a/ZsFx6Aq2CMj1O9SIPg0KtXj1Q5rLKAKgJJe/+DD/vMv+iDaF6PaKYO+uKIVE5/ceH/4osdj2ncpD658AJG5EVdmTFl5evwrkJ4Dvg0u2T8BLvumqBkkK4qvObmR3kqN/eb0kNb06ZOcUbOiUabmCmNhDHqW+lJYO5HokbmE+wtYSOqzIUoT3jJLfuDOR/av3znX/y7+ooL/cwyRUIZShguwKByH1H9+T548BD7l+/8c0qLueXx/6FHHvfLCzF38n0WET4Q+l3zilZ5SAMOwTf+6JNPsVEnneSbMCmbMNUB3+kkKVjhVdWjKYVV1WbxX8EgnjQgDFYX7x1whSDZQEy/U//Gx6EMdO9WcRvxkeAX12fK1Ff9jhryFP+nLOpAWCWaTmhOdVa/QVjC9IwVAoUpTlX1IA686j02+iaTTeJR0AvfndZkGoEZYXSBHPykb79+NvHSCT4xpDJzy6IOfMMdqT656RrKf7VLfYg2sFfgrn/6pxRu4AoagBfhx/i66upr7ILzxjptkBffGiMcPi8+aDswjG3+gZvgITgjMxCPvokpDtYHCP+c2HXphEvSU8tET6ST08Rs+F8RHv5X7G1DEQAHepQema1X794+yYiMtqt4t8tA5587xuWLho63TAkQJuvQh1hx2FFzHB5EhPkLQiazzRA5wjbhMFgRepvWrdO7BX71m/t80xVxNbCI8WuQIa0YC4SojhM3lbqQf8cOHTxv4uAIw8YTrZvZeSkmfKccvjOAIPTT8ehw3JrMht+u3br5ed0Iw5TL97hs0vIQJlhwIsizzz1vnTt39tl/hP+xY872zns8OhFHjq5bty5VBEYMH+5mQbmwUPvjcNmca9NQ69as4IS9HcBFqwKcJISZBzBBaWMVp2ePHt5W2kCb8fW+bPkK+/TTsKyZDgjJ6QTUIx4YlE5pgVu3rl1t9OhRlfaPCHeCLT7wZ7VoJra6yWCjeOTHJibi8IBTGGpJyQEbd9HF6ckrxCduTR17LZiRX7ZseWpmpTw4jnLQoIE2dMiQIwoEin+svmiME2d4/vPHP07NccCJVkOADTPlWgmITWgIE22QJpgLDffZHuFV9Zvz4Vz7zv/4jsMamJFOZfCe5pXTJ5V/LpzVR/HvuutONxMkDuWSBuH/j09NciFfeahO+Jj8CAb4nh8KQILvU049zTdhykQlt3y1K/OPDAGUAS4SCvtTUCwRIMLeAd8vwBGjyQlD0AP0xiM+Te66c0ATPrklCufwf5RZxgiESI0B5BU/4JL/+NBGLm7Jj37fuVMnm3jpJel34jntJLx61aer3XTQV9EipZn6kV50himZaMx5SXIMNHEuYjLhqsvTMnLb1pT/C5a0kdXBR37/oPMEcOPjPLQBb07wd8211zk4GJfZE6f+K/zJb+wwAy5xW/hPW4ELTjLIli1bnMaJyzfBE18KAJNW7NVj/OVEuYvGXZieWnY4OJEet2Bh2BNYcdAIoYx3n1UKqANDIT4mrG5l0LGjy0js/enapbPt2LnTkNcuuXic50859D/8uL3+sZ5/MiWgDhEggouLZOPw5CnTbNXKFb5XAGVAZicwBwmHED6DSknJQaNDcOoC3/SdwSRWAiC4kKZiljMQb4UmS3300PE4/vKyS8MFZo889oSxeUZ1ID/lyRIbHS8IiyV+zj9KALZwE8Zf4qYctFHtjTutOgA+AwPf8MkbpWjH9u12zphz7IrLLk07i9LEcKvpO3XRjN3mTZvsjju+mi4NKi/iqCy98x/YLFm6zF58abJvfmVGgMuEOFKUjd7gQPsFwB/MvOQgZ6gftPbt2/nlRdxeSz60E//e++73Qdzxh/1wsrKSKxgI7viqGz4PgyywGzVyhNsYqx3yUTLWrFln02fMSGlBebhgmAgAKAHUiWMfYaCc+a4NoOQFLCi/po50MRz1rnz4j1OdFH48fcFcdaEdvD/40KMOv8cffcSFYdUBgUqwxq/0SJiKlCHSYS70xVtu9Hw5e/yfv/3P6YAFPokjhQIFwP8Dz0Qwo70qk3fqx3+9+0sSPmz4CPv2Xf9oj/1hkj326CNWxMxvQhu0lbwFV0yNeCccp1N+iAPdYPLDhUv8j13u//hb9n54CABrHuD37PMv+b6B5cuXpUflanWAvu4rqgnPliIgHiD8cOCAZujJl+/gEgVgw/r1ngfmJeL9cT7EFe3yTp48oiveVVdogXxj/k8r+c4qMPb+MvlRPvpOOngJeUBfKJaMC5pMwPRywqUTK9lHk8eJ5gRr9UXdK/DxR3NT3i9F8Zyx5/pGcsYGYAU8L7noQl8VENyFx8YOR+CCo53QEO3iXftMmIAkDNpWm4EhD/GBDeOXZv4RwrlvaOSIYZ7P0eBD+cINcZmM5PJATiMMdFqVIkB9A38eMHCg3xjdsVMnPzQEeaB//36edvduzIIGpns743KOVq+6/J4pAXUJ7cjuESIORBaYrUxPuFBMwiUDBSYnsaDPLYts0Ew3ojGQJMcgahBQh6HTxIMB5VU8lCuBI2i0dCg2DS9atNgHGMpFsSANedHpWM4lHj4PF3117tLFOx6bmYmnji2f9LxPnxFmos8+6wyHOnHFFIkjp/j4lEkbPq8jH/KjTI5IHDkinGse58t36hPXi/8qnzYwY/DrX9/refGf1RsEf8dVchcE/1ktwKEIoDRh0sWpFygib771tp9mAGxRGOJZQeGQOgh31It3fBw+ZaueDLjMGF1+2YT0++tvvm0zZsxMmSfx5WgTDzBh6ZT00FSPnr38LgVuXMWRJk5HeTV1gqfyURuUv/Lj+7Hkr/SH83PLryoey/SPPfaYzXn//QoYR/CnXsIB7wj0/I8FesrBXGjXrl3pBmCPI+W5WTM3Hbvvt7+x4uLd9t1/vdtpQHnj0+9/8fOfej+59957varAhXzwKUNL3Qhe9E9MLXDE4SGOzDFIA47BPGG8c/SiTH6IC10Rj4c64JNP5o4NAoIfPo5JHiYPViYXH4YJhHCJYjyL77wgsuWHD+DABeZCbFBnIoGJElYAwL2ERpmTiHeAU/EO+aIz0YlQHG/Kh09pReCtt6fbzFmznD+RP+loU/xAP+IhrAD4uLB/v/OTPn37+mowExS5MDlR6Qt4gQdgpr6mVQF4Cjjl0swzzzrbJ98YUwhTH2VC6dLxFzsumgoMY3oCJtwpsWHjRp/o1KSm2kpcYAccfcw6eDCd+ec0M4R/ZBCceJv/OcpPLn0SnTDuC6Ebq6/E2bA3jjjU+b/93T+4HIBpMHs8WRng7pTi3XvcQgKzIG4UJy5O7Ynzq8/3TAmoQ+hDNDy4mBAI479roS9Ptk8/XfWZE4Rg8KwAMFOu2XlnEDnLyjAM4kJwPPEgEMI0wONTbhDE6TTUg87FYKAOSBo6Hgyeh5livjPzT13GXXRRem533CaBFY1+06bNhokEAjN1vnjcBT6wKT4+5ePzCEbKQ/H0/1h8wTg3b/JSmXzjefHlqdamTWsX3FmWV90Ul///+fNf+mwB8YEV9wvInAvFDUXA/7do4aYnzIjt33/AbyuEUQAH0glfuX5VuKN84sWO8qkPD4pA88LmNhPhPxm4vW3MBEuQzJmxA5c8f/Znf+oMlPgxvMkfF4fF5R/tnfTKgzblOg2IhB9rGbl5xv9zy1ddFIcyqQNwBYYMyp/Mm2cfflChEFQy5WGGNdlr4/VN4MX+AfoHSoALY/TBRHmjLAZ5Bonf3ReEey7Xu/vuu72Pkg+wYfD4yY//w03w7rvvPu+L1EltIA6KN/giDd+oN/XPnfUnjHT4PMz6s5eE2WXyUZ7Ujbz47+2pJTwI3k3dByeCr3Ck/+xPmjplcgKCYLfPpA8rBOIHmtknjXiw+Dl8/73Zs9MT5aBL0vHdaS7aqwVdUD6+3smT1eTg5PMPOgmrRRzEoBNXSKe6i15oH/QkU7Kw0TfsHeLY4IEDB/jNzaKppLCUtvT/RPOBGfAEjjh8YAs8WRV49tnnbOmSxTZw0OD0GHFNAPqqUYILzEx11LX6a2OGJe3HcUod+6jiMVGwop3iY2HCioM4wpHjzPyz4ZejuoFv3P8E4yPBR2UQJ6bZo8GWdDzEY2KPSRsmcRjzuRyWenE3yLbt291cmJUcxT9SferjW6YE1AfUD1OmCJKlZDakMkDoOFE6R7iBuKUVFoUZgngWmQ6ggWDwoIE2YEB/10ZV1IYNGw27zvUbNjrhqvPxnaPucAwEhCPMQNwwKTodgr/8vXv32u7iXXb+BRdWKfyrDeT3+BNP+R4BmBl5kScCDALyTTdclzLEo3U4r1wt/qjO+GwipY5t27bxE39gLl06d3JNPreeMi/SZULgKKwCtPaNejAEzIRQKAqbF9riJUt8GV9KnBgeAmLuQK4BGLjxLnzgV8xMVJ6dA2+cf8/qDHmCS+KzXEoiZpEdvyh6hznxpxbB3Giyhg4YmLkD4+EHH/B6C/fAVbjR/gFwRziXjwmnrjgkSpvTfn5+JSWATLkIb8rkl71vQBNdunS1f/vB9+2jjz+xBx54MOyzObDf+wl1Ep3SB9V/WREgnP88LmLoeLyDB+32r34t3ejbaBDQRCsqHDLDuGzpsvRUEk4YY2VXAr0rBIkpCO/i7Wz4Jh60Ap35t8SkSHHweVg54KSSeG8BEzLLl690/nbw0MFU8I/5P3u6OJABR32df6BQJsK/hDF4DYIYJoSYD2qjr/pJE0VhrTaLfWscWQl+fRxp08bfGUPgMYSDW3DAfjP2j4gPwGNyFY2j4UL8hDzIV07hR0uv+IfzlQ/fyYv/PLwrb44Ef/+DOSnt65vS4tMu5A8/qCKZgKyuzf/h6nY8w6kjm4vZ3wnedABJ3z59vF27iott0MD+Kb7AVUNymRLQkLARMV4nrJ/+3FavXu3n2LIpFQcj8EHg/7L3HvB1Hceh96ATIAl2gL1LlEhRhRS7KEoUi7pkNUuWLDtOPluO45Y49SVu8Zc4ebFjx7YsOfny8uLYTmyr2JJVSKpL7KosktgbwE4CINFxge/3nz1z7uIKrCKAe4Fd/A723D1bZ3ZnZ3ZnZ1lJ9lRJGMQQihnTp+lqH7ddcqiXDkfHnDrlUjU5xkGbsrJyqa6u0a00R0RsdcId8mLQQeRhhhl8pvbDKlFJaal88fN/2Ir4+CCk3uxovPLqa7piRZ1sIDO5wMBgoQezcITboPfz6Oh36mH1/sUv/jsexJjQY7JllRWGnvsFjOhSR6s7lnCWLVum1SYf4rLaX1RYKNwSDREHpqhyFRWh3pU8zAfeDHf27vuUAQ5dmBEPfxXPTdaUa8Ty8OHDyuSDVfCHM5wiELCLM++qeXLj9dfqN8ogfboRJ61cB/8DDjzABMc7ev4///l/q4k/GH9WQWHywYnhh7h1tbWx3W8TAoCpPt5OwKvLV+rFURwa/9rXvymHDx/SVaRhw4bJX/3ln+lNtb/4xf/ogfzq6uNxn7O6mQAHTg139EsewrDyw22rHPTFWVv0R/jX6RAAjzjUEjm3s2ypox2s0kNvoJl2t4VeRJabq4splRXuVnboB/F46Gfqe4tA1y5eqIsW69dvVHUk5ouSQQPViAD3pLB4we5sTW2t0gdXHwRJJ0xyb4j1NetTSlui3WDmBZ6rrr46Nhxg8enrob+dXRcDhuDmoYce0j7gFpB66xzCnAIeEfwMxgP695Pzzz9PBT2jA/jQfKNNJ6sJuCU+j727vpCc206W/nS+WX7EpQzqhcMMNsy/v8tBPXCksX6Xyvz7aj8WXxN10j/qSX1p1xe++GXFW9++/XQ3AD5n7JgxUl0D31Mrs2dNl8GlpWk3z+Z8nT3p4NIKAnQqOvjMmdNl5MhRsnbt67EgYCtDdDpMDcZMRna2XHjhBTJr5nRZtXqtMi72jbiVVVUyZHCp6vwfr67RgzSsDLtBCuPjQOB+uwEL046pz4qKo9Knbz+59dZblHG0+pGirYG4cvVaVYtgB4DJgtUlBAgI2fyr56ktffKgfifKw9WmY/5bG1jxr6mtl3fefjsWfqx+2TnZUla2V0aPHqkwo+60gQcd+lGjRuvWHweZ3CqZs5qkK2hNTVK2Z482hvsfcqPLqww/qT5b6qhuzJs7R1f0uDSOsxqsGHLGACYBcmmE21kwSBJQCgJ36IsTx0x91tXVyuAhQ+Rv/tdfxFaXqD/OcKE/uvE/+gIw8X0I9+LFC+W+++6VRIszu1teVhZPVOhDwyQxiEin+IwmV37rk81h8gK55Zab3X0bv3pErrt2kV7K9eqrrypOe/UulivnXiEHDh6SdevekdraGu1LhiNDCxjDEhdlKn45HJdIyJ0fvVu+80//KAsXXqNMIOPeb4elD37nQcBwCd7Q9R8/bqxwB0pTolktaCUSnM9h5dPhFFoCbo8eOaKMBmM/vsnUO/xLnwPXV8yZpXk+99yLeqiXcPpdQT6ryNlKR7jPBJWfpsam6IZTGBkHE+rHIgFzA2VDOxw9q9cFHPrklVdeKX/0uQdUXdKHpNXBDwvvpwcB4M6D7viiRQt1IQ1b+MCeXVz6i/Ud4IyDvrO7z7zF3GpjnXFPXH6fzBGHvOhf+Pbb0pwqvcU7lW/1pl4w/4//5gmdK+mXhBmdMnqGr30Oc+O1tXLs+HG1GnjTjTfoJV+YNDd3rupo+Z2p75e/OMIbZqhzc9wiEXMD52zYedu0eavO536aMy2vPeK700ftkXPI86wgYAOGxHQWTrm77drkFhr0mnj+Q3z0fTGRxY27RggI5x0icfjIUdUbZzWaXQTTK2EC8MslDUShrq5OV7RvvfXmVpZ0rBObT3xzhN1w3SLhhlTsQaMjXVVZKR//+L2aB/Eoi3jmW9rO8g2O1AkTdqhTLVm6TPbtLVcLSaye9enbV2668fq4zlZ3gwEHksAVuyA//vFDutWO8AMMWe1g8iwo4C6HHN1aj9uagsepUy5TPLIihLoIkz6HjC+feplMuexS2b2nTPbsKZPj1dXSdNxt21te1AW8QVxxTOAwFZxFcAf1FrQyxcnE4vcTy6e7+4ZTfHsHJrx/8v57FTwcJn5n3Xo19cdqFXiiT9gtwETyxylcFt/VtbTI1i2bFb8fv/duWbhosbz4wvOKL74zCSLsgR9zcdpobLL6i4Dt2/YnDg/1pD44+235BD89IMC4wzFewTO7chw2hH489fQzai0ORgh6AQ1xvSlZd8O177PjO2nihUojuMTLyiBVbp6zUlVRWRn3iURzZNozhf6zAo1aoVpdic6gpNIPqwl9jTrQDlzobwaZM/MNjvQFYPmlL3xO+8LDDz8sjYdRTy2OTTkTh8VAYM04f+W1FTqvs1NtjvxO5RAg0AqgPPpK+d59qsdudeFW6Q/rLC/T+afe8CKUyTfaAr2zh98IoNA2hFE0D2655aaYd/iw9WmP9AZr2nTt4kUCzlj05FwedLq4uLeaC2WeeO75l9Tka3vU42zzDELA2UKundLRkXzHpODs1bpQBok6Jnxeookfwt23Tx9dGfAnBhtkDKqjRyt0YLE11RDphyNgEN9lFTEpETHnoOIffOoT+t3iEM8Grw1wP60N7nvvvUfQ97v5pht0pVwLiP7ZoPHDOvOd+vh14vIcGHoY8QcffFCOVRVK7+JiYfvV4uEDWx5rMzBCGPj+974T3wzNRM7DKhxOcRP58fJb9HvChPNVAFi95nVVFTAGnW36bdt36g2f6PhiXQZhjzxZNUzylg5/pKO+Bw4ckGsWXCNjRo+OD/1SB2uD9TX73Zk4SKeyU+Fhv82nrqjX8fzeJ+7TA21/9pU//cC48OMr3g1RUWOfevIJmTljunzs7jtl86ZNutLKJ1sJS01Dfjb+UTNDVeSyKVM0Pen88qIi2gyzb8HveAik4ojfPrMO3eEBz7976lnZvGVLbFmI2tKF+MZIt/Mg9BPCTP+/vHxv3E8Y4ypU1tcLJgt1hbXeHeS1M2Ckx1nfglFjIWH/0SNy5ZXzZPz4cbHVFeK11QbNoI1vFh78U0PA6LHFpB888MBn5OlnlgjnzpjDWf2HScaMuO7wcE9Ebq7u9P/y148ps8xNteRleLX88FEHZjWe+x5SrUqRBuEP/PJgCY+dCe6jgdaZ45uft/UHwizc8qAsDvxSV9utsPTEhTGm3+k8Ge06Mbeh83/TTTee0s6/1akzfWs/dQBn11yzQJ5//jm12shY4jwmakEsAqKRwW+zFgQM/PSd0Y4gBHQG1E+zTDoIlxs1N7NdxxafY9gh/lxKpT4SdbQyQLZVVcccoxlNDAxsBlp9Xb1TEYmYUht8MJiUw+M7ftvkZIPWvkNI3np7nQ7s669dqMHWkS0vTMOZeThLlyk+baA9CAPf/9535f1NW+IVdNpg8AC2EDB+m09awr/wR5/V7T9uhm7TAXMm8kgAIJ3t5LDCbAIAeaMrjKUZiEf/fv00O+I790HcEQ7B/f3f/1TM/JNPcO0DgUsvuVgz1n4TFaHvhuNofCVxFq3rtrTIj370I/nW335TEJoffPAhTQ3ThuoWE6MxZnwgvf/E0l9UZvAyHwLgG/qBu/EGd2aHQ4fcI8M31x8c7RfUPryFCBgOXG1tncYjH/oLtL6mtk5yc49Jfb2Lw04T/Yfv1sfsHR/day5BvOnG61p9D3REQdwh/8ADpqW5dPOJ3z0tzy17TgWBRJ8+Shs4dwbuwDvzRY8eBcovcB7QLPBRUeLQF/79P34am6bGvCzCA+nsIQ4POLanoqJSFw8PHz4ikydP1JutrV9ZX6CevFMOeeFefuW1mPk3wyCkw/mr/sb8w/hXHz8u8+bNUzv7LKZZ/poog/7dcP1i2bZ9u+zetUt3AoAzO3OY+GVnHvPddq9MOjQrCAHpgIVT1IFO5BNqFQYiQSCbVaGU3QPi2iBmAmBg1tbVSV51nhIP9NRM3cDypQoMZgYojvS8c75g+rSpGsaFWTD/qPig4sI29dvvrJeLJ09S4kF6HhvsvGeiM4JG/YEd0j3OYGrwNX/5ilWyp6xcrrxitur5WjireJhgBUHV5CkAACAASURBVF84wvXdmLkId5SjVgX69FF9cX4TF0f5rPZDJI8cOaqrxewEgFe3kucIsOHNYI7PlqQRbH5T/+DOPQR8uHJo2PqJ4iJFQKR0wu0blz499psnBLUgblTFgVvGlusvUVxvlVXTWh7nvjkhxzSAADi2fuWsj/Hb0RI9wBvRCA6q59AXlLY4esvyAunpP/QlaIBTr6iTxkZnKID5gN1goxs0mTT2GP3hN466WFgagKfLV8HgDu6A+803Xu/UVLlYdOcO6dWrdzQHJNwdNYWFUlvrzFXDL6AiVNy7tyxaOF9X///rZ7/QeKgBo6JCvswt/kOYPT4N4x01sudfeFn5h4UL5quREZDg9xfS+iv/aCcQZv2YvsZDe4z555IvmP85V1whLCiSn8X33zMJ4bSZRcAvfulPtG09CgqUZ6qo7K2CNfP262+8pYYbrK2d2b4gBHQm9E9RNh2EFWCIPo5Bwa5Ac3Nuq52A7JaWWJUA05Y+sWaQM/AYdOjYcZMtnbAtJoP8rRzSUL7lxUVfnDVghZkHRx6vvrZchQDiEZ/H0jIYLE9NkEH/FPZe/flNW3hoF+3F50ZNdkZQncIaU0/vfoFt27bHaSyt7bywk8PDLg552ypeZWWV5k0YjnLAHSpc+ZEeOL+Z3BEoDD/kb3U0XFg9La8MAn9GVdX6O5U2POODhxzw6PUdaxjfceDmd0/8VmbOmCa33HS9hoFbcOzHifONhEPDu+UX/K4BAcas75J9wBMA0OVvzonpB/2PPgZjj4NOGA0gPe8IAbzDIBKfPkZ4aj/it6XB92kHdUsN8+sa3s8dBIC74YJ34M7OOpdc/uBHD+mdAljtU1rRs6f6rLgTDzyBZ86NvfDiy7Jq1ep4RdqYfr4Tzx7KsIdW8I4jPo66mPDw0suvyrwrr1BBgPJwLISh9sM8Zmo/5E06e+h30DXOqsE7wI/MuWKOXLtogeZh7dQfGfzPYPLZzz4gP/kJl0MeUzhyz1NpySCZPWuG1NU6IZwb3zvbBSGgszFwivKd6Uk30GDeGZMqCCSypZlBzCBLJKSyokL27t0ng0tLdNAxoBh8+BAKHJ2TVW10QzkUlOr4bgyNDVzifOe739cDOmwPkx8D2CwHTZnqbv8lLYMeZ4SDd+JnorN6m5/aFsJp85O/e1qlfVbd+/Xrp/bi177+pm6hcvW4gwuqXOSQXKHTHRwmXPDkCVsaK5q4KQM8gJOGhnqprqmRnGwn1LGTww4BzvBMPMqzh3DDiUYM/9oFAkyoOHbYOBisq7LZyYNvNhn6hYMjHPhnhPzgBz+S//db39T7KQhnTJsjjjpLEwmQ4NfysbjB7xoQMBrq6I8b024nABrNPNDs+hk0gnkA1dFNm3U3ctiwoXrHBZAgHwQAY8DID/vyW7ZuUxru8ncwoz/h/PmC3xbHfBc7/G9vCLRFu8EBJro5r+YMULBg4Cw4gWMYdXbpwSUMOcZAxo0fL+Xl5XqWgJ0j3/k4tXfK5eE39AV11KwsJwxYHASBq6+aK1u3blfmHxoI8+/XmTpQJ+t7yvzX16vFn1mzZ8f3DPn18dP74Zn0DoxoO3c5jBo9Rsr27Fa8TJw0UQYNGqhwzcvLVT6soL874O23z2Dsh7Xne+se0Z4lhbzPGAIMQA524huBdjsBMBAujHB9Wlpk9do3lACgo0wY6RiAEHVWDRAAmACOHK3QcOLwPc4jYhqJb4MXHwICcSEezD/qQAcPHpS/+POvyKIF87UcJhviUmZ3cIaTUaNGyb59e/WgFSbdML3HJW/sDsycNVvPcoAzF5/J3OGL3xoW+QhWONvJMZwYHlQlqK5eV/sQBpjYffwZ7C3f7oCDdGijw2uzNCWchSBWunCGh9iPhLW4zr6w1tIi+/fvk8d/+6RL66WPMovVPcA5ToWNlha5+67bu82Y04Z3s3/Wv2g2dMSNc0dDeKc/6LkAPUfi1DNHjxopQ4YM0X5hcXQFtrFRrpo3V0aNHKE03GiM+ZRFfJwJDt0M3BnTXObyf/7u/9aFIHaPMaV5nIvejh9XrQDDNziFqUQ1h92ithhMwizcfNLh3G/3nTne8oMf+O0TT6mFNIQOHgQB4hOHPmV10HuGuGT0+HHhrou//ebX2hQAMgb4p1FRE6I+/7kHFA49e/XSVHYZH/d7YC6ce5MM1kl4n0YB5zBK2Ak4h8A811nZgGQFKCsrlfFHQo9USpDWm5vVwsiq1SVqK7q4uFhWrV6jRJ0VAezzczAFyzNcJkXelr/Vm85oq0B8YyDjo6u8ceNGVXlBCEB//e6P3hWnt3ys41t+XdmnzbQXk6LA6YXnn1PLDUyiwBC7/lu3uEPd4C+5C+DwqIQSAg0z2NyspkhtJ4dv9pA3+VEW7xB/zgTs2u3uHTAYW3zNt41tfosX/PaBwNTLp8tbb7yuwjIlGD7sHTxz58Ytt3xEcQk+2R6Cpbfx8+QTv1XVINIQZuHkZfngs+NAX6Df2MSsEcK/LgcBR2dytC+0tLCYwMJNs+TmuvNF9ANVK4SWNDeremZJSYlct3iB6h1jZACahDWSK+bM1kvDnnl2WUzbARhlWH81nzATCLocULtAg4wmYD3o2SVL9eB4z5694vmb7+CP/sH8j2/0xPy2wGDf3Fzux3C8AXlZvlyGBVNrzL/SpKhc4pgQwAJXbU2NsPpvev/kbGX5pXSFd38MAcfzzp+gMIN3QguDs329evZSwQlDLqhxdaYLl4V1JvRPo+z3N22Wbdu2xTHhBxg8rZ7oK2HcMHysulqGDhmiN9xePnWKXHrJZGG1YNWatXqDJNGto+LrRBLtHPDOAIbx5Ln88iky/fIpai4MhmPBNfNl8cJrZNDAAZoHedlgJi97jyvcRV9oJ+3FYb2Bi0K4WZZLwTDjxuAuLy+L4OHUOUjj4BPhz7Zmo/D6hka5aNKFugqHJSCDpeGIA9js5Ly9boPqUxJudbB3iwsOuYxo+LChXRQD6dEs6wfl+/bLhvWO4WpLAU5xaWo9qVX3w713H6cxnqMdBdSFbr/zLuEiOesnqdmG35kPAfDORWLbtm7Vg8HOXDR0loUFR0c4N+a799/fpD8nT54kc+fMFuYAdMl37Nwpy557UQ4dPtwm3fBpB7R/4MCBgrnJ4NIPAox5HuZhzAxjStwuF4P2G+2g5sSDWScMptR/UPGFhixccHV0MeWFMmTIYCns0UPPFLgFyOT85eyaYdY2ed7PyqPP8M7KP5cZ1lRXCzeeT58+XR749B/oJXZWb/gM6tGVHW2lndOnXS6vvvqaLt7k5ecLqkCoWCEI5GRnqZov8Lb4+B3pslroGcGlLQSeePJpWbp0iRJ8NwDdBTNsx+XmuivmkcRh0O3J5p3B3saNkgw862TmW+OtKzCQGdBsCf/xlz5vn9UnTlvpLKyt760y6CI/rJ0Mctpu7cc82zPPLpUbrr9OfvCDH7SCGQQVHLGaAs54DEeE85sbY7mkhRU8LDOBC2wsXzP/Khk5Yrju5GzY+K7mCy6tHgRQF36ThodbhzmEhPPjaUD4d84gAGxxCxcs0n5gvwlj25e+YROv9RUbh/Zb+4/Xj/zK6bcogLx5uMjp0Ud/re/kFVzXhcBvnnhKnlu2THcTTQjIy0vSEKUj2dm6C6XWgqK5AOFA54Lo5ujUPgfEUvsWNMToP5cTzr1idtcFbAa3DBpguLN3zgk89NDDulvUo0eh9OrdW9WAjF7YvQA214wbN1YWXnO1WrZDQ4AVe+YmLpxjx/nwkSOyYcO7anKWQ+c211kfAXzwCaj54LPyj8+BX9STZs9h5X+RQtnqaCBP/W3hXdXfvmOXPPrY42p6d+iQwbpAN2L4cCnoUaDm29kNQDjoDNc5pXZGSzOwTAYKtqJfeOF5Zci5KwCHhRkItVsN8gi5L0HCLKSs+EM0GMDGNBgRMdBQHg9xGMxc2JE6WFPTkNYP898t367oWzsNlgY77Drz8N3BDqFLoRTB1glYfLc8+KpWoBIJeeWVVwXbzOeff578P7//yRh0HOResux52blzl6az/OMIEa7BneFPLRB528B+3PB+biBgeCe3y6ZeLm+/9aa0sA3PqhvjjXHqMengjT4DjqwP+L52Fm8c8424erKc8GiM3nbHnXEfOzctCbmkIwToX1iNem7Z0qh6bhcAe+M4VhSx+wCDB82G6Tfnm46mH5EXjnejW3443+lrJgRwwDi49IQAeDNn7xxE5aLKL3zxy8rQK2Pe0CBcLIhpUMM/6VDpRcDjBvrnnn8xXkDkPBvn2hAABvTvL8OHD5MdO3ZKXb0rT01cezddkxdCRVVlpZqxNub/usULtZ+l1vFEvy28K/rAffSoEXpOh7OULOpxhqKw8LDCF5hjgpXLSG1cdiQcghDQkdA+w7JscM+76upoEoCIMxgRAmAi3CEu6zga39vYaUsIII4yFdFkwG+fOPDNJgK2BYM7fQiAB2DJA1zHjT9Pt/EdzsiHSdYO+LltWcvdbMGQbt26dbJh40YlCOTJQ7j5vNtj6TV3T4BTIa60RNOAT+IHd+4hYHAF53ff/VE9F0BYLlZZ6ut1dwehwBw4BB/4OpqjvmL4NJ/4vNvYJA2O302JhNz3sY/qb/IJrutDYMyYsbJjx47IsIC7PBJBoKFBBCuDiaYsvS+m1YQe0SLEAr8v8Z5KE+hX9kA7OFfAAePgMgMC4A68IgAw33DoFGZT6Q2LEmgFeDhGrRT79e+s2xDjnfT8wdSjPpyXmxfdTWEwoI/Ye3J3Ga0EVv+nXj5VzX2ST3BJCDDWgOk9H71DLS0ePXpUzwFwuRtqQAMGDpCiwh4qCNhloMnU7f8WzgS0P4zPugQGNh0Ifc5339+sV3qbSpDL1ISCJJG3AWgEXUdtNPh5Z4USZ9/J38rhXVeBGhtVr+/j994TmMfTxJ7BE/gbo3fg4GHZvm2rwjdJF1vvABgeW5T8nrgw8sdZOak+uIvxhypXfb3ceMN1ik9lOL3t4xOXEr6cDQTABTBW87ySLe+8/ZbiCcKvOwIw6v7s2UYhhl8+peLW/82h4G984xuxKWAru40sQ1AXgAD4ZVz3H9Bf1qxZowwell7GjB0ro8eMUSGTVVgcuwLE1znAY/joe5aPLiFFeVoYNN/oBwIAz7WLF+rt5DafdAFQdukmgCeep55+RjcT0RpAEMjJydWdSFMNw2dn8sq5c2Aa5LXXVsRzPDQsOwe1snwNq67hEOuR2NoQfYQ+Yw/lWdisWTN1Z4E8cMTBhf7TGgZY7Xr7nXUKF3dHQJYUFRWqwKbGorOcEKbA66B/YRmpgwB9NsUwgIyBu+7axboK5PJxuwEMQFaDjHDbNq7+jvTCCdMH4m7vEH3eOcgTEX3ioNMH80i86dOnxQP5bOre3dIYrvx233zjdfqzNSF0uziGM+c7fAB3wxHhih8PZzEuozA/D77xW/UyGxv1MBbloi/cVt38eob3s4cAk52NUfzf+8R9ctnUqfHkB/xxxGPMGbOV6uv3iDmzb+CUcPqEG+sJmThxUnzTJEIGT3BdFwI2dlExHDN2nBQU5MuQoUNVnQOVgjFjxsiFEyfpPMDdIUYHlDZENN7oBPQEowX8juNxa3AUhh13vg0aNEjGjhnddYHaRVvG+UHnEAZh2N2uswmBako2YuLZBeAMgNEVpT9q1tPp9KPnjyUbNRWrzH9kkcwTAuhDONKWle9VOshv+qw9rj7d+7/BAp9xhZp1RUWF3uFQdeyYHDrkrDUixBvcganv+N1WmB/nbN+DEHC2kOvAdHSeCyacp+olrlg6iNty0yvkm5PWfByBjxjIiLgrc5lC+JkM7LFJwiYHTvUvmH9VzMh0YFMztihwhPN93tnGN1wlG8eAhqi2xltzIpqcfcbfJu0If/HknfLbDmVB1LmK/ap5VySLC2/tBgEf3xQCof7Hf/h7ufjSy/TuACZeOxNAXH4Txxh988GrLyQwwuMJOtqhmzjpIvn2339L22LltlvDQsZpAQF/4r/pxutl+IiRgmlGBADUMKAj6HeXlg6OL42CFujiUHRQk76ljD4LBYRxa2v0jbmBdwQA/Jrq41IyaFDMcPjlpwVAQiVOCwLgDbzDS6pJYWgOjGS0Y2yZEM/i2tzCIeDq6ho1RY2PIMA9NcSDJvm+pd27d69lqX6gT63A0erHx+6+U8cbptqPHq3QM4DcJswODLsDDY0NGh/YmgPuwNTgzzf/u8U7Gz8IAWcDtQ5KY4hubHSHwL7wR5+NdPSSnYOquIPCtiMAgbeT+u60vhJ+mwBMMIgmA74xyPWpr5fa2hq511MDOlcdrYNAljbFMGAhqosXYx2hNb6skibAud0chytb/YchNKFMJ/Hot4YZDj1fJ/nGRl3dYRcnuM6BAHhnzPzT//623P/JT+kE7K/A8U2Z/RPsCoBrZf59ob2pSSZdNDkWADqnZaHUzoCAMVNbt+2Q3z7xO8GkI7rePPQlzoZhkpFVXZxb0HFzgHt3c4HuAESMv73D+EP3VQhAAKipkUsvm6I7Ty++/Krmb+V3RttDmWcIgaTOqTL/rn8kYsbfBADoC4w+uwG8G2Np7yoM1tYK6kB2MaXNRcSBRpG30rLorNIZ1rTbR7/99o/o3QkIApy/OHToiMKbA/75eflytKIihhFwVtVS72yfzTPg48O6cCbgw0KwndODbNOzo6jRo8fI66+/EZXqVp/54YRGx2zy7ga2W5m0waoDN2XQM7iJi8+EcP/996l1G+Li/LKjQoN3GhAAfuBu4ID+8v7mrVJx9GibqTxhP8KhxKvFigFbvYl8xWHKSrIyjtGKXungwXLHbbfGOxJtFhoC2w0ChncKuOzSS+SiyRerXfbysj1q0pdVOWOsdIxFQgHvjEM3bpMrbpMvvkS+9OUvyn2eYG7p260RIeO0gsCWrdvkiSef0ssai4qK4gOf0GwEAG5wP3TwoAoCxgeywGC0wvqW+bbj5OiG231EiBg+YoSW0a9vX6msqpK9+/br4eDQ39KqO5ywMps2b5Ft27bGO8/0BeZvbPrrkd/oPAD4ZPeIg9+795TrHQKWKX2EfoUgUFpSKqUlg2T/gQP2Oe5TRqds0YL406dNjeOFlxNDAPj37dNHGhqb9LA/KqP5BZzDyJY+fYoVZ/BiOJh/G8em+slvxmdRYWE8l5y4tFN/CULAqWHUaTHoLD4BZkAPHDhAVUzWrl3baoWZjmFqJwxQ0tlAtU7Ebx4buAx2Hmdlol4+9alP6sVXNJiy/LI7DQgZWrDBDjjOnDFN3t+0RSqOVuiAdt/cuQ5w40y9JgU4h8vWkzgSguKR7dgIj6m4ZCK/+aYbZNDAgRkKtcyvtuEdH/wMGzpEFi64Ri65dIocOHBQDuzfp43ElCMXx7CiO6i0VG16k4ZLduxG4Pvu/4T86Ve+rBf/8c3PO/MhFVpwMgg4upAlW7Zul9/85gnp07evOAEgXzj0CdOFAMAlUFxQyKVM0BG3AAQtcQ/5OLrvdpig94QZ7cevr69zOww9eug3LFv17t1LVRW4tHBMOB9wMlSlzbf3N22Sbdu2R/Vx8wl65vAF8XwOHRGR/QcO6sWTvXr1Fi6XM9pCYvrHyBEj5Oqr5kp5+V4VAgizb8k+lVQNgmmdEXagI9if2gOGCGHbd+zU8wEIAphxhdHv3auXHvJvaGwU7hfALPi2bTtk7959sm//AWH3gMtIufSP8wTHq2uUHvTsWaS4A5fk7+P0ZDUKQsDJoJMm30Cmj1AEgWsXL5JNW7bJ0aNHtJZMDGbD100EbBPBOML4OwbSMf/RQeEE0r5bBZo790qZP3++YGcY55eVJiDIyGoYHPH79u0ra9euiRh+JwA45t81jUHr6GyS2Bre3DebzJNCnAkBMAQIAJ/85P26i0M4ZVr5GQm8DK60wd18moK53YULr5GP3/9xaZZs2bB+XWQrulCGDhsuPXv2ksamRrlo8mT54he/IH/+53+qN32T1s/Hf89gEIWqnwACNtbxWTh4/PHfSP8BA1QA4EIh8A8dZ8wjACAY7NgB4wdNwUE/kgtAnDtCZSgpCDg1Q8LJA7q/dWt0I320jYAQCjPSt28f1VcuK9srY8aMUsaCEkIfdJBOp//0F9sJ4N3xA44RRADgwRqQigQsUCQScrSySmbNmKbmYI8cOarqYLSJG6bnzJ6hdwisWLlKm0me9CF8e1yfatZ+xK7niOHDQt84jU4B/BhD+OzIcDEoLi8/T3Kyc6RXz56ybfsOefud9YIgwFhk7GNSlMvcMA7gnh7qkxfCPDgkT9S8fHeq8RqEAB9aGfQOYllhTiRaoi3ApOTHgGeAMhnQKVjp9ycDF5ZQE3MDBg4Ubg6kk3FivaamVrekMggUGVFVrncfNXq0WgQ4euSw4oUJmwEOrtxAdQTW4a41sQVnjuiyoucEOQ5rMZGzCvMHf/Ap3cUhHnmeauBnBNC6WCXBCfiZctkl8tOf/ld8czQHPeG/sAwxe84VsmjB/LjlxA+4jMHR5V/AteGbm8EHDhwovXr3itsNDWC8owIEA/Hxe+8WLMcl5wH6mGPi6TtOOMA3euJUR69ZcI0sWrRQrpgzU0aNGi2rVq3SA8PoJFMGaWE4YEiOV1fLnrIyGT9ubFy3uELhJS0gQJ/BgtRTTz2tOPJ3l12fUhkgWoRSSU6wV89Zk9KSErl63lyZdvlUFQAwZLBu/QZ5bflK7Qf0hdTH+ggCKU9JySAZNXJE6B9n0BuAKfcCMI9v37Zd1UWbW5rlrbffkdq6eunVs0gXitgt5jbh3Nw8NfuKQQDmeBeGn6cPal/g4sjRCiks7KG4iHeATlKvrBZqElzGQMDQZb5NGkwYS5Ysk+3bt+lALy0tlX79+8uoUSN1e+m99zfJzh07pLKyQhYtWqyMPxaH/uar35CS0lIZP368SpNDBpcG3b526A2GL7L+/g8elO3btilhZdAymCGqrZ1b2TOGACbRcG3xyPPq+fPlphuu02/kYQKgrvxYxOB3KgR83PMObhYvvi5a3ekhI0aOUibtwIEDsvja6/RSGSoMvolvfaBTGxEKb3cIGK5RwVm3YaOq9Q0aNFBXADdufE9VOBAAOMDLDgCXD5mzvvL+ps26Isysjk14c+7+eFFaQRi0wl+AePe9TfKTn/xECgp66LzBXQTO6lCJHlTElCEqQsFqnEE0Pf0/+vwX9W4A0wpAGEAlyDGQuRGz6EwLg38e6BHqiep7l1PSp/x5xPqYtZy5i36EcZFbb705nB8xwJzCZ5zbPEBU3n/xP7+OBfvi4t7K/KPzD4OPEKDqQnlOXciEgBzOe+TmxjgyHgFTwSwUYm2IM4mnmj9aXTB4irqHz2kAAUOoDUjzJ028UCZeeIEi/Mt//JVW9mjoZKw2jhs/Xj55/71xpyCc9DoZJBLqExZc+0Hgq1/7howcNVpuufUW1fV7fe2aSABwEzbEG8KN+hC7M8V9+qhwtnXLFqbueCVn9OjRcu21i1WFy/qAEWzz268VIeczhUAqjlqnd1ZebDwSF2e/W8cNv9INAkYzDW9WP8Of79s38/00xNu//4C89/5mGTpksBQXF6sAwK2iEydeoLu0u/fsUQEAM4M4y5t38rpgwvnxuS4/byvPfKMR+DByEy+cIJ/+9Kfl4Yd/IpUVFXruiPScY2GlGAEA9SPqduEF57cq1/IMfudD4Ic/+H58a3BSHditEINP8E2f8R2/da/IW/Hnu/UN60f4GjdKT7/BKh0mqcMugA/RU7/b+AOGwHXkyBGyefMW3X3jgjeYfsJNSDOfdIQj2LFjw292ABRfnAmSFlURMlXvXbv3yMgRw+MKkTbVBSEgFSIZ9NsQ2pbvTw7+mLe4NNPelShEAzyDmp9RVTVY+3Dn/Xv//B15+pmlsnTpEjCig5/VuL79+smAAQNk1MiReiV7//799UAQlwNxCZmfX2qeGQWYblBZw5X51uTk7+SKWzIsOT4tfvDTDwI2ieMzUbM6qosq0eSutDVi1q324NhnpvhNOg79bXz3PWWoevXqKfn5Barfi14wKgMw4qzQ33XHRzQrn8Zb3vh+H/LD/Xc/Du/UnzNhDzzwGfnxjx9yUSOGge+DS0tl+LBhqvcN05efl+dnF947GQLWF+hHCxYulGVLl+l8QrVYWOJeL/DIQ//Etz6o/TVSI7UwWEXLk7jmCHN5OvVUzMxOn3Z5HObHtTTBbw0Bg73BasfOXbJ+/QY9nA/zzwo/34zhJ7WHAs2M0x3uu8NrthoFaBF8Dn5k5XNOwKlq1dbW6oJijFtP5ZDMwj0BrfETfgUItDMEIoavpUWmTrlUB/uNN1wr3//ed2XBwgV6oMuIBBWxbXzCvvj5P1QBQMN9ya6daxyyDxAIEPggBIxJ4gsTsgkExigRzrhlkvftfhPP0tpYxwzj+g0bldEu7t3bqYoVFOhEXltTq+e1MNl52aUXtxIyPlirswuhHjys8v/hHz4g1dXVUlVZGd1gelzqG+p1p5nDi3W1dXrR5NmVFFK1BwSsH8HQ33j9tV4RxrQjCNj9QUmrgHqRqF1OiaVAu3vGu5fGtySFkME5NLtfyF1MObcVw+oVHl7bgIDRB6MBjz/+Wx3T0BBj/GOTrlkin/rE/fKXf/GXmpONU/gC0ldVHZfLL7lUvvb1b8RpiYgwwG4BqkMHDh6K07ZRHQk7AW1BJYQFCLQTBGwQW/b22wgDv3H4hLEqYAMeyV5tPqcuC1hmwQ8QCBDoUAjA0JsAAAO2fsO7qrPPIW/U+ZiE8/Pz9AZWdP1ZpisqwtJHDxlcWqJjfPeeMhUAMBnYt0+xpiMNur1c6sTBXLb1Z82cJkMGD47bZ0xEHHAWL0Z3SGo0hwPAn/3sA/LQQw9r29h9YCfgwEFUgwZJYVGhIJi0FLboDadnUWxIco4hAB4Nl+Bx4cKF0e6yYlaXk7A2J4J1KLfK39KSIzlOD0hauPQnsgAAIABJREFUEGIjJpSzJOSBugmzEe++4+ZhrAshQNxz91366Vz0Rb+Mrvxu4wzasXzFqliv3wQAM/TlcNoaEoZnhITcXHc4mBjkydlChLSWFuMdcqQ5u0VpDfQD602UkeqCEJAKkS7w2wYk/qmcrV5hn5JBH1zHQoBBaQObkjnQI5JndKBVZRjkwQUIBAh0LgSMriqjFDFMBw8ekuUrVwur+Jjvczf75qt6n27x68FL1DBc3THpi41wDt++/sZbanmHc1s9CnvoZF5XX68mnPUegLK9MmniBXpfhLXc6Ib9PlvfGBJ8c7yzI/CZz3xaHnv8N6qChE1yN69k62HDgh4FKuwQ11SD3HeXj72bT97+u//bD/ffrT7BPzUEwIOPw5tuvE62btsm27ZyeZg5VHjAQ0LjNjUhONghcVaOc2JhACwaP4BQ4GQFd4YQRpNn8ODBct74cZo5eAvuzCDAosHKVauVSW81niNQAlN9VHgzwc2FgeuCfLdTSKmcI+Qsge0y4uNYNGxq5MxZQgWAtsZX4CrODG8ZEdsfkKcam2ztbdywQTa9/76MGTtWLrn4ooxoYyZWMha4dEJ0g5p2GAGPrDjHxNyIulvBycQWhzoHCHQdCPh01cYmq/hYXqutrRP0+M2WNzsAMP/2MOHzrquskc4v+aFWcdGkibpbwGU/XBiEikV9Xb3uAHBQ+MILJwgmhlMncKvDh4Vwaj7GkGA9btSoUbJ//35HoyI9ZJQUdUegsFDVhqRnz1aCAPWhrgYv88nXaKCVyW8r78O2I6RvDQHUR7/3Lz+SrVs2eyvAcJhZqtLDSjL8AbhIJBAC3HkW5EEEAhy4aTQmwkVWlaHBQ4bIZz/zB3GBhs84ILycEALW5196+bUPjGm+6cP9TpFZcDJiDBEOs8871pxg8MEhDtUfZfibON/DQqJzpGHlAdrDTmRptPvo4ysIAQatbur/4z/8Xcx00rn8ztFNQdIuzdaBG+20wBA4WGer5R8GKA61nxj+KSs77VKpkGmAQIDAGUGA8cnY5WGL/fkXXlIrPpjzY2XOMf3O3CLj3B7C9cCfWvNwOwKWV5/cXLX9T54mABw7flx1ec87b7yUDHI3gDuakVyxP6OKn2FkmAcYwHvvuUvNF+7ft09/U2fC8REEuJgIk6XNBQVqytAvBl1k1KKIX11do/GAB2mHDRuqFoi4RM8xN61Xsv18wvvZQwBB4F9++ONWOwL0I5xTL2XOQQMAJtOZ/HQ4TjVZDSPaLPX1DXrfzec+++mzr1Q3T8l4oM+XlZfrWAAfPIQBY1X/5YLX6OyQgYvFwKwscOTSO1OgyR0Y0uvFgORhuwiRkMdv7h7Ap3zfBSHAh0YXfUeyZ2C35SyczhFc+0HABiUXtKxauVKldqw4XDx5km77+6o+hhPz269WIecAgQCB04UA45FtdXwm0qefWaICAJdqsfLvVlBhkJ3ZPuIQ1z265RcdAIwYaW721QlblIGuqjqmqgEIALxj49sEAOpIPu3tjE5ZvSkPc6Tf/sfvqHUyPeNQkK+mDDnX0L9/P8lubNKzC6gjQMcwT8h9Bdx7wYoyZyBg/rFuRP5YPULNCUc8zCEjUJjKQke0s73hmA75A2tg+fnPPSB//Cd/prAHxuACph8H08g5AbcTQF9lFTkp6JHe8NLU1Cj//N1/0nTkDdOZylCmQ7vTvQ4Gtz27d+sqPfV1AgDCAO8tEV1wMOb7+rfelJuv8w98f7CV7BzY+HX5gd+Ent9gEQKa0ha+ghDwQVh2qRA6xclcGMwng865+2aT6ve/9504U8IYrG5btm08EQd3KjzGmYaXAIEAgXaDAONx567d8tsnfheb9KMwVu/Yordx7satEwCYeJ21DoQCp2LhVP9EcrJz9BvCAJcCcWP70aMVemv7hPPP03FveXYEDXD1dgKHlYd/1523yyOPPq5WimD+EXxQP+AAMweHGxsapbqmWnbvLlP4EM4uAW0iLr9tV8R8QxJt3lNWLn379FGBwepg34N/dhAwhg//u9/5R/nhgw+rapDLjXklOeeAY26dNtibSgm/+TZy1DhZvGiBzlcWx/I/u9p131TAzQQBMGACAL4y7dGOTAKzw5Fu/6RLLpW//da3lFdg/DCuMDwALmZPm6bABE/k4Z6kQABtYteAXYa2XBAC2oJKhofZwD2dZtBx3MqA64w2wE8nbYhz+hAwuJpvKX1CCmMAPlLjsC2YGmbpg595EADH3NJ94YUTpXdxsYweNUoP4a1ZYxfHZV6bukONwRvjddXqtToJsyruGNpsp+oTAeGpp56Wf3/4x/LX3/yWzLvyCh3TpMWR/uGH/03+9cEfys9++Su58IIJOrazJVtX0UV66LkCLv3C+ePef9eP7fTPyjGfuo8ZPUruuP0j8utHHpN9+/a5ukXtGTSoRQWig2WHVQDgYHR+Xr7CCGaF3QHgpCpROVg0yfvA2QiWQDl83Luhlwzo31/zp1yDeTs1tVtkCx6BP6pBuN8++VR0j4BrflFRT2UoEebGjhurl1geOXxIKiur9PeihQuE8yH+XNUtANeOjQSWrNzjjPlHAKC/szvDewI7/5Hqjgs3XX/uAGhSFUKrIvG5DwB1LeLqlgJ56x0RkZpRS4tUVFaqsG3p8IMQ4EOjG75DIOiEOCP63RAMaddkcGH4QJIPrmtBYPqMmTJ+3DgZNmyIWobJzcuTy6depsS9a7W067SGyfXV11aomktRUZGOT1b2bVX/ZC1lLDPx62U+UUQLI18d782OWeNiwIOHDqs6kNGAk+XdEd+oB4LA7bfdKo8+9huFgdUNBpPdCy46Y5egID9pFUnbnP3BsxG2a8KBRpzGy8mRhvoG3RUYNnSIhlsZHdHGrl4G/YyHewR43t+0RZ5dslRQUeVySqz9lJSUqAoXAts3vv7VqI+3vxpaV4f9ydoH/wVTr4x/fGdDQhI5mGHlIDDnBJxqD/kwJlDfwqgLD47zHdzfwe4BDjzjfAED4UJ3GYuLNQ+NwNizl+B3bwgYsbXO072h0XmtBw9tqf4GvHQeTtqrZDfmkvrhrN4EPLcXtD98vuBr1arVyrDC+Br+LOdUUR1c2oO5RUxpohYDA4xzebjUxIMRJs/cnByprKzUg7SWd2f61In6wVCMHTNaBQEO/KLzf+jwEdm9e4+89fY6xzyqKVTORLjD0U4IcAsa5APTDywIRw2SeHm5nKfIUtjkIUDk5Mjeffs0jHKDOzcQAMY8OHxW98eNHasHUONvEbzZFQBHhveAh3ODg7ZyYacfAcC/lK1RL21zplgtjS8ksOJfV1evB+75rjsBdfWq9uPn4/Ilb5c/Y9j6gOUbhACDRDf1t27bLmvWviHvvrdJD2mldpBuCpZOb3YqHnwi7L93ekVDBc4YAjbhslXru4BXHxrp9/7Kq8u1UjBHTK5ujKotD7f7bhY+vKqDUx7SoBZjKkREMUbZi64LACow5OcLdwV0tvP7JO3lt+0IVFVVqSBQvtcx7DDvrgGO0dy+Y4fcesP18vNf/I/Cymia6/8izz3/kt52+p//9XM9G8H5CEyk5hfka7MRMCxNZ8OhK5Tv90Xaw29UUuhvvMM80k9953AVdgJ8mJzrd8RcLl9zDLu7zdkYeVvph8A4wcC+NwoHte07uwWkSb0Vmu8WxjtCPLj2XVAH8qHRhd9BfFsE9T/+4z+ldPBg1UuGgHOCfPq0qV0YEp3TNAa4EVjDAzgxvFiYq90Hzwb4A7d13M5pTyj1w0OgLTWSgNsPD9dzlYONTfLjncOrtk0HA8+qGvOpmeVzv51pP9LwG0sf/tg1GsB3FmUtjbMSRFzRlVniHTlyVPr17duKbnd0/0gtj7bwcLuxtQUfeBDXV3c6GR6Ia3n7PnkhVuXm5qmOc01NgaB65TuL74eF91NDIBXm/NaLwCIVEstBd2u8HQMLD/65gwDjHvjbeEKNBybdFgYYBzxKI6Ixx3czG0o8HIw/jvz47nCsQRHtcWZD+dbQ0KAfiOO7IAT40OiG7/4ERfNTO0g3BEm7NJkBzW7L3r37pKRkkG59YzKvVHUw3UqMFWw4wHdEwr4EP0AgQKAjIcDkimMs7tmzR5kmwhDq0ZvGZxWuOeEYfvfbrbT9/Te+Jn9/ksoSl216EwDUNCCChdpsd+UeP16tl5BRvtGFk2TZ7p+oA/VevmKVMinGtFjBJzq/ZMwO8dgRyc1xh4X57RgeaJ3LBeEYVaFEU45UVlXpoVW+pEP7XQ271n+fB+Ad+IOT4NoXAkOHDpWysjLt18CdcQWzDuwZV25nJku++Xd/rypz/DYhwMYTB+9/+dhjqorHzoCeUIqYfOJAq7D0VF9fr+d1FL9BCGhfxIbcAwTaggAT2OYtW2X9+vUyZswYtYDB7X0lgwYpo28THIMUZ795twHfVr4hLEAgQKBjIMCYNIseTNYIAW6iTU62XORjY/jP/+ZrMmf2TI3HZI2edXFxb/nhjx6SB7/3XWV6EQDcRO1W2FELgAQ44SNLjlcfV/v6tJB8fbrQMa3+YCkwKCtWrtIVemsrvj3GzRtTz2/7xk4BAkBeZDKU3J0QgIqVu+TI2pqTm6uXjSEIsWAS3LmHgBPaHH7Ofe4hx7YgwFigz48YPkzKy8s1CmGmEmSCgI0ZG0fQHlTuHH1gt8wtRjhB3O0sQB/g8YlDerfQ0CQNjY3Sr1+/NoW7sBPQFpa6aVg6TDBdGfS29cqgtQFOe3k/EezbCj9Z/K4Mv67cNltBbQvfXbnd6d428MF4e/mV5HkAJmmYetsR0ImWS5g4JxDZAKddhMPYchlTTk6TrsbV1+VLU2TRg+15DvhZGczcCAWksxU8YwDSCU6cjbA6mx/Ts3j1sTVD777r6oau8qP7zz0DOPLAWR6MBcuXMxQwMHyDcQIuFl8ThX8fGgLWx5zg6XAErINrHwjQl3Fzr5gtK1euYgDob5h8aAvO4G99nTQ5Oc3SHKkh5uSijsjhew7XO7oDf4Hz00BLyJPzRRPOH6/jyI/DexACFGxd8591tlO1TuMx2aXoBp4qXfh+FhCItvUNN6wm+s4GMGH+u8VPDffThvfMhgD4ZjUouPSBAOMOvETzqzKhTNBsryMIOEbfHerDrjeHW22swlSxhU96fC7sqTp2TA/40UIEALbqUQMyZwIAwgPvVr75Fi8dfOrkhBUEHXfI1Kk0+eEiP/+//0efE9XZ8kk0u75PnoTZfHTw4CHp36+vJvdp4onyC+GnDwFUfwzepKInBhifPvzOJqbBlz4+Y8YMWbV6dZwNYSYIWKDhB16Bd71ELJEjzbm5kp3D4gPncUQXIMCnLSgxfpoSCaU7nOGhXPI3AcPyb82BWGjwuw0ErGOwCmWm67pN4zu4oQxOk9ZPVjQ4MUJxsnjhW4BAgED7Q4CJF8cEiuM3TL3p7brteHdhWHaOW622eDDyRmNh7BsbG+KdgMamRqmv5zBfkvFKCgFYAXE7AuSVLvQAGKAKZG0CFsqYcCaCHQxVb6LeSTjcc/8n5J577tGzANwezE2nqEU9/8JL8oUHPqNwRXhwQk9yR8BUpewugXSCA3Xpas76d1drVzq2x2B95dzZsnrNGsecR+qGfIO+4BgTjBl7h9YgDHBmhnEHQ8+OWqtzHBgcQLVOXD7cyD1p4gVtCgDkG4QABW/3/VdfXycVR4/KlmibtaiosPsCo51bzkBl8tQJtI0LwEyCpxoWj3eIgj2EBxcgECDQ/hBgzNk4HD58mMjKFgYmA1JXqZmoeZiUmaxZdctqbNLJmdppWLQTkKytWyXX79wImnCTPb+RMfjthAy3jc97Ojmf/lA3HuCkdeawdJMTerL1oLQJTw4WpM3ObtKVzkQEO4UDKgtNmDKMdgAAhOZJvu4GVQ4I9+3TR0Hh1yGdYJPRdYkEXF0M5C6HMM90GDq5iftXv3pEbKSb2rAJAja+YPhjWtOEMOAsDjprTu6OEas0aaA/3CI8/+p5OkZPhNMgBBjUuqn/D9/+O+0gTz29RG684dow+NuxHyiTf5bElUEdXIBAgEDHQYBJF+YWH9v4CABMpOjutqC2Fan5sH1PuD2o+OCUMcaih+rzMmnnSIJt/Og76VARYhK34c03Ex747qsGkM+JJvKOg4oriaUIGHljNqizCQLUkQPAhOHweQhvasrSNlfX1OplR3yH2amvq9eVS1NnAB6Em5CE6eo+KTedupqE/x8GAv7CE7jUPhYtVn2YfEPak0MAmoID3qjq3Hnn7fLrRx7T38z0iodox5F3HOPHxpLtQpIPD994LE/GImeOJl54gQwZXKpxyMfPSyOHnQADQ/f1rTPedON13RcIHdByG3zVx4/Lzp079dIgtsVxDGwGtTkGM/HBjT9wLQ/i2YC3NMFPbwhAlA1n5rsaRwReVCckJtInjp/e7exqtTP6qDiLmHATxxm3TLR8s4mY9s+cNVvmXnmlrtpxqDUvmnzdmG6Wj3zkI3L77bcr82+rfaQjH8f4uts9uRH0vPHjYpC27jdxcKe8AAPqg5Di1BNyte5Gx7Kyna65q5xblfTXPxB2OFeBA45chGQ0j77PuzE8mD4kzOhhpzS4Cxbqzycq2Eb9FJW24NoPAv44tncEAXYEHnn0cRWuMTCggjbnghgP7AhmZbVSQWSsMSZ8GgVOGSuMy0suniwzpl8eN8TKigOil7ATkAqRLvj7RMjvgk1N6ybddMN1wsNA5WEQ1zc0SEF+vv5mFQwHvlJxRnzC8C2OvoR/aQ8Bw5n5VJj3EzE1fAu4Tj+0zpo1U1aucof4GKngSRnY6JIfG7c2dhmqLVwW1uwse2DSD5ybgOcmcDfmNa6XH8IFJkXT0VnfpObsBgADhBfaY0JAU5O/E2AHpF1rHNxcGCEGQ/Llne9J2KI+5FSkLNzgm46wybQ6Mef06NFDSkpK9P6aYcOG6oF1YB5cx0LAbuLWHQFU7aLiEdCaoTGoHTLO7GK+aDeBMWdCMuOH91tvuVlGjRyu44hsTjZmghDQsXju8NIgnKfqBB1eqW5YoE1w+DzGDJgAcCKQuMHbItMun6oD2tKfKH4ITz8IMAbBNwTa8Kd4zRJlcMr37lPmie92CIxWkMbGb/q1qvvViHMBLSvc1Kz/mZxRZ8HSj7cVD2TAG5MxFjz0PTowm2rSz41vB0viE7e2rk4ZscGDS9MSyNYnqS8rlggsJgDQh3G0y965TI2Vfhw6/jk5MPlJIUCtmERCBHnbQ3qEC56xY0ZresoJ7txAABz17dtHSkpLZcjgwTJ8+FAZMWK4MprhXoZzA+PTycX6O3ERBP7ky1+QV19boQsO4EjHmzeeEAj0bJItGOJHc8WM6dPU9KjliX+qMROEgNPBUogTIPAhIWCDkUHN5Inz31MHKt94zFl6G9z+N4sT/PSEALgF5wcPHZbKykrZtXuPTLnsUjUxiR10Dm+hUoGDodq+Y6eUlgzSy5jSs0Xds1ZM0MNHjNBbPhmHeicATCuMb3QuwCBj4xS882DGL4eV8twcyW5iCz8rNulHGnSzYYZhljknUFNTo/q8ll86+cOGDXM3nUaCLQcZUT9gRRK6ZH2Z1eV/eehhVX3Usw2RYORgk60LG48+8aQyKaw8G7lj3QqYIQSQrrq6WvM1mAbad256A/DkMrsNG9/V/oeAhqNfB9dxEAAPfp/m/cq5c5SZRxjYvafMjTeE6IjuUDvS4YYOGybDhw1txfzbd9uZ04gn+BeEgBMApisFG/Fsq00QWxyMSmpnbCt+CDt7CNig9Qc8YQZ7cuabfTefsW7v5p99LULK9oSAjSHGFe+2VfvSK69JdXWN9OrZU3r36qUr/qz65+Vh7i03uvQlecgLgaEg/5j06VOs2/XgPeC+PTF36rzB56yZ0+VXv35UIxuu+QHDigBHmD3GyOLTD3iy9fxPth6cNXwSH4d1IVa96R83Xr84bekxN52WlZXF9bMVexj21MUMbVjEsNDO3Egoos9nZbmzUKl9m10CQAIsODdQVFQUl2X5Bf/DQ8DgDl4cvWpWU5OEnwiPH77UkEMqBFJhbXQBnwvFzsRZWtKcjgBAvCAEnAmEu2DcpcteUJvN/aLLWHr37i3Dhg7pgi1NryZBeBn8DFp7T62hP6BTv4Xf6QkBcMaEig9+WcV5bflKwfQuAkBBQb7k5+epEGACALsBWI7BoorpeyIgwFwdPnJUBg0coLsG9BNc6Bedh3s7wIdJP3BlB/bACfq6cK/GVMHEwuyCR3wVAqKDfDbxk474PDDRML1Tp1yqdwTQP9LNUU9WKTkbQRuUeUzR63cMpWuT1Z+uq+3E5GckCLDinB3dt0A8HxbEZUekvqFeLrhggqa1vEL/N0icGx9YY7Haea1Xpc9NCSGXdIZA+lGZdIZWF6zbSy+9pDqBY8eOkZycXFVDCELAuUc0hNYmfssd5gDGQImwBeJH++I2KRL0gTh+/PCeNhAwPOGvWr1WNm/ZKr169VImPskIYtXBCQnoiNMvTADg4hfrJ7yT5ujRCl0lZsuXfAMT1LnoRi1ozhVzZPnyFbHqBIyvOvxGZ82Gsc0Y50Eg8IUA4hoTzTtxEAIWXHO1bu27zNLvP/2Ptg4fPlz27N6t7SeM+hvzj2/vtIB3/Z7IlUSuE4i4zAgrNPR7vlmfdnk166VjwKywRw8ZOKC/wop4NjbSDzKZWyNgbg+4AsammpW5rQo1P10IBOWv04VUF44HAVb7zNFKYxduaqc1DcL63vub5JVXl8u7722S997fLBwIPZmzifFkccK39IIAOAPXjz7+hLz73vuqD53LLY85XPGeI88+u0TuuOVmWblqjTI+etsj4y9aIf7Xf/s/Mu3Sy2TTpi2aJi83V/IL8oU8Dh0+EpigTka3MUuzZ06XO++4TdCPT57cccI6zCoMPQ8qQqzu89TV1bV6OAvCg857VVWVCgCo2lAGDoYs3ZxjELNk5oxpraoGDKg3jDtt9p8YFrrT0aB3ArDCz90A6tc36J0BmEStq6+XhkZ+18nx48fVRCpjirwRooJrHwhYv7YLK8xSXfuUFnJNJwiEnYB0wsZZ1oXJwhhG83WbOkXHnOxtgiGeP8lwMM2fzM6yKiHZSSCwZet2ee/dd2XChAkaq6RkkDDpG84sKXggzHCFnxrH4ga/8yHgjz9qw2GuI0eO6Oq/rv7qgUnR8WV4xOchrTE37A74zuLm5eapVRUYI5jGgoKCWBgIfcOHWPu+G86sFHYEUA/6+X//SnXkCdcxy9iNTF36Jv0sPfi2sQ3+Bw8eLNOnTY1pgeHdfCsvXXwEAdqOydQVK1fR6PjAYnNkHchgQfsQiky9jbYnOB+RcDtgrDizA0088iU96kIIEcW9e0tpaUkr2peuMEkX3JxNPYC9uzQsUjeMLgs7WlERbmk+G4BmWJqwE5BhCEutLpMJxDOVGcjNy4ujcuqfODjiNTU5W8xxhPCSNhAw5oAK2YRHmB+eNpUNFVHmBTyBHyZT3lettlV+t3J5oq11H6eMTx4TA8jHVIZ452FXwN0w63SxDfx+PhYW/I6BALC/9567ZOaM6Q5/hmz6BGox0eo4K+Q8jQ0NwoWBTayK19XpbsEdt90SCwAdU+uzLwWGnjbTHzm0qH0z6rvkqjbNIxUo2wkx33YHbGcAH5gg2DY2NqjPToDtmFy7eMHZVzSkPCMI6HmAFE2AY8eOx6pagcacETgzKnIQAjIKXW1X1gaoSvQRw6iH1GD6lTFpzVByCBFngkHbuYbQcw0BmzDJ17+uPS4nYiBQDdG4xlDEEcJLukHAxpDhi10ADvrab/y2HGPWn3NV/z9SGSK+jVEXr0V/c1kMq3M48g0X+rQF2Y4LAzfgAf+KObPk9ts+oupB0FzMZqpQF+GfONBnnK6GJxIyc+YMtQlOPOtHHVf7syvJdjGsPbffdqtmBPNvTgWByDoWbfaZft5NPcqpSNXrqj99GeYfQQGhYP7V85QBtTyD334QAJfm4vfodlrrq/Y9+F0PAkEdKMNxaoOWSWTrtu1SXr5XSkpKpXdxsbasrLxc9u7bpxMVcd54822ZdvkU/Z3hTc/I6itTqKuEydV9wyFcYSKRtDDCSrBHnzOyvd2l0uAQ3C5fsVJNejJ5Mt6cYK4aExjg0JVSYOLCnRlRGMb8vHzV/TdmMCvLBEGL6yZqDgpzNqB/v75qXjTuO90F0GnUTvANHvF5Ro8aobd0gsOXX3lNw1KrC76wrmPprN+Qxt5T06TT79Q6conXHbd/ROyWU7Mx7/q3OzDMeRZ+25gwH5jRboMjcdgZuHjyRbGFOr4F1/4QAPZoDIBfnMGd35nSN9sfSl2zhCAEZBheUwcpA3TZcy/KmrVrdQUSfeE+fftGtseddREb0BBfDqdyOUhpSYlMnjxJt2HRX4YI4Iak6S2VGYamE1bXJlH8IUMGazzDDyYZoME2kaZmYmkJB1+BOKdCqHN+25jkki9wyW/ww6onuwI6wWL7nDEWTbLf/ubX5dsnqa4TAB0TRTQrg/wPHTokA/r3axV2kqzCp3aEgI3dVB9G/2SO+PYQzx/bJ0vX2d+os9XV3jkXwY7AipWrpby83FWRnS7bsWpqkqzIsg9pmIfM8RunYyaRkNtuu1VGjRxhn4PfjhAwPJrvF0UYl9uFOcaHStd8D0JABuLViC8HTV959TU5eOBAKxOEEFn/IT4PA5pwmBLUCl586RUZO268HDp4UMaPG6erlNioDu7cQwCiijNc8JtDwax8GW5gEFELgVkET1hoaNaLc9wKDWksH3BpzgQC+x38joMA+DCc7tlT5hj9SEgj3OlQNwsmERMJt/JP7f7sr7+qKiR57ADk50mvXj3VlOiPHnxYHvzedzUu8Q3/rNKBZ8rjIKX1A8qwOnRcq0NJBgHgfzYuNV3q77PJs6PStFVXDgqzK8AOCAd716593Y0Fj8lnLOA4D6Eqj9AOWLmoAAAgAElEQVRDdkCam2X69Gk6HjqqDaEcNxcZHQEHvENnQBnzCyrF9j3Aq+tCIAgBGYhbBuaSpc/LihUrpKBHj/hGUVQFGLzG7ONDsH2f5loc8unbt68UFxerKsKiBfMzEBqZU2XgDcsAkQUvhhu7Gnzv3r1SXNxHcYpwsGv3bunZs6fu6rz+xptKkLEoZPc4wBTi2pqUMwcqmV1TYA9ewYXiIVIRsTDCOYifm4sd9UQrdSCY/OzsJkkksqWxoVEto5AOh9+UaIq36MkHyyn43KhaVr43ticf8J/ZfSiTa0/fg7ln0QLH2Qjml3lz58jLryyX8r17Zc+ePckmQgOjBYxp06YpLbRbUenzoS8nQdXeb8Db6I1/psPKxaQxLuDFINI1/SAEZCBef/Tjn8j+fXulqGcvtRgCY4AaEAQUAqyryB6TaeEmDBihNZ/4hw8fkaXPvSBBEGi/DsFKGYzgM08/IxMuuEB++rP/ll07d6rKSF5+vvolpaWKQ9RIcBBgBAJM7KHGtW79BhkwYIBMnXKJDC4tjSfNQKjbD2+nkzNjicuj9BbZCGcI5TBI+jQlpCk30WqnALyi9sN3rKLk19XpKinlcWgSS0DsDoFb/hAaiOvSOQH/dOoW4gQItCcE6PvMQTafGC2ad6VTibJwqwNxcYRr3w7Mv4GmQ31gD0/A4oLhgQpoWIRPwnGpOOzQiobC2hUCQQhoV/B++MxTB+Hvnl4i5WVluvpv+sUwGzgGalsPg9oXAHi3QY8VEpgLmE4EgWeXPCeLF12j3y3PD9+K7pcD8LVJzgjoxAsnyAUTzpO9e/fJ3vJyOXr0qK76I4QBf3xwiQ+O8A2fhjO+Hzt2TPGEDe3rr13U/YCbhi0GT+DLN5FozDo4a2K1VLfXHQMEI+QYejdm6S/Hj1frOQKaV9/QoO/Wh/jOOGVXAUd68rc+koYgCVXqBhCgX0KbcKnvRvdSwWDxCbc4ftrU+OH32UMAuPrO4E3YgYOH9JK60WPGyMCBA5SebNq8OaIp7iZncNWjoEDVFf205Ov/9ssI75kFgSAEpDG+bHWFwcY7t8y+9OKL0qNHga44wgDofmpKGzhYNTrS0bRP+/btFw4uYikIA5Xk6dQ1YV4QCpzpOs4KIGhcf+1CjRMGu0HwzHzglgo7cPjwv/677Nu3T1f2Wd3Hcgarx+CSB6LL47+DK8KM6JJvYWGhVFRUytPPLBXfnjbfcMQPrv0hYHimpCFDh+rBSDAAg8/BYPBgzDrjDEYeZyv6hlN0cfnW2NSk3zGVSDp3xRhB7pAwYfX1DVJY6FQwDN+WjyYO/wIEOggCfr870fvpVMVPezrxQ5xTQ4D5Bvrj0wjozv4DB2Tr1u1SU1Ori4lDhwxWTYK8vNxWi1DghIUJnsqqKrVIxrwTXNeCQBAC0hifNoBNGHjooYeV+eNgoO0CGPE0//KpU+SySy9WK0Com8BMIjRMnXKZzJo5Xdat3yjbtu9QoQIGI0kgkowjK9QIC1gQIn1wZw4B8MEDfI0Yo8bFDkCPHj0c8w/D7zH+4NseS+/71MJ+ky9xKyor5b9+/j/y8Xvv1nL4HlzHQcDgjT982DAnBESr/IQxfkwYQAigL+DwHZPvVlCR3cCpWhDyhAjysDQmOJCfpe24loaSAgQCBDIRAtAV6Aj0Y/0G5v+dUlRUKIWFPZT518Wo3Nx4Nxqaxe4lC1Q4TZ+dLUeOVkhtOefWimXQwAHxolQmwiTUOQmBrBYwHFzaQsDQ8+TvnpHnnlumQkB+QQ8pyM9XBoObgU2FZNKkiXL1vLmyes3r8u577yuTGA/o3FxZMP8qTb96zVqpqjomjU2NuvrIQcOYCYmY1l69esl1ixfETGfaAihNKwbeDHdU8fs/eFD27d0rPQoLFXecAYDIgj+YeXBoPjgzYYB3CDgPYa15/CxlBiHu/fr21R0Bv0zSBNf+EDCYv/Lqcr0tmN96WVSk5oXQx5kdJtvk48YttwDrhKtqYOCXXSCEQfCO0MeOjrPawXkSLlWqrauTObNmaMNMwAy4bn88hxICBDIJArZ4AG2AJj2zZJlUV9dIUVGRCgHwECwQ5ucX6GWEjo9AGHACAAtUpDXaYnSO80qEmYGKTIJJqOsHIdChOgN0IutIVhX/t/9u37uzb/BgwC1dukRNA5p6AAOccIsDnNgB4IAhh0ctHB9GsqiwUPaUlevK8YAB/aVHYQ81Qeng61SD/MHObgAWSCyMeJZnd8bJmbTdMe1Z8runnpU9u3crHpTBj4irz9EDWx/WqeXwDabQF9kNt+SJGheqQcQ7VV6peYffHw4CBu/hw4dpRuCAswG6ct/YqLegot7DCn7Sb9TfLqwxOgPQpEIdq/wWTvy6Og4J16saEALA8WPH43JMSPxwLQipAwQCBLoaBGw+wX/yqWdUfbSgAAMUjsl3tCO5+8xvFiCIjwUntxCVpQICixWk4zu7CNwhwNk2aF9wmQ2BDhMC6Cw2WcLA8jBJWjhgtHeTYO13ZoP47Gtvg/iJJ5+OVgRb5wV84ArxWbnv26ePHDhwMIYj4eSBhM/AZRAjxfObg6hqo1kHMXkk4U8aCMBbb72jBZJPUD9oDftT/QJmPLhly5YpPJXoegmBMU6JbrRqf9GkiXLN/Kvkvo99VD52953y0Ttvk8suvUR6FhVpH3BxSedWaNxqsVM7OXzkiJrk84oIrx0AAXACrrk0aciQIU6lJ8I9NtNh6P0Hxh6mvqG+QRn7hkZ+816vwgA6/846UNJnB6Curk7qautkpHeZkvWxDmhmKCJAIEAggyAAbWCO+eWvH1OjH8z77DCyAw3NWrJkqdx56y2yYuUq/U3TCLdLwv713/5dZkyZKu+9t0nDs7OyJS83T3Kyc9SkOPFZKDR+LoNAE6rqQaDDzgTQuXB0GN7tNx2Vh3A6rHVc/7e9e/XuFq/AAvfCC8+racmWlkg/P4KZyeDEQ80Ah5oPv+0BdomEW2Gsra3VOLW1mCJsUmbF4vGBdxxpeA4eOqS/CYeBxfFuuNOA8K9NCBiMnvjd0/qdvu33+7YSLV60QAYNGijr12+U5194SWFeMmiQXHTRRFlwzdXyxptv6U4OFmJgEs2Rt40R7o+4/757Ap4MOB3kG/znzJ4pv/r1o1oqFI/xwuVI5myM4esFYOwYNDerqd9ETiKagG0b3qVy8ZwwwdjFwhSORRTGZRiTBt3gBwgECBgEmBe4g+bIkSPRfTOomUYqohE/ZnHN13kr+mZzWFvzFnmjytpYW6uLE+HAsEEw8/wOEwKYJK1Tbd6yVVejuWFTD0nmMuk5Jmno0CHS1NQoQ4cMUcaGCY4O110nuiefelZXCfUwMNbCjcGHwYBZZ9suCqP72XeDNzCHaURNyJkg5AIirJA0KvNh8fHNWRhpd+7arTfb8o10JgxY3OC3DQFgBxyXLV2q/ZffFqYpUnA2Z/YshTMqPQcOHtQ0xKs6VqXnO+bOmSUXT54kb7+zXo4dPx6fBSCO0XNwww7P62+8JZdPvaztioXQdoEANAr8cnPqsOiAMOMlUux3t6RGh3wJ9x9npjehOGe7nZU2bpWz/tLSzMVhCaUD48aO1vrzrTvTxXZBYsg0QKALQYD5Z82atVJYVBTPJ94032ZLjQ9AWLATZdAa6JJ9E3HvhLH4WFa+T8aPG9NmfiEw/SHQIUIAnQc1lU2btygzin46B+X69ClWpoVtKjoa/vHjx7XDbtm6TeOg4tKzZ7ITpz9Iz10NgQl6OmzhcXgXngLmQd+5hAgBIGIoUBXA9e7dS+OQVpkQrmlvQpWgXmryanX1kHioJ+gNppG1EsLAU3Kgu9+YFh0xfJhs2Pie7ihccvFkLaetf6TVOrf1sYuFGZxO1F6+/+aJp1qp7fggQOQiDk/v3r3lokkXyq7de9QqE8yduby8fD3PcbSiUu01c4MwuMzOqpPmSNCAsJOP1eXQocOWPPgdAAGDuxWFFa5HHn28FU7ANyv3OHDF2OQ3QltTE9Y4TAhwh8KJw0SsuwCRJaHi3r3l4skXxXi28oIfIBAgECAATfHnDnYBWIRgcSiVRgEtW/YzeoTPQ9z8vHy1XEc8pz6cryqM0CNNG8Ulb6wM7d9/QAYPLtVv4V9mQaDdhAA6k7k333pHduzcKT2LerpT6WopIy86lW62ad1BFPTR7FpxGOBDh4+onuyA/v20g5InnbStTm3ldSlfGb3kLooTBmAQnDlBHfgtLVJZWSkw7INLS2Imw2AFs4HOMepA7LTgo+rDDoEJCsQ1IkCYvRssEcogBhUVVTJhwnlqIix1JdLS+ITI0nc13/o3/dDerY38Bgb0ZfDlVk4iAQ44A99od4u4w4YO1aRlZeWxAGd5gQvwd/jwYV11QXjjNyok5M0wMxySF/XBvGu3GR8GqDTxwQH3dNxx+0fk1488FvcNVtUQxrmdU/LzNdxwy0RqCyE2YRv+LE7//v2D9ac0wXGoRoBAOkIAmgG9wOdZuWp1bOaT+tpiEYy8miKOeDRoFg9p8aFB+QX5sUDBTiWr/uTJnKO+uDmOhUTScL8JPt+CyywItKsQQId46pmlUlNTo6v5qP64m1Exg8chFbfNpFvgnExnZTs2j4hd22bp3TtPt9KVwY0kzW7V2WJhylYFGaww725Lzm4oZeitXvu63Hzj9TJ58kWybt16HZAwjDYwx40bI9xau2TZ87qanNpVgSuPMR74PP/3pz/XHZoBA5xtYEyM9urZU+ZfPU/zJo6V0R0EAOBm7QVe5nh/6ZXX5Lzx49R82pYtWz4YL4IxFNngjcUGHCpbPvyBJUw/uzyYdmtoaNSzAE0Jp9KlxNzy885ywFBiJnb6tKlWteB3EAToF0yiHBL+0z/5kvzsF7/UuwMYp3yjtzQ2NOgKnQpz0fgkDY8/fmz8DRw4UM310jes33VQc0IxAQIBAhkIgZdefk1rbQuq0Bqbb1oik8P8xv3D335D/uGkbXTChc5NLGp5RkQIg2ZVV1efNIfwMX0h0G5CAB3j0cef0FVnLNfAmMDsE56c8Nykl/xtNrKd1OlPiKyiseVUUjKoG0+ETgBIJIBbs64GZyUSqhYCc7Bp02ZZtXqtXDF7pqA6sGbt67r6CByvmjdX1XrWrH1DTXv5sPW7pw70iPk3wsEuw/59+xSXVVVVgjAAPn/96G/k/PPGy+SLJmoW3YlBMQJKm2HWML/KjldFRYXC9+67bpft27erOpCpdMSwRdCCeLLykrKTYAIVcYE//b66plaFZrXupDfJOoJOXBxx7eE36boTLhQIafIPPPiwpx+8tnxlfH8A1eQ78TgwzKPm+NDxjw7f23ficvnf7FkztI+daMymSdNDNQIEAgQ6GQJGf1STmPklWt23BQX1E82CEQLi4r7yV38tnEljTs/Pz1P1Hu4S+Lf/7z/koX/5nsZh59nXHLA5jZ1NN2dlS/nefeHugE7G/9kU325CwH//8hGVDtF3ZvJyh93cYTYq6jqr26LSikcdkgkQU1T4PLisXNJlqUk99KbZbu9Ozi4M4rRgPPjYDUhkqwDAALUDiK++tlyv+D5v/Hj5/d+7PwbT7j1lsuy5F2Xnrl2KDyMAcYQIJ/w25h+fAf6lL3xO3n1vkzz88MNyrKpYamtqpG+/foKKglkcMlz5+XXld2PItu/YJW++9ZYcOXJUL2HBSgKM+xtvvh0135hCt8MSE+NIeANvNZHVJnbJwIsjqq7v897Y2CDVNdUqPGMqsqGhXsswHOL7T1eGe7q3jXEALvDBHQscc6+YLdwhsHt3maxes0bD6T8IgrgshO7I17QiMnTYML3hm4PGOPLBWd76I/wLEAgQCBDwIGDzEotSagI8UkPkAC/zuT7NCclJOKtiJIWmEA6PlUhk645zTk5DzJxBxxJNTZJoJv0HF55Iz/YAmhzBZR4EzqkQYMzL9h075eDBg3q9NJMXHRN+fteu3fLVv/gzuef+T8jHPvaxiNF3QKPDvvjSK/JXX/lj+fKf/6Xcf5/7zlfSs4WVw+2aiUS3MklFuxlgCAKoATlBgMEITN2KL7CD6bAHVaCNG99VuAE7cMA3h4ckk0KY7xjMhkMTAAjjwSzh9/75O/LbJ5+Sl196ORbwZky/3M9C38kDR3ld1QGT//yvX6i6Dmpu7HbRbg62s1vCGQx39Moxg8AzJ8fp8aMKpGpcMIstLbJ58xaZN3eOng14+213N4PhBoGivt6pxrHjsnXbDiXSBmODr+GOcHu3b8HvWAgY7vz+P3bMaFURmnvFLDXbx7y5p6xMysrKFF9YFBo+bJjSSYQGcIjDt/z47b93bKtCaQECAQLpDAFoP3M9vtEV3nlsPsdPNCV0J4BwnIsDTwEPAS/RJLm5jarnz3cW+tiNRhAwukQ4vAm7A5pnpG6kGYZ/GQWBcyYE+JPVylVrtDMyCfqdxiATzW/6zd7pvDw40qH6QFrXUd3uAJIqW1ZHjlbIsMJCy67L+rT/phuuk6VLlkSCgGPgkcZNAABWDELYeXt8gBj8YR54xzfmJJWh4DuPDWoY2SvmzNIw8iQ+Zw7YZXjm2SVqstLytDL5bXH9d/velXzgw04XfRSdSAQAVKdmTJ8uixbOlzffeD0WBAyuwD472wlvulWblSV1tbVq+hOBisum9nkHeykDfCxcMF/6FBcL6lw+LoGnwdkRc0fwuxKcM70t4EvHaCSoG5NPuOHS8MhvnPmZ3vZQ/wCBAIGOgYA/r+vB32jOt/ncfMwN53hMO/MGzLzTOGhS2uPuEnL3m3BWjXtpmGeMZtlc49JGZ9SMmeuY5oZSzhEEzpkQYPXZsXOXHoRjZdR3dojRwtypcph+xzRyLbUvBLB9xYlzOhmdj4dOTidUPenqar0Aw/Lrqv7WbdsjE6GtmWsuALMBCd/QFEGSWArVCGa2RUdcYxYNzoT5zoc179kpDImln3D+eDn/vHExPvw8LM8DBw9peVgr6qoOZg4LMH379pVjVVUyZcoUWbzomrjPQlSddSBUrDDf5lZlgKMyhdFOCb9feeVVPe9y/bULZe0bb8k776xT+A0aNEgFsdKSQcIdAqTDMRbAkTnysHyJ43+zOMHvHAiAF5ugebdxS20MT/bdamjxzLfw4AcIBAgECLQFAegKtF/5JG9uQW8fngkjE3xj/se3uQQaxHfSG71h3iIMx83mLEbx3Tl8m2+cAGFW66IIwcsgCJwzIcA6IBeAqS2qaIWSDqZm8aLfwIaOhtDIN95xdEpW+pPvjuGP4wmMk21ftaglFWymd2X3wosv64FCVAV27dqph0MdvNghAX62hZclueIu9wCCNlQVNhF8VT8wYkZs8CcHtYOi4YLBzzN27Bi1DPSJjzvVLNKZAAG+LH5bOGBFfP2GdwU1iEsvOfHdAm2lzYQwYDfh/PPk4IED0lBfL1/9m7/SXSpgwjeeBQsWyJIlz+qBeBOCgSGwZUfLGEDaS3xsy0+fdrlcfPFFerjb4LBh47uqKsdOg8VNhT2/daxF279+3pZP8DsHAuDW8MU7uGEcEcY4whHGu+HN3u1759Q8lBogECCQKRCAntj8PHPGdDURyo4AZwaZd6At9jgewPFedrjXhdkCU/LgMDsHzFlup8CHhlvMcnwIvEhyUcqPFd7TGwLnTAigmXTAFStX6WRGh7SJj28cKrHf+K7jIJW6junMHrpO6cfjXf8iZpa8sFt77Nhx6de3b8xwpTeY266d306YA9/9x3/+TNVC2CEBKkVFXBLlLgRz8Rx8bVDjk4c9xNH8UbFidSASDgizsiyuXw/eGfDouefnc6Fbtrzw0it6JmDI4MGtcOjX13/fsXO3qq306dNHreas37BRFsy/Si8ToZ44yrZyO5vRsXpYnfCpJ3cjcMndaG6BHepusPbrSrzPfObTanaVPFLzod9aXohmEFnSu7hOOAbrXPrF2QCeta+/IW+8+ZbGIy7p8e3hN+nxfUeY9QVWZVwZjkgjcLSVxk8f3tsXAj6+bKL2w8AvzvzU9/atXcg9QCBAoCtAADqPM/oPrbF5gfmHx3YEZs6aLXOvvFIvBkMdiANJ0CTmf9Ldccdtctddd0YHhuEvWjP5FEVceDkMVqCdEFzmQeCcCgHG4AEG63j4erFRs2NS+PbLn/1UnxOBi46onZhtqgSdy3YAnMkr8qypqY2TZyqDY+30fez7rli5Uk/ac6uyDuqWFunTt6/U7dsbsfIwgI7B0+/eoFe4RSsCMJV6CBUm0laovVsFjY10ZCOJM1YPUEPBcbszAtfyFauld69equ5iZfCduvuOb5wXOHbsmN4PgarMgP79Zc3rb2peF1xwvgwdMlj7BwxPano/r45+p19RJ9qAqVWEF6z97Ny1Wz52N8QwuftBHH5z7wLvtIP0hksODe/Yvl169CiUurpkX22txtWaqFp7yU/PC6TYjbdyiJcKN8rGKVFOJGKzkv6OQ2oaKy/4AQIBAgECAQKZDQGbk2yeQJ1X57ScnFidx+Zc82kxOgTRUqvjF6Idg5YW1IaY55jjk2cJSaNzVLRgyJzDmYHi4uLMBmA3rf05EwLobJwHUEYjWpVE6iQcny0lY1TuuOdeufPOO/Twb25unl4gxoVJK1aulv/1p3+i8esb0ENr1AMr1uFsa8upViSvyLZ8M5XJoX1YRlq12h2oNuZf243KFLsf3OKXXyD19XURA+gEAWDBiQDi2uA0fT1lWhEAUD2AQYXpRkBLYb7jtNHgJ96hQ4d0YMMEczEYzGRtXZ1g+hU1mBOp+IADrJw899yy+LAsalvsClCfta+/KRMvvEDGjR0d1zkd8EYfoh5ctQ7zT5059MuKCATu9TfekimXXaJxiEd8xU+KAPDyK8tl1apVuqoyqKREhhcUyNtvvRmdDSCd08U0IhzD3iNAmi8Ch0dsCaNc/4nTRrsQNt6wovXOug2Ko0wfGx5YwmuAQIBAgECAQBsQYC7Q+T6aCzDogVYGq/s2t2Hdh10Afw4hK9bxTNuCfHIjPoD5hPmP+G6+ShYMu8F3vjE/cpB40MAByQjhLWMgcM6EADoD5wFgNiXSbaWTpD5Ahk6J9Ega02BH2qSD4jiEUlV1zDFaygS3qLTqLqxw208wv9a56aCZ6jj4u3zFKqf6k5enMDHGDV09BiUHpIEVjCmwsau7DXYMSDsfwDfS5OQ4ogBsuJQKxl4P+jKgo9V78iSuMZuU29hQrzghnLKsTC4PYVcAW/bbtu+QoxUVqiI0dMiQD4D+xhuulZtuvE7++fs/lPKyMjWfidnMfv366eViCABGsD6QuBMCgMP7mzYLZzA40M6KBsQP02jAgBuvn9i8WaZOuVRrB2xIw2N9kLRr1qyV3Lw8KerZU9WpEJyA10WTL5b169bFacFVUxN939Q/HA40IGL89dBMRNBV+I0JsSvX4uIrDhG82eptalLhBVWmI0eO6F0Ol1x8kcahvsEFCAQIBAgECHQtCEDbbV6iZfzmLCGmQpnvmePhxeCxLJ6lIT7aFrq4Cl+V0yzZOQldeITnIr0TApLzB/MeD2pEDY0NMmLEcC2za0G1e7TmnAkBgCtajFbIGfMPsw9DhR4/YS6eEwJaM+8trYQAGDA6KR3N4vFu+cLsYip0QP9+reJoAaf5zwYD+VIWj++MuaJ8vx5+nFO9U1/yJQ/yw/Eb5p9VZ27iZaUeGPn1IR1Mne6gRAdz6urqZMzYsbJ92zbNBxi4/ND7QyfdwRqf+robmp0lAMpPRAKAw4KoYEB6raOIwr+2tkYHNmUhAEA0kPRhhGGQWR1nZ4BDqq8tX6XnMuZffeUHYEe+7pKx92Xb9p3y/HPLNA9MXRo+Dd4GF9cWR8z8d4tH2Nk6wzHp284vS+s3cODASAitkuPHjmk7p8+YLtctXhjjx+pAvdn9Qojbu3ev9Cgs1AvDsGyFAMBDWahEATdUpFhzQU4GR3xzbW+RHCeJ6SBqoa9EOziocemZgTaIvKaNhDg93BWtBrHrwreKykp9EAYuvGCClJaWtGp723Cw1gU/QCBAIEAgQCBTIGD03PyZM6bJI4+WqQAAZ8PdNNxQztyQnHtc65irCGeBincuE+NWYawLugVEVHddXNgYi4u2BhoCF15wfqaAKdQzBQLnVAgYMWKYrFnjbsKE6YKB1A6VkyONjUkhAKnT2aV1HTLqWro7wDsMDSuwxjgb00g6dKpJy/bTwAH9ldm1Tp/SttP6SWe2B0bcdxbuh53pu9WNvHBvvvWOrFu/Qfbt3auMP6obVg4wo+0w5cAOKRzLM6gAjR4zVhZcM1910De++7489NDD0Wl9O5CK73YEEA6am2EwaY9t6bHq7Lb2/MFMmcQHpiNGjpQv/NFndQV/+7at0tSEAFAnDb16Kz4Q6BAOYGiLigr1QFHVsWPyyGO/VZOhky+aFDOZ5AveUP05/7zxaiVox86dMnzY0A+AEBhZfIMTkXg3+H0g0RkEWD7k5efvZwERe3bJUrXzj81/BJ4bb7xe62790OqCz0o76mv79+/XdnJ7MuEIAPQj0vAbAYqHXZCqqkr9Bn5FshW+xGtuRgB07aV+pIdgIwCoiddIeDM1LhNVXY9y6ciTp2dRke5gAE92IXAVlVXy6vKVqsbFhWPBBQgECAQIBAh0bQhgmY/dgD27d+tCI/MRc4bxF9Z6fjNfuCdXdwVsARE1ZNJlRZYbSaNzaIvorjN82uhRIzUrm2ct3+BnBgTOqRBgnYHtIzoUnYtOgiAAs8NvnGM6WQlNAokOZN8tnWNa3cot312ebhcBtQfike+HdeShHfsEGfHtbMohHQMIx/vPfvFLeeRXv5TJF1+iahp6YDpqF1wg7eGB2UYIgOG+6qqrBPUanA7i+Pbef5J/+eGP///23gPOruq6919z750+6gJpRr0LECBMERKiGNGEKLaxMWCMnbzEdpz3Yicvz/GLkxjXxI79XhK/xE7yj+5BeYcAACAASURBVFMMGNNt0wUGg1HFYExTr6MRSKihMu3eO//Pd+2zzj0zEqpT7sysrc+5+5x9dv2tezW/tfdae8u6tWuid4whLOmZmRB4UYY6iVMp894PZJiuBbOqnHzqU59SbZ5+MoOPecxjjz0hGzdu0H5AipubmtTUBVLLMxekE1msWbtedu3aI5whMHLkCO2TtQ92nDiME+2hguXDKdrKk0Y5iw9V7ljTwIHx8X3sGEi/8orL5RfPPCvXLJgvkyZO0PaRRVL2jHPR4iWybds2JfyYDkG2qdMUXuoy+ZniZCZd4G3fibB6Yw694TtCWeTId99WBMiPAoBZFz8ansmnge8Nv7XoO4MCUbJ3r7aPCZe1Rfqq1WuE7UYvuWjuQasCHfHwZ0fAEXAEHIHeiwB/Iz52843yne/+nf4dtb8dcA3+rvI3ijz8XeSZmIu/FVz83Wvl745OaMEqApdhgop8/G2rqalWXznqsb81vRex/tnzg9nQceJgXwC+INxzqTlLNhvP6vOlITCjj3LAF0dJaOSMwheLoMtWSr4C0dG6dPeTsH0lS1Bsnblr9x5dDaCeEwm/eeVVeXPFSq3CxmExxJUZ7uMJ1m/I/333/CQmivv371NHWX6U9uMjZqnOyKPNyjM2LiOi1i/SIOs/f+RxWfjkE1pPeGdKBwoBChLYmNkQcimMZMLESXLF5ZfF5J8+EKh7+rSpOnP8s4cfk6efWqimLKy+4LBtZkKYbKkyUF2tJkJ73g0zzoMHD5J57784boi+Uzf1EmwMloHnV377mrCqwIm4NQNqZPrUKZ1GVKmfttnxBxJ8zdVXSW3tSGs+7heytmVNytBnK0tmlJQlS5cKjtushjDrjwLAf5imWBjp5/vNxWnAmAGdP3u2rv4YBkEuoV9J3HmP3DhYjNkY9mY2fw76ov+RR1KlT+ovkMvJqNGj5fXXXtOVm6rqGt3Jie8SW73SJ/pMH+nzC4uXyuBBg+SyeZfEGPiNI+AIOAKOQN9BwP7u3nDDh+Te++6P/+7Cr9oi4h/+3oS/zUklgLKmCPB3R//2RNCYAsDf/xs//MH472TfQa5/jaSkrcBKTmjkVs3zv1qkh1RQGV8cvkwQEMiHxdxDSEpLg+OkzqBGNtCYP9gX0L54cB/4I2QJQtPc3CJDhgySCePH6/kD7GBTYdtpRqOgP1aee/tBkMaFWQ6E8MH779OlMt4TzAlGHyLGTP5rr7teCeIZp8/QfpDfxmxtWTuW/qM779aZf35M1heLzzt/ttajPyhMf3KYOB2Q0WPGtiPmlj8a1kER5cjz8KOPy9q16yJ/AVOKwliZWQ4BDaBNJk6arG0wO2/jPqjiRMKbK1bJkwufkrVr1mhb4I0iUFlVpSSTe1MG6AvHjEOAMQNiFyH2EMYnxMYCPh0x++u/+VsZMHCgDBs2TB1zkXNlZYUqE4a1xVZPootan+He8f2Spcvl5d+8osQd0k6+m268IZYj9STLUt6eecc5CYteWKRjrRkwQIm/zf6bbPlu8p8iqyT0nXt8CmbPnq3bqlIPOP7zP/+LzvRbm+EAFr6rweaSFQDGSR+I7T9i8oevY0Gm9puoGzVK/vAPPhWv3nCwHFuT0ld+a8iL3x4KgfWb+vnunDXzDJkyeRLVtxtzRww1Q4cPMGLc9NPK2709ExueR1OnVuQfjoAj4Ag4AieEAP8/c/H/Lpt5PPDgT+NdAi2dBuxvmPKwaBXA/u5Q1v5Pt8mqwMGadcXcrD9OqKNeuEcR6FQlgC8We6rfe98D8aD4EvGFgowkL8iIERKUgbSSH/JiOhS+eJTlol4CpAWziv37D8h5556txLI0E0gdh5Gxew1kx4KV45kvMl9i6rvjrp/IA/fdq2nMsmL3Znm0zYjUWNuaFvVjytRp8pdf+qLWY+10jF96+RW5//4HZMWbb+gr+pH8IdGPUaPHSG1trc7cQpJr6+rkyisuU+Js9VkZez5UbD9M6yPPjzz6hGZVz/4U+Nns/hStn7wWkveW1jE2HCGx//IvkFjwLFHizyFmSWUAhaC6ukq3d21tRVkbIkOHDBaUJ+qxftIG8mSMK1auVnv8He9sl4GDBqsjLcoA3xdMoubOOT9eFTAZJvtt/TOcicmHwy7+F/SJuigDSWdm/swzTpcL586Jh2p1kMA9ef/zR3fJ9u3b9R4CDZnmu8z31v6TpB0IP0qPreIc2L9fhg0fLp/9zO9r/dZX8tpYk87d9p7MpgyQxj34cJ/8LlhfUe5QGvHjSIaHWR1a+KSUl1dIRUW5xmCA4zLj4DfCf/jU+dtXXpHRY8bIxRfNjb8bplgm20zWb/eMhzyGN5gkA+mGJfGR6kuW9XtHwBFwBByB40fA/u+lBu7ZxAI/NnYMsi3DdTfHiB/ZijMbldjfHGKrhxgFAN7CCgDvPPR+BDpNCYAQ8KXgwvyloaFB0eGLQ4B0HFoJCKYUzICyCpDOpCWl5CcyfTAlIDIdYpa5qrJC6upqdScWCA1KBAQDm7V8W17q6xtkxmmnHCQdZv//4ktfUhJEP3HKJbbZf+6ZbjWyonUmzEKokPEw1j/7sz/TlQHGZWQWk5Z77rk3Jv/Uxw8L1kw58hlx4n78hAm69/+nPvV7MfknH+WIrR8HDSSRYPkNf3tl5Um3e95Z3dYPHbMVeo+Y8lYHMVt/chAWZcvKSvU0Y+zPUQYgytjJo5CVlZdFykBru5UB6wflk/3++SOPyTO/+IUMGTJUBg4apArEkCGD5bprrtZ8yXLWVfpj+NtYSMNMavPmzep7AY785wX5Z1cjduu5YM5s9VGw9ilLOa5fPv+CLFu6TMrKIdB8v4LNP/fkg+xSDoWiI/kfOmyYvP+Si9UHwvpr9VKWi7Ks3Dy1cCES4VuViG1khf9gQ7mQzn2oT+Szn/2MzuIzPuq09ohR2Di0DTnxu0MJSMqIsdD3jRs26PeM8nPnzpUrLr+0XT36cJgPytEngsXJ7PTVwqHe2zuPHQFHwBFwBDoPAf7v5f9n+3tFzfwfrNYanCEA+Y/+lpFu/1fb/9PJmHd1dXV6aCb3lt/ydF6vvabuRqDTlAD7Yhgp+M7/+fv4S6Vftoh0Q5ohVRATI1ekmf2zeqOrSRDkPJgZQOzxHWCmlVlXtkAcNHCAzkRjMgLxZIYTQkqZP/rc54UZ+2uvWSCnnTpdv7DM/t9z94/1B8EXl/3cCfgWYCOnqwERSTPybV90fkQ2PsoYmf/CF/6X+gv89tXX5Mt/9WXNw1goZziQn3vKc0FGeU/80ZtvkU/e9jHth33wjpBsz94dKrZ66bPdk496uEgjWH1WfzJNM7zHh5W311b+jTdXyBNPPiXsIsSMNbsF2aoA8oBwquNwdZWu8rCCA2keOnRIcP4dMULJZ7J+cGIcf/cP/yhbGxr0lOSLLpwrHHzClqoNDVtlS8NWdcpFJoa1yQu5nHvO2bpqMKquVv7qy1+R6aecqoeW2TkFF8w5X/0dDA+LaZsD2xYtWqwz5rZ6wPeUEL6j4XsAeWaFgu8jztIHGhvVjOniiy6MyT/10i/7HoCbKSuGJTGKz9o1a2Wd4lgg/qYcWP/M2RuF4fLLr1Bn8aR8qcvatHti8vyfv/uebNq4QX8nyIhzDJAP29MyFn571E9/WRVghYQD4UzW1HOoQHsWHvrZI+E3jCoerV7wfvKkCVoX+Y5Un9XlsSPgCDgCjsCJIWB/e5K12P/Z/F/MFuWbNtfrhC3ppCVjJkf5H/68c8+VsWPHyPhxY+KqyGd/d+NEv+mVCHSaEtBx9Os3bFJnFEvnC8bFF8fMKdorAYX97CF4YVK+sOMNX2hI5K5du7Q8isCQwYPVO922rAyKQJn8+Z9/SZulzOQpU9U586Vfv6gz/+ZzgAZMX/iiW7+MvFCYPlhI/jhIsx8S23diX//G66/FBMzykid50RcuiOPNH7tVyT95e2tgLARMj5588gnFEKKsJJODxaIDs2wGOqwClUpTU7NiwK5C86+6XOswPHngHrmwDSrEH9OiLVsadB9+Zq+N/BOH70n4ToFlEs/hw4bpgWbMdGMzz57J+CiYfKwtntdv2KimQ7bjj5nM0A/aIGa8kHjIP99D5IjZD8rFbbd9PHYo1gEdxwfjxgmbrwS+Hez6xOrYvMvmaW3wbfpvjstH2wR9ZozsDMS2spjbIRPG9c4729V3gPfIh3HyG2CJ+IK5F8gVl7VfFTA5GYYQ/8cfezRW5klP+jTwbIFdriZOHB+vXFBX8r3l89gRcAQcAUeg6xHg/2D7fxifASbZwo51bcJ27+yQ56HvI9BlSgBfLmzQ7r33fqYAA5HCBjwi16YI2AwrBIQrObtrRJO6IF/zr7pCyRe23tveflvNTzDtSCoDbN/4q+efiwkiRIN6qANHTQJpXKoI2D1mO1E/4/fRjGbya0A9Fnbv2qX1ap/ZAjXa/Yj31qbFkDFOjr355o/K+86aGf/4rK7eEifHT5/BykxPsHPnGTxwSoXoY4cOeYdYDxhQozFmW+wyxCw0Tqk4DxOom/LEzzz7vDz//POxCVlptP++fV+I7TtDGe4tWB08Dxs2VA/KGjtmtNaLHCiLXIz8c9CXrV5YvdYOddBPu1AA2PFn3z52/JkjV191ufbZ2j6RmD7R92RIYkI64yRfcrzJ/HZvcjIseOZiu7hXX/2t3jNmfofIp7Q0OOtTL2MnsFr1yU/epjJK1se5EE8+8bhkMuYbEfAPShmKU1hZoA7SCJTnIJpx4ycIKyYoM6R1HK9m9g9HwBFwBByBLkUg+f+v/f9OzN+A5Lsu7YRX3uMIdKkSwB94XRG49z79UpkCoF80I+HRbCt5+fJxGTEghvBARti7fdzYsBxFeRyQ7bAmTBtQBrD3XvjE4wqqkpnSUq3L6uYQKGbvlZiUlKjt+g//7V9l79598ldfvl3NTCwv5TFn+X/f+3thd5l//dd/1TFQOe3TL+qCHHJPoAwkk/dc3HNxLsBNN0H+z9R8yQ8bazKt2O+NhCZjxoFpS7BzRzlIKeE3O3SIJhf+Akq4KyulpTX4CpiJUO3IkbJ6zVo1y9m8aaNUVlYJ5B9SaqtGyA6cie3eZEZsF/gTTAbvv+Qiqasdqe9Xr+Ggr6XqIEX/uKx+UwIobzP+fP+Qc+OBA+pXMGfOHF3FIA8YWPsnIjfrLzH1dQyWzjvDvWOejs+Wz+rmGcwwX7v/gYdk5ZtvqN8D8ggrNQX/B7rArD5lWUn59O//rrz62hvyyKOP6SqF4UV9SQfm8BzkgDLAzBLySvo9kHbbbbfGZkId++3PjoAj4Ag4Al2LAP+3298EYvu7Q3r4P7tr2/faiwOBLlUCbIjmla4n1zGTmZhN54tnXz6L1UQnMksYWVurphxsRcV7IzRWN7O5kPTVq1bJ+vXrZOeOHYHQoQBEM5E4APOl3rVzp8bco5BgRoQSQIAYfuUrX9F7iAxkcOjQYfK33/5rYbefH/7wh7oKgRkIfaAvZhLCD4hArHvwRqY/p82YITfffJOcNbNA/q2sjcXGrBX0gg/6bzJIjoE0cCXmEDO2EyWwNWhYCahUEyHuId1gj1kKvhisCkC4OV/gl8/+UuuAmOK3ATmFcFI398iGe4u5JxDbPf3i4hkCTyC+5OK5snLVGlm+/EUtb3v9m7yJCfQF0k9sCgBOxbPPPz/e7jOJAWU6Q45Wp3biEB+G8SFeHZRE3mR9YJF8pr933X2vPPjA/VLGaoD61JSp4hYIvs3yBxOhfC4rb731ltYR5BGUMOSLPwGEH1MjlIeCUkC3Cr9vnqwP/FY++clPyJTJEw/quyc4Ao6AI+AIdC0CSeJvLZHG30H+n+6Mv2lWr8fFi0D69ttvv70ruscXyC7MdThwq25UnR7wBaGyd9a2kQNiiDTbUM279BJ1UmSHGPtCWjmLeUfdzDDfe8+9gYhDwu10YohHPq/mRKRZOdgKhPT666/TLgwbOkQONLXIWrXFTulsNdtUXnzxhbJz1y55880Vut+9kUoKUZeSxNZWrYMfEDPPpOH0+4X/9Sd6KJW1mYytvBbsRR/JMXS8tzHNOu8cGT9+vCxfvlxJoM6iNzaqTMAI+aJAGZa6k1BZmRw4cEA2b9qshBQFAAWBy0g6RJY2iZP3lkY+u+e9zT5bP7F73LBhgyohfF9MwSAmP6Qfx3NMz+gLM/+7d++WwUOGyHXXLhDGxffT2rZ6iTsjJOt7r/ujbadjeZONpfM847RTZdr06fL29nfUERvZEJipJ1/hDwHPKf2NkZ7LZZX0BxyCAmb1EhfwCasJh2obyF5++TcyevRoGTpkiLZr+eIHv3EEHAFHwBHoEgSS/2fbPf93E3j20D8Q6LKVgI7wQY6NHEAu8ExPBtIIY8aMFjuAwtLsC5rMf6h78v/Hf90pd/3ov9TBUWcs02kpLytTgkc9MVFMp2NzoF8tWiIjTj5JMEf58u1flV27duos9Zix4+QLf/rHsmLlKrnzzh9rOiSRsRBojzr37N6tO9Bwf9MtH5Pf+cStR22ycahx9PY0kxsxjsMLdStM5Bv8BVgJqK6pUUWLGX9m5Ik58RZ8IeVcKALI0JQA4uTF98kusA/39p+XxcyIB1khN5QPm+2gbvqoily0z78qApHZD6f8Lph/RSxrkzcxbfX2YL9JxnP3PffLQw8+oI7yOHWjIOMnUF7O6ktGV8YYMyZ1yCjM/IdVGZv5RzbkCbJgEiCsIoAT0ih40+iPR30EstmcfOPrX+kTePb274P33xFwBBwBR6B/IdBtSgCwQr4gCASLDe4kwbJ78nBvpM3yHiomDwSEmDB//gKdeVbnX5wdI/Mg8tjFXvSYA6EEPPrIo/LNb3xVzYK++c1vqj06ttB/8ed/picL/+hHd8q77+4JKwpRG/SNQD/f3bNHiewdd/yXpll6/NCPbpK4mCx/9vCjiX3xRUk+PhcQThQA5LZ50yY9Jbi0LNims30rcuuoBJx7zvtk/LhxMnDgAEUVc6K1a9ersoYs7HtgbROb4maKAI7KKASQfi7uWQHYv2+fzJo1S6668jKVK/3q+F0ljT719gAuXOBFjK/Agw/+VM+5wBcDRaCsDF8OTLKCKdbOnTsieWCiZbP+KZ3Rv+SSi/UEYsMF/w52eXrttdf0t0gb9vvkl8MKHc/8zj7zqf+m/bCyHjsCjoAj4Ag4Ao5A1yIQtgHp2ja09viPf4J0dGwWkgDh4uKeiwBJOVJIEjXuIXVsB2p16oFdHZa4rH7esd/9j+68Wz7+sZvk8iuulGd+8bTuAkO7EEdmi20MpFm9xLxjZju5O9CR+tuX35v8GKPdX3P1VTJl8mQ9GZhdhFpammXPHs4OaJKW6hp16g5ktICMEsXoO0AqSsOC+VeqDwF+GvVbtighnTZ1sjqZjh5Vpwob8uBUaQ6WCzJu03zIz75LOJGTz5QAZriHDx8u1yy4WneuScravlukUZ/VUehp77yzcfH9RqnhVGcuDr1DEc5islWRVfOf8nJ+A8GcjtGy009JSUbxuOjii+QD1y1Q35lvffu76jyNT82FF14o1197te7+xCniYN0WrcRQh7WPEzhbmB7N2QS9E2nvtSPgCDgCjoAjUHwIHJldd1KfIU52USUE4FCXNdfxnaW/V2yEgja4x7k4GZQMRoqFkblAEEMu7h99+Oe6EnDLTR+RUaNGq3MobyE/kFXyWFnSeeaiPYuZTSVYmj70ww+Th2GBXNgW8vN/9Ifymc98WhHJ5fJy4ECjbN++XZqaGuPvQzu4IiUA3PERITy58GnZuGmT3lNv/ZYGlRsrA1OnTtbD5MorwpkCVpfJimcIL/Xhm7Jnzx71EbjxIzfIH3z69/QgM/LE36OEAkoaZZNjs/p7a8xYbFWDey62bL3nJz+WqdNPUd8IttZFSbLfQNLZ97QZp6sCsPDpZ+Tuu38iu3fvUmxZwXnjzTd1By929bryisvDgXwJoJABP1N2IcJfoy/hmhim3zoCjoAj4Ag4AkWJQLcpAd0xeiN6//6fdyih0OfI5ADCQSDNYrvX5+jdP/3TP8m+ffvl1ltv0Zli3jFTaiYjVg+xXcl2Xn9jhbZBGSc1CvVBHygD//D3/xfE9R2zyjijEg6FGTifMn2a+m3gn4GjscmO/Pzj0K53duyUstIyNS/C3p8Q8rVXCCHzzFRzzsMZp5+u5J/zCsjLOw8BgWnTpulqAKc92/c+vAnKL3jNu/T9qiA88fgTsUxMWSKG3O/YuVNOn3GqDBg4MM5DPbxHEaSeZ5951mF3BBwBR8ARcAQcgW5EoE8xniSBDOSvgCTPekXEsON7ckJD39q6VR786c9l8qSJcsn7w8wzBAjTES7NlzBVKrRghDOkMLt6qDaS+fvrPQoS2Fx++RXS1sZsMKtEZgKWB0i1Fzd5gROmOoTt7+zQWN+ZqVA0g71t23YlnC0tzZJtDbJCqu3yJuQ/b948uWbBVVofH5BS8noICKxcsSI4Z2cyqggbNgFPDmIbJhPGj5WNm+pj3IBPfy+trbHPxbp1G7TCcePGxdCaTJK/E6s/zuQ3joAj4Ag4Ao6AI9BlCPQpJcBQOvOMGXprSoGRC42jLUiNhJCRe4iLxrFZ0Fq57pqrtR5IK7PPRl61ngSZxMHR0mzGlGdr3/rlcUAAsg02Cxc+qQkoAhaMRCbPWwBLnFMJzPgnMUYmrNJg/8+2nqziNDY2qcJGPlYYKG/y5d5kU1FRrnXyHGalw65P1pf+Hr/xxuvtsAOPJI5snUrYsWOH5ivgnJcsvxnk0tSkW+ySb+CAmjhfkEOQu/1OVq5arfX5hyPgCDgCjoAj4Ah0PQJ9Sgkwcve+s2YqyeSZQAxZNALDTHMgiEnyWZgBJv/3vvePepKwlYfoJ8sZ8Y/jSLlg73WfUT7aL25hpyhEhTKgMgqgB2OhxKoAySZDYmTKxQoNvgUoANj5oxSQZjImDlUWFAJk9Pa2bZoOCeXqa/b+OrgT+OB3YFcSP9JYYWGHJQJO2Mgu5EUueXWS50RothNFHu3LW95gamdK4Jq16zWffzgCjoAj4Ag4Ao5A1yPQp5QAgyuQlPBk90bWjUQqjUmSw4SNP7PQb7/9ljz0s4e1Es0bKRTWBrEqBhExxW6agFMlxNRmN5P5/T4gADZsGRowQhGwrWAj0oksUKoixY17I5LsEGQKXZLk24Fk+/bvl/0Hws5AKAKBmBaUPlMIqKOhYauL5CgQ4PufxBpMeeYEcMKYMaNiBSC58sIOXQf271cfDfK9s2NHJLuCchEUP54LCvlRdMmzOAKOgCPgCDgCjsAJItBtW4SeYD+PuriR/jPPep+88vJLemgYZBBHUIgLxJMY7efdvXvl+us/qGlqosLMZ6Kln//sp/Lwz3+mBx1ZspF7a4d0TB+YRW5taQl1u3OpwXXIGALOjjDh5Fm2mYQAoggUnK1VAUBWmFXl87Jx02Y584zTZfjwYbJ161bFmcqpywKyGTtmtOCcDQFNviNPR4WAZ5On1eHxwQgobpGSzO/EfkfvvLNdHX853C84drMFKziHLXrJ1xLJhFrXrFmrW4va7kJBHra6E+RzcOue4gg4Ao6AI+AIOAJdgUCfWgmAVBhBOW3GDCV9kEnbLpSZe94H8hGcT3XGObEKoCsGHfKRx5QDK4swdIY0WiGAcN7wkRtjGSXzxYl+owigMIEXJ9EWZoAx2UI+wcRHZWmrAbmcrFq1WrZufUtmnHZKrNCRBwWPixOG58yepTHbWVI/F/J+r4v3Ho6MADjn3gNHtmutrq6WG264QRWBgHXAHbmcOXOm7v//wqIlsmsnvgOB7Jt87HcSdojy1YAjS8NzOAKOgCPgCDgCnYNAn1ICmKWEYBI+edvHdBaZe04NRhkoEI6CMqA70USzxEmy2FEZ4B1EqN0F0cQMqK1NVwE+dvON6g9Am8ww+yyziuKQHyhmEL8QzCQIuQRTESWFHUj8w48+rjK8dsF8JZZG8idNnBjv8rN4ybJYMUjK0/JarMQ2+k4csoOeqAjwHY6V5w6KABi+/NKv5Z77HpSLL7pAPv7xW2Xo0GGRop2XuRdeKDfdeIO8uWKVPPTQQ3reRhL/sPITfpecxcE2rR4cAUfAEXAEHAFHoHsQ6HPmQEnYbr3tE3L3XXcqKYR0QmhQBjqSc01nx5rIPARlAoJDuuZNHjxm99EKAPmY8fzIR29qXybZEb9vhwCY8a8gB9ZUgpNwWAkIuLN1KESeE6UwCdq9e7fceddP5NxzzpZL33+xXlTMzkBvvLFCfv3SywWZtWsxPGi70WoRPgTUQzBZH6JIv07iILDXfvuKmtQhKxTgkuj3Y7JD6X76qYWyevVqufyyefJXf/nnMWZvvLlC7rr7Xnlx+fJILvYKRS/gXjABy+lhcpbDY0fAEXAEHAFHwBHoWgRK2mBAfTRAIC+77Ao1H4GopxP7wENiWCGA8NulZDPaL94gIZ8RHtK4N8iUoIrIhz78Ebnt1pudTBpoR4jBDRw/9/n/GRlVKbLRfYnKCx8ODvzi5FmIZiad1thkRprJjbq4T8YmK4uTCgD3+AzMPPMMmXvBbO0tZT20RwAC/8D99ym2yEzxZhelTEZlZDIw3IMMwpkPpKHEhbjjyhhYF5yDWR0YO268/OmffE7zt++FPzkCjoAj4Ag4Ao5AVyDQp8yBkgBB9CAg3/nud3X2P6kAkM9IITEkRM0UIvMQM/mB+HS8zJxBy3CS7amnya23fDRWDJJ98PujRSCQwpAbv44gD8U4m1XZ4HzNpWkWR++SaSh7yWfuSUumowBw1daOdMXtMCK6+aMf1t+QKW38VvCPwQSuI6aF34n5YQQ5qlmX/o6Cz4duH6rya7/F6/yrrnQF4DCy8FeOgCPgCDgCjkBnI9BnlQCAgrScNfMM+dhtn1BTBtIgMQTzEyiQl0D4IY26M02kEPA+qRTYveX78IdviMkLSoeHIyOAhttN+AAAIABJREFUXMDqsssvi8yAgkxIxywIvwDIYyDuWcnnDib2RvST5D6Zdrj0bGurHv7GqdD0I7R75H73xxwf/NAN7YbN7wFlDD8B8AZn/Y2YIh2lG/kPpJ+8yJC8OVXATL6UnzBhojp8uxzaQe0PjoAj4Ag4Ao5AlyLQZ5UAyJ0RvE98/Bb5+Cc+KWedfU7YWSbadQZk1WG4w4w/5EbfWbopBuwsBAmKtp/82te/Jme/b6bmdQKjMBzVB2YjYDxl8uTYBAj8MB8Jey6xbSQzx8w4QzRRzCJFIDHTbwqckf9krGQ1sQJgSoGuAmSzct555wZ/g6Pqcf/NZKsByCfIKJheoQjw27FVgY7Ym2IQlAE7qE9UAeB3afLg/If586+K6+6/SPvIHQFHwBFwBByB7kUgffvtt9/evU12X2tJRYAVgcsuu1R+++rrsu3tt1RB4D2BVQFISXIeH1IDkSGPkU1IEPnOOHOm/Md//JvUjhwZ57G2um90vbsl8GLP/5Wr1sjuXbsUZ1MAwsiC86ilsUhg8tE4IqVGTonxNtXtXKN72+GJ1RuTHaQV4vmJj38sJp72PejdiHZd76dNny7PPffcwQ3w+9HVm4J5HZnAmt+M3ZuMLI3YlID5Vy+QSy6eq3ldDgqDfzgCjoAj4Ag4At2CQJ91DDbiwawz98nww//4kdx95x2axDuUAAhjRVWVOqAOGjxYt/x89913hT3n8Sew8Dff/rbO/kNkjLRwb+0Qezg8AmBu+IHh5//4T/W8AFYCCucGhDpIS6dxNk23c0ZNOqWW4NzNyo85B0NOE6ZZqgxEqz7MYN9y80dl4oTx2oDJ0OLD97x/vUVGFl597XX5+te/0U5xQo7gxmW7b/Fb0meTxSF+D5RDyZ46dZr8xZe+GNdpbXnsCDgCjoAj4Ag4Al2PQJ9VAoDOSAr3Rjq5h6Tw7uXfvCI//vHd8usXX5TKykqprKqSiooKGTVqtLS0NMvOnTulob5eZr7vbDn1tNPkdz5x63tKBFIDMfVw9AiYfNhH/vvf/35UkHn+4BuAQgD5h8+jXHFPDM6xEhApAKSbEmArBtYT5M3MM9+BESNHymc+9d/sVbvvSJzoN4oAeJlSi6xQBL72ta/rO54J9lsiRlkmP+9QBqys5SPmHWZE0045Vf7yS1+M69Ab/3AEHAFHwBFwBByBbkOgTysBR4OikZkFC66Vqqoqqaqulrq6UdLY2Cg7d+6Q//rPf1fy6AT/aNA8vjyQzb//3j/J+nVrowpQ0lhpMR+BaLY5hT065NLiwuFwkFAlndEKgMkLwknAv2BkbZ384R98yon/8YlJcfvtq6/JAw88JK+//hqMXmvSlbRoVUAVgEgRQCnAFMuUA1ZhWDH44v/+opxx+gxVII6zK17MEXAEHAFHwBFwBE4QgT59WNiRsLGZTsyDDhVslhNCaXkPlc/TTgwBcP7c//is/P0//KOsX79eKysoADwGp9RcLuwcFJSANlUGWIEJCkBhX3pKYPuPPsDuNKwCjBk7VhUAl+PxywqCD3nn+vFP7pMHH7hfK0PRKisrk/KKCl1Jq6mpUb+LrVu3qmxsR60PfPBDgqOxB0fAEXAEHAFHwBHoeQT6tRIA/DZzmRQF5NFWCCCYEEdiD12DAFiD7+c/999lxcrV8oMf/HO8EtDeR6CgDFAmnw8rBLgMm+lJQUxBbuS7dN48WTD/CpfjCYoPGZmsbrnpI0ro+W187et/LevWrZUBAwZITc0AGVlbK/jTVFZWycyzzlLcyU9ZLoL/nk5QGF7cEXAEHAFHwBE4QQT6tRIAETFiozhGz4apERazc7Z0jzsXASPw4D192hT5zGc+LY8//oSsX7+uQ0PmL4ACwCsIZSCVKAImS1YK4JrjJ0yQ+VddIdOnTXXy2QHJ43ns+HvhmVWyqdOmyaZNGxVjnLiV7EdOxTfdWDhnwOR8PG17GUfAEXAEHAFHwBHoXAT6tRIAlEpYoplomGMg/swsF2b+me0kQHo8dB0Chu+0qZPllOlTBYfhNWvWysKFC6NGIfwFRSDcG/kPh71hRsTM/+RJk1ShoE5kSmz1d90I+kfNh8IxYFzYGctUM8Pe4v6BkI/SEXAEHAFHwBEofgT6vRJghObU02bISSedJB/60AfUhvyNN1fKb195JSaQxS/KvtNDZAJpNGXgmgVXqUJw5513yfCTTpKmpia1PScfh39NmzZVB3/tgvmxvKwOXpiM+w5CxTUS8DWMcdzWoOZawV8DWXpwBBwBR8ARcAQcgeJCoF8rAeYkOnnSRLVb5gRb+MqUyZNk3Ngxcs7ZZ8W25k5kuveLazPHhvupp0xTGdGL2tpaGTp0iO4exDkO111zdUz+eW9lkvdGUrt3FP2rtaQyEGRQWIUxWbgc+td3wkfrCDgCjoAjULwIFNbvi7ePXdYzs1E28pLXbSlDc0mykiSVXdYZr7gdAiYTi9kFSOUVnxSsbF/L2A5ByMnym8wok5Rlu0b8odMRAGuw55o3b16snJlsOr1Br9ARcAQcAUfAEXAEjguBfr0SYOQwJoy6L/3B5iOW77gQ9kLHjEBHvFmxwQEVss++n7zHPYPDwQh2JoCVC+/df+OYgT+OAsiG309QtgoyMQMgk40p3MfRhBdxBBwBR8ARcAQcgS5AoF+vBHQBnl5lFyAAqTdFzarP58M5AR3T7b3H3YNAx5UWDgPz4Ag4Ao6AI+AIOALFj0C/XglIiqfjLLKTyyQ6PX9v8qEnyIZTaFEEkuk938v+1QPkwGUyUIWA04JZHYh21OpfiPhoHQFHwBFwBByB3oOAKwEddo8xQtN7RNg/eorZSWVlpUyePFmmTpkkdbW1glPwb155tX8AUISj5LeCEvDA/ffJ4MGD9d5WAkj34Ag4Ao6AI+AIOALFi0C/Mgcy+2XEwT3ByEqY0SykmzJgZSyflUk+a0X+0WUIIAtmmTmJtrq6Km5n6LChMvPM0+Nnv+l+BJK2/sgJPw2n/90vB2/REXAEHAFHwBE4VgT61UqAERaIPYSFmLSgADCrKWEHGjM5SYc9z5OEn3src6xge/5OQMBnmDsBxM6tQsl/5AugR7mpjOzgvc5ty2tzBBwBR8ARcAQcgc5BoF8pAUCWJP4Q+pWrVkt1dbVMnTpFykpLZc+ed+X1N1boicHYnJeVlUllRYXU1FTHyoLV0Tki8FqOFYGkUqbbBB1rBZ6/yxBIxYpzlzXhFTsCjoAj4Ag4Ao5AJyDQr5QAyCOzlsTPPPucNDU3S3VVtVRUlEtVZaWUl5dJJpPRLSeJydvY2Cj79u2XrW+9JaPqatUunXQP3Y8AcrOFgHaKQPd3xVtMIMCvIfwmSqSwEiDS5oZBCZT81hFwBBwBR8ARKC4E+qwScCiSSNrWt96WFxYt0dn/qqpA/JntLysrldLSUlUCTBHAyREbZ1Uc8uWya/ceXSkYOXJELMVATIOJUJzoN12KgCkCgXJ2aVNe+VEg0E4pRkFOHuh2FOU9iyPgCDgCjoAj4Ah0PwJ9VglQ4h6xRYg6dvwPPPRzaWb2v7paKsrLY9LPgUapFFdKVwF4Dmk8p2IfAMyDWltaZNv2d2RATbWuCnS/yPpni6bU2anOqnxJYXvK/olKcYya3xoXvx9bqkmlSiTP4W4eHAFHwBFwBBwBR6AoEejTuwNBFM0J+Hv/+APZu3evzvRj+59KpySj5D+QfCP7SmYiQmNpqZKUpFNpyWTSUlUVdqd5e9t2rZv6LSTvLc3jE0cAOSIXgs3+K/FU45MTr99rODEEVBaRIoCPBrsD5XL5+ETnE6vdSzsCjoAj4Ag4Ao5AVyDQZ5UAmzmGoNx7/0NSXl6uCgAmPwQUACOWPCeJjN0zs5m8RxkgYDqEMrBt2/b4fTabDTOhmsM/ugIB5MEM84EDBwQlrGHrVtm1a1dXNOV1HgsCqqAFJQ0ZcVAYv5trrr7yWGrxvI6AI+AIOAKOgCPQjQj0WSXAyDv2/9u2bVMFwEg9qwCY9jzxxJNy4wc/IIuXLG13XoDNPP/zv/ybnHPmTFmxcpWSmkBCw6oA5kL5tjZ5Z8dOfcezh+NDALxNaet4D9lfvGSZ/OLZ52TGaafK4MGD1FSrtbVFDhxoVOxXrV6jMtr+zg514ra6WJnx1Znjk8nRlDKc7bdGGe75XRDs/dHU5XkcAUfAEXAEHAFHoHsR6LM+AcCYy+Vk6dJlUllVpeQEgpIMSZJihFF9AdJpKc1k4pl9zIC4qA/lgXJURd59+/bJ8GFDtdqO9Sfb8vv3RgDcwNYUKZ6Z5V+zZp00NjZJZWWFVFdVSWlpRld0yBect9nJqbBa09TUpKcI73n3XRk8aKD6bOjMdMKc6L174W+OFQH7/bAqNmzYMBkwcKCMGDFCduzYIXt27z7W6jy/I+AIOAKOgCPgCHQjAn1aCViydDlTk0rmjQwqcWkTwcHUAmlMXoa4TckoJj9GSo1wQlQ1T+SQyvuSkpQwA33yScOtOo+PEQEwBUubtX/40ScEQl9TXS3lFeVK/E0BwIGb3ZyQp8olMtlCzjyrjPJ5XaHBAXzI4EGxMneM3fLsR0AAGfzR5/5EFYDBQ4ZoXFs7UgYOHChDhgxRxfsIVfhrR8ARcAQcAUfAEeghBPqsORB4bty0WWFlZtkIJoSTe+yWuSeENGb5MR+JZvrZ6SQOODtSLuQvlMnrCgE26r4KEIN1zDdghwyIH3n0CV1dYfcmzm2A8BMymVJVuGzmHwKKfwCHU2VK2d6Vcx2CvwbPKAAtLc3y9rZtLptjlsjRFbDfD4qwff/NcVt/Y9Hv6+hq81yOgCPgCDgCjoAj0J0IJJlud7bbLW1t2bJFtywMZjzBPhxykjOyH/UCMsNuJuHKSra1VWeijeRw7BHbHebyOcnmsgVlIbI5b2lpERyDPRwfAqYA3P/gz2T3nj1K/JnV54wGzmrgnqCkP5r5VyWAXZt0NSaYZlkaplyYb5WVlQvO3FsatoYVnITvwfH11EslEYiJf2KLUFXoIsdge58s4/eOgCPgCDgCjoAjUBwI9GlzIEgIToqB5NtMP2Q/F5uNIIbvfPPrh5VGUA5yks1G5kBtQaFAmaBuFAAzZ4GIejg2BJDT879apLbkAwYMUCxx3obA844ZfiOUyRglAfzBnBlo3iXxb0uzulAquaZmNQ/Cd4P8BKvn2HrquQ+FAMoZeBqmrJoZzofK72mOgCPgCDgCjoAj0PMI9FklYP2GjTFBhKSzNaiRf43zQSlABJ//whdl9vmz1KQEMs8MMs6od9z5Y/n//un/SWNjoxxobJJcNNsPweGfrTBAftat3yCTJk7oeYn2wh6s37BJfv3SyzJ48GDtvZFJyD+k/vd/53dlzPjx8jff+ht9n7QywTH78ksukWs/dIN89Su362oB75ERZztQF7LHZGtvWZkMHDigFyJU3F3GHIigylg4MFh/G8Xda++dI+AIOAKOgCPQvxHos9PW9fVbVLLBzj8vra2tOmOPQmAX7wjElsasP3lxTMXMh2D3rZTNYRKUk9bWbKRUhPwNDVs1r38cOwIvLFqsJj9K3DnADfavvhqBzFuNRu6ZeSZAOs1UCCKKX0A6Mh2C/JsygR8B+TA18hlqQ7PzYsPZauT35DgbGh47Ao6AI+AIOALFiUCfXQkYPXq0SNsStSuHkDBrb0Sf2f5sNiNt0Q5BvIPgFwLmDPl45h/C39zcHJNK8rVXLnIyZ/asQnG/OywCYGcknRWUrVu36uFrRiaT+8yT1wIyQZbmvM3Jz7Y6k1QI1H8j1/6MAJQAlDnKWztWr8fHjwAKGZiCP5fJhjQPjoAj4Ag4Ao6AI1C8CPRZJWDC+LGqAAA9JJ8ASUERgBAGZ96QDtHMthaUAPgLZMYIKAoCqwOQRyM3geyEVQB7V7xiLq6emQIAlqzY2OkNPMcX+ON7EZFJ0k0m+XxObf2VeEaHtLF4YH4ZjJb8yYBiwE5DnPI8cuSI5Cu/PwEEkCVysNhWaey3cwJVe1FHwBFwBBwBR8AR6EIE+qwSYJhBMCEozBhnS0okm8moIgBhNKJoqwRKTq1gNNvPI6QzKBLUFsglZUlraWmVxqYmJUKJon57GATAzrBfsmSpYmfPxBBIfSZfu5UAUwRCHnZqspUAay4oCqF+lAjqMX0AZa2qqtKyetxJCPC7IejvjN23cjk5+31nKfb2rpOa8mocAUfAEXAEHAFHoJMQ6NNKQF1dnWypr4ed6KoAs8pmEhRMF9r7BBim0Hwjo6SxKxDlROesgxIA2TTlgUOtIK7U6eHICEAMwRe8lKQn8OZZt2SNZ/4D3q+/8hv54DULDlu51qvnObANrO3kFFaCeIffQEPDWzJsaDjh+bCV+cujQkBxjb733LOjk60MHFUFnskRcAQcAUfAEXAEegSBPq0EjB0zWhoaGgLRZE9/CH1rq7RE5gszzzpLzps1SzgduKU1OAEjBSWm+bxcc80C+cAHrlfBNDe3FEhrNFuNYtDU1Cx1dbU6C9ojEuyFjYKvEnYUgcicByWKC8XKzmvI5dLCVqH4Apx6xply+1e+ojv9YM6FE3BlZaXmv/TCC3W2H3lg9qMrBDlbBQirCeGEaE4mdkWtc78yYRUA4s8FziwMmIw7ty2vzRFwBBwBR8ARcAQ6C4E+rQTMvWC2LFm6TAmn7SkfTHhaYtJuZNTMSEojIoq5UDqTVpIJuYHZsGuNKgiYCEU7BLH15PRpUzQf5NTDkREAT+TwwqIlMVkEV9LaKQL5nKRzaa2Q9QB7pzPOqRL16yCNkMtl5cCBRlUAMNFCK6BOgq0AUb+l6Qv/6BQEbDcnfjMEfkseHAFHwBFwBBwBR6C4EeizrNXI3rnnnCPLX3wxkHeIIfLIZqXZZvzb2tRhlPwQSr0yGZ2hzkQz0RxEFXZBCcIkL7POrB6MHzdWFQoUANIhqB6OjACKgJL56EA3CDqYEsdXNie5VHDehtSTThkgDleJsEJDoOzeffv0HhmaHJJytTaO3DvPcTQIPPzoE2q6BfkP8mxvRnc0dXgeR8ARcAQcAUfAEegZBPqsEgAJhPRdfNEFUr9li7y1dWsg6dihRzsGsUMQJNGIYkw+czndaSYbk5v2SoCuAmRbhdNtT59xWlzeZkJ7RpS9p1VwhjSOHj1KFi/OK6PHAdhIuq7CGPaRvTkyar+Nq07269atjJyybAFKvcF3IygKJltmp1EU2O7VQ+cgAOalpWW60oLilU5nglA6p3qvxRFwBBwBR8ARcAS6EIE+qwRA/oyUzz7/PHnopz8Pbr2YiDBjr3uah0PCjChCEjldlthmN4nD7HNkChStAnBuwHnnnqOi4b211YWy6jNVQ9TBfNzYMfE5Dihmas8fYW/4kxdzHvLbNq7ch0viA90gobZVa1IRwMkYsorYkSsXZW2loM+A2gMDYTVGV12i7XfNLAh8PTgCjoAj4Ag4Ao5AcSPQZ5UASB4EhTBh/Dj53P/4rNxz34NSX18fOTC2MX1cMAHSmcyCDwAk1Ex8jOBTH4SSFYSr518po0fVFbd0i7x3SvBZFYi2awVbiHxSAQiEPpiZKIGPtmhlaJBNytg9uzgFM6Gk82/YVhSfAVYBDjQ2ugLQSd+LYCaXis/jQFZBxy74Y3RSU16NI+AIOAKOgCPgCHQyAn1WCbDZXlMGIJa33PQRueOun+gJteBos8EQSSP4EE3IjF3ksTqo8+STT5Zzzn6fsPOQh+NHwDAdPWaMbNmyRSsyMy0UAfBHZuT7i9u/qjs4kR55dehqDvLgALAf33e/7vpTWAko+GUEh++gvGEu5HI7fpm9V0lWAJATAZkkY33wD0fAEXAEHAFHwBEoOgT6rBIAKYHcQyYJPENQbr3lo7J+w0ZZtHipbG1oUPJPHt6hAFhepTTRaahGbDD/YcchIzya2T+OGwFwHMVZDpESAOZmEmRyMOytEZQAFDZ8CLBBZ8tP6kkqbSZzytrF6g27BuHH4aFzEEAWYI9pnQa2Bo1WamwVrnNa8locAUfAEXAEHAFHoLMR6LNKAEAxkwwJNJIPYeEZ8yCu9Rs2yaZNm2XpsmWKK+8JShwj91IUiVnnnSsXXXiBvoPcWD5N8I/jQsAwvOTiubJs+fIwsx/Jh7McCOa4zb2ReWb2Mxn2/m+TdCYv6RyrNuxOExQB6uUiPzHyssPe3t27V0acfNJx9dcLFRAAW0JFRYXU1NRIaSajCveuXbtjOVkek4PFhVr8zhFwBBwBR8ARcAR6EoGSNvtr3ZO96KG2behGGp97fpGSSZ4vmHO+9sre8cC9h85H4LnnX5Bly5arA7BhDNLpTEbNfTD54cJpGz+NTCYdrQKkJYPJUKQAcFqtiighJzP14gyB2bPOlREjTtYBWDudP5q+VyOKlCnSv3zuBVm6dKmUV1SoPMDxvXw4zjzjdMW7duSIuLzVw2/PVmz6HmI+IkfAEXAEHAFHoPgR6NdKAOIxRcDuITWWliSKyfviF2vv6+GdP75HzYKwL2c3IGIchiGKEP/2SgBmQDhu8z4tac4cUD8OXFUjH442TgyODnXLZmXggAFy6fsvihU5l+eRvyP2OyDnM88+J8uWv6jEH2Us4B/kgIzAEzlZ4D0KGOGk4cNlxoxTZVRdrb2O5RAn+I0j4Ag4Ao6AI+AIdCsC/VoJgORAXpImPpZmUuDZZi+dOBoqnRuD/8ZNm+Xee+/XivV052hnp0xpaUwwCysBgXxCNLmQTyCiFC84qUJCuTjV+bJ575cxo0fFZkKdO4K+WRvf/dVr1urJzpyzUVZerkQfzFHKjPwTmwJg8qAs98TIgHja1ClyztlntfPD8d9U3/zu+KgcAUfAEXAEih+Bfq0EIB7ISZKIdHw+VJ7iF2vv6qFhjsP2vfc9oPJQJ+FINsgHkgmpNJJJTFqSiHJvdUE8US7wK7jyist0VyDeEZLy7l1IdU9vzfxn1eo1cscdd6npD6QfvLmSKwH0iDQwBf/kM/eGOXVyP2TwYLnqystiOWkB/3AEHAFHwBFwBByBbkeg3ysB3Y64N3gQAkYUebFh4ya57/4HY5KYfAfRhIwSTCEgzQgoMYEyKAEoANdec7U6gesL/zgsAkmsV6xcLXfccafizQpAeXl5jDmkP6mEQf7tIp1gMqFOkwuKANu4miJg6YftlL90BBwBR8ARcAQcgS5BwJWALoHVKz0WBIx8Qgq5RxFgC9eGhoZYGaA+3rOFKIQTkyGe7aKczURzP3LkSLnpxhti05Nj6U9/zQtu4PnGmyvl3//936Wyskp3AMI3oxzzn3Q6XgUwJSxJ/u0+xChkXKy+hDh5ZsP0aVPlrJln9FeofdyOgCPgCDgCjkCPI1Dw5OvxrngH+jsCkFBmi8ePGxtv4bpo8RJVBsBGSWoqFXYRisxLcCBWmhmdC1FXVyezzz9Pxo0do/n7O6bHMn7wJSx86mnJZIIvBs/swISzdjqx6xLp48aNVVlNnDBey/Hx1ltv6zkcDVvfCjs1xW8wFxJ15Kad1994U0aMOEnqagvOwnFWv3EEHAFHwBFwBByBLkfAVwK6HGJv4EgIKLlPmPIwG51Mw1dg06Z6qd+yRXcQ0veR4zAnDuPwSxg9erRMGD82bi5ZR5zoN4dF4KGfPSLP/fJZKS+vkMrKSt2mlXMASsvKYhMgVgE4OI+Z/BUrV8nyF1/Sd5wbgOMvpzKTjrM3B7TZIXzIAyWPgFnQ0CFD5Mor5sXKGnL14Ag4Ao6AI+AIOALdg4CvBHQPzt7KYRBIkj+7t5hirAzYzH7S5Id3EEuzQ+/YRLKOju/8+WAEwPIXT7MKEGz+VYkiW6SU8cw1bWow5YH8M6MP/qRD8F997Q0l95MnTZTGxibZsWOnHGg8ECsCyETrLSmRd3bskM31W2T0qDrtDOVNvgf3zlMcAUfAEXAEHAFHoDMRCNt5dGaNXpcj0AUIGHFMVm026Mk0vz9+BHAGhqSDK3jHIXkvoisATc3N8uprr8f5rFxVVaWSew5nGzx4kJSVcaYAcw2Q/7hGbYcn6iBQnsuDI+AIOAKOgCPgCHQPAr4S0D04eysngACE9CBiGq0CnEC1XrQDAitXrY5JPa/AHV8AjfN5nfGvqamRQYMGyqbN9Trzn1wFsOpQAJjVb2wkblNnbquP2EyCIP1vv71Ni9GGKwGGoMeOgCPgCDgCjkDXI+ArAV2PsbdwggiYiQixzRhbfIJVe/EEApgCESDpkHIupu9RBDTO5XR3IPK8++7eOI+dyaDbsja3yP79+2Xfvn2CMoA/QC6fj+s0BcDqR4lYuuxFVwAScvBbR8ARcAQcAUegOxDwlYDuQNnbOGEEOs4S27PFJ9xAP6xASb7tuqSmOLrPkiJhJB0FIAWJZ6beFIPEKgykHuWMGCUAMyFbCVAFIDot2Oqj8uS9le+H8PuQHQFHwBFwBByBHkXAlYAehd8bdwR6DgHIuClRNkMfeoMyEFYC2lgV4ACwSAFobm7WLAMHDlDib2Za1IUSwK4/La0tksvntExLa6umW/2mAFhMZdaHnkPCW3YEHAFHwBFwBPofAm4O1P9k7iN2BBSBJIFfvWZtjAoEPZvNxTP2KALmG7Bn9249C2DEiJOV3JspECSfi1OaWQkYOeJkGTBggKA0sCJg74lNASC257hxv3EEHAFHwBFwBByBbkHAlYBugdkbcQSKDwEIOLPw2OWvXLUm6iDEPJBzCH5M8nM5dfDFvp+tQSvKy+WMM05vR+5ZBYDwT5o4QU49ZbpuD4pS0FEJMIUgaS5UfOh4jxwBR8ARcAQcgb6NgCsBfVu+ProeRgDCS7DZb7s/VLc6zorbTPnhyhyqnvdKg9ATjNybGQ7tXH/t1bqNJ+9DX4ONv/XBiDvxqtWr1Zl37pzzZe4Fc1SJoE5WFt5/yUUy47RTVFF4e9s2VQCSddi9KRfEpFkwDEjvikD9BItpO9m+3R8q7pi3K/pxUxKoAAAgAElEQVTndToCjoAj4Ag4At2FgJ8Y3F1Iezv9DgEjkgwcwm3PO3bu0t1zjIQTDxo4ULCz5x4CTMwFWYVcc98ZgfqsbupbvWadvP3227Js+YuyYf362BeAA8NSqbTu85/JlOquQKl0Oj5IjNWDGTNOkymTJ7c7pZmtQ9lqdNOmze3a6YgB/WCcrAaMGjVKTxquqx3ZboidNeZ2lUYKAJjSvm1xarIxEynKkEYfLLYxdKzPnx0BR8ARcAQcgd6IgCsBvVFq3ueiR8DIu5FuDuLauHGTVFdXSVlZmZLqcDIvBD8l6XQ4oKu8vEIqK8oFm3vKGkllwCdKio3MEr+waIksXrJU+0K9kN8Vb76hB3vxnpDJQPpLlfiXlpVJOpWSdHSaMP3isrKUT16kJy/rP3VzMTYufAbwHeDCnOi0U6fL0KFDZVRdrdanHenED9qkn9a+jYEmku94tnyMwzAhzYMj4Ag4Ao6AI9AXEHAloC9I0cdQdAgY2X3t9TeV/FdVVUlFRblUVFQouS4tZXa9TFKpQMAhl5BNCxDigQMHyvBhQ5WAdgb5fO75F2TrW2/LW2+9pQQ32R7t7tyxQ7Zv36ZKCc/0jdN+UVborxL/41QCjEgbLkbCW1taZPKUKdLWhlJQUA6GDB4s8y692ODotNjaD+NLyRtvrlBFiLMN9u8/oGM15ayqqloGDKiRyooKjTtDBp02EK/IEXAEHAFHwBE4QQRcCThBAL24IwACNlNsZHdLw1Z59pfPq4lPZWWlcJWXlal5TVAAAqmGWCrpRAlIKALUF8yCRGpHFsxkqB8TGsrYzDV5SefZYupdt36D7uSzuX6LEv/krLf1mTIE4t27dsmuXTt1LKxOEFihQBEoLc1o3HElIMWMf4dVANqmHwRiu+fZcGIMBOLa2lopLy9XMk4a4yYfihBhyJDBMnTIEHnfWWfqs42XB6vbsNAMiQ9rj3x2zynF7IYE6UcpKy8v0yte9SjFFCqsbFhV4D10yGCprq7W/vGeQJ12b3k9dgQcAUfAEXAEegMCrgT0Bil5H4segaR9OaQbBaCmplqqq6pjookZUDAFSsysY1YD4YzMaxioLQhglaOEOJ/XmWhWE5LBSK2lQUa3v7ND3n33XV19eGfHTtm2bZsSVSPjlOGCNFucxzY/2gno7be20oOoynB4GCsCKC4QYa5UGoUgmAMdixJAe/SDMdG+KgJtbVJRWSmMjTpRliDm3JOPEPqcl9bWrO46NGnieFUaGC/12Ni4p1wy2Ht79+RTv1Dyj1kWOxwxrqRcGB9KD8oP9TN2/VdSIq3ZrKYPHDBQzbrolysASbT93hFwBBwBR6A3IeCHhfUmaXlfixYByCCkcOOmzbLwqV+ojXtpplRSSibDbLiRSmIjrhpja59Ox6ZBkM42aYvIJ4pAiWzbvkPGjwtKgJFPynIP8d+zJxD/isoKKc1kdMZ61+49ipflM/JNGe7jK5vVWXdbYQiz9AVFgMWCkBbgT+tZYm3C+QE6FvrP+CHlEOdodUDHRpGEVsN5A4Rsa6scaGyUXDarfgGNBw5IeUWFNDY2qqKBMoA5FEHrlrAisXbdehk1qlZ279kjNdU1Ov5Bg0I+2usY6B/jZGXmqaefkcGDByk2thoTYlNqggKgvhDIQ2USZvzVNCqT0bp27tqlsqKPHhwBR8ARcAQcgd6KgCsBvVVy3u+iQsAUgIcfeUwGDRqkpD6dSUuqJJj5mAIQZtkhq+Y4WzBpCaQ5UhhKglIRyqXUWfjtbdv1EC7a2rb9nQLxryhX4oz9Ou+Y9abciJNPkoaGBiXckG/Sk8QfYt/a2qIz7LlcVt5/6aUydcpkeezxJ2X9unVaVzALQmlg5aCVg4OjK8yCW/9QADALgrCrIhCZGaEAJMk5qw70BVOf82fNkpWrVsnGDeulrCyYA7EqwMx8U1OTHjyGkDEVMnOhYUOH6KpBWWmZ9o+TiXfs3Kl4s8NSxwAemzZvkaee/oXKJfhhpKTMfBzUudmUsuAHwZgKJk6RzwbySDPmEsXaFKyOqzMd2/dnR8ARcAQcAUegWBFwJaBYJeP9KmoEzMwk2cnFS5YpgYVEmlkKk9NK+UtK5Hc+fpuMnTBBvv2338bIJawGRKY3e/fuk8svuViu/dAN8tWv3N5upQCiW1pWqjPmv331ddm2bbvasNMGxN8CfTKiD8HnYC8Uki1btihzh3iT1tLcpDP75IH4T540SU6ZPlXbDEpEm3z/+9+PyTtpjKOtDb+DnLS2BoUCsj54yBCpqanRi/q2b98uB/bvDyS6w/aa1IMSgukRfgDzr7pcrrxinrbz80cek6efelpw0GV2nll28wngGRMhYpQAXS2I/RQwCQr1MkPPSceDBg6I5YAC8sijQTGzGX5wM8Xk9z75SRkzfrzKRMm/Ki1BMdu3D5lcojK5/ct/FRS6dFilaWsr0xWYk4aL9s3qs9hk4rEj4Ag4Ao6AI1CsCLgSUKyS8X4VNQKQPQg3hJIYMyD224cQQybjEJmoQIAt2D3l1MwknVbHW94z8w7h1xnzfCjDakJbqk2am1v1fAEj/tSjpB/7fmzso333s61Zvee0XogzAT8BSDpp8y6bp8R/+rQp+o7+Wl0koBB89rOfle9//wexsoIqQx5Idjod/AoqIx8FsOBiVnzMmDGyZs0aaW5q0jTqhvhjWkOcz2WlbtRo+fTv/672nXLUe+2C+XLN1VfpycWr16yRZ595RpUe+oNCYCsBjIczCHDQJb2qqlJt+zOlGclk09JWJtLc3CJ73t2ru/osW/5rVQiCUmarL4VYAYg+bBzJNLs3mVp/UShon92WJk4Yr2OwPFbGY0fAEXAEHAFHoJgRcCWgmKXjfStqBAKxDLPGrAJgJ2MkMe545IgL0SUQJy/s/zFNgSATKJ9Jp4W9c9rasrHpDe9wNLb6lVBHxD+XZXa+VUl+a7ZVmpqalexjUsNFmDNnjkyaNFEJvvXF6kKR4J7LAgrCZz7zafnBD1AESKf/EHZMiugnPgvtQ1gtaFNzmQO50HfLkW9pUdI/eswYVQDogykf5LFn2uW6+qor5Hv/SNuih5ix6jCytlY4jAyn3ppICYCIV1ZWSHVVlZLysIsR269iv5+Xc845S/YfOKCrB7YCAOaHCiYX3tE3I/XggrJmehx4pVNpyaXy2jYrEMOGDtXxWZlD1e9pjoAj4Ag4Ao5AMSHgSkAxScP70qsQMPLMVpz19fU6W10gkszSh6uQFoYXzFcip9oS9uIvrByYzTmz+pBO2iAQUw/mPBD+fC7E3EP8mf3m4C1IP/HJJ5+sM9QXzp0TE+wkuEnCb+nUb+nEp54yTT772T+IfATWqiJgPgL0DbXASK+V077mctLYGFYCyGXk+eJLLpEF86+IFQ7DxcrybIF6//hz/10fSf/Zw4+pqVD95s3CCgSrDqy6oBCwKlCluwqVS2Ulz1X6zIpKJp9WPwpkZPXjdG1tW3v2TMzKiypmZWX6mjFnSsPqDIoFfTO5sJPQ7t17dAtTG4fV6bEj4Ag4Ao6AI1DMCLgSUMzS8b4VNQJG+hoatiqxTRJJdaTFRl9nzoNDLoMJebDdh+Sn9X1La6ua89hgg9lM2L2H8qFMKAvZ3bJzl1AG0x4um/EfMWKETBg/Xi66cI5WZf2z2OpPPr/XvfV1+rSpMm3qFHn4kcdl4cInoxWBUFNyPj0oKWElg6006Rd1szowYeIkufyyeapUWB+Iw/tkLYW3Hft1/bVX68v1GzZKff0WWbp0mezcuVOVAZSAgQMG6D3mQWY+pFu0VlfpgWCYE5kiBZ44JxNbSCpsdLqsrFS3BOU9ihk7LrUktlXV3ZuirrNKgaP2ScOH6ZisTo8dAUfAEXAEHIFiRsCVgGKWjvetaBGApEIqmRU2MqnkMiKKRjSZsc9nUAYC4Xz9ld/IdfPnH3FclMchONQZzVzn8zJ8+DD57auvxeQfO/9zzzlb5syepX1J9uuIjRxFBsZIndcsuEoWXH2l/PyRx2XdunW6e5ARdWIusKA/BJ7N9wAfg84KE8aPk3Fjx8gFc85X0yD8A1789UuyY8cOXRFAIQhXMBlCWTJTK/rASkpbPmxvytgIr/3mZbn2qisP20WTrSoS0UoCBRgn73BW5t6DI+AIOAKOgCPQWxBwJaC3SMr7WVQIQPyMAC5dtlz7ZkQR0hkudujJqOkOdvuEU884U776ta+pQzF26zi6MpMMuZx30UVqQoQpDSY+OOFSJ06/WnfkCHzK9Gm6LSaz9DilEnhPoF3IeGcE6jTTF8bKdd0187WtRx57Ul5+6aV2zZjCwKz/rPPOid9Z3+KEE7ihLuvX2DGjhQuTp1+9sFids7c2NOh5A6wGoAzgEE2/lbxH+LG6oiZZkRJw2pkz5evf+Ib6MnBYWEUFZkWViuUF552nvbWVglAWeQQTLasXEywPjoAj4Ag4Ao5Ab0LAlYDeJC3va9EgYMRSVwIgkxHRhBSaEgCJz2SyksuFg8BwqoWq855J43y+MHNOOQIz6TiyQvwhnDix2ioC78jH7kCjR4+SutqR8WoE/TFy3Fkg6dgSfgLt6o2UDtq1YLfWF4t5n8xn+Y83tn5ZzLhZGUAZIPzyuRdk+fLlsnv3bm0XQo+iBe4qn2xOcqmsyoD8lMc8i0PZMP1BbhxmZhkYKucoZHPI0syzop2Z1HcjKCa7du9W34DjHZeXcwQcAUfAEXAEuhMBVwK6E21vq88ioCRXt9CEKOaUzLMbDYQyBeFMRWQ5ymOEORBQtv8MM8mQTdvRx4gzeQimXIRZ6YN39LH8nQnyoerUNAZgg0g0SF+5rJzFiSwndGv1JWO7t4ovvugCWbpsmeRbW9WWH+KPAsWqC/iyOoNZUImusCQVsxJVBLI4WrcEpYo6KcPpxq2t2dh3Q+UWnXtA/Vyc9TB0yBDrhseOgCPgCDgCjkBRI+BKQFGLxztXrAgY0dU48guwWX527EEBsIsZa2aYCeSHkJIWnnE8zcVKAGSS8hBbI7eUsQsiitMt+YohJPtJf3i2FQsbY0/2E7JvyhO40iddncmmdJXF+oayFrZCZQzIplVPU+Y948FECxkQTBbEalaUC1u02nur02NHwBFwBBwBR6CYEegc4+FiHqH3zRHoAgQgu5A+4tnnz4pbUDOexMm9wQQFU5MCaSdNt/bkUK8sVzBToRLqDGn2LqwsWBlMilACioFwFgyBAvmHRNPPjopBDE4P3KAsBRmE2Xqe1dwHv4188NPAwN/y8C7IJuy6RJeRHZijgJHP8oa6TH4oamG1pgeG6U06Ao6AI+AIOALHjICvBBwzZF7AEQgImCKQnJW31QCIfDAHCnFJSTbelpIzACibDMxYE4y0htloyxFmnAPpbNVEMxmyHD0ZF8YSZsqTePRkv6xtTl9GHjj9GoEnTq7O8Mw4yBNkUKKkP9QRlIQg74KZUFgFwE8jKHGYESFzD46AI+AIOAKOQG9AwJWA3iAl72PRIWAz8QUCLJKKnIMhlGZ6gvmJ5bn9699Uksk7AnXg9Avp5HCqnzzwoOZlxtkIqp3WG1YIQr379x+Q82ed2+2Y0AcbC41zb89JPOZeMLvHViqsj9YvVC0ULFtdgaQjE8P369/6dpAJW5tGihl1IBN2CXrokUc1b0tLMNGyciFPyEfdrBRMmTyp22XiDToCjoAj4Ag4AseLgCsBx4ucl+vXCBjpBQR2pmGbUIhjSeQfgCIAMTSibKSUcnpxmnAmI6l0TtIp/AdyOotsSgOxhUA4g1lLc0uLnohr77o7ZozWR9rWMUdnBFhfrL89MStu+NbV1cmWLVt0NybsdCDqppghC8bATD4hMvUP95EpF+PK59OahxOdbWXG5EhmVgDMfGjf/v0q1+R7rdA/HAFHwBFwBByBIkXAlYAiFYx3q7gRSJI9COWs886VZSgC0Ww5pJNZ6NbYATgQTkYFUYV5EqfyKcmn8pLLpySdg2CXqCLBqoIF8qFUMKPd3NQsnBPQE8HGTF/wfUgqA6E/wVSG9z2hANAH6+OY0aNkS329Ykk6pB6Z0C/yBCUgmGCBr8FtZzKQZriH1QPkEVY+SBdBJkExa2pqlvHjxvWESLxNR8ARcAQcAUfguBFwJeC4ofOC/R2BQB4DWR8zZowsWboszPwDDLvkQJZbWtrBZOQSUgqpT2Oawk5CGqd0VQBCyooCQQknM9m6stAqAwfUyMknDW9XZ3c9BPLLbkahb8OGD5fhw4fL6TNOlUGDBsmWLQ2yes3a+H139etQ7XBmAPKwPhOzEmBKgikBpFseVgbaMsH/Ip3JSxq/gXRaFbCOCg9lUHZYCWhuaZYBNdWH6oanOQKOgCPgCDgCRYuAKwFFKxrvWDEjYGTS4vHjxsic2efLosVL1ASFdIgiTqmtid18NC2fjx1QIZdcYbY53LMKYCQVDNRvIJfTverPmnlGj5FsxmTmP0OHDpHWbFZG1dXGM+uTJk6QioqKHusfWBnu3M867zxZtjyc5qw45sMuP9wTzAkYmQS54ODLAW8ZSedRzNJqrpUqCT4EJmuUBQ5yY9UA/43KygoZOXJErExE1XvkCDgCjoAj4AgUNQKuBBS1eLxzxYyAkUL6CImcM3uWbNpcL/X19TEhxHBEd/7JZjWN2eNwaFXYajKpBJipCvUZmTWlgcPEMAOCdEPEKdcTwcZcv6VBysvLoy4UtksdPHhgT3QrbhNsCPRz7gX4aiyLn7kBT1YEDFdiu/IcIpYLW4hmMvhpZNTZG6zjw960NpE8pkD5vB7sdsbpp/WoTKIueeQIOAKOgCPgCBwTAj3DJI6pi57ZESh+BJQolpTILTd9REaNGqUdJg2Cif1/Lls4SRhCz8U2n8nrwIED0tjYqGnck4d43759UlNTI2e/b2aor4fhYEw43ZpCQHe4Tz73VBeT/QD/j3z4Q9oVlUPUKe51haa1VTE2WRDjzM3V3MzVJDhiY+6DL0ZIa9GDwzhBGLmw8jFixMk9NVxv1xFwBBwBR8AROG4EfCXguKHzgo5AAYEkybzpxhvkJ/c+IPWbN8OOY2dhzIJykemPOc9CVO2CwHJPTH04spIPu/trF1yljfXkKoCN0ci++i4o+S/gUAx39NP6OG7sGFXKUFp0C9fEzH8qNgMqHCRmcmlnntVh1YX6URSGDBki86+8LF6VSbZbDDh4HxwBR8ARcAQcgcMh4ErA4dDxd47AUSJgpBMiCIFEEbj7nvvVNMhIPQRf7fuzWUnhK2CkX0QdUI3gk597bM4/8IHrZdzY0bFiQN09FWwcxNFeOe26wth7OtA3gsXcszpz1933SkNDg75DGdD9ffARwDwrk1GlCwUAxQufAMonFQGTDXm4Hzx4sFxz9ZVan30k27Q0jx0BR8ARcAQcgWJFwJWAYpWM96tXImBEkPjmj35YNmzcLC8sWixbt26NVwQYGMqAsBc9J9Uy0xydWAsJJZw/6zz1MUBxKNoZ5sgEiLHauItBaB37An4oAr96YbEsXrI0YA/+rMLYLk6JE4XtPAGwRxEwBYAYJeDkk0+WGz54XZxeDGP2PjgCjoAj4Ag4AseKgCsBx4qY53cEjhIByOfYMaNk3E0f0RLP/2qx1G/ZovvX68b00ay1zaBD/Llne8tkgNSS3pHcJvN0133ch/cg/nYAV3f150jtGG70m5OMR48eJYsWL9VVAdJiJUxEVwGoj3Qbp8UoCyNGjlTFbOyY0UUjjyON3987Ao6AI+AIOALvhYArAe+FjKc7AieAAOSTmWQCM8iEiy4skHsjl/oi2rWGNCOtNvvMe0uzvD0dJ/tDn5NjsbH2dB+T7dM/s/WHwOMnsHHTZqmv3yKb67eoyZblt7EwDr1va5Paujrh8LGLLrxAs9kYeZ/Ewurw2BFwBBwBR8AR6A0IuBLQG6Tkfex1CBiZhCSaMnC4QVh+I5ZWphhJZrKvdn+4sfXkO3BMygDzHp4njB8n48eNjRWY555/Ib43zMeMGa157NnGYXXyXOzjtz577Ag4Ao6AI+AIdETAlYCOiPizI9AJCBg5tPhYqkyWSd4fSx3dkRcTmciiKY5ptyNp7o6+HK6Njhjas8WUtVn+Q9WTzGfvD5Vm7zx2BBwBR8ARcAR6AwJ+TkBvkJL30REoMgQKJDjsxmPdi81oLMFjR8ARcAQcAUfAEShKBFwJKEqxeKccgeJHwBQBYrtYBfDgCDgCjoAj4Ag4AsWPgJsDFb+MvIeOQI8gkDTrsXvi7e/s0G0yy8rL1OmZU47D+5Ts27f/IHMgK9sjg/BGHQFHwBFwBBwBR+CQCJS08RfagyPgCDgCh0CA/x7sv4gVK1fJ5s1bpKKiQioqyqW0tFQP1spk0ur8HA4y46CznOY5afgwjak2uWpwiGY8yRFwBBwBR8ARcAS6GQFXAroZcG/OEegtCBj5f/W112Xd+o0yoKZGyivKpbysTMrKSlUJgPiHKyOpVDhlF8LPlpyEstJSqa6ulpqa6lgR6C3j9346Ao6AI+AIOAJ9GQE3B+rL0vWxOQIngAB76K9ctVpNfCDxEH9IfSaTkXQ6E8WsAqSltDQjaU7gTYdVAXMQJt61e7eUlpVKRXn5CfTGizoCjoAj4Ag4Ao5AZyLgSkBnoul1OQK9HAFIO/vgb9pcLwuf+oUMHDhQqqqqdLY/kP90OxMgFIB0OqWrACgA5iCMUsA99VFu185dkm9rk7rakfGKACsNZibUy2Hz7jsCjoAj4Ag4Ar0OAd8dqNeJzDvsCHQNAqYAEP/0Zw9LeXl5IPyY/KSM4Le37+ecACX+EnYIQiHQC+UglZZMmlWDlKQzGfUteGfHTslms6ocuALQNXL0Wh0BR8ARcAQcgaNBwJWAo0HJ8zgC/QABm7lfvGRZOwWgJBUOBQukvXDPioEqANEWoR2fgYz3qZKUmguVlZXJ3r17dVWBdPM56AfQ+hAdAUfAEXAEHIGiQ8CVgKITiXfIEegZBCDmGzdtll+/9LI6/ULqCZB4u3/s8Sfk+quvlkWLlyqJj4l8dHTwv/zrD+WcM2fKmytWxgoCZamDFQGchOu3NGhZ2vPgCDgCjoAj4Ag4Aj2DgCsBPYO7t+oIFB0CEHpWAWzHnyRJj8l+otek2QbD5IXkG62H+OtzRPR5Txox5ZqamhI1+a0j4Ag4Ao6AI+AIdDcCrgR0N+LeniNQJAhg+x+IfDgLYP2GjbJ161ZVAuiiKgERiTclIBlzz2vqQXFg5yBigioSmfb7DpgigDKwc9dubbtIoPBuOAKOgCPgCDgC/Q4BVwL6nch9wI5AQABSDoG32fklS5fHxNzeMdWfb0NZCGTfsEsqD6Sp8y/bg0ZKgB4gVsLMfyhh+TVvKiXNzc1WlceOgCPgCDgCjoAj0AMIuBLQA6B7k45AsSBgM/eQ/vr6ejXZQTHgIrCtZ1s+KAKktVl6lEfTUBSiVYXCuEqkTUhvk1w+FykShdOHWQ3Ytv2dQna/cwQcAUfAEXAEHIFuRaD9en23Nu2NOQKOQE8jAHlHAVi3foPGPBOIOfVXL0h8Li/5dDAf4v23vvYV+dZhO98mecpTVhWGoABwj3IQTInMg+CwFflLR8ARcAQcAUfAEegCBFwJ6AJQvUpHoDcgAPnnIjQ0bI2JOcQ/EPewIpDL5ZXM53Lp2FzoT//8L+SCObPV9p+DwThToLKyUv7zv+6QH/zD30k2GxQIYgg/9RFUMciFe9o8+aThmu4fjoAj4Ag4Ao6AI9C9CLgS0L14e2uOQFEjYIT9IEUAUp/CrKdN+08+8hBQJFKpVlUIOAiMwO4/BxqbJNvaKiWplOTzIa8qFLrCUFhVIL+vDChs/uEIOAKOgCPgCHQbAq4EdBvU3pAj0DsQYNYegg+hx2cAJ98se/3nsh18AnLq+AvvNwfg1pYWHWRTc3O8DWgq4TMQlICs5HJcQTHoHah4Lx0BR8ARcAQcgb6FgCsBfUuePhpH4LgRYEbfZvhRAEwJyGYzUlKSjZ2GaQAC39qaVcffdBob/2A6ZCsBrS2t0tLSEh0yhslRwSfAyra2tmpffRXguEXmBR0BR8ARcAQcgeNGwJWA44bOCzoCvRsBZvzNLwAizkVIKgKZTEbJfDD5ScWz95RtzWY1bygbzgcw2/9stJJg9VMv79gtCNMgFIDq6ipNY6cg6iCvB0fAEXAEHAFHwBHoHgRcCegenL0VR6DoEIB8Q8yZmR89epTI0mDfzzag2PLzHnMgYkg7JN0UBcpkW7NoDAlFoOAAbCsJgdiHlQCREslmW1URYJVg0KDhWid10YYHR8ARcAQcAUfAEeg+BEra7K9697XpLTkCjkARIBBm8MMMPPff+e7fqXF/CrIvIpl0WkrLynTnn7I4LpXSTKmwQlBaWiqpdErzBd8BzIZKYsXBZvaZ4GeRgTZ0BaG1VZWKYcOGySnTpyoSvHNFoAi+FN4FR8ARcAQcgX6DgK8E9BtR+0AdgfdGAAI+e/b5smTpMlUAyJnDXCgbfAEg9Ebq1aSHFQBpk3QurecHpDPBJ4CdgNLRzH6yjCkcKAGsEry7d59cOHeOdog0q/u9e+hvHAFHwBFwBBwBR6AzEXAloDPR9LocgV6EQJKk0+26utrYNh8DHiPslg8izz3pBGJWC9KZtKTzacml0roykCZOlejWoDEc0SoACgC+BBPGj43b8hWAGCW/cQQcAUfAEXAEug0BVwK6DWpvyBEobgQmThgvo0aNkvrNmyWVDo6+EH/8AYgJzc3NagrEPSZBKAJprjRXTlcGcumcpEpS8bah5KV4NpfVk4f3Hzggp0yf5rP/iqh/OAKOgCPgCDgCPYOA+wT0DO7eqiNQdAhA6JmVxzdAZ/uj3XqY/Scd0o/tP/4B+APYM+9ItwufAsyCwgpCUACoDwdglIjJkybKWTPPcB+AovsGeIccAUfAEXAE+hMCrgT0J2n7WB2BIyAAWajue/sAAAGCSURBVN+4qV7uve/+eKaeVQCIPasDpgygAJgSYOSfmPdcSQWAJlEAWFEYPHiwzL/yMu0F+Tw4Ao6AI+AIOAKOQM8g4EpAz+DurToCRYcAZJ8LAr9u/QZ54MGf6gnBkPV8lG4EX3cGSmwhagoAigGBOixGscAXAAXgumvmxysAlkcz+ocj4Ag4Ao6AI+AIdCsCrgR0K9zemCNQvAiYAkAPud+wcZPcd/+DsSJAOoTe/AWM+KMYcPFMIKY8gZgybAd644c/qM/WjisBCpF/OAKOgCPgCDgCPYKAKwE9Ars36ggUHwKQcyPo1juI+voNG2XR4qWytaEhKAGc8BsRfN5ThsC9EXtLn3XeuXLBnPNVSUAZsHzJWBP9wxFwBBwBR8ARcAS6FQFXAroVbm/MEeg7CHz7O/+33WC+8Kd/3O7ZHxwBR8ARcAQcAUegeBFwJaB4ZeM9cwQcAUfAEXAEHAFHwBFwBLoEAd+eo0tg9UodAUfAEXAEHAFHwBFwBByB4kXg/wfl4s42nxQE4gAAAABJRU5ErkJggg=="></p>
<p style="text-align: left;">A. Amido</p>
<p style="text-align: left;">B. Amino</p>
<p style="text-align: left;">C. Chloro</p>
<p style="text-align: left;">D. Ether</p>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question">
<p>B</p>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question">
[N/A]
</div>
<br><hr><br>