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</div><h2>SL Paper 3</h2><div class="specification">
<p>An experiment to find the internal resistance of a cell of known emf is to be set. The following equipment is available:</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-11_om_06.19.36.png" alt="M18/4/PHYSI/SP3/ENG/TZ1/02"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw a suitable circuit diagram that would enable the internal resistance to be determined.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>It is noticed that the resistor gets warmer. Explain how this would affect the calculated value of the internal resistance.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how using a variable resistance could improve the accuracy of the value found for the internal resistance.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p><img src="images/Schermafbeelding_2018-08-11_om_07.22.52.png" alt="M18/4/PHYSI/SP3/ENG/TZ1/02.a/M"></p>
<p>ammeter and resistor in series</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>resistance of resistor would increase / be greater than 10 Ω</p>
<p><em>R </em>+ <em>r </em><strong>«</strong>from <em>ε</em> = <em><strong>I</strong></em>(<em>R</em> + <em>r</em>)<strong>» </strong>would be overestimated / lower current</p>
<p>therefore calculated <em>r </em>would be larger than real</p>
<p> </p>
<p><em>Award MP3 only if at least one previous mark has been awarded.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>variable resistor would allow for multiple readings to be made</p>
<p>gradient of V-I graph could be found <strong>«</strong>to give <em>r</em><strong>»</strong></p>
<p> </p>
<p><em>Award </em><strong><em>[1 max] </em></strong><em>for taking average of multiple.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>To determine the acceleration due to gravity, a small metal sphere is dropped from rest and the time it takes to fall through a known distance and open a trapdoor is measured.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-12_om_15.43.42.png" alt="M18/4/PHYSI/SP3/ENG/TZ2/01"></p>
<p>The following data are available.</p>
<p>\[\begin{array}{*{20}{l}} {{\text{Diameter of metal sphere}}}&{ = 12.0 \pm 0.1{\text{ mm}}} \\ {{\text{Distance between the point of release and the trapdoor}}}&{ = 654 \pm 2{\text{ mm}}} \\ {{\text{Measured time for fall}}}&{ = 0.363 \pm 0.002{\text{ s}}} \end{array}\]</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the distance fallen, in m, by the centre of mass of the sphere including an estimate of the absolute uncertainty in your answer.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Using the following equation</p>
<p>\[{\text{acceleration due to gravity}} = \frac{{2 \times {\text{distance fallen by centre of mass of sphere}}}}{{{{{\text{(measured time to fall)}}}^{\text{2}}}}}\]</p>
<p>calculate, for these data, the acceleration due to gravity including an estimate of the absolute uncertainty in your answer.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>distance fallen = 654 – 12 = 642 <strong>«</strong>mm<strong>»</strong></p>
<p>absolute uncertainty<strong><em> </em></strong>= 2 + 0.1 <strong>«</strong>mm<strong>»</strong> ≈ 2 × 10<sup>–3</sup> <strong>«</strong>m<strong>» or</strong> = 2.1 × 10<sup>–3</sup> <strong>«</strong>m<strong>» or</strong><strong> </strong>2.0 × 10<sup>–3</sup> <strong>«</strong>m<strong>»</strong></p>
<p> </p>
<p><em>Accept answers in mm or m</em></p>
<p><strong><em>[2 marks]</em></strong><em><span class="Apple-converted-space"> </span></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong>«</strong><span class="Apple-converted-space"><em>a</em> = \(\frac{{2s}}{{{t^2}}} = \frac{{2 \times 0.642}}{{{{0.363}^2}}}\)</span><strong>»</strong> = 9.744 <strong>«</strong><span class="Apple-converted-space">ms<sup>–2</sup></span><strong>»</strong></p>
<p>fractional uncertainty in distance = \(\frac{2}{{642}}\) <em><strong>AND</strong></em> fractional uncertainty in time = \(\frac{{0.002}}{{0.363}}\)</p>
<p>total fractional uncertainty = \(\frac{{\Delta s}}{s} + 2\frac{{\Delta t}}{t}\) <strong>«</strong><span class="Apple-converted-space">= 0.00311 + 2 × 0.00551</span><strong>»</strong></p>
<p>total absolute uncertainty = 0.1 <em><strong>or</strong></em> 0.14 <em><strong>AND</strong></em> same number of decimal places in value and uncertainty, <em>ie</em>: 9.7 ± 0.1 <strong><em>or </em></strong>9.74 ± 0.14</p>
<p> </p>
<p><em>Accept working in %</em> <em>for MP2 and MP3</em></p>
<p><em>Final uncertainty must be the absolute uncertainty</em></p>
<p><strong><em>[4 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In a simple pendulum experiment, a student measures the period <em>T</em> of the pendulum many times and obtains an average value <em>T</em> = (2.540 ± 0.005) s. The length <em>L</em> of the pendulum is measured to be <em>L</em> = (1.60 ± 0.01) m.</p>
<p>Calculate, using \(g = \frac{{4{\pi ^2}L}}{{{T^2}}}\), the value of the acceleration of free fall, including its uncertainty. State the value of the uncertainty to one significant figure.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In a different experiment a student investigates the dependence of the period <em>T</em> of a simple pendulum on the amplitude of oscillations <em>θ</em>. The graph shows the variation of \(\frac{T}{{{T_0}}}\) with <em>θ</em>, where <em>T</em><sub>0</sub> is the period for small amplitude oscillations.</p>
<p style="text-align: center;"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAV8AAADtCAYAAAAYwHZLAAAgAElEQVR4Ae2dDXhU1bnv/xk8iD2B+oE9mQFrmuYkWIlF+bCntX1CwESORXlAtB7lw6iXKlpbgYykqV4tn5JHpWBvuZg0MakVLBS/rgRNChXbShNFYyWT5nBjDRkqH0LIo8B1Zt1n7ZmdzExmZ+0ke2b2JP/9PMPsvd+13vWu3155Z7H2u9ZKEUII8CABEiABEogrAUdcS2NhJEACJEACGgE6XzYEEiABEkgAATrfBEBnkSRAAiRA58s2QAIkQAIJIEDnmwDoLJIESIAE6HzZBkiABEggAQTofBMAnUWSAAmQgM2c7wk0lH4fLncdOvr0bIzz+b37UOkuQEpKSuAz1Y3yFxvg9fepACYmARIgAUsJ2Mj5dqCpcjWKf/9OHyvYSz7/R9hRci8qcDvq289AiDNoX/tV7LlnEZ7afbSP5TA5CZAACVhHwBbON9A7LcYrl92AW1LNV06Vz99Si03lGZh351xMdA4HMBzOKXfipysyUFXzfh971+btYkoSIAESUBFIvPP1N6Fi4WPwFCzHg5MuUtnbLVfm86OzrQWNzkykp0nHqx/DkZaeCVS9gfoOjj3oVPhNAiQQXwLnxLe4KKU5xmJGxfNwOlMBf1OUBAa3lPnO4nBrC7zIjK7A24LWw2eBUSOiy3mXBEiABGJIIPE9X6QGHG+fK6nK14k2z8E+a2UGEiABEogHgcT3fONRS0UZMhJCdSxZskSVhHISIIEhQqC0tHTgNZVLStrm8B0QZflO4SyqFSf7YlTUfJ8LT9lcAedyUXvSF6LNJ07WLhdOzBVlns9D7hufAjAWBiXV1dUDTmOFDmnEkiVLerXFqnJUelRyM7bKNCo9KrkZHWbSqLia0WEmjVX1UdlrVTkqPSq5ZKKyNZ7cVPaasVXaqzpsMOww8B+Q6BoCL9ac0YVAjxdxRgl5nwRIgASsJzCIna8DqWMzkaO/WOtiF3wRl5OJsamDuPpd9eUJCZCAHQkMau/jyJyGRYUHULJyC5o6ZVjZWXj3lWFlyUEUuW9A1qCuvR2bG20iARLQCSSH+/E3obzAhRRXMer6EpvruAT57vVYkfYcLhs5DCkp58I1ax9yNm7Cj3NH6wz4TQIkQAJxJ2CvaAfHOBTWtKMwEoPRfT2dodyB1Kw8FK6VHz0xv0mABEgg8QSSo+ebeE60gARIgAQsJZAiwyEs1TgIlck44Orq6qSp2bvvvosrr7wyKeylrbF7TGQbO7a33XbbwJWrYtEo136clBhUsYFSgSqNSm5Gh0yjikO0qhyVHpXcjK1m6mymHCvSqLiasdVMGitsNcPWqnJUelRyM7bGk5vKXjPtQNqrOjjsMPDfL2ogARIggT4ToPPtMzJmIAESIIGBE6DzHThDaiABEiCBPhOg8+0zMmYgARIggYEToPMdOENqIAESIIE+E6Dz7TMyZiABEiCBgROg8x04Q2ogARIggT4T4CQLE8g4ycIEpH4m4USAfoIzkY1sTUDqZxJOslBFMVsk52Lq0UGqgtFVcqnVTMC6So9KLsuxIo0VtpqxxQpbzbC1qhyVHpXcjK3x5Kay10w7kPaqDg479POXj9lIgARIYCAE6HwHQo95SYAESKCfBOy1pGQ/K8FsJEACJBBrAp9//jleeOEF7Nq1y5Ki6HwtwUglJEACg5WAdLqvvfYa1qxZo1UxKyvLkqpy2MESjFRCAiQwGAm89dZbuPXWWzXH+9BDD2HPnj1IT0+3pKp0vpZgpBISIIHBRGD//v2YNWsWrrnmGkyfPl1zurNnz8Z5551nWTXpfC1DSUUkQALJTqC5uRm//e1vtc0IpNM9duwY7rvvPkudrs6Ikyx0Er18c5JFL3AGKOJEgAEC7CU72fYCJ0LU2dmJuro6bN26Fddffz2mTp2KtLS0iFTdl5xkoYpitkjOSRbRQaqC0VVyqdVMwLpKj0ouy7EijRW2mrHFClvNsLWqHJUeldyMrbHiduzYMbFhwwa5lZq48cYbhcfjUbYVM+1A2qs6GO3Q/WPGMxIggSFCIDSCweVyYe/evfjOd76j1f6vf/1rXCjQ+cYFMwshARKwC4Ht27d3hY3JCAb5Ii0RB51vIqizTBIggbgTkGFjTz75JBwOB6TTnTFjRkxepJmtGKMdzJJiOhIggaQkICMY7r77bi1sbPz48di5c6fW27UybKw/YOh8+0ONeUiABGxPQDrdoqIiZGdn44ILLtDCxq699lpceOGFtrCdztcWj4FGkAAJWEUg1OlKnR6PB48//rhtnK5eT8b56iR6+Wacby9wBihiLOoAAfaSfaixPXz4MP7whz/g1VdfNRWr2ws6pYhxvqpAOovkjPONDlIVv6mSS61mYiZVelRyWY4Vaayw1YwtVthqhq1V5aj0qORmbO2Nm4zNXbZsmRarK7/ltdFhxhZVGjPtwKj80PscdlD+xjEBCZCAHQlEDi+UlpZqwwtWrToW6zrT+caaMPWTAAlYSkCGjOkv0qRifUy3t+nAlhpgkTKbOd8TaCj9PlzuOnQoK3gW3oYquKe6IMdkU1JcmOrejBcbvPCH5PU3l6NAk8s0IZ+CcjSHJgzJw1MSIAH7EZA9XX2lsfPPP7/L6SZLTzeSqI2cbweaKlej+PfvRNoY9dp/6BWUzKwGFu5Au09A+BqwNm0v7pm5Abs7dK/qR2dbCxrzy+CRaUTIp6YQWTaqfdRK8iYJDHECchqw3DlCOt3HHntMW95RrjRWXFyMZHW6+iO1xQw3v3cfqp56Fkfm3IpbUqvQqFtn+H0aLTXPozznFnjmTYFTc6JOTHlgOVbsvBM19ceRlzcawHHU1+wCJkxHGh2tIU0KSMBuBI4fP47du3d3TQOWyzrKGWmLFi2ym6n9tifxLsnfhIqFj8FTsBwPTrrIZEU60eY5COeE9HCn6hiN9AlnUFXzfmDYwn8UrftPICfbhVSTmpmMBEggcQTa2tqwceNGXHTRRXj22We1acBy94j58+cjNXVw/RUn3vk6xmJGxfNYlTcGpo3RnGq7YQvx7m/FYTny0NkOT+N5SPtkC+5wBcd7XQtQur0BXn1kwlALBSRAAvEi8Mknn2gv0S655BK899572ipjO3bssMU04FgxsNckC38TymfkoWRCNZrW5mGUUa076uAeNw1V82oj0h1Fnfs6TNt/LzyvFSKzpRwzsrdgYm05VujOvbMJ23++FBsufhgvL52i9YjlizjVsWTJElUSykmABPpA4IsvvoDs6Upn29LSoq29IMdx5VRgux8yrG3AR2jQb8LPfQdEWb5TOItqxcnejDlZK4qciJLuiKgtmiiQXyY8PiMFPnGydrlwYq4o83xulCjsPidZhOHoulAFo6vkUpGZgHWVHpVclmNFGitsNWOLFbaaYWtVOSo9kXJ9AfPJkycL+amsrBSLFy+WJvd6ROqJTKySy/RWpDHTDiJti3Zt+n/6A/byVipIdSE7x9lPjQ6kjs1EDg7C09bZTx3MRgIk0FcCenyuHM994403tOUd9fHcESNG9FVd0qdPTuervVhzGcLv8SLOMCUFJEACsSQgoxbkzhCR8blyPFfuHJHoZR1jWXeV7uR0vkjF2OwMdL1Y02sZFt1wGs3lNyPFVYy6rrhfmTAY++vMR8Ekeywtp5vPbxIYLATk1uurVq3SohZefvllLVphsMTnWvWMktT5jkBmwQ9Q2PgkVlZ8AG3wwO/FvvWrUdJ4M9w3ZcGBEci6eSnWZe9C5e8+DKSR1Do/xO8q/4wZGxchd1SSVt+qp089JGAhAdnLlVv0yF7ulVdeiRMnTmhRC3JyhNyqxy7r6FpY5QGpSg7vI6MgClxhvVjHmOlwV/8EaVX5GCmnDQ9zYdb+HGx8+f5up5o6BQ8+twk3Hl+HLH1q8cwqYMEmrJ99qfnQtgEhZmYSGNwEPvroo65e7po1azRHK3u5cg1dfVPKwU2gf7WzxQy3LtMd41BY047CrhvBk6j3RyErrxBr5Scyfci1wzkRs5dWap+Q2zwlARIYAAHZy33llVe0CRFyTHflypWQ6wdPmDBhAFqHVlZ7Od+hxZ61JYGkIiDXWXjnnXdQUVGBZ555BjfeeKM2A+3IkSODatpvvB6KvSZZxKvWfSyHO1n0EVgfkg+13Rb6gGbASa1iK4cV5ESIrVu3IiMjA9/97neRk5MDK5dwtMrWAUMzqYA7WUSLXI7BPU6yiA5VFbCukkutZgLWVXpUclmOFWmssNWMLVbYaoZtb+V8/PHHYsOGDSIjI0PbIWLlypVi79694rPPPpOqw47e9MiEKrlMYwVbM+VYkcaMrWGADC6S44WbyV8jJiMBEug/ATmOKxezkdEK+hoLc+fO1Xb9lUs4DvW43P6TjZ6Tzjc6F94lgSFBQDpcuV7u3XffrcXkylAxGRb28ccfY/PmzdrwAkPEYtMU+MItNlyplQRsS0A63Pr6eu2l2e23347JkydDrpf7yCOPYOzYsba1e7AZRuc72J4o60MCUQjoDveFF17QnK50uN/4xjcYHhaFVbxucdghXqRZDgnEmcDp06fDhhRKSkrwzW9+U3O4+/btw7XXXsu43Dg/k9Di2PMNpcFzEkhyAnJ9XOlYX3vtNa2HK8/lLhCcAGG/B8s4XxPPhHG+JiD1M0kyxXfa1dbDhw/j73//uzaO29DQgIkTJ2LSpEnahrHf+973+vlk4pvNrmyNKDDO1yB+zurbjPONTlQVM6mSS61mYiZVelRyWY4Vaayw1YwtKltlrO3DDz+sxeHKxchl+7zrrrvEtm3bhIzP1Q+VvapyzNhqJo2ZclS2WlWOGVtUaczYqj+D3r457GD008b7JGAjAnI44cMPP9QWIV+3bp1mmVxPYcWKFVovl+FgNnpYJk2h8zUJislIIN4E5Jq477//vrZM44svvqiFhOnjt/K/6XfccUe8TWJ5FhKg87UQJlWRwEAI6L3bl156CTL+Vh533XWX9sJMbqceGoP7t7/9bSBFMa8NCND52uAh0IShSUBfJUz2YuWeZrJ3K1cKO//887VFyK+66qohvc3OYG8VjPMd7E+Y9bMVATmU8Oabb2rTeb/0pS9p26X/4x//wL333qtN6ZV7m8n4W66jYKvHFhNj2PONCVYqJYEAgebmZnzwwQf4y1/+Av1FWW5urjZeu2zZMmRlZRHVECXAnu8QffCsdmwIyJhbuThNUVERZHx4dna2NuFh/Pjx2kSHzz77rGscl443Ns8gWbRykoWJJ8VJFiYg9TNJMgXXR9p69uxZyDUT5ApgLS0tePXVVzUKsmd76aWXap/09HQMHz68n3QGli3S3oFpi23uZLJVkuAki94imC2UcZJFdJiqYHSVXGo1E7Cu0qOSy3KsSLN48WLx7rvvisrKSm1Sg2wX+gQHeU/KysvLo8MKuauyRSU3Wx8VW6vKUelRyWV9VLaaqbOZcqxIY8bWkMdteMox39j+oFN7EhOQ47Wtra3atF25RoKMRnj66achx2pnzJiBxYsXa8MK5513XlctGQLWhYInCgImna8fHXUlGDdtNby9KXQuR23TCuSN4lByb5gosx8BOXwg9yqTOznIF2T6yzEZ+jVlyhQtGuGiiy5CWVmZ/YynRUlJwKTzdWBU3iq0i1XBSp5Gc/l8ZJdk0tkm5WMf2kbL+Fo5TqtHIezevRty+3N5yF6t/nLsq1/9KkKn7codH3iQgFUETDrfiOL8rdi7ZS+c836ISezlRsDhpZ0I6I5WOlfZs9WHD6SNcvaYXN9Wro8gFxbfs2ePNS9S7ASAttiWQP+cb2c7PI1Azi0upNq2ajRsqBGQ03OPHj2KgwcPanG1oT1aGYEwZ84cbfjg8ccfZ3ztUGscNqxvv5yv/3Ar9ntdmJA+GhzdteFTHeQm6b1Z+TJMxtVu3bq1ay0EWXU5dCCHDGSPVoZ6yXja3/zmN+zVDvJ2kWzV64fz9aOzrQWNyMAtY9nvTbYHnmz2yogD+ZETF+QsMXkuow7kIV+GSceamZmpTWAYPXp02OIzyVZX2ju0CPRjksVR1Lmvw7T998LzWiGyhkDXl5MsYvdHIYPrL7/8cm2ywpEjRyD3HZMTFmSPVu7KII+MjAxcdtllmmOVi85cfPHF2ouweE9eSLaJAMlkbzLZKttkYiZZ+A6IsnyncBbVipOG4cODS8BJFtGfpypgPVLu8Xi0iQhyx4UNGzaIZcuWibS0NG2igmQsd2WQ9+SEhZqaGiHTy10bIvVEWqOSy/RWpDETXG9FOVbokHVW2WtVOSo9KrkZW808QzPlWJFGxVXaaubo+7ADX7bFrhs4CDTLYQG5foF86fX666/jvffeCxsqkFWUUQZf+9rX8K1vfUsL+Xr00Uf5AmwQPHtWoW8E+jxoENuXbSfQUPp9uNx16FDW4yy8DVVwT3VpC5ikpLgw1b0ZLzZ44Q/J6/fuQ6W7IJgmBSlT3Sh/sQHe0EQh6XnaO4HQMVgZviUXkNEXkdEXkrnyyiu18VkZeSAdrFwu0ePx4NixY9qmjps3b0ZxcTFmz56NMWPG0PH2jpzSQUqgjz3f02jZuxO7nPlwT7rQYiQdaKpcjeLfvwNco1btP/QKSmZWY/TqHWivnQInvNi3/iHMmvl/MVKfZef/CDtK7kXF6AdQ3/4yJjoB777NeGjWInhG7sTavNHqgoZQChmqJXutcuxVOlafz6dNRJAI9BlfOg75suuLL77AddddB5fLpb3wkuvTXnLJJV0LgMsIA+lgeZAACfQk0Efn24k2z0Eg5zqMTe1zp7ln6cE7snda9dSzODLnVtySWoVGw5S64DRaap5Hec4t8MybAqdmihNTHliOFTvvRE39ceTljYa/pRabyjMwzzMXE52BlaWcU+7ET1fsQW7N+/hpXh5G6SoH8bfsrcpDHw7QJxycOHECn376KZ555pmw2k+ePBlf+cpXtNW4ZM9VHvKFSDTnasmLh7DSeUECQ4NAH53vaOStrdeWcrIMj78JFQsfQ4t7E1ZMOoUKU4oDPwLOCelIC/0NcIxG+oQzKNEcay4gQ+KcmXCnhS7pNxxp6ZlAyRuo/2lu0q1D0dnZqY2h6pjkFFn9aGpqgnSof/zjH7X1CKSTjTxkDKyMJpDOVXescoEY6VhlqJY+nZZxsZHkeE0C1hLoo/O1tnBNm2MsZlQ8D6czFfA3mSvAfxSt+9uBCdGTe/e34rD/LNDaAi8yDRK1oPXwWWDUiOhyC+/q/52X4VN6L1Sql/+9/+c//9lVknSWsicqt5XRj2g9U10mv+XLqwsuuEC7JScWjBs3ThtfleOwMiRLHqFDAfKajlXDwn9IIKEETMX5yhcp/T2EkJFEJg9/E8pn5KFkQjWa1vYyJNBRB/e4aaiaVxuRLjQG+Qa0Lb8O06ryIxb/0Vdoa8EKz7MozBqhvYwzaaGlydLS0jTHGKr03HPP7ep96vdlj1Q/zjnnHIwcOVK/5DcJkEACCJSWlg68VDPxaHFLYzaG+GStKHIiSqzxEVFbNFEgv0x4fMFz53JRe9IXUgWfOFm7XDgxV5R5Pg+5b3wqY1BlzGlvn9LSUkP5sWPHNOWqGEOVXCoxk0YVh2hGhxVpzOhQ2WqmzmbKsSKNFbbGsz4qe61gYlV9VLZaVY4VdTZjq7RXdSR+2KE/vx+pLmTnOBU5UzE2O0ORxrxYtd+W7MWq0pgvjSlJgAQGO4HQ11W91FX+V70YrpSU7njZaOeuYtR1xCGAVnux5jK0N/AiLvBizdBFOzORHvYizlAdBSRAAiRgOQGTzldfTF1oQfJCfA5P2VxA7lxx0he8JyDaV8UpeiDQqw28WAthor2IO4GcbLnUpQOpYzOR4w2+WOtKdhaH5Yu4nExLw+W61POEBEiABEwQMOl8IzR1LaY+PUGLqY9AZsEPUNj4JFZWfIBOaZ5fTrJYjZLGm+G+KUtb6tKROQ2LCg+gZOUWNHXKHvlZePeVYWXJQRS5bxgSiwJFPDlekgAJ2IRA/5yvvr6D1sOMQ01kFESBCykhwxqOMdPhrv4J0qryMVIOgQxzYdb+HGx8+X7k6rtrOC5Bvns9VqQ9h8tGDkNKyrlwzdqHnI2b8OPc7giCONSARZAACZBAGIF+vXCL2foOjnEorGlHYZiJAKLeH4WsvEKslZ/I9F3XDqRm5aFwrfx03eQJCZAACSScQD96vt2LqWdzMfWEP0AaQAIkkJwETE2yCK9a6EQGLqYezsYeV8m0MDVtjV2bIdvYsbVkTRNVIHAPudmJED0yJu8NLqYe/dmpAtZVcqnVTMC6So9KLsuxIo0VtpqxxQpbzbC1qhyVHpXcjK3x5Kay10w7kPaqjr4PO8T7ZVvsfryomQRIgAQSRqDPzjdmL9sShoAFkwAJkED8CfTR+XYvpl5g+WLq8a88SyQBEiCBRBHoo/PVF1OPNjvsLLx1j2KqPu14ajG2N6s3A0pUxVkuCZAACSSSQB+db3Ax9ZpoUQ7/xJ8rdyFjWyt84lPUX38Am/a2h+2nlsiKsmwSIAESsBOBPjrfXkz/4hMcfCsH1//HGDgwCv9+1WVo3PMhupcK7yUvRSRAAiQwxAhY53zDwDnwpS9fiC+F3eMFCZAACZCATqAfkyz0rBHfXzSgdNxmZLy5EbOd5+CLhlKM+0UG3qycDcNlHSNU2PVS7uRRXV1tV/N62MXg+h5ILLmRTFxlhZPJ3mSyVbJNzCQLw8jhf4ht83NFUe0RIcSnon7dLJFfdkCE7iFhmNXmAk6yiP6AVMHoKrnUaiZgXaVHJZflWJHGClvN2GKFrWbYWlWOSo9KbsbWeHJT2WumHUh7VYeFww7/hqtvvBxV0y5GSsoFmPTEGCwqyNCWdrSk20ElJEACJDCICPRrVbPo9R+OMbM3ol1sjC7mXRIgARIggS4CFvZ8u3TyhARIgARIQEGAzlcBiGISIAESiAUBOt9YUKVOEiABElAQoPNVAKKYBEiABGJBwLo431hYZxOdjPON3YNIpvjOZLJVPrFksjeZbJVsbRbnq4pqS14543yjPztVPKRKLrWaiZlU6VHJZTlWpLHCVjO2WGGrGbZWlaPSo5KbsTWe3FT2mmkH0l7VwWGH2HXqqJkESIAEDAnQ+RqioYAESIAEYkeAzjd2bKmZBEiABAwJ0PkaoqGABEiABGJHgM43dmypmQRIgAQMCdD5GqKhgARIgARiR4DON3ZsqZkESIAEDAlwkoUhmm4BJ1l0s7D6LJmC65PJVvmcksneZLJVsuUkC1UUs0VyTrKIDlIVjK6SS61mAtZVelRyWY4Vaayw1YwtVthqhq1V5aj0qORmbI0nN5W9ZtqBtFd1cNjB6q4c9ZEACZCACQI2cL5n4W2ognuqC/K/9ykpLkx1b8aLDV7FtvN+dDbXodxdEMyXgwWlNWju9IdV299cjgJNr9Qd8ikoR3N40rB8vCABEiCBWBJIuPP1H3oFJTOrgYU70O4TEL4GrE3bi3tmbsDuDmPv6D+0Aw/kroXn6vU4JQSEaMCaq/6CRTPXo6HLAfvR2daCxvwyeKRuLV3wu6YQWQmvfSwfLXWTAAnYmUCC3c9ptNQ8j/KcW3DnvClwSmscTkx5YDlW5OxBTf1xA3ZHsfsXqwL5Zo1DqpZqOJy5t2De8KdRvLU52Gs+jvqaXcCEdKQluKYGFeFtEiCBIUogwS6pE22eg3BGOkfHaKRPOIOqmvfREe3B+I+idX+7Qb7zsWvLn9AiO81auhPIyXYFHXQ0ZbxHAiRAAvEnkFjnG3SiRtX27m/FYeORB6NsQGML2uTQQ2c7PI3nIe2TLbjDFRzvdS1A6fYGePuj17hESkiABEigTwQS63w15+jtk8FaYq1n7OqZL8KZ+w+3Yr/XhTFT7sKv24Njvc3LkfH2I/ivJ/ahs6cG3iEBEiCBuBBI7CSLjjq4x01D1bxaNK3Nw6iuKh9Fnfs6TNt/LzyvRX8x5j+0HXdP3oR/qy7HirwxcPi92Lf+UfzspXrs8uSjtmkF8kZF+23xo6OuBOOmtWCF51kUZo3QoiC6ijY4WbJkiYGEt0mABIYagdLS0oFXWRUIHFO574Aoy3cKZ1GtOBlW0BFRWzRRIL9MeHxhgpALnzjl2SnWzR8v5CQI5BaJivqD4kDZXEU+IXyeMpGPiaKo9kiIPuNTTrKIzkYVjK6SS61mAtZVelRyWY4Vaayw1YwtVthqhq1V5aj0qORmbI0nN5W9ZtqBtFd1nDNw9z0ADUbDB0GVPV7EhRXlQGpWAZZWyo8uOIq6rVFe4OlifpMACZCATQhE+395HE1LxdjsDPR4saaMUjiN5vKb4XLXhUdDaPnOxbyCKzAKgTQprmLUhcULB2N/nfkomHRhHOvKokiABEigm0CCne8IZBb8AIWNT2JlxQeBF2Da2O1qlDTeDPdNWYhu4AhkXnMdch5fizV1hwIxvX4vGqp+jS1jl+BHuaMBjEDWzUuxLnsXKn/3YffLtc4P8bvKP2PGxkXIjTom3A2HZyRAAiQQKwLRfVusSoui1zFmOtzVP0FaVT5Gyum/w1yYtT8HG1++v9s5+ptQXuBCaC/WkXU7Kupvh+/nkzFMy7cQWzEHFZtnY4xeq9QpePC5Tbjx+Dpk6VOLZ1YBCzZh/exLDRx7FCN5iwRIgAQsJpDYMV+tMqOQlVeItfJjVDnHOBTWtKMwTD4czonzsPYP84zzaRPmJmL20krtE5adFyRAAiSQQAJ6HzGBJrBoEiABEhh6BBIb55skvLmYeuweVDItop1Mtsonlkz2JpOtki0XU1cF0lkkZ5xvdJCqeEiVXGo1EzOp0qOSy3KsSGOFrWZsscJWM2ytKkelRyU3Y2s8uansNdMOpL2qg8MOsevUUTMJkAAJGBKg8zVEQwEJkAAJxI4AnW/s2FIzCZAACRgSoPM1REMBCZAACcSOAJ1v7NhSMwmQAAkYEqDzNURDAQmQAAnEjgCdb+zYUjMJkAAJGHZVFhwAABAMSURBVBLgJAtDNN0CTrLoZmH1WTIF1yeTrfI5JZO9yWSrZMtJFqooZovknGQRHaQqGF0ll1rNBKyr9Kjkshwr0lhhqxlbrLDVDFurylHpUcnN2BpPbip7zbQDaa/q4LCD1V056iMBEiABEwTofE1AYhISIAESsJoAna/VRKmPBEiABEwQoPM1AYlJSIAESMBqAnS+VhOlPhIgARIwQYDO1wQkJiEBEiABqwnQ+VpNlPpIgARIwAQBTrIwAyklBdXV1SZS2iNJMgWs09bYtRmyjR1bTrJQRTFbJOcki+ggVcHoKrnUaiZgXaVHJZflWJHGClvN2GKFrWbYWlWOSo9KbsbWeHJT2WumHUh7VQeHHWL340jNJEACJGBIgM7XEA0FJEACJBA7AnS+sWNLzSRAAiRgSIDO1xANBSRAAiQQOwJ0vrFjS80kQAIkYEiAztcQDQUkQAIkEDsCjPM1wZaLqZuA1M8kjEXtJzgT2cjWBKR+JmGcryqQziI543yjg1TFQ6rkUquZmEmVHpVclmNFGitsNWOLFbaaYWtVOSo9KrkZW+PJTWWvmXYg7VUdNhh2OAtvQxXcU12QPcyUFBemujfjxQYv/L3+KvnR2VyHcndBMF8OFpTWoLkzPJffuw+VXWlSkDLVjfIXG+ANT9ZrSRSSAAmQgNUEEu58/YdeQcnMamDhDrT7BISvAWvT9uKemRuwu8PYQ/oP7cADuWvhuXo9TgkBIRqw5qq/YNHM9WjQHbD/I+wouRcVuB317WcgxBm0r/0q9tyzCE/tPmo1S+ojARIgAdMEEux8T6Ol5nmU59yCO+dNgVNa43BiygPLsSJnD2rqjxtU5Ch2/2JVIN+scUjVUg2HM/cWzBv+NIq3Nmu9Zn9LLTaVZ2DenXMx0TkcwHA4p9yJn67IQFXN++gw0M7bJEACJBBrAgl2vp1o8xyEc0I60kItcYxG+oQzxg7SfxSt+9sN8p2PXVv+hBa/H51tLWh0ZiI9TTpe/RiOtPRMoOoN1PfSs9ZT85sESIAEYkEg1OXFQn/vOoNO1CiRd38rDhuPPBhlAxpb0NZ5GodbW+A1SuVtQevhs0ZS3icBEiCBmBJIrPPtbIen0dA9Gldc6xm7esrDnHmgV90zEe+QAAmQQOIJJNb59rv+o5H7o2LMqFqLNXWHAlERfi/2rX8KW85Gccr9LocZSYAESCBGBFSxaDGV+w6IsnyncBbVipNhBR0RtUUTBfLLhMcXJgi58IlTnp1i3fzxQsbhIrdIVNQfFAfK5gbzfS488ty5XNSeDFXiEydrlwsn5ooyz+eaPi2/1MEPGbANsA2YaAMhjqjfp+fEyKebU2s0fBDM3eNFXJhWB1KzCrC0Un50wVHUbdVf4A0H0jPh1EWR3yEv4oSQ7c34kPHHqjTGueMvSSZ7aWvs2gfZxoat5GrFkeBhh1SMzc5Ajxdr2tjtCeRku4JhZJFVPY3m8pvhcteFh4tp+c7FvIIrMAoOpI7NRE6PF2tnAy/icjIxNjXB1Y+sFq9JgASGDIEEe58RyCz4AQobn8TKig/QKbFrY7erUdJ4M9w3ZSG6gSOQec11yHk8fMy3oerX2DJ2CX6UO1p7gI7MaVhUeAAlK7egSZt4cRbefWVYWXIQRe4bkBVd+ZB5+KwoCZBA4ggk3P04xkyHu/onSKvKx0g5vXiYC7P252Djy/cjd1TQPH8TygtcSHEVoy4Ym+vIuh0V9bfD9/PJGKblW4itmIOKzbMxRq+V4xLku9djRdpzuGzkMKSknAvXrH3I2bgJPw466MShZ8kkQAJDmQBXNTPx9JNp7ExWJ5nspa0mGmA/k5BtP8EpslnFVe8jKoqjmARIgARIwEoCdL5W0qQuEiABEjBJgM7XJCgmIwESIAErCXDM1wRNq8Z4TBTFJCRAAkOEAHu+Jh50Mk2wMFEdJiEBErABATpfGzwEmkACJDD0CND5Dr1nzhqTAAnYgACdrw0eAk0gARIYegTofHt55smx+eYJNJR+v+c6F9pMbTtsHhq50WkKUlwLUPp6c2A6uc7f70VDpRtTtU1U5UaqBXCXv4IGb7wXvO9A8+tPYoFL2mBgK/q76ate2dh8+w9tx52uSXDXhe9PaJd27G8uR0HX8w3yldcF5WjWN02wTTuQKx2E/v3IjX2rItrjwNoBna/R30FSbL7ZgabK1Sj+/Ts9a2ET+wMbnT6APWkPBzZIlZuY7piCxgVz8MD2j4I7VJ/FoR0rMbMCWFjfDp8Q8LU/jLQ9yzHzqb3hiyf1rKmFd87i0PZi5K46ght3n4QQPpzafSOOrPpPzCzd1/Vj0d9NXy00tKcq+bwffgTlkXsT2KQdAMFtvfLL4JEb5Wqb3ga/awqD66zYpR0A8ofs7u9ugu+OFwK2nqrD/ajGpIXVXT8UA24H/V6McpBn9HnKRH7Imr+B6gbWCO65/nD8Yfja3xYVRYvFurf3Rl0T2R72G62pHHFfW9f56yK/7IAIW3lZPoMe6zHHkPXJWlHknCiKao+EFBJhqwheR641rdXh2xF5Q9TE9PSkOFBWKL6emyu+jXD77dEOZOUDa3T3+rdjl3ZgZGtY+xh4O2DPt2cfQv6H3d6bb/qbULHwMXgKluPBSRdFqYFd7B+BrMKtEO2rkKcvkhRqrb7cp7ad1PmYkD46bBU7R1o6JmBXL7tYhyqz4HxUHta212NtXmBVvOga+7npa3RlFtz1o7OhDPeUnIc1xTdFLMFql3Yg/6Tkpre9LRMLwC7toON91FQhuDRtyCMKax8Dbwd0viFsu0+Da/523wg/051G+N34XTnGYkbF81iVNybMWXUbYHP7dUPzr8M1mSPgP9yK/ZH/XdbToB37W48Ghye6bsbpRF+C9AAKNy4KrLIXtk9gTzN6rE3dM4m1dzrr8aulv0HGxmWYdel5Ebpt1A40x3oe0j7ZgjtCx9O3N8AbHO+1SzsI2JGB7C8fQl25/h4iBwtKa9CsLU2r/5i0R/DuvjTTDuh8u3mFnNl9881UOJ2pIfZGntrbfv+h/4O1JQdQuGgaMh3B3llkFRJ8HXg5dC5cV9+H16/9IRb9hzPwQ9ffTV9jUp8TaPjVarx6/S+xfvalUX6I7dMOAg7NhTFT7sKv24Njvc3LkfH2I/ivJ+R4ul3agW7HQVQt/Z94I/1HqNXGp9/C8gu34j8f2IFD8sfCgnZA5xuTPwoqNSTQ+QEqilfh4MInsGJWNIdhmDOuAkdWIWrkH52vDdVjXsLVEx/E9kPxjrzorcry5WAJZr76PZT+cFLEcENv+RIjC/CsCf/fWmoWphdcAc+yUmxtPp0YwwxLbcfweauxout/l6Mw7qbbMOe1VfjF7vBoEkMVCgGdb1RAge2NooqS4qZN7e/8AOWLb0UJ7sf/Kp4Gp9b6gts92ZWrYwzyHnKjCNuxqeYg/KkuZOcY7gwYt1rIN+0P39eKB0vvwETD7bBs2g66KOnP/iA8bZ8Ftv3qkiX6xNXjHQS0Z38iMAxmQTug8436jIcjzeTmm1GzJ/ym/ez3e9/Ck5rjXYq6p+dhXIjD0F6sGfqzKH8ECeHrRaOnHZ0D2vTVKsNPo6XmeZR7X8WySRcE4pFTUjAs+07sQgMen3ZxMHbWfu2gNwL2aAcOjJo0HfMM22OwBha0AzrfqK0h2TfftJP9Z+GtexTTXHPxUtqj2B3heDX8oT2KkOfR9eJjbG/j2yEZBngaGOftOUkhoHZi8O13fzd9HaBxYdmDUSShsbIyNtpThnxMRFHtEQgtdtYu7SCw4W3oNmCB6ujRGPkomHQhwnqWIfWNdztA6tdx9YwzqKp5PzzGXBvnHYdrv5kmt+ft5+a/IRWLafhhMiv3tYptheOFc36FOHBKRp+eEe1vbxTze8SBJriSWmykU/SIn7SF/T5xqv4JkQsIZ+E20RYaxBuG7Yxo27ZYOJ2FouzASU3ia98rnpg/vme9wvJZffGpqF93fcgzF0L42kTt8vywe762baLQOV7ML2sUp6QJvnbx9hPzhTOeMclRqh6I6Q2P8xW2aAdCiFNvi3W5E7uZSftPNYqy+bmicFtrML7bLu1Ab7fXi3X1nwZIB5/x10Pa8UDbgZy9wSMqAZ845akVZUX5AkDg45wv1m2rF+2GTiSqotjeNHK+wgb2B23r4qdz7PoOcRSnPKK2rEhz1IH048X8ddtEffuZ2PKL1O5rF/Xb1on5zuAzR74oKqsVHu0HWE98Unhqy0RRrrOrbTjnrxPb6tvDJonoqeP1HdX52qEdBAH42uvFtnXzhVN//rlFoqzWE/gB0yHZpR1o3HaKdfPHB5+xbI87LW0HXEw95H8BPCUBEiCBeBHgmG+8SLMcEiABEgghQOcbAoOnJEACJBAvAnS+8SLNckiABEgghACdbwgMnpIACZBAvAjQ+caLNMshARIggRACdL4hMHhKAiRAAvEiQOcbL9IshwRIgARCCND5hsDg6RAmELZ3mNyva3v32q1GWPxNKC+4DeUGK3Jp61ksyEFKSg4WPPlW17q1Rup4f2gRoPMdWs+btY1GQK62dscD2Io5eM4n4GvbiIyq+7DoV/Vd+7ZFy6at6fov07QF4XvKj2L3U7/EkQU74RNv4ke+/42nLFqKsGdZvJOMBOh8k/Gp0WYLCcgFyX+Gqpyl+NmCKdoyl44x38Nt81zY/as/wvOFUVF+dNTvxt9mfxuZ0f6K5FY02y7F9ElyEfZR+PerxmBb5EItRqp5f0gQiNZshkTFWUkSkAT8zdtRvOxfMO+GK0IWJB+BL188EvjvFnx0xMj7Hkd9zSeYfU16lB0kAIy6AgVzPsIb9V740YG/v3MIcwquwChiJ4EgATpfNoUhTOAodpf9EruCe8l1g/gUHzV+DDgvxPn/avAnInu2f5tiMOQgNY1G7o/vxcWV12FYynfxi2H/Az/O7W1jzu7SeTY0CHBhnaHxnFnLaAQ66uAeNw2PG23emV8Gz2uFyOrhf/3oqCvBVTXT8c7aPPZmo7HlPSWBHs1KmYMJSGCQEAgs0h1cfDxkYfL/V78OXwfgnJCOtKh/IXJX4OMcRhgk7SBR1YjatBJlDMslgfgR+AL//GAfdmEkLv7yiJBiT+Pge/vw39B3rggR6af+Vuzd/pXA7gv6PX6TQB8J0Pn2ERiTDzYC2chwhTjfjj+hrOQFIPc23DzlwqiV9bf8Cdsvz8WkUfzziQqIN00RYOsxhYmJBh8BB/71/AvhxHGcOKVHNJzFoTe2o8p7PdYZ7gp8Gi179+FyRi4MviYR5xrR+cYZOIuzCwF9l9q9qKp4E17/WXj3bUbxfXtwbdka/HDi+QaGdqLNA2THaVNPAyN4exAQoPMdBA+RVegngVG5+Fndany1Ih+uYefC5f4H8l7ehV8Xjg+J+Y3QrQwxi0jPSxIwIMBQMwMwvE0CJEACsSTAnm8s6VI3CZAACRgQoPM1AMPbJEACJBBLAnS+saRL3SRAAiRgQOD/Az13hKIngUGEAAAAAElFTkSuQmCC"></p>
<p>The period may be considered to be independent of the amplitude <em>θ</em> as long as \(\frac{{T - {T_0}}}{{{T_0}}} < 0.01\). Determine the maximum value of <em>θ</em> for which the period is independent of the amplitude.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>\(g = \frac{{4{\pi ^2} \times 1.60}}{{{{2.540}^2}}} = 9.7907\)</p>
<p>\(\Delta g = g\left( {\frac{{\Delta L}}{L} + 2 \times \frac{{\Delta T}}{T}} \right) = \) «\(9.7907\left( {\frac{{0.01}}{{1.60}} + 2 \times \frac{{0.005}}{{2.540}}} \right) = \)» 0.0997</p>
<p><em><strong>OR</strong></em></p>
<p>1.0%</p>
<p>hence g = (9.8 ± 0.1) «m\(\,\)s<sup>−2</sup>» <em><strong>OR</strong></em> Δ<em>g </em>= 0.1 «m\(\,\)s<sup>−2</sup>»</p>
<p> </p>
<p><em>For the first marking point answer must be given to at least 2 dp.</em><br><em>Accept calculations based on</em></p>
<p>\({g_{\max }} = 9.8908\)</p>
<p>\({g_{\min }} = 9.6913\)</p>
<p>\(\frac{{{g_{\max }} - {g_{\min }}}}{2} = 0.099 \approx 0.1\)</p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(\frac{T}{{{T_0}}} = 1.01\)</p>
<p><em>θ</em><sub>max </sub>= 22 «º»</p>
<p> </p>
<p><em>Accept answer from interval 20 to 24.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>The circuit shown may be used to measure the internal resistance of a cell.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2017-09-27_om_07.51.02.png" alt="M17/4/PHYSI/SP3/ENG/TZ2/02"></p>
</div>
<div class="specification">
<p>The ammeter used in the experiment in (b) is an analogue meter. The student takes measurements without checking for a “zero error” on the ammeter.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>An ammeter and a voltmeter are connected in the circuit. Label the ammeter with the letter A and the voltmeter with the letter V.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>In one experiment a student obtains the following graph showing the variation with current <em>I</em> of the potential difference <em>V</em> across the cell.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2017-09-27_om_08.05.10.png" alt="M17/4/PHYSI/SP3/ENG/TZ2/02b"></p>
<p>Using the graph, determine the best estimate of the internal resistance of the cell.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State what is meant by a zero error.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>After taking measurements the student observes that the ammeter has a positive zero error. Explain what effect, if any, this zero error will have on the calculated value of the internal resistance in (b).</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>correct labelling of both instruments</p>
<p> </p>
<p><img src="data:image/png;base64,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"></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>V = E – Ir</em></p>
<p>large triangle to find gradient and correct read-offs from the line<br><em><strong>OR</strong></em><br>use of intercept <em>E</em> = 1.5 V and another correct data point</p>
<p>internal resistance = 0.60 Ω</p>
<p><em>For MP1 – do not award if only \(R = \frac{V}{I}\) is used.</em></p>
<p><em>For MP2 points at least 1A apart must be used.</em></p>
<p><em>For MP3 accept final answers in the range of 0.55 Ω to 0.65 Ω.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>a non-zero reading when a zero reading is expected/no current is flowing<br><em><strong>OR</strong></em><br>a calibration error</p>
<p> </p>
<p><em>OWTTE</em><br><em>Do not accept just “systematic error”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>the error causes «all» measurements to be high/different/incorrect</p>
<p>effect on calculations/gradient will cancel out<br><em><strong>OR</strong></em><br>effect is that value for <em>r</em> is unchanged</p>
<p><em>Award <strong>[1 max]</strong> for statement of “no effect” without valid argument.</em></p>
<p><em>OWTTE</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>The equipment shown in the diagram was used by a student to investigate the variation with volume, of the pressure <em>p</em> of air, at constant temperature. The air was trapped in a tube of constant cross-sectional area above a column of oil.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>The pump forces oil to move up the tube decreasing the volume of the trapped air.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The student measured the height <em>H</em> of the air column and the corresponding air pressure <em>p</em>. After each reduction in the volume the student waited for some time before measuring the pressure. Outline why this was necessary.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The following graph of <em>p</em> versus \(\frac{1}{H}\) was obtained. Error bars were negligibly small.</p>
<p style="text-align: center;"><img src="data:image/png;base64,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"></p>
<p>The equation of the line of best fit is \(p = a + \frac{b}{H}\).</p>
<p>Determine the value of <em>b</em> including an appropriate unit.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how the results of this experiment are consistent with the ideal gas law at constant temperature.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The cross-sectional area of the tube is 1.3 × 10<sup>–3</sup>\(\,\)m<sup>2</sup> and the temperature of air is 300 K. Estimate the number of moles of air in the tube.</p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The equation in (b) may be used to predict the pressure of the air at extremely large values of \(\frac{1}{H}\). Suggest why this will be an unreliable estimate of the pressure.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>in order to keep the temperature constant</p>
<p>in order to allow the system to reach thermal equilibrium with the surroundings/OWTTE</p>
<p> </p>
<p>Accept answers in terms of pressure or volume changes only if clearly related to reaching thermal equilibrium with the surroundings.</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>recognizes <em>b</em> as gradient</p>
<p>calculates <em>b</em> in range 4.7 × 10<sup>4</sup> to 5.3 × 10<sup>4</sup></p>
<p>Pa\(\,\)m</p>
<p> </p>
<p><em>Award <strong>[2 max]</strong> if POT error in b.</em><br><em>Allow any correct SI unit, eg kg\(\,\)s<sup>–2</sup>.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(V \propto H\) thus ideal gas law gives \(p \propto \frac{1}{H}\)</p>
<p><strong>so</strong> graph<strong> should be</strong> «a straight line through origin,» as<strong> observed</strong></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(n = \frac{{bA}}{{RT}}\) <em><strong>OR </strong></em>correct substitution of one point from the graph</p>
<p>\(n = \frac{{5 \times {{10}^4} \times 1.3 \times {{10}^{ - 3}}}}{{8.31 \times 300}} = 0.026 \approx 0.03\)</p>
<p> </p>
<p><em>Answer must be to 1 or 2 SF. </em></p>
<p><em>Allow ECF from (b).</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>very large \(\frac{1}{H}\) means very small volumes / very high pressures</p>
<p>at very small volumes the ideal gas does not apply<br><em><strong>OR</strong></em><br>at very small volumes some of the assumptions of the kinetic theory of gases do not hold</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">e.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>A student carries out an experiment to determine the variation of intensity of the light with distance from a point light source. The light source is at the centre of a transparent spherical cover of radius <em>C</em>. The student measures the distance <em>x </em>from the surface of the cover to a sensor that measures the intensity <em>I </em>of the light.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-12_om_15.49.35.png" alt="M18/4/PHYSI/SP3/ENG/TZ2/02"></p>
<p>The light source emits radiation with a constant power <em>P </em>and all of this radiation is transmitted through the cover. The relationship between <em>I </em>and <em>x </em>is given by</p>
<p>\[I = \frac{P}{{4\pi {{(C + x)}^2}}}\]</p>
</div>
<div class="specification">
<p>The student obtains a set of data and uses this to plot a graph of the variation of \(\frac{1}{{\sqrt I }}\) with <em>x</em>.</p>
<p style="text-align: left;"><img src="data:image/png;base64,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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>This relationship can also be written as follows.</p>
<p>\[\frac{1}{{\sqrt I }} = Kx + KC\]</p>
<p>Show that \(K = 2\sqrt {\frac{\pi }{P}} \).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Estimate <em>C</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine <em>P</em>, to the correct number of significant figures including its unit.</p>
<div class="marks">[4]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain the disadvantage that a graph of <em>I </em>versus \(\frac{1}{{{x^2}}}\) has for the analysis in (b)(i) and (b)(ii).</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>combines the two equations to obtain result</p>
<p> </p>
<p><strong>«</strong>for example \(\frac{1}{I}\) = <em>K</em><sup>2</sup>(<em>C</em> + <em>x</em>)<sup>2</sup> = \(\frac{{4\pi }}{P}\)(<em>C</em> + <em>x</em>)<sup>2</sup><strong>»</strong></p>
<p><strong><em>OR</em></strong></p>
<p>reverse engineered solution – substitute <em>K</em> = \(2\sqrt {\frac{\pi }{P}} \) into \(\frac{1}{I}\) = <em>K</em><sup>2</sup>(<em>C</em> + <em>x</em>)<sup>2</sup> to get <em>I</em> = \(\frac{P}{{4\pi {{(C + x)}^2}}}\)</p>
<p> </p>
<p><em>There are many ways to answer the question, look for a combination of two equations to obtain the third one</em></p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>extrapolating line to cross <em>x</em>-axis / use of <em>x</em>-intercept</p>
<p><strong><em>OR</em></strong></p>
<p>Use <em>C</em> = \(\frac{{y{\text{ - intercept}}}}{{{\text{gradient}}}}\)</p>
<p><strong><em>OR</em></strong></p>
<p>use of gradient and one point, correctly substituted in one of the formulae</p>
<p> </p>
<p>accept answers between 3.0 and 4.5 <strong>«</strong>cm<strong>»</strong></p>
<p> </p>
<p><em>Award </em><strong><em>[1 max] </em></strong><em>for negative answers</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><strong><em>ALTERNATIVE 1</em></strong></p>
<p>Evidence of finding gradient using two points <span>on the line</span> at least 10 cm apart</p>
<p>Gradient found in range: 115–135 <strong><em>or </em></strong>1.15–1.35</p>
<p>Using <em>P</em> = \(\frac{{4\pi }}{{{K^2}}}\) to get value between 6.9 × 10<sup>–4</sup> and 9.5 × 10<sup>–4</sup> <strong>«</strong>W<strong>»</strong> and POT correct</p>
<p>Correct unit, W <strong>and </strong>answer to 1, 2 or 3 significant figures</p>
<p> </p>
<p><strong><em>ALTERNATIVE 2</em></strong></p>
<p>Finds \(I\left( {\frac{1}{{{y^2}}}} \right)\) from use of one point (<em>x </em>and <em>y</em>) on the line with <em>x</em> > 6 cm and <em>C</em> from(b)(i)to use in <em>I</em> = \(\frac{P}{{4\pi {{(C + x)}^2}}}\) or \(\frac{1}{{\sqrt I }}\) = <em>Kx</em> + <em>KC</em></p>
<p>Correct re-arrangementto get <em>P </em>between 6.9 × 10<sup>–4</sup> and 9.5 × 10<sup>–4</sup> <strong>«</strong>W<strong>»</strong> and POT correct</p>
<p>Correct unit, W <strong>and</strong> answer to 1, 2 or 3 significant figures</p>
<p> </p>
<p><em>Award </em><strong><em>[3 max] </em></strong><em>for an answer between 6.9 W and 9.5 W (POT penalized in 3rd marking point)</em></p>
<p><em>Alternative 2 is worth </em><strong><em>[3 max]</em></strong></p>
<p><strong><em>[4 marks]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>this graph will be a curve / not be a straight line</p>
<p> </p>
<p>more difficult to determine value of <em>K</em></p>
<p><strong><em>OR</em></strong></p>
<p>more difficult to determine value of <em>C</em></p>
<p><strong><em>OR</em></strong></p>
<p>suitable mathematical argument</p>
<p> </p>
<p><em>OWTTE</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>A magnetized needle is oscillating on a string about a vertical axis in a horizontal magneticfield <em>B</em>. The time for 10 oscillations is recorded for different values of <em>B</em>.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2018-08-11_om_06.15.15.png" alt="M18/4/PHYSI/SP3/ENG/TZ1/01_01"></p>
<p>The graph shows the variation with <em>B </em>of the time for 10 oscillations together with the uncertainties in the time measurements. The uncertainty in <em>B </em>is negligible.</p>
<p style="text-align: left;"><img 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/Do0jW2KlP7Lbd4VTTnHD7OFAQmSwIkQAIkQAIpIcCJREoGkmmUkkBn9Bh6I+b/7ARURXyCmt56HcvrozTVYfnr78F5oiLKOFX1QRCYFzw0v7HJHqcqQSZDAiRAAiRAAhkiEPE1KEMEmCoJFEygAyqr9kZlZL8mNLzxKl6KbGcDCZAACZBAORJI0vMn5ciPmrJHgBOJ7I05MyYBEiABEiABEshDIEnPn+SRzyoSKDkBLkhXcuQMmC4CG1A7exT6XnYQFq2cisG7bZmbN9XOxtC+v0T/RQtx3eBu21NetxiTq7+J5VMXY8GY6m3PT5jnBaRtypQpzSbmL2bhX3ZSOZ9f9kHzolNxHMktH4HicHPPRxPZrZPKaezjjoCGAfu4BAo/lwxnbiRAAvkJmO8r5tbkbZtdUMNdYMLWc08CJBBHYH2watYZAap+FCz6sHG74YeLgklVA4JJi97dXmeOoupzrVqUNJ9PHwsy+fBhxEuLOvmKI/mR2jVajY3kR2rX+NDYSFw1PjQ2vvKR9PqKI/mR2g2TNGkt5RhLbCWuGq0aG0mHxoex0eg1dtxIIKsE3O8jvLVp25SKByTgkUBlD/Q9/IMWD1VveQi7F/r2jH7CwqMKuiIBEiABEiiAAK9GFACLpiRgXm1PCiRAAkUg0KEXThx7El66bBpuX7ll+bmm+udw0zU34qVJ43B6n52KEJQuSYAESIAE2kIgfLtjW/ywLwlkhQAnElkZaeZZYgKdsc+Qi3HX1G6485DdYe4p7NhjHJYffhXmX3oMdiuxGoYjARIgARIgARIgAd8EOvl2SH8kkC0CO6HPmN8hGJMn68o+GDzmuuafPK2sIgESIAESIAESIIFEE+AViUQPH8WTAAmQAAmQAAmQAAmQQPsQ4Otf24c7o5JAQQRavG6toN6lNzb3GSfloUVqLd75QbbFYUuuxeFqvCaJbfEo0DMJRBNwv4/wikQ0K7aQQKIIzJw5U9Qr2UjtJoDGRhKi8eHDRuND0qrJWRPHl42k10ccHz4knRquvmw0+Uh6NT582Gh8SFo13DRxfNlIen3E8eFD0sl2EiCBlgR4RaIlE9aQQNkRMH8BqKmpadY1bty4nC/zUjlfMsXuU19fj6qqKhQrzvjx43PSMovjhL9IuHFzjLcWrE2U1rg+ts36sOV8e9dGKhsfUTZxWqP6WE1ue1wcX32i9Lpa3HIptLk5arW2hzat1nLQFqXV1of37ri75bCtPXZt3LK1C+9dm7iyOQ+ScjU1nCOPSaBUBNwrEmZ1uubNXWDC1nNPAiTQ/gQ0n08fCzL58GFoSYs6+YhjmEh+pHaNVmMj+ZHaNT40NhJXjQ+Nja98JL2+4kh+pHbDJE1aSznGEluJq0arxkbSofFhbDR6jR03EsgqAff7CK9IlGoKxzgk0AYCLf4C0AZfaelKJmkZSeZBAiRAAiSQFALu714+I5GUkaNOEhAIhG/tiTKVbKR241djYx5YjNs0PnzYaHxIWjU5a+L4sPGhtZT5SHp9MPGVT5q0+mLiY3wkrhqtGhsfWk0cjV5jx40ESGALAU4keCaQAAmQAAmQAAmQAAmQAAkUTIATiYKRsQMJkAAJkAAJkAAJkAAJkACfkeA5kFkCwYZ6vLRsLXp84TPo1vgmnv7llZjwk4fRdPJ3cdnV38HwPrujokzouPcklomsdpVBJu2Kn8FJgARIgAQySMD93csrEhk8CZgyEKx9Ftd+9Sj0O2U2lq3dgLo/XIPTLrkHawb2w65Lr8XXhk/HE2saE4XKxz3CPnwYaNJ9xr7iSH6kdo1WYyP5kdo1PjQ2EleND42Nr3wkvb7iSH6kdsMkTVpLOcYSW4mrRqvGRtKh8WFsNHqNHTcSIIEtBHhFgmdCBglsQO3sUeh7was4b2YNrj9vd8w/dTAueGww5qz+NUa+fSOOOvo3GDj3ccwesV9ZXJUwfwHgOhK5p6pZS0LLJLfnlpJ9l3zU+gFxfWyb9WHL+faujVQ2PqJs4rRG9bGa3Pa4OL76ROl1tbjlUmhzc9RqbQ9tWq3loC1Kq60P791xd8thW3vs2rhlaxfeuzZxZXMecB2JMD0ek0AuAfeKBNeRyOqLgDOd95vB/LHVAQ64Jnh+Q1PQtHpOMBwIcExNsGJzEAR1c4NRQNB72tJgU5lwct/bnE+Wj/eo+/BhtEnvYvcRh+tI5DsL5DUvTC+Jv9Su8VGq80CjRZNPKc7ZUmn1FUfDTbKRuGq0amwkHRofxkaj19hxI4GsEnC/j/DWptyJFkuZINCIjes3bc20CWtrX8TTqMRhJ/XDAR2Bpo8+wFuoxG6dO5XF1YhMDAmTJAESIAESIAESSBwBTiQSN2QU3HYCe6H66MOA1/+I+x94GL+7+2GsxUB84/hqdP7g//DArDvxGPpj2BE90bHtwTLpodi3Bjz33HPNXM190fa4taCLrbW1uvL1S5JWoz9Jeqk13xnX9rokcW17tvRAAtkjwIlE9sacGaMLDhl5Ka447jVc/43hGD/nDRx8/jicNaAzVsz5AUZe/xqOmzIF44/uSlatJFDMBxbXrFmDY445plnZiy++2Hz8xhtvtFJpsh6uLCbXVgOM6ZgkvdQaM5BtaEoS1zakya4kkFkCnTKbORPPNIGK7l/GZfOewEl/WYH3Oh+AAUcfhqodgIZBF+Pep3pjyBcOxh6dyuXlr5keqhbJv/feey3qPvnkkxZ1rCABEiABEiABEiguAU4kisuX3suWQAU67dEbnz+xd47Cys8OxddzalgoNwL77rsvjjzySCxZsqRZmjk2ddxIgARIgARIgARKS4Cvfy0tb0YjgVYRaPG6tVZ5KV0ncztDMe+NNrcymcnDjBkzcNppp6Fnz56tTq7YWlstLE/HJGk18pOkl1rznHAeqpLE1UO6dEECqSfgfh/hMxKpH3ImmBUCPhZk8uFDw7utcezEoVOnTrGTCE0cH3o1cXzZSHp9xPHhQ9Jp2n3FkfxI7WnTqmGrYeLLRuLrI44PH0anmfhwIwES0BPgFQk9K1qSQLsR4IJ0M1uw54J0uUziFtky8Nz2fHWujVsutI92kbe2xrEnh+tHKofz0WoN99HG9d0nSqvvOFH5FRLHarW+wnvN+ITtNXFde02fsA6jt5hXU/PpYx0JJImAe0WCC9JldUWRrOW9eXlw89CzgonTfhPMf+al4J8flctSc7qBcBeAydfLx4JMPnwYbdKiTj7icEG6fGeBvNic6SXxl9o1Pkp1Hmi0aPIpxTlbKq2+4mi4STYSV41WjY2kQ+PD2Gj0GjtuJJBVAu73EU4ksnomZC3vxn8EC684KxhQicB8CICDg+PGTg1+PfeJYPnf3w/WN5U3EPeDW95qS/PL2BeTJH1xSJJWc44mSS+1Fud/lSRxLQ4BeiWBdBFwf/fyGYkkXU+i1tYT6LAfTrzybix59x3ULv0j7vnl2ehTewcuHHkc+h+4Pw4bPBo/vPluLPzzKtQ3bG59nHbs6eMeYR8+NAh8xZH8SO0arcZG8iO1a3xobSTNPrT48CHp1ObrQ4vGh6RX48OHjcaHpFXDVhPHl42k10ccHz6MTj4jIY0W20kglwAnErk8WEo5gYqduuPgAV/BmeOvxMzF/4eP/rkci+feiPMPX4fHf3IOhh5djR5Vn8fwi6djfm1DymkwPRIgARIgARIgARJoPQFOJFrPjj0TT6ATKvfth+NGXIif3DwPf66vw6rnH8Fd15yAPV76He57eW3iM2QCJEACJEACJEACJFAsAlyQrlhk6TdhBCrQqbIKfT5vfobinIs2YsNGfjwSNoiUSwIkQAIkQAIkUEIC/KZUQtgMlSACFZ2x044J0kupJEACJEACJEACJFBiAry1qcTAGY4ESIAESIAESIAESIAE0kCAC9KlYRSZQ+oJcEG63MXXzGJ04S0Igpw3K4UXmArbhY+tjV0wy5bDNu6xa+OWXXtTdm2kclyfOK2SX7c9Lo7No619ovS6ft1yKbS5OWq1toc2rdZy0Bal1daH9+64u+WwrT12bdyytQvvXZu4sjkPuCBdmB6PSSCXABekS9frfJlNWRP4MFi1aFYwaVDVlrUrqkYF0x5bFXzUCs3ue5vzufCxIJMPH0ab9O54X3EkP1K7RquxkfxI7RofGhuJq8aHxsZXPpJeX3EkP1K7YZImraUcY4mtxFWjVWMj6dD4MDYavcaOGwlklYD7fYRXJHInWiyRgCcCG/HmvO/jyBm74ZZf/RAj+uwGNL2JxZeNxU+7TsH8CZ9DZQGRWvwFoIC+NCUBEiABEiABEiABHwTc7yN8RsIHVfpIJIFgQz3++tz/4T1zvWDzm3j65m/hc7v2wMBv/AwP1H7YvAR2qxNb9yxu/u48HH7uKJxmJhFm67APBp03Ap0nTsfvaje02nVURx8LMvnwYfRJizr5iiP5kdo1Wo2N5Edq1/jQ2EhcNT40Nr7ykfT6iiP5kdoNkzRpLeUYS2wlrhqtGhtJh8aHsdHoNXbcSIAEthDgRIJnQiYJBGufxbVfPQr9TpmNZWs3oO4P1+C0S+7BmoH9sOvSa/G14dPxxJrGVrNpeut1LK/vgf4HdEP4Q9bh0wegf9WzuPfZ19HUau/sSAIkQAIkQAIkQALtTyD8Haf91VABCZSEwAb87f6b8ZMnuuG8a8/Af+zyOhb+6gGsxXBcMft+PHzXj3HYyntx55Nvtu2qRGQu9XhpVR24bnYkIDaQAAmQAAmQAAkkgACfkUjAIFGibwJ1eGjc8Tjl0XPx/Mof4ai6u/C1XqPw4DE1WPHkOHzmnXkY3WMknpu2FCsnDECrFltZtxiTqycBdy3EdYO7bUugqXY2hva9AC9NWoSV1w3G1puetrVHHbj3JEbZsZ4ESIAESIAESIAEikXA/T7CKxLFIk2/ZUygERvXb9qqrwlra1/E06jEYSf1wwEdgaaPPsBbqMRunTuhorVZ7HYMLr7l87jzp7dicf3GZi9N9c/hpuvmYeMXqlrrNbafj3uEffgwIqX7jH3FkfxI7RqtxkbyI7VrfGhsJK4aHxobX/lIen3FkfxI7YZJmrSWcowlthJXjVaNjaRD48PYaPQaO24kQAJbCPCKBM+EDBL4BP8382wcOv5DTLrnezjwkckYP+fTmPr8PEyurscfrv0ORl6/GZc//QCuPnavNvBZh9o/zsI1o7+POfVVGDTpOky/+LN4ccxI3HvmQ1gwpnrb8xNmhi9tU6ZMaTYx7zgP/7KTyvn8sg+a3xUfx5Hc8hEoDjf3fDSR3TqpnMY+7ghoGLCPS6Dwc8lw5kYCJJCfgHtFAvY9uO57YW099ySQRgJN7zwRXHHcvlvWd0BlcPD59wSvbWwIlt90UgDsGxw35bGgblOT/9Q/XBRMqhoQTFr0bkG+NZ9PH+9R9+HDJCa9i91XHMmP1K7RamwkP1K7xofGRuKq8aGx8ZWPpNdXHMmP1G6YpElrKcdYYitx1WjV2Eg6ND6MjUavseNGAlkl4H4fadXt3/nnKKwlgeQQqOj+ZVw27wmc9JcVeK/zARhw9GGo2gFoGHQx7n2qN4Z84WDs0Um+ShCZcdNKzB56AVZNfjD3GQnzNicMweSBXSO7soEESIAESIAESIAEkkCAtzYlYZSosTgENjegfvVq1H1kn5cIh+mIXfc/BH267RiuLOB4A2pnj0LfOw/Fort/hMFVndFU/wLu/MV0PH3UNNw2Yv9ttzVpnLa4lKjpRBsSIAESIIGCCJjbHXlrU0HIaJwxAu73ET5snbETgOluIRA0/BWzv/Ul9OjbDwMHDszzczquefqdNuDaCX3OuwlLz/sEP+2xI8wHr+PZc4Gv31TwJEIrwsfDhj58GL3hZw/y6fcVR/IjtWu0GhvJj9Su8aGxkbhqfGhsfOUj6fUVR/IjtRsmadJayjGW2EpcNVo1NpIOjQ9jw40ESKAwAry1qTBetE4FgQb8dfaPccHtb+HIUVdj7Fc/gz13cG9j2gHdj2jj7UcdqjBg9HV4YvR1qWGblXUAACAASURBVKDGJEiABEiABEiABEggTIATiTANHmeEwFq8tmwlUPVN/PTGH+PErh0zkjfTJAESIAESIAESIAF/BPiMhD+W9JQYAu9h8eSTcPx/D8PTr1yBY3dxr0aUXyLuPYnlpzBXkbmdISn3GVNr7tj5LJGtT5rbfZHrdhY8IgESKC0B9/sIn5EoLX9GKwsCe+ELo/4Tp659DPP+uBobzEtgU7D5uEfYhw8NSl9xJD9Su0arsZH8SO0aH1obSbMPLT58SDq1+frQovEh6dX48GGj8SFp1bDVxPFlI+n1EceHD6PTTNK4kQAJ6AnwioSeFS1TQ2ADau/9Icb+ZBaefK0BlQNOxmmH7uW8RakLDr/wakw4tntZZG3+AlBTU9OsZdy4cTlfbKVyvgSK3ae+vh5VVVUodhybW1viRGm1vsP7tsSxfjQ+omzitEb1iYpr6ovdJ0qvFLcU2lwuWq3toU2rtRy0RWm19eG95jwI25vjYvQJ+zTnQVKuprpsWCaBUhBwr0hwQbqsriiS6bztwnPYuiBdvn11MHb+m2VDyV0AJp8wHwsy+fBhtEmLOvmKI/mR2jVajY3kR2rX+NDYSFw1PjQ2vvKR9PqKI/mR2g2TNGkt5RhLbCWuGq0aG0mHxoex0eg1dtxIIKsE3O8jvCJRiukbY5BAGwm0+AtAG/0Vuzvv4S4O4SRxNQSSpJdaec4WhwC9kkC6CLjfR/iMRLrGl9kUQiBYh78/83vUXHEpzh89GqPPvxRTbroDD7/4DjYX4qdMbH3cI+zDhwaHrziSH6ldo9XYSH6kdo0PrY2k2YcWHz4kndp8fWjR+JD0anz4sNH4kLRq2Gri+LKR9PqI48OH0WkmlNxIgAT0BPj6Vz0rWqaJQPAWnr5qDE6+agEaWuR1BM6bcxdqzv0MdmrRxgoSIAESIAESIAESIAFDgFckeB5kkEAj1jxxK8Ze9Wf0HTcLz69+H+ubAgSbPkLdyw9h6qnrcPu3r8HdtZ9kkA1TJgESIAESIAESIAEdAU4kdJxolSoCa7H80QVYuecoXHnVKHz+wK7YySwl0akSVYd+FROvvgRfaHgC9z77TzSlKm8m4xIw93peffXVMHtuJEACJEACJEAChRHgRKIwXrROBYH1+OCtD4CuPVHV1b27rwKd994HB6Eer635mBOJVIx3dBJBsGUREbuPtmQLCZAACZAACZCAS4ATCZcIyxkgsDv2P7wX8NqzeG7FOiffzXhn2TP4Iw7Gsb26o6PTyiIJkAAJkAAJkAAJkMAWAnz9K8+EDBIIsOm1uzH6yG/iv7udjamXn4MvHfIpdNn8Af7xvw9hxqRf4Mmel2HRc1dicNfymEqYW2+4IF30qRpeUMpYueV8Pa3N+PHjm9nacj5bW+fauGVrF967NlLZ9I2yiVo0La6P1eL6LEWfKL2uFrdcCm0uF63W9tCm1VoO2qK02vrw3h13txy2tceujVu2duG9axNX5oJ0YXI8JoGWBNzXv3JBuqyuKJL5vDcEdU/dGJx5cGWLRekqB00M7lnxQdBURozcBWDySfOxIJMPH0abtKiTrziSH6ndaPXBVhPHh43E1eTjI44PH0k7DyS2vphIfqR2DVfNeaCJ48NG4qrRqrHxoVXL1thxI4GsEnB/Z/KKRMvJFmsyQyDA5oY3UbuiFqvf/AAbO+yC7gcehEP6HohuO5XXXX8t/gKQmTEqfqJkW3zGjEACJEACJJAOAu7vzPL6tpQOxswiMQQq0KmyJz5z1GAMGzECI047Ecf26112kwgtTh8LMvnwYfRKizr5iiP5kdp9sdXE8WEjcTX5+Ijjw0fSzgOJrS8mkh+pXcNVcx5o4viwkbhqtGpsfGjVsjV23EiABLYQcF9ZQy4kkE4CjbW499JrsXD/MbhhwpF4994rcc0j9TG5dsHhF16NCcd2j7FhEwmQAAmQAAmQAAlklwAnEtkd+4xlvh5vP3cf7ts0EtejEevffhFz5iyMYVCNsWdsimlnEwmQAAmQAAmQAAlkmwCfkcj2+DP7hBBw70lMiOyyl7l8+XIcccQReP/999G1a9ey10uBJEACJEACJNCeBNzvI3xGoj1Hg7HbicBmvPfiY5j3wLP4+4YtC5LlCNnwdzz921m4e9n7yNOaY1pOBR/3CPvwYZhI90X7iiP5iWufM2dO8yTC6N1rr71QW1sbOZxxfkwnqd2XjcTVVxxf+Uh6fcWR/EjthluatGrOAw0THzYSV41WjY0PrZrzwNhwIwES2E6AVyS2s+BRZgg0YNn0UzBwYl/MrbsFI6py7/AL/nUvztrvG1g6bSlWThiA3Nb2gWT+AsB1JKLZx70XPqrX7NmzsWTJkm3NM2bMQKdO8aPdmjhSH7fdCHLrbDlqrYO4PjZB68OWS9EnSq+rxS2XQpvlYGNrtbaHNq3WctAWpdXWh/eWva1zy7Y+vHdt3HLY1h67NnFlriNhqXFPAvkJuFckuI5EVl8EnLm8NwVvz78k2BPNFxlarB1h3ouc+3NAcNqc2qCxTDi5723OJ8vHe9R9+DDapHfH+4oj+YlrHz58eM6Y33HHHfmwNtfF+TEGUrsvG4mrrzi+8pH0+ooj+ZHaDbc0adWcBxomPmwkrhqtGhsfWjXngbHhRgJZJuB+H4n/81v+yQhrSSCBBDph7xO/i1//8GM8WPcJ3l/xBB5eVolBZxyF/XZ27/DrgqqBp2DM13rBbUlg4pQcQeDKK69EXV1d81WJ4cOHY9iwYRGWrCYBEiABEiABEshHgBOJfFRYl04COxyEEdfehhH4GC/efDoeXnUwfnDrjRjWvWM682VWsQT69++Pp556Cl26dMEDDzwQa8tGEiABEiABEiCBlgQ4kWjJhDWpJ7AL+l28AMG31+FftX/Fsn825WYcfIJ3V61AXe/TMebz3XLbWEoVgZ133jlV+TAZEiABEiABEiglAU4kSkmbscqGQLD2efz8vDGY+IeVEZqqMXb+qRgT0cpqEiABEiABEiABEsg6AU4ksn4GZDL/Dfjb/Tdi4h8+xJGjfohTdv4Lrv/Vqxg4djSOxQu4+1dL0HXyjbjipKpM0mHSJEACJEACJEACJKAiYJ88d5/CtvXck0D6CLwZzB9bHWDPS4L5b28KmlbPCYajKhgy65WgsWltsPzmM4LKg78XzK/bWDapJ+3zqXlTS7nATRLbJHE145skvdRanE9kkrgWhwC9kkC6CLi/M/lSGtV0i0bpItCIjes3AV17oqprJ1TsfQA+u289XlpVh4aKPfDZYafg+L/dh18//g8uSJdn4DULP+XpllOl8eHDRuMjR1hEQfIjtRu3vmwiJG6r9hHHh49tgmIOfMWR/EjtMRK3NWl8+LDR+NgmKuZA8iO1G9e+bGJkNjf5iOPDhxGjWUBPyoftJJAlAlyQLkujzVy3EliDZ6YMw5du+Rzmr5yOYd1exeyhg3HBztdh9f3n4oA3uCBdvlMlbhEn176Qxb3cvoXEsX3b0mf8+PHNi/25Pqzv8N61ccthW3vs2khl0y/KJoprXJ8oHaXoE6U3Kj+rtRTabCyrRau1PbRptZaDtiittj68t+xtnVu29eG9a+OWw7b22LWJK5vz4KqrrrJduScBEnAIcEG6dF1hYjatItAYfPj0lUE1qoIjz7s1+NM77wTPTx0UoPK0YOofngr+eNM5wZ7oHZx1z+qgqVX+/XdyLyXmi+BjQSYfPow26XYGX3EkP1K70eqDrSaODxuJq8nHRxwfPpJ2HkhsfTGR/EjtGq6a80ATx4eNxFWjVWPjQ6uWrbHjRgJZJeD+zuTK1lk9E7Ked9NbwZ+mnxMcjDOCWavWB5vqHgumHLfvtpWOK4+7PvjTms1tpPTvoG7pnGDSoKqtfocEk27/S1DXiuWy3Q9uG4UVvbvmy0PRRSgDJIltkrga/EnSS63KD0yBZkniWmBqNCeBTBJwf2fyGQnnkg2LGSFQ8Skc/YPb8T//uhHDe+2ITlVfweXznsDzCx/A/QtfwIo/fB9H79mWheqa0LDsVpx9yl9w1F2vmwk7gsb/h6Oe/jbOvuEFNBQBs497hH340KTmK47kR2o3l2jNZvdR2iU/Urvx68smSqOt9xHHhw+rJ27vK47kR2qP02jbND582Gh8WE1xe8mP1G58+7KJ0+krji+tfEZCGi22k0AuAU4kcnmwlCkCnVDZcx/s1cl8maxApz164/MnDsdpJx6J/SrbMokwENfghd/9FqvOHYGv7NN5C9UO++Ir5wzBqhsewAvrnEXwMsW9fJI1E7wpU6Y0T/TKRxWVkAAJkAAJkEAyCHAdiWSME1W2lUBjLe699Fo8ov4C3wWHX3g1Jhzbva2RW/avfxWvv7UR2G2nlm2sIQESIAESIAESIIGkELA3eLn3PNl67kkgFQQ2Lw9uOqJy2zMQ5nyP/6kOxs5/sw2pNwYfLb0hGFT1nWDuG//e4qfxjWDRj04OBk37S/BRgZ6T9vlM0n3R1FrgyViAOdkWAKsAU3ItAFaBpkliW2BqNCcBLwTc7yO8tSkpMz7qbBuBjv1w8f98tOVZBfO8gvjzCmYO69GGmB1QOWA8fjX1HYzsuWPzPfgVHXvi+GUj8Kvvfw6VbfAc1dXHPcI+fETpC9f7iiP5kdrDmuKOJT9Su/HtyyZOp684SdKqyVmTTym4lkqrrzgabhqbUrDV6NDYSFrZTgIkkEuAtzbl8mAprQRKfmvTB1g2/Zs45aUz8MpH96C60szZ12Hl7O/hq+d3xEO3nru1Lq3AmRcJkAAJkAAJkEDaCXBBurSPMPPbQqDxRdx85DG45H+170uqxtj5i1p/VWLdYkyungTctRDXDe62fRQi6qW3BhkH5qFgs5nFksJvFpHK24NvP2IfmeN2WtuPyK043FyuhrhbJ5XT2Gf7mbflSMOAfVwChZ9LhjM3EiCB/AS4IJ2XO8TohATiCDQGHy76UVCFAcGkRe/mGja+EswaUhVUTVoUfJjbElty70nMZ+xjQSYfPow26T5jX3EkP1K7RquxkfxI7RofGhuJq8aHxsZXPpJeX3EkP1K7YZImraUcY4mtxFWjVWMj6dD4MDYavcaOGwlklYD7fYRXJPJPuFhLAm0jEHHlAVH1QrQWfwEQ7NlMAiRAAiRAAiRAAr4JuN9H+LC1b8L0V54EzDMSF52P86c/g7XYgNp7f4jRo0fH/IzH9GfebX0uuw3E+VMHYvmjf8Di2nVb/azDyvt+izv7noOvf65r631H9NQ8SCjZSO0mtMYmfOtVPrkaHz5sND4krZqcNXF82PjQWsp8JL0+mPjKJ01afTHxMT4SV41WjY0PrSaORq+x40YCJLCFAB+25pmQEQLr8fZz9+G+TSNxPRqx/u0XMWfOwpjcqzH2jE0x7VLTbqgecz1mLL4Ps8ZW4/gn6wEchlHTpuPJ+SegT/PD15IPtpMACZAACZAACZBA+RLgRKJ8x4bKfBLY+vrXi7f67H7xAgS24DNOjq/d0GfwGFxnfnLqWSABEiABEiABEiCB5BPgMxLJH0Nm0GoCTdjwXh3W7lSFqsqOAD7G68texic9DschVV1Q0Wq//ju69yT6j0CPJEACJEACJEACJBBPwP0+wmck4nmxNa0Egg+x4s5L8aUDT8MvXli7JcvGv2PhpUNxaJ/TceWiN7A5Ybn7uEfYhw+DTbrP2FccyY/UrtFqbCQ/UrvGh8ZG4qrxobHxlY+k11ccyY/UbpikSWspx1hiK3HVaNXYSDo0PoyNRq+x40YCJLCFAK9I8EzIIIFGrFl8Jb54/C/QeObluPln38FJvXYBgnX4+7MPYOYVl+H6Jcdi1rLbMKZPl7LgY/4CUFNT06xl3LhxOV9spXK+BIrdp76+HlVVVSh2HJtbW+JEabW+w/u2xLF+8vkw4xvezMrr4S9Gtk+cVmtj/UhlYyfZuO2F9onS6/p1y4XG0eYcF0ertT20uflFaS0HbVFabX14746HWw7b2mPXxi1bu/DetYkrG7ZcRyJMj8ckkEvAvSIB+x5c972wtp57EkgfgXeDRZMGBNhzfDD3zY1Oek3Bv5ffHHwBVcGQWa8EjU5rexU1n08f71H34cMwkt7F7iuO5Edq12g1NpIfqV3jw4yx5EfiqomjsZF0aHwYG0mvrziSH6k9bVo146Nh4sNGOgc0WjU2PrRqzgNjw40EskzA/T7CW5tyJ1osZYLAenzw1gdA117Yf+8dnIwr0HnvfXAQ6vHamo/R5LSySAIkQAIkQAIkQAIksIUAJxI8EzJIYHfsf3gv4LXnsaT2Yyf/Rqz565/xRxyMY3t1h3kEmxsJkAAJkAAJkAAJkEBLAnz9a0smrEk9gV3x2VO/geFXXYCJ5+2Bj77/DRx7cFfsEHyM+mUPY+a0GtRXX4pzB+1TVm9uSv2wMEESIAESIAESIIFEEeBEIlHDRbF+CFRghz7noObhdfjehZdj0lmzc9xWDpqIe26dgOO68npEDhgWSIAESIAESIAESCBEgBOJEAweZonAjqj60qX477+eiSkvvoLVb36AjR12QfcDD8IhfQ9Et51411+WzgbmSgIkQAIkQAIk0AoC9slz9ylsW889CaSVQNP6uuDFZ1cE7zYFQbDpjeCpmy4MjqysCgaceU1w/6oPAlNdLlvSPp+aN7WUC9ty0aoZ43LRqh27JOmlVu2oFmaXJK6FZUZrEsgmAfd3Ff/s2orJF7skn0Cw9llc+9Wj0O+U2Vi2dgPq/nANTrvkHqwZ2A+7Lr0WXxs+HU+saUxUouF1B6KESzZSu/GrsYmKb+s1PnzYaHxYTXF7yY/Ubnz7sonT6StOkrRqctbkUwqupdLqK46Gm8amFGw1OjQ2XJBOGi22k0AuAS5Il8uDpUwQ2IDa2aPQ94JXcd7MGlx/3u6Yf+pgXPDYYMxZ/WuMfPtGHHX0bzBw7uOYPWK/snjgmgvSzYw9M+MWmIrqaPvELe7l9rV9bL1btvXhvWsTVR4/fry46GCc1ii/VovbburdOqlcaJ8ovb7jROVYSByt1kIZ+NDm+ojSWg7aorTa+vBeMz5he3NcjD5hn4YtF6RzqbNMAtsJcEG6bF6JYtY5BN4M5o+tDnDANcHzG5qCptVzguFAgGNqghWbgyComxuMAoLe05YGm3L6tV/BvZSYT4mPBZl8+DDapNsZfMWR/EjtGq3GRvIjtWt8mDGW/EhcNXE0NpIOjQ9jI+n1FUfyI7WnTatmfDRMfNhI54BGq8bGh1bNeWBsuJFAlgm430e4snWWz4bM5v7PYO6o3lsnEpuD9xf+INgTlcFhU/8UfBwEQeOqWcEQVAZH3LQ8MPOKctjcD245aIrToPnyENe/lG3loPX9998PzBjPnTs3+OSTTyLTLwetkeLyNCRJL7XmGUAPVUni6iFduiCB1BNwv4/wGYntV2t4lBkCe6H66MOA1/+I+x94GL+7+2GsxUB84/hqdP7g//DArDvxGPpj2BE9E7Ugneb+X8lGajeniMZGOpU0PnzYaHxIWjU5a+JE2axfvx4nnXRSs4yRI0firLPOgqlr7RYVJ+xPspHajS+NTThmvmONDx82Gh/59IXrND582Gh8hHVFHUt+pHbj15dNlEZb7yOODx9GD5+RsKPCPQnoCPD1rzpOtEoVgS44ZOSluOJ3o3DVN4YDqMTB51+JswZ0xoqaH2Dk9a/huCmzMP7orqnKmsmUJ4F//etfWLJkyTZxDz74IExdnz59ttXxgARIgARIgATKkQAnEuU4KtRUdAIV3b+My+Y9gZP+sgLvdT4AA44+DFU7AA2DLsa9T/XGkC8cjD06VRRdBwOQQJcuXVpAyFfXwogVJEACJEACJNDOBDiRaOcBYPj2IlCBTrt3x6e6/Bv/+/hszL19LZo67In9+x+BowYNQCUnEe01MJmL27NnT9xxxx0YPXp0c+7m2NRxIwESIAESIIFyJ8CJRLmPEPUVh0DwFp6+agxOvmoBGlpEOALnzbkLNed+Bju1aGMFCfgnMGrUqOaJRE1NDcwxNxIgARIgARJIAgE+bJ2EUaJGzwQaseaJWzH2qj+j77hZeH71+1jfFCDY9BHqXn4IU09dh9u/fQ3urv3Ec1y6IwESIAESIAESIIH0EOCCdOkZS2aiJvAeFk8+Ccffdgzmr5yOYXuHL8wF2PjiLTiu/7WonLUYC8ZUoxxm21yQjgvSmbfSJGkhMvNxjNIbXgDM2LnlfHWujVtuax+t1rbGMf3N5up3y3E2UVrj+jQHzRO32H2sVhs/vHdzdsthW3vs2rhlaxfeuzZxZaOXC9KF6fGYBHIJcEG61L/hlwnKBLauI9F7WrA034pzXJAuFqFm4Sfp3fEaHz5sND4krQaG5Edq1/gw7+aW/PjQqtEi6dD4MDaSXl9xJD9Se9q0asZHw8SHjXQOaLRqbHxo1ZwHxoYbCWSZgLuOBK9I5E60WMoEgXVYNv10DJzYBTctn4OL++0Wynoz3nloIvqf8jBOnPs4Zo/YD+Xw7qYWfwEIKeZhOghwjNMxjsyCBEiABNJMwP1dVQ53baSZN3MrSwK74rNfG42z9nwQl5wxHtfc+QieWboMy/68CPNqJuLMs36B+uozce6gfcpiEqFF6GNBJh8+jF5pUSdfcSQ/UrtGq7GR/EjtGh8aG4mrxofGxlc+kl5fcSQ/UrthkiatpRxjia3EVaNVYyPp0PgwNhq9xo4bCZDAFgLhm8PJhAQyQqACO/Q+HT9/4F00XXg5Lht1d07elYMm4p5bJ+C4rh1z6lkgARIgARIgARIgARLYToATie0seJQpAjui6kuX4K7/OR1TVtRi9ZsfYGOHXdD9wINwSN8D0W0nXqzL1OnAZEmABEiABEiABAomwGckCkbGDiRQegLuPYmlV8CIxSbAMS42YfonARIgARJoKwH3dxX/7NpWouxPAmVCwMc9wj58GBzSfca+4kh+pHaNVmMj+ZHaNT40NhJXjQ+Nja98JL2+4kh+pHbDJE1aSznGEluJq0arxkbSofFhbDR6jR03EiCBLQR4RYJnAgkkgID5C4BZ9dhsce9Az9eeLz3JR1v72HfHFzuO1dmWOFFare/wvi1xrJ98Psz4hrcgCHImL7ZPnFZrY/1IZWMn2bjthfaJ0uv6dcuFxtHmHBdHq7U9tLn5RWktB21RWm19eO+Oh1sO29pj18YtW7vw3rWJKxu2XEciTI/HJJBLwL0iAfsuXPe9sLaeexIggfYnoPl8+niPug8fhpb07nhfcSQ/UrtGq7GR/EjtGh8aG4mrxofGxlc+kl5fcSQ/UrthkiatpRxjia3EVaNVYyPp0PgwNhq9xo4bCWSVgPt9hLc25U60WCIBDwSasG7xj9GjogJm5p7vp8fkxVjnIRJdkAAJkAAJkAAJkEB7EeBbm9qLPOO2E4EAmxvewIolL2Ll3/+Of63591YdlfjUgftinwP64rOH9mrjW5s6YLfBP0Nd8DMnxw+wbPo3MfDh4zH/8kEIL4PnGLJIAiRAAiRAAiRAAmVPgBOJsh8iCvRGYPPbWDpnKr59yS1Y0hDttfLIi/DL3/wU3zx0d48L0jWhYdlvMGEiMG3p+RhQyYuB0SPAFhIgARIgARIggSQQ4EQiCaNEjR4IbEL9wutw9gW3A2dOxX9/63gcsm8P7L3rDlt9b8JH79ThX68swm1T/gujvhZgl8enY8R+O3qIDaBhKWZOmIZVk+7CgwP28OOTXkiABEiABEiABEigHQlwItGO8Bm6hASaXsOCGffgb4dNwtP/74c4dreWq1ZXVe2HPv2OxJH7NGHFl2rwq8e/g9PGVKPt1w424s3H5uCGVSNwy13H8JamEg47Q5EACZAACZAACRSPQNu/IxVPGz2TgD8CTR9jzWv1wH8cioPyTCK2B+qIXQ/og0NRj9fWfIym7Q2tP2pajUd/NQ84dwS+sk/n1vthTxIgARIggaIS4Ktfi4qXzlNIgBOJFA4qU8pDoOOnUX3CYcD8+/GHlz9EkMekuSr4ECseeQiP4TCcUP1ptLxuEdUxur7p1T/h3sf+A9//+n/wakQ0JraQAAmQQLsT4IJ07T4EFJAwAlyQLmEDRrmtJdCIhhV34aKvfRe31/fFqed/Fcd+5mAcuPcuWx+o3ogP3ngNK599EDW/XwKccCOeuO8iDIy9eqHRsgG1s0eh770nYdWCMegTMXV3FyTL53nKlCnN1eYvZuFfdlI5ny/2QfOiU3EcyS0fgeJwc89HE9mtk8pp7OOOgIYB+7gECj+XDGduJEAC+QlwQbqsriDCvIMg2Bx8tOrh4OZLTw16o/mihLkwkfvT+9Tg0psfCl5es9EPscZXgllDqoKqSYuCD9vg0V0AJp8rHwsy+fBhtEmLOvmKI/mR2jVajY3kR2rX+NDYSFw1PjQ2vvKR9PqKI/mR2g2TNGkt5RhLbCWuGq0aG0mHxoex0eg1dtxIIKsE3O8jfNg6/4SLtakk0BGVfb6Ki24civE/XYN3330bdWvWb810Z3Tt8Sl0794VlZ0qvGW/5bamHjh38md5W5M3qnREAiRAAsUhwKsRxeFKr+klwIlEeseWmUUSqECnyr1QZX4OjDTy0NCEhjdexUvohTN7VnrwRxckQAIkQALFJGBud+RkopiE6TttBCLu2E5bmsyHBEiABEiABEiABEiABEjAJwFekfBJk75IIIdAB+w2+Geoi3xFVI4xCyRAAiRAAiRAAiSQKAKcSCRquCi21QSCBvzrpVV4Z5PWQ0fsuv8h6NPN08rW2rC0IwESIAESIAESIIGEEOBEIiEDRZltJND0Gu4/bxAu+d8GpaPeGDX3CdwxYl+lPc1IgARIgARIgARIIFsEOJHI1nhnN9uOh+M/H3wIFZd9DxfPacAZUy/DNw6JewB6B3Q/omt2eTHzxBEIr0Uyfvz4Zv1BwPvqEjeQFEwCJEACCSLABekSNFiU2nYCbWwGRQAAIABJREFUwbq/4Oenn4Grdr4Mf773Wzh0J3+vem27umgP5ktiTU1Ns8G4ceMwc+bMbcZSeZth6KDYferr61FVVYVix7EptSVOlFbrO7xvSxzrR+MjyiZOq+1jJhHmXLHlqLimXrJx2wvtE6XX9euWC40TlaPr1y2H42i1hvto4/ruE6XVd5yo/AqJY7VaX+G9Ox5uOWxrj10bt2ztwnvXJq5s9PKtTWF6PCaBXAJckC6rK4gw760EmoKPl04PjkZ1cP7cfwRNCeHiLgCTT7aPBZl8+DDapEWdfMWR/EjtGq3GRvIjtWt8aGwkrsaHj3PFVz6SXl9xJD9Su+GWJq2ac0nDxIeNxFWjVWPjQ6vmPDA23EggywTc3zG8IpE70WIpCwTsg9c77Y9+fbohCff3tfgLQBbGiTm2igDPlVZhYycSIAESIAEFAfd3DNeRUECjScoIVFRi388OwICETCK09MO3O0X1kWykduNXY2MWdYrbND582Gh8SFo1OWvi+LDRaI3jbtskLVK7homxkfT6iiP5kdrTplUzPhomPmykc0CjVWPjQ6vmPDA23EiABLYT4ERiOwsekQAJkAAJkAAJkAAJkAAJKAlwIqEERTMSIAESIAESIAESIAESIIHtBPiMxHYWPCKBsiXg3pNYtkIprN0J8Fxp9yGgABIgARJILQH3dwyvSKR2qJlY1gj4uEfYhw/DXbov2lccyY/UrtFqbCQ/UrvGh8ZG4mp8aDZJr9RuYmhsJL0aHz5sND7SpFUzPhomPmwkrhqtGhsfWk0cjV5jx40ESGALAV6R4JmQQQL/xurfTsaPVx6FH/3g6+i3R8eyZ2D+AsB1JKKHKe698FG9bB/7nntbjrI39a6NW87X17WRynFx4rRav1xHorA1Viy3KLa2PTy2bp1UjhtT69f1EdcnSmtcn9bE8dHHarW+wns3Z7cctrXHro1btnbhvWsTVzZ6uY5EmB6PSSCXgHtFAvZduO57YW099ySQPgL/DOaO6h3ggGuC5zckYyUJzefTx3vUffgw54v07nhfcSQ/UrtGq7GR/EjtGh8aG4mr8eHjXPGVj6TXVxzJj9RuuKVJq+Zc0jDxYSNx1WjV2PjQqjkPjA03EsgyAfd3DG9typ1osZQJAnuh/1eH4OD3luOF/30LG8xXL24kkAICzz33XHMWa9asSUE2TIEESIAESKDcCSRhLa5yZ0h9iSPQETt02w/9q+7EJUf/Hj8ZcDJOO3Qv5M6qu+DwC6/GhGO7Jy47Cs4mgTlz5mD06NHNye+1115YtWoV+vTpk00YzJoESIAESKAkBDiRKAlmBikvApuxZsVT+P3fGpplNSx7GHctcxVWY+wZm9xKlkmgbAnYSYQV+PLLL3MiYWFwTwIkQAIkUBQCuX+ELUoIOiWBciOwC/pdvMA8HxTz8wpmDutRbsKphwQiCQwfPjyyjQ0kQAIkQAIkUAwCvCJRDKr0mQwCwTr8/dlHsfDx5/DC62vR1GFP7N//CBw1aChO7Lc3+OFIxjBS5RYCV155Jerq6rBkyRJceOGFGDp0KNGQAAmQAAmQQHEJ2CfP3aewbT33JJBKAk31wVNXDA0qgea33Jjzf/vPEcF5c1YE68so8aR9PjVvaikXvGnTWk7nStrY8pwtnECSzoHCs2MPEsgeAfd3DG9tKu48jd7LkkAj1jxxK8Ze9Wf0HTcLz69+H+ubAgSbPkLdyw9h6qnrcPu3r8HdtZ+UpfooUT4WZPLhI0pfuN5XHMmP1B7WFHcs+ZHajW9fNnE6tW2SFqldm4+kx1ccyY/ULunU5quJI9lI7RqtGr2aOL5sJM0+4vjwYXRyQTpptNhOArkEuCBdLg+WMkHgPSyefBKOv+0YzF85HcP2Dt/EFGDji7fguP7XonLWYiwYU+28zal9AHFBuu2LjOUbgbgFpvLZmzrbxy6YZctR9uE+1sZHn3w+3DpbjtNqbbgg3fZzxTKJGy9rE8XWtlsfmvOg2H2itJaDNsvJMrBabX14b21snVu29eG9a+OWw7b22LWJKxu9XJDOkuOeBFoS4IJ02bsKxYxbENi6IF3vacHSTS0ag6BubjAKCHpPWxrka87To+hV7qXEfAF9LMjkw4fRJt3O4CuO5Edq12g1NpIfqV3jQ2MjcTU+fJwrvvKR9PqKI/mR2g23NGnVnEsaJj5sJK4arRobH1o154Gx4UYCWSbg/o7hytZZPhsym/uHwdJpJwTA8OCm5R86FDYFb8+/NKjCwcF5c/8RlMu61+4H1xFddkXNl4dyEZ02reV0rqSNLc/Zwgkk6RwoPDv2IIHsEXB/x/AZiZZXbViTegK74rNfG42z9nwQl5wxHtfc+QieWboMy/68CPNqJuLMs36B+uozce6gfVCRIBY+7hH24UODzFccyY/UrtFqbCQ/UrvGh9ZGqznOTtIrtfvS6iuO5Edqj2Nl2zQ+fNhofFhNcXvJj9RufPuyidPpK44vrXxGQhottpNALoHwzeG5LSyRQGoJVGCH3qfj5w+8i6YLL8dlo+7OybRy0ETcc+sEHNe1Y049CyRAAiRAAiRAAiRAAtsJcCKxnQWP0kwgeB+1L/wdG3pU4/B9K1GBHVH1pUtw1/+cjikrarH6zQ+wscMu6H7gQTik74HothMv1qX5dGBuJEACJEACJEACbSfAiUTbGdJDEgi89zxu+MopePyKpVg54VCsvvdKXLPw07jwhotw7FE98Zkk5ECNJEACJEACJEACJFBGBDiRKKPBoJQiEti8EesbgE9eexWv1u+Bf6x4BnNu74UvX1qPgzbku4WpI3besxv24JWJIg4KXZMACZAACZAACSSZACcSSR49atcT+NR/YPiYIzBn5jdwyLbXzP8JF/S/K8JHb4ya+wTuGLFvRDurSaC8CJh3e9vNHm95G6yt5Z4ESIAESIAE/BLggnR+edJbGRMIGlbikd8uwCsffYI3nvwNbnp4b4y6/DQcvlu+5yE6Y98TRuHMfnuURUZckG7b7C/veMQtMJW3Q4oXpLP5aphINm678e3WxZXtYmRxNvl85quTfLS1j1ZrW+OY/mZrSz5RWjV+3bjF7mO1Nift/ONqccuOeXPRtXHLrekT9mH0ckG6fBRZRwJbCHBBuuy98pcZtyDQECy/6aQAlRcF89/Z3KLVZ0Vj3V+C2ycNaV4kDKgKBk2aEyyt+3fBIdz3Nudz4GNBJh8+jDbp3fG+4kh+pHaNVmMj+ZHaNT40NhJXjQ+Nja98JL2+4kh+pHbDJE1aSznGEluJq0arxkbSofFhbDR6jR03EsgqAff7CK9IcIpJAkUi0PTmPHzryw/jiw/diDHVuwENKzHvp5dg5PIzsWrBGPTJdyEkQkuLvwBE2LGaBEiABEiABEiABIpFwP0+UsBXmWJJol8SSCOB9/DkzT/DgpHn4HQziTBbZTVG/GQyJr30S8x68j3vSftYkMmHD5OYtKiTrziSH6ldo9XYSH6kdo0PjY3EVeNDY+MrH0mvrziSH6ndMEmT1lKOscRW4qrRqrGRdGh8GBuNXmPHjQRIYAsBPmzNM4EEikFg3V/x6J3AuXd9FlunEVui7DYY19UtLUZE+iQBEiABEiABEiCBkhLgFYmS4mawrBBoeut1LK/vhb67v4nFsyfjuIoKVFQcjtHTH0VtQ1NWMDBPEiABEiABEiCBFBPgMxIpHlym1l4EmrBu8WWoPv4x9B20L46+/BZMHbwPOmAdVs7+HoY9dzKeum0E9ilgGu/ek9hemTEuCZAACZAACZBAdgm430cK+CqTXWjMPKUEgk9Qv+wRzJ7+Q4wbPR7Tn3kXjX97BDXzluPdzeZFS23d6tD53Gu3TiKMr91Qffo5GLngZ7iZz0iIcH3c86zxobknWvIjtZtkfdj40KrR4kOriSPp9RVH8iO1p01rKcdYYiudAxqtGhtJh8aHsdHoNXbcSIAEthDgFQmeCdkkELyHP//82/jmxN/jtWYCZgG6x3HjLrfgoJN+h/5TZuG3l38FVZ22L/KlB7X9isS5ixbiusHdtndtWonZQ4fh3jMfwoIx1bAzeTPDl7YpU6Y0m5h3nId/2UnlfH7ZB83vio/jSG75CBSHm3s+mshXX311CwH2M2Aa8vVx66RyPj/l1McFoNHGPi6BlueKxNG0cyMBEshPwL0iAfseXPe9sLaeexJIH4HNwfuLLguqcUBw6rQng388dW3QG72DUXP/GQSb/hksnDwoAAYFU59f2/rUP1wUTKoaEExa9G6uj8ZXgllDegdDZr0SNOa2xJY0n08f71H34cMkIr2L3VccyY/UrtFqbCQ/UrvGh8ZG4qrxobHxlY+kVxPHx7mvieNDqyaOZCO1m/GTtJZyjCW9PrSWMh+NXqOHGwlklYD7f7L9g2j+aQdrSSCVBNZi+aMLsHLP4fjWqC+ixy6hl5d12hcnjDkXQ/AiFi5/A42tzb+yN44a+m/c+ehfsS7so6EOq16qxgn9Pr3takS4mcckQAIkQAIkQAIkkBgCdkblzjBsPfckkD4C/wzmjuodoPe0YOmmINi0dNr2KxIm2bq5wSgg6D1tabCp1ck3Bh8tvSEYhJODaUu3XtlorAv+csOooPeYucEbhVyOCILmlbFbLaUdOibpr3rUWrwTxAfbUv1u8qG1eCRzPVNrLg+fpSSx9Zk3fZGAloD7fzKvSCRmykeh/gjsih599gXefgWv1m103DZizV//jD/iYBzbqzs6Oq36YgdUDrgE81ddBNx8LMw9hRUdh+DWxrPxyE2nFfTGJm1MHw8b+vCh0esrjuRHatdoNTaSH6ld40NrI2n2ocWHD0mnr3w1fjT5SHo1PnzYaHxIWn0x0WjR2Eh6NT4kG6ldw0TSyXYSIIGWBEL3dLRsZA0JpJPA7uh/2lk49b9+gMuvOAo9hq1BIxqxfu3rePHR+3HDRTWoP/hbGHl0FeRHoOMIdUBlnxMx4Q7zE2fHNhIgARIgARIgARJIHgFOJJI3ZlTcZgIV2OnQ0Zj5wDs457Sx+NLtWxy+fuGX8HtzePA5mH7HZJxctUObI9EBCZAACZAACZAACaSVAF//mtaRZV4KAk3YUP8ynn9+KV5avQYbUYlP9T0MRx17FPrsUV6TiBavW1Nk154m5rWqSXmFIrUW70zxwbZU574PrcUjmeuZWnN5sEQCJFA6Au7/yXxGonTsGansCHTAjnvuh0OOHoozzjkH55wzHF8Z2Bu7rn8P9fXv4IMNTWWnOE6Qj3uEffiI02jbfMWR/EjtVo+0l/xI7ca/L5u2atVoKSetUr6+8pHi+GIi+ZHaJZ22XfIjtWu4am2spqi9Dy0+fBh9ZpLGjQRIQE+AVyT0rGiZIgJBw0o8eNNUTP2v32JZQ77EzAJ1T+COEfvmayx5nfkLQE1NTXPccePG5Xwplcr5xBa7T319PaqqqlDsODa3tsSJ0mp9h/dtiWP9aHxE2cRpjeoTFdfUF7tPlF4pbljb+PHjm8/9QvpE5ez6CMfRag33aU0cH32itJaDNjc/q9XWh/fueLjlsK09dm3csrUL712buLLRm5SrqeEceUwCpSLgXpHggnTa913RLkUENgSvzflmUInKoPegs4JLLr82mDZtmvNzU3DP8jYsSOeZlvu6tXzupYWhTB/JRmrX+DA20isUfcWR/EjtGq2anDVxfNhIXDVaNTY+tGrYauL4OPc1cSS2Gh8+bDQ+JK2lHGNJrw+tpcxHo9fo4UYCWSXg/p/MiURWz4RM5711HYmqicHC9zcngoT7wS130Un6ZUytxTub2sr22WefbV5DZdWqVcUTudVzW7UWXWAoALWGYPCQBEigpATc7yN8RqJU14IYp4wI7Iw9Pr0H0KkLuuyYno+Aj3uEffjQDLSvOJIfqV2j1dhIfqR2jQ+tjaTZhxYfPiSdUr5z5szBMccc0+ymb9++qK2tjXQp6ZXaIx2HGjQ+fNhofIRkRR5KfqR249iXTaTIrQ0+4vjwYeTwGQlptNhOArkE0vMtKjcvlkgghsBeOHbsRJy/0yP47byX8MFm80dPbiRAAuVEYPTo0Tly7rvvvpwyCyRAAiRAAu1PgBOJ9h8DKig5gQrscOAJ+PZ/9sBvR/XDnjt02LLytFl9etvPIRj3UF3JlTEgCZDAFgLDhw/PQVFdXZ1TZoEESIAESKD9CXBBuvYfAyooOYFNqH94Ks6e+CAaUIUBJx+HQ/dyPwpdcNDu5bWWRMkxMSAJtCOBW265BXV1dViyZAkmTpyIoUOHtqMahiYBEiABEshHwP32lM+GdSSQMgLvYtlDC/C3Pb+Fu5bciLN774KKlGXIdEgg6QR69uyJF154ofkq4fXXX5/0dKifBEiABFJJgLc2pXJYmVQ8gc7osvsuwO4HoHfPLpxExMNiKwmQAAmQAAmQAAnkJcAF6fJiYWW6CQTYUHs3xg+bhU/dOAtXfvVA7FTmlyS4IN3M2FMyboGpqI62j10wy5aj7E29a+OW8/V1baRyXJw4rZJftz0ujs2jrX2i9Lp+3XJYGxek237uW05RXMPcosbQ+rDtxe5jtYbj2WNXi1u2duG9a+OWw7b22LWJKxu9XJDOkuOeBFoS4IJ0JX3bLoOVJ4H1wap7fhCcPKAqAKqCASefHYwaNcr5GRdMe/qdspHvvrc5nzBpYSjTR7KR2jU+jI30nntfcSQ/UrtGqyZnTRwfNhJXjVaNjQ+tGraaOD7OfU0cia3Ghw8bjQ9JaynHWNLrQ2sp89HoNXq4kUBWCbj/J/OKRMvJFmtST+BjvHjz6eh/ycKYTKsxdv4izBzWI8amdE0t/gJQutCMRALtSoDnfrviZ3ASIAESyCHg/p/MZyRy8LCQDQK7oN/FC8yq7jE/r5TNJEI7Jj4WZPLhw+iVFnXyFUfyI7VrtBobyY/UrvGhsZG4anxobHzlI+nVxDF6pU3yI7Ub/z60auJINlK7RquxkfxI7RofGhuJq8aHxsZXPhq9Rg83EiCBLQQ4keCZQAIkQAIkQAIkQAIkQAIkUDABvv61YGTskEgCjbW499JrsXD/MbhhwpF4994rcc0j9TGpdMHhF16NCcd2j7FhEwmQAAmQAAmQAAlklwCfkcju2Gcr88YXcfORx+Ann/tvrJ55HOr4jES2xp/ZJpaAez9uYhOhcBIgARJIAQH3/2Te2pSCQWUKCgId++Hi//kIH80chu7YEft8+XuYe/8zWL2+qeVzEutX46m7JuBLVTsiULguFxMf9wj78GF4SPcZ+4oj+ZHaNVqNjeRHatf40NhIXDU+NDa+8pH0auIYvdIm+ZHajX8fWjVxJBupXaPV2Eh+pHaND42NxFXjQ2PjKx+NXqOHGwmQwBYCvCLBMyGDBBqwbPopGDixL+bW3YIRVbl3+AX/uhdn7fcNLJ22FCsnDEBua/vgMn8BqKmpaQ4e9w50Y+C251Ps2rjltvax7453/brltsax/V2/btnahffWJkpr2NYe2z5RZVsf3kt93HbT162z5Tit1sbGlspxcaJ8FNonSq9Gm1k/wt3sZyCfjnx1mjjWRqu1rXFsTjZuVDkuTpTWuD6tieOjj9VqfYX3GgZhe3NcjD5hn0Yv15FwqbNMAtsJuFckzF9jmzf3vbC2nnsSSAeBTcHb8y8J9kTzRQZzoUH4OSA4bU5t0FgmyWs+n9L73E0qko3UrvFhbKR3sfuKI/mR2jVaNTlr4viwkbhqtGpsfGjVsPUVR/IjtadNaynHWGKbtnPWsOVGAlkm4H4fKYc/tm6f5vCIBIpGoBP2PvG7+PUPP8aDdZ/g/RVP4OFllRh0xlHYb2f3Dr8uqBp4CsZ8rRfclqLJo2MSIAESIAESIAESSBgBTiQSNmCU2wYCOxyEEdfehhHYsiDdw6sOxg9uvRHDundsg1N2JQESIAESIAESIIFsEuBEIpvjnvGsty5Id3HGMTB9EiABEiABEiABEmgDAd650QZ47EoCJEACJEACJEACJEACWSXAiURWR555kwAJkAAJkAAJkAAJkEAbCPD1r22Ax64kUCoCLV63VqrArYxj3sWelFcoUmsrB1nRjWwVkFphQq6tgMYuJEACXgi430d4RcILVjohgfYn4GNBJh8+NCR8xZH8SO0arcZG8iO1a3xobSTNPrT48CHp1ObrQ4vGh6RX48OHjcaHpFXDVhPHl42k10ccHz6MTjNJ40YCJKAnwCsSela0JIF2I8AF6WbGsg8vKGUM3XK+ztbGLphly/lsbZ1r45atXXjv2khl0zfKJk5rVB+rxW2Pi+OrT5ReV4tbLoU2N0et1vbQptVaDtqitNr68N4dd7cctrXHro1btnbhvWsTVzbnQVKupoZz5DEJlIqAe0WCC9JleVUR5p4YAu4CMPmESwtDmT6SjdSu8WFspEWofMWR/EjtGq2anDVxfNhIXDVaNTY+tGrY+ooj+ZHa06a1lGMssU3bOWvYciOBLBNwv49wIpHls4G5F5dA4yvBrCFVeVbQPiOYtWp9QbHdD25BndvBWPPloR1k5Q1JrXmxeKkkWy8YWzgh1xZIWEECJFAiAu73ET4jUaprQYyTPQINdVj10jGYtWq9mbCHfn6HMX128s7Dxz3CPnxoEvMVR/IjtWu0GhvJj9Su8aG1kTT70OLDh6RTm68PLRofkl6NDx82Gh+SVg1bTRxfNpJeH3F8+DA6+YyENFpsJ4FcApxI5PJgiQQ8EWjCuqWP404chAM+3dmTT7ohARIgARIgARIggfIhwIlE+YwFlaSKwEa89fqrqD/8IPSs5McsVUPLZEignQiYhxzNz9VXX928N8fcSIAESKA9CfCtTe1Jn7FTTOA9LJ58Er751im4GPfhR3NeBnAYRk27ChefMwwDqgq7StHiLQkpJsfUSIAE4gnw/4N4Pm1pTdIaHW3Jk31JoLUE3P9/+KfS1pJkPxKII9D0Hl5f/gH67vMFjP7NS1ufj3gOP+m1FBPOvhXLGpriereqzcc9wj58GPHSfca+4kh+pHaNVmMj+ZHaNT40NhJXjQ+Nja98JL2+4kh+pHbDJElajV5pk3KW2o1/HzYSV19xfGiVmLKdBEigJQFOJFoyYQ0JtJ1Ah2qMefRVPPGzE1C17VO2G/p85Sv43Kpp+PHvauF/KtF22fRAAiRAAiRAAiRAAloCvLVJS4p2JOCDQNNKzB46GJf1vwsrrxuM3bb61NzrPGXKlGZrs1hS+K98UjmfbPZB86JTcRzJLR+B4nBzz0cT2a2Tymns446AZWCekTD/H9iyaxcuuzZuOWxrj10bt2ztwnvXxi2Hbe2xa+OWrV1479q45bCtPXZtNGXbl3sSIIFcAu6tTVxHokTv3WUYEmgmsHVtiapJi4IPC0Divrc5X1dpYSjTR7KR2jU+jI30nntfcSQ/UrtGqyZnTRwfNhJXjVaNjQ+tGra+4kh+pPakafXx/4GGiQ+btJ2z5lzhRgJZJuD+/8MrErkTLZZIwAuBptrZGNr3l+i/aCGuG9xtu891izG5ehJwl1O/3SLvUYu/AOS1YiUJkEAWCPD/gyyMMnMkgfIk4P7/s+3u7fKUS1UkkEwCHfqMwM+mfRp33vEwVm57sHodVt73W8wd+mNcPCg0ufCUoo+HDX34MOmEbxnKl56vOJIfqV2j1dhIfqR2jQ+NjcRV40Nj4ysfSa+vOJIfqd0wSZJWo1fapJylduPfh43E1VccH1qNFo1eiT3bSSBLBDiRyNJoM9cSEtgDA75/G+YPfxfX9um49Z3vZ+A3OAeP3HQa9uEnr4RjwVAkQAIkQAIkQALFINCpGE7pkwRIAECHKgwYMQF3mB8CIQESIAESIAESIIGUEeAzEikbUKaTTgLuPYnpzJJZkQAJSARqa2vRt29fPPvss/jiF78ombOdBEiABLwScL+P8AYLr3jpjATaj4CPe4R9+DAEpPuMfcWR/EjtGq3GRvIjtWt8aGwkrhofGhtf+Uh6fcWR/EjthkkStC5fvrx5EmH0HnPMMZg3b545zLtJOUvtxqkPG4mrrzg+tBotGr15gbOSBDJKgFckMjrwTDtZBMxfAGpqappFjxs3LucXvFTOl2mx+9TX16OqqgrFjmNza0ucKK3Wd3jfljjWj8ZHlE2c1qg+UXFNfbH7ROmV4pZCm8tFq7U9tFmtq1evxrRp02wREydORK9evbaV21Nb1Jharjkitxai+uSztXXF6BP2afSadSa4kQAJ5CfgXpHgOhJZfhkwc08MAfe9zfmE+3jnuw8fRpv07nhfcSQ/UrtGq7GR/EjtGh8aG4mrxofGxlc+kl5fcSQ/UrthkgStM2bMCMz/BfZn4sSJRnreTcpZajdOfdhIXH3F8aHVaNHozQuclSSQEQLu9xHe2pR/wsVaEiABEiABEigrAmeffTYuvPDCZk3Dhw/HxRdfXFb6KIYESCB7BDiRyN6YM2MSIAESIIEEEujatStuu+22ZuUPPPAAevbsmcAsKJkESCBNBDiRSNNoMhcSIAESIAESIAESIAESKBEBriNRItAMQwIkQAIkQAIksJ2AeWjTbuPHj28+DALzCAg3EiCBpBDgRCIpI0WdJEACJEACJJAiAnbS0OItMCnKkamQQNoJ8PWvaR9h5pcKAkn7RWvexZ6UVyhSa/E+ImRbHLZJ+v9Acw4kKZ/ijCi9kkByCLifVz4jkZyxo1ISiCXgY0EmHz5iRW5t9BVH8iO1a7QaG8mP1K7xobWRNPvQ4sOHpFObrw8tGh+SXo0PHzYaH5JWDVtNHF82Gr2SjaRFatcwMTZm4sONBEhAT4BXJPSsaEkC7UbA/AWAC9JF4w8vKGWs3HK+ntbGLphly/lsbZ1r45atXXjv2khl0zfKJk5rVB+rxW2Pi+OrT5ReV4tbLoU2N0et1vbQ5mo1zxOY/w/KgZurzS1brrY+vLf64/IJ25tj28fWu2VbH967NnFlozcpV1PDOfJNEbgDAAAWqklEQVSYBEpFwL0iwQXpMrKACNNMNgF3AZh82fhYkMmHD6NNWtTJVxzJj9Su0WpsJD9Su8aHxkbiqvGhsfGVj6TXVxzJj9RumCRJq4//DzRMfNhIXA37cspHo9do5kYCWSXgfl55RaJUUzjGIYE2EGjxF4A2+CpFV8190aXQoYlBrRpKrbMh29Zxk3ol6f8DzTmQpHyksWE7CaSdgPt55TMSaR9x5pcZAj7uEfbhQwPcVxzJj9Su0WpsJD9Su8aH1kbS7EOLDx+STm2+PrRofEh6NT582Gh8SFo1bDVxfNlo9Eo2khapXcPE2JiJDzcSIAE9AU4k9KxoSQIkQAIkQAIkQAIkQAIksJUA15HgqUACJEACJEACCSBgbimwmz22azHYeu5JgARIoJQEOJEoJW3GIoGMEEjSW0+otXgnJdn6ZZvESUOSzgG/o0VvJJANAry1KRvjzCxJoKQEknSfMbUW79Qg2+KwTQvX9evX45ZbbmmGZPamzI0ESCBZBDiRSNZ4US0JkAAJkAAJpILAggULcNFFFzXnYvazZs1KRV5MggSyRICvf83SaDPXxBIw90NzQbro4YtbYCqql+1jF8yy5Sh7U+/auOV8fV0bqRwXJ06r5Ndtj4tj82hrnyi9rl+3XAptbo5are2hTau1HLRFabX14f3q1asxbdq0bVUTJ05Er169tpXzHbjniltuTZ+wD3Me8HasfBRZRwJbCLivf+WCdFldUYR5J4qAuwBMPvE+Fo/y4cNokxZ18hVH8iO1a7QaG8mP1K7xobGRuGp8aGx85SPp9RVH8iO1GyZp0lrKMZbYxnGdO3du82J05v838zNjxgwjPe8mxZHajVONTZzevMJYSQIZI+B+H+EVCU4xSSABBFr8BSABmimRBEiABCQC8+bNw8iRIzFjxgxccMEF2HnnnaUubCcBEmhHAu73ET4j0Y6DwdAk4JOAjwWZfPgwOUkPg/qKI/mR2jVajY3kR2rX+NDYSFw1PjQ2vvKR9PqKI/mR2g2TNGkt5RhLbCWuI0aMMHLx3e9+N3YSIcWR2jVMjI2kt1ks/yEBEthGgBOJbSh4QAIkQAIkQAIkQAIkQAIkoCXAiYSWFO1IgARIgARIgARIgARIgAS2EeAzEttQ8IAEypeAe09i+SqlMhIgARIojAD/fyuMF61JoD0JuJ9XXpFoz9FgbBLwSMDHPcI+fJiUpPuMfcWR/EjtGq3GRvIjtWt8aGwkrhofGhtf+Uh6fcWR/EjthkmatJZyjCW2ElejVbNJcaR2E0Nj40uvJifakEAaCPCKRBpGkTmknoD5CwDXkYge5vB74I2VW87X09pErR8Q18e2WR+2nG/v2khl4yPKJk5rVB+ryW2Pi+OrT5ReV4tbLoU2N0et1vbQptVaDtqitNr68N6O+/jx45v/f7PlsI177Nq4ZdfelF2buLI5D7iORD6KrCOBLQTcKxJcRyJj7/9luskk4L63OV8WmnekSzZSu4mrsZHexa7x4cNG40PSqslZE8eHjQ+tpcxH0uuDia980qTVFxMf4yNxNVp9/P/mQ6vRotFr7LiRQFYJuJ9XTiSyeiYw7xIT+HfwxtzvBFVVPwoWfdhYcGz3g1uwgxJ3SNIvY2ot3slBtsVhmzau5fT/W5LYFufsolcSiCfgfl75jASvVZFACQg0vfkQpnz3VtQXMZbm/l/JRmo38jU2UpoaHz5sND4krZqcNXF82Uh6fcTx4UPSqeHqy0aTj6RX48OHjcaHpFXDTRPHl41Gr2QjaZHaNUwkDWwnARJoSYATiZZMWEMCfgk0vIzbf/xzrO47wK9feiMBEiABEiABEiCBdiTAiUQ7wmfoLBD4AMtm/hCXdRqHH5/dKwsJM0cSIAESUBEwD22aH7OFj1WdaUQCJFAWBDiRKIthoIh0EmhCw7LfYMINB+CWq4dj/47pzJJZkQAJkEBrCJjnrM2PeSOdPW6NH/YhARJoPwKcSLQfe0ZOO4GGpZg54WmcPH8qRuzTOe3ZMj8SIAESIAESIIGMEeiUsXyZLgmUhkDTPzDvkm/j4ZN/ifkD9gCwoTRxGYUESIAESIAESIAESkSAC9KVCDTDZInARrw57/s4ckZvzJ9/CQZUmgt/G1A7exT6XnYQFq2cisG75V4MtPcJZ4kScyUBEiCBciSwZWmLclRGTSTQ/gTM95XwZ4QTifYfEypIG4GmlZg9dDAueCzqZa9VGDJrMRaM+f/t3X9sG+Udx/GPA6sAZd00MRSbCkUlaphoUaVVReqq0ZYuYdoqISZAYjTpwh8ddH+yZA0d+wMG69J1oIE2DTkrayW0TsnKxh9rS0qRukmtEqkjQ61DhDKR2hWrGEkjtalkP9M5dno+28n56ovt87tSZd/5vs89z+vrnP31/bpHueVEcQjnH27xJavjlVrqL3315z1TS66WQC31l776856ttfeBfwq0jEBxAef2h0KiuBWvIFBGgYX3SCy2Iucf7mLLV/r1WuovffXn3VJLrpZALfWXvvrznq2194F/CrSMQHEB5/bH7Q+ixVvkFQQQQAABBBBAAAEEEKg7AQqJuks5A0YAAQQQQAABBBBA4MYFOLTpxg1pAQHfBZy7En1fYR2tAFt/ko2rP65Wq9hi658ALSOwsIBz+8MeiYW9eBUBBBBAAAEEEEAAAQQKCFBIFEBhFgIIIIAAAggggAACCCwsQCGxsA+vIoAAAggggAACCCCAQAEBCokCKMxCAAEEEEAAAQQQQACBhQUoJBb24VUEqkLAfhfJquhQgDqBrT/JxNUfV6tVbLH1T4CWEShNgEKiNC+WRgABBBBAAAEEEEAAAUkUErwNEEAAAQQQQAABBBBAoGQBComSyQhAYIkEUgmNvNmjzaFQ+rrxoVC7evrf0Uji2hJ1oFpXc02JkYPq2RzJuES0uecNvT2SUGrBLruLSyXO6M2e9kzbIYU296j/7REl7I2nzqu/Pbv+bH6sx8fUP3Z1wV7U2ouuPAoMquS4mTPat/kb6jlxydGau7w5gqpusmSPzAhKjivqeFVj/Y9df1/Pb1ciau8/v8jfTtVxLtwhr9tOV3HTGjvRb9v+hBTp/LWOj03n9KnkvOVEM4FA7QhQSNROruhpXQlc04UjP9e2A9KO4biSxigZf15N7+/WtldOKfcjq65glLrwjvZsOyTtOKJ40sgkR7S36ZSe3vYbnZy2f9vPdXEVl/qPjux5Rgf0pIbjszJmVvG9d+n9p3fqlZO2L7gzccVGNyoau5I+Xt06Zn3u/2F1rbold8W1POXWwznGUuNm/q03X3hZfzk562zJc77zGqrkjFI9sn0tNW4BR2lGk7ELaoueS29Prr9n4zradU+ADk/wuu10E3dNFwZ7tenJ99W0d2TOMRnXkbVn1bmpV4MXMj/ylJq3bL55RKAWBUzm39z5W9kpHhFAoKICyXMm2na3aYueM0lbR5KxqGkL7zZDU/a5tgUC//SKiUUfNWqLmpidIO21wXQP/beIgLu4tK8eNdHYFVs7c7Hh7iEzlZ6bNFNDu024DvLgzsNGlXnqPm7WxIf/aLo7XjWnh39v2vR1Rw7d5S2/B9U1x71Hbr/dxy3maIyZGjLdYadv7voCMeV12+kmLr1M2FzfFmTEHPPd5y0Q4gyizgSc9QJ7JGqx+qPPwRdI/+L9Za1tvj3nl8KGpmat1TEdHf4s+AYFR2j9qvqxwmub1WTfejXcrua1szp49IMie2vcxKU0Mzmu0XCLmpuW2da+TE3NLdLBdzWc3uNxTRcnxpVY06IVjfZO2EIC8dSth3Ow7uNSY4e049mP1f6LH2rdF29yNqS5X9G95LtAUxWb5d4jt4vu4xZ3lFIXJ3Q2sVKtKxpzVxO0Ka/bTjdxDfeo62hc8b1btLyAW+LshC6m3OetQBPMQqDmBIL8KVhzyaDDCGQF5j70s1POx7jOTlwK1jHNziEWm05d0sTZeLFXNfdBXuBlV3GZAqFAeHpWYlwTF61DFzJFSdMnGvzBmswx52vUuW8wYOevuPVwgrmPa4h8Vwf+9lNtCdsLN1t7rvJmW74qn7r3yO2++7hFHZX9cnurPh3cqUjm/IhI5z4NLnpuUW6vqn3K67bTa9x1j9vU9vgGtTS4z9v1WJ4hULsCFBK1mzt6HliBzId+YMd3AwNL/2qYKL0BV3FzBcKijae/3H6u1js3qPMPo5lzI/6h51YO69knXtfITPHzNBZtu6oWcOmR1+cS4hrvUHihvTqu8pbXgSqbUYJHTs9LiFvMUZkvt60rtb7zDcXT5/QkNfbcSp1+9hntH/k8Z821O+F12+k1zpKyzq14TXtGH9LO9pVqyPzQULuG9ByB0gQoJErzYmkEEKh3gfThDeN676VvKTy/BV2uVVu3an2sT72Hx+pzb1G9vy+qevy3aFXXYZn3fmbb+9OgxlXfVPv6T/Tj3kGNBaX+XdI8pDRz/i31/ugj7Ti0Ww/fWWTP2pL2iZUhsLQC8x+DS7ta1oYAAsUFGtS4okVrii9Qv680RtS6Jlz6+F3FNWpF68rS285GpNchjcbimsnOq+lHrx5e4wpgucpbgbiqmuXVw2tcKYPPrGN0XJOB2JPmddvpJc4qIg5q15Z90ou/Uu+WOzPnsy1F3krJMcsi4K/Azf42T+sIIOBFIH1SddHvy5G8k7C9rKMmY9InVUeKdj3vJOzskq7ilknNLSrKnncSdrbxoD7OnWReuofXuAKOrvJWIK6qZnn18BpXVYNf8s543XaWFndNiTNv6CcP/0568S293rVa109hJ29LnnRWWFEB9khUlJ+VI1BEIP1L7Od5J1XXzZVXirBIc7/25Z1UnTlvYU1rxPaBbm/ETVzmV8n5k6qz8ZnjyzNXaUqN9as9tC7/xmnp4/kj2t5+X8ErumRbq51Hdx754/Eal9+S93wXaqtS87x6eI0rMM7MDRQjPSccVzWbOw8jvH2r1i0PyNcBr9tOt3GpCzrRu02R+/+qptf+7CgiLPsy5q1AKpmFQNUJZC9/67wubHY+jwggUAmBWTM5sMuEw10mei5z94L4KbO/Y3X+Ncwr0b0KrjM5OWC6wqtNR3TUXLb6kYyb0/s7Fr2vg6u45IQZ6Fptwh0HzLnL1o0qZk389GumI+f6+/8zw33fsS1jdWLKnIt2mbu7Bsyk/f4WFXQqy6pdeRRYk4e4uWvv59/nwFXeCnShqmZ58Ej330NcYcekuTy832yybU+MSZrL5w6Yjrt3mYHJ2ariurHOeN12uomb+9uXVpuugYmce/zk9NlD3nLimUCgigWc9YJ1xZH0P+cL2fk8IoBAhQQux8xQtNtskoz192l9eHX0DZjheJA+9L3YTpnYUNR0bwpnXGTCHX1mYDh+/YM9c4Mo5dw0zkWc9eUqNmSi3W3zbSvcYfoGhk3cXiAk42Z4oM90hLO5aTPd0SETSxcfXsZUrTFuPDI3jcu5mZybuNwxF/4CbC3jJm+5bVXflBsPvx2tm9YNmL6O1Zn3dths6o6aodjcDxXVZ3YDPXKx7Zx7vyn3h5lF4rIxc9vj7N++7XF+e+Mm3zcwPkIRqKCAs14IWX2xdpOEQqH0ZQyrbpcJHUIAAQQQQAABBBBAAIGKCzjrhYAcFFlxVzqAAAIIIIAAAggggEBdCVBI1FW6GSwCCCCAAAIIIIAAAuURoJAojyOtIIAAAggggAACCCBQVwIUEnWVbgaLAAIIIIAAAggggEB5BCgkyuNIKwgggAACCCCAAAII1JUAhURdpZvBIoAAAggggAACCCBQHgEKifI40goCCCCAAAIIIIAAAnUlQCFRV+lmsAgggAACCCCAAAIIlEeAQqI8jrSCAAIIIIAAAggggEBdCVBI1FW6GSwCCCCAAAIIIIAAAuURoJAojyOtIIAAAggggAACCCBQVwIUEnWVbgaLAAIIIIAAAggggEB5BCgkyuNIKwgggAACCCCAAAII1JUAhURdpZvBIoAAAggggAACCCBQHgEKifI40goCCCCAAAIIIIAAAnUlQCFRV+lmsAgggEBpAqmxfrWHQgo5/0c6te/4mGYWay51Xv3t31f/2NXcJadPqCdSoF3HeiI9JzSdG8kUAggggECVCFBIVEki6AYCCCBQfQIpzUyOa1SPKhq7ImNM5n9Sl09s0WjnE3rhxKWFuz0TV+wLD2pjyy25yy3for3xbHtGZmpI3WEp3D2kqfn1GMX3btHy3EimEEAAAQSqRIBCokoSQTcQQACB6hP4TMNHjykRblFz0zJb9xrUuOp+PbAmroNHP1hgj0FK08Mn9eEjG9TCp43Nj6cIIIBAMATYtAcjj4wCAQQQKL9A6pImzsYV3r5V65YX+ri4TWtaI2osumarEPlUj2xsVqHoomG8gAACCCBQEwJs22siTXQSAQQQqICAdVjSqPKLhZkxHd//svZc266eb68sXiRMf6CjH67PP6ypAkNhlQgggAAC5Re4ufxN0iICCCCAQBAEUhcndDaR0LGnvqabnnKOyDpvokdbwvZDnuzLWIc1vauBe7fqOX6yssPwHAEEEAiMAJv3wKSSgSCAAALlFLiq8VN/17G8E62NTDKu0/tv1Z6dv9XITKrISq/p4sRn+l77fZwsXUSI2QgggECtC1BI1HoG6T8CCCDgi8CMJmMfS20P5R+a1BDW+qc6tT3Wp97DYypYSqQmdGrwDrWv+4ovvaNRBBBAAIHKC1BIVD4H9AABBBCoPoHsidZrm9Xk4ZMiNf5PDd67qchJ2tU3XHqEAAIIIFC6gIePh9JXQgQCCCCAQG0JWIXAn44VONE6PYyUZj76l84kNurxgldksg6LOqN7OayptpJObxFAAIESBSgkSgRjcQQQQCD4Atkb0UW0tvl2x1WZpjV2/FXt2tavu6LP67FVjhvNpXGsw6Kk1hXFLwwbfENGiAACCARfgEIi+DlmhAgggECJAtaJ0uNKaES/fPCrCoVCtv9fUutLF/XAoQG93rW68D0kuOxrid4sjgACCNSmQMgYY6yuWx8Umae1ORJ6jQACCCCAAAIIIIAAAr4JOOsF9kj4Rk3DCCCAAAIIIIAAAggEV4BCIri5ZWQIIIAAAggggAACCPgmQCHhGy0NI4AAAggggAACCCAQXAEKieDmlpEhgAACCCCAAAIIIOCbAIWEb7Q0jAACCCCAAAIIIIBAcAUoJIKbW0aGAAIIIIAAAggggIBvAhQSvtHSMAIIIIAAAggggAACwRWgkAhubhkZAggggAACCCCAAAK+CVBI+EZLwwgggAACCCCAAAIIBFeAQiK4uWVkCCCAAAIIIIAAAgj4JkAh4RstDSOAAAIIIIAAAgggEFwBCong5paRIYAAAggggAACCCDgmwCFhG+0NIwAAggggAACCCCAQHAFKCSCm1tGhgACCCCAAAIIIICAbwIUEr7R0jACCCCAAAIIIIAAAsEVoJAIbm4ZGQIIIIAAAggggAACvglQSPhGS8MIIIAAAggggAACCARXgEIiuLllZAgggAACCCCAAAII+CZAIeEbLQ0jgAACCCCAAAIIIBBcAQqJ4OaWkSGAAAIIIIAAAggg4JsAhYRvtDSMAAIIIIAAAggggEBwBSgkgptbRoYAAggggAACCCCAgG8CN9tbDoVC9kmeI4AAAggggAACCCCAAAIFBeYLCWNMwQWYiQACCCCAAAIIIIAAAgg4BTi0ySnCNAIIIIAAAggggAACCCwqQCGxKBELIIAAAggggAACCCCAgFPg/3YNxOzcU6nlAAAAAElFTkSuQmCC"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Draw on the graph the line of best fit for the data.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Write down the time taken for one oscillation when <em>B </em>= 0.005 T with its absolute uncertainty.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A student forms a hypothesis that the period of one oscillation <em>P </em>is given by:</p>
<p>\[P = \frac{K}{{\sqrt B }}\]</p>
<p>where <em>K </em>is a constant.</p>
<p>Determine the value of <em>K </em>using the point for which <em>B </em>= 0.005 T.</p>
<p>State the uncertainty in <em>K </em>to an appropriate number of significant figures.<span class="Apple-converted-space"> </span></p>
<div class="marks">[3]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the unit of <em>K</em>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The student plots a graph to show how <em>P</em><sup>2</sup> varies with \(\frac{1}{B}\) for the data.</p>
<p>Sketch the shape of the expected line of best fit on the axes below assuming that the relationship \(P = \frac{K}{{\sqrt B }}\) is verified. You do <strong>not </strong>have to put numbers on the axes.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State how the value of <em>K </em>can be obtained from the graph.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>smooth line, not kinked, passing through <span>all</span> the error bars.</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>0.84 ± 0.03 <strong>«</strong>s<strong>»</strong></p>
<p> </p>
<p><em>Accept any value from the range: 0.81 to 0.87.</em></p>
<p><em>Accept uncertainty 0.03 </em><strong><em>OR </em></strong><em>0.025.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(K = \sqrt {0.005} \times 0.84 = 0.059\)</p>
<p><strong>«</strong>\(\frac{{\Delta K}}{K} = \frac{{\Delta P}}{P}\)<strong>»</strong></p>
<p>\(\Delta K = \frac{{0.03}}{{0.84}} \times 0.0594 = 0.002\)</p>
<p><strong>«</strong><em>K =</em>(0.059 ± 0.002)<strong>»</strong> </p>
<p>uncertainty given to 1sf</p>
<p> </p>
<p><em>Allow ECF </em><strong><em>[3 max] </em></strong><em>if 10T is used.</em></p>
<p><em>Award </em><strong><em>[3] </em></strong><em>for BCA.</em></p>
<p><strong><em>[3 marks]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\({\text{s}}{{\text{T}}^{\frac{1}{2}}}\)</p>
<p> </p>
<p><em>Accept </em>\(s\sqrt T \)<em> </em>or in words.</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>straight <strong><em>AND </em></strong>ascending line</p>
<p>through origin</p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>\(K = \sqrt {{\text{slope}}} \)</p>
<p><em><strong>[1 mark]</strong></em></p>
<div class="question_part_label">d.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.iii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="specification">
<p>An apparatus is used to verify a gas law. The glass jar contains a fixed volume of air. Measurements can be taken using the thermometer and the pressure gauge.</p>
<p style="text-align: center;"><img 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"></p>
<p>The apparatus is cooled in a freezer and then placed in a water bath so that the temperature of the gas increases slowly. The pressure and temperature of the gas are recorded.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The graph shows the data recorded.</p>
<p><img src="data:image/png;base64,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"></p>
<p>Identify the fundamental SI unit for the gradient of the pressure–temperature graph.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The experiment is repeated using a different gas in the glass jar. The pressure for both experiments is low and both gases can be considered to be ideal.</p>
<p>(i) Using the axes provided in (a), draw the expected graph for this second experiment.</p>
<p>(ii) Explain the shape and intercept of the graph you drew in (b)(i).</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>kg m<sup>–1 </sup>s<sup>–2 </sup>K<sup>–1</sup></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>i</p>
<p>any straight line that either goes or would go, if extended, through the origin</p>
<p> </p>
<p>ii</p>
<p>for ideal gas <em>p</em> is proportional to <em>T</em> / P= nRT/V</p>
<p>gradient is constant /graph is a straight line</p>
<p>line passes through origin / 0,0 </p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>A student measures the refractive index of water by shining a light ray into a transparent container.</p>
<p>IO shows the direction of the normal at the point where the light is incident on the container. IX shows the direction of the light ray when the container is empty. IY shows the direction of the deviated light ray when the container is filled with water.</p>
<p>The angle of incidence <em>θ</em> is varied and the student determines the position of O, X and Y for each angle of incidence.</p>
<p style="text-align: center;"><img 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"></p>
<p>The table shows the data collected by the student. The uncertainty in each measurement of length is ±0.1 cm.</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>(i) Outline why OY has a greater percentage uncertainty than OX for each pair of data points.</p>
<p>(ii) The refractive index of the water is given by \(\frac{{{\rm{OX}}}}{{{\rm{OY}}}}\)when OX is small.</p>
<p>Calculate the fractional uncertainty in the value of the refractive index of water for OX = 1.8 cm.</p>
<div class="marks">[3]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A graph of the variation of OY with OX is plotted.<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxQAAAHNCAYAAACHLT1fAAAgAElEQVR4AezdD3BV133o+x8kkzodQtLUt8NRaM1zeMhtQ0IDcdrE7z4QDtjX5tXj+k8amz8V6UtM/OfWY6MHJr4zMY4r44uvDWmTuFAsyP+Y4tqZFCdSSUvvTAhqcXBjpOfx4AZ0PDc0MbImtunT2W+WpC2vs7XX+S2JdbbO2ft7ZmztP7/9W7/1WQdtFmcvaUYURZHwQgABBBBAAAEEEEAAAQSmIDBzCtdwCQIIIIAAAggggAACCCAwIsCEgjcCAggggAACCCCAAAIITFngrfGVM2bMiDf5igACCCCAAAIIIIAAAgikCiRXTIxPKMwJM6lIBqRm4SACCCCAAAIIIIAAAggUSsA1V+CRp0K9DegsAggggAACCCCAAAJhBZhQhPUkGwIIIIAAAggggAAChRJgQlGo4aazCCCAAAIIIIAAAgiEFWBCEdaTbAgggAACCCCAAAIIFEqACUWhhpvOIoAAAggggAACCCAQVoAJRVhPsiGAAAIIIIAAAgggUCgBJhSFGm46iwACCCCAAAIIIIBAWAEmFGE9yYYAAggggAACCCCAQKEEmFAUarjpLAIIIIAAAggggAACYQWYUIT1JBsCCCCAAAIIIIAAAoUSYEJRqOGmswgggAACCCCAAAIIhBVgQhHWk2wIIIAAAggggAACCBRKgAlFoYabziKAAAIIIIAAAgggEFaACUVYT7IhgAACCCCAAAIIIFAoASYUhRpuOosAAggggAACCCCAQFgBJhRhPcmGAAIIIIAAAggggEChBJhQFGq46SwCCCCAAAIIIIAAAmEFmFCE9SQbAggggAACCCCAAAKFEmBCUajhprMIIIAAAggggAACCIQVYEIR1pNsCCCAAAIIIIAAAggUSoAJRaGGm84ioAtUykfk8Y6VMmPGDJkxo0WWdeyV3vI55cJzUu7dKx3LWqzrHpMne8tSUa7kNAIIIIAAAgg0twATiuYeP6pHIKzA0BHZ/okN8g8f/rIMR5FE0UnZ9+EfyqpPfEF6h9xTg8rpp2XLqn0i6w7IwHAk0XCvdM45LLes2iGHBt3XhS2ebAgggAACCCAwHQJMKKZDnTYRaEiBigweOSDb+1bITZf/pox+c3ibvOfya2V131fkm0d+7qj6dXnh4Ndl98IbZf3qS6VkLpxZkkvv2CRbF/5ADh51XedIx2EEEEAAAQQQaCoBJhRNNVwUi8B0CQzIsZNnHI8vDcmpvheltGiezLG/o8y8UOYtekP2HvyxDE5X2bSLAAIIIIAAAnUXsG//dW+MBhBAoJEFZsrsS6+RO1ufka98/6djk4dzUj76j3Kk9W75/A0Lxj61SPShckZOHhtIHHxzt3zspLzMU09vgrCFAAIIIIBAzgSYUORsQOkOAuclMOtSufNLG+TUH82Tt4wsyv4VaVn+r7L6S7fI4lmObxdDA9J3vDypZkcXfJtF3xP/e/DBB8dzme1a+yZQi0me55pR3qSLto8bbqMC/Jlz/VmIffiKQCEFIuslItYemwggUCyB4ejVo9ujpaX2aNfzZ8e6Phy9+vyeaM177WMJlbPd0caSRKWN3VF81WjEz6LujYsjWbEr6htOXOPY9fke1NXV5bj6zcNajHbeZPKJ6ezsfLPRlC2fHCFifHJotfr02aedEDFFqzVLe802xPiF6o9Wa6h2QvTZp1ZTLy8Eml3AdZ+eYToWz6TMvxZau/FhviKAQCEEzkhPxxVyszwoJzrbZPZ4n13HxwIqJ2T3lW2yZdG+1OuWH9sgfd9tlwWODzjGmxEZ+cSC70G2CNsIIIAAAgg0joBrruBxi2+cTlAJAgjUUWDwx3Jwb29KA7NkbuvFUt77fTma9iNgRxZft6RcN3powmJtZyQnEEAAAQQQQKAZBZhQNOOoUTMC9RCY/X5ZuXpxSuaxn+K0+nJZMjvtW8bYhCO5+HpksfYrsrC1RWalZJ3qob1796qXajHaedOAT4xZd1Dr5ZMjRIxPDq1Wnz77tBMipmi1Zmmv2YYYv1D90WoN1U6IPvvUaurlhUBeBdL+dpDXvtIvBBCoKfBuufRPbpOPHTso3+7pl6GR2IoMnfiOPL53jtx5wwetx6DsRBfI/JUfl/bjD8v9e54bva5SliOPPCBbjt8gHdc5fjqUnYJtBBBAAAEEEGhaAdZQNO3QUTgC9RCoyFD/Ifnmrk5Z/+AzIw2U1myXx+9ZLx9bMLaqYmzNxPrj66T7xFZpG/nUYlD6e74tu+7bIg8eGv2JT6U122Tn7TfJNYtL6T9uNqV817OZKaEcQgABBBBAAIGMBVz3aSYUGQ8EzSGAgFvA9Y3KfQVnEEAAAQQQQCArAdd9mkeeshoB2kEAgSACIZ53DpHDdEZ7bjpUO1oe7bxPrSZGy6Od98nhE6O5+uRoplqz7I9mm5WbTztarVm6afX61Grq5YVAXgWYUOR1ZOkXAk0qYN+4zXZyP9ktLSZ5Pr4+mTe5H8fFX5N57HgTkzxvX2dv29fZ274xtJM+8UlzsX3Tzsfj5msfx9t542OuHPZxe9vOYW+7YsxxO85s2/v2dfa2HWNvu2JoZ+KfZV+32JSvCBRRgEeeijjq9BmBBhVwfZTaoOVSFgIIIIAAAoUScN2n+YSiUG8DOosAAggggAACCCCAQFgBJhRhPcmGAAIIIIAAAggggEChBJhQFGq46SwCzS+Q9jxzsldajHbe5POJ0RZi+uQIEeOTQ6vVp88+7YSIKVqtWdprtiHGL1R/tFpDtROizz61mnp5IZBXASYUeR1Z+oUAAggggAACCCCAQAYCLMrOAJkmEEDAT8C12MvvaqIQQAABBBBAoJ4Crvs0n1DUU53cCCCAAAIIIIAAAgjkXIAJRc4HmO4hkDeBEM87h8hhXLXnpkO1o+XRzvvUamK0PNp5nxw+MZqrT45mqjXL/mi2Wbn5tKPVmqWbVq9PraZeXgjkVYAJRV5Hln4h0KQC9o3bbCf3k93SYpLn4+uTeZP7cVz8NZnHjjcxyfP2dfa2fZ297RtDO+kTnzQX2zftfDxuvvZxvJ03PubKYR+3t+0c9rYrxhy348y2vW9fZ2/bMfa2K4Z2Jv5Z9nWLTfmKQBEFWENRxFGnzwg0qIDr2cwGLZeyEEAAAQQQKJSA6z7NJxSFehvQWQQQQAABBBBAAAEEwgowoQjrSTYEEKizQNrjB8kmtRjtvMnnE6M9N+2TI0SMTw6tVp8++7QTIqZotWZpr9mGGL9Q/dFqDdVOiD771Grq5YVAXgWYUOR1ZOkXAggggAACCCCAAAIZCLCGIgNkmkAAAT8B17OZflcThQACCCCAAAL1FHDdp/mEop7q5EYAAQQQQAABBBBAIOcCTChyPsB0DwEEEEAAAQQQQACBegowoainLrkRQGDSAvYCSbNda98k12KS50NeYy/ErGc7IQzsWkMahKjNzmFqM7Xax8x2rf3p7I9W63TWlubG+6D6vRRqfJKuJi8vBAolEFkvEbH22EQAAQSyFfD5HtTV1aUWpcVo500DPjGdnZ01a/HJESLGJ4dWq0+ffdoJEVO0WrO012xDjF+o/mi1hmonRJ99ajX18kKg2QVc92kWZRdq+khnEWhsAddir8aumuoQQAABBBAohoDrPs0jT8UYf3qJAAIIIIAAAggggEBdBJhQ1IWVpAggUC8B+1l6VxtajHbe5PWJ0Z6b9skRIsYnh1arT5992gkRU7Ras7TXbEOMX6j+aLWGaidEn31qNfXyQiCvAkwo8jqy9AsBBBBAAAEEEEAAgQwEWEORATJNIICAn4Dr2Uy/q4lCAAEEEEAAgXoKuO7TfEJRT3VyI4AAAggggAACCCCQcwEmFDkfYLqHQN4EQjzvHCKHcdWemw7VjpZHO+9Tq4nR8mjnfXL4xGiuPjmaqdYs+6PZZuXm045Wa5ZuWr0+tZp6eSGQVwEmFHkdWfqFQJMK2Ddus53cT3ZLi0mej69P5k3ux3Hx12QeO97EJM/b19nb9nX2tm8M7aRPfNJcbN+08/G4+drH8Xbe+Jgrh33c3rZz2NuuGHPcjjPb9r59nb1tx9jbrhjamfhn2dctNuUrAkUUYA1FEUedPiPQoAKuZzMbtFzKQgABBBBAoFACrvs0n1AU6m1AZxFAAAEEEEAAAQQQCCvAhCKsJ9kQaF6BwR7paJkh5l8fUv9r2Sw9gxVH/85JuXevdCxrGbu2RZZ1PCZP9pbFdYUjEYcRQAABBBBAoMkEmFA02YBRLgJ1E5jdJp0DkUSR/d+wvHp0uyyVq2TbUxulbXb6t4zK6adly6p9IusOyMBwJNFwr3TOOSy3rNohh5yTkKn1JO155mQmLUY7b/L5xGgLMX1yhIjxyaHV6tNnn3ZCxBSt1iztNdsQ4+fTn6uvvlpOnTplQlNfXV1dsmHDhtRz9kGtXu28yRUiRnO1a2YbgTwKpP/tII89pU8IIDB5gaGj8sW7viCy7V759OJ3Oa5/XV44+HXZvfBGWb/6UimZ7yozS3LpHZtk68IfyMGjP3dcx2EEECiqwNDQkFx77bWpk4qdO3fK2rVr5W1ve1tReeg3Ak0nwKLsphsyCkYgK4FXpPehm2XJ9vdL94mtzk8nRM5IT8cVcrM8KCc622T2eHmu4+MBEzZci70mBHIAAQSaWuC1116T22+/XZ599lnZv3+/zJ07d6Q/ZjJx2223yeHDh+WjH/1oU/eR4hHIo4DrPs0nFHkcbfqEQACByuke+YvtL0n7zk/JUsejTiPNVM7IyWMDzhbLx07KyyykcPpwAoEiCrz97W+XRx99VD7wgQ+Mf1LBZKKI7wT6nBcBJhR5GUn6gUBQgbHHmGSV3HT5b0rNbxRDA9J3vBy09VrJQjzvHCKHqVF7bjpUO1oe7bxPrSZGy6Od98nhE6O5+uRoplqz7I9mm5WbaceeVFx22WUTPpnQas3STXPxqdXUywuBvArU/HtCXjtNvxBAQBGonJTD3/hnWXrnNXJprU8nlDSu06k/RWrGjJFw+8ZstpP75XL15EWLSZ43jZgcybzJfZ927P7Vsx27lqm2Y9dqtpN5zH6IduwcU20nvi6uWas1jjdx8cvUYe8nc5g4LcZco/Unbjtut17taLX69ieuM/6arDdUO5pb3I6ZVPzO7/yOvPTSS/Ibv/EbctFFF8WljXw19cWvZK1m37cdVw5zPK7FFePTTnwtXxEoqgBrKIo68vQbgRoClf7dcmXr38mNfV3SvuCCGpEiUjkhu69sky2L9qWuoVh+bIP0fbddFnj884Xr2czaBXAWAQSaVSB+zKm7u1u+9rWvTVhT0az9om4E8irguk973OLzSkK/EEAgXeB1eeHw38kzpfkyb47HT1mZeaHMW9SSnkpESovmyRy+0zh9OIFAUQXiyYRZgN3W1jZhTUVRXeg3As0owG2+GUeNmhGop8DI406HpbT6clni9bjTLJnberFMWHw9slj7FVnY2iKzAtarPctsmtJitPM+OUyM/ThGWhdDtaPl0c771OrTZ592QsRornmrNcv+aLYhxs+nP+bHwiZ/mpO9psL8SNl77rnHpKr50urVzpvkIWI015qd4CQCORBgQpGDQaQLCAQVGFlkLZOYCFwg81d+XNqPPyz373lOhkwxlbIceeQB2XL8Bum4bkHtRd1BiycZAgg0g4D5xXVpPxrWnlT89Kc/bYauUCMCCIgIayh4GyCAQLXAYI90XHKzHNvaI99tv2TiZGBszcT64+us308xKP0935Zd922RBw+NLpourdkmO2+/Sa5ZXJqYo7rF8T3Xs5njAWwggAACCCCAwLQJuO7TTCimbUhoGAEEkgKub1TJOPYRQAABBBBAIHsB132aR56yHwtaRAABBBBAAAEEEEAgNwJMKHIzlHQEgXwI2AskzXatfdNjLSZ5PuQ19kLMerYTwsCuNaRBiNrsHKY2U6t9zGzX2p/O/mi1TmdtaW68D6rfS6HGJ+lq8vJCoFACkfUSEWuPTQQQQCBbAZ/vQV1dXWpRWox23jTgE9PZ2VmzFp8cIWJ8cmi1+vTZp50QMUWrNUt7zTbE+IXqj1ZrqHZC9NmnVlMvLwSaXcB1n2YNRaGmj3QWgcYWcD2b2dhVUx0CCCCAAALFEHDdp3nkqRjjTy8RQAABBBBAAAEEEKiLABOKurCSFAEE6iVgP0vvakOL0c6bvD4x2nPTPjlCxPjk0Gr16bNPOyFiilZrlvaabYjxC9UfrdZQ7YTos0+tpl5eCORVgAlFXkeWfiGAAAIIIIAAAgggkIEAaygyQKYJBBDwE3A9m+l3NVEIIIAAAgggUE8B132aTyjqqU5uBBBAAAEEEEAAAQRyLsCEIucDTPcQyJtAiOedQ+Qwrtpz06Ha0fJo531qNTFaHu28Tw6fGM3VJ0cz1ZplfzTbrNx82tFqzdJNq9enVlMvLwTyKsCEIq8jS78QaFIB+8ZttpP7yW5pMcnz8fXJvMn9OC7+msxjx5uY5Hn7Onvbvs7e9o2hnfSJT5qL7Zt2Ph43X/s43s4bH3PlsI/b23YOe9sVY47bcWbb3revs7ftGHvbFUM7E/8s+7rFpnxFoIgCrKEo4qjTZwQaVMD1bGaDlktZCCCAAAIIFErAdZ/mE4pCvQ3oLAIIIIAAAggggAACYQWYUIT1JBsCCCCAAAIIIIAAAoUSYEJRqOGmswg0v0Da88zJXmkx2nmTzydGW4jpkyNEjE8OrVafPvu0EyKmaLVmaa/Zhhi/UP3Rag3VTog++9Rq6uWFQF4FmFDkdWTpFwIIIIAAAggggAACGQiwKDsDZJpAAAE/AddiL7+riUIAAQQQQACBegq47tN8QlFPdXIjgAACCCCAAAIIIJBzASYUOR9guodA3gRCPO8cIodx1Z6bDtWOlkc771OridHyaOd9cvjEaK4+OZqp1iz7o9lm5ebTjlZrlm5avT61mnp5IZBXASYUeR1Z+oVAkwrYN26zndxPdkuLSZ6Pr0/mTe7HcfHXZB473sQkz9vX2dv2dfa2bwztpE980lxs37Tz8bj52sfxdt74mCuHfdzetnPY264Yc9yOM9v2vn2dvW3H2NuuGNqZ+GfZ1y025SsCRRRgDUURR50+I9CgAq5nMxu0XMpCAAEEEECgUAKu+zSfUBTqbUBnEUAAAQQQQAABBBAIK8CEIqwn2RBAoM4CaY8fJJvUYrTzJp9PjPbctE+OEDE+ObRaffrs006ImKLVmqW9Zhti/EL1R6s1VDsh+uxTq6mXFwJ5FWBCkdeRpV8IIIAAAggggAACCGQgwBqKDJBpAgEE/ARcz2b6XU0UAggggAACCNRTwHWf5hOKeqqTGwEEEEAAAQQQQACBnAswocj5ANM9BBBAAAEEEEAAAQTqKcCEop665EYAgUkL2AskzXatfZNci0meD3mNvRCznu2EMLBrDWkQojY7h6nN1GofM9u19qezP1qt01lbmhvvg+r3UqjxSbqavLwQKJRAZL1ExNpjEwEEEMhWwOd7UFdXl1qUFqOdNw34xHR2dtasxSdHiBifHFqtPn32aSdETNFqzdJesw0xfqH6o9Uaqp0Qffap1dTLC4FmF3Ddp1mUXajpI51FoLEFXIu9GrtqqkMAAQQQQKAYAq77NI88FWP86SUCCCCAAAIIIIAAAnURYEJRF1aSItDEApWy9D7eIctmzBDzLxEzlnXI471lqdTs0jkp9+6VjmUto9fMaJFlHY/Jk+p1NZOmnrSfpU8N8PildCFymLa156ZDtaPl0c771GpitDzaeZ8cPjGaq0+OZqo1y/5otlm5+bSj1Zqlm1avT62mXl4I5FWACUVeR5Z+ITAVgcpLsv9PPyGPDq+Wp6JIouis9N32Ftmz5A7Z0/+6M2Pl9NOyZdU+kXUHZGA4kmi4VzrnHJZbVu2QQ4O1pyLOpJxAAAEEEEAAgaYQYA1FUwwTRSKQhUBFBnu2yCU3i+w7sVXaZsf/3nBGejqukJvlQTnR2SazJ5TyuvTvXiOt37hC+r7bLgviyyonZPeV66Wv40npbLtwwlVpB1zPZqbFcgwBBBBAAAEEshVw3afjW3+21dAaAgg0oMDP5ejBZ0RWXy5LxicTpswLpa3zqAykTibM+SE51feilBbNkzn2d5SZF8q8RW/I3oM/lsEG7C0lIYAAAggggEAYAfv2HyYjWRBAoDkFKmfk5LFXZGHrr8pAz+7x9RAtax+W7/XXmBKMXDfg7HP52El5OeBTT9qzzKYQLUY775PDxGjPTYdqR8ujnfep1afPPu2EiNFc81Zrlv3RbEOMX6j+aLWGaidEn31qNfXyQiCvAkwo8jqy9AuByQoMDUjf8V/K0N5Ncsf3f1P+a/eARNGw9G96t+z7L5tl/+lz6RlHriunn3McHVnsHS/6tr6acPvGbLaT++VydVtaTPK8acPkSOZN7vu0Y3evnu3YtUy1HbvW2LlWn6fajl3rVNuJr4trTtZi9rV2zPlk/+x9k1uL8WlHqzVUO1qtvu2YOPtl+mi7hGrH5LFfU2nHXG/Xlsxh9kO0o/XZpx27r2wjUEQB1lAUcdTpMwJpAoM90nHJcnlw4a7qtRCirKEYu27v6u7EGovR65Yf25DIl9b46DHXs5nuKziDAAIIIIAAAlkJuO7TfEKR1QjQDgJNIjBhLYTMkrmtF4vz0aVZLdK6sNQkvaNMBBBAAAEEEAgtwIQitCj5EGhWgdnvl5WrF0+++pHF1y3O6yZOUJyhnEAAAQQQQACBJhRgQtGEg0bJCNRHYLa0fvj3RfZ+X45W/e4I81OcTsvSj71PWlK/Yzg+wRhf5N0iswIWHGIBZYgcpkv2891pXQzVjpZHO+9Tq4nR8mjnfXL4xGiuPjmaqdYs+6PZZuXm045Wa5ZuWr0+tZp6eSGQV4HUvx7ktbP0CwEEagm8Td6zYo3c2fpNue/LR2VoJPSclI98Qx5/4vfktj9e5JgYXCDzV35c2o8/LPfveW70ukpZjjzygGw5foN0XLdA+EZTy51zCCCAAAIINLcAi7Kbe/yoHoHwAkP98r0v3i9r7+4S83NaSmu2y+P3rJePLRj7lXYjv7CuTdYfXyfd478Ab1D6e74tu+7bIg8eGv3pLqU122Tn7TfJNYtL3hMK12Kv8J0kIwIIIIAAAghMVsB1n2ZCMVlJ4hFAoG4Crm9UdWuQxAgggAACCCDgLeC6T/MkgjchgQgg0AgC2rPMpkYtRjvvk8PEaM9Nh2pHy6Od96nVp88+7YSI0VzzVmuW/dFsQ4xfqP5otYZqJ0SffWo19fJCIK8CTCjyOrL0C4EmFbBv7mY7uZ/slhaTPB9fn8yb3I/j4q/JPHa8iUmet6+zt+3r7G3fGNpJnzCmudi+aefjcfO1j+PtvPExVw77uL1t57C3XTHmuB1ntu19+zp7246xt10xtDPxz7KvW2zKVwSKKMAjT0UcdfqMQIMKuD5KbdByKQsBBBBAAIFCCbju03xCUai3AZ1FAAEEEEAAAQQQQCCsABOKsJ5kQwCBOgukPX6QbFKL0c6bfD4x2nPTPjlCxPjk0Gr16bNPOyFiilZrlvaabYjxC9UfrdZQ7YTos0+tpl5eCORVgAlFXkeWfiGAAAIIIIAAAgggkIEAaygyQKYJBBDwE3A9m+l3NVEIIIAAAgggUE8B132aTyjqqU5uBBBAAAEEEEAAAQRyLsCEIucDTPcQQAABBBBAAAEEEKinABOKeuqSGwEEJi1gL5A027X2TXItJnk+5DX2Qsx6thPCwK41pEGI2uwcpjZTq33MbNfan87+JGt95JFH5Oqrr5ZTp06ZskZedv2vvfaaXH/99XLvvffGpye8h80J+xqffZ8Yk5P3QfV7ydfNfv+lXZN0NTG8ECiUQGS9RMTaYxMBBBDIVsDne1BXV5dalBajnTcN+MR0dnbWrMUnR4gYnxxarT599mknREwz1/rLX/4y+uQnPxl96EMfin7605+OvD9ik7Rz8Rsojon3k1+18ybeJ0az9ckRIsYnh1arT5992gkR41NrckzZR6AZBVz3aRZlF2r6SGcRaGwB12Kvxq6a6hCoFjCfQtx+++3y7LPPyv79+2Xu3LmSdqz6KvYQQACBxhdw3aeZUDT+2FEhAoURcH2jKgwAHc2NgD2B+OpXvyqdnZ1VE4zcdJSOIIBAoQRc92nWUBTqbUBnEWh+geSzzGk90mK08yanT4z23LRPjhAxPjm0Wn367NNOiJg81Pr2t79dHn30Ufnd3/1d+eAHPyg/+tGPxj+t4D0b5s9Xs71n08adYwjkRYAJRV5Gkn4ggAACCCCAAAIIIDANAjzyNA3oNIkAAukCro9S06M5ikDjCvDIU+OODZUhgMDUBVz3aT6hmLopVyKAAAIIIDBBwJ5MmEXZ8+fPH3n86QMf+IBce+21VT9SdsLFHEAAAQSaUIAJRRMOGiUjUGSBEM/oh8hhxkB71j9UO1oe7bxPrSZGy6Od98nhE6O5+uSYrlqTkwnzE55MLfGaCtekQqtXO+9jYmI021DtaHm08z61+vTZp50QMZqrqZUXAnkWYEKR59Glbwg0oYB9czfbyf1kl7SY5Pn4+mTe5H4cF39N5rHjTUzyvH2dvW1fZ2/7xtBO+sQnzcX2TTsfj5uvfRxv542PxTm+/OUvS7lcnrAA21wTTyouuugiMXHxK5kvzpk8bu+bbXs/LVcyxhWfPG7vJ3PQzqiAyyX24SsCRRNgDUXRRpz+ItDAAq5nMxu4ZEpDAAEEEECgMAKu+zSfUBTmLUBHEUAAAQQQQAABBBAIL8CEIrwpGRFAAAEEEEAAAQQQKIwAE4rCDDUdRSAfAvbz3a4eaTHaeZPXJ0ZbiOmTI0SMTw6tVp8++7QTIqZotWZpr9mGGL9Q/dFqDdVOiD771Grq5YVAXgWYUOR1ZOkXAggggAACCCCAAAIZCLAoOwNkmkAAAT8B12Ivv6uJQgABBBBAAIF6Crju03xCUZ2HPB8AACAASURBVE91ciOAAAIIIIAAAgggkHMBJhQ5H2C6h0DeBEI87xwih3HVnpsO1Y6WRzvvU6uJ0fJo531y+MRorj45mqnWLPuj2Wbl5tOOVmuWblq9PrWaenkhkFcBJhR5HVn6hUCTCtg3brOd3E92S4tJno+vT+ZN7sdx8ddkHjvexCTP29fZ2/Z19rZvDO2kT3zSXGzftPPxuPnax/F23viYK4d93N62c9jbrhhz3I4z2/a+fZ29bcfY264Y2pn4Z9nXLTblKwJFFGANRRFHnT4j0KACrmczG7RcykIAAQQQQKBQAq77NJ9QFOptQGcRQAABBBBAAAEEEAgrwIQirCfZEGhygdelf/cNYv4Fovq/Flm5+4RUnL07J+XevdKxrGXsuhZZ1vGYPNlbrnGNM1nNE2mPHyQv0GK08yafT4z23LRPjhAxPjm0Wn367NNOiJii1ZqlvWYbYvxC9UerNVQ7IfrsU6uplxcCeRVgQpHXkaVfCExJYEhO9Z2WFbuel+Eokmj8vwE52H6JuL5hVE4/LVtW7RNZd0AGhiOJhnulc85huWXVDjk06J6GTKlELkIAAQQQQACBhhJgDUVDDQfFIDDNAoM90nHJRpF9fyedbRd6FmM+1Vgjrd+4Qvq+2y4L4llH5YTsvnK99HU86Z3L9WymZyGEIYAAAggggEAdBVz36fjWX8emSY0AAs0iUHn5pBwrXyytc2dNomTzqcaLUlo0T+bY31FmXijzFr0hew/+WAYnkY1QBBBAAAEEEGguAfv231yVUy0CCAQWqMjQqRfkeOnt8r/2f0paxtZRtKx9SPbXWgtROSMnjw04aykfOykv89ST04cTCCCAAAIINLsAE4pmH0HqRyCYwDl5+eQLUm69WC5d+5gMjKyfGJb+ey6WH961Qbb3vpLe0tCA9B0vp59zHK1e8P3mAnATbi9uNNu19uP4WjHJHFwzOihJF20fN9xGBUb/jPJnbuL3ptiHrwgUUiCyXiJmDSYvBBBAwBb4WdS9cXEkK3ZFfcP28bHts93RxpJEpY3d0dmq08p1VbGjOz7fg7q6ulKurD6kxWjnTTafmM7OzuqGE3s+OULE+OTQavXps087IWKKVmuW9pptiPEL1R+t1lDthOizT62mXl4INLuA6z7NouxCTiPpNAKTERhbdL1lvnSf2CptsxMfbI4svm6TLYv2yYnONpk9nvqM9HRcIcuPbaherD1+fuKGa7HXxEiOIIAAAggggEDWAq77dOJvBlmXRXsIIND0AiOLr1uc3ZiwWNsZyQkEEEAAAQQQaEYBJhTNOGrUjEA9BMwnDStbpKWjJ/FTmcZ+itPqy2VJ8tOJkTpmydzWi2XC4uuRxdqvyMLWFpnMz4zSuhbil1CFyGHqtJ8jT6s7VDtaHu28T60mRsujnffJ4ROjufrkaKZas+yPZpuVm087Wq1Zumn1+tRq6uWFQF4FmFDkdWTpFwKTFZi5QG74/N3Suvcr8u0T8Q96rcjQie/I40/8vuy8/TLrcSY7+QUyf+XHpf34w3L/nudkyJyqlOXIIw/IluM3SMd1C5y/EM/OwjYCCCCAAAIINKcAayiac9yoGoE6CZyTcu/T8pVH/5vc3fWciJRk6cat8tn110nbgrHVEWNrJtYfX2etqRiU/p5vy677tsiDh0Z/4lNpzTbZeftNcs3ikveEwvVsZp06S1oEEEAAAQQQmISA6z7NhGISiIQigEB9BVzfqOrbKtkRQAABBBBAwEfAdZ/mkScfPWIQQKBhBLRnmU2hWox23ieHidGemw7VjpZHO+9Tq0+ffdoJEaO55q3WLPuj2YYYv1D90WoN1U6IPvvUaurlhUBeBZhQ5HVk6RcCTSpg39zNdnI/2S0tJnk+vj6ZN7kfx8Vfk3nseBOTPG9fZ2/b19nbvjG0kz5hTHOxfdPOx+Pmax/H23njY64c9nF7285hb7tizHE7zmzb+/Z19rYdY2+7Ymhn4p9lX7fYlK8IFFGAR56KOOr0GYEGFXB9lNqg5VIWAggggAAChRJw3af5hKJQbwM6iwACCCCAAAIIIIBAWAEmFGE9yYYAAggggAACCCCAQKEEmFAUarjpLALNL5D2PHOyV1qMdt7k84nRFmL65AgR45NDq9Wnzz7thIgpWq1Z2mu2IcYvVH+0WkO1E6LPPrWaenkhkFcBJhR5HVn6hQACCCCAAAIIIIBABgIsys4AmSYQQMBPwLXYy+9qohBAAAEEEECgngKu+zSfUNRTndwIIIAAAggggAACCORcgAlFzgeY7iGQN4EQzzuHyGFcteemQ7Wj5dHO+9RqYrQ82nmfHD4xmqtPjmaqNcv+aLZZufm0o9WapZtWr0+tpl5eCORVgAlFXkeWfiHQpAL2jdtsJ/eT3dJikufj65N5k/txXPw1mceONzHJ8/Z19rZ9nb3tG0M76ROfNBfbN+18PG6+9nG8nTc+5sphH7e37Rz2tivGHLfjzLa9b19nb9sx9rYrhnYm/ln2dYtN+YpAEQVYQ1HEUafPCDSogOvZzAYtl7IQQAABBBAolIDrPs0nFIV6G9BZBBBAAAEEEEAAAQTCCjChCOtJNgQQqLNA2uMHySa1GO28yecToz037ZMjRIxPDq1Wnz77tBMipmi1Zmmv2YYYv1D90WoN1U6IPvvUaurlhUBeBZhQ5HVk6RcCCCCAAAIIIIAAAhkIsIYiA2SaQAABPwHXs5l+VxOFAAIIIIAAAvUUcN2n+YSinurkRgABBBBAAAEEEEAg5wJMKHI+wHQPAQQQQAABBBBAAIF6CjChqKcuuRFAYNIC9gJJs11r3yTXYpLnQ15jL8SsZzshDOxaQxqEqM3OYWoztdrHzHat/ensj1brdNaW5sb7oPq9FGp8kq4mLy8ECiUQWS8RsfbYRAABBLIV8Pke1NXVpRalxWjnTQM+MZ2dnTVr8ckRIsYnh1arT5992gkRU7Ras7TXbEOMX6j+aLWGaidEn31qNfXyQqDZBVz3aRZlF2r6SGcRaGwB12Kvxq6a6hBAAAEEECiGgOs+zSNPxRh/eokAAggggAACCCCAQF0EmFDUhZWkCCBQLwH7WXpXG1qMdt7k9YnRnpv2yREixieHVqtPn33aCRFTtFqztNdsQ4xfqP5otYZqJ0SffWo19fJCIK8CTCjyOrL0CwEEEEAAAQQQQACBDARYQ5EBMk0ggICfgOvZTL+riUIAAQQQQACBegq47tN8QlFPdXIjgAACCCCAAAIIIJBzASYUOR9guodA3gRCPO8cIodx1Z6bDtWOlkc771OridHyaOd9cvjEaK4+OZqp1iz7o9lm5ebTjlZrlm5avT61mnp5IZBXASYUeR1Z+oVAkwrYN26zndxPdkuLSZ6Pr0/mTe7HcfHXZB473sQkz9vX2dv2dfa2bwztpE980lxs37Tz8bj52sfxdt74mCuHfdzetnPY264Yc9yOM9v2vn2dvW3H2NuuGNqZ+GfZ1y025SsCRRRgDUURR50+I9CgAq5nMxu0XMpCAAEEEECgUAKu+zSfUBTqbUBnEUAAAQQQQAABBBAIK8CEIqwn2RDIlUDl9H5Z37JEOnrOKP06J+XevdKxrEXMv17MmNEiyzoekyd7y1JRruQ0AggggAACCDS3ABOK5h4/qkegfgKVl+TAvf9Ndpf1Jiqnn5Ytq/aJrDsgA8ORRMO90jnnsNyyaoccGgw7pUh7njlZoRajnTf5fGK0hZg+OULE+OTQavXps087WszGjRvl3nvvTQ7Z+H5XV5fceOON4/uuDa0d7bzJGyImhKtPLSFqNe1o9YZqR8ujnfepNUs3rV7N1dTKC4E8CzChyPPo5qpvg9Lfs192d6wc+xdw86/gK6Vj99PSWz5n9fQV6X3oapkx42p5qPcV67i1OdgjHS0zpGX9fjld4++6lf7dsnLlbumvEWNlzdnmoJzY8znZ+OKF8hG1Z6/LCwe/LrsX3ijrV18qJfNdZWZJLr1jk2xd+AM5ePTnagYCiiPwW7/1W3LffffJP/3TP03o9M6dO2Xt2rXy67/+6xPOcQABBBBAoIEFIuslItYemwg0iMDwqah704pISmuibc/0Ra+OlTU8cDR6YtuaqCQrok3dp6LhuNxXfxhtW1qKZOn26Oir40fHzv4iOrrtqkhKn4meOPVGfEXK1+HobPdno6t2Pf9m3pSofB4ajl49uj1aWvpM9K1ndkYrZHG0sftnNbr6s6h74+KotLE7OlsV5TpeFVS1w/egKo7c7uzYsSMyY3348OHxPqYdGz/JBgIIIIBAQwi47tNvbeC5DqUhICKvSO/2T8nyPf+7PPGj7XLte942rjKztFiuvesRuUhuliU3PyBL4vOzlsinH7pbvrNkm9z1xY/KU3ddKrNGrqrIUO9fy113vyTtT3xBrrFyjScd3/i5HD34v+Ta9fOkcB/jDR2VL971Fbl45xNyzUXd8ti4iWOjckZOHhsQWZR+vnzspLxcEZldOMh0D46K3HrrrSMMl112mRw+fFj+5V/+RW677baR7Y9+9KMQIYAAAgg0mQC3+CYbsMKVO/jP8s3t/ywrtt7qmAC8Sxb/33fKRvmC3ProYRkcAZopsxb/iTy07YNy6O7PyRfjR59G/qL8BZFtu+SRay+qPVEY/LEc/NdL5bL5F7jJK2XpfbxDlo0sQp4hLWsflu/1j1YgckZ6OpbIjJV/LvsPPixrW8wjWjNkxrIOebz3tAz2H5SH1i4cPdayVh4+0iiLl1+R3i8+IN+56i90o1hmaED6jnsstIjjz/Or9iyzSa/FaOd9cpgY7bnpUO1oebTzPrX69NmnHd8YM6nYsWOHmElFcjKhuWZdq2nP9QpRq8mtuWnnfXKYGK3eUO1oebTzPrX69NmnnRAxmquplRcCeRZgQpHn0W36vlVk8Oj3ZW+5RRbNu9A9AZj9flm5erGU935fjo4vAH6XLP70vbJt6T/L3Xf9tfQO/Vx6v/g5uVs+Iw99esnYJxYuINPuIfnXaz8i811/Qiovyf4/XSFL9rxFbus7K1F0Vnr+z+dk7dLNsv+0tabjmUdlR89Fck//sETDp6T7D47JuiVz5ZL7X5D//Oe9I9c9v/Wtsu2a++WAfZ2rtLoePyen92+RVd/5zx5G51fI6E+CGptkjU3IzDHzsm/MZju5Xy5XT160mOR504bJkcyb3Pdpx1aoZzt2LVNtx641dq7V56m2Y9fq006yrng/WVtyX2vHnE9eY++bdrQYE6+1E/fRrrse7Wi1+vYnrjP+amq16w3Vjubm046p0a4tWavZD9GOVotPO7EnXxEorID9QJbruSg7hm0EshN4LerbdX0kcn20q++1Gs2OPqufFjd86omovVSKlq75RLRUroq2Hf1FjTzxKZPvqprrBob7dk1cW3C2O9pYKkUrRtZdjNVU2hR1n43XcZh1GZuiUqI/qbniUjL8OmpVbeRV2/Dz0a4VJecaClmxK+qLCZT+8D1IAcrRaXvNhL2doy7SFQQQQCB3Aq77NGsoCjuVLEbHZ77navnczh750B/tl9ZtB+TTi9+ld9ysCfjXD8rKe97tiH1dXjj8d/KMXCw3zh1dnTESOLtNOgcGxq7Rfm+DI/W0HR77SU3l74gs+TW5O1HHM8v/kzy4Ypf0fbddFiQ/tZl5ocxb1JK44s3d0qJ5Mid5zZun2SqggPlpTvZjTvG6iXhNRbxfQBq6jAACCDSlALf5phy2ohT9Npkzb76U5EXpOzWkd7o0X+bNeXPR9ugFb5V3vGu2iLTIpR+8WHnUafSKygv/U/b/7lJZEmIV8cL5MndWM/wxu0AWtH/T/Ji3qv+G+3bJClksG7t/JtHBlMnECNksmdt6scSLr8cHamSx9iuysLXFy338OmUjxPPOIXKYMu3HMdLKDtWOlkc771OridHyaOd9ciQnE7GbvaZiw4YN8WHnV60W7bxPrT4x2nvAJ4dPTKj+aPWGakfLo503JlqtWbpp9frUaurlhUBeBZrhbzp5tadfqsBMmb3kclldGpBjJ8+4f+OyWUC9t1dKqy8PMAkwnz4ckd9d+X4x0xBePgIXyPyVH5f24w/L/Xuek5GpX6UsRx55QLYcv0E6rlvgXv/ik56YXAn827/9m3z2s5+VtE8hzKTi8ccfl3//93/PVZ/pDAIIIJB7AfvhLtdzUXYM2whkK6D93gjtfLxuQftdCmO9MusBrvqste4hvbepawvG1hKMrhkYW0NRtX4grqV6TUhqrvRmMz+aWlvcz6r1IWejvu5d0Ubz+z9ERv4rrdkWPXF0YFK/x4PvQZkPMQ0igAACCCDgLeC6T7OGIvdTxmbv4Ltk8Z1fku6ft8vyD/2pbHv8Hvn0xxaMPEJTKffKga88Krfe/R+yqXuT48fKTrL/5kegyjy5THlMaeb8ldKx6Ruy/L4vyMrf3iRtJZHyoW/I3mc+KNuOXisLZv5/cmqSTTdi+MwF7XIwaq8ubeYl0n5wQKqPzpYFbe3Saf6rjmYPAQQQQAABBHIuwCNPOR/gXHRv5nuk7fNPycBT18u7v3+bvGPsx4y+pWWz/PDd18tTA0/J59veE+CxGo8fFxuDmpq27pGj634p97X8isyY8SvSct8vZd3Rx+ROn4XfcR6+IoAAAggggAACTS4ww3zGEffB/Bx4azc+zFcEEEAgEwHzPairq0tWr1490l68ENK1b4K0mOT5kNeYn1+/cePG1FpDtmNyna+BXWuj1Wb3z2ybBa6lUsnZ53qOqV2LTztarY1mzftgrxmS8fdWqPEx74P4e8FIA/wPgZwKOOcK9kNTruei7Bi2EUAAgXoJ+HwP6urqUpvXYrTzpgGfmM7Ozpq1+OQIEeOTQ6vVp88+7YSIKVqtWdprtiHGL1R/tFpDtROizz61mnp5IdDsAq77NJ9Q5HQGSbcQaEYB5798NGNnqBkBBBBAAIGcCbju06yhyNlA0x0EEEAAAQQQQAABBLIUYEKRpTZtIYDAeQvEz7XXSqTFaOdNbp8Y7ZdZ+eQIEeOTQ6vVp88+7YSIKVqtWdprtiHGL1R/tFpDtROizz61mnp5IZBXASYUeR1Z+oUAAggggAACCCCAQAYCrKHIAJkmEEDAT8D1bKbf1UQhgAACCCCAQD0FXPdpPqGopzq5EUAAAQQQQAABBBDIuQATipwPMN1DIG8CIZ53DpHDuGrPTYdqR8ujnfep1cRoebTzPjl8YjRXnxzNVGuW/dFss3LzaUerNUs3rV6fWk29vBDIqwATiryOLP1CoEkF7Bu32U7uJ7ulxSTPx9cn8yb347j4azKPHW9ikuft6+xt+zp72zeGdtInPmkutm/a+XjcfO3jeDtvfMyVwz5ub9s57G1XjDlux5lte9++zt62Y+xtVwztTPyz7OsWm/IVgSIKsIaiiKNOnxFoUAHXs5kNWi5lIYAAAgggUCgB132aTygK9TagswgggAACCCCAAAIIhBVgQhHWk2wIIIAAAggggAACCBRKgAlFoYabziLQ/AJpzzMne6XFaOdNPp8YbSGmT44QMT45tFp9+uzTToiYotWapb1mG2L8QvVHqzVUOyH67FOrqZcXAnkVYEKR15GlXwgggAACCCCAAAIIZCDAouwMkGkCAQT8BFyLvfyuJgoBBBBAAAEE6inguk/zCUU91cmNAAIIIIAAAggggEDOBZhQ5HyA6R4CeRMI8bxziBzGVXtuOlQ7Wh7tvE+tJkbLo533yeETo7n65GimWrPsj2ablZtPO1qtWbpp9frUaurlhUBeBZhQ5HVk6RcCTSpg37jNdnI/2S0tJnk+vj6ZN7kfx8Vfk3nseBOTPG9fZ2/b19nbvjG0kz7xSXOxfdPOx+Pmax/H23njY64c9nF7285hb7tizHE7zmzb+/Z19rYdY2+7Ymhn4p9lX7fYlK8IFFGANRRFHHX6jECDCriezWzQcikLAQQQQACBQgm47tN8QlGotwGdRQABBBBAAAEEEEAgrAATirCeZEMAgToLpD1+kGxSi9HOm3w+Mdpz0z45QsT45NBq9emzTzshYopWa5b2mm2I8QvVH63WUO2E6LNPraZeXgjkVYAJRV5Hln4hgAACCCCAAAIIIJCBAGsoMkCmCQQQ8BNwPZvpdzVRCCCAAAIIIFBPAdd9mk8o6qlObgQQQAABBBBAAAEEci7AhCLnA0z3EEAAAQQQQAABBBCopwATinrqkhsBBCYtYC+QNNu19k1yLSZ5PuQ19kLMerYTwsCuNaRBiNrsHKY2U6t9zGzX2p/O/mi1TmdtaW68D6rfS6HGJ+lq8vJCoFACkfUSEWuPTQQQQCBbAZ/vQV1dXWpRWox23jTgE9PZ2VmzFp8cIWJ8cmi1+vTZp50QMUWrNUt7zTbE+IXqj1ZrqHZC9NmnVlMvLwSaXcB1n2ZRdqGmj3QWgcYWcC32auyqqQ4BBBBAAIFiCLju0zzyVIzxp5cIIIAAAggggAACCNRFgAlFXVhJikCzClRkqP+gPLR2oZh/hZgxY6Gsfeig9A9VlA6dk3LvXulY1jJ2XYss63hMnuwti3alknjCaftZ+gknxw5oMdp5k8YnRntu2idHiBifHFqtPn32aSdETNFqzdJesw0xfqH6o9Uaqp0Qffap1dTLC4G8CjChyOvI0i8EpiBQOX1A7li6XX72h9+SV6NIole/JX/4s+3SuuoR6a0xqaicflq2rNonsu6ADAxHEg33Suecw3LLqh1yaDD0lGIKHeMSBBBAAAEEEKibAGso6kZLYgSaTeCM9HRcITfLg3Kis01mj5Vf6d8tV7b+hSzq/jvpbLswpVOvS//uNdL6jSuk77vtsiD+Z4rKCdl95Xrp63jScd3EVK5nMydGcgQBBBBAAAEEshZw3afjW3/W9dAeAgg0nMCF0tZ5VAasyYRfiUNyqu9FKS2aJ3Ps7ygzL5R5i96QvQd/LIN+iYhCAAEEEEAAgSYUsG//TVg+JSOAQD0FKuV/kkfuf1iOt2+W25emfTohIpUzcvLYgLOM8rGT8nLAp55CPO8cIofpsPbcdKh2tDzaeZ9aTYyWRzvvk8MnRnP1ydFMtWbZH802KzefdrRas3TT6vWp1dTLC4G8CjChyOvI0i8EzkfAPK60skXe0nKZ3Pm9D8rdn/oDKbm+WwwNSN/x8qRaG13wbRZ9V/9nktg3ZrOd3C+Xq9vSYpLnTRsmRzJvct+nHbvT9WzHrmWq7di1xs61+jzVduxap9pOfF1cc7IWs6+1Y84n+2fvm9xajE87Wq2h2tFq9W3HxNkv00fbJVQ7Jo/9mko75nq7tmQOsx+iHa3PPu3YfWUbgSIKsIaiiKNOnxHwFjgn5Z4H5BPLvy0XP/G0PHbtRTJhXjHYIx2XLJe9q7ur1l6IjK7JWH5sQ/Xaihptu57NrHEJpxBAAAEEEEAgIwHXfXrC3w0yqodmEECgKQTeJqW2z8hnN/6K7P5St7yQ9ujSrBZpXVhqit5QJAIIIIAAAgiEF2BCEd6UjAjkU+D4C3Iq7UfHjiy+bnH2ecJibWckJxBAAAEEEECgGQWYUDTjqFEzAvUQGFs30dLRk/pTmUqrL5cls9O+ZcySua0Xy4TF1yOLtV+Rha0tMitgvdriSNOUFqOd98lhYuznu9O6GKodLY923qdWnz77tBMiRnPNW61Z9kezDTF+ofqj1RqqnRB99qnV1MsLgbwKpP3tIK99pV8IIFBLYOYCueHzd0vr3q/It0/EP+jVrKH4gty39wOy9U+WjP9uiuo0F8j8lR+X9uMPy/17npMhc7JSliOPPCBbjt8gHdctmLjuojoBewgggAACCCDQxAIsym7iwaN0BMILnJNy79PylUf/m9zd9ZyIlGTpxq3y2fXXSduCsV91N/IL69pk/fF10n1iq7SNfGoxKP0935Zd922RBw+N/nSX0pptsvP2m+SaxSXvCYVrsVf4fpIRAQQQQAABBCYr4LpPM6GYrCTxCCBQNwHXN6q6NUhiBBBAAAEEEPAWcN2neeTJm5BABBDIQsB+ntls19o39WgxyfMhr7Gfm65nOyEM7FpDGoSozc5hajO12sfMdq396eyPVut01pbmxvug+r0UanySriYvLwQKJRBZLxGx9thEAAEEshXw+R7U1dWlFqXFaOdNAz4xnZ2dNWvxyREixieHVqtPn33aCRFTtFqztNdsQ4xfqP5otYZqJ0SffWo19fJCoNkFXPdpHnkq1PSRziLQ2AKuj1Ibu2qqQwABBBBAoBgCrvs0jzwVY/zpJQIIIIAAAggggAACdRFgQlEXVpIigEC9BOxn6V1taDHaeZPXJ0Z7btonR62Y/v7+kS66Yl577TU5depUkFp9+uyqwx6HEDGaa95qzbI/mm2I8QvVH63WUO2E6LNPraZeXgjkVeCtee0Y/UIAAQSaXeDmm2+WNWvWyDvf+c4JXTGTidtvv11+7dd+TRYuXDjhPAcQQAABBBDISoA1FFlJ0w4CCKgCrmcz1QtzGmA+fbj22mtHJhW33nrreC/jycSzzz4r+/fvl7lz546fYwMBBBBAAIF6Cbju03xCUS9x8iKAAALnKWAmCmbCYCYV5mUmFUwmzhOVyxFAAAEEggswoQhOSkIEEEAgnIA9qfiP//gP+clPfiJ8MhHOl0wIIIAAAucvwKLs8zckAwIIBBSwF0ia7Vr7plktJnk+5DX2Qsx6tvP3f//38tWvflUeeOAB+Zu/+Ru56aabqh5zSradtm/XGtLAtBW/ku1OtR1Ta628odpJ5tH20/qj1Zp2zVTaCXUN74Pq7ymhxifpavLyQqBQAvYv2HD9sgo7hm0EEECgXgI+34NC/BKqEDmMgfbLrEK181d/9VfRJz/5yegDH/jAyH87duyoGgKfdrRaTUItj3beJ4dPTNFq9TEJZa/ZhmpHy6OdNyZarVm6afX61Grq5YVAswu47tMsyi7U9JHOItDYAq7FXo1dSi8B6AAAIABJREFUdX2rS66ZMK2lLdSubxVkRwABBBBAQMR1n2YNBe8OBBBAoEEFkpOJ+Kc5JRdqN2j5lIUAAgggUBAB1lAUZKDpJgJ5ETDPkmsvLUY7b/L7xGjPTfvkqBVjfs+EWYCdXDMRL9Tu6uoS81+tHLGVVqtPn33aCRFTtFqztNdsQ4xfqP5otYZqJ0SffWo19fJCIK8CTCjyOrL0CwEEml7gyiuvHPmxse9+97sn9CWeVLz3ve+dcI4DCCCAAAIIZCnAGoostWkLAQRqCriezax5EScRQAABBBBAIBMB132aTygy4acRBBBAAAEEEEAAAQTyKcCEIp/jSq8QyK1AiOedQ+QwwNpz06Ha0fJo531qNTFaHu28Tw6fGM3VJ0cz1ZplfzTbrNx82tFqzdJNq9enVlMvLwTyKsCEIq8jS78QaFIB+8ZttpP7yW5pMcnz8fXJvMn9OC7+msxjx5uY5Hn7Onvbvs7e9o2hnfSJT5qL7Zt2Ph43X/s43s4bH3PlsI/b23YOe9sVY47bcWbb3revs7ftGHvbFUM7E/8s+7rFpnxFoIgCrKEo4qjTZwQaVMD1bGaDlktZCCCAAAIIFErAdZ/mE4pCvQ3oLAIIIIAAAggggAACYQWYUIT1JBsCCCCAAAIIIIAAAoUSYEJRqOGmswg0v0Da88zJXmkx2nmTzydGW4jpkyNEjE8OrVafPvu0EyKmaLVmaa/Zhhi/UP3Rag3VTog++9Rq6uWFQF4FmFDkdWTpFwIIIIAAAggggAACGQiwKDsDZJpAAAE/AddiL7+riUIAAQQQQACBegq47tN8QlFPdXIjgAACCCCAAAIIIJBzASYUOR9guodAswnYzzOb7Vr7pm9aTPJ8yGvs56br2U4IA7vWkAYharNzmNpMrfYxs11rfzr7o9U6nbWlufE+qH4vhRqfpKvJywuBQglE1ktErD02EUAAgWwFfL4HdXV1qUVpMdp504BPTGdnZ81afHKEiPHJodXq02efdkLEFK3WLO012xDjF6o/Wq2h2gnRZ59aTb28EGh2Add9mjUUhZo+0lkEGlvA9WxmY1dNdQgggAACCBRDwHWf5pGnYow/vUQAAQQQQAABBBBAoC4CTCjqwkpSBJpVYFD6e3ZLx7IWMf8KYf5rWfuwfK9/UOnQOSn37rWua5FlHY/Jk71lqShXTva0/Sy961otRjtv8vrEaM9N++QIEeOTQ6vVp88+7YSIKVqtWdprtiHGL1R/tFpDtROizz61mnp5IZBXASYUeR1Z+oXApAXOyen9m2XpzT+QOZ29MhxFEg0PyIFFx2Tt0s2y//Q5Z8bK6adly6p9IusOyMCwua5XOucclltW7ZBDg6GnFM4yOIEAAggggAAC0yDAGoppQKdJBBpSoHJCdl/ZJlsW7ZMTnW0yOy7SdTw+L69L/+410vqNK6Tvu+2yIP5nipHr1ktfx5PS2XbheHStDdezmbWu4RwCCCCAAAIIZCPguk/Ht/5sqqAVBBBoXIGZl0j7wQEZsCcTVrXlYyfl5dQPG4bkVN+LUlo0T+bY31FmXijzFr0hew/+WLQHpqxm2EQAAQQQQACBJhOwb/9NVjrlIoBAdgK/Kitu/IjMT/uOUTkjJ48NOEtxT0Scl3ACAQQQQAABBJpIIO2vB01UPqUigEB9Bc7J6QM7ZcvxK+RTKy+W1G8YQwPSd7w8qTLiBd/JryaJvbjRbNfaj+NrxSRzcM3oUCVdtH3ccBsVGP0zyp+5id+bYh++IlBIAfsXbLh+WYUdwzYCCBRFYDh69fk90ZrSimhT96lo2NXts93RxpJEpY3d0dmqmJ9F3RsXR7JiV9TnvLjqgsjne1CIX0IVIoepXPtlVqHa0fJo531qNTFaHu28Tw6fGM3VJ0cz1ZplfzTbrNx82tFqzdJNq9enVlMvLwSaXcB1n2ZRdiGnkXQaAU2gIkMn9spn2h4S2fo1+UL7+2SW6xLnou0z0tNxhSw/tqF6sbYrj8jIj6mNIjOv4IUAAggggAACjSbAouxGGxHqQaBhBc5J+chf+k0mTB9GFl+3OHszYbG2M5ITCCCAAAIIINCMAqmPRDdjR6gZAQQCCFROS8/mVdLy4b+VOTu/VfuTifHmZsnc1otlwuLrkcXar8jC1hb3pxvjOfw3QvwSqhA5TMX2c+RpPQjVjpZHO+9Tq4nR8mjnfXL4xGiuPjmaqdYs+6PZZuXm045Wa5ZuWr0+tZp6eSGQVwEmFHkdWfqFwKQFXpHe7Z+S5Q8MSPsTX5YHrr3EcyJwgcxf+XFpP/6w3L/nORky7VbKcuSRB2TL8Ruk47oF6Yu5J10fFyCAAAIIIIBAIwqwhqIRR4WaEJgGgUr/brmydb0842q7tEm6T2yVtln9I78Ab/3xdaP7s82/SwxKf8+3Zdd9W+TBQ6M/8am0ZpvsvP0muWZxyXtC4Xo201USxxFAAAEEEEAgOwHXfZoJRXZjQEsIIKAIuL5RKZdxGgEEEEAAAQQyEHDdp3nkKQN8mkAAgXAC2rPMpiUtRjvvk8PEaM9Nh2pHy6Od96nVp88+7YSI0VzzVmuW/dFsQ4xfqP5otYZqJ0SffWo19fJCIK8CTCjyOrL0C4EmFbBv7mY7uZ/slhaTPB9fn8yb3I/j4q/JPHa8iUmet6+zt+3r7G3fGNpJnzCmudi+aefjcfO1j+PtvPExVw77uL1t57C3XTHmuB1ntu19+zp7246xt10xtDPxz7KvW2zKVwSKKMAjT0UcdfqMQIMKuD5KbdByKQsBBBBAAIFCCbju03xCUai3AZ1FAAEEEEAAAQQQQCCsABOKsJ5kQwABBBBAAAEEEECgUAJMKAo13HQWgeYXSHueOdkrLUY7b/L5xGgLMX1yhIjxyaHV6tNnn3ZCxBSt1iztNdsQ4xeqP1qtodoJ0WefWk29vBDIqwATiryOLP1CAAEEEEAAAQQQQCADARZlZ4BMEwgg4CfgWuzldzVRCCCAAAIIIFBPAdd9mk8o6qlObgQQQAABBBBAAAEEci7AhCLnA0z3EGg2Aft5ZrNda9/0TYtJng95jf3cdD3bCWFg1xrSIERtdg5Tm6nVPma2a+1PZ3+0WqeztjQ33gfV76VQ45N0NXl5IVAogch6iYi1xyYCCCCQrYDP96Curi61KC1GO28a8Inp7OysWYtPjhAxPjm0Wn367NNOiJii1ZqlvWYbYvxC9UerNVQ7IfrsU6uplxcCzS7guk+zhqJQ00c6i0BjC7iezWzsqqkOAQQQQACBYgi47tM88lSM8aeXCCCAAAIIIIAAAgjURYAJRV1YSYoAAvUSsJ+ld7WhxWjnTV6fGO25aZ8cIWJ8cmi1+vTZp50QMUWrNUt7zTbE+IXqj1ZrqHZC9NmnVlMvLwTyKsCEIq8jS78QQAABBBBAAAEEEMhAgDUUGSDTBAII+Am4ns30u5ooBBBAAAEEEKingOs+zScU9VQnNwIIIIAAAggggAACORdgQpHzAaZ7CCCAAAIIIIAAAgjUU4AJRT11yY0AApMWsBdImu1a+ya5FpM873vN1VdfLadOnRqv387z2muvyfXXXy8bNmxIPR8ftK/xadcnJpnT95rkotFkHm3ftx2Tx35peZPnzbWmVjtPMia5n2Vtyba1WqeztmStZp/3QfX3lFDjk3Q1eXkhUCgB+xdsuH5ZhR3DNgIIIFAvAZ/vQSF+CZVPjjVr1kQf+tCHop/+9KdV3f3lL38ZffKTnxw5t3nz5qpzyR2fdkLE+OTw+cVbWh7tvOl/iJii1erjFsLVtKPZhmpHy6Od96k1SzetXs3V1MoLgTwIuO7TLMou1PSRziLQ2AKuxV7TVfXOnTulq6tL9u/fL3PnzhXzycTtt98uzz777Pix6aqNdhFAAAEEEMhawHWffmvWhdAeAggg0CwCt95660ip1157rXz1q1+Vzs5OJhPNMnjUiQACCCCQmQBrKDKjpiEEEAghYJ4D115ajHbe5I9jzKTij//4j+UjH/mI/OhHP6r6ZEJ7bjrOUaveEDE+ObRa7T676vVpJ0RM0WrN0l6zDTF+ofqj1RqqnRB99qnV9eeK4wjkQYAJRR5GkT4ggEDdBMxjTj/5yU/k7W9/e93aIDECCCCAAALNLMAaimYePWpHIGcCrmczp6ubyTUTBw4cqFpTMV110S4CCCCAAALTIeC6T7OGYjpGgzYRQKDhBZKTCbMo215TES/UbviOUCACCCCAAAJ1FuCRpzoDkx4BBMIKhHje2SfHlVdemboA20wq1qxZI2ah9j333FOzcz7thIjxyeHzjLeWRztvMELEFK1WH7cQrqYdzTZUO1oe7bxPrVm6afVqrqZWXgjkWYAJRZ5Hl74h0IQC9o3bbCf3k13SYpLn4+uTeZP7s2bNqlqAbecxk4rf+73fk1/84hdxupE67RzxCfuYncOct8/Z8fZxezu+JnksPu6bI46389jbaeft3Pa2fZ297RtjrnFd55vDxKXlsfOmnY+vo53qH3SAW/V70vZwvVfi43xFoKgCrKEo6sjTbwQaUMD1bGYDlkpJCCCAAAIIFE7AdZ/mE4rCvRXoMAIIIIAAAggggAAC4QSYUISzJBMCORN4RXofulpaOnpkUO3ZOSn37pWOZS1i/vVixowWWdbxmDzZW5aKei0BCCCAAAIIINDMAkwomnn0qB2BugkMyonHH5DNf/PPXi1UTj8tW1btE1l3QAaGI4mGe6VzzmG5ZdUOOTQYdkqR9jxzskgtRjtv8vnEaAsxfXKEiPHJodXq02efdkLEFK3WLO012xDjF6o/Wq2h2gnRZ59aTb28EMirABOKvI4s/UJgigKV8hF5vGOzPP3b/5fcOMsnyevywsGvy+6FN8r61ZdKyXxXmVmSS+/YJFsX/kAOHv25TxJiEEAAAQQQQKBJBViU3aQDR9kI1EWgckJ2X3mXvNDxJdm69FXZc2WbbFm0T050tslsZ4NnpKfjCrlZHkzEuY47E408LhVFkTuAMwgggAACCCAwbQKuRdn8YrtpGxIaRqABBWbOlSv3fF1KpVkilRN+BVbOyMljAyKL0sPLx07KyxWR2Xwemg7EUQQQQAABBJpcgFt8kw8g5SMQVmDW6GRiMkmHBqTveHkyV4wt3DaLt6v/M0nsZ5HNdq39OL5WTDIH14wOVdJF28cNt1GB0T+j/Jmb+L0p9uErAoUUiKyXiFh7bCKAQKEFhp+Pdq0oRaWN3dHZWhBnu6ONJUmJ+1nUvXFxJCt2RX3DtRK8ec7ne1BXV9ebFzi2tBjtvEnrE9PZ2emoYPSwT44QMT45tFp9+uzTToiYotWapb1mG2L8QvVHqzVUOyH67FOrqZcXAs0u4LpPs4aikNNIOo2Ah8DIegqPNRTOuNE1FMuPbZC+77bLAo/PQ13PZnpUSwgCCCCAAAII1FnAdZ/2uMXXuTLSI4BAcwvMvFDmLWpx9qG0aJ7M4TuN04cTCCCAAAIINLsAt/lmH0HqR2DaBWbJ3NaLJV58PV7OyGLtV2Rha4t4/fTZ8Qtrb4T4mfEhcpgq7efI06oO1Y6WRzvvU6uJ0fJo531y+MRorj45mqnWLPuj2Wbl5tOOVmuWblq9PrWaenkhkFcBJhR5HVn6hUBmAhfI/JUfl/bjD8v9e56TIdNupSxHHnlAthy/QTquWyB8o8lsMGgIAQQQQACBzAVYQ5E5OQ0i0CQCrrURY8fXH18n3Se2StvIz4MdlP6eb8uu+7bIg4dGf+JTac022Xn7TXLN4pL3hML1bGaTiFEmAggggAACuRZw3aeZUOR62OkcAs0l4PpG1Vy9oFoEEEAAAQTyKeC6T/MkQj7Hm14hgAACCCCAAAIIIJCJABOKTJhpBAEEfAXsxY9mu9a+yanFJM+HvMZeiFnPdkIY2LWGNAhRm53D1GZqtY+Z7Vr709kfrdbprC3NjfdB9Xsp1PgkXU1eXggUSsD+BRuuX1Zhx7CNAAII1EvA53tQiF9CFSKHMdB+mVWodrQ82nmfWk2Mlkc775PDJ0Zz9cnRTLVm2R/NNis3n3a0WrN00+r1qdXUywuBZhdw3adZQ1Go6SOdRaCxBVzPZjZ21VSHAAIIIIBAMQRc92keeSrG+NNLBBBAAAEEEEAAAQTqIsCEoi6sJEUAgXoJ2M/Su9rQYrTzJq9PjPbctE+OEDE+ObRaffrs006ImKLVmqW9Zhti/EL1R6s1VDsh+uxTq6mXFwJ5FWBCkdeRpV8IIIAAAggggAACCGQgwBqKDJBpAgEE/ARcz2b6XU0UAggggAACCNRTwHWf5hOKeqqTGwEEEEAAAQQQQACBnAswocj5ANM9BPImEOJ55xA5jKv23HSodrQ82nmfWk2Mlkc775PDJ0Zz9cnRTLVm2R/NNis3n3a0WrN00+r1qdXUywuBvAowocjryNIvBJpUwL5xm+3kfrJbWkzyfHx9Mm9yP46Lvybz2PEmJnnevs7etq+zt31jaCd94pPmYvumnY/Hzdc+jrfzxsdcOezj9radw952xZjjdpzZtvft6+xtO8bedsXQzsQ/y75usSlfESiiAGsoijjq9BmBBhVwPZvZoOVSFgIIIIAAAoUScN2n+YSiUG8DOosAAggggAACCCCAQFgBJhRhPcmGAAIIIIAAAggggEChBJhQFGq46SwCzS+Q9jxzsldajHbe5POJ0RZi+uQIEeOTQ6vVp88+7YSIKVqtWdprtiHGL1R/tFpDtROizz61mnp5IZBXASYUeR1Z+oUAAggggAACCCCAQAYCLMrOAJkmEEDAT8C12MvvaqIQQAABBBBAoJ4Crvs0n1DUU53cCCCAAAIIIIAAAgjkXIAJRc4HmO4h0GwC9vPMZrvWvumbFpM8H/Ia+7nperYTwsCuNaRBiNrsHKY2U6t9zGzX2p/O/mi1TmdtaW68D6rfS6HGJ+lq8vJCoFACkfUSEWuPTQQQQCBbAZ/vQV1dXWpRWox23jTgE9PZ2VmzFp8cIWJ8cmi1+vTZp50QMUWrNUt7zTbE+IXqj1ZrqHZC9NmnVlMvLwSaXcB1n2YNRaGmj3QWgcYWcD2b2dhVUx0CCCCAAALFEHDdp3nkqRjjTy8RQAABBBBAAAEEEKiLABOKurCSFAEE6iVgP0vvakOL0c6bvD4x2nPTPjlCxPjk0Gr16bNPOyFiilZrlvaabYjxC9UfrdZQ7YTos0+tpl5eCORVgAlFXkeWfiGAAAIIIIAAAgggkIEAaygyQKYJBBDwE3A9m+l3NVEIIIAAAgggUE8B132aTyjqqU5uBBBAAAEEEEAAAQRyLsCEIucDTPcQQAABBBBAAAEEEKinABOKeuqSGwEEJi1gL5A027X2TXItJnk+5DX2Qsx6thPCwK41pEGI2uwcpjZTq33MbNfan87+aLVOZ21pbrwPqt9LocYn6Wry8kKgUAL2L9hw/bIKO4ZtBBBAoF4CPt+DQvwSqhA5jIH2y6xCtaPl0c771GpitDzaeZ8cPjGaq0+OZqo1y/5otlm5+bSj1Zqlm1avT62mXl4INLuA6z7NouxCTR/pLAKNLeBa7NXYVVMdAggggAACxRBw3ad55KkY408vEUAAAQQQQAABBBCoiwATirqwkhSBZhU4J+XevdKxrEXMv0LMmNEiyzoekyd7y1Kp2aWpXlczaepJ+1n61ACPX0oXIodpW3tuOlQ7Wh7tvE+tJkbLo533yeETo7n65GimWrPsj2ablZtPO1qtWbpp9frUaurlhUBeBZhQ5HVk6RcCUxConH5atqzaJ7LugAwMRxIN90rnnMNyy6odcmjQPaWY6nVTKJFLEEAAAQQQQKDBBFhD0WADQjkITJ/A69K/e420fuMK6ftuuyyI/7mhckJ2X7le+jqelM62C1PKm+p1E1O5ns2cGMkRBBBAAAEEEMhawHWfjv/KkHU9tIcAAg0nMCSn+l6U0qJ5Msf+zjDzQpm36A3Ze/DHMpha81SvS03GQQQQQAABBBBoMgH7rw1NVjrlIoBAUIHKGTl5bMCZsnzspLyc9tTTVK9ztlT7hPYss7lai9HO++QwMdpz06Ha0fJo531q9emzTzshYjTXvNWaZX802xDjF6o/Wq2h2gnRZ59aTb28EMirAI885XVk6RcCkxUY7JGOS5bL3tXdcqKzTWaPX39GejqukOXHNlQ/ChWfn8J15iNTXggggECeBKIoylN36AsCqQKuR57emhrNQQQQQKCOAq4br+sbVR1LOa/UzVQvtZ7XUDsvbiZX04lmqrfZanW+STiBQAEEeOSpAINMFxHwEpjVIq0LS16hVUFTva4qCTsIIIAAAggg0KwCTCiadeSoG4HQAiOLr1ucWScs1o4jp3pdfD1fEUAAAQQQQKCpBZhQNPXwUTwCIQVmydzWi2XC4uuRRdevyMLWFpmV2txUr0tNxkEEEEAAAQQQaDIBJhRNNmCUi0D9BC6Q+Ss/Lu3HH5b79zwnQ6ahSlmOPPKAbDl+g3Rct0DSv2FM9br69YTMCCCAAAIIIJCdQPrfD7Jrn5YQQKCBBGa+53Lp2PdnMmfvCnnHjBky4y0tcs2xhbLzqdtk6eyxbxfmF92tbJEZLZulZ+y3Z3td10D9pBQEEEAAAQQQCCfAj40NZ0kmBBBAAAEEEEAAAQRyK+D66Wt8QpHbIadjCCCAAAIIIIAAAgjUX4AJRf2NaQEBBBBAAAEEEEAAgdwKMKHI7dDSMQQQQAABBBBAAAEE6i/AhKL+xrSAAAIIIIAAAggggEBuBZhQ5HZo6RgCCCCAAAIIIIAAAvUXYEJRf2NaQAABBBBAAAEEEEAgtwJMKHI7tHQMAQQQQAABBBBAAIH6CzChqL8xLSCAwJhApXxEHu9YKebnWI/8t6xDdj/ZK+VKbaKpXlc7q+vsoPT37JaOZS3jdbasfVi+1z/oumD8eLZ1jjdbvVF5SfavXygtHT2iVTw99Z6Tcu9ey3eldDx+pMHeA6Ok1T4tsqxjr/SWz1V7T9hL9s9c95g82VsW5W0+IZP3gaEj8tCyj0pHz5nEJVOtZarXJZqfsFuRod6HZZn1SzHHQ4b6pWd3hyyLvzfMWChrHzoo/UOKWqUsvY/b162Ujt1Pe4zTeMuOjRq1Vl1xTk7vv1Va0vpUFScidas12RD7CGQvwIQie3NaRKCYApWX5MCWDbJHbpajA29IFL0hA52/JT+45VPyPw4l/yJkEU31OiuF/6b5y8FmWXrzD2ROZ68MR5FEwwNyYNExWbt0s+w/XeMvk5nW6erROTl9YJvcuvs5V8Cbx6elXuN7p/wfj1bkT546JVE0LK/2fUpkzydk3Z4T7r9wT0etQ0dk+yc2yD98+Muj74PopOz78A9l1Se+IL01/pJbOf20bFm1T2TdARkYNu+fXumcc1huWbVDDo39Zvk3ByHA1tBz8vh9D8jfHHpjQrKp1jLV6yYUUHWgIkMnvi73bf6KHKo6bv6i/ZLsv+OP5OYf/JZ0jnxviGR44Iuy6PhdsvSOA3LaOacw7/f7ZdUekXVHB0bGaXjgXpnzg02y6n8cVifUyTLe3K9R65tBI1vG6t5bvyDlxPGJu/WqdWJLHEFgWgQi6yUi1h6bCCCAQDiB4b5d0Qq5PtrV95qV9LWob9f1UWljd3TWOmpvTvU6O4f39vDz0a4VpYn1uI5biTOt02r3zc3h6NXn90Rr3vuRaOlHUvrwZuDI1rTUe7Y72lhaHG3s/plVzXB0tntTVCptirrPDlvH39zMvlZHTan1v1lnFI2+n2XFrqjP7srI++cjiX7b101l+41o4GhXtHHNI9EPj345WiFJ16nWMtXravRheCA6umdTtGbb30dHd10fSWKsR8c3WX8UuY6PtzTi+t5oxa7noypu870m0cb4NdqGUmvV5a8ej3at+Ui0dOniCX2qijM79ah1QiMcQKD+Aq65Ap9QTMs0jkYRKJpARYZOvSDHS/Nl3py3WZ1/m8yZN19k7/flaOq/3k71OquJyWzOvETaDw7IQGebzE65rnzspLyc+q+lGdeZUpsMHZUv3rJD3vrnm+QTs9IC7GPTUW9FBo9+X/bKClm55N1WMTNldtvnZWDg89I2O+2WNB21WuVN2ByQYyfPOD5NGZJTfS9KadE8mWN3ZeaFMm/RG7L34I/P41/Nqwup9O+TdXe9KCv//NOy5B1vqT45sjfVWqZ6XUoJI4del/49d8ldfcvkz+/8fXlHStjMBe1yMDoqnW0Xppyt4T00IH3H3yWL5l0oVdxz5skieUYOHv15Sr5ah/Ra37z6Fen94v8jW976adn8iYvfPOzaCl6rqyGOIzA9AvafwempgFYRQKAAAufk5ZMvuB8LKL8gJ19Oe5xoqtfVg/RXZcWNH5H5qd81p7tO85ebz8n2izfL566ZL2l/vawWmY56x9pc+L/JOwcOye54LU3LWnnoe/0yVF2gtTcdtc6U2ZdeI3e2PiNf+f5PxyYP56R89B/lSOvd8vkbFlT9BXa82MoZOXlsYHw3ueGekCYj9f2ZLVfLnqc+K20le4JuXTfVWqZ6ndV09ebbpOXKh+Wpz39MSql/dqqjJ+5dJjdeNi/Vu/LySTnmfNaoxkRkYiNjR3xrNesr/lru2j5Pdn7uD+Ui/Q+chK/V2QlOIDAtAlP64z0tldIoAgg0scDov3pOvgNTvW7yLbmvMM8+75Qtx6+QT628OPUvNiLTWefYX26+s1yeeuQaeY/Xd/XpqHeszaGvyl13/KPM+69PmWdsJeq/W96971Nyx/6Xav6rv3t86nRm1qVy55c2yKk/midvGVko/CvSsvxfZfWXbpHFsxzII/8K7fwbbthCZ/2GlFx1mJamWstUr3P2bqbMKv2GqB+aJa8362Y6H5bj7R+XlfMvSJ41Cy9GP/VMOTP1Q561mk8D7/oHueqprXLtexwTuqoi6lFrVQPsIDDtAo7vitNeFwUggAACDSBgFmd+TTbf+v+Rf1YrAAAOYElEQVTKun2b5BqvvzxkW3bl9AG5Y1W3XPXQn7j/opttSbVb+5//SVbv6HjzX9Zn/Y5ct/YP5Lu3fqk+i5ZrV+M4O/oTfpYv/Se58fmzoxMfs4D8+avkB//lM7L7hPbzsxxpOewpMCgn9nxObn3xOtm39WrPSbJn6vMNG1lAvkG+c9Um+fTid51vNq5HIDcCTChyM5R0BIFGFpglc1s9njOe0IWpXjch0RQOmMnEXvlM20MiW/+7bG57j+PTCZN6muo0/4p77+flxTvvneRfbqapXkM1YR3NTJk1d74sdD72Nh21/lyOfPMr0rf6Jrnukng1zUyZdclVsvaPnpUtf300fS3ErBZpXViawnutDpdMtZapXhesC4NyYvefSdsWka1/+WdvTjwn5B9730w4Xs8DYz9F7cWb5KFPL5nEpy7TUWs9HciNwEQBJhQTTTiCAALBBUYXXzv/qjXhL5lxAVO9Lr5+ql/PSfnIX45NJr4mX2h/n/KXh+mps/JCt3xpd68cuvvD8o745/e/5bdl/TNlKT+4XN454wbZ3f96CsJ01PtuWbJyhTjfAylVjh6ahloHfywH9/amVDQ6uSm7fojAyOLrlpTrRg9NWKztjAxwYqq1TPW6ACWb39Nw5OHbRicTPQ9L+/hkLj35TLP42vmGapmwWDs9yySOVl6Ug1/aL+VDd44shB/9fTpvl9b13xIpPyDL3zlXVu5O//HHmdc6iW4RikAIASYUIRTJgQACioDrX6HjhbrzZW7q8+BTvU4pp9bpymnp2bxKWj78tzJn57c8JhMm2TTUaVod+ek40dgjOWNfh5+XXStKUtrYLWejb0r7grTnz6ej3pkyq3WJXDnhp++MPV++9A/kAy1pz6NPQ62z3y8rVy9OeZeMrgMprb5clqT+RKqxCUfyp4GNLHR+RRa2tigT05Qmp3xoqrVM9bopFzpyYaX8Pdm8fLF8+G/fIzsP6ZOJkYtGPk15ZcJP3RpdAH2xtM6d9MqN2p0Y+ylwI2t/zPqfkf9ek75d14uUNkn32VNysP2S9E8ys661dk84i0B4Afsn1rp+tqwdwzYCCCAwJYHhk9ET7e+LSmv2RM+/an5q/BvRwA93Rmsm/F6CRPapXpdI47f7i+jotqsikfdF7U+crPrZ9ur1mdZZoxqP35kxcvW01Dvmu3R7dHTkPRBFwwOHo+1rltb2zrzWsd/psWJjtKu7L3p1FGz093yUroq2Hf2FcwCGTz0RtZfeF63ZdXz0uuGB6Ifb19T8PRvOZJ4nXL+vYaq1TPU6vdyx33GR/B0Rr/4w2ra0FEnpM9ETp97Q04xHvBGdeuIzUanUHu16fvQ32Yy+n9438XfJjF/ju+GodcLlvnH1rHVCURxAoG4CrrmCmWGPv1xB4wFsIIAAAlMWGI5e7euOdm1cEZnvNSP/ldZE2544Gg2M/1aqsZtz1S/p8rluykVVXTj6F7Ox2uIa7a/jfxGa3jqrik7upE4oGqnes1HfM9ujNSXrPfBM/Jd205lGqXXi+660Znv0TJ/1KxjHrKt/UdvZqK97V7TR/AV57L1TWrMteuLowOQmqMlxrbHvmlBEkUctmfZhbGzH/xzZ4+3+cxf/4sv4z2e8P0Lyal/UvWtjtHT8z+n7ojXbnoiODkxmYpKGm1arf1y2tabVxTEE6iPgmivMMM3Fn3uY5wGt3fgwXxFAAAEEEEAAAQQQQKDgAq65AmsoCv7GoPsIIIAAAggggAACCJyPABOK89HjWgQQQAABBBBAAAEECi7AhKLgbwC6jwACCCCAAAIIIIDA+QgwoTgfPa5FAAEEEEAAAQQQQKDgAkwoCv4GoPsIIIAAAggggAACCJyPABOK89HjWgQQQAABBBBAAAEECi7AhKLgbwC6jwACCCCAAAIIIIDA+QgwoTgfPa5FAAEEEEAAAQQQQKDgAkwoCv4GoPsIIIAAAggggAACCJyPABOK89HjWgQQQAABBBBAAAEECi7AhKLgbwC6jwACCCCAAAIIIIDA+QgwoTgfPa5FAAEEEEAAAQQQQKDgAkwoCv4GoPsIIIAAAggggAACCJyPABOK89HjWgQQQAABBBBAAAEECi7AhKLgbwC6jwACCCCAAAIIIIDA+QgwoTgfPa5FAAEEEAggMCj9Pftld8dKmTFjxth/K6Vj99PSWz5XnX/oiDy0rEVa1j4uJ4Yq1eekIkMnHpe1LQtl/f6XJHm2KrhyQnavvEl2979edZgdBBBAAIHJCzChmLwZVyCAAAIIhBKonJaezddL681Pys8v3yH/f3v3HxplHcBx/HOzrD/WGBLh3QKHyCboJLw5QaxsmSYp2IYGsrU5MSdqg7Ep0wW6bE3vWFQKGmjmxqBix2iJTN1Q0sB1J5FFzZZMcDuJEpn7wwzv4tmP2z3n7m6PIW7e+/65+z7P93nu+3098jz7eM/3+9wOBhUMBnWvr1YLb36tVY5V2tnROxoOkrNV6q5U5vEqbT7k1UB4Owa8OrS5SqdX7FHN6hmKeYEb6FPXk69q8aynw/fAZwQQQACBBxCwBY0z9/DL+J+hsOLIYt4RQAABBBB4CAK35HMXKLs+Xc0/1CsvbWrEd0RbP7y8UnJ5G1XhTJUC1+TZuFL5V0vkbS2TMzlWnAiov2O31vWs0zcls2MHj4gWUUQAAQQSWSBaVoh1xk1kL/qOAAIIIPCwBfov6av6S1q2d6tW3xcmjC9PlfOdcm3XQW395Lz6Q+1JlbP8oJpLrqmy4nP5Bu6ot8WlrUdnyOVeHydMGDu5KW/bn8pbnB4jTNyV39egHa84hm7BchTJffrK8C8iRiDZKYftTbk9HrmLskZv0/qiU/7+KzrtLpJj8PatLBV9dEH+mPdfhTrGBwQQQGBSChAoJuVho9EIIIDAZBcIqN97Rg1+h15Ifzb6H/Yp87S80Cl/wxl5+8P+Kk+aodU1e1TS5VLFlg0qyD+nFc0HVW78WhHv1f+T2n7JiXG70131esrlzG6UtnXodvCebnfk6nJRvspMYzNaVPmpVzN3XVAw+I/62heps3ihHLM/0M8v1em6sd2vFZKrVNUtccZ0xGsz6xFAAIEJLECgmMAHh6YhgAACj6/AXd3o6ZZfM5X5fHL8bvq71XPDPEA7KW2lag7kqet4k7pKxjFuYvBbhoJM85x0TY92BQxcVdthj7R9h3blzVaykpQ8+w0VFT6lo4fb1R3KNU5tf69ceRkpkqbKnv2icux2LdtbpbIcu5KM7TIW6uWsv3Xy4h/m8R7xe0wNBBBAYNIIRDudTpoO0FAEEEAAgQQVCPh18cQ5+SX5T3boYuSMUGOyGEHmpvKXz5MRA8Z6Bbq/15enpKxMh0ajzrPK3edVsK1EGVw5x2JjGQIIJLAAp8UEPvh0HQEEEHh0AlM1PX2W7LqqruumuZrGbpJ9ltKnhw/a7tdvx2qGxk20n5Ar06P8goPy3TeVbMTuAj0673lOy7OnRax4kOI4f115kF2zDQIIIDCJBAgUk+hg0VQEEEDg8RFIUkr2UhXa+/Rjz1+j08JGdtAY79Dgk71wqbJTRi5ZAQ34jmjzhk69dqROpbmvD04lu+SsSxWRU8lG7M/49cEzZ0nYviIqUEQAAQQQsCwwcna2vCEbIIAAAggg8L8EUuZrbfl8nao+oJZe8/iIof3eku+zeu3XFh14d3HoFqWAv121Fa7BcRO1xXOHxjg418vtmq+zlTU65LsVpVl31H2+U3Ni3O5kbJg0a5HeWiZd7uoLG/dwR1eOrpXNtpaH4UXRZTECCCSuAIEicY89PUcAAQQesYAx/ethtRf/rvwFG8OmZZUCfp887jKtqvxXVY1Vo9PKBq6ppbpcH2qTGveuVFroKpYqZ2mdjrxtTCX7sTrGHE8xoOtdij8IPGmmVuzYpMz9+1Q3/FC9gP87HWu4pCWuCq3N4GF4j/gfDl+PAAITTCB0Kp5g7aI5CCCAAAKJIJCUptzaVvW1rtG0M9v0zOCzG2ya4tipi9PWqLWvVbW5acPTyt6Sr36L8gefN1GmXHv4mApJyXNVXGtMJbtbBdXfqjc0G9MwZNzpYkfAp8qeW6Umb4Huvb9AU2xGe9y6V9ykpvKcsIHaI/V5RwABBBJbgCdlJ/bxp/cIIIAAAggggAACCIxLgCdlj4uJSggggAACCCCAAAIIIGBFgFuerGhRFwEEEEAAAQQQQAABBEwCBAoTBwUEEEAAAQQQQAABBBCwIkCgsKJFXQQQQAABBBBAAAEEEDAJEChMHBQQQAABBBBAAAEEEEDAigCBwooWdRFAAAEEEEAAAQQQQMAkQKAwcVBAAAEEEEAAAQQQQAABKwIECita1EUAAQQQQAABBBBAAAGTAIHCxEEBAQQQQAABBBBAAAEErAgQKKxoURcBBBBAAAEEEEAAAQRMAgQKEwcFBBBAAAEEEEAAAQQQsCJAoLCiRV0EEEAAAQQQQAABBBAwCRAoTBwUEEAAAQQQQAABBBBAwIoAgcKKFnURQAABBBBAAAEEEEDAJECgMHFQQAABBBBAAAEEEEAAASsCBAorWtRFAAEEEEAAAQQQQAABkwCBwsRBAQEEEEAAAQQQQAABBKwIECisaFEXAQQQQAABBBBAAAEETAIEChMHBQQQQAABBBBAAAEEELAiQKCwokVdBBBAAAEEEEAAAQQQMAkQKEwcFBBAAAEEEEAAAQQQQMCKAIHCihZ1EUAAAQQQQAABBBBAwCRAoDBxUEAAAQQQQAABBBBAAAErAgQKK1rURQABBBBAAAEEEEAAAZOALRgMBo0lNpvNtIICAggggAACCCCAAAIIIBApMBwfQoufGPkUuWJkOe8IIIAAAggggAACCCCAQDQBbnmKJsNyBBBAAAEEEEAAAQQQiCtAoIhLRAUEEEAAAQQQQAABBBCIJvAftZbx6Q432twAAAAASUVORK5CYII="></p>
<p>(i) Draw, on the graph, the error bars for OY when OX = 1.8 cm <strong>and</strong> when OY = 5.8 cm.</p>
<p>(ii) Determine, using the graph, the refractive index of the water in the container for values of OX less than 6.0 cm.</p>
<p>(iii) The refractive index for a material is also given by \(\frac{{\sin i}}{{\sin r}}\) where <em>i</em> is the angle of incidence and <em>r</em> is the angle of refraction.</p>
<p>Outline why the graph deviates from a straight line for large values of OX.</p>
<div class="marks">[5]</div>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>i<br>OY always smaller than OX <em><strong>AND</strong></em> uncertainties are the same/0.1<br>« so fraction \(\frac{{0.1}}{{{\rm{OY}}}} > \frac{{0.1}}{{{\rm{OX}}}}\) »</p>
<p>ii<br>\(\frac{{0.1}}{{{\rm{1.3}}}}\) <em><strong>AND</strong></em> \(\frac{{0.1}}{{{\rm{1.8}}}}\)<br>= 0.13 <em><strong>OR</strong></em> 13%</p>
<p><em>Watch for correct answer even if calculation continues to the absolute uncertainty.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>i</p>
<p>total length of bar = 0.2 cm</p>
<p><em>Accept correct error bar in one of the points: OX= 1.8 cm <strong>OR</strong> OY= 5.8 cm (which is not a measured point but is a point on the interpolated line) <strong>OR</strong> OX= 5.8 cm. <br>Ignore error bar of OX.<br>Allow range from 0.2 to 0.3 cm, by eye.</em></p>
<p> </p>
<p>ii</p>
<p>suitable line drawn extending at least up to 6 cm<br><em><strong>OR<br></strong></em>gradient calculated using two out of the first three data points</p>
<p>inverse of slope used</p>
<div class="page" title="Page 5"> </div>
<p>value between 1.30 and 1.60</p>
<p><em>If using one value of OX and OY from the graph for any of the first three data points award <strong>[2 max]</strong>.<br>Award [<strong>3</strong>] for correct value for each of the three data points and average.<br>If gradient used, award [<strong>1 max</strong>].</em></p>
<p> </p>
<p>iii</p>
<p>«the equation <em>n</em>=\(\frac{{{\rm{OX}}}}{{{\rm{OY}}}}\)» involves a tan approximation/is true only for small θ «when sinθ = tanθ»<br><em><strong>OR<br></strong></em>«the equation <em>n</em>=\(\frac{{{\rm{OX}}}}{{{\rm{OY}}}}\)» uses OI instead of the hypotenuse of the ∆IOX or IOY</p>
<p><em>OWTTE</em></p>
<p> </p>
<div class="question_part_label">b.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>A radio wave of wavelength \(\lambda \) is incident on a conductor. The graph shows the variation with wavelength \(\lambda \) of the maximum distance <em>d</em> travelled inside the conductor.</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="specification">
<p>For \(\lambda \) = 5.0 x 10<sup>5</sup> m, calculate the</p>
</div>
<div class="specification">
<p>The graph shows the variation with wavelength \(\lambda \) of <em>d </em><sup>2</sup>. Error bars are not shown and the line of best-fit has been drawn.</p>
<p style="text-align: center;"><img 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"></p>
<p>A student states that the equation of the line of best-fit is <em>d </em><sup>2</sup><sup> </sup>= <em>a</em> + <em>b</em>\(\lambda \). When <em>d </em><sup>2</sup> and \(\lambda \) are expressed in terms of fundamental SI units, the student finds that <em>a</em> = 0.040 x 10<sup>–4</sup> and <em>b</em> = 1.8 x 10<sup>–11</sup>.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest why it is unlikely that the relation between<em> d</em> and \(\lambda \) is linear.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>fractional uncertainty in <em>d</em>.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>percentage uncertainty in <em>d </em><sup>2</sup>.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State the fundamental SI unit of the constant <em>a</em> and of the constant <em>b</em>.</p>
<p><img src="data:image/png;base64,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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Determine the distance travelled inside the conductor by very high frequency electromagnetic waves.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>it is not possible to draw a straight line through all the error bars<br><em><strong>OR</strong></em><br>the line of best-fit is curved/not a straight line</p>
<p> </p>
<p><em>Treat as neutral any reference to the origin.</em></p>
<p><em>Allow “linear” for “straight line”.</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>d</em> = 0.35 ± 0.01 <em><strong>AND</strong></em> Δ<em>d</em> = 0.05 ± 0.01 «cm»</p>
<p>«\(\frac{{\Delta d}}{d} = \frac{{0.5}}{{0.35}}\)» = 0.14</p>
<p><em><strong>OR</strong></em></p>
<p>\(\frac{1}{7}\) <em><strong>or</strong></em> 14% <em><strong>or</strong></em> 0.1</p>
<p> </p>
<p><em>Allow final answers in the range of 0.11 to 0.18.</em></p>
<p><em>Allow <strong>[1 max]</strong> for 0.03 to 0.04 if \(\lambda \) = 5 × 10<sup>6</sup> m is used.</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>28 to 30%</p>
<p> </p>
<p><em>Allow ECF from (b)(i), but only accept answer as a %</em></p>
<p><strong><em>[1 mark]</em></strong></p>
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>a:</em> m<sup>2</sup></p>
<p><em>b:</em> m</p>
<p> </p>
<p><em>Allow answers in words</em></p>
<p><strong><em>[2 marks]</em></strong></p>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em><strong>ALTERNATIVE 1</strong> </em>– if graph on page 4 is used</p>
<p><em>d </em><sup>2</sup> = 0.040 x 10<sup>–4</sup> «m<sup>2</sup>»</p>
<p><em>d</em> = 0.20 x 10<sup>–2</sup> «m»</p>
<p><em><strong>ALTERNATIVE 2</strong></em> – if graph on page 2 is used</p>
<p>any evidence that <em>d</em> intercept has been determined</p>
<p><em>d</em> = 0.20 ± 0.05 «cm»</p>
<p> </p>
<p> </p>
<p><em>For MP1 accept answers in range of 0.020 to 0.060 «cm<sup>2</sup>» if they fail to use given value of “a”.</em></p>
<p><em>For MP2 accept answers in range 0.14 to 0.25 «cm» .</em></p>
<p><em><strong>[2 marks]</strong></em></p>
<div class="question_part_label">c.ii.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.ii.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.ii.</div>
</div>
<br><hr><br><div class="specification">
<p>A student measures the refractive index of the glass of a microscope slide.</p>
<p>He uses a travelling microscope to determine the position <em>x</em><sub>1</sub> of a mark on a sheet of paper. He then places the slide over the mark and finds the position <em>x</em><sub>2</sub> of the image of the mark when viewed through the slide. Finally, he uses the microscope to determine the position <em>x</em><sub>3</sub> of the top of the slide.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>The table shows the average results of a large number of repeated measurements.</p>
<p><img 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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The refractive index of the glass from which the slide is made is given by<br>\[\frac{{{x_3} - {x_1}}}{{{x_3} - {x_2}}}\].</p>
<p>Determine</p>
<p>(i) the refractive index of the glass to the correct number of significant figures, ignoring any uncertainty.</p>
<p>(ii) the uncertainty of the value calculated in (a)(i).</p>
<div class="marks">[4]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>After the experiment, the student finds that the travelling microscope is badly adjusted so that the measurement of each position is too large by 0.05mm.</p>
<p>(i) State the name of this type of error.</p>
<p>(ii) Outline the effect that the error in (b)(i) will have on the calculated value of the refractive index of the glass.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>After correcting the adjustment of the travelling microscope, the student repeats the experiment using a glass block 10 times thicker than the original microscope slide. Explain the change, if any, to the calculated result for the refractive index and its uncertainty.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>(i) refractive index = 1.5</p>
<p><em>Both correct value and 2SF required for <strong>[1]</strong>.</em></p>
<p>(ii) fractional uncertainty \({x_3} - {x_1} = \frac{{0.04}}{{1.15}} = 0.035\) <em><strong>AND </strong></em>\({x_3} - {x_2} = \frac{{0.04}}{{0.76}} = 0.053\)</p>
<p>sum of fractional uncertainty = 0.088</p>
<p>«uncertainty = their RI × 0.088» = 0.1</p>
<p><em>Accept correct calculation using maximum and minimum values giving the same answer.</em></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) systematic error<br><em>Accept “zero error/offset”.</em></p>
<p>(ii) calculated refractive index is unchanged<br>because both numerator and denominator are unchanged<br><em>Accept calculation of refractive index with 0.05 subtracted to each x value.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>numerator and denominator will be 10 times larger so refractive index is unchanged<br>relative/absolute uncertainty will be smaller</p>
<p><em>“Constant material” is not enough for MP1.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>A student investigates the oscillation of a horizontal rod hanging at the end of a vertical string. The diagram shows the view from above.<br><img 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" alt></p>
<p>The student starts the rod oscillating and measures the largest displacement for each cycle of the oscillation on the scale and the time at which it occurs. The student begins to take measurements a few seconds after releasing the rod.</p>
<p>The graph shows the variation of displacement <em>x</em> with time <em>t</em> since the release of the rod. The uncertainty for <em>t</em> is negligible.</p>
<p><img src="data:image/png;base64,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" alt></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>On the graph above, draw the line of best fit for the data.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the percentage uncertainty for the displacement when <em>t</em>=40s.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>The student hypothesizes that the relationship between <em>x</em> and <em>t</em> is \(x = \frac{a}{t}\) where <em>a</em> is a constant.<br>To test the hypothesis <em>x</em> is plotted against \(\frac{1}{t}\) as shown in the graph.</p>
<p><img src="data:image/png;base64,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" alt></p>
<p>(i) The data point corresponding to <em>t</em>=15s has not been plotted. Plot this point on the graph above.</p>
<p>(ii) Suggest the range of values of <em>t</em> for which the hypothesis may be assumed to be correct.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Markscheme</h2>
<div class="question" style="padding-left: 20px;">
<p>smooth curve passing through all error bars</p>
<p><img 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" alt></p>
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p><em>x</em>=2.5 cm±0.2cm <em><strong>AND</strong></em> Δ0<em>x</em>=0.5cm±0.1cm<br> «\(\frac{{0.5}}{{2.5}}\)=»20%</p>
<p><em>Accept correctly calculated value from interval 15% to 25%.</em></p>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
<p>(i) plotted point (0.07, 9.0) as shown</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAi0AAAGXCAYAAAB/UGD8AAAX8WlDQ1BJQ0MgUHJvZmlsZQAAWIWVWQdUFMu2re6eQBhyzkNOEpWch5xzRmUYcpYsqCAgSBAMJEFEAZHgRQQJoigiiAoioKKiIoiIKCqKoiT5TdB7/wvrr19rdc+eU+dU76pdVV1nBgAeTnJ4eDDMCEBIaFSEnTGJ6OLqRsS/AAQgAFgAAExkSmS4no2NBfivZWEEQOufD2XW2/rvfv+xMHn7RFIAgGxQ7OUdSQlB8WUAMNyU8IgoALCDqF04Nip8HX9DMWsEShAAHNU69tvEvOvYaxPLb/g42Omj2AAAKgKZHOEHAP16+8QYih/aDn04Wscc6h0Qirqmolib4k/2BoC7G/XZFhISto7nUCzh9Y92/P5Xm15/2iST/f7gzb5sFCqDgMjwYPLe/+dw/N8lJDj69zOE0IvgH2Fit95ndNyqg8LM1zEBxddCvaysUcyM4jsB3hv+63jUP9rEcct/lhKpj44ZYAcABt5kA3MUo2MJs0cHOeptYUVyxEYs6g9bBUSZOmxhr4gwu6324RifSEP739jfx9Riq83DocFWv/Fp3wAjUxSjMw2+HO/v4LzJE+6OCXCyQjE9igcjg+zNt/zH4v31rX77RETbrXMWQfE33wgju00fhDMk8ne/EFkKeYMDJ4p1o/wdTDZjERefSBeL39y8fQwMNzkg3j6hjlucEXR2key2YtPCg222/JHTPsHGdpvjjDRExtj/jh2OQifY5jggrwPJZjab/JGF8Cgbh01uGAywAPrAABBBNHp5gTAQCAIGZltn0W+bNUaADCKAH/ABMluW3xHOGzWh6N0exIOPKPIBkX/iSBu1PiAGta/+sW7eZYDvRm3MRkQQeIviEAw3RhujgbFA77ropYhRxaj9jiMy/H4qzhBngDPBGeEk//CgoKyD0SsCBPy77e9I7FvsEPY19jF2HPsMmKO1Pmif1xmG/umZE3iz0crW990ByRH/wpwILME4Gme01TsvNHrmtw9GDGWthCFhtFD+KHcMO4YbyGB2oD3Rw+igfVNCrf9kGP2Hxd9j+a/PW+f3zz5u2eml6JW2WHj94a//x+tfW9H/xxh5o5/m/+qJHEaakF7kJnIXuYa0AiJyA2lD+pGOdfxnJrzZmAm/n2a3wS0IbSfgt498nfyM/Mq/PZ28xSBiQ28Q5RMXtb4g9MPC90YE+PlHEfXQHdmHaBpKkd1GVJRXUARgfX/f3D7m7Tb2bYj9wd82/zYANE4BQO39t803E4Da8+h0d/vbJn4CAK5rADSHUaIjYjZtmPUbFtAABnRlcAF+IAwk0D4pAmWgAXSBITAD1sABuIJd6Kj7gxCUdSzYBw6CNJAFjoJ8UAzKQAWoBn+BRtAKroGb4DboA4PgMXiOzo0p8AHMgQWwDEEQHqKDWCAuSAAShaQhRUgV0oYMIQvIDnKFPCE/KBSKhvZBKVAWdBwqhs5CNdAl6Ap0E7oLDUHPoAloBvoKLcEITIBZYT5YDJaDVWE92Bx2gHfCfvAeOB5OhXPgIrgcvgC3wDfhPvgxPA5/gL8jAKFF2BFBRAZRRfQRa8QN8UUikANIJlKAlCP1SDuq9UNkHJlFFjE4DAuGiJFB56cJxhFDwezBHMBkY4ox1ZgWTDfmIWYCM4f5haXD8mKlsepYU6wL1g8bi03DFmCrsM3YHnRFTWEXcDgcO04cp4KuTVdcIC4Bl40rxV3EdeKGcJO473g8ngsvjdfCW+PJ+Ch8Gv4k/gL+Bn4YP4X/SUVLJUClSGVE5UYVSpVMVUBVS3WdaphqmmqZmpFalFqd2pram3ovdS51JXU79QPqKeplGiYacRotGgeaQJqDNEU09TQ9NC9o5mlpaYVo1WhtaQNok2iLaBto79BO0C4SmAlSBH2CByGakEM4T+gkPCPM09HRidHp0rnRRdHl0NXQ3aIbo/tJz0IvS29K702fSF9C30I/TP+JgZpBlEGPYRdDPEMBQxPDA4ZZRmpGMUZ9RjLjAcYSxiuMTxi/M7EwKTBZM4UwZTPVMt1leseMZxZjNmT2Zk5lrmC+xTzJgrAIs+izUFhSWCpZelimWHGs4qymrIGsWax/sQ6wzrExs+1gc2KLYyth62AbZ0fYxdhN2YPZc9kb2UfYlzj4OPQ4fDgyOOo5hjl+cPJw6nL6cGZyXuR8zLnEReQy5AriOsbVyvWSG8MtxW3LHct9mruHe5aHlUeDh8KTydPIM8oL80rx2vEm8Fbw9vN+5+PnM+YL5zvJd4tvlp+dX5c/kD+P/zr/jACLgLZAgECewA2B90Q2oh4xmFhE7CbOCfIKmghGC54VHBBcFhIXchRKFroo9FKYRlhV2Fc4T7hLeE5EQMRSZJ9IncioKLWoqqi/aKFor+gPMXExZ7F0sVaxd+Kc4qbi8eJ14i8k6CR0JPZIlEs8ksRJqkoGSZZKDkrBUkpS/lIlUg+kYWll6QDpUumhbdhtattCt5VveyJDkNGTiZGpk5mQZZe1kE2WbZX9JCci5yZ3TK5X7pe8knywfKX8cwVmBTOFZIV2ha+KUooUxRLFR9vpthttT9zetv3LDukdPjtO73iqxKJkqZSu1KW0qqyiHKFcrzyjIqLiqXJK5Ykqq6qNarbqHTWsGkktUe2a2qK6snqUeqP6Zw0ZjSCNWo13muKaPpqVmpNaQlpkrbNa49pEbU/tM9rjOoI6ZJ1ynde6wrreulW603qSeoF6F/Q+keRJEaRm0g99df39+p0GiIGxQabBgCGzoaNhseGYkZCRn1Gd0ZyxknGCcacJ1sTc5JjJE1M+U4ppjemcmYrZfrNuc4K5vXmx+WsLKYsIi3ZL2NLM8oTlCytRq1CrVmtgbWp9wvqljbjNHpurtjhbG9sS27d2Cnb77HrtWex329faLziQHHIdnjtKOEY7djkxOHk41Tj9cDZwPu487iLnst+lz5XbNcC1zQ3v5uRW5fbd3dA9333KQ8kjzWNkp/jOuJ13d3HvCt7VsZthN3l3kyfW09mz1nOFbE0uJ3/3MvU65TVH0acUUj5463rnec/4aPkc95n21fI97vvOT8vvhN+Mv45/gf9sgH5AccCXQJPAssAfQdZB54PWgp2DL4ZQhXiGXAllDg0K7Q7jD4sLGwqXDk8LH9+jvid/z1yEeURVJBS5M7ItihU96vRHS0Qfip6I0Y4pifkZ6xTbFMcUFxrXv1dqb8be6Xij+HMJmARKQtc+wX0H903s19t/9gB0wOtAV6JwYmriVJJxUvVBmoNBB+8nyycfT/6W4pzSnsqXmpQ6ecj4UF0afVpE2pN0jfSyw5jDAYcHMrZnnMz4lemdeS9LPqsgayWbkn3viMKRoiNrOb45A7nKuaeP4o6GHh05pnOs+jjT8fjjkycsT7TkEfMy877l786/W7CjoKyQpjC6cLzIoqjtpMjJoydXiv2LH5eQSi6e4j2VcepHqXfp8Gnd0/VlfGVZZUtnAs48PWt8tqVcrLygAlcRU/G20qmy95zquZoq7qqsqtXzoefHq+2qu2tUampqeWtz6+C66LqZCx4XBv8y+KutXqb+7EX2i1kNoCG64f0lz0sjjeaNXU2qTfWXRS+famZpzmyBWva2zLX6t463ubYNXTG70tWu0d58Vfbq+WuC10o62Dpyr9NcT72+diP+xvfO8M7Zm343J7t2dz2/5XLrUbdt90CPec+d20a3b/Xq9d64o3Xn2l31u1fuqd5r7VPua+lX6m++r3S/eUB5oOWByoO2QbXB9iHNoevDOsM3Hxo8vP3I9FHfY6vHQyOOI0+feDwZf+r99N2z4GdfRmNGl58nvcC+yHzJ+LJgjHes/JXkq4vjyuMdEwYT/a/tXz+fpEx+eBP5ZmUq9S3d24Jpgemad4rvrs0YzQy+d38/9SH8w/Js2kemj6c+SXy6/Fn3c/+cy9zUl4gva1+z57nmz3/b8a3ru833sYWQheUfmT+5flYvqi72LjkvTS/HruBXilYlV9t/mf96sRaythZOjiBvHAUQ9IJ9fQH4ip4b6FwBYEHzOBr6zfxrqyDQetoBIHPYCCFjLuEE8CSqLOo+WizBji6H/jmjCFMi811WLrZY9gHObVyp3M95tfhO868SPQR7hIVEMkTnxO0k2qT4pZO3TcqayF1QoFEM3j6gJK2crTKuhlEX1FDTtNcK1k7TKdNt1RsivdNfM2Q3kjU2MHE1DTZLNM+zOG95xaofXfGfbdfs6R34HLc5aTibuDi5ermFuSd4pO88vqt0d7VnI7nD6zZl0Pu5zyvfUb8H/rcC2gIvBlUFl4acCM0MSwmP3xMRERTpG+UZ7RHjEusYZ7/XNt42wW6f/X6nA66Ju5K8DwYlR6YkpB46dCTtZHrl4YaMjsy+rNHs6SMLubij7MdEjyudMMyzz/cqCC88UJR9srj4fEnTqRulfadHysbPfDg7X75aiT1HV8V6nqdasEasVrpO7sL2v5TrVS+qN2he0mrUbtK+rNOs3aLVqtmmcUWtXeWq8jXlDo3rpBumndY3nbt23/LtDumJvB3fm3gn9W7GvZy+Y/0n7ucP5D/IGzw+lDOc8TDlUcLjPSO+T1yfmj/TGJV6zvkCefHp5chYx6vK8YyJ0Ne2k4pvWN/MT7W83TutOf3rXefMwfekD/CHrtmkj1ofF9E5EzwnMjf6Jfur1teP80Xf9L7NfM9ekFno++Hz49fPY4vCi5eWNJd6ls2XB1asVvpXjVc7f6n8qlsTWMtdW/uP+rvRFdN/ZlRG9R9hlWTbzz6M6p/BPc1rzFcpQEX0E7wjLC2SI/pD3FXi2pb+JLlzChhFn+1dSkTleJW7qm/V5jWAJkGLQ1tER0ZXTc+AZKXvaLDLMMAo3DjGZL9pqlmmeY5FnmWhVYn1aZuzthV25+zPOVQ5nneqcq5yqXKtcjvnXulRsfPsrrLdpZ4l5GKvk5QC71yfdN9Evxj/8IDAQK8g92DHEKtQ4zBSuNYe1YjtkXJRUtFiMcKxxDjevdzxHAns+1j3sxxgTmRKYjrIlMycgh5dDrGksaazHmbPQA8bWVzZPEeIOZK5SkdJx6yOu5/wz4vOTy7ILSwtqj3ZVtxb8vjUZOl8GXyG+axQuWKFfqXDOZ+q2PMZ1aU19bU36x5dePfX6kWmBtFL6o02TT6X45tzW6pa29uGr7xrX7mG72C8znmD2Cl1c0eX9i3jbtset9vevaF34u6m3DvSV9h/9n7twOUHHYO3hx4MP3k4/mj68aeRb0+Wn8Gj+OeEF4wvWcc4XnGP804IvBaaFH4jPCXylv/t2vTou6aZzPfkD0qzVLPPPlZ/ivqsPYedu/vl8FfDr2vzjd+8vjN8b11wXVj8cfSn6M/LizqLPUuGSzeX1ZYvrPCuHFr5vGqz2vCL4ZfPr2trzGueaw0b+otCt+AC5BAmBRuH88e7U5lR69DI0UoSJOmE6YUZBBgFmSSYpVkUWZXZdNktOJw4KVyh3Pt5cnhL+Kr5WwR6iI8E3wh9Fl4RpRXjFheSkJXUlCJJs0u/3XZZJkXWXk5Ybk6+QyFb0W27GHpuua6UpeyoQlSZUW1S26duqEHQeKh5UousLa49q3NJN1pPTW+F1KmfbGBgiDe8Z5RlbGFCZzJgmmtmY85kPmyRb+lmxWc1bn3OJtBWxvaLXbP9XgdNR+DY7XTY2cKFweWha4Gbmzuf+7hH+U6fXRK7Puz+yzOMrECe92qmxHqrei/6tPsm+Gn4rfhfDzgQqB34K6gzODnEOJQ2dDCsMHznHuE97yOaIvdFGUYzRD+POR8bGae3l2Hvq/iGhOR9Dvsl9q8eGE6sSTp40DVZMYWQMp1661BZ2r50t8NqGZwZC5kjWa3ZhUfictxytY+KHWM6tnL87YnhvBv5dQVFhalFkSfJxTYleqcUS0VPc5YRzkBnFs9+Kf9QMVX5+txE1fj5ierJmne1n+q+X1itx11kbOC9JNGo3GR02anZtyWm9XDb6Sud7TPXWDq0rwffKOkc6MLe0u1O7OnqJdzxuHupj74/4v6LB/aDD4ZdHr57nPpE8unT0RMv3MYkxuGJqclHUwPTgzOjH+Y+0c9t/+r5LW9haJFp2X21bl3/zd/h1gtOGYACEQCcXgDggH7mf0bzTD4AOGgAsKFDbWoAnjAG8KN4AOV6/H5/rGew6PsGC6gALWAEbIAHCAEpNOvURPNqW7ATzaFjwCGQh2aWl0EPeALeg19o7iiBZoyOUAiUBpWhmeFj6AtMB0vDZnAAnAnXwffhLwgboo54IulIA/IMg2BkMe6Yw2jeNoMVw1KwFdg3aE4WhLuEW8ST8Efwo1SSVHup+qgFqKOp76M5VDLNK1od2jMEhOBPeECnSldJz0SfRP+FwYdhlNGOsY/JmKmb2YD5NosZyyCrC+trtjC2FfYjHKIctzkDuRi5Wrk9eQg87bxBfLx8Q/zpAjoCP4mXBfcIyQt9EW4SiRXVFEPE+sXzJciSMpLLUveki7eFyOjKcsh+lLstf0YhQdFlu/IOjh1LSmPKXSq1qvlqSeqhGp6adlom2ro66rrKekokFX0NA5KhuZGLsa/JXtMjZpXm1y2eWy5b89sY2AbbFdn3Oiw6yTr7upx1HXMX8KDsrNn11VOHnOs14a3kk+M77W8YcDrwW7BFSHUYNtxrT3ekRFRu9GKsT9zjeJOE6/uVDzQl7TjYlkJKfZBGTv+ZkZ+llP085/BR9WNfT9Tn7ylUP0lb/OrUtdNlZ9LKIyt9q8jV5FqvC1cusl6KaxprsW7ruUrquNfp0fWzp/LOzj7JAdzg0iP8E/nRuJdvJuKmlGeEP5K+FC1ILS2sz5//qr8Gqr8N8NjQPxWcQPVv2tJ/FWKGxFH9HaBg6BB0GtX/ETSH6i8Fm6L6Z/zRXwMhI4eRS8goBouRx+zEZGHaMZ+wstgwbCP2B04bl4YbwvPhg/BXqeipvKhaqRmoA6lv04jQpNJM05rTNhJ4CGloTkyhe4TmvzcYVBgaGeUY65nkmJqYVZk7WcxZnrD6sv5gy2QXYG/hsOeY58znUud6xZ3Oo8jzijeHT4dvnr9aYDeRE93hjgnZCrMIj4icEvUWkxVbEu+VKJIMkNKWZpH+sK1H5qxskpynvL6ChCKD4o/tkzuGlG4qN6qUqx5VO6AepuGl6aRlqW2ko6erradJ0tLXNdA3NDOyN/YwCTCNMUszL7SotbxhNWL92ZbaTtSe5EBxTHWqdr7vMu/G427sEbnzzK5BT5is7BVCqfAe8+X0c/TPC3gdpBycEzKNvvtK96xE7oy6GSMWmxP3M9474eF+0oHmJOmD5Sn8qcVp3OmlGcKZddlKR7pzHY++P34wjyu/rdClaLW44pRV6WpZ/VlyBUflcNWxavta1guc9QoNto3xl+ta3l6RvprQ8bTTqKurx6l39d6t+5WDtQ9Hn+iMvhq7M4mfrpvt+5r489WW/jCqPjWgR7XnA+Ko8jrAEtU9BCSiqleD62AEfIZoIDFIH/KCkqFKqBf6ADPBarAXfAS+Ak8j7IgJkoBcRKYw/BgXzAnMIJaIjcL248RwKbg3eBN8PRUXVTrVD+pg6jc0nujK9qKdIUTRwXR59FL0PQwURixjHZMTM8LczBLMKsb6hq2KPZhjB8cvzn6u09wRPOa8EnxUfB/5Hwt0EhsEK4VKhAtFCkRLxCrE6yVuSD6Smt1GLSMlayMXL1+j8GI78w5LpRzlIVV2NXf1So1PWlraOToTesqkHP13hvpG5SaQKcWsx0LSMtdqwWa37V37HQ7lTkzOyS7f3PzdX+10QrWyJN+nWHoP+zr7vQrwCXwT7BsyGxYRvhRxKIo5uiJWMe52vFvC5/2pibxJl5OtUqYPJaVzH27OtMmaOXIoV+Do1eNOJ+byswvFi3qKvU6B0rIynTNj5Qcqiee6zwfWMNQ2XND76/5F14a3jZFNq80ZrSxtxe38V890CFwv7WS/mdm10h3U87hX/c6pu8t9dv1V938+IA1mDA08pHtk+vjgSPOTt8+YR7Wee71Ie1kzdvvV6/Gl1yyTYm/UpozfOk6T3wXPRL3f/+Hg7KGPaZ8Of06fS/+S+jV5/sC3vd8jF4J+eP10X7RfMlnWWlFYFf3FtUZY1z/Sd7vi5i5AIAGAHVtbmxcDAH8cgNVja2vL5WtrqxVosoG+UzqDN//b2XjXMAJwhhGCIPieYMm//cfyP77VthUrd6WmAAACgGlUWHRYTUw6Y29tLmFkb2JlLnhtcAAAAAAAPHg6eG1wbWV0YSB4bWxuczp4PSJhZG9iZTpuczptZXRhLyIgeDp4bXB0az0iWE1QIENvcmUgNS40LjAiPgogICA8cmRmOlJERiB4bWxuczpyZGY9Imh0dHA6Ly93d3cudzMub3JnLzE5OTkvMDIvMjItcmRmLXN5bnRheC1ucyMiPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczpleGlmPSJodHRwOi8vbnMuYWRvYmUuY29tL2V4aWYvMS4wLyIKICAgICAgICAgICAgeG1sbnM6dGlmZj0iaHR0cDovL25zLmFkb2JlLmNvbS90aWZmLzEuMC8iPgogICAgICAgICA8ZXhpZjpQaXhlbFlEaW1lbnNpb24+NDA3PC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgICAgPGV4aWY6UGl4ZWxYRGltZW5zaW9uPjU1NzwvZXhpZjpQaXhlbFhEaW1lbnNpb24+CiAgICAgICAgIDx0aWZmOkNvbXByZXNzaW9uPjE8L3RpZmY6Q29tcHJlc3Npb24+CiAgICAgICAgIDx0aWZmOk9yaWVudGF0aW9uPjE8L3RpZmY6T3JpZW50YXRpb24+CiAgICAgICAgIDx0aWZmOlBob3RvbWV0cmljSW50ZXJwcmV0YXRpb24+MjwvdGlmZjpQaG90b21ldHJpY0ludGVycHJldGF0aW9uPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgPC9yZGY6UkRGPgo8L3g6eG1wbWV0YT4KSab3lQAAQABJREFUeAHs3UesZFe1//EiPXLOyWBsY2MMAoRIBgmBjEBIMEAgwYAZElMGDJg9CSMRBkwRAwaIIEAwISfZ5IywQSQTmpxzju9fn2N/24vzr9tueLd42Kol7bv3XuG3wl7n1Km61bev9z9b2hzoUIFDBQ4VOFTgUIFDBQ4V+A+vwPX/w+M7hHeowKEChwocKnCowKEChwosFTg8tBwa4VCBQwUOFThU4FCBQwWuFRW4Tjy0+A3X3//+96Xgf/3rXzd/+ctfNv3WCx+vvXVk/be//W2RZf+nP/3ppP0f//jHjUHvd7/73Un8sOj+4Q9/WOSE9OiTG7DFgg8/u/w34//5z39eRrz/7QyTz/IKT0xrHlk8dus417z2Uy8erLkOO/xdcrxdBGfa7dKJR88opmxP1z6c053hd77Z1EtkxUFWbOntii2d7NJhYx1/Yqx5yXbNa9015lq+C+NUPPHv6q1qMm356lzWceB3XWaz1sGfPDb28e3Dx5vyRelf+JG/6ac1uLX8X3DxvzLZ5T/ejC8n6xqdSjdZs/OxjuJPXrLjmHfhx4MvF322Jvde92jxRkf1Bbx1/+Kteyf76T/syVvb0cnHLv3JW18z2eU73X92XtdoxrvG4mtXDsWQrTkiW8ee7Djn68RDy3EW5IB1qMChAocKHCpwqMChAv+ZFbjhf2ZYpx9VT3Y3vOENlyfZZp94WN/oRjfaXP/611+eGn//+99vbn7zmy/gPiEhR57I6eDd7GY3W3B+8YtfbG584xtvbnrTmy5Pjze4wQ1OPtFbw7/e9a636HjahH2Tm9xk2cMko5dvT/t4Rk+r5AaeOCPyYiK3pwML2fNpPzHx7JG10RoOSn/ZjB/pZj9EJzHxjvKRXThH2U/+xJr81uTOV77ljpdd+dPPf/PkWbNZ1y0eufrYo2br8OJNn1O+XttHYbQ3r3mn2q9la3ux7dI5ip99Oc093jX1G316E7+9GXVeu+IiT2+u6Tbw0drHldyr65d8+plr+vb5W8vCO2rObsq75+CVp3WxWCN6qJ4hn7W1n/gztmTdH9KbOrDx8dZ8sl08fPTPyKZu/q5EOfrnvN+lVU7wGl2T9tWyunXPyg5OsbBrH1Y+2ZF3f8+Gfj5aw+4880cWTVs8+1kD6yjd4m2f3Dx5E+coHXnMGqWXLTzDfl23aUeHvF4s5+yTV7P8HDXTX9Os7Vp2nPvrbZO9uurHifxvwuqwzAruYcLDhr0mdjiXX3755i1vecvm0Y9+9OYpT3nKycP1YPDZz3528453vGNz4sSJhX/eeedtnvnMZ27udre7LQ8s0nD48+bx9a9/ffP+979/8/nPf37z61//enlYufOd77x57GMfu3nc4x634NDvEIuxi8Ie1TDLZvwgN2oM/q3Dm80YL8wBsyzj07Nmi/KNF7/4FoUjfrCHxT47qtlOfHJUHnNfDrDKYfKywSvWBWz7A87kOeP087H2K741Pl08VPx4jeJaFLY/wubLml/kgbP9jGvq01vvd/HSISsn61ORHNZ1LFd5wbEvNjM/6dizT48sHr/ppYM347SP4tPNjgyekV8816sa0lvHHw69zia8GRt7tlOfHMWzZ4vKgawxeTMW8l0+01kAd/zIf/2xxi/+4oOHl12Q+SkO/GzN+Hzssg1jPeczX+v9Wn+9p2/ICcERZxS/2OObj7LFh8PWOrxZt4kz1/SR2f3cvR9WmGTwOgu9VIx0Jj+cMKtRfHP5XlNP5n/mMHHx+Z56yePlvz3/a5o667rZZ0vPutzTxU+GN/HylQ37MNJL5985X+s/aVE8RVVM1I3QrLE8lLzuda9bHlw8kKD0P/7xj28uvfTS5eHmiU984oLx+te/fvPLX/5y89znPndz7rnnLg0/D4jtm9/85s0Xv/jF5cHmgQ984PLgAsvDzIUXXrj5r//6r5OHzx97sYTTTBbVRO2b6dY0k4cfjtznml5762pjvQsr/rTB20Xs6aUbXvspYx9/Yk2d8MohWXbJ1/brffrmsKaO9RrbvvjTXdvbR7OO+N24yCfWtEnWfKrYrkmHfBfxN30WS76SN4dhP3Xw1WPmiZedOWqdbvvk5uzWvOmDzjzj9nCLLay1HX627Kb+2ic52jXjTfupk+wovG702Uw9saFk5nhr/qI4dNfy7NbxTH4YpzPPmI6q2y4cdmt9MUxeMeYjHDpo8tNNx36d09SHYaQzMd3zp24PdLDT90bWm4z8xqdDf31N409ax8d+xkA3Xj7w5toexTO3X8+w0yNb+8JDdMpl4u1ap7+es8ePsrdvPWNovZanG85xztf6h5Ze7DWbAtor/le/+tXNV77ylc3nPve5zTe+8Y3l1zcVTnP+5je/2Xz4wx/efPOb39w8+clP3jz1qU9dHl48jOB7ALnHPe5x8tc9bH1Z9le/+tUiJ7vooos2D33oQzc//vGPl18tvepVr1rszjnnnOXC6IYmng5RjNZkrZMVX42QvGYqV/oGebphtIcVL9z1Pl38ZM3JJg6eWMwzNzrFVqx0wmqeceA1po/12n7GYr+miXOUX/HN2MKMlzx+81GxiyFZumHtig+PXjbN6bZf68x9ftis9dtP2VyLbW3PZuJ3pvF3nWn66awx+Zw69lG6bA0krvykl7wzMYdZHtlU8+Qwwl7j7ZJNXnbNycLGt26Eb5+uOXmxFSv7sMst3WlvjcimTX6ulF6Z5+SFHe+oPfspa23OJ51w1vrlhR+FwWaOyU83H2pAnt/qFP6UT1vrYgsLxvo1gJ6HFHhk1Tz7GdvEIUfJr9xd+RPPgJUNfOsZv/2ko7CuSYc8P+aJC3PyZt3YFSudaok/aeLFz679nPM5eWGQofV+6h7H+lr/0NKBmI2elj/1qU9tPvKRj2xuc5vbbHwa8r73vW/51ZHDM771rW8tDzO3vOUtF7mCO/RnPOMZyyclvtviIaWn8rA95Pi+y5Oe9KTlk5hb3OIWi/4TnvCEzStf+crNZz7zmeVhZ14kNZMDq3mKg6zRgZaLeVL72Rx4uxpp2lmnFz+sZhhiEkt42eQvuZksXZh4iG76C2P7Ix+79vkgm3prjGznnD7d1rvkeORGumv95NM+u2zap1OMcreeeumsbeLv8p+smQ5svYSKcfrKN1nxpJdNccXPPjkMZ9l+4izMq35kP3lHrWc8dNa2xZQ9Ocp3fHO2u/oNL9tsTrUny8fUi9e8xkq3Ofmumc7Um2v4a3k+00sn7LV+/Oa1nfNEs2/Sbc6mvZkdfnbhzN7ASx5G8YcVv/1RM71pu7ab+3VNwsQXk1lcbML97W9/u/n+97+/fBLudcH93Hca6buvn3nmmRv3/2jdS9N/OmHn56iepL+235Xr6ehMu+KY+GuM9tMOr/1aPmXhpts+v/hTNtfp7Hu+1j+01Gh+n6kxfRlWc3rCfsxjHrN58IMfvDygeIDxz5bp+fWNT1982nKve91raVyfrODf/va33zzvec/beBhxEWhwuGH//Oc/X/DvdKc7LXb4vqwLh72HIf5rZoeqKWoMeAg2HfspT282A1425vTZR+kcxcvvxGXbvjjDM4cZr302kz95fNmHmV2x2SeffiZGNpOXv+bwzTO/+GHwO29oxTF9J2drRDBmvO3J08tPc7bJryk2+kfpTMx8h8sOr9inbjlOGz7s2bNBE2vakKUTbnKyNW/6mfKJP9d0xMMHfvbm9OLPPTsULzv79PFQ8fKTHD95GEfx8KdOONWbPB/FsebZV0frfIcx40pOBz8d/PykY0b44pqUjzVv+som3ox/bVc8k3+qNf1yLpb8ZJeOOZ21zdynUx3mvu8uuvcjvyZCP/zhDzef/OQnN1/+8peXhxdvNu9+97svstve9rabZz3rWZv73ve+i756uJfzmY91jRhOnr28otZia51szuTppFc+6a11khdbe/qzTnNvnR4da/7yOeXW+PLLB16UrX2YEyc989rHlB3H+lr/0KIIDkSjKqbvo/iU5NnPfvZSfPuPfexjC/92t7vdyV/3eALXpB5eXvjCF27e+973Lnaa+gUveMHmIQ95yMkv4sL2sONLvuw8wVvzV8M46Dvc4Q7L3wWA6+DwrNm6sFxU6Yt7Hn4NYNY4Hbw1DOTdAbJnCx8eHQ9KbPo+DZ1w6KS/AGx/5K+9eTYr+dwnh4lvwCy28mpPPx/liYfaJ2++UnrlT37oTVx6DTI6hrqsMe3jhesMkNirW/HCsCabPvDglHOxTuz0YVuLqbU53Wkbb1EcOvZTj99o+omXPL9rHft8zXX29UZ7+Yqfbjf/6kaXPzp6mo4vPqJ1nfgsNnK6k8j56XyLDT9dM1w4Bv1qmx05yoa9MWliTt2pAwdGOMnah1ltyleN6PTCKU7XIFrXjW3x7uq38uOrWhfHeqZzVH0nf9rNOpTPOr/27Kwb4azl8eecTvmQiam4+FYHOVZHMnuy6lZt6eDR2VVbPDp6EqXjO4lnn332Yus+743rox71qOVBxQPMrW51q5M+6ycxR9XIXk72jfKZOYYhFvLqEF4zPjtzOs1TJ19mmKjXALnC4LP736665YfejIs/uGzw1doQ9y6asfrbN3RhwmdPXmxw0TqnXbj/Cu9a/9CiMArXgXmCRj5V0bwK6CB8GmJ44PARoe+m/OhHP9r85Cc/Wf5F0Ste8YoF4+KLL948//nP37zoRS/aPPaxj13sHZID6Z9De/jpgurg+L/jHe+4PMzUYOy+853vLP/K6Nvf/vYSFzt8ccPzoHPGGWcsw6+y4Hgg0pReEMTuEyH6PgVCYicvJ2t50fFxJ5swxO1hyb9yEqtBT10M6/j+2XbfvheHAaubQJg+haJnzy8dNUEeEp0Hn3TUoj/MJzb+/NPycMVu4IvVzAYPyXFeGORsxV6dy4++mqqxhzjx0RUvnhsVG+cPlw+1RGorzl1xsBGbYa0u9OoB+djXb8n5EKfzQ/yqtfM3io1MHasbHBjOg778kJzo4IkFNpxyYYOSiwmPHd/TL0zxqwEdseDR5ZdMPyKfLvLr/PhV187QjR+xoVPP2sMUizjEaljHUxdx8SUGsdAhr7b61jWN53z4FcOtb33rxe/PfvazBdO548PoPPron11xla846FcjfHWvBvZk4kDOHU8c+sl5iVX89OSrduRigfXTn/50sVUj+64XOnLSe2JY+4CLx6Y6Vw81FsfsyRkruTiQnMVGrr78nqoni58d0i9iESPbfJPzb8Bv0DXw1SC/sNjPevOljurGj7rb86HfkP6Dpwb01YCOvlJ/JB82XT/up2zcd83qLBYx6ZWvfe1rm/PPP/9k/eE6Qzm5d9GbPa1u9UV+6FxTT4oT0RUHErc1Hiw+8dpPHXJ8OmqnBihcPa2+YpMfcn9D7sXVSM/RYadGnQO53NSeHzrqQIfMmSLxisWMz55+fVs++Ea49esCcsw/bvDfWzpmzP8zOEVDHaa99RVXXLH59Kc/vfyq6EEPetBSXN958fHh4x//+M1znvOcpfkdlH+6/O53v3s5eF+27cXYxeXC8q+RLrvssg0cT/EOT+Nrqje96U3L91ke/vCHL43vcN10fVG3F0eHis+Xg/VrqUsuuWT5Xo2L1I1O82kozUhPnDDEogldfL0owLD2pWOxwHDRaz65I3Xw0GTAkIcXDH40JD9wv/SlLy2xaXDNKHZ6dNwc4IoFiYuNvFxAmh7Pr8e6OOhZs5G3mwF9ccB1QbKDi8+HfOTHRl3ZqIV3SmY3C/VzU/LQKV/x2qsDEi+/cPjpRu0BFYY4YcgfLrlf99mLg42a4ftkTU5qZJC7uamPvYvex89wvUiqubqpCR/ihdEnezDp8MUWyVmPirkbmTUcNb7LXe6y5Hpi+8/y1cQLtvi++93vLnL26igudYOvbnrye9/73rJXJ/5+8IMfLHVhTwcGPTb6Qg1h8C9W/uGy5QPZh6tu6ixWselBeZP7/pcXEXWiI2d9AFeNvYA4C+fHDwyx0CkfOdORYzpiVScxuX74lY8zEbf42MiPTzrykh+9zllcYtFH9SgeXfGaO9O+y2YvXtdjfcKX2OE4dzd/PaivxSZ2/cFG/dXIGxw+XO/VjU5vpMTqnOnAUVM509Ur9s7Unm85Izbycz9QR/0nJnI26io2crbyR9WNzJnpC9eGeuWnaxLPELu+RmJzduLlD4b6uC7N1Vpf2PMjVrGrCf9yFqP4qwk9162hzmqbHzrOgr+uf3sYrtP6Wl+ovX+UoR5+lQ9XjmJRE2ckdr0iDnURE56+k6/zkbMzIu/cYVjDIdcraq8melXtYSHxi4VvmHzBlx9d92e6zhgfJj29DpsftYSplvgw1QLPzAbf2ailWPWtPoItXnVSH7VnB8M5w7RXD7Gp44ntNSg2Otmb+VFb90c4XjvFiidOYx90rf+kZRZlFmkWzbpGTsfN1iFoAI2MFPs+97nPUmwH54LSqA6QnoNy+BoDHiLToA6LXINYIzenu971rgvvggsuWA6Zf34iX9x1c/TCpMm943ezZWvPjxuABhIvW82C6PCN/FpL05DBoGfwR8+nOZrSEJ+Lg58uLvge0sww6Jhd3HIUi1zEw04dYLvx8EMerhm/i8VaDLDhyQe2utP1N3GqJxs3dLpkLi42fvdsz494YLio1cRe/vT4MeDw4WITazrytYZFz1mqvRxgqk849NRSnmJiI+byIafLNx9iRdb49PmjLxbY4jXo8ln9nQcdtZW7+PniG05xVEezuNkYKAwydcLXt3zgwdbPcoZNBwYZ4peu2PmlL0bxOh/6+GGIia386FZTWNZ849NRv66lzvDe9773Ipux8qeu5eXGyk91g4fUh27Xl5rzY1YH/uHSd63X++KHXe35Ugs8Puo7OOLF58sZs6HLj2tNnchh8GeN1IOfe97znifrpq6omNQThrjKF48P9x058C/2eokPunLWP+JSY3Hr8+Ri51vN+VM/dRCDGPkgo9f5yFtu8A1+6fPDRs7lSA7D9QK/fhWL3MnYloNawKGr38hgmcWAYLJtnS97eOzp8iEWMbFXA2s18gJrjae27g9iM9hVM3uYamRmw798vNirCR01cj6zZ/iBhc/OqE9g0OVX/eiRwSqvzl+M/NApNrbydg7uiXT5MdORv3WxhgmLnVkPmZG1a50f2Goi33TgyEfv8InvNaB+U181E0u9Yg+jutGFyw+8Zrb7ouvEQ4sCTlIwh1Rxk9cUCuvCdxAOTJN1UXpi9OSuOTSbQ2HvQMwancwTrCdWFyYdDzkeWpLnUwN1kWgsukiM1p7srcVCrjmRWItXQ/EpRtTMh8HGjQmGPZ9s4RtwxQnDwEunOOm4oSA69i7ISIxsxKJx6SCx8EWOXOiILZm6sYvE6uYAvzzcdJFzoA+fvdiqA7/2Liy2bnBwDb67WdKxZ292E6r+6oPCtFYX/lD1sa4ubhrqJW488cE17PFd1Pjigl1N4Njz4cVXnnSQ+OCGSUec8qGDzxbJmW1+xWkt53iw3JzYs4OP7PU7TDHSgSdnevZkeLDkQ4//MPiDb7ARp1qqTTb4BjsEl1+67DpjfpC4XINu6tWLH/aGmGB3PvVKMeVPL5GxxUP5tOdXT8qLXrHA7oVeHcmrUWcsVqO6wYNtrmf4g8XWgC9GOeSPvqEm7Ds/Mx32RrnzKR4zHv/sq4sXCbbViD9+i4UfNsVITn9SL6pksGGZEb/O154dHSTW9KoLGV9mMuSaw5NT/VVfw525irEY8pOtfMVAR91gkPFjj8jx9IGzxhebNX1yezGZ+ZYHbP5m3fjpdQEmPRh0DSSfiV3O/CAy96quo+KrbnT0m71YzIa4xWLwq058w4FhOIv84Lv+7OUBq3ys8wMvu1lXcn7F4jrIf/7KuThg0OejWsDmS0289lkbxbgEsYcf+3sc2kOwuyAr4CxU6wrfXjN0oGedddZyM/ORm49BHQB9X9ZykD5CNLMNx8Gxc8H7CNBHkm7MPtr70Ic+tGA84AEPONnoLhK4DlvDoLDMsOn4pCV5B0/ONptlseNHuc2moVY+5evFQaxwayy2+WPjwsYLM/nc05lxiR8mymf7mcOisP0hT3EY4bKzdj5msbqQph/28MjFzO/EIE9GTpcOHHz78g6LXD6TT4bYGOL1MCWm8MmLhZyPaksW0UduCN4FwkDxJ55YyOFOnWWz/SFGDz5qop/YNtMhJxMLLPL8JDeLkx+29MJIl//1yD5MfnrAnPEUu5kP8VZbPPb5Y6fv8dJpbY/svYEwo/DtrY1ejKxhGigbs9rTy57c2tnxZS1etvQNtUHiRfKdvUSHbbGyZTN9sCOnS86HgcK1ZlPc5n7d0PVAp7isxQEHLyoWPHmFkU4zX7tG8onnfFDYM2ZrMaiLmPmEATt9/OqeLRmdcM3qBqsa0EHFRJ9OZxJ+/tgZ9NQM0RUTvr+95U9e+Avm/sHFe97znqU3F8XtDzphu4/OutOBS6e1nOnji6E4yOWpbumLFa+czPSrm3W4bJLD4CO7/IRrr7Z6AX446dNjn37154tusZMXSzrZwKJXvy2BDvswzP16C4a9sS+61j+0VJgOzd66g1H4DtXsABTUJyIeMBzspZdeuvnABz6w/Gn+T3ziE5tHPOIRi8xTs99panb/AomdBxb/jNohffCDH1wuBt+BcSF4oPFXdz3c7CIxicHFFMF0weKbO2xzMjf/biB4msosN4Od35Pil3sXFTk+ezdvazz26bDB9wDXTcbemMSOjgubLF/4SG194tQFh8fPmtRULOyM4ujGV6zmdGDIM59kfGUrHuuIrhc8sYqBHSoesxdwcaByxZ86+D5Vkxv8cPDp4cnHR/p4xZveAr794RM8N4cpbw2HfS+ubMrTrC50/E5aTqgYpx990ieAdMjoeXdkrSbqAQN/5qP/kPOn0xnOmtKBkx/5wiwW9uSGelVbdnDok7X3HQk1YV89ydWl2XU2feBHbNS+WOEY2dLjt+9VwOU7f2Gph1jFEo8dv2z48RAwa48XwdNL6mJG4aRDHz4cNUblWTxmdZs5ewGlF5G7BuFEu3zpt+LPnp4hFv3mnOGhZOZe7H13o3zElt6y2P6AIRb1J2/0jp9/ccobhcE/P4h/dTVmry3Cq37QUVt1W9c9n+z1k737Lxt4YvvoRz+6ecMb3rB8H9H88pe/fOmbGYe1XPsHE9N/PvDo6Lnqttazd37w1L0BQz1QGObOhhymvbj5qG5qpW8RWfF0hotg9YOemjhjflC+rMVn8KH3y4ev6YO8+05nxj+yN+D3fSf87K33QVe/eu4D/f8Is+Jy76B8fOWTEx8Ta36N7CM8f9HWx2EeOvxpfvxHPvKRyx+OO3P7h4dcfL4Q9drXvnZpIv93kQPx/xfR9enKu971ruUi8ZHt05/+9JMfu/Nbo80yFBscOhpA85g1iAvOTaOba43OrmY1h9OaDepisU7fmn5Ni4+SN6/jjW9mD1tzG9Z8hglPTuItlrU9HTTzo4PS5adYzfh8Renxm296u2IXD1tzWOE0wwizOV37iZ3cHFnzXSxTFk4Y7bM144kPRjnAWOvmJ/7aT1jrWOgZxVe+Mwbr9MLhJ/6y2P6g0xlXV7wom/b5nDrTjz6Y+azXcNY6MNMjX+eLh/JjDkPM05bMHubExV9TOmRw7KP0YaH1Pj1y8c4Y4NDPprXriG78sGHNnMNOr32fOMSf9njlQ98+vezN6oZ2yeEZ1YFOPPUJLz9hNHcWE2NxNn6EgUUPTV5Y+MnhIrGTe0H2AOfhyv1cXfxfdPh+pdT9lp37L51J+Zh+12dIP7/yPVXdwp4YxW7mx9nDM6bf9GDgz9riTbl9ZxPu1GGPb6RHPv2lM2NNJ1n2fpUVDtnEYXOcdK3/DxMVowKu1w69J8ijPv3QqHT87g65KSOYNUU4E8PDj8PsXUUv5A7Pk6fGnYcIg/6aLt1+yvP2t79987KXvWzxzW9NUhzw+PM7zElihcuPi9Dv/6fv5F3Anrw9pOHzYfDXnq29nDRj1A3U7IlaHH7/S4c+Km7vhuC5OcC3zj99o3dM1YecrhzVGJ8vA8lR3EiMdM2GX+FVA/LiYStf5+uBshzJi4O9unmYrU/Iigse8ikWDASHjhgQPDwkjvyTG+XvpinWdOWMwvGpkV8jlf/EFRuZXNgZ01d7ccWHa43XueN554Wv38WCR0e9ytuaDp/pmMVB3/n5RMenlUisDXrwDO8W1U2dxdi50tFjZr7kTB/FsxeDeL3BQPYoXZhdh9ZsxTHrIV6196mpNQxyQz7pioOtGOkZKB1xkOnD9MjhiQevvp7XGD65AUuM6squfKo7PGfsRdantuTy61oKR6x45GzLO7nZmctZ7e3LRzzWycnK3Zrc3n2Mjlj54Ktc2NvzKz5n2Rnie0PHNzx9Qq4mZPmwhmuoC2wY5vyko67FlG92iE4DtvPks+97+FdS3nS+8Y1vXK51X6j2CQWe76L1/RNY/MpH7Os47Pkm56czTI99/vW9fMVCLlbrSD7tydnBRmphrwe6z6qzoT4oG59i0RVvtUqG7+xRvQLDWSB6SL/Rc2/Cg1Ms5GzwYDiD6k+G+KHTQyAsuvj7oqsruS8P/wbcCrQuumZxSIquGZCCIheWxtF8moEOe4fSRQTX2mHRczjJ4dIngzMbah5aMXX4fPMFu+Yo/vZsIv7dMF0s64cW+mxdBAZdsXRBk4VNpqFcTPkRE1/06bmYzT6ZgkNmb22WFxs5Z2eGXV3FgccH3oxFTi6SXqDX+bALz/lYr3WKq5zdXJ2F+vBXTdii9uyQPCLnAGde3OT4CIY4ylfuqJzokRt9WZAs34vy9oebv7w9KIiRjzDoqJ8bkDjo9EJRzGa+u2G6ScWbNyG50JFzD5X8wJQDjM7PXiz1Yr7EKR8xigMWgmNP35Ajf/oeVjmVXzWjG3a8/LrRwbHPDxz6/LGVj1z4oUPfqH6ujXoaTpRc7X28TebGjNijcuFD3moJa8rFk271E4f1jAOWc8Qrh+zCIOeLTjmrCRKv81d7+PDoiYe9NR4d16kecB749KstXTmri3yM/C+Otj/YuAbZqK164yG6YiODI8/eRdPpLMuFn/qVL3nAFCccMastO3J41tVw9qwz5n/qiMmeP/bskPjo8gdPHHLyr196I0PXg7WhXvT1nD9Xce9733t5syIn8YkTvl/t0CtnvvJJh1/6cuMXD4kDFrkzdg8t/0Vh/Oj6ki+Mag+DLxjxq7l9JD5+1QSpf3K1Kl61hSUXscgPsQ2DnA0/1Z1Oe7nC6RokC9+aPXm8Yoe/L7pO/Z0WRXIgDj9SPPuGolo7ZIfeQTkkxXe45PZsHQbdDqGmwMczalxrh9wB4ifLP1mDvr9V4e8HuJCQG6x3Cm4Y5OL17+29W/QvhMTo0w46sGG5YOEgL1Ce9F3AMNjD8WVjv691QcuHvQvUzcXF40Ly90bE6QJnB4eeOrHh139EqTZs6LgJ8MUHrP7eiD09Mv+OX9xuwG648hGbWtOD69MMmPxbe6cBTyxuAt4xmV2AsGCIrxd5ezkgdmR44nexir+/ESFuOan1iRMnlhp6x2WvznKqtmJjJzY3B/momxjg8qUm8OQnBhj0+BEv3P7mBRs6cvSgogby8r0Lc31izTccD27W6giTH/H5Ww/qidRRzvToqJu+cOZmNx01VxPx8ANHbuT6Vo3EpPZ4YscXqzjYyJcPOGQ+pSIz6lm18EV1vtVVjr4foS7itqfv7wLx6QzlKy75uMaQOqsLv8UGR2zqyEZdxQFXbDDEKwY5w/Av9OydH2xyOM7UsJaTGtKBnx81yo/4+WWjRtVRn1vjqV9+1EgvIWciFjr8OFPnBVPccuRXzcQnXy984jL0G55Zzp2x2GDAwuNbz/c3cMSv1vLRd+4X9NRE3eSidmzowHMe+uLEVdeGPsAXhzOGoY7yYyMuOvW1Wjh3mHq082Inf/HAY6M+cOCK3Tnxg69O9nwYfNLhxx6uXmKrT/jzabPzUGtDfr4a4F9Gqt3DHvaw5Y+H+m6i60m/0VF/OYtXzfDkgUdHLM6pWMSO1J0fMrHYO0PUecHpnqJ/YPDDh3zgq4v49Ky1e7G8YPCtr9TJWcFw5nJWH9e6s1Q3WGzEI3a+xSVeftVILHzDh+k86MCBKR81hENXPmLjlz19s7jw9RIc9wL5ROT7oKsf3/aB/m/GVCQXxi6qgOTWhkNA1prWQbafegvzKr346bF1wBHM8GFOwp+kAY0axLo4+DHwNI+1ixZGF4x4w6SjYbqw6cMVjzUZnWLTpHgw8kOX//zYN+gY2dNrD6cLBy4/Zrbid/N1Iyg/tnDEZyajC4+MbdjWiA4Zykd4Llw8ccARfzjpsqte+cqfPTK7oYuLHXlxk8OEAZ+8eMqXPvvwzXTJrdkg+86QDX9wOws1oUuHLuKLnhmPDv3k9rAMOu3VRA7ts8dXPy9QYs4mOZ9s7MXON2yUD+eabfUih8vGSNc8h7jJ5cAHWTXBh0enGS6+PhOLkc/0YcgLX87ZmNONF7YcreHVNzDc9OUBk60hzmZxFDvMZPTLTT7VB1+chjW/sNTfHrETtxcFPPHAEBsZsq5e6cCsHmTiKhd+5EOeX3nB458cwZjvpuGkx84ofnbw+TFQ/sTPF1wYiH55k3eNpJOcfnng1aPW/IiBnJ7628uDb/jmfOPTwfcgc+b2O4r+ObO/l+VXRHzji8VgJ398uPVw5wOHDG5+5Ra/cyITrzk9cVRLGOTh2MvTteQBIHn5w7fG97CG0iHjQz3g1W/keOT8WuPZy5M/+sXQA5f6ybeHW7qoPOiLBcHItzfCHmLgwzLzty+6zn3Sck3FmnKHaSD81u2n7lG8Nb8GmXw4ayxy5GnfO6cnP/nJy2E7cA3hItUg8PDsNYdGMdKxRhrOuwc2motNazrh7sLgI0wXT03NvptFWC4MF7sLMR596zA0fnJ5882ui8TsBmGwM+jQbQ8TBjvxicMNz8weWXvHyi/bGQcctkY5Vxe+rOGiXXUrDjNsn3KxQ2HDyK84+BeLuAz69vTcALz7pGOfnE71F6eciy8/fMAxnA8da/J8WcOtbtNPMnK+qolc4EwMvujzkR92YqJHlo0vMsIrn+Kka9CVM31DTDCsycShB/Dziw/TDNdQW3bW+MaskbrBIoedrL3Z+cmnWuslumR49vqWH7GYG/SQWNWfjRiKKT94cqFXPmGQIbr5getFJRx79nKRszxQPBjs7eWcXTz8YmHnnW+1MLdOx9nMusGzF/taR2zs+TCrmVlM8lU/60b27ORLhw1sPviii2fg0aGPDy8MNnzNurEPg411cdizhVOMPlXwSYO/Yu77QvmhQ5ceDLHolfgTIx4/YmFHP9t8mp2PWpEXX3HJR35yholv0BeDe4VedZ/lKz906RQHbHqwrPHZl7MesBcrHh90rGHm116/oeLgJx3r8sGDWQz21ob7QQ86cjT2QdepT1r2UaB9Y2oSTaCBUYfeTE6mATQGvrUmTb+GJbeuWeg2NKbG02Q99cMm78apOenBmRjk9uJwgRjpFLeHJr7Zw01urvnJybrI5F0u4vCOx54NnYidCw/xIx6xwmrQZzsHTHv+EX/xYPLjplAOYeGnZ92DXFjlSIeNusJDfFmTGdZ0xAvLGk5y6+ouPoNOtux9kiTGXjAXR9sfblhqQad3r2wj/gz2dPKlhuLko5zMCJ8v+mzphJmO/MVcPcspH+zoeteFxx99vM6PH7UXPx5Zec9+w6NrIHjFxE4sBp8ojGWz/UHGTz2bLRw144ttLw7lIjdEHxV/cZjFXKz0Zj1gh8GerljEzF9+i58cRnE5g2Llq7zo7bqO+aAPn34Pt/zAnPZ01cMoj+T511sw5BAGfT4QOzJxzl6gS6d880EfsbGmY/DLnt/4ePb1RWerVsnIi4Ucrj7PT7UWh0E+fePBCE9s+nXeD+Dnx8xGPhEezPIgR+Vk1gdmQz724YjV2hBvfaEe9NS23Ok4E3NnTA/xjy8WZI3s801n+qDDPx+tnV12Znv+3XvNMPIhPnsEV90QPfHtk6680+7TwwF7ZwUceE2sObrY52ytObxL8PtbNjWYCwbRcbHScdHVSDmtgX3kZ0x8/u27MP0uEw4+HIOsG4FY/M6zWNhODGu/QyUXE3LR1PD2MMn9ThsVDz90xSsPv5ulV/z5McNmX6wwujjLxe94fczud7KIX1j00pHPrEkXIh05sxELHD75wScnM/DF6XfOdCfxN3Xo2iOy4rCXLz9hJCfjF9GRtxqIFdFDdMjEMXMiU/9iIVO3apaMntjgVls67KptOjD63giZvMQES33YwRFv62oLA9H3e3m+yPhpkLMz+s5HdVOz+hGGj6XlEwbZPCM69TW88jHDNHwsr/bOEfHBrpjpiNPAR2Z8OIguOSx8NH3gsVGr6sWmFx76/Kqt7xCoK31zOOLXH3q6M85POjAN1yGfMxb46emTrp98kyN+kJrIRxzVLnt7McChk1y8nY88xZoftslgVg85iXnGy397OGo7rw0yPsuPD9/hoMsPPLEgemydr5jFSy5fIyw6+i1Mc/nAhOO+orbFQp4f+nKqZ+lPgkEuFxhiwEPdI/Gs5aK2qHiKAa5BbsBE5HQbsNTDoMNGvs6gs5aPulSPzgcefXI+1I1ORK984fs+jT0b9Siv9I9zPjy0HGc1/wksh+uwXUAuAA1hOOway+HX5F34NSRX6WkgejUvGfww7clgIE/GiG8xdDFoUPho+mmvcQ3YbOCzyW8vgF0kdAzEpqZ2EYiFvdznDaBY4rPJj1mu6sKvi9+arhiK2WxfbfkvjnSqD53iX2PQlUs33nDYVgP+e8Gjj5Jb46mZWMUfrziyUQ83D/7W5N2N+MUhbz67aYRTHTwopMMmfGvYxRK/WczIrCYw6Ccng6Hn6MApHzNdfDWsjvLRE/qNTvpw6OoDcvnBxc9POPZ0yOOJia6cDYTXoCee4q1X+Oc3vTBgp0OO9FTXC7l9mOThwDD4TIdczPzg548NDDw2egKPXbGpvX5C6jLPGY+9FzyxqSucGQt9PA+V+NWObYSv9r1YFR85295N9+VemGqQnprLQQyG2tmjdOCQ1bP4iG+jGljL3T7bsMqFXF2qP2y6bJG1+NRD/9uzVVd5eojoS6hiVV9xVffpT22LBT4s/gwkDvkXW3GIkU61K0c22YuRXJzi6Mz5o2/QNXvQdo1F+Rdz59E9xYMvnliKvTUf5QAX2TfUVB+IJx/pyZO9WvGVD/Iw2dBR03o7+2I/7vnw66Hjruhp4mkIzduNyV5TT6oxfPRGV9NoDE3iZmSPuhhg1Xh44WkiMs2ZPH/pmP0ul551jWnNxvBxMZ3iIPORpTi7mMvJPKlG5rePt8tBPsgFB5OOj2HN/NJj354OHjs8I3t65D725MdNq3rBN2CyoeP3xmHJvVzo2Ku977zIHS6CR49cnn4frCblXO3o8iMOOn0Um5yPcvD9gmpHbrAVb+fsY1oY+PyHkx9ngeiLlY6bnPzKhx+Y1VQ/pU9HDHJF1uzNsMj5pO/7EnzY59eaDj4f1ctskIk96nsb+OpAhzw7evzCMsenX258iq8c2FgbCC59N/byKE4YCK4cyK2NzoptOmKDyz7estj+0Av9CpM9bLb0W6u5vuYLn7742CK4ZL5z4UWCLl61ZCMu55MvdvDzQYe+vhYHskf2YpKH2sOoN/gxktPXt2pCHz65GbETB33XiD2ZfPhTb3zfc5AHOZkXYrJylk+Y4uNDDqh46JPBiez5YauHDVj88WHtU7hXv/rVm8suu2zx/YPtv8r5whe+sHnNa16zOeecczZPe9rTNve///1P4sLU1/mHXWzyJHc+7qNdV2qTTGxyZANDzpFcyNTTUHu2MBE8eeI5e/dZ+cI2ovTN8OkjPunx25ofe7UoJ7pqRZetfKzNycTpfMjZ6hVyGGSdC3lx+I+G1V3PzH5bQI/5x3Xij8sdc03+rXD++4B3vvOdmxe/+MUn/WqKSANqMk/CmqeGJKdnj7zD8IKENI1G1FDk9hoOhmYkWxMd+jDN6dh3QbHxcAKLDqJHpwtyxmdtpLsYbH+46Nm4IOaFnZxNZB12PLOYxOxCJw9n5o5Pz8UvbhdxeYXhXYQb1axN/ulai9cNeF0bMjxDTSY2mVHu3rW6yRcn/+TFzodc4Kxt7WF750ouDzT9LYztD71CP5346uAmow7kak9XPMWIL54w6NQ7fMkTwXJjnf0GIx04yLsvN99J8ODwS68YZi7ZOxO463ObeHSzDZscn616lbv88fm3juRMNxk8dpPUHl9NwiZnC4tMLrDFW93o0EfkRi9GC/OqH+mw48vNH6/c0oUPoxd9ezoG/Wz0NQy0xqDj/OSyltEPwz1FrNUqXT7VC/Vpmd6dJA86XsjUUrxw2YZnj2ZPTozOpXMtZ/zOBx4SG7689JZ44OMhetYwrNWQjljw6Vrv6tniLH/71gv46kf5zGtr6utH8csLv1yKU93UXqxTr2uG/2rLXh7ruuK7fuiST//VotzF4/4mbrrFYRajEX8Rbn/Ma5O9B8T+iKfYpr9sjmu+svOOC+2Ac9oVcKHUEBrAiLqIHL61C8nHhUgzsHPRmTWgC9WLIp59cvsuMBcBDI0Jkyw/cPnye8l+H4vH1nCxIDH6+w8+atWoZPC84Kbj9/Hk+JF46CJrsbgxWyOy1vbw+jhXXGGLt5jhuzGLyYUtb+RChAdDTVxMcsWnUxzWbqg+RofhhQa2vMiqMx9iYScWZN1Qexhu3uWZj0V5+wMunGoWBj/iwnfGYhVT/s2t5SAnfopx9gxMscChQ1887FE1JONHTHKux9STbrHAoSO+agGHjvPrb0bg8cueP3jyF2u1tyeDB8t5WXvn64zIEOwZs73vUFXbRWn7o/qS+3sX6s8/3+I1y9darCdOnDh5ffBPzjaiA0PtyzdZMelXemoOQ33LmY61OIsVDr56yknMdPQBHaRudIxyUjf/mhBll054foVBz14sxSMmOMXBH8JrLIztD2cjH+eAyIsDnrjrNzpiwUPqh/jRJ+pGpzhh0YHDh3jlao8PR2z02aoJOWJLBq8aVns65GJxDsWD5/z8x4g+EfBin64ehwNTznzZexjrviGudPQj3zCNchKbNXs9CS8dMzLzu5azE3OkHu61XaOwyDsPOO7DYpGjOFHnS5dN52OtrvH5g1FtzcVGV76uj/JRF/Ie6DpvM1vxio2+gejCoeMs+ts0ziqdRXEPP/7x7cQeHBwgd1fAgXfoGsILo6ddTa9RXGx9lO9LWZrBH0nSuG72GtS7WB8zupD802kXno+FuwDoendvuHG7EDwxu7A1qpuOixeOxvMHweh2U3JRaOb+6Z2bKd9wNb0Yu+HwTdfNQ150fDIkbhcfXZ9oaGgXLB8uRvl2o/DRrnd/LhIPWGKl48Klw8avasz94aT+cJQ/cIT4dEGpqVi6sfkbDWzUVp3VQOxefK39JU31YSc3OGJ2LmrrXataiUNOMMQrT77pi6Xaq0UY8uFbPvTZq63c+pSHD/5gsoPDl/n8889f6kFHrP7CJ92+sKlPYMuXjTOkx4f85CM2ft1QxUauTvrAGVjD0RPOx3nqLfGqizP1ToqtmvDFRm+Q9UAsdnXyMMG3PV9s+FFHQ53VTf4wujnyV896QeyPcOkbPSoH589G/eQjP+fXudPjV1/zo2+txam/4BryVe96xV6O7PGQfmOnJuL3p9/x5CZWftQenjqJTe34ceZeJOCqCbm6zeu28yKXIx3Ycjn33HM3J7bXrZzVBI7YvHGw9pG8Fw2+1Y+OfPSb2pKJF2bXep++wHW+rgu9pFfkbA1Xvu4H/iib+rqOxE6Ox58zdQ3JR18gOGR6lH81QOTy44ONmsGRP196hB81tbdWZ3b27Jy581FTfavO+kds/MCVu1q6NpwFuXn27H3ve98FX8/WK65nflxj8uEfntqLVb31gbqpZfGKCwYd9bcWC5+G2JyP3OHqFzbylqvzUC+Y+tl16g9p6gHnI3+xiYMdDHux0+k6huV8+Fcj8cvHedjrA7WBAVc+7i1w1FK/6h1/KNO5WdNTA7UUpzMVK0yxwkBqIkekDnKVu3rtgw4PLfuo6mlgOlQN6WAdtEZ0Q8BzMTbIXQxkbLoh0nNj0zwu0prZng48F3c4MGCxmRiaGx++C4oeHQ2tkfkko+MCcePQrMm6ePkVE4wZWxczezrIxQCXHzMM/vgpHz7EZu8iYgPDYNNeHMVmhskOn44aqE8y/unwhc8P/2KGq27sDXVysdKhX91gyEtssOiws6cDF5WPubpay4e//IhNrGRszS58PLpG+YiVXKz8IjEUGz9isadHp9z4I+t80rEvH3O47BHfcrOnC8PNsZjLuXrwIw5xw2MjL3yxInwvSvTkwpaOPigfuZJXEziGesFiQ55f8bEhs66urg16cOnyLQd7Otb88iMXOtWJ3F5N1IFOfcIGFn+dDxnf6ViT0WELR4zh8kMuFmdu74VWbemQNcOgIxd6YiWDW15qy5acHwRb3cwwEAx6eNnCtpYX23D4YcfG2mDHB1y69sieHI7YYNhXt/qBLzWyV5PiyIa/YuUH8YNHRyxmflD3JPVGU86/vX60pmPuXMz2YoEjFrE105+x8ItX3TpzOtZ8FatYrOXLZsaeDv+IvfqpmR7ALza+4IqJjnqWczx14sNePvDFA4NfPLWWJ77BRmxs6MA1sxGPmQ09MYTFttqTq2056B8xwtkHHb7Tso+qniamZrnkkkuW/ynaf5iIOmwyZPbCa3hgQBpEQ9QUdDwta/Ts6FlrIA1m9tSv+bLjK390PFVrSs0d4afvad47BE1KL5o+PYWzd/GEk3841p72zS4qvOLAQ/yIlYwf+XZBk8E1GzAQ3bDs2XhhheNFS4zFyY9B7t2Hd5tk8PiBX0ywvEvzrjB8utYw6KmJOFz45cAugkunh5+wszeTs5dvGHwUt5i8kyJ3hjCqLz/25cy+upDNflF7mHqJTfhsDHt1EbNzts+XWUzOWN28KwyDn4iOfvPuS0/CEiv8bmjW3rWpdzdzWIh9pPZi7QY5dejxAaPa4xni5gN5x6keBh4McVS/rg17WGzzJ3ZrOSMYxWdmC5ONXjPTCd++mLqOvWjI2R52crPa6wV/tZVtlI54XKc9cCQ3dxZ0vTs+44wzFh5Z9umpWy9EZNWVnF9x+ZTLO26xoupJbi1+/VRPLkrbH7BgIn3CXk3ww+jTPXWCQz+d9KoduR5WN2eEby5mMx395Fqny49BF/FDjqd2bMLHs3d+authmgyPDKXLjwEjO/Lyte7TtHoIDkqnfPRseeTH+erB7gceItjLiT7qevLpy6wbjOLEl6+8q5vegofSg4HvnBE/YorInJUz7hoTD3vY/JhdY/ptHUM4xzlfeSLHiXjAOq0KdPAdvhnV4NYaQhPMJsJ3MeDT1TAaTWPBwMcjY0dXk9Mx5wcOXYMfxC55PDjF5GKiEz5++pMfJhm/SCww8Qy29mGzQfaGWF3c1vzGdwOk62JywaHw0mm/CLc/4ovBYI+XnjX+vIlkQ0cO5QyT/RqjXKZd/unCaYRRDO3pofhmPLGh4uArHsxJ09Y6jHyzNezJ4OgRMz7Kzoymr3nOYdIR5zp+L2j0nR/s6Y+tm+raF6x41ggGfcRHWPZih4+Kh/3MRd3s13bpsNNreg4PZjHUe2Klkx8zHbb1hn3yePlIl348/WadLzM7cZij9NOLDwvFp+es8LvWOxczPTJzZB+PPT0YdIoj/rS3bh9GsUxseYSfDbkXUrhGfDOKl+3C3P7IH366YYvV/cDe+cFA9YsecH7x6YUTlrynT3v6Uxd2+OzI+UD2/ET2YSeP5/4lZjTPRr/x59dFs2/jk9XvehLOjK/8+ME3F2MPLHjFnK28i8WcffUId1Ha/oifLn3x5m+tn91xzIeHluOo4r+A4YA92Wtc63ng4LrY6Hi34slbQyCNZiDNQcd3TTTw1KmB6LkIvIjQzRc+omf43Tdf4bho0fTn3Zd3I5rWoGvuQvIOzqc+/MgBxoyVb79HhcFnOHTszW4u4vXulrwY2JKbycNwE1HH/ND3EKdmYiHrhgSPniF2Or0Y5X9xuP1hT6Yu8Oz5hmGN7MUpFnjF1w2JHltxwLJ3ZumJHU9NvEOjS26EYTbgw6gm7NS5OKoJDPj5YcuPWOVrWM8bFyzDjZ/cOdrPuvEDl44+yXd9UlxwyeQkZjhkBnt7McGAJRb8Rnr8+X6AfKLs+bBWM7WFIY749oiOnnVG/OLzbW2Qu/k7v/kQhR8GffVQX3w+8MSpxqiauMbg0innRWH7Qx56CRYcRId+azGoP7z80OWHHr9k4tULxQkH2as9HLpGeZqLVwwwyoGsWLITbz5g57/c2Bv1fX6qG1t+uo7LIT2zmsrXjOiIo7jwqu2sP7k4w+wM60l1MBA/5D61qw/w5cE+XXH7jhQMfMTWuuvU+cLJN5380GPb953Ylgud9mLRs12n8aubeqoJPTy2sK3VlD7/al9NyPMlJiRXOGIux2YY1sUCF8GFE8mHvUEWefPYJzhsXcvFCdvYFx2+07Kvyl4Drhd5w9Ovw3dRaLz1gdvPxgVbc7tJs4Nj1jTIvqaB6R2dJtOALtQuVrrkBsJvnuuFedUPvsn45s86XX7DCmfaWrNLxyzuqPjpwELNeIiNYc8232b8ua+WYbgY8dixp8tn9Zz4+aFDV/3wotawwqOXXXJzcYrDurMpVjpiEwdZtvAQG3Ix9GlQcZQbXaN4szVXV9hw2odRXejybYRDp5jIjXzi26Nsls32B/6MderRsTfkhmDxWU0W5lV8etUkvhnPjVQ+1unAKEe21jOH9GHks1jyP33iqf3k8ZVtsfCB6KFZ6+IzlyudMCcfbhjZ0cVXLyPf5OmGK9Y+yQi/2NjJP3tya3IDXv3m/OYZioFsV0z5gSVvVL/nyzwJTjQxy4N+/OKv9zpf9nTEJdYwqwk5HHsYxTnlYdNFsKL829MzevEmm71Fh2165Z1tdaHDfzN5cVnDlSde/HjlzVa+1ZQeWfIZd5juL/hhFmfy5mxhFyOeNfI6Eoa1hyMPWniomJbNHn4cvtOyh6L+M5C+0/LWt75185KXvOQfXgw0SU2lETWF3/lqEg2tMbopahZPzOT0ajQ6MNhbe9fjy1w11zrOXjTJs2VvHXln6/e5fscZ0REXvzDM4ueXrBuNiz0dtvkJZ87w5McPDHiT5AtPPnRdwIgNfcOaTLzmHjyqm9kF13de5FncsOzl4F2R71XQx6sefCAYao/fjQGfvtxhwvCAWm3oFiMeDDlYR+ucYdCBw1ZsauidjtyQ80detOjAMLxbpaNm4oJhzs46XTnYw+jMyMqND++8fM+HnKy82FUX7758P2AXid27ROfHfk0w+JObOFC1Z8tv+VQzfFhqUu7sfOLj+xv1EllnSM4PPHbVA3+SfNmoG/309BWfZPwbxZVOdSsnZzhzrvYw1NY5q2050IWL8NRELvjZFmtxuE7V3j4qvvxUV3xY8p+kbr7XJA9+i6frjW91kU/3g/Kqb/S186n2fE0/MOki14pazfsFXX7Y4bcWE1/0Ebm6OOfpwxrRc89wLwiTb7WoRvblVj+Q5ZMdn+UGk1x+bO3p8CM+/LCXIK76Qdf1qG7lOuXWviMiVvcVxIZvsfCBXD/w1RY/rGKvNvidC56aFJtY1c0/oCh3WAg2LHxxwNCfcsNHcKx9ouNfKFlPf4vSMf+4uqOPGfgA989VQFNGNZi5dU2rYZB9F8y0w2tovi4s+tOHxiWrsWHQ7yK3pz/3mpf+xLHOB7/h4ru4uqDZRsU1sWcc+MlmDPHxylF9qgl8/C5qF5CRjjnbLpf1suQAAEAASURBVFo8gx1ZcdhHXcT0ED2jPR+TyNDUgZsfc7L8qA8cOZKHXR3gxQt7HSvMahRGOl6gOgv2/HaTs0/fGkZ29OQPW13trcsHjy2eQR6PP0Q3jPTw2cW3L3ZrZD8xYSN2zjx7dUsPLzu6+HxU23hmes2t6bdm17qc6M+64SeTJz9iSKc6Fpd9mLCKu9zw6NDHyw7fnn754qF0xBvhRfyxm5jVA0/8Yc/Y1hjlQh/Zd350DX7KiU6+rcn5mXZ0YRQ7HbGhrlGycsar3nSK3boY6M88yBBffBcf/fjJ8k1WXGLmt9iK1Rnzz5aseO3pmJFYsrGfazoNesXNZ0SOb+Zn6tgXH33x4xn8lG9Y5uK0TtfcfbT48Piyz2f6ci9/OO5fZLDLB38fdPXbun2gHzCPrICDRRrC7zZ7x+LwDY3oCVqz+D24J1x/t8Gertm7Pk/rnrhPnDix/IsDT8Qwe4Im927Jd17Y8avZNLeGdtH1jsvfKIDZuytyg1xDegfob1741zbeCWpQsYuNDWzfH+Dfv5Tx9G4tPv7wPNX7vbH8/P0A8cHoXRC+dyHeoYnNt9phsIffheVTIzZi4ds7E3LvtOTH3u+e+ROndy3eDcCRo5yqW7HBVFcxGfDo+JcYMPkWm3icDQy2J7a192mN/JB6sK2u6k7Ht+vFISY6fNCB529iwO+fu7KnQ5aNfOj71Md5iMUsH8SPeMWmjvUKmTqqid+3s/Evf+REXzzW7GCqE6IDw7mT96mId/HOWbx4YoRtVn95wRCvOFA3NTjOVV+Jhb4+wZMvf3KkB1Pdzj777JOfItJxnr2jvuKKK5Y49BI7uRhikI/f+/vbEz518E6QrRyR2Oi4vuo/vSQ252ruHaac7TsfNrPf1N4nSzD9yx/+7eWtRvbq6NML5+n6YUOfrJqom9riqYv4+ZWbIX/XDww95yz5oCM3OnJRW5j25GpS3cTd3/yRj1qzqQ/kzI97Bl5njAdT7fWN/Mz1o5rCoeda0A/1if6TE576O2e48nPdOQfnQ64Geqv7h5rpBXs4cuUXOS9YdPj293q6duRlqBF9/Vjd+JMbf+pCRxziveCCC5Y82cB2fdHXE33H6swzz1xq695VbWHT8XdWui+JUT34UVex6QM1cH6w5cOOjB/6zkd99K0c6kf90pnqSbHrfbNaiqV/bSff6uY8+ORDHDD1Rb3P3vnARM6Yjh51HmxgsOeHriEuNnpFTcRHZ5909ePcPr0csE9ZAYfs4kBmDY7nQjK7MGo4PHKNTpfcWiNZaz78LgI3GfxuSnyEC4euPdLg7OwNuBqbHhxk30WYHT069uRGseHPWOi4sOhkT27PhwFPvvzQwSOn56LAUxM3FbnZkxnlU13wxIDgGsUGU854MAy66WQjFjZ8x8vmVLWFl43680cfFR9/sPM7963lT6cXBPzqoEatxaS2coYfLn17Qwx0wmZjjcTLhhwufdhhNcMgR+QGHIM9PTG4OVu7+eGzM5eP2jtH9vE6LzzxuGmyEyNZvQPXUJPypUMuDngw7PmAkU2xwqfH3hnT7czkhx8OeX0gbxhh8gM73GogHnyYCJ5YwsWnw67YYPJjJodFnx6yhyHWYiOHUc3Y1tfFVkwLyPYHDDniI/6Ll411NSHjywzbWmz82hc/HHj27kP0+RCrNSJjx54f+86HvHj5L+Zs7JPzCwdufvQbXA885AYq1mLBg8NebOHiqxv9chQHvWKx1nPFF4YZT6x6NkxzMpjqIg61pY+HxEGPHF8u/IQjJvnItRq4/6kdGT675DDp8yUmNtWBH0SXXxj8kNM17MMsNnLxtic34BVruIuDPf24wX9vaU/YB9hTVEADIE/U/sLlk570pOUJ2g3eRedp2ujiwfcEba8B6Ria3F7DevfGpuby1G4gzQXD070nZHb2PTHba1TvZrxjsEf8weTLmp90wpnxwPCUDoNNscBIHy65dxIwiw2PDuLfu5Bw+CXzxA+XHzreeVUTPopVTAYbOcuVTTr55cu7GXx4BnyDTTnTwZs6sJN7FyLWbOiSt3cjoOM88IzwrNVAXdUkXPyJIX75VyexyLF3RWLBUzc8e3I+w3Qe9jA6G3psxIMHg453sWSG+sAgF4fY+nQjP9WWjJ6bmXfP+PmCay8uOHwY2eRLLNbOXd/bsxGbdfLqJh9yfsQpH7rkhh6ggweXv3Imt1ezahmOerORi9idoT1f/MilWGDQqfb00rFG5q4f+nDYW4uLX1RtycngpE8uDr0Cr1j5bq9urg3YeGax5kc/iqN8+U6Hvr2cnQ2dcMiqrdgMcagTG4MfsViLgz0dvsUKgz49OvZ0OkN79nySs7EXC9+IDvswwi3nzpQdv0is1Q2PDny1NWDa+/TJvK49eX7VrthgsRevOPQ1DL6rEZmc6Xb9wJAPHDTz8cBBbhQbbPr21tVWTvbFUU3kZw2Dbzp8hZdfOcGwT84OXjYwnBFdvIlhLxavP9byMxv7oMMXcfdR1dPA1FAO99JLL13+uNxLX/rSfzhkssgNxhOzCx+xXc+edDUmOxfKJA2lgTxR17zkNRU8azepLjLy6ceazMew4nBBJmdbo8LQ+MWQnRzEoemLkY51ezgGm7DFQQ8uWdguapgurnTM2cH0jsBwQeKzcSGGb1YT+YgtnOTF450TneI00xELEkexLYyrftDDF793cGqGwiELx0fTcunGdxXEMjl7MrP6GewQbOuw5IjcVPDTM9NVD2t44oZVXdipQ/GR1RNk7A369ZJ9vs0IPgw5e6HBt69OxZ9/GGwaMML1jlSs7clgGTO+MMj5y5cz6uPtajLjbQ2Pf3s2ZgQHtpzxnA+ii9+1RWZt1GNw7NPlwx5GvPDtDTquZS8S05YsvxMDr9zTEYvae5ERtziqOXz6fPSiCm/i6BGyWXvYcI0wxO7dvvMx8BF/ZGZ++JbzlPMZHl346hafbfp4yc1GchiIDn385MUgXzmJxXVsz44NCoMdG7GqGz145GTN7OTEHx49RAfxU8/iZUvXYAcDNlv7Yu9ad37k/NAx4OCJ0X72JBke3KlnXT+6ll0DfIVBH47XhXKXAx2xkuOzK/bywIdvuMZ6aLGnsy/6x1e3fXk54P5/FdAUNYTDt5+kAREdzdaLTXqaQnOEocnZkBs1TfowNCebNaXrBuSCo4vgGV1c9IoVjpE/cRjidOHV0Ply8XWh+1WWeOHBd1HlAyb/bphG+G4k9BCeF03xwigWsnLhXyzlYg+DPwRDnGJBMNhOPOt8kYsRr5qkC4cvungTjy6+2ptRGOHgl2/xhkPmBcSeDl/R1K1u5JPPhxGeujnjiK66sI/w6KmZM5W3s4NBjw83qc6MDlk+zOL2EbeZjRj4YVOvOL9Zt+pRncNIB44Bn461Plr3rDzI2cuB3MyueuRDLPWSvMnpIvj08OgYMBFeRJ+tAS+a9nyTyYW+Qa6uER18D8lk9uSty8kDLpwwxVRNxWWvr81ebPBgRPjs2VgjWFEP1/1qDp+e/FB4M+fwwykvfS8nRJY/GPgwxBI2HXnCC5NNuunBgxHpSW+o2PJN3xoeHLnScQ3BgEluhEPed5dgGMn4YSNWPQePLPziha3vy5lOPtINo1zo8EXuYcfs+lI79zx7/uAge0M/ihnlnw4Zgg/DLJ4eWPDoGez1CrnrE4UlX7quHzHbN+iEUW2T2Vvvi64+9X15OODurIBGbVBwyBqhw7auWTWVYc8mPWuNo6F8gawLCY+uhqupXdAu2HD51Kh08ulC0eD5IE+Gx96vs1yUfMGiY+3icuH5Yhdf/LIpji4UezpuvFEXb3u2YqEjFxcnKhYYeN0c0hFL+cFwA/JlQdRNQRx0XKDw+uIZOb4Bz57cDcqXzLzAdjHSQWY8PuQkpupCVh19Ic5/YEceNrl4ET25VDf5hU0f0fUlQLG4ibBxE6KH5AVD3ZzTJDKY8hGnnO3lWAz8wNRLek2+5L2AzdqSndh+Qbbe4ksczlH+CI5Yir844YhHLNXVGpnZhyEeOcMVLz7c9nhqK2+YKHy6zlgOvpTqjMjYiCU98dnLSV3zAYsuPaOa4KN6trqxV1cv9MUqpuLCE7uedj5iwwtL7vZwfLm466e6LYrbH2Kp39j0oiZPa3J19ytn/tirI2yj89AHhjyS82GN8J2xnODAF3PxyIu9WMjZweZDDEg99TQd+nTEiNTZGl/N6LKlg2fQQWTicM4zB37Eg9c9I5viXAC2P+jyUy7lSU7XoOP+hshhiUOd05eLL/2T8WuGWU/C0W/J2cI1R+4p+lbM+Aa7MOjJt+uYvb6I1Jmu2qoJ+2IVr1jFpm76VnzOLvJgVB+4J+lJdghWNaYDl2+1I9MH4i4/sVUTdtUpX/uYr37M3wf6AfOUFXDANRhFhx61rhGOagZyzeXFZWLBwc+evMacPooBz1ozuiA0J9Ko+fYRYjr4LoSaf1He/uDPi2n2+HguSsTeRTMvoi6OsOiEwbYbHZ/lZI4fLt2IfznLB5l32YgDLtv8FysenBmL2JLDtcYTS/Xgq1jp+BWJm0f4ZHQmjt9Vsy8nsuTFPr/TlG83HbbsxNlNizyatS6XZPKbdcO3l1P85mz48jF7Z5zc3Jq9cw7PzS25OpD79QUsfLmqi7k6sbUOM7sFdPuDLpm6qAGqZmF0g521XRS3PzqHXizKmS0cda8+1TD8YoLFTh50ijf9fJnZhqse1Y9thKcu4dMvruqj9mrrrJ2n+IuBHTzfiRHDrnjp8FOsfE9//MCY38ugox58dq+hY/AdhW0PXwxTRzzpwFOH6syGbF27coMDMyrm4vUrNev25GoTVYviTQbTUMvucdnMGZ7c1w8Q8IqF/q4Y5ZiOPPhJL34zXedLD49e11LxFK9z5D+s5Gb5qkV1DisdMnb6resHVmeUPX16xTfXYeLBW9ciX8c5H76Ie5zV/CewHLbhn9N6Z3XRRRedPPAuLk1gdLFq3G5QmgPR1TAu9BpPk6LZXGxhmWss/sNh44twcAy2ydyo2LpAvAAb5DW3G0/vYMTgguyCEwcc+sUFJx/FWD2KSZwGH2Glg1dd+IPbxZsPNmHwRb+8rell50XAGj5sNbav7m5U/IgV0TFQ8aodfdhRZyU2tjCqqb11L+Zsqz97+NVGba3hwJBPhFddYNiTW8OGww8MM3t+2Hgn5kZNr7jx2YZFVhx80uNDzWBVB9iGfT5h0Sk+Mx2kvuLgP/z0wlG/vkQIM7m1uMThhss+YltNxErGj3it2enn+q94xKlf+JA7/vQHX6wG/8XcGbOBWT7VjZ1cERs+esGaOdEXL3s5i4ddcZAb9vx0jdk3wisOvsQnDzrkyF4saiLuybdmQ06Wn7CrLTz49mb67Ko5P3TkIxdYZB4ii1ccM1YY5cxevgifDzj5MbOPioM/+GTFXL56pdpnVyz88seH612sZNOPvTzUTdz0+cBHMMj1mzls/g37YuGnXkneDItuvc0HPHK9Gw5eNVnXbfqRjzxQecqPDiw49Qo9/qo9HXI5keHbs0fTnk5x4O+L9oe8r4ivY7gaRAPUBNLDQzWnm4FmqRG9APUOEo++vY8TrdnR6cUOlmY3Ipjk5prXOwh7GHg1uBuChmXvY0K+UPGRaWR25D7+rOnpyQ0ufcOeLjIXazxyPnyKgMRSrGSwxUbfgInHR9hmexhkYrSWAxuYeNawYVgj+Rr2MLy4W4uJPR7/MBDejAcvmTVbvsWEzGzERc8Im659vvHVFqkr38UNQ9x0YNnLxRqRRTDJxAHDvhu82OlWA/aTJ38+Zm3hVpdi4D8qV1hyKb7qRl6/ZSOu6oInRh9/s+XD3rBWA1g+mhYbSge2QdcME7Y1HQOmQQeOuqgPwmODz4YtXXkkxyv//IgDz158bPA6U/v80DGKi749v85ZbfJHx1pPIjK49OsrsZaP/Pq1ARsy+nAiufK1jo1Ove/TwWpmDp9OucCFL5ZysC8ucr7wxOXF3gyvfOmKxZ7Mng97g7265gcvG/Eb9PkqRvrFwJd1PPoInlEN8NiLwVjL4fDh12/8pSceZA9L7dkis9yMiA/3ajOCC89crLDIDXVF9ZY1fZhhiAFPntYGORt8e5gInpEPOuGId60vpmoURjM+2xkbDDb7osMnLfuq7DXgOmzkuw6XX3755sILL1yaxQ2pF346GsjvP/3e0T/n0xB+l+zGhjSjm4s/oKWRemJ24dCp4XyiQ8+TOUw+7F2EMNCXv/zlZe2m5UbR7997IPG7XH8EjX46+enpOz/wxOMi8sIir96d+P4NvhdN/mGQw3QB8CtnF7Z3CWKZ39VwMdqzEwscvwOWr5oZcvN9CHpqYvR7YjURG3w61uoShvqoM79iF693aHDFaYiTnYsVhnzs2aZDv/NRF7m0Fxd8Nw82/mif+GHQ6ebIv3cw9ie23zHgV77VyTmqvT1dvWGt1tVNncQvVt8jkbc9X+zJ2YhFDOogHzpqXd34URdn03eo5ESHb7iIDht66lqssOWqLvD1PurcnZmRDlzfzfDOFpGpmzzY8KNu9MVuX19XA3vXhlr0gilOPSYePPmLFemT+o8fcrh9N0Pv4KmzeNQQwfBdBmevJmJiQ8d5ylmN1F9s3kXD4IsuMqubnNXav3qDIWc2fIlJL9mrrbzkKJf62t61zJ4NvzCqk1nd9BQ/YhOneODDJfNH0uRKx54Ouf5TQ/cDuPJTfzrywVNHsakJ3WrAXnzqBVdscJy1usHo2mcjVns64uRb74jV3H2IjlrBRMnlD8Ne7a3lZJaP2Pi2t1aX7rNiFCsZ32LT9/LTk9XNXixq4Fx8cq6GyLmoSXK9JFZ1qXf4pUcHwdMH/MFEYhWPfPlVNxh05NO1Tk8N+FEzeSM66qM/1dVgww8s+aht9wc+YHQt8IPUop7Vb86z8/HHMyO58bEPOnynZR9VPU1MjeHgNYdmQBrJcOCayEyG54Jgg2qqbDUPgpcemQtSo4dhzm8zfWTmp1jCgSEWe4PcjDQzPy5SFwbM9Mxs6WhiekisLizy8s+GXjcRuvDExFYtmum4APvnzOxRePk1FxN7e7pw5OGGkTwZuZuuulnzD7cbBp41jOTV2E0mHDl2HmoAR43YhEFejtbZwp4DX7zVnh92aunXdWyLJx0++LUnr5dg0bVnTy9e65kfP+zDcHN1Y/VdEjy2dAy4SK5ubqi46MI36Iqrs82WTvrlYW/QFa8aetEXI5qY8hUPGSwYbLwg5r9c+cSzp4fsw1Afe1h4esUDZHZk7Opl62oMy768xGhvsDPkY+8s5ZSNePl0LaRTjurAtpqwDZM9vnzom4tt2tAjS4+fYgqX32I2lwcb+vb5wCsGa7USPwx7a7h09A55fuJPjIldfnwZ4szXjBmmupWnHJ0FfASTDwNv4tBDZO4p/MiRHh65HNiQpU8uR37dHz3kI3wxGvkqJ/lUF1jptYbDtwcJ1xc7OmyQNQyxqKVY2OYzP+WbjLy686EvYOGZUbFZ04GdjvytxcaGjD5cPtRJTAZ+NYJ13HSd+DstDshQUKRw66Kt9/SyI0vuEBSdDOGnBx92fvCzm/qL4Sl+pGv2Hya+7W1v21x88cVL0+PlA7aGcFF4EvflOr5nTNzQ8Q7gPve5zxKr5pIDgmetqVwI3kVoQBQOf/J2U7Z2Y+4BJJkmRz5V0NB0zIgOLIMPul4k+IWLXzz0PZnLwwMHvrX48uFilJM4e8dGlg/6XjTVxJ+al6OBb0ZqoG5wfaHQHgZcega5dyNnnXXWIuePXMzk6autdxH5p4Po8+fdjHcq9O3TU5dqfWL7KYl8+z31ArD9Qd9QE7m68cFBcBAc8cvZwyFf5cpWvPx0A1VTOmjK6Hi3Jn5/LI8tG2fFl716uSkhZ1wtyPhEMLxrO++88xYb56UX5hnD8Knc/e53v0UHTvnAsvaukA0/sOmQhQPX+fRHE/MvBnrIO0U1kQMqTrp86Gm11ff8yN2Y+vJBcDpzMwy1N3tXKy7XYPF3Lp27fpKDh0g+1Luc6epX9e5dbTk0pyNntYXBZxj08OCIv2tU7HTESUev6Fl1cy7VIj9mPavX9Bx5GGZx6AO17U/Nw2dnpN8nPHpabaN07WGIQc5s4bLv3mEvH9R35azp1nvqKu+uHTWUO5z0nLPhjxnihcHu/7F3L6+WnlUex3fTf4WgdlUwRjSaeFeIqBAdiBMFwYHgFYcOBPEyahC8DAQHOhJBRBQF8RoloqYSkBhvlRiNIthdjvrPOP1+ntT3ZNXbJ6k0nB270rXgOc9lrfVbl2c9z373PrtO8QeWerMnHgasxQuHL/LmPsBH1aQxOXUNx50CaxK7MH0Spt7yVz418mTkzVz+rRlbF5c1th977LF1RuHg80Odkak25VZ9uFfIzFohzw5cfvRQLEY2y0mfAvmvJ5AYycAqXufQ/rKbL3gaHPsjbxe3P+NPV03RPxY9Kx5aFIpkdfkqXolDJblNb/Pw6NhUm2gDFEQv7PSsa/ArKNgwXAwaqgCsu/hag4FgT4Jnjf4DDzxwuHTp0uFTn/rUKlj+aDA14+JT0JE1fMXBjoPvYhAT7NaLL1z6cpGMsYM4L/HpLz1+WlO07NJBbMgPmWLlE6rHM4ZhDCM86/Daq6W4/YBPNj/0Dg45dtIjZw0GXGQNn451+WhP6MJF8b2z6hMDa/ha8VhzsF0MagB29ULOPN/YJq8h/MZ4MOWMDtJbI+Pgqx98FPaUkbcw2t/krZNlZ9qNLw/GYsCXk7CWwe2HuYbI5ie7xq3BguMyNEbyn7y53MPy4lRezKdvxnDsYXlKhi16iBwio5GBn0/4mnmNDAxU7MatZw9OY3z6+eVMOBv2hRyy9zD0qNga060W2Z15gUHeWjazr6dr3R3jy7jZtoansW3OT2Qtn9fC9oOedXuMRwclp3dfuE9gxTdG2eA/HLGmK6fx8diiV67Li5oxFoteDunFX4a2HzDIIjLRzF25ocsPOcyeMYya3LKDT4+8hsiQzxdr4eHB50t7Bid9/OLey4STHWe5h0U8FI/97gs+Wg87n/UeOJwLOOzS45de42v3ETkY/NrnkO3iMY6KDQY9Z7mzSIYNBFdjT1+9FA8ZWGKGUc6LDf+86dpX0/NGfwbwSr7N9QRsAxxGSSvxv/3tbw/vec97Dl//+tdPN4FrNjg572I/85nPHN75zncefvnLX66LDraNtFEuAGPYjz766OETn/jE4Q1veMN6J/ma17zm8L73ve/w05/+dG2gA8c2Pc1m5wu7FYCefQe/B5LiqShgeZDS4JxFZLyr5Z8ChYn0bLDt3aR3i/DJIOtkurxguMzIRPyXp3QeeeSRdaDkuzjg8BeWd7Vs2Qdr9BF9OsjvTb3To+/AoZkfuvbDO4n0yWVDj+8/jjOGnc98oCOnZLTyZh1fs+ZC9a7WQcsOHM2cf8bJ8L8YkoEjHjFP/8QUpvGf/vSn9dEzeXIaSoYNzYUWn2x29Pand4vZWiBXcewdDA9Z5UEuURc1P6slMogdxJfqTe7lEMlvfpLlg9/987U6yOd6OfVukX26+Sun5tZ970Jck/DyS//www+v/aEHo/xVk74Xo5aqH3jZgsuO74ypA3hiwU8ernPjE0R5weND+1x94lePdBBbMOl4+MWX+7CtR9bsT98rsC6W8iEeDY684LHNF7lkyxiOc8xXZG3aMYfzl7/8ZcWeTHJ6RJ+v1b51NrOj54fciBFfj7LXndKDCRnyqDNpb7wAI/pwy481L3b2Jl+soWyQlze5ZQ+F01gOyagF8eSndWN+4ftuk/wia7DbA7J8VyvWk9E35xMfrmyfmnau4Gh4sMTmu0DOkbUansYfttQTnxCZ6TN7vtdUvPDlM1n7y467tjqIt4S2H/LgnMqt/Yn4gGCiciueap1uPtkfvtqfdPDbQ3jsiLk6EAv9Y9EN/9AikZKoGH282OZKpI2455571sOIDW4zJFyyXcrWbPwPf/jDJetjLk+McDQF0gYoNvTlL395beRHP/rRw69+9avDV77ylaXjT/HTR22wcQVQwXRY8BQ3X/G8CEwixz9NLA5VGFPOGr5mzF4+m4uX7pSxPv2AJx/kyg8ZNLEUJn/2BBvhi4MM/b0d8eInH870JX/JTh+SsUYfP4pnbownHj28/EnePP7el2TYIYev5Ut8fb7MvWE/f+ijLqhZF4ux/eAfP9sjulE26eVvvH1fzNPX9MlaZ4OccdR+m7OdHHuTJs8ewkLVhzEZeHoXXvb1mnU50XeZWodVrvDyzwsevDDDMUfOPT/pJGedXOtyL2ZrUbLZribNYcl38vp9zqzFJ4/f/rWereIhk5/pkC02azDkxfgsSobctGMP8MrbzP0ehx65/MG3NvHEz4/yPDGS44Mck0l/+g0fn1x7O3HIWqevJ7+3BxcPhhY/e+GRsYf5lh/kw5cTGNGsW2sw1FM29TOv5uKBM32naw6bfPvHbn6kS9aLerHmG74xSpY/xmHgdX/g2cN08CJr8MkYa2EYw0T4fCY78xJfn8zke130WijWKVPt0clePp1n/6z410M2UiIVg6KSzD/84Q+Hr33ta4fLly+vfHkweeUrX3m48847l5zNoyfR3s199atfXU/zNuHd73736fctYJKF6wHGU7ZPbOC8+c1vPlzcfo/n1zKwfvKTnxxe+9rXrv+avsK0gfzBh22MzI29e/YO4O1vf/vyyzoii8xh6fu0IQwyNWt9cctY43dxKjLvHrMbLhsKzJxMjc1px5ic3kfX+ObJ8cNYvD3wwcoeO2TC8MlVT/Ywk+MvDLo+AZLz/KOPh8iLxwMmnfwwJgfTGpy9DH0yiIxf/cC1Bre2BLYfeGLO93zFVz/iFU8+WGcfuRDwy5s+O0tg+2GNDb83PgvHhQGbnlh6p8WPiB044pWXHrbplRNjNP1NX2zk4tsbGDMmPD5oMNQbnfJlHeWXnowc8a3YyeHBZ8ccjy3r5pq53v6k35p8iZV9deJXOXTD4Yec9ImJNzTz/CTLN1jVkrjYzI9yD48NcuTLC1mUXXx2Zq0kw18xa63BKe/5hOc7E+2p9fyBG44+Hfbx4sOQt3KfvnWy1tUbX/LfOhIzbFjylq4+kgPEf3mpxtsfMcEgJx9kyhk7/MAzrg5gsJGdfNVnR37NydCFkRz9+StyMmJAxuzQ1+hq2TJGet/jqa6nnHH5lbvswjBGYqbrvrCe/mJuP+iT5auzPmWs0xWrvpql0zocMbMDWyzVk3m+GJPB1yP4+Fpz2HxhC2WHfr7St38ou8b4GoKhZvNBrx2DnqjCY6A/A5gVi43wYCGpxh5WbOZdd911eNnLXnbNZkimQ0vXx3B+HWSz3vrWt65E2wiFA6eNNkd+FeDdny+A+vISGwr05S9/+SomDyGe+NngS/7QnZuYD2z0fYnsFRMZazAUn8Kwhj9lrHUpsBO/HgbdLm0y1lA4YvaCOP1Nv8I0dymQYVOLV34cRDmBjz9tmJPzIiOeabuxni5fNUTPBR4Pnz6cLuVpy7h49YjPiHwHE4a8wdOKJaylsP0gVz3QJUcmn/nBDox041ln00UYHw+OXqPDRnbCDoPvbJZ7umRcXvnMV3mXfzj4NXJIDHjk8KLsmFtnb8rNF4YwipkOfX7ki7nmIoRHR1/uzDV1b01e2h8Y6eD1olnu8GGT18uJmOmQgUuGbnlgp1rib0RHs0fVJJ617of8Kq/5S459RF5O1VL1Zg2fPOIXGc0YLn/lVl989PlLn9zMPRxyYoETsVPe8D10eFgMI37+0qPPFnlEH9HhmzkMFI8v2bEOo/NOT4NHju9adZQdPpArj2zxA1Y5wUuOHevdB3QRvga33oOEOXly9hC15n5ji3wUjjl/nVNrxmItXnjG/MgOmWJJn66azEZ6dMkj+wOneK1VJ3zVOuv0kH76SkZuxYPYwZ95jc9utvMrHfq9dsCQM73Ghn1xNvi7p2TEoQ70/Ex/L39e88dv8vNC+yfhSBLSS5yHl1tvvXUdOv9K4v77718bYONsRBvrAcMXYf2+9G1ve9sqlO9973unh84GaDBtrg31nQF2FJWNNMZT7B5e+jUUO+Rhs+N32YgPFR8/fMri94X4vvnuV0Xz0MPw8TY/FKHex5Nkukjp9K8b8hOfb11OPmmCRUcRwvAgwE9xOEgexsTqUCLyfOUzPR97+v2mFxLfarfe74jFzk+x8JG8w0C/T6my2+9H2eEffu+Ky5s1/rMlJnmnT4cf5clFxBdz+aQjBmP+iJMPfIGpiVcu8f3OF8E2p6+JTWPLHvIBRr9G4LfGb3nLVzpy3x7yl75cis0LEuJXdUWXDJ/KiRzChie3/GQbqT2+2FMYfCcvNjL8krfW7K36xKcjN5o94pfGDiz6Yjbu4rTHfGcH+V27Vg7w2aJjTb7lxDps/rMtv/hwxJ9e/xLDGhyxwVIn8iKX4pEP/tkLvtlz35kQB1z5q974yy4+DGPNOhw5IS9umPyDIf/2I1x2+cEWYpeMWOioJf4Yyxv/8WGbI/Hyyzz/3Uth9GahWmIPkbFfdNmRE37jG8945Ki6Fm+5Um/yah/oaMXHZ76Z47eH/HeP4ctPDy/2i779QfYYtpwgPtBRW3wnz3/5EQNdfPbIsBOG3MuD3hpih5w8weYrGePyKGax2p/2lb9sa2ywD1Pe6PNFI88XNvViIWNd3ujLi72EwQ9kH63zRy8mfHXIjrvcPtkfBJfPfJFj+4PMYeDB5odzii//8Myti1cu7Ad/jNlRz2T0ZMKFyX+xyKN48PnLV42P5Q0ef8WPx4b94jsceeYPXPEiMvImZueFPv/EyB+8Y9AN/9AiMRKuSaKESezdd9+98lUx2ICK1caR830Uv0Z64QtfuH494xMXG1biYZZ8PVwvHvgIBkzED8WjoOlZ1ysKf2xIg0EXr431YqwoKuwOCj/4rNAcfPhenPmgSMQAjwwd36VRmC7ZLkc8h5QtRQXLP9mUJzJwKk55gkGfbT4Wi4Pl4LDjn/M95znPWReVWMQH3wEUQw8B1tobBwFf4cPssNEnw7ZGhj8OhZhhiIF9GPIJg6yDLQf0u6QcUH5qDiRf+ARTruh1sMUH0+XABhmybOLBsCY+ueMbf+mLAU+uzGHApyN3/OeLcb6Lx6HX+AwXnv1B4iEvxi5mdvjWC7R48ossDFhshykm+i4qtdKX+VwoXajiYxs2G/zll5jan/YGjrzBJ4/E4hNHmGpe3mCQhS2HfPMgzTf+k7HGjhiMfZFaDjU6bPOZDiKj3sQKOwxjMZo7P/yQZxiaONmwZ2HAFR8s8ahlflVPcptv4qRHBwY88VqnT4c+f/kuZjLyguQKkUF01Co+OXa6K8QgXpjGaq0XNQ9z8qrGxCduNtWbWOCwbQ2+cfE5Yx4c5Im+mOWEDmIHdjrGzgxctnowFb8mr2qrGtCTkSfEbi+CeHDFz47Y4Gowqlfx0IeDh+xJeTMXFz7szreeHh25NicDm133oHjN+cV3+6sevTG05pyR4YscqXf74w7kPz/kVZMPjfw8U3Dklr98ocemN3aITnngPxsaeVhiY7/akA93GV/5Ydx+scMXeyg+Y3Vgzg6c8gYHfnvsfNhDPlivDtSbmGHLo1qGi8iLCaZ6NBcvX9VwMsVD5gUveMFpbsXdOVjC5/jjhn9okRyJtCGKRlHZaJuoMPFrzRWxb9f7V0U2wq+QbJjCpwuHLJ5NoY9sIlsOCQw2NGMNdYjMFc/F7TsvDsUrXvGKVSz8g0eOjO/T+Bc5LijrDjg9jQwfrJNl39wYDlkFyHcF3uHiE1lEho5DaI0vYqyg8OjBVNyTL3brfKGjOTDkYLHDNhmyCttBMIcTrpwZ04FFji68ZNLXa3TgkOFj78Y7pOzKAV/sF5xiNYehJuiSZVvMepj4fJEXvtI1ZlODQZYfckuGPL9hanDsDR/0fLBOl2+N6bsY5A4GP/ikp4NgkJcba/T5GAY+jHImD3DVqTXE12pIPHgaO+SLkSwbfCHPhrF4xQ4HWdOshWudjy63+PJW7mGQFasLTy8fZMMgwz49MeS/NTLmdOQIX89/JBb+yg19PHvDJ7jFiw9D3rTinTj06IjXmWaXn3S9QWALBmx22GUz/8nBsE4fjvooH+UNLj5ZOnygk31jmHj22AMEn8PC0+jJD1/ku7yRY8saf3uQhEGHHesaGRhish4vH/Ktms0WHXuJ2OWrOK3LLVxriB1juZz5EoMcxTdvz9mtnvgmJvNqWF7aQ75a17OrF6sc8JFtPto/8eWrvPIHDll8dsz18dtr63TZ4Avih7NZXqxVk2Jg3+sIvvjw2HIXwSGjtvgsztbyhz2x0IfFf7L4evr8QnN/2clWeasOydNjD8EhQ779kS/7Uh7xyVknw49yIFca32HICWzxIjzrR6Ot6G5o2jbzRNuK+GS7SNd4K741t7YV0Mk3vvGNk9e97nUn25dtV6z4H/jAB07e8Y53nHz7299eetu7vpMvfelLJ9sfETvZ/uny0oO7FejJduGcbIdtYcLYHkBOvv/9759sL9AnWzGewNueek+2L+GefOxjHzvZ3pUtPfbzDQ4in88wf/azn51s/wpp8c76QZbc9gJwDRuelo/bE/M1fBN6fEuGPPv8QnoyiAze9iR+urYY44f8bu8kTvMhL1E4WwEvDFiIDWvlwjocdvi2p+LFI2ueHX2+48n/nshrYs1fMunt+du7kT3Ekk0ezvbOYmEWQwrmYuMXW+lkQ98aO8VBf/LM5bW9is82klvy2zuwlbe1ePVH+GQ1GOU7uSlT7vMFLj09Iiu3MNrTcOrlfXtn1fS0zwcLxvyN4GdDDxsOe+b1yddv76gXD15x6KsdGFox4GmzVuTW+Sme7GWDvrzEt05GDvRIvZKZumxGxQNrEl/okCWj7ffHvP0Q1/bp0YKgO8m8vUl+8huzZ3/Is7fHwVePs96mLh3kTivP5jN2mHxwNooHf5K5+1fuyaeTjDl8MZUbPOuT8OVfH+33G88+RzDyR89XfpJrHUY4ycya5RN+RMZaNWk+MZKDMe20nl09/rTN31k79k+9IXJ831M1OdfLXfkUtxy3nk06ZNiYZyM5/Pzkl3XySG9e/GrAax46K+7FOMcfN/wXcT3NbQlcT789XfeUp++pb0vwerdD/je/+c16F+hvZ3z84x8/3HHHHYc3vvGNB/9kGdaHP/zhw/YAs/7dvydfGNtGrd5fRjX3cfG22esJ1hMmfHNPpfjp5YM58sSbf55syW6FtPT1qHnjrTgX9mJuP/iC6G61sN4hbAdlrW1FurBM2GQPwdwKdK2JUaOvhedjv63o1lw8e4LlI8ftAJ3Gl89iQWGkK1ZP5PDokdsOwbLRkzlZOHxCfOIHf1H56h1HWNsltfTIRnhyosHcDuxiwUSwkjGHgeSAzlkkt/HC1sOUE7+ikGvYYoCfz3zID+s1fPrmyB7Lnf1D+NVM+yNv+Gynlx06bJMtj/mMR549NSpmuUT0tfzOV3mznu0lvP2AI998QeTyBy+bxu0fufxM1xyGuOnwje1Zv3ySe+uT6OY/DJjsITxY+Nn0MToMtcfWtEePHbUZTnugbq2XG3rhs2V/4FpHckW+PbJGng09Wfk31iLnABYcGJ1ldq3R14uLnpxF8cyTteZjf/Mwkrem8UWLby2M9pydYi+G/OYLkv/kw7JuTLb9zPf0ySBxy7u8lYMpM3PaOr/JmsPV2JHbqPjyWy8eNRkOH4tP/Gw5g4g/6ZqXt/3+ss0XxCa5MKylByvKjh4/nk8yzJFzBS/KZ/N8E4tGPz1y5QeG/bGWPn+Lu9z7ZMhYDpPLL1j2Z/JgJFf83aPOWLx8P+/+hn9okSCJ0/Yk8bMl8+pXv/rwhS984fDzn//88OCDD64/pf/d73738JGPfGR9DPbFL37x8KEPfWj9GWybDsMFZrN99OqjOwfAIbFmQ/1Oz+a++MUvXrJ7X/bz/caykX823lgxamQrdAWLp8issYn8DpsvvbDjdRj45yB50CJTYeHDau4ANM/+xCHfQ0vxVNRwERljvYavL4dw5U5eI3w+iEmsDpvc8qcDyA+NPsJ3UOj1YFYOYciLi9uBFH9xkMHXs8MXVA6s859dPRwx6/mJ4huTh89X62LQd5nbD9gw2GMb3z7yiT4ir7GL2MJnV+0Zs0M3sta8S0dO4JQndthsDgMmYjvcGRu+xpcauWRgehCw5gUXPuKDRk6s6q14+MmevfLmwnq/+6drjs/PfIVln9nBg2GcLL3JZ5eMnkx+iSUMOlF5YY+MuOjOBx57Z913a5xxVN7I8tGcDF/aY3jW2dD4pUbI4OWbda348Kr7anLKiEtNq23r5UNvDpdf5rD290H+4KsFlI45fPVGt3rDnzHTYYufGiz88t6cvnoUM1w6erJI3sl2l5LPP7LmKBm2ynkx6jWy+UIHtvzp2bMvziBczRp++2dOVl6RHKSbjnVj8bBJx5x/4pp868UyfSXDFw+m1Qo77YFeLM6G7+2Ew1d2YPGNbXe6s25MR5/Ncia3xtZRfpPV7HP7U71ZIyc3dO0hX80j/Ii8s54dvvD7WHTDf6dFYmzITKg1GxJJcAViXZH4Qmo6+ArBhYr33Oc+dz28uJDJ2wCy5HzZ6MKFC+sLvP6PCv+/hwv8m9/85tJ96Utfevq7v+yf1bep8DXYbOs1MZmTU5wOpC+RWUNk+KTQxJauvgLVh00uar25vsskvyYPBpoXYDnpgQGfT9bD12e3A8GOC/7JiL7iZ7OY4JR/Y1Tsxtbg6mutw9Cap19vnU36YrG+l1cbYmczfP5p5uoEhsNqLlay2ZQX+GTo4E+/8Lp0xN7+k8uGsQsoW2T4hOjgw9fwIut8YiMyT4Yf+Up32idPlowe8QfRh5kP+Fr+livz1pKhyw4il9/GGnlrfHchGtONZ4zIqX37lnx7p+cfvrMTxlIcP2CQ089csMu+xm4vYuGQLx5jMelnDPlZnxwM8ctd/uLVyMPDM+bDJDVAF68eH646oudF0b+gDAP29ENe+OoBUp8cnHC9WLknqx1+wOE7W9b5mU442YLJ1/w3J5MfcMKwRi8ia65vXI7No3Tos8Mv/bRDhq6Gx2bysMIlp1bw6WuTwpG7acd6/otJ7ViL8MJiCz67+nDITx3yxRk+vOTx8hG+uR4Zk6OXPbbahyW0/QhXDcGa+o3JktNQ5wJ+vpAN2zjZpXCEH9eehiMYeCYg94lqAyXP2KXm8JCT6DbI3GbaWGtIQVrXrPnzxL/4xS/Wur+A6wtJ/nn0d77zncO3vvWt9S+QFKo/Ie0PxPnGflhPFTt8xL8OmXm2jRHffbLjo8MKo6LQa9azSx9mhF9R+nIdnhxkJwxznyLhGyO9WMjIEfLrMb8CQ3AQHY2cL3IhPoVjvUNDjq948rbPlXUvEMVqTp8eYtPYZZtN6+RmEzM/HTI28jVZa+z0hUtzMcLMFlnrYrKW7fjk+SavbJPVR8Zk9P7FlT2UB0SWbrH5ojGf+7KbdZQ+mx5aq2OY/JEnPPM+XoaNrOGHYc0X5uacjBaVe/bbgxkvOWegf4WRHgyx6dmnK6Z9TtjWxOHNgR5+MdAXl0Z3/qd/2SpnerUEQ+7oauWOvPNz4cKF5bN1/Ki42FErZMlkm6yYYPtSpHk64gtLL2/ht54dczZ8IRIWWTiwy086eM5h68nAbt+6D8yTMyZjjryhYiu9fNGzFUZ7nByeMf8ubHnjT2vZC8MZlKt97uk627CL2ZpWnPTM7R1fEJwoOXMySH3TQfjFbo5nj9icfpYXfA9gPaSFAUcjB/vi9g8nssFHPHN9dtRc+y9XETnratY4fbrtC1k+kBNvtsho+Q7DWY1PLww2ycpba/hR9uiTVdfh6PGRni/6+Nb5Ro8vdN1/5BB7yZLR1IizjCfmKbOUzvnHs+KhReIm2YQ2RmHcdttth/e+970Hn4K0Qem0ARLvL+a+//3vP30AgInfYUnWvzZyKP9j+/9XXCo21v9mS78imP6cNeYHH6Y/FWB28LUuBTjmHYbm1ioqY5gKjm/m/DPv8M/CwtfYVKzkanC0iFy5MI4ap2femt46X9gwZ2diG8c3JlcO5IR+83DlxHqx6MmQT4Z/8MzxyDQmV4NjPPl0w8HLVnjx9NbIlD+6+RumvOVzuuQQWXuklZtwYas1uho7ePH19OUPkcm2Of141ulb05C4wsK3bk2frWJIHp+v1hGfjXsIzX61Qj5qDNuZ8yZBb47HV7bDKB/0+Zl+/HwOX0+/vJDnK3xkXUN4ZBEcLV7+iIsPzg5588lLz1rr4ZFNP7npm9gRvfxoXpzTXzJwksUrhvzW43fWy2c6+mQmFrvx7KOcVUvkJ3426ezjEi9ZMlp8sig/yOBFxvJgnX1yZ/GtZ4Nu+Hr+VovihhVOcnKuLslNO/j8bZ+zo6/Bgzv3a8bZ+r5m6SE4xhpZ/lqDkQ2x4XnY41O6rVvjg36vT0azDkMjG+GxQxfBbo6HmmcXhpyERbd9JZNc/nqTmF8L8Ag/bviHlpk4CUcSa6xJ4O23376+bFuRTh2bQV57/etfvxoMG2MjL1y4sJpDXLF4d/6ud72L2OkBYmdf0EvgOj/o2Ggf/bORj9Q6WH2PxH9Xz3cf2/KvdzF0fRysuDy88BsmLBh0+s6Nd7/yYg2Jm4ze7+1heictL2ygitDvT/39AE/eGj3+k/PCw65flSF8ONb8Ooi95nwRK33ET5cJ3/nBjt+z4nt3JBY4/GaHTTmAS4Yeebr45OTE76dhu6Q0Ms3ligx/YfDXnJ/lRA74AicMNvlDxpqP430Rlw/qAn51UG3B8J0jVJ6s8VMe2ITBJ++eyMgpLDLlRO7l0Dtx6+xo9kzvo23+wUFwqwN6MMVinV3+yTtde8yuHPTFvGoaLh0YZNVjXzbkLz/ZtUfFZ3/I0UH9+kuuNTjqgA+9c+3XOOIRgxz5Xbmx/MLQ6Mg9n/ztDTyflPBXjNbZoGfPr1y5sj71KW/tUXtIhm3vTMVTvcFpj8XDNj45OuJlQy7lUU7o8IN9uaQjB2Tw5dZcXbNZDZRr+6MW2BXT3B+24OHzQTzm/GVXXjRr3lBVx3iaOTtI3fPDp4R07EdnrHr7xz/+sT4h7B07GTj2WM9X+y7nMPT81cuT/ZM3sYtTTviGr9lnOUoGBlxzPogfyVv1xRcY7MCEQUdeYRUjDOtitOb7Ifyl41NCMbRfcs1H/roD5Vme2JATY3x4appcnxJ2vsQGR21Vs3yjXz2xyRe+8VXurdGBLX521BYMdW2P84UuO+TkQDzG7aF6giX31tsfc/cbXHbY0OyBHPCFH1q5z4680xMbf+TP2h5DXth4JuiGf2iZSbIhSGIjG41skCK0MYqADHkNz2bbKM2cXgfMhpGjr6CNFQUZPXlrcOmEnw9n9ezTU9SKQLEoBAWEp/m4E64CVjgXt48urXtAcRC8SCpIPF/cou9jRcULh65Di7zgWeebHBiLh06Xw5Xtcu9jPr45nPxzUYhVYcJxecEROzt84SsZh4CP8sh+sbHJljyTIZsMDHmDARefLfL856f8kPfQZS5evYuBXC+05PkFQ546xOw5xObi1dPxwsk3B448TPpw7Tu7HjjMHVq4dPjpxZa8Fwj6+MUnf+YuFPnxQsN/cl3mfOqg45cfMciHi5Yv9gSf/+x1gcgB7Oc973kr13JGhq/0+GJuP2CyK0a+wWBPfGHylQwd+vLED/HD4C8qB+LjPwy+4lcr/PVAoT7ZwWeXb84QO/xXw9bFwS576gYWX2GrbzLqRJN7vlqzh2rMmM/GMPgBmx37pY7FQAaGdTkh4yw4Y/T4Jj7+siO3+GLhI1Iv/KqWnAc+8jc+GfvBLoLLV3lRNx5aqns8uSwe/sq93MkJW/JWLXlhhWHOZw8gfPMC5wyxIQb5dR+UN/sgL3IAl//Gck1G7vjCN7rs4otFHHCRe0jNlHv7hfTFxBc5kQOYbMgnHT6b/9v2X6GQF285sEd8w2e7nJBrj8Xa2SDDF3+o0Bpf5c1+4sFDalg83SHWyVcr8itnZOAhc3b5bT/omNMz57O5+mDXfsgpDA1VG9btjZqTZ7mEZ99h8MOZhOGOdacYiyGd9geOPNoj+hpSf+zREafc883cvssBO+TlyH7BsU/iYYdfMMh3/9kf59zDnj1Qb+KlAwOfz84K3GPTDf/QYuM11OFpbB7Pmo1obmMcxDbYIXEYbLYismGaAp6batPI2nz45K0pDvgwrWWH3ScjMg4EPYWoCPhgjQ2k2P3qiU+t+wu+E5898fjehIJ0mGDBoIP8asxhc4mRh8tXMi4z5EvG+OK2Xo7gIRelWPnqQClcDxGwyMCjA599OORdgmHIJ308/sphemTERZcMH9hB5rDYlC825Iq/iA2xioWePDiEfGPHmu/jtGfswGAbhjrwPQD8yBgOXheIg9sLLV/4BJvt/JInuhpdcbkA+cgnWHDw2kf1xHc8NhH9+C4NdlwKcJB/qSbf7TE9+ux50aBvf8o9e+K1jm/usoYhFvg1PDknz2fr/KOL6MlrNZB/ckrWXJNzBAvFt3dyx19YdNiELw5x+7+9nD2+Fht/8MjyWy7UC1v8w4dbTsjxE5Z9o4uvDtWgufwY68Uqxz0I4msw8OWTjx4k2WeTDfrtGxkkLv7wRXxwxM9XOhe2T3G7c4oHX1OT9DwgFDMMft9yyy0rZrZhkqGvIV/AdV+oD1jqcRL/1Zt6rWYn39h++aOXsOUX2Su5gyk2OPwPx5wMn7ReGOXNWDz2AOEjeOLCq2blsTVy4vSCbW80+eBTMtbYcAfbF+QrAfh8RfbHi7p6zQc22YdvLCYPG/DIs2GPERyy5GDwtb4Y2HPfqEkNhpzIj3U9Yp8sDLbY0GCzA1cO7IFaIcuGB217jK+Xm3xgR47hyAWePVYvMMjJiTW6YZKbtfuSl7xkyfCDDJ/lQct/exyGvWCvOOEdm/5lM/bELX1sa88gvk2umJg1thEViEK1KUgKJB/fpioeRYZvjS69NpJMsvQVBBkvTArn6W4cu/7vo3vvvffw6U9/ehWCNfrwNGN+VNT4yei70PiD+EZeUU1Zay4YcYsNPxkYxmwZI/IoDHz+WN/L5NtS2P3I17DC0OPxW2+ejX3uraP85gP5dNgn03o2yyNesVvDr5VffHIaXGQclnn7zo51eaDnsuMDvWoEP//oGtMjhwebbQ3N2NbC1R/0krdkXE/HhVH8sPhEplxUF/w0zl4xTB/p4uNlg968BK07H+HwIVxYKNsuTJevdfLx0yW3zxt9chrcdNPB35N4J3/mqFywQwbmlIfvBbEXLnN5ECMd8sh6FN+crr0MN3vW1QXKNjlERm7YqA4W4yqPrWRbh6HJGV9Rd5W48ODCpN8e5jcZY3LVTD7bw5kbONk3RmKmD19NuPPQ/r6Bzz8yerhhkIfDrp4umWkrPtlyZJxP8Pnrhba49WGQzTZ/NfzyUU9uEnyycPhAjl6EP+et73tyE8sYZZfv/OvBjE0y+MaID/nN5sSbe06mxmc5QWzAyCaetV6n6OCHvZS2H/JNxjqd4iU/a8U4f4uPjNpQ9+or22GfZ//47XSeiP9HsCSt5BrbJKTfJ9XmxJd4c31r9M3biMZwNITnabSNXovX+UHWZisWh3FSPiseH5f6uNNYkVQoZMRI1x/Ksw7Tur6G74HKx8rG/EcVpjjJ4vs0hk/p5gd549/97nfLHzrsweBD5KND71YcLrYclggmPR8l+qiy/LaeXXb6+DNdBx2RRT7G9P85mbfP1vNXTvuY1TqZdM35Lid//OMf19jlSWbmlpwY/P9UXRbwUT7Tk/s+hrUuDjjJkn/sscdWTNPf6Y/vD/iIG86k4pFHGPJLzzrbqP1gBUmMAABAAElEQVTz7lpe5C49/qNqVh3ZZ/vGz/aAjLE8+7jXr0PoyknxwNDwH3rooSU788qvYpL/P//5z2CXL/InJ2zwrXisw+CPhmDk16OPPrrOB11+5PcS3H74GN35CL/9I1sOfv/735/WbLHQh0VGk1cfp2cbXrGQ9b/B26Mwq2uXvJzYNxj9asOLUiQWfnmnD8MZo2edjRkTnv9eZFK23DX2RN07PzP3sMyRGH/961+vd+bmfC4uNcMXdeKcss3/sMqH+NW9M0IXn5xxdx599dSdQZcMYocf8qZe6CEybPJXDnx64Jz2a4liIMsOPXUtXr7Q74EFPr41Ne+/ZrFWjNaLC/+vf/3rwoA9iY4mt+qtfUmGv/ZAz9//3P4DXPNqjZwxDDLstGf5h1etW1O38sZH9hCZxmpWTuBpdOhP4odfEcm5XEZipkNfbvncnvGTzUjNqyfrMKYdcj7pdF/IPx5b0yf+qv3Lly8vSBgTPzvn2T/xanOeqP8HsSQc1e9dbH3fJ9f6xJhr1v83m2XjFYqDYhxNTGOF7IVEwYZvTWtOH87UhTfnMDpYZBF9ONYVn3VyDj1dfDx9vjgA0198LVv4MOB5p5mPDnEHUpF3yIoDBvt6sl0K4XYZkkfZ1E/KN3LGNX50kfCjmPDJWsO3Hi+fvHuIsm9uzD+6xvwPm+7ks5OvdIzzjY5xfXnIj/w2hzn9NC5HeCi/G+cHOXbokGEvsmZu3ZiOOZ05J18syed7cdG1pnl4ae/w8djIvljJIfzZG6sVOoiOMTm5QPhexGC4rFsnkw/OTnp04KDWio9OrRc7stbKBZ1sLJCB0/6IqRcO8sbp42kw5caLSXhk8fjD9/KbT/mdb2Ss5SM5azDShWU8bZAvN2Qj+qg1OuGlb84+Gf5rznm6sOW7Bw7j8h8GG9bUhZjDhIv4DK8Y8Mkh+BEZDR+evnjJ0KdHh209fvjWtHyn70EsW/opY+7BqZqkF36+sOuFnq1wrcUvluxmy5y/4khPjuFYt1Z+wg4DPgqbXLIwrCNxtw6PbWtk8s8ae7DZ0bJDjn7+0MGHrw7wkfV01sI5//h/89Byznk7N7g22CYjRVAhV0he4K1HySqWiqonaQWFYFRU5L3zM8enk93sWfdJkV5hzqIji/R9RyKM7Cl+l5Df0dI1To+uNT7p+/12mHqUb+Ty13p6xl04fRQav3jMjcUAA6b5PJh8R3z0e1r8cI01Mhp9/uYbvfjJ+h117/5aI4fMEb6HQfFHeOaai98eJlN+yYifr343DYd8uI3J09eHOe2IXwzzgRSfPKKTrnorX9boIfXGLjszJ2Esoe2Hufz3u2861ZRYNJjiibKBh+jA8Xt/vmXbGPEvG/xNf++L9b5/QK+8GcMy16sVuelMwUZeRIznAzgfpx8w7A8/8PigDzt5eYNDFi7fyIbFHhn1RFeMeDM2YzWrDuiS01D2yDinxRNPD48eXzWxTYx8p8sP/tCZNvKLfuceny5iv/jFSw5Nf2HSJUumfJcreMaIDH/kjV4y4VmTD/VEdsYThjh8RwQO+SiMet9FyXY4ejTt5Ed6+NUoO2FYj8qLuXtSzPwLXw8PNozuQGuwy1F3VXcBPqJPN5/k3ZxdOsbZgIfkAw7Kf3KIb3Tbw+zgqwGEr/HVevlezCP9uPnQcqTEXg/WBisCvU3XRxWxuUJVEJOSVWQVlkOJwrWuwdIUp56tipp8hWisyPE72FMOH54XgGyFTY4vLpV+RdYBCwOuQqdDphjM4ZIjg4y7LI3xi4u8MR9nfOS0cMub3hr/4GePHXMHcvKt508yPdjAp4/omCN5Yyff1uL2g0zycpP96Wsy4g3H2iRzui4XcRtH6cO03sU+McQT0S8ndMph8nj8cMlF2Stevrp0iy1+8tbhkOHPWUSnS5dtjS/5Q4c9L76wUPlNzpp6RPDw89Fa8h6eqhd2kmtMV0z5uscgLyfJs7+X4SP96gy/vJBHZJxltvDzyZgNzRp/y8fkwbDODqx0rKPmenXN/l4fzxoeDH1rYbBhna9smUfJWrO/YiNjPYLrrIchXiQ35OiS8eBGF2Uj36wlT5YdPbnyrzfX5I2/ZGCgfNLjO8fs8QuFb0zGunozzo/G5sbyGkZr7Dcm08M6XOvxsku+s04+G/pi5Gs1V7zwEDkkr43ZCJ88ErM1PZp88vyAIQ8oP/PHWvpiJh+RjfisFiY/3jH6mw8tx8jq08Ss4BSZwlEINRAKBq+PYZN32CswheIFhlyXAJ5LwxoMReUjzfh02MMni2/so0/FZ249nxQs2/T9qsQh6MBkByYMviIHjpy1XgDDhQGvgwAXjhexaYfvZBCZfDWHaY2P5GDqNXL4Glw+8XdiFHO55StZuogfGnzr+nKNb8yWdR8HI5emeMmj8pY+HnxzbfrrV2qIX+ySI4/YIu9Xb9bFgqyRyQ4M+2wunmyRoaOXE33xwCCXL9blRM8PZG5cbtmRS816/oVjTsaehMNOhG8dv1jo5pscaMl4oWi/win3MOBpMOgUL9/4wX98ObEGg5w8wTEvxmTEhsjALVY1yhe4yBgm362xTZ49mMYwzdnJXzGR5wf+9IMeObbYJUNfg68OjNUbYpsdGJq5OujNAX2Nn/hkYRhbK9fTThj2B58Ovt5cLHwjZ84vNHNrzZyd+PlC1rociBWGeMTVXmSXDY0uHD6Y6+WODTpi8gkgDL7pI/LlG66429PmcJxlGO0pG+UNFhtw1AU9PsFmy5q5eKrZfIVBRs8ODPph8MVYvsWimVc7bLODpk77aZ0OezDYaX/IuI+Lt3jI8qU9IUcGGfOXDFxz8ZGP8O0Hv9qbdNg4Ft18aDlWZq+Da1MVhM1WwC6ZiqYDrvAViS9oOgj+2SUdXyqj19O4L6r5XazDpuGR1ytgzZcE2XAIFDC+YlSILjd2fPnSOw3EP36x5zKhx87f/va39c9YO0wedNihp3ivXLmydPnqXTCeLyDC808vHQrxsMsPPb+6iOUAJh1+8w1Zk5d+pcAXF4wceNDypTaHGSY5mHLCJ80/MZY3Yzmiw6aY+eCfuLLBz3Imdnbo+ajcfpQ38cuLHMHA7zIh4/CyUXzWuqj4IPeILf76AidMY7hskzf3UTFffaFRPsjxs4clfsmbePlqDsOelhd+wJBXmPJGxn7wje/8lQNf4IMvJn6wi88PmOa+wEeeL2KQb7xixldz9pzt9o9NL8Zs+hIhTHsGn39yQ0b+xO+/0aBPTs7ImNtDfF96VBM+1ueLeMTHb36J15dB+yfLeHyFxVe54pu8waHDB/uO5ACm/RGfPNuD4ikH9qI657+YfHmRHzDM6agV78Tpsel8sCsmfsn9f21fbqXn75iIka/8kje+8QWfHT7JCR/Fbw0OO2Kzz3JNT475QRcGHftMjx2NjPjEzw/xatkx5juf1IG4xcd/xDZ//NNjdtUfm5oY2LbOtjzIgTph057aH3ljB678wICJpw7EAoPvGiwYfJFL8TgLfJIPxI7c8sNdgNf5IWNuf3yZ113GVzkQJz7/2FWzatufkJDb4mWTb3LojjQXn7yREbfcIr5p/ll7dc8/vqlT+L6wDQ/ZR7GLGY51mPLET/vhvJiTEx+yx2ISj/PBpnyJh554rMkDG9W1GMz5Iwf22d7wNR/sjxjZY0fti9UaG8ekmw8tx8zudbAVoGazFYrN1juoxj21mmsOkJ4MvdYdWnMFpdCsW1OUCA6e4lTssF0CmuLVmodBJnsKU8EqYLjs68noEVvWUb6St+bScSnAg0+HDL4iZ5tf/DAnZw0mGfZh0BGfWK3TIdc7UnIOE8ofvXWNvlxbK15r+cMuvp4d8bEhBrmbecPvwuEb312YsPgm5xrfXBzsweBH+y0OjQ4ZscOM6OB3OZKB6QJB7IgXJn+ygScGuHxzSRW3eMnjFw85duSFnIZHhrx1RI9c/ttL9s2NyZa38msdn6/4KLvw8WrybKxW4NIlyz4eP7X8t8YfuNZRGPThwMNjX/7k1z7ApKvZYzzyZOnwLb61cOllX2/Psktmnw8y+RlGeWDHWJzkipPt4pFHvssrf/DsKTvVG5mw1Yc5GXrqkg4b5YO/ZMiKna1iJKNmyxe++sG3Jl4t36fP9so6P9mTZ7053ey0po7FT4f/rZcf8vGzQy5f2ROfuXj4qskl2/yUJxj2l0z7Iwf5CpOPbCTrQSBMcnKFR4ZdOa1e2K9OxUA2H/lirMdrD4oDT4NHJr/I8oFtfD1/kIeL9LPFf/7BgNU6vXDzf4FsP8zxNTr2uTzhafLowQbhd3bUo3sJ8YUN8vyQi2PSs/bvtBwzaeeBbZO1++677/DjH//48PnPf35dTBNbAXSYFKxDroAdPA0PhiLxpI7vUCge6xVQB8WBVvAKGiWHjxSsYjSHmf3kFbd3cIpVywf8/LRmTp8PFXKY1vKNHHkkrmToOAjIQYFtzYXhkqInH+a9gDt0XpDgsQ3PRUnGuwwYKNvwyGh9IgTXOhljeMbykp302WDL3DsNF71GL5li44P96V1geeUPeXN5FZu86pPBj7wDsz8us7P4YunShENGPPxIXt6M8VHyvfjOvJDhO970w8XlndXF7Q+PRV2UckZWrYi5T+7kBMmbxg5+7+jaM3LqAAZMc/bhonJLvjksOuLkr2auIe+O1b28IRjtjTlf6Vijgw/Tuj1lq4sbBjm5Rnh8I9uLilopb7DwxFO9qenyxI4GExYM75j9MTxx08Unn1154wec8mBP84dNn5J41z73bQlsP8iqWRhswKg+prxPJryr39cjfHLOqLzIEaxw8OCZu3P4DqNc8INdc7GpQbLiEa89gNGe4MsdPj3rUXlUK867T2cQnHLKFxg9wHeW4bBLDvGFrHkxtGaeHGxUjHjFTj7cckterM4u4oum9snQSUaM8qpmfVLjzqAr/uzJJR33kvjl3rzaZd96Z93+FJP9QHyxxg+5c9bpIFjFhKfxtfNkTlcTNztqxR/nLDfxFuA5/3jibd05A9+Ee+oMVBQKQeFqkeKsQBVFB0avYFGHRK+oFTssc00B6pOlq3g7IIrKmhbhV3T048E3pjPH6WVDT5/v9KcPeHTZn4fCOsr3YjfPPj7bGl04sPMHv7lxuUveWnmKJ9/49JAx34vTGtnWzMsnmXzTu1jyi4w1ujNXLonWwyKD6PIjX9JbzPGjFwby/M0fc0RfHUT45MJjX17N2TbnFzkY5jDyi+6003o47IQln/kTNl/w85ceXnwvHmHC4huCYx2mC5Fea3rNGrI/rZnzn88RPkqGL/ljnR0vCPCK1ViDVV5c2sg6rM6rFxgy5V68+MVCp7Eejx12w863cpFtumHpEV0vMO4BseVz/HDltrWluP3A4x98+54//CBrfZIHPevphJecF8fitZb//JIPlD4bfC0XvbCSc+/QhYGfvWIjAydduI3zKRy8bMXTZ1sfhY8/fTfOZvLJ2G9rfJ28MMsD/4zp5WsysO0hfb6KVz0ZIzr2h1xEtjm+uZrka/4mW23q8fKJnc57a2EVSzUVLjk4ejzy4RuTg5s+OevasejaKj2WlZu4Z2bAZisEPapQjNt0fE/U3tGQmwWRPBm/002nwsHvUHh37N1VBZZMOmQ9LXuKnjb2Yxi9k6ADLz8cKp8GeJrnk4YHwzgs79K96zGPGicrXrbSty4WPd/lhL/mxZQMHfa882IHTZx0YFzZvoMzL4v80Zdv73p6pzP5MOVCzF5cw7GO2Insj9zGs24M14F3GeKXz7DS1/tDUeIR/6T2kr68yX92+IAPF+bMaxhkkucPG+TkEOVT8fA1vrXk4heX38tbE588zRowtn8zr2TD0PO7P4gIMx/xjPkFwz7nQ/6yh8j65MI7SgSzC9Ycn66adEZas863cgtDPZpPGRc4PLL86N0t/SkXnpqzT+FaN7Y34uG3T932dsiVV/uz93UZ235k1/cq9jWULTj8KG/W0wtH7w+g8fUsHmw5FW8PbuGXX3ntPoBHJ6zioysWWHv9ZORWTeeLe4ZsWLDFIm+IHtvVizUY8sYenlxPDGP+qbfWzcMwpqexM/HJwENs98cb8y+8JbD94It6kjs88dCrjuY9mv0wwrSuHu0j3dannHzJC3tk8jNZc3mFQwa1d+Gox/YHD05NDvDlptyHvcCO9OPa2+9IRm7C/s8MKJiKSMFX9CQrGHxF4UBr5ijdCoRMDwrJ4CWnV5TkFJzis9YhhEmejXkYraPsKE4HzWEwtg4vGWOXgiYe83TrrfOVTGv0recv7PzFsz57YzIdmMXcfiRnDk8s5NC0NefFQr51shOLjDkZvIkF38XAl7PIOnkHP1+yIz8abLmXWz5nIzvp4csLP7I3fbLGVzLTfzj5P/M6/a0m7AsMWHzL13yBkx1+tU5u2sQj1xq5/LCm5StZcegbZ7cXVvJhZJNOdU8+wu/yhefFStwIr5znH2xy+9onl1/08VHy+WQNr7yZI7rW9YiNzsde15w9Ml6IzJMpXhjWYPCHrAbful5M5MPAx4vwzNUbf/GtZQPPGqpmzcsNG5o1zXhPsKzD4o9x+FPWujjKG/ns6yO2izmsvRwZtRBlNz/j6+U5f7Kph+1hnI55MjAbw1WTZOb6mmw/YMibHuVnudKLWTxksqtH+dbDxlq8+iNZUzj2EE668MTXnK+dMWthT8z80SNx1szhsQFrruPB695gh/29DLnzpic+fzpv5Jt4182ADa6QFJU5amyuKHx8iswryLWw/TAn41cHUTLkNcXkY0Hr7EXm+FHfuWheP+V8/wMWShd+LxI+ljbu3VC+sNvYx84+MnVQ0ps26ProM1/DT5Zdv3oIM7npUxjpdCiTgSGvfmdvPO3np3XYfrcMxzzZ5K3zFZYxXyMHnjyStz4mppt+vsPgc3mjkwzf4cAgF691PRzv+uVlYiRDB0a/sjHmX/mhz3e6Yinny9jVH7Csi6OPt8NNrtjgqqfInA18ZC737E0qZj17vo9Elr+adT40hyEnZPA0dvCR3vdqOkPJxDen269czNOrRq05X3yNX19+8ToX9PmIyOUvGfmfH6/bA/x8xvOvSugVY7bgwRCLVj7xs6MXj3+9Qz/bxskZi4e/5Q22dSQm2P2LK2vhJ6OvlvhsHj5dpJdXdtKbsZKXY3xxIbatN6ZXbtnJD36jbOL5Pgt8a+WGDAx8944+/8jGz6Z/7ZYuvfzWs8lfNWdsLb0w4anZePk37dDli779yW+xGrtH7TH9ZGCoFz7Al38YyeCTlUPrYiVHHpHLz+rWrxmr7ey0/3ToOl99LaE7g2x4ZNyRyBqbx6R//feNjmngJvbZGbCxCshHif7vh7vvvnsVGumKh4ziU8hk58WLRw6RwVfErVdQzel6WlZ8ZMM2jvCsZ886nLDIOgiwyJDF65AYK2Ayk08uLOtdUvmAJxZxWNPg5E/5yG98YzJaZB3FJwMTjsOGwliTq3N5Q/HYK2ZjPos5/PjlnWwXSHbgGRdDOWEDwYisseHy6KKBidjsgpE3rTzlW5eMdU1O4MHgQ36zo+XL3DcyGj2NHN9haHjFlqyLFfEj7HJjTq6aNJ9kzk/+Zg+fTrLqtcs9PL4Ur7VqKR328y88PpBLBoZxeRSXnGjJhDF7fqZT397MWMjxI5nyBwtPLbFDRoxTzrgHCnxybORzOeyFZq4bw2dHzMbxraHm7FRL1lAy2eWnGuBDMvSQXrMub+KnFz4ZesWcXjVnHZ+PePUwisGYnAafPygM+s2Nvbjq8clH2aEPe+rlB781D1niMc52PHoaO+GzhcLks71pTWzhkGksr8nwiZ5agMuetc4OOXNExhguPDjmdLJFLltiaQ/ZIEO23JJjUy2IhX96MngafBh4PiWCQV9D1mHIHaKLrB+Dbj60HCOrTwOzjfWfXvnbAG9605tWMSgYhYFv0xWpj3p99OkCVyg+inPRVlTk/V5yXsz0poxfLfjIkQxiR4OXL36v36HIdnM6Pib03Qy4ipR9fPbNrfODLfodJutsKHY2yehdIuzDEB8MlK/WrcHq40d8uuTFwwcH0xiRRXy1Rk/McIyLlQy/fRzcpcteOcEnC0P+XVTmYuEzO5qx75p0kbRGNt/Z8XAqXmt04LBFj12/+7dGX0z0xUDGmjkZ8y4NPtJpLid+FWKNLTqaObt6sfDHhdh+yAtihy/ljQx75Y2vfIehuaSqQXrwYWjtodzzAQ679OkY+/sPqAu8/Oc3Hhk61RI9dvJFzbIlFrhk2YLBDx+hwzCXA3LGMMiS8XG+3GVHn69kjeWEThjFy8fi4Yf1Lvjiwc8XtpCaI2+dv3p25dW/Dir3eOoAwYFpj8XR/tHT+Kon43tYXjzD5zs+DL3vIJAVj7X08oVMf6cFhjmCEyZf5Y0f4iFDPxmYfY+EDQ3fOhlztSW31s/KG5v2UGO3/Qsn32E4y+VNDvKn2PgKhw5ee8wGgikv8hbuzBt+95t4ybCj8Q3xw/6pe74WK13y5NSAvMi9OsaDYd09Y7+ddSQncPjBX+PyX974gmCQg4nwq7HOC1tiD4eMJm/FUyzkulOs0UHFm+/02e2hkZ/k4R2Dbj60HCOrTwNTYdp8fzzL/5z8qle9ah0oDwUuC5exgid3ZfuyqCL2R4PMvQB2mSsMX+ryPw0reofFRUDGxUVe8fU/3TooCpGOLzGy0+F94IEHVqE5KAqRHw6pYiXjf339+9//vqJjx4HgG18cdHbxHXyHQ+Hi+QNgcOC6NHxJ0KHFF5cv/PGHb3JCh//WEB12YOC7FPDlyoF14B555JGFBZOvHiTY5QsZts1hw5BbeNbM/QrB/0oMs0Mod+LhX5eUOdt48iJm8bjA4cgJ2/6Anhz4NOLBBx9cvC5eefeg2ouTffM/OMuFvRKDC5gMW/75qy+12qsuM/7QwfeAgidW8bErl+LgOzm/csDLbu8GxeuPr4mDjpyIUe8hmW8+CTRvf8QmZvGoAz071uWAffP+91hr7PBR3uyPHPgftmG67GDIm1b+2x+xuiDFLg9yXf2p+2qJnnyoFXjqQh7VPt0uanXlzQI9OPwSs9zLizicSfvjVw7Wi8f+2lPxOx9IPPyyxmf+ypu5OO0nDOfReeebX/XRMVeLiB98r/5vvfXW9b8Ow2DDC0M54bucwKXDZzji8T8Vs8EHtYHPFzpyAEetuwfk357IGxk+OAtqQu74AkN98NVc/HySMzHBE6N9sX90xSfnakC++UlGHdAVu32nL7d8sV/2kB0ycMXBf5h44tPbP/j8r0bZlid75lzDZsOeqRM44mBHTYoFBr9h8k1exM+2nLAjD3znCxx6MORbDbDLhn1XM2yLly/w8Ts/8g9XjMZ05NyaO0p8999//8qZ/eIHHBhkxMuu/Mk/u+oAvhyJAQ49fDEb89dYTsTBtlyIjxwdv+LxGiAGZ5ieMR05IE+XHfHRwXenuHvcMeKBfawHFufk5t9pkYV/Il26dOnwox/96PDZz352FaRiUDA23ViRKF6Fe8sttyxPFY9DpIARGZeW32MrTkQeKSJF7mDA9TtbRWXs4LLhoLCneF1ImoOgaMkpTvbMHVq/04VDL3+7/BSvdd9niM8+m4hfDhw/vRinz5f8cIG5SOi4QJDDicJ0cVjztwH45uLig3jN5cgan/teBBt4+eKichn4a7gut3xhRz7IutCvbIdd7mHvSTwOvgPfdzTkDJYcwhC/Bz4vQh4EED4eIu/i5r8Lly94ZBBfxOFyYKe/eGlNLOGoE81+yRs9BMeYrz0IwsiGGMVGRu5h0Gl/1BdMfL66wFxWLqkefuQWFbP8u9xuv/32tQ4DiZHP+GrW3pQTMnzyIolgilldq0l6con4In41qxZ96jP55UUNwHj+85+/bImLnjiKmUwPQvaQD3KiFzc/1ImxvMHA54t4xFy90bGHejbylb9eWDSx2B84Wg8P/JFb5+NFL3rRygM+O/A0dr0wyTtf8a3rkbjt80MPPbTeCDkvKLnG9kbO9t+1yo6YL1++vGrWWc6P8sonsThD+GIKG6/7o/tA3VY/sOCYV7NiV09oxmsuJ2qDv+Lmm8ZXe4LUoweE2267ba3LKR478NhR+/ywPwgGyhd76EH6jjvuOL1H6CK+huPucWeo0/KObywfV7b74uL2N4w6x/bDvvG9mN3H/IABV76qSfIeINUImWzDIKfmyPDDvO/hVG/tkQc/d6Q6sUfsaMXLX3uo/sVTrqonss6F5ozCQeb8tmd8kns47kg5p39MuvnQcszsXgdb0VzaHlruueee9cflFA2yXuEYu2QVh0PQC5VCNsY3VkgVZjIdBAWuwBwoxUc+O9lSoIrenF4y1uh3OStwWOZ8JEfX4fAgQt66Zqz1IhSPf/moyNksDn7B0+Za+cgvfrhkHGy41snQ06Psu7j510NR+HLqMnNZkhV3vtDPpsuui8E6mchYXsVu/+LpxTgvVWO5Ixc2H6yLxXo+8FGOI5c2WTFo/LUvclsu2SQDG2Y5hCn+Ljvr9Fza5MjD0yPrMMOmJ798JKMZdwmTLf9w4CMvWBcuXFjj8NMnww7fsrsEtx+wxMJnej2IW9foWqcrB2FkVx6Nq3s5kXd22MQTW3aLCw5d1D6SMfaCiOeMiVdOrE/7fLJWnuUW5RfbWrWCRwfRy5a9ltv8ww9D7wUZnz/0EJ/w2LTmRUSdiFPOEL5Gjw1+GltjyzhiQ948KJDjN19hRubOIZvWw47PDw8c9MVsrk1bMNixnu/kkX2xJ3iwjZGck4Uj7ogM3WrEurWoeggHLoKTDTLFAgdP7OyoIdT+wy4W+tblUO7o8nH6TxaRbd/LefHli3uJH3DIwyIjV+2B3JOX2+kfbOvlNRwy+SNOtq2JTz2RVy/5BgNfY588WT4Vh568mD3UZIPusehx68dCv4n7lBmoePVIUWporikml4xCmAdOEZnTcTngKygHt3U8c4WlUCvSDiI76cFIhhxdNnqhteYFfBZuBU6GbcXrRZxMuuKhmx18djpA7MDJph6Oxj+ysOnDJW89HTxj62Q0GOx4mEO9aMkl2fDC5qsxXDw9W3oXiF4jAxuxg+yN1vpa3H7AZA95Ecm/4oWXH3LPDptw8wGmNXvoEpcTPiBrjWHhe6G3FgY58ZLlD768GFsjNxtZPsPgQ3sEn7w5Hl/ZQ7DoFY/5jDEf2QmfrFhgWEPsofbYRelTBVgw6ZRDc3je5cFJxjoyr269qyWDxAAX9VBE1rja0O99Jc9P+8FGPsPjt7lYNLrWycIqL/r2Mzw9fZh6uRIzvDDpwNRgkOGvPE0ce0MWT93zAQY56+Isx/Kx9y05vRyRyU4+4vEBLt5+/9jAI4Ng8Nc6H4qTXrLWybOh4VkTj3nxWjO3r4gdc5h0fPIQ5Sd+GM5YMbNXTukY80etGNMx1+DLJRJPZ7lYYCVHz/6Fzed42eCr3Fm3hsoX/5DzZTxzALt7jLyHFjjW+cIWHXNNfqzp2SGTTfGYk1cr1mGTReTDaJ/ZtBafjLVynw39MelZ89DSpusr2BJnrQ20ZoOSN8arT6dia07eWmReaw1OuK09Vb+XnXjxYCoaBcpHRVNR6CsshUf2LD4fHDYvrKjCM84OLDbEGC4+6nDS89DSAxS5WofaC6KDwFeUrTCtO5Bigpv+7MXRhTnj4Ss51MEPN7lwxMEGf9h0+OPVq5P49MOAT4Z/bMIRU/bxImt85c+eTw4m+3LLHsp+vTV8OGTmemM4XWT5qW8Mg26+miO2Ydgf/omDr3JcTqyHI2/2lxw9OUDJmLPho+d4sMgiPSx2xYPMyZSf5tUsHQ0/eXP+VZPWrdUbi5eN+cCYDBv844cXETLWtGT0Wr6SQWSmL3yXM/ZgxqfbPJnqpPVswvXiy18yEYxyY40dL5xnncNk22NzpC+u7PlkCLU+ZYq3OsCbWMl6ceZHGGJKDrY4+CKu9nZiyRcbYcBBZMKqZslld28PPj7ZqRsWeTK9cbOeP2HhzwdtMnuyDz0kF8f0Sd7I2MMZczhskVGz6enRvp6q6/j6dMjbP7m1Vi1NHOvyr02Z4iWLl6/m5Ko1mEgc7FhvrdzhyzkM+Ufhz3jsr9yTxT82Hd/CsSPY8CsmPZLQ2dbi1XXjDlLyk28D2tg2Zs+nF368+njNn6wnt29TVoFlQyFo5nQQPspe7x753hqZcKzNooRnjk8H9eBB1vq+AMn3pE8GkcmOOR/J5a85IpNOdpuTDaeYs68nHyXXPNxpM1w8VN706Rtng4wc9K7GnFx+ipk8GTp7XHJyZ51c+tnjTx/T5xt81JwNDRY9bfpnnp1k6PM5ees9iMC1nh11HQaZ+DAmFR9+Z2Efrzxoai7cfIAVRnr1ZIzzib/IehQ/HTbCttY6eT7KWTGHUY+vsaPRhdU+0kXW+BQ+PGSer43DSD4b5K1p8LIblrXw9XwIgy5+MvwKR13xHY8OXLxw6eInb15OjOnhaYi+tXISLl45MkZswCrm1vJh2oWjIbb4qiVjbfrcQ/RSuPojjHQss8U+fb053NbI0MOf91fnceaMDCoH+bsWr/6YGK3nlx5fTlpLBrY12GqWf8h6ds3xUbkujvTTkytjmCiM4rfWPodJBm6+hU1WHlA4E7dceehA2YVrzBe4za1FxvT7lRUMtsJP7jz7Z8W/HmojbYgkVhDWZ/Ja947Kunk6es0DjX4WDdn4NoWNNq5xMmySjf9km5XPV7YvbfmG/Vve8pZTv8Mkg/iiMHynpZjIsNmcnC/DKZh8xdfIFhOcZMSP74WHDTIo+fKVrbD8/pO8OWo9LIfWgdrr8zXfOnDZrNBhaNbDac4PGHqUjLG1+ORbI9Pv0/Hx9Nk19z0f9q2ntwZXf3g3Irflmm5YxdSX7qxPnPyl4/sBUfbx5Yl9ed1feOTVXBeLhx/y6bFlLA7r9kUzRsawtfSslZMZC6z8gtflTB7PGhz28Hy/Q27w1RDd7JIlJ+Z8xc9XOsmmN20v57cfcPv+Rj7ANkZ0XJj8Sd86OygdGHJIV8s2OTboyy2/8GHhacWvb4wPmy5qbs0e5iP9xnjs4qdTn745eV8YlWs6GoKF+MBXRC+iRyYsdc2/7MY3t65mYVlH2anerFXXxtmimx4f5b+6hQVHXcg3f9ofGNkgV3zlJPlsFS9ZtuHQp1eM+Z5Md2T7RDa7dPiJh+jA09giywe1ku38DUPPX77os5+cOV1+lC86jeUOnx8aDLr4dPGtIRidQTwyZIvfGn81hAc7WWtihYHws9ecPFwx99qWfTgIvngnbv6GA7v7wFq+Gp83Pb575436DONJkI2ROJteQttcG+Ojst7tOsweTqzTQTaqIqio6dtIRJdsm0c2XTgavVkUS/FJfpDT4FW8+V0MbTxsY0QHvwIyR+bkFJixhuLLDz0+8hs/HHOxdkBgsAcP4WsuIi92MMOQV1jWUS+GxsnkP9tkrSNjDZ8v8tA6H5Kjxz/z4tGTT44f5MoTHDxUHjuU4erJwNbzIzvh8C9cfTmxTmbayDc8FL65cVj6cMo5rGyS1ZJRI8blPVk4WnblEOHzFU88GjsobDLTxlyvHulYh5Ounj8u1HDLffbCJkdfjvDEYM7fxvxs3+Gh9M3ZKW7zYoRtvbjgz5YOO2SRMWwEy5j99j5efP3cH3O45GCxN+2Uw3r8dPTNZ07yYwle/cGm9fawXPGTbm+symu4/OIP3Xhyiw8DwURkYdWT0azJF/lkYaLszJyUD3oR++1punhk4M54OpNh578539Kjq+VvGMnQq974jY+KAV4Prq2pJb7SJW8Oj6w1vYaKz1xsMMi6E9srObfmDsxfunTI4LUf5vH07IeNl41iDsNc/mf8fJ1Yzdfi9oNd/ooPzvSNLJ41r3HOcnmgh8zFpuUnXvwltP2ADSMbrZ93f8N/0iKhFY3kGNsICZ29jUZ+f9eBbnMrABtnzbwXY3rpWt9vqEOnwaTvQoFh/FQEx+b6J5sPP/zw4a677lrF41MgTRxi4Id/heFLZv75Gx98F6Dfv7Plexn+KbKHMQfXvC+dFaN/Xqp5B8dXv9/1O2u+OyB0/D0P+DD4Zk0TPxw6/uaFHCpOcvwUMwy/+/TPf8k5CJo1X5aER4auf97Lfy9I7PODHXxy5PvnemSs+VsBcsYXuv4+AjtiZsecH8bk8fx+Wh74Ctv3ceQTiZOMf16KfCLAF/6Saf/45m8q+KRFDtig57KCCUfe+OaygmF/4CC5FjMZ+dLgw4VFx++35Y0e38Uor36vLVaXbb7SZZd/MGDzi5745IEvdPgoB3TYZU8e2RMvDLjm9OXOPsCwB3KP+ABLbGzh+bs4/OAnOTpwYMDlu78rwQ/x4MFGYfhnnTDkAA5cMvhq3975J6jljY9iEJ+86v1TcvbsMQw5ZAvxxfdDnI38hIsvbnqdBWdMjOWJL+I1Z8f+VEv8k/vssAVPrtvT1uSOTb7LiX86rWbUE9z23Jq9dM6dD3N7JB/smssjGZ/M8rV/yVRuyfBNzP5Jc3UPg532Ty7Y4CtMpF7JwKUnfjJIDujyo/qjK162xFctsEUXBl+vbJ8kk4VBzhp/7Y2mZtUkmT6Vyw55MbFBjt/tDxm5hcEn94U9UYtiohOf73yVe2vqzX7wg111kG9qpX8GTta+8pkMHb7Kv9xnu7yS4Ze/kyMffOVzZ8ya/VEH7h14MPhAxh7IARvypj7SISNGNsQnVve5/XLG2LF/fFbT8gZHPdGRF3kSC1xr5UVu5IS/fLB//OxswOGrmqUfhpyxy4b7zZ8VoAcXvnYMuuE/aZE4LVIEM1k2SMJtAIrXYbUm0WQUQEXi0EUKAA4d+gqjTbVm4yp+G5+N9M/qk2GXvoLq4ISvgPHN4euRMZ/CoKtZF0NzPoubnMOkqLtoySku+UJkyiNsduHBEmsXWTKwu1Dzlx5ZPHps5zs7cpOf5NCM32FA/HSI2ZQbuHwtLnJsi8Ehs2dwkiPbJWwsdjLiYVes+nwpb10cYmSX//ThInrFpqeHyhN/qoVyIWb8WjGY80F+yhGd5MIt3/lKh+10yfHTPF1zY77r5V5++GeenXwNjxy+3OJZp+fFy8ODhwwXnEtMu/POO5dd+/HBD35w/U0P+nzthdQ+8Mcaf4xhGyfjwTNf2GOXHD/5pGcDBt/sA+qsumTJO4tkYMi7nq6+xo48kJMzenzkC1tsa+07eftDpnG1RK7cFrc1Y/umZ5dM+2VN40Nn0gsGzOyyg8TZnsEj0zyM5noynbFZU2Ixh8sPPpnzC071YM0YWQ+DXrHT39c0OY2/6bRH8MoJDPtnL635J7L2gS1Et7zp2UL4yRkXMxm5s2b/6Nsntsnjt/9sWytm2PTkgnzxWdOqJWNEPh0YcMXhziDDD/c1HHy4ZMz5yzZ563LA3/7uSTkii8QAlz0PJMUjPn55ACkH+QSXH7DUSXNrbGvOiVroNYut6twYuXv5h/jDz3zx0IIP07kRsxzzCw55dtv7BXKEH8/Kv9NigyTR5lVgktlYco0jScZ3kGxGY3xFga8YbJaCMW4tDGv0FMTToQr0vvvuO/zgBz84fO5zn1uXgXVNMWjGikJM/lYIO8bs81Vv7incky7iBzkEg4wLEk5/rMgaOU2MmncA5BWjOMKRK+vi945aDrzTYJ9/bBnrvagZO8DyP+NJxuGB58VKL+9885DCL4dbI+9dDz+6lMmbO1j88cmRS5Q8P8WBj+fA0fO3XJKBXzx43pH5A2fW+K+RYUdPxjuai9sfiyqWMNgi712geNlgmxzif/F5N8LXdMghOjDw5Wvmnm22yqN3V/xkC459h2/MJnlrZFx2cK07C3BhwbCmlpDc8wUOPXlzSVn3H+ZZh2l/XFh0/dGxe++99/DJT35y6cKVY36SR3DUE4xipku2OV/UWXXQBSpvxefTGn9Hh/9ITIivsPo0R7zW4tPH57dPUdjwImG9vBrTES/b6s9+iB3xl39w1CxsOOKEIW8af+mrQcSOdTgaDLbwvSCx4wwhfDnT6JBRT/6wH1x2ED9hsCNv4p0YfCseGGSqazZmXthyjtVReSXDPgx2yavJaYcvdMnISS++ZOSFPv/kjZy43Qfy5b6gAxc/DHXCX/F5UcRXb8WSHWvitT9s/Dd799Pi2VX8cbyfyYygEvwHSUhABOMiC4OQhODCGF0JrlxoFj6CgAnuBXWrLgKBkJBETJBJMFmouIvirHrn0/jd1+l5p8trzx+x7/yY0AWn7z2nqj71qTp17/dvdxO6uLrWYelD62Lgg4ehD9QkLvDh0InNR35q7w8IWodhEDakF1RsrM04Ybhf9IcXq4mj2Gzci8We9wz1N+SoR1w7clVXdUwvX9zF7T6qbnDZWBcHf1zlZI97ASgHOoOwUX+9ovYwYNGL0/7AwKd6sDGI2nr8+exnP7swrPFNb36Zcv7IfZmo9xFLMxiziApu42pMb9e5yfpT+V//+tdXo6PoY5m//OUv663fbqAK/8QTT6y/tNoNrA3UPMTbjP40e38eXGP5y6yPPPLIyWOPPbbw77ZhNQ2OuIrl3Cgfx2nnHK4GJMXQyC4ARz4XicbWeGJpTljGvInIw7wLgz4uMMWF48hGfHyrC/t4VH9rbAl7c/7h8rdW7uxcuGHywUl9ppiH7UJqXv7mfN3s0olrzSBs6XB1jsNe8HBTjqcblbhGOdCrrTXSTVAcNvKX06xZtmzYd1MQL+xykB8bPGGEn15MPtbTOSbVUg584JVrPNjiQm/NzYuN2vO37oGHuEHpg/6KphswXmxhFGfuozWcuunB7AlpnMt7Bdl+sBHTvmWTriMM2OI7Tml/259qki2uBH4xqgcs/oSdXIg9YONI5GzOnl215Rsvejo+HVvLb4FtP9jUC9bmHpuz78kGLDgGia9c+MnTmrzZpOcnH4MurtaJnPjCMMKPCz0e5vbePpnDyTYbXOirPTvYhH34YtPxb7CxzoY/LDprxemcjpQzLIIfUVc9Cwuf4jka+DpWEz7m8XaOb/c3cXAoDntizZNWcfgY9UqcxQi7Nce42382MOoZunjP/YFDR3Clg2U9f37WcLU+hU5efOvdOFmHjU85xAEGvUGnLvxm/BnnMs/Puv0yEf8fsRSQ2ADF9gzSE5PXX3/95A9/+MP6/ojC2hyv0N577731vxY8U/Tnnz3bfPfdd9c7H32Oxx5uTeZBENY777yzXml8/vOfXxcDrN/+9rfrWXI87lQKeOxsMjF3Xqx8reHXq1x2OBnOCR/6niWbTxz54q0epOZl09yxGGGnX0bbD/G8MyEOm4QdnvRuEvRiGiSeztmJI6cw6O2ZowHPM3w2ZK6b08sFTrmERU+qWzlby9Y5UROvetjeTsTqXR08YBDr5oRenGoQl/JnK46cwmDjPJtetaofexKO48Ronb9BZ40vHvKyTuCrLb3z6mqPSHYdrbPxCs2aIa9y4yNOr7rpYfOLtyMbLwRIGM7VLy5eKeLEPl86I1z5pJt2zsWQaxjwreNqDYbRK9twW2dH2OqleqU+yY7euzH01og4zrOVPy44paMvpjU1gzFrxwY+LmxgqBuc/FfAWz/YeSXetWGZXcfO+w6IeWudi2OPDbGnLxucxelaz68jffnAwJV9vvR6Tp64Oib8EvbqpiZw6MIoljX4MKpJNacLj753w/i2ni1feyxee9IRn3yq2+ToXH5qxb+ci+FIn9RH5VAcdgYcXOx1a47sEu+00MMgYYjfWnUrjmN28PizkXvYYtORbNx72KgVu/TwxLOHcg6br3yz46tn7cG0YXeEnFfpCPT7gNmG1TQ2xdrp9kWmP/7xj+sJhi9XKbxnjD0r9Ra34d2F73znOyc/+tGPTn74wx+ud0w++uijT/6hmE0wEjdA/1RKnG9961snP/nJT06+//3vr49m/KMrT3Zqxnw6tslzw53DIvTZ5EOnYTRfuuyas+mCtTbxw3WTy2Y2llppViI3jRdux6Xcfpi7keGT8E/oxTE0u3n7Mm28lctm1jW9YxeKPSPs9jmphwcSMS7CkYeL0ZjCnji62ORM9nmsxe2HuHLe55EejhuQmlxkE66LWl+Q1pzHR67dPKyF5Vx+9rg4/Eh9cza7+I+XhQ9DXHWvl9Lx77za2yPCb9YXr+Lyce6aaq1eMq+2cMzZhyeOG/PsN3bxwNVQt7Dp0merBy7CmHb6fvZs+YSHi3zVhYhb/Z2zU/tqYp5+OWw/YIgxuUwO7O1/DwD5xcHcOX857/GzFwdPA7cp/OMrZ7bmF9nhWs9mExf1UXMYrpEw49Scv35iw3cv1tSM3ZRp2wMrm/aZ7bSRhzhqM4VNdnSun+Zx7YGYXj92T9njNNeTU8JzhAlHTvXztHXOrp6trtMmDP2kbvnElw+BIee9zBrpgWkTVz7s1FS+877DZg66WbcZD5f6jV3XDRt84bBREx8DWov/xLns8/NH48tGvk94CqewhnOFc/7hhx+u/+njAefatWurmN1cvQqw4T5v93HRo48+uth6q/npp59eTenLhy7aNhimDfH5uPHwww+ffOELX1hv2cH59re/vTD9l1DY+TkmNebccI3ABnYbTp8Nvbf5DLxJ2OE6yi09nHDZOvcWXg8o8bDOtnlvRcKL99Rb88SvOJMHO3M6cRqwSHrr3mJkV4yOZ5ZnD5T008ZFWE7s5Ntbm9Uqf7Ea4vFLOqePY7jlQ5c4t+7t5zDDsG4tLnziYh2+OXvn7MILPyy1n3vELgmTvprElU22YszaWmdP2MeDnXW4JH/n1icPNvR8HfMxd225Ybk2zI1EDG9xk2IXJ+56urX8ss8GTrjWppTrXm/Or7jiNJ/+7LLZ17a8He0bffs3MeJZTEeDTL5wrONczvTWy5G+Xqq34bA32PIpnxkjm2L6SCyfieG8OGLFNRvHGYceZoO+GHSTO13CZvK0bg2niWWOx74fi0FfnPYw3YwFw0cU4ZdXsfj28dL0S9/jBxu2pDgwreHoKJZRLLbOCf30D5+OTX1QnGJMvuzoi8GXH8Ehn3gsxfbDejzYs933mzWxsq227Pjwb8ClpxOLT7GzcZwY4cbpiOP5B99HoN8HTM2m2IrqBupC8UzYM8Mnn3xyfezjV1Z9r8WXzzy7VWTvrnz3u99dz0Y9I3WRe2CE4dmrjbLBBL4178r4kpVn4/7zbF9mdHP2XRjPav1b8m984xtr43EjuBFxSbjiwbbu3Lq5c5tv3ZonCq3VJAvo1g83VF/CZS8/Puyc4yC+uuDrgoLF1rl4cnaR+JIumTHo4cDg4wkaPmwIrASez3Otpe+YbTbW2cW1OrCz1vdr8Bc3HHMYvuvQZ8P48ykftvYPFzoyL6YuPHXrP8tWk+JkI3b/ETmbBbj9oCO4qC8O8iBwYOCLi7qpsTmxRorTZ9j1SutiyMG6/eNHN+sFU2wc6MQuD3bqUl/U5yv47gdf8eAUh5+8rRGvEH20qs99r+trX/vawtYTfMsfX/1UHjhUEzjw9CzsbNLDCMcXUuU280pvXe3tY3sPG057hZPv3sgbRrh82RnOfd8hDD4Gqff7gid/OHyIOVtzNaCbXJfR9gM2Pa7s4yI+MSfq7mNqNuUQnjV1DYd9fuHg41zOsOo38dmGpd8MmPk4J3Lmq+/xpSf0/PGSL3/nbIq/DLcffMTs+x0zNlt6ePoAlnP2JI6d40LvyFdMtkbc4NhDUmznbIlrz7UOIymOIx+26kbMDXHFjL/6y6nYdGwSdn2Rl3/CzuBfruZq3Zxv17K+V19reFmXo7h81AwPGGzC75ydnsfBufWLRC8Rerjtd3njiwc7MfCAFyZ8vPyHZz5esJs7P0oe+CctiqpwNtZGEs+4vWOi0IrsC7OebGhcg3iiovAKzE+x2fd3SHzHRfN5wDA8iHri4vfrbaIN9sSIv9g29Itf/OK/fcSC25Q23ZrYuFmD5xwP8+lXE6bj25rzBB6ZvnysF7fzbOBormpibkyh72ZhXQ3YyxsefRcGvbcaxc1H7MQ6W/H5ml8kbPBgM28y+cLMV+1daAkfwr945nzCdY43vQubhLcm2494O9qffBzDgUH0TbUrvnW2+OsfHNnv9cW1brAJt72oBj04VBs8SPu5x6fDgYTBVkzrey5q6brAN3sxzYknLL/61a9OfvGLX6x8fTT6ve997+SnP/3pstHD/ODiGN84xBfPcoPLPpt4sYmP60zPVRc2zsXzQqF6VAeY2epHvHGZGLhkE566tB8wCD9inY+RDX6zhvBgGQQvw7qRX3bTdzlsP6zpJ3GczzrBhWG9OMXi7xy2e5NczdvH9NaqFxz2e8kHxt6Pf3moN9uLMGAT9wl2/AzimJ6v8wa93LPPtlrSs1V7vsV2xKs5Ozb8rTnXx+b7GhY7nuLzYVvceMD1DiOMfe5s9arHkp4Es4cXprm+xUdtqnV2OMARn51hDcfEnMw187iWj7k45vhPqU6w8KCv16ctO/7ZyxumOTvncrZOypVu4szY/+v5xY8a/yvqffZXNO+ueCVaQ3gWatPchG1Kv+ngQVfBazgXOB/F/vOf/3zym9/8Zt2IH3roobURMCp+m6cpndtwujZQ2j5isvnW3Cx9n+bGjRvrD5S1sWLjzN8FAM9vJHnl6V0cHIkY+PncXh6eSBEfW+HryZnc+PiDRz4G80SresD3SpR40uYzXe8QWYMnLhu/iusLaD5H9QBtDt8DgqM1wytsdl5Bq7XawHT0ykAD+06PI2581BaOi9gTP79G6eM1NeidH/myUzt1s5dqJ3+x2OImjldLzsXh4x0M73L1x5raEzFxc6MSBw4/PrjZC7VXO9w+s/1Ks7qqiz11w4bFx7qjHGHiRy8f6x4Y5aC29t654VxctVc7XPFXU3tafrj642XyVPveZYKNi1cx+kPd7DceHti8cwiDjz7BDRfc5NweqgEf+frsGSa9PhBDTewVPxjyVR9P6NipEb79tp2Yhn12vTz33HNrLl+Y8O2zoaftqxz1mxgGTDl5V8G7GHG1//JXC70Gg5/rGU84bGCK36/U4mqdrdrbU9jyUyf9ZK5ubOQoZ5zp5F2++MtXv7lv6C2/MaUm6gFbDPWEaU/w5AMPV3HkiFPXIC7islcXMfVbtRYPJj7s/Eai2GqjZrDsLxv1LzYu9hh/tdNrcrbneo6PuqkpXsS7z64D/anP8YDjnJ+4rjG9pa/jhqsY9iKu8pMzgYOLa1K/2kNc2cjbtaNXcYGjRvLFS22tw7W3fBzVCf/qxl9+3WPMxYGjrupCj4c+IfYPDp7iqqe68K0n6U+370LaczWghyln/NxX9Y5hT9RKPtb1kvrjLrY6qG09aY6/fHCF3TVojV6N7bl3Md0zcHU/F9ve6B/cq5v64m5/xNEzat39QBx1Uyc1kat82OhhvLu+cL1+/fq6D8lLTHnraXHN1dL+FMf+4KxP2OHFTm2su46OkAf+SUvN00VTkVxUim4zNa9C2ww3FaKobBTWcKG/8sor69eWfT/FBoXBvqbTJG2K9UQcDcKHrUbUyJqQfO5zn1tNq3HEg0H85UoXioZvkzW3UcNrLjo2/OA7ahB86OnEM/iJozk1GV+Ni1t2bGCoERu1YcfHOaG31kWuxm4y+eHI3hwPF6K6WhcHP7UXV92tW4s3PDxgsINBXKDW4oZfeeAGR55qLA6ObAkMmNboxXZxsVc3dRGfvZsPe4MedzaO+OJgT8V0bliHWR7ttdjW6i9z5+Hj7JwNXvKFZy4enRyzUVN1kEvrYTiGDQN3ePoAdtzgGvHOP67VpHzM+auR+qitIUc2/GHjyA42fm6A1otDx6Zc4MqHff6OsPWlwYeNfRNHfHWX16ylGGxg2xtc1YKtNedhO8dbX9KpozWxxMDLOl6tiSsGW+IcHo5idGOm4wujBBGOHgAAQABJREFUuuBafOv4qQ9/Yj+N/KypLRv2uHoQjIPYsKubuRrpWzZwDJJtdbAuLn+5waCLC301sI4DcS73fNnJSVzn4uKq7njIuVj84Uz+zovLz97VS/zUCEY1FAsuzjiw1dfix1dsvsVtHhd2dNUEL3O1Lo45TD7iGPGgq09gy4G+Gnngd85OPmzo+XicwXnWwTo7NkQ+uOkpNZErvT3ih+Mccek+wEcfuX5gwuErP7j05QIbz9Zwy8aRjq944pi3//KWWz1bjrDjCb/+kUN5rEQP+vHAP2lRJAUkPQiZ1wAas42qeegqsAb0J8nfeuut1Tw//vGPT65vzzjbCLhszR1tvqHxxLPZNje74jpqCs962Xi1DEMTxLdzz1I1HnsPsOKEyVcjiYU/3F49wOPjwR9+z4StddN1hEeHtwcYa2yqh7ln2uJY15w4dpE5x4cNPU4umOKoMQw59KVn2Pixde7IXn6ORvGqizmhw1XcjmLLXRz58nHB4CG/+QTIHBb+aiwm/mz44AMbJpz0YuEZBzjsiunoQatcWocXF3Fg4sVXLnogjniVhzUY7LwSgoODY/0TB/vHDj4bR+9QWMNHzKmTOwxrxcMDH3M5i23N/rHLHya88uxJCS5eBfoIlY9132lRV7aTszgw2iu9wUYM6/UbDvlaJ47Vy3k35/AdW/cOGQw1g20fXO/VVY3qJ3vnXH75mJP87Y/YsIqn9vOaKDcY9sJcHfk679qQI5EfMc9ePHHyEU9NW2OLJ1w86NsX5/LvngGLr9gGvmK2x/ziX17egamufORiLr558fnFn2+28aeTE18iH1ziHlf6zu1RuYgjD/nAsa5nCGxY/NjgyA6Hvp9Cxw5v/nIutj6IJ/v6GA4MAxeYfOSqn7ofmKdzhGVNLmJZM3AMUxw6dZh7Kw4bPHH2RABv/qQ9dO5ewJa/vHHDlb11PvrCunN2xJzAsg7HEww+rTnPj43e8lhW3bz7gyNdePjKu3zUER9Y8nKN0YlB6GAcJQ/8kxaFUSDFV+SKNddqDo1Cumi8tfynP/3pxF+l9QrnhRdeOHn88cdXE/LXjAaBT7xdZ3O8evNEwgXGxisGc28r2kBcrMPReEaY8fSA6gJgB9N6DTj55+dosHEkfPlpKheLC1WTaTp5Vpea3jofc3b0Bn/rztNpSmswibhyFIeOsOVD4NW44tDhad0RFn149A021SVsmHAIfuLIiS0OLrbypOcvBimuOTy++iCubHGhszdwcYlrdnA9sRWPjXhs6MWAiQe7uDrCZiNXOjcP9cvPmnP82NPFBzc6MR31CZ58xI4jH5yrCT7hW3fOjz0ezvFtH+jNiXOCA5xyqy7W3dCfeuqp1QP+rP8zzzyz/mAjvnKAyy9+6lId6K0XB3e28GddcchG/nKXtxik2rCRo5wM+HSGOKTau+5hsePH1nnxHVtzLIcwZt+ISc+/OOyqm/Mw2mP2hE8cw7CeHjYf9xI9KXd1qq5sYVuDZVQHGM7Z0jt3rDeypcdBPQwxw82muLjAYA/fOfv2S116UGzPO4bh1X9cxakf8GvOp7qKA9dRXOtxhkPo3Dfp6Ug5q481GI7ihGkOj411eHQGXdzkTeDDcSTsnDu2x47WsrFv9V21YOPcIOKIJ35r/K2pm33Rs+zCEBMXAp+u/rLGrhrEk73Yco6jORHLeZiwim1/w8gGtnO6WRO4+OoDcTw+yMv5UXK2G0eh3wdcxSWasA3pgrBekzrXCNn7zNBfyX3jjTfWZ4zf/OY3T5599tm1mTa0EZa5czdujXm6faTjc1LrPvPzmxSeyHzpS19aDVUccWsA/vika2N7i1gzwkvYaxINYcTFMT7O+fk81vnUheMIxxMzfo14hOXB2QNNc1hxh2Hu80s31ebWNG5xvT2qDjhZM8rTOcGjvcgGBjHnq/nFwZs44pI9vXeoyiF/tmzUSxwjn30uLlJ88wmLfWvOfSQWhiM7ozUx2jtrU8zlj6t4+WQjL2t6wGhubcaw3v60bp9IR/gwLooDj9CrHcnPeXrn1d/a7AU3xq9+9avrS+6+X/WD7f8N+QvQao+TPOuF+MIIBzaBiaN82M0Ykwc81xjbxJrBx9D38pl1i0OxfW6vl4oDC1/Chq9+1Putsa3ObHDV16TYM441PQejHByLIwadOF3L/PdC537CN5wwxFALNgbJZm8P4049qQ/mtR4POOLgq7aO4lsrRkcYs9/CcGRP1E3OhF9S7jjSG2KRdM75yHlyhc0mTo7qASNu1qqbNf7dm7KBn42jvnKtt8YuyQcXOLhaw8OYtv/avtMy48PLhp+ale/0zwaW78bo6+KGD9cwr27Z4AqDqGtxcGbDL8lHXepra1PM46u++aiTnMwd2bjGSHWZOJd9/p9XzWVHuA94FdfmkJrOuSK2aZ4hslX0G9uXY3/3u9+tv5Lrt36+8pWvrLe+vYL0R+d8Ec1Gudn5T8y+KAnLW27sfRfFuzT+y6w/Nvfqq6+uj0Z8TOPmXpyeKeOS0BnxhEvw3N9oNJrGwoW9kX8xNGpPWjxxS589bDZd1HEqbg8CPZgVQ2zn7Alu4sTFGgzx4MOB4WKxzreLKBxHD/LsnIvRxWRuELWAA3va4CIOnb0pLpvJw7yLGiY7RzbFwREXArdYa2H70dwTDufzldnEE0dNynnGgcvWgwgb82KJE4581GSPIW72HgDYlQ9/9unh6xX7RGAbMPSFc/74EjiEPlG3ausctrwJu2z5Whffq157YohBrKstOwMWSW9/e9KJ20Vc2Lc//MJx5GPIOWz2JI70+KururDjGwd1co63c4MvO8M5fz56Dc60p4+XfHEx2MeDTXM6OI786Phlw666iY+/I6Ez2HY/oMPdWhjhevCVDz2/cJrDsM/8+JC4iOvcg7N9og+XPQx4/A22U+i8EyButaePJz0fmDjqR3wIH8KWmLOhdyTlDIMeDp71G32cype+64t96/DEwsnwZCFMds7nHA6+1mCwyT/O7pGwzI38xZIDDPnEMX929ZtrnW34fAmf7kPygWW/SPHhEHuDazjW8SLODf56ksCFUd7W+OpXfOnwI3GHQa9u9F7Q42P9KDljcBT6fcJV5G6sQiqYzVFM5wppuJBsguHvtvRs9rXXXlt/ut9GeGJjo73r8vzzz69n3r/85S/Xg7V/bGhD6DQMv1//+tcL1xduX3zxxfWdhy7Yffp4xs+xjYdpw8thNqoLw5iNwFZeNYajt/ead0HKUwy+hhoQ6zCIWHREfE3ZBUcHq3hsfJbaW4rmYmbP1+edrc9jFxd73y2o+cXAkb54bHBi49zF5y3I9tR6b43yU2/HapW/B1PrpHxh8ZerGPJJXJjW+PNTJ3Of91qD0QNOe8W32hfD0eAD01urbGBZlweRbzK580vY4iGe/aPDwZyPc7gEntyqW7Ec2dKXH5ziO2dDqq1zcdWWsLVPYTq3xnee8zG3bs+IGuBrTV3p4eoDeNnDky8bPMz1Gj9S3dbk1o/yYsOewGxYF0e8qWfnGu4tdXUxim9dbasBDLpqz98cphh44CwuKa/8YcPk40jo8l8L2w84+lZNYOhXteNP51wcI3/HOPDjo1f4mCdiwWAbhnOCV/vgKI5r2Xk9xr/82bORiyNdNacLl17tcTTMcfBAOXX4wIHh/mtebRzLvzhiJNYMUlw9ZG3mq5eMfNk22Fr3faAEl/DKTT1gkr2uub6Hx6ea4k/ipCZyJOIa7F0rONaz9NbVrj3Lx7GYxep+097wEYuIXa/wM/CyD+HHly09/2oPQxxc1SBe1t1H42J+pHwq/suz4hlthIJVUJvhXOENBbch3hIzt6HWXIxEwyT86PKpWenn5uYfVhsezu2O8H2f5u23316/uTTxpw98zQjfxYi3GM7pzOWj0eXbTd+6OV8Xkle2bmZ899LFyF4dy8G6m4iLwIClkWtQdvLwKqcHVdh44cHfAzaBLUe+6k3ngrmdwDDYd5EUV764uFjgypXAJOVoji97PKxbix/efWEtDDo5heHJrS8MFpvOaO5BQt+Yw3akl3/95AHSOi7VTxy+ePETj4186NQ74Q9TD/BnL3++7Xe+7NjAMOoPvvwM5/zxU1sY7Q09DnG3V3Tx89em/T+vn//859FbR7EIO3g+2umPdeFEcJxiferSw5Iz7uqAEx0edObtFzwY1ggb59XHWrWRC9ueUNGxUy9+txM9IK+uMfUjPcDyh4sbu/aVjVoSOqO6WsOTvXUSz7n31tOLIaYnNsScj7zCzsa8JwlszasbTnF2DsM8cb3gJU91sZ98J3e27OyDIe6+hu45dHiIzwaukcSdHRtHooY44Uaqk/2CV9502fGPQ/myy3fmyC/BK27W2he+csexayWf6iZesXDHj07tZjw2BKaRvzXx5p7X+zjRdZ+0Xu5zj3Bsb+ASR3nDhWNejXHEe+LDdl2IR6rZ5KYOYciHDeHr/p9efkfJeeccFeFgXEVvKKJzomgaxobN5rG57Nzs6WpINkYYbSYsm9SFYE5qOjcQGLCssbvXDWPXpotLxNVc5prFKxJfGPaZYQ0oniEWbi5uNhqHTXlooHzoYRUHtsY1CCwfiXlbkk354aKRa1R/D8ZntmFXJw2Lk+8K4UqvJi6kLgL7wca/SPD2NV3+cnBO5AHD29N85KDObGAZLtg+XmAjNzHbA+c+kvFgIx85OBrw+Dj3Vq548iOw8YBjwOlt8vhZh0Hk43s+fYdg9ol9SG7evPnJTYM/geEGJKba+7sl8oKhdlPM2agb4ZsN7jA9AfNEAV9c6w/2PUjLlx2da8BRjo4w1djfd9AvcsMtHRxr7K3rDQLTOQ7lRi9OAtdgh5tzH7teZMMHjvx8DAuf4NEe1Esw6OPJjw29/Oyt3w6UE389B1ff238in/oNDn9rRud44gxDvfnrSXPDXA/ggkP7Gi98cHHtsEv4Wq9+4ugVsZN42h92Yhi4NeDPHpYzbD6Jczbw/IkHOcOzxn+K3vWbYvqRwArfXFx9Jhe5wzasx7cekJ+1uFRjOO43eta1LAYe9AYO1nDQ93DKoX7KRz30gjmxN7jgbD/U1fXjfpDoZQM3NmruqwHlY40Opl4yF0dPxiUbvOKKx8wXbnVk51z9cWQnV3njQuwJvVjW9Sw7ObcHMNWs60etqls1mbXF03p9BhOWPNQWvhwJOzytwXcvwIXwwZ/OuZhq6m/GqJs1sY6Uf+/UIyMdhH2nArVRCmzYjIpKp+Aa2zrpAu7Cs3HZaSi+cKzVpJ070hG6u4mmY69pXPgaQ+OZa04YfdTiombvN5dwdONzpPeKy83j9PR0+flDQ0QjaSI2HrA82YiXC4HOwBuGm+w//vGP9ceZ5G/0BKZff3Qxak610PS4imPujzrh1BMWvzrnXRA2HjDY+zXLbOSqnji4IOyF/DygmPPBDbb9cWE5enLElp6vC81burjJC1e4eKkTWzFxcdMiXi3zc0HKRxx/DKubDW704tHbG/VRS+f2x7mPjeyh/XEhuwnhABc3vLyL43tS5uzk4wkW/jD9thmdJ3t40+Nqv+PvO1R8xbVmb+TgxsbensPQB7Dp1Fve6mb9y1/+8qqrPulGyEat7Zl8+LWnYliDT89PfeDhqpYvvfTSytXfIPJ/uOTjVz79Rh1unoRZ03942Qtzww3Xzd+aGjjaMzVUez5yqvb2iI4f/urKRz2smdsvPatOcrFmLzypdPzMrS/R46ImeOhT15991jv2Hg/56TX/xd0ei2HA8e6RGtRXfNRFnexh1485EUMse46LvnDN4S62PsIXb/mKg6MvOauRPWCvJmx8vw43+y6e2NbV3bBP6iWWGogLk78c1YkOBjv1VA82cvG9PHr5nW773rtlepC9P2ugb9QMTzFwtB/qr0bqVu356As5WrOv+MJRI7i42HcY+oa4DuRHj5+5nMWSs/tZse0H/mLhi7d9c0+BaT9xMwhf9nIUw9D78ubvPmRv8HWdiE3cR9sPvuqgBmrLxtweqqM9Y+vegBeucqSX4/zDi3i53vRGf5VdbD2vd+irtbn81UUM+ymOviWuJ3tKL0dx5afW6o6rntOn8oVF7/7sO5rw6eUgrv6RlzzgwtFHeg1H/YinuOoGV75HyQP/pEVhFMioWI6tz6Pm1ayONtp5funyzY7euc0i/DSrtfyXYvthnf5epPiaxUWhmTWJTfeABds6Pi4GzcbH3MXvqLn4a0I3Bc1pjWgoOcGAef369XVRanLYYrmo5QcDNhtY7MuPDQx2mlpcFxcbfrjhm4+5OuCIi7oZ8OHg5Pf6+c6c3cjM2eIgLp/4imsebznyMbfuYscBhnkXJS4w4ioPPMxhqplaWYdhTe54OMJxLOfygxEXuVp342ULu7rhaW/cGKoJfoYYMPh4YMNfHGt01hI81K768FFHa/UBWxjmMPCQk3o6Vwf5VgNY1uTMR07EDZC0f3HDwY3dzcvN7PrWL/aAnQcTMZ3jpqZw+eBEZy/ENMfBTa69sc62Ob7s9Jw9dc5G3fjCU2O1FY9NPvjTs5eTOGoA2xwGvI5s3YTtnzV74AHVOmxx4uYoDnvrxbH/4uEmVr3laE4H17w41vGAEQ7u8O2bc7jlgzsc+w5LzqRrHQahl4d19jhXH/uDI1z1MM+WjXzT6604WqsfYcpBHD64wJEbLD6O8NlUA/ycWy8n3AidWtCLI157pRbwxZw1wLU5G+fVQn4wcDX0kevPOW7xZKPesMTXx2Kxq27OYeNm38uHPU6408NxLhZfa2roSByri+tQHfg4Wmfr6EmTJ0zWcRYnvuptLj/i3JpexBM3ceTDpv0RBycxnPMj6hUnGLint86fnz3FR716nBFPrexX92J6e8sXhyPkU/Gdln1hbJyhgIbNcMPsJuNITyosvY2cBWdnk2HYBOLcg7QNcz7FEwsNs1+fNvvzGzdunLz55psnP/vZzz5ppGLi5lxDwNaEeKcXxxxPz6hduNbKz7nBHn/Plt1gynly4SP3biZdANUxHw++LswubH7VzjmeRC3FzN+aczJtxCFy5IMvDjD5W4NLygeOPWDXBcqmPWIbF3ZdrPzYwCH8vVKgl1/r6kWs8fdAzSaJT/mpibq62POFVV2cexXkopcPCaOYeNDBKA9846BOXmllw58vWzHZiae2zt1kiDXzxCsiuPT84OYfZ3sB3w2ZLj6w+NLj4gGJD0w9IQ4/No5y6sFD/HTs2Kir87mH7NLbn641eVvHB059I19Y4ldLR8M6zp5k0XdtWoeV0BO1N6ZOLDHFUQd9T8KvdtZwZd+DCJyZc/nggT9u9LCKWW09ONJnx6a9xtfemLPJd2K51j3gWWPHRt4GLPcLPOpH/LPBUx08MZUL/7CdwyDy1Qdw1CX8cBxxFY+NOb6wE/WTczbFYdu5OOxgsKsuzsWkm7XHX93o5/7YQ5iTC7ty4sfGdZrAINWNntRv8AkcNnjEr16adWHresFDjvzK1fXgPsLeuxtqjythxwdHe4aX2hN2fMLpHFfnuLaHbKxVF7XHWa9YY1dObMWjx0M+zuMCh7Cxz568TGz+R8gxqEcw/S8wFW4OruY22mhjbI719Dawc41HZiOshe0H/7A6Zmt+LyKuJjTI9Atz5jC5im+QcDTOtA+DnxhyS59fOnP2MCYPuc/GC4d96+w7dxSj2OzMOzqHIe7Mh96FkF0c2OZTjPDoDLaO+TsPR4xy4hcuvXNr9IRf2NPOhcom3GU8fhQ7/zAcZ32rjfVs4uCo38RJJ8TkYV2MyaOYc41PuMXK1xEnseYabvk4VuuJy966vnPuxltt3UTDywb/aktnxC1cc2LeWrbWnXeTzBZ+/OjF6HrMxzopFw8G8M3Dd6wH4dE18u9IP+2d7/lW1zDZ5MO2ufPmetZ6Unx8res9a/KbOfO3h2Il4TePR/OOxQvPemvZtHYRfrblcFGc8oineTV0Hj4sNmG1DrM1NubyNawn2eRXX6sXnSGumHTq6lxd2VRfMeKin8K1FnYx4WVjzdwgYetZGCTsjrNerbHj68kH4ev6YtucLRvH1sQp57CqHRtrsFrLZh7pL6rrCrL9EHPGtW5O4FRfT4LNib6uJmvhkn888E9aFKoGqTYVurkCerZpTNt5M2CjqTWyc41ps2tuWG22tTayNXq+bZz5nYQdfA3jOEX88D1b9lahV+q4X9QwnpB4Zg6L8DdqVueayjPz8ncsPh+4fUadTev8CXufl/t8mU25q0fi8058ewLIN87OcRTHK0H12gvMchaHb/jlw8Yze+9wWGMTl47ii2EQseCkdxQHX5zMywlPoxr5bLh+YAcnLOv2xqtS5y7Y9F6dWOOjbm4yuJZT5+L4nNvoAQtn+o74+J6I2sarfutof+m9wyEm//KGo1bVhL5X2ezM4eIoF3a4y4XQqxMbtcfFufV581zG2w++9od++pYzLuoqX+ds4DXYuV59h6BXjGysx4mf7wbobdzaNxzgEOu+2CofvtnEyRFXvSYv8wQ+f0f+6ssfTpxxMcdR3djAsF4uxawn7U/85MjeHA4OvltGrBv5F5e/nNV92tDLBbePP/546awlzuNlb2CwD3/aWVN7fNRAnHxxtaYmMNofPmwIGzz0Y3WFMV9csLH/1Xbyo4NnDb44apsNLDYEpgf50+17LOLzU2u22Ynj+xtx4UdP2GQr53md0sdDPP6+PwOfH53hvFi+h5SutY4wcHW/Vh9xrcWbnTUx9JPcjPqtd1nUX23VpVhwwoJRbR2zKab7At5q6v4lZ3H4ieGc8KVnR4pPD4O9/XEdim1+tJwxOzrKgfhtlBA2gShcm2/uvE2zCd4ad7MgNhGGDfD5HjGnn3gw2Rpt6H6DsuG31y3g8YNNHJ0b4pJ8HfEyipmeb/Z0Rg9CC+QWTljWuqGxdZF0g8nesYtn+qXHQwy1gSG+gTvJh865C4sOpth8w9jHbs4vPLWuRvDFChueCw2eOPz5suGTPQwSDpu4uXm44PiWT76OnffgwO6inIu9Ao0f8vDEhY/cwxTfuXV5sPH2evVJF64cSf64GqRawazWjuZ7yba60uMgDh7V1pqa7iUesHHF280bd2vOy9XctVZMOvjlBN+AaWS3jwknH9jmhlrwobNuThzhyhEv2I7s6PgSvt0DzOXPJx5scfbqlw99McyrBV8CP57FaO3M4uwnfL6Tj1rCx5vePB5yIzCdsymP+qB4zWHlZ20v7MWnyzcb83ILA5+EH6kWbNTNMc707KzjG870EYc9Dmzj4Tj3hQ87NsaMMc/FTKzjDIsPsQbXHCfHOORnzi/f9sN6edJNHvg12O1rKu7kyVd91caYWOz0HJ6GebUrh7hWN/4Gmefm+FhjG1b7RBfvjnyIOT2fMM334r4YP8d45L+3v6z5p/I7LZdVnPuBc2P7Tot/1vjyyy9fuOkawMXjwdXn2Huh1zDdYOldDDVd9mysE+c1/Wwwejiaz4WlaekN58S7JH0pix0dfuyd4+no4hYjsZatOPCKkY0jG3pH+HHoohGLLqFn50btyM6Qh1cqLixfxCTyNvgYzvl1kwyDjojDH5baw8XNMZtpJ34c+BrF8QDuwTM/uvbBud8kwUMctUsPL+nJU3vXOk6kWHxn7dUsXnIRt5tiGOUuN/bmvV2dDVziVZdXeeoKF55BcIiHXvDEBh4+M3dx+OBOZ74Xek8scY3/tMk/jHLGMzx5eFfId0T6jgc/vUfYsnEUA0b+jrjHm73zsM1n3ZzjYp8Tc/b8YJnbXxLOtFEzr2x9wbjYsz64i4M/Pc6TU5zp1L4Y4tHx51M/0otPrE/BBbb4jgl7tt4h0U++A1KviCtOOYpD9vcDvRxvPnjkg+OM1/7IWWzzfW4wrKt9/OLrSKdvxcAVR3biGM3Zmd/u3iRfuRs4z/qKA1PdbtezcSmuXMWud/nrefWBUZ7W61kYfOTMn297V054yYWEzWdyNpcPux5bnLOnI2LAxCVs3MubXl294+O3oQju1WgtXPKP8068ZOAruDtXQLPZcEOjaIikhjDXPNk6ajI+1vkYzjU6HOfp2PZAx65Xvi5cTWUNVkKvYbtg4RBNSti7KdDvOYYDV4PX+OXHH451w3n4dHHvouKHf2LuZkDP31zOXaxhxkuOvtTmgYqIFbY6qot8u6nKDQZd+8FertbCcDSfaz5a4N/FnH7WDVc28XMUjzjHtS/ztlZuy2j70Vv11uUTB3NDTdxA1CmxNu3lZk1MGHipMxuCo9oY7GAVJ0y2bvz5WHfeHpjzga0G3WyttQ/ieNATI8ENFzp2OODJL19Hen7O6e11tYRlLXHuC8Nu/sR8r8cdnlFdxZY7XHp1Vf+44WqwJ3zZt2ZO5B/fMOlwJ/wb5uy7Ph1xhQmDOHoyLpa64sYmDOfW1DZuy3H7kc765Mpe3L29ONbSpWdP9ID7gRrBNpzjlW3+1p1XNzZw1UFdDLk5JtWJj/rTiW1YM6+ObPUboYc1ObAzj3u1cCTNccqGT3Haz/aETow4wrZmwOLXHM95L+PnIz42Yhn5O1fT4k0u9gwOWxj6EbZ42eMP15wtH+d86NTIPY8/v7DMSftEx56+OtPhE7ajNXx70gqjvnR+hJy/FD4C/QrzthXQFIbG1hQuSg3lvCarEXz+qdEeeuihpfMgSbzjoUHcXHwfQrP2LfBu/i4yN2yfObLzbBiuWAZ/D5aa2+/b+20Pc9xg4NeTEBzZeNXq1940cBdOvyXis1i+PmrDTz6ehYvjt5tg+mzZBeHb5vh1IeHOzgXtlbwLwq8g4oC7CwsG8V0UNelXYn1Gj0+vTOj4qIk4OMNUW/nDpvfOEQz5eIVLDwcvHOF4F8S7CtVNrejl59xn2Hj16pgP335byH75/gb+LnDHbgTN7Q9MtRdHzrDhqK2aeMfAKyJc1dgarmrGVxyDv5zk7sFLTewHPHWDjSsfeyrnXtWZq4OblV/7xdVcDLHZqplawhOL1CvyYctHzvhVa3HZ42PP9YrcPKkgYlcjfNTRHyLEQ2wxxISp9vLz9zdg6h216vqhN/TF6fZdB/ujD9jAwKU9VDP5wMAFB33NRq3F1QPWze2r3glDvvLR5/bFgA2znNmIoy72Qj91zbI11JbeHonvb4w4wlYPeeKiV/w2mz3mIx+1EIONOupJIid6damv7a1ekgcc+8PfcM5Hfr6H5frDVxz7QW//6gtr9oaN2uIKR72du3fJjZ4vHnJQIzZqYo/kJ1/1Modl/xzVUR3w4gPfnOBvbn9cD3Bhwa0eMNUVrpztoVrg1x7iJhc96Z+BqiM8NvjzUzf5qI390+tykZNYbNirPb1rGT5cR/zFheG6dE/iA0M+uNtTPPW93Fyn4qg/bMIPt96d5UPUyb6Io27dI9mrGz2u8iHyURf9Ej8++kXt7bNc8YEJRy786NQZJ33PRr7qELZ8jpCrd1qOqOo9YNrQOXLREAahd64xNNK86WhiOs2p4eiJuUHoi+HC1tB01kg6RxctG1h7odOM7DSt2PmKwScbFyC+1lwcBlt2+LOj7yZqjS59+ZSfuHzynfnJJ+7xZl9M+cDJx7k1wgamfKyxwcGRzgUpLnxcrTcv947Fbt6xuPzCdm6dOIojnhjdzM0NOPySzvnREWvysOYcF0f67MydE3EMelwMws+aIx5qUi2rW7js6dmzcQODP+tgb7JhlziPLz1sYo2uGOZG7xiUH3s29YWbKhx5WCuWOX/HucdsYNU7nYdrHkZH/NhPG2txjRsbg4iLV70jLlHb6s/P0ANGOPxg42+tWnTEq3Nx4unYmHshLjwSXlzZW3NkU05s8wnTGqmGYsDhbw0X59ad46hm5tl0XYVNryZsYBj1KH+xxZi1tzYFVvmUS3pzOI5EHHNx4HRuDscDu3X2EzN7D/B6jsiRzBz5zZ6FVa505uVjDrdameNjjic/9kY5sEnENQh9/cYfLgy1tA6DbTHZw7c2+7F47Brw48APbnZycX2pyeTG5yi5eqflqMreA66Nr4nc+DVEFw/3Gq9XLV0kXtlonB7YvCrwzNg6HziwNRQfwytadgYbcbtR1uSeSXtG7Zk9/7iwgylGr7yyYe+igIdPr5pxia/YhI082cCDEa5Y5mzEcUFZg4GLOK2Zw8+WjVclsHDN3hE3eMSrGnXDAbZa4MaXbXZwDGJNLL7i8KkeMHDwCh6G/OPMNzu+cjPEhmPw5cPOqz/n1R9Pejk7wtAH+JQjzvTN+VozN3AxJ/IRWy7VAAd25VtNvCqGS+/oFRQO5vDkqrfKuXU3QDnAo/NEuj2FESa9Ouo3+fC3xpZ/GPh6pZkNfVwdcfcqkx6eNVi4FVdN/LGu6hrXWSP+uKlxNVMn0h7xZ8M2ruZxFV9ca7DVqVqbi8u3ayy9B4y4i2WPiWNxxOCPG7E/sOmNYk4bPYmzNfhq2R7CsB8w6PLDEx47Otepo3Wx2ZH4yIWu2tLxteYIO3/xw6arv9VErnzgW9c76iMO6dorHzo5Ez7wXMfs6xH5VR/2MIk41XstbD/4scGlPy7H15x9+bKRs1xgqIl4OBRr9ix9dcC3/YNbPPh80zmXp9rLgW11oYMDU1w50fGFp9bqV1w4uFvnA8uRj9EaX/mY82FXzvD0dfcwft3v2bPj44mLOYF3pFw9aTmyunfBtrk2uqatAaebJnWhaApiroGIBwlN1UWk2QhMg21zF7Vmc5EQR4O/IbYLRRMa/B27SPi4UHq7kj3R7Py9WrLmBlRO9M5dNARfucpH7l2o+OMyMcVmUw5iE7Fg8iFxdOEQej7wxMJLHOvqFiYbvj1pwa0YPfgUR13D4GM9nPLpRlhe8J0TXPjJj71153DsCd28cefbfnpgg+Em5VjdYFQPPvGEK47BtnzEUSdz53zonfMhahAveqMbPj8ijno5WpNPtWNPxFF72KS9ZY+zuD0w4ymm3PhXNz7eZrdOYGXDjl8fKZQvHvzpxdInntiIB48dGzjOCZvqYI5LtYfBTu9Y5wubv7lYjjCsl5v67HtSj+DANm6w+RP5eaAijmGJVU7s4eJBbw6PVDf2astGnLjiFw58OaVrf+DoSb6ujThbVyMx4wUDJt4zNj7yhwnH3DkupJhdc3T509dv4hAc+DiyU6/2h54/n7mH6cXgw5ewMUg86MXC00eR8jEvnhwNte7JBF9rjvyywUVPyhtu+xNvdrjxEYdMTvGQj/smu+qQvbm4PRkRw9q+3+jtMT9xzR3DwxUX9YRnf/CuH9nytc94yMHRcE9Kj6t3z+mtJeZHyPl7TUegX2HetgI219BARhd0a+lddBqkJml9f/QAQVrvInGsSefROZ3BJxEPl9boE03u7dM+/smmmDA9ufIKGwbfeQGEg6sbY/FddLDDYdd5GNmKYcCPp3n2jkQePic2cDDPJgxHXKyHxRcXQ0y6agvHaL1YcQujefFgxtE5DDl37oint57xzN/65OY8nBm7OHu/1sXCja+610vw6fDJlh0bo7WO5UeHr/XEOfyGObs932kvV/pw9/zZ+uw+u4nFh6hZ+eQf3+Z6FkY15+c8uzh3tJ5UB/5GunrBPD96vCbPdOzoupbDxQNPegNGtXVev+GTjTVS3dbk1o9s4lD8bNLH37q1xHm4YeRTPfNxXbjW8WytI1siz/Ry9QAtNkzr9GpSzGJ1xIGuYc4PfjjlOI9ixwEWf3zZhJ2eLbHu+xlEDLZJGO59fQekeOGJYU3POm9dHMOcng5+9taJY37pw8iGHV22nWcXJ3aw6jd2dHjMuqm/PeRPT8Li34j3Mth+uD/WuzD0LImX41Fy9aTlqMreBVcT2GxNUbNw0VCawdGgdyH5zLCGq6HZeSZs7mIizkn+jhrI56y++NcNombM1tGXqcTyxAO3GrUG5OOLamKJTdhoYM/YHV2wvtwFgx/ORFxc2P9r+9KcWM4N4sjGBQS/L0fSFSs8RzeObjD0uOEsnjksD1a4mHslQW89THN14ZveeXFgsVc36+Z4Ou/onL4HV/P07ZN46uGmSQc/UTPiy3nqwk4ctSLisMdVzfoORzHwE8fgKx9c2LcOQ5+og9q6wfAXp8G2OPTscKiW8HA16Hxhjw89oTcITPvoi7hsxaKbMc3tcfnREXhGsX3plK01uOz49GrZl4LLh78cDDZx84VSdSHWZ67OccRF/eQXNnt9gYuaigMbj/g4t2YfGmKod3nzN+w/HnrXq1V58Tfo4YjjGqPDxRocwzm+XaPFZltd6MXRSz1I45OeLRu5GGxay6Z89DWu9GHwVR+56kX5OC8HNYOpPnDqR+dyJM71hxrBhiNOGPBwqSbm9qgHV/HZEnFwg6EnxcbRECc7vu4F4cCc+rj5Aqx13Bxhw6iX5FNP2h9SrPbLLxrEn58BY9a361hcOrEMc3jzC7L860k24rBTM/k4twZfPYunn/WKmlRrfMVj78hfHzgXIx7s4MKkhzWlmNbwcP8i1g14R8nVx0NHVfYuuDWzRqkJL3Jh1wOqZq4pZmM411wajsyGsebC07QuVLbO2ZPwnLMVy9uiXSTWky6G8MO2TsSB5wmMtxnxtQbTSOhwYJs4rw5iu0hcbImbjjhdbPhbIy7U+IpJ2HlgqCbxoLPGn18XuXUc2eXThYybdVKunYvnBuQjr3LKH6dq1Y2YX2vO+eOqZuyN/NmJZz/4uzlUO75k1lW95IMvLnDgx7+4jkax4bAn6fiKWc1hTH9zXKtf/uqqVvzgy4vYK/58+NKpm48b5c+vvNk7Zy9fR5j82E69PVYDNvk4wmNveNs8fuxwc2xNfd28597LXSy2RD+yj4sYdPD5GWJay4d/fOVbD8SVnfP2DJY1tnETmx9dWB5E6NWSf/HYsrPmwQpH9bGWsLVO2MEINxtzveQJFJvJpVj81B22vHF2bohJxOEPr7jWDPtK2JvzV4dwl3L7UY5qgMfkWu+VA4zJCQZ7/Pj3AA9HTLFJnHDtIyHrxYLb3vooxHUYb3ldlFt6mEQMPSI23vrJxzXpxKCPPz0fQieGHODJl8in+pjjG2cx2OOdwDaHYeBo7HvX3sNNJw7exYVN8rff4rLb91uxL/N49cflLrOa/yWWpvzggw9Ofv/735+89NJLnzS/htJINa2jRtEQ1omGIeYNTalR6eaFBI/A0HjwWuvc3MVhzjd8c2IuzsS3Rm+9iwUGrOk/z9l34bTeUZwuMnYGXbl08VrrglSTuY4LP7KvSxc4fTq+bqDwypuOmDunU9t9HFzjCVt91SE/OufEg3a1N5dDe+DogudrtM5OfDjs4dOxsYaPmwke9NbYELH4is/HjYhfnLtxT47O5+Bbz8AoPnyx1d4aO/GrG1vnHvTc5FuHTeid41Jtwyh+GHjjWh4LYPwQX2yDDwmj83jLH84UHNTeujjFNafjQ/Cgq4bqS+xr8eUpNp11D4BEreLGxrm1ySe9mHx7sse/WtGRGQ9GeHTmYlRXvoSNdRjyrB9gxU/O1c5614R1vgb8sM1xrXbxlD8btuKJzYaYty5u63Ri0s/aOp+xnfPTeyT8zos9+1t83PSBdXHMrSdxjx+b9HTTvr1LH4YjfnIvvrWwYPAlztUhgcWXqImelAsb6+zhyME6e3tonT3e1YSNtfDYOM9PjLiz5ev+FjY9+zjhzFd857Dp4Dbq2a5XtkfJcchHMf6U4WoYTW7TicbRCJrCoPes26vS1rsI6J1rMG8ndgNhB7MLBC4MrxDo8mEjXrG8xSdec7gwzAlfb316K32u8yHsvX3aW5/hiEHM+YnjlWB6/l2AuOHl1aQL15yUDw7VpLc1XdhyZ0P4sJGvB04+bMTGpQtSTB+5sKMvlqPBDqZ841IO8F28hlzEyU+8KWx765oNjGycEzF6qz1fNvT5wChn6+WUXj54qEV+ciZuOnjQG9XAkV9zvr2lXwxrYcJSL3XTUzgQdYJP+MFj1xyPqXeuD9hVNzyMfBx9xGRNLdhOnDDkU55srFcT+61n4wKTTXHY2UP726vbbsp0hK2eppcbvXjWnauBmGLUJ72q7fqCRVfdPKiFUy+EoS72OakP7KFzGPT8+eASLz5s/P0aeVpv4IArvT2WDxs4xrRz7mMQOTrna7DHg6g7HtXeGmxzcfSEa0Nd8CQw2DjCge9jXPW1hke9RG+NjTjW6cMub7j6Ex9c+al7vMRTezkbhB1cfuHIrY9+ltH2A2/r8cajaxkuHX9Hc/Z9DC+GgbcaOMdfTDlXW75sqov17jmt4cOPLWEjF3nBlLPY1Qhf9fC4wJZe/GoCgz1efWymrmysOxrw4MRVrHKlJ/rIx5G4FmcpDvpx/lTvoABXsLevgE12cWkcF23NrTE0hFdbGsgNiI1fdbTupsbW24tezWlef/RNM/mtAc2tkQi9RvJZrcbzx+XcUDW7oVF9O5yw6Y8imdOLj4eLwA3odPtDXf2RLrhscOmb6y5Ytl5hi13TexVgzdxNV47EsQcEHxXwdRGJxQcfNWLDFoa5i0SeOODHRy5idsGKw5b4Fj2b8uGnbv7IljW/FutmhB9/sT2wiOtBz69CypuPIRYubgL//Oc/129awLAHPRiosz2ydzDsnVrbBzc/cfAivscgnv2zBpcfGx89uYnBoIMDuz7wGw1EfuzUQG/JSx3VTW3x8iSAzpoauCHJWb720Fwd6PHBQx3FxI2ovdjw/WYOnvJhU6/Q+74JDLWiV5s+3sJFX6sZvThis5EjP3WSs1zp7Xc9iytbXGDaCzhysedqwEb+9lg8fNk4h4Or/WEjZ3vjV8/p5MRW7c3FEU++YnnQEQcGruzVPqm/8BaDjTqqS3vc/rFVf/jWPHDaI3mLo3b0cNSkP/AoR3NxxZGv2skFXzH9BtCsGx/7JAZbenvNBhYfdRB35oybOHjpJbm71tVGPfjQVWf7aj9hyEPO8lQnvvra9aT2cLreiqP28oWpr/mJg689VhO85QxPHNcqe/2gz8VwzyRq77rFAbYjXHWzh+KLod/44GEuH/ZsiP3p+udDr27wcMENRtctfPY46i12uKgvnf2AQa9OMOzf6XafVbN+E6k9tD9s1M31JVf8iPxhqpPawJGDOvOr38Q0XA/W+NFbc63Eyxodvl0b7U/26k3v/tWfH1hkDvxx9U7LgcW9G7QNJ24imoxoQPO9WDM0jaZyJDAMF0MYLhgj27DSa1ZYYrXGxkVDZ/BlM/VsXKhi0cVfLNKcb+fs6CdnmPmkz75j63Dh8TGsGzjgjysJb022H3D4TS50zdnHw5H9jB1OPMSavsXjExe206a53F3kxYHNnz6Bb4Rrnd5wQyPxFQMmXfbVIZzlcMuHjj2BYYTNf88l3XLYfky92AYbucPOPl21LI55cSammvCBsbcJc8bOtyObYuzXmjtWE1iEn7X4VktYBBc2cbOu7/lXZzZT4utIHNnASOCIm659zTc7c7Z845KN40W9hBv7uc9sza3nXwy4F+VgbdajnOc+O28eHvwEBj1feTgW39F8xp91gVHe4TnyMUi8O1qDCyeZfPjRWatGxbc2be0PYScHMvXWJ5d08+g8rvynffG7X+MRP0dzHNyL4ZjHxbqRT31AT7Jdk+3HrCtde5IevhEuHHbVih1OxamXrOfrnL0nT9bYwDhSrr7TcmR174BtY40bN87/YaJGnhvuXBN4lu0ZvFd95oZGMdjQeTbvFXcXCJtuii6AXgF5xaA5+bKt4c09eyfscaGfouk9M/eMXJOm16z8xcQDJ6/i2DjnhwtM8dg494qh5veKjT1xzt7FZI1/ucITl426wGDn1Q4bA6Z57yL0Z7thit9Fyl8+9NaqC39SbbPJNz0b3HBxYRvmBN7M3Sser1Zwtx7PZbz9EEPd1ZZvwlYuHjS9IlWPXiWJFxe5VWf+bBL9AUdsPOTRu3Z80sFSE73Ctlep4rOBy96rLzn36tle1m/ywouPV+ZefVUTfODEWb/BlBs/vMiszen2itMrezZ8YfHnZ+7VJJ264BE2nYGHV9RqryeTidW1AcceiAFfTs7lk01x1JSoE1v1ZwNXLMIXBn85qRmb9lmt+Rpw2HoHAV/v7PEhdEk2ePCTb3rxDHXwitm7quzhhMUeR+9MuBeoCZ21htzgw3DPEYcOLoEpplwMGIb9oxPDOdyu9eLMPNjZH3WA3Tsr6mQuBhs9ixMMtRNDniRO4ehZXNk4wsCDXr/Bc8+oR+mroxiuMT1rvTzbHznpaXtd7+NhvTh8vIsFAzcc2DjG3fXDfl7reLExnOuB+sRczGoSL71C4MDDg5294+P+Zz77Wi0Mwr5ruXdr+cEiuPBXF1wInXUYbGGorX32rpC9VNswltMl/zi/O14y8BXcnStQc9p4oxuD8y5IG29d0zkSaxqohrFWM9dI1tibF0dju/j5F9PRvHhuYs7zhcNfYxL2bPCBPdfp+Xlrkg9cUgxzPoabBptuLF2c7K3D1/jw2cgPDp2LyDlxFNM6e/N0fFy84rKZOMt5+0GnLmwTWGFYw5ceRrH5setmpCbEWnzo4BRDfHPr1S0cMeLR2gLcfrBXD7490WBjwJR3+cPd84cDn/CRC7tyTEfP117IISzr1uis8ffgwR/ncGYNrcFw5DdjlL+1HsjwYmuNvcGOeAIAOyy2iTV6scKgi6tz3D3AsIXpSMQKS31bm3nDjUd5qDep39Zk+wELT3ZidKOvLtbh6ZXyMe8cDk64qGv4ei7BBQ4beeHKRzy9QPhZ90QcJ3N+5V7OniDAMYfJxyDVwwMZjmLQwcC3nFxf4oaJB3tzD2T88s+m+ojDXiw2JJ38idxhFC8M9kb2bLOxFs8wzNmXs7gEf1Ju8H38NLHYZu/o3gUPL2KNXzbW2VjD3xEePW70ruPuB9bzhVdO1mae9juBQe8I37F7weTOx/4Xnw/7xJxO/mJNkSPJh55v/Bzrl8lzjzMxL+v8PIPLQrzCuacK2HSNodnc4DS4uUaoGQB51eHzQt83ITVOTaVh+ft+AIxw0/Px7Nezbp+BWueTnabUaGJ6heDZe/Edw+FjfPzxx+vzYjoNb0w8nyV7lYBTgrMLSCz5+rsZ7MS1ZhCY/OTsnQevevBMj4t48PD0qofOnK7BR84+NzaszzjlDsPnz/Ts4Rh4GARfGHzcAOgJPPzlLl+f68IolnU2jtZu3ry59gB/N8vqBsO++Z6C4dWgWHFhB4f8/e9//6T2fPAhasbHHqubV0+J2DjIp1zwtT7zZE/PVy5eOZmLQ8rFEUd7aJ+m4Grgwk8/wTAXyxEXwyt0PW0P2dDjxEbu6mKIw5beev7isvfP6fQSLmwIjmzp1eRvf/vbitN+wSDZ129si2uNfw/segBXa0Z1CccLAjVzJOIncpKjuuHqaM/sX3vLJr6uU3pzfGAZznHGA1dr+dM592QB1ocffrhiWisneZvDEMO7VOwJXfsX5l//+tcVp/2Ze6s+8lUXfS8mKe+ud9dYe1OO7HCCq9/w0JNqGg6beBSLrZok/M3lo+7uF7i0v+xwxonv6faunbrJWX3bfzHFgifn9pZvdYXFDo6eq86wxXOkt65nYbRezeUhhqNrXe3Mw5YLH77u5/qk/GCzpasuaqYXSHUPix18tcXZnA28OewPHPgJfXnhCgMX0j1O/eLORk34qZdYzo+Sf396dVSUK9z/qEAXlubQhOaO5gapebxSdLEZLiQ3O/YaSOPw0yhhaMCakM5gq9Fa3xMSky6M9Nb4E/6k+PiJS/Diq2nDcFNgY+7IxuiVpHVx2ZW3mx1bQ+xqUezmbg5ySuDO3JyrTRdXOfCnE9NRHJwN0ppjvNVdLDG6KOm7MXtQ9UREXejFVBf21ar88IgTvXU2sLK3Vu3w88ApX6/gxBEDNzhs+RLn5WmOIz/1hm1uwOQvhhqZ8y0+n2zZyMVRXPjOm4tDzIvtnI/RGjxiXiw1LZd4pV/G2w+5saHHFTaBYV1t1K/8uh7YWTe8wqZPYIkTp/a5fYE7X+27KXuA7p2huM6cw1NLHAw4rRcLB/HaM/bxoZMXXzYGqY7mbPUjO3zU0Lk4hnrw95GafPgUI0z28jPiGG/xcIPbR0Nq157yVVNY+oTgRA+jfNmZe1Ak9OzKjR0cHAldOOXJP1zHcsyWX/FwEUve1vhWF8cwxVM3a4QdPD7W9ApeBNfwzcNxDYbHJn+26ql+nfPDnR2dWqptc2tJnMzZ4ApbrOo39ys9G3jsxM02XnzKqXwcDflPPtb0G57lCCeRO/x4hNELC3bWjpTzih0Z5Qr7PypQQ6Ww0ZpB42okc+eawwWpgby1bF2DEhdHF4EnNmw0XM0btoZ1MfKl4x++WHzc7ODjQC+2wc4g5uJoXGtywG/GY9OczTx388dZHHZi0xM6HPjQuaE6h89OngQ/6/Jhh6s1OVqvduJ4G7YHNb70JAw6NzACJ65wiTkcOTsSOce5OR2+5eSoRkRtzcPIv4venLCXQ+u4GuZuKnTpl8P2o5qYy5vexyXiTVz5Enhs6IljN6ds5MYmnnEwd+6Iq99I4Ks32ZP6prp5AHHOz5GvG2376eOHeomNQdgRc/tcTfANJxt6PNiWt2Pn1u0PP8LPmLGc60l2zu1ZMeVkb/02TBhsiikXseShhubwwyoevHqaLg584wVXLXERq55kQ2fA0dftczzoisXeujjtCb/isKM3WuPTvus3vubVu9jLYfthXT5s4wAjrmrBH0/XmfjiOsIqLl/XoDXn/KqNuXryYaMu7KyJHxZ79fekHm/CBhY7nKy7BvlYI/aZrzlc9mpL5MWPvSPJtnuPtXzpitc9xRrBhcgn8YRQ/fITXxxzdr4TIx/4cO2jerKr5niYG+n4h6FeYsOzNmPEQ13wlWd1rYbi8rWH1tLzrSbO6VzrbPMR6yj5VD1psTEaUfEcbbgxpZvsvRTVBiQ1TZvvaBPhFIONzb8X4R8WDHw1HhE3THOYdBqFLu6O1uSrwYm19DBx1FRuHPil75g/X99HUR9rYVhPcOrVFyx21tjW0GJZDyMcvOVh3gUWrrVZN774hls9xOy8WrEldLg052terH3d1J7gm8iB0MFx5OfmYl5PFYNt+bQ/+acrB/ngAw9udWNH3HS7uZ+tnGGztb9iugmpkzW4pCP9HFPnvPzlW63hqJsjX8fO4VpLD4NYx9XNXb1ws+a8+Ozk102Vjo1R3s7pq7m5+uKJHztzfR03uJ2zc96NP3z807EnuM59Pls9w+JH4MglfxgGvTj1UXrc6tFqVE9WX7jhyAcOHUw+1a441q3h69wg/Dp3NMeDwCXm2cCrbmyT9ObqYbQf1sKMlwez/PN1rAZ81a3axFN8+VmffR9vugRetdljp4NRn/AtjifAzvnjjK/Y5upMD8Ngp2+dJ7PuxZIPgSFPg29iPZz8p569B3l4+ePuvP6ggwGLmGfvSNyL6y9x9Js48pSb8/Ts82Mrljn81nEwd7TG3xEenCT75mLhbZSnGPkXq2u9/UkfzmUe7+0R9jIjXjKWok1RLM1aYR3nRtUo1m3QfpPaBJhszPnAheM4N6bYbI17lRmXH841lQbVLBpKTG97+sy2mxk9fzZ88PH2Nb3mojfiDt9nnz6XpHez8mxdTDFcQOz/detvKhSXXnxNLZa3pX1uLE5cPMnhy0ZtcHVsiE3v6IbgCAdvceHDsO5BGWe5ertRTF+Mk6t3Ytjg5piNGxUsczHlZw5THEcXlPXi0MPMpneA1NHAQRxC5zPh/p6FXAyCP/GZML9qkh5/o/1hrwZyVn88xBHP/tkXNyt2clR/OvzZs+HPTq64yUNu4qi9PbYXMMS1Rm8NnjrBpINhTawwzOULF0Z14sOGiOFzbpj42Cs5kXCssbE/cqz2YrY/vn8j3/JRNzhs4gaDvnzi3f7o6+pcXjDwYIOH7+jAFvE2ogUAAEAASURBVJetHOHQw1ZbdvqvJ/9qS+SoPnKu1riJoZYwDZj6jcCsbuzozeslMYzqhisbHNVeTrh48INrPa546wO54ga/fORWPr7PIIb9CQPv9hAGLL0ltvNqJDau1VZsNbCHMMQluMpZHDZhFMdc/+ElriEGLPbiqj2cuMOd14a5OuODK24w2BCY1V4sfWLwURvn4uHZtQCjnOkM8fF1LXsHkF6+YtEZam7PYKtzGNUFFxj6Wg34EGtiqJs+iK/7RXtID9/1gicMdYUjDl05w4VR3eQDVxxDbetPdnDYODfg4U/UVT7W+TmXM17yEVMfwMDX3GBrEDVh491IfI+WB/5JSwWy6ZqnBwUbq4A2z0aa15zWiI2uWdg2d2xkZ6P5aR4+7A3n8Nmb0zu/m7Az+GqYGtJ5fOWigTSEi85bhvLQJOLWWBpNk7vYNBc9PLaaFZ4nG25U3iLFz4XBD4bcxPHlL2/z9QBBX2648mfjvAsfjlhwccIVnlF+9GqjyeGxcdHgqqZyq6Z8zMXKpjUYfGDQu2g96LmZ4QoDdxebuThi07vg4PKVMy504eBvrv4ElvrJrxuZnF3k1tpjnDwoFpuvPsQZ/24WMHDHjR4/vvR86XGyRtTFPhI2ztnYJ/mI74GUuNHJSX5sylccD15qIpfyxU09WoMpnjh81I140LSPYqubOHz1ml+H9Yf/5COu9Wogb3X1ZU/9hA+Mboy4iuNJcj0qH/xgiEnU2helPWGMqzV1wg1nfY03HuKKIR8xXD/2Shxr6mDgAoeNWM57Mt41x4+ODUx1JGrAxhocevnhrvbqYI4vDBzZw2p/4OBvzk8Ps4cHwxM1PPWLPrFuXo3m/tgXccqvfGB4V1St+Bti4E/0rD1gr3b0uMjHgGmfxa0mrjf2etTAo7rAUBN8ndszddUH5nCINTWxVl/DsHfqJkexuzbUUxy1soY/DHzxrC9g8KuvxWUvf4K72vIXxzocdcNFfJhyvnbt2pqrh5zkTE9cc3DEkRMMA5794qNn5YYfUWf7JA6+aqTfnMuXHg+5wpSraweWuOqvZub1E6540IsrV7iuH/nBUgPc8IdLH6a4bMVi5/6nD81hw5QDn+5vzenlghccNupfjo7i0x0hD/yTlopv022IQtpADWGDjeaKSWpUvtbY2ARzxSaO/Cp8c7atZWfzrWnc/BfIHX6w42c4N2C35twgmk4+dPGlcy6uc/xJ+vDp2PDvxgHHGtz8+apdOGyIGsSNPb01+mLAMBermsXPkbCNGy5GApdkC0Mc9QyXvnNHNvxgmifFNRcjrsV2NMpdDGJNX8Ca+dDBsW7Igx6uc0Pd3Dyck9bZ42PeTU+M8iwOOzzYtMZHDHP2jvSzx8qNLRs87TGb4lZnNkTe8YKZxMtatQkXViNebmDEOrEeHnznuDiaT8m2mk2MYpa7PmgNjnNH++Uc14tyFA8uHPvTPsfNergwegAsT/5sG2yydyy+czZk2pizyV8dDFzbNzb852gP2ZDiwLFHbNWEHV368Nk57z7I3hyeoznp+pprbOLmaP/EyccaEZOfQU/ULTs82eDCh53zuLL3ZKD+gFFctmHBIcUJRxyjGM756yfH+BUbRn3iSE9w6hg3fWBdbMcZaxlvP2DgyMeRnWHuqLblkz/f4lrTj/JxnpQffLk40heD3jlujuoWF3GzcyR0bMIV3zlxXmx2U+aeymPeU9ixh5M/ezbmrU28yz7/VPxxOReAJyyeRSuyZ+bOPYNVXEX2TFtDehbqmaJzG2fdM8U2SsN5lkmsGW0GbD6awrN6+G2So1dP8O9V+Lz//vsnb7311snLL7+8eFqDj3eNIT+xPBMmmpYOH0dzz5A9W8avdTjw5GCdnbxJ+Gty6wcbza9e+0ZmAsuz+57ciGNMURd2Ljq1TGZO6s9PoyfihsW2PHCPkzXYuPXqxD5XJ/70hI+eMNSFlB87GOrhlZN3qPjBFK/c4fLRT161Fscx4SeGurYeBzbOxROnB3prYpQvO69UYBhznU49rNWn7SHdrBtcOZF97fnjp9/51Ets4Rs4Oeo3tvjCZG/8H3v38qrZVfRx/Hl5/wtHJzExd9MxRg3iBbxEhQwcOJDgzKHgxKGggiA6FEQEBQcqIl4iiqKiaa+YaOfmHR2cP+V9Pqv7213Znlx8OTtgOAXr7L1XVf3qV7Vq7efaT9O7Vid10QfqRWbt2MDRk16ROiczr3DglrM5Ina11G+4Fpt9Yk5dPQB0k08Xlms2YrAJd9rJFzd49GI4yrF5tSc90PLpwal82TsXhzivbnD4GLiUDx/n1ca1NdKz/K3n1MOzf/DgM/PpnI2c1Q2G+XTxsjbdL5tzJHGGMZ/wwTLEtaa4Wnf5zpybExOGHoHjmj+xZ/i4Zk/XAx/cmZsaiGedqwWO5mGzda62c4/BhksPc77rYB6mo0HYqIt3ieCXa3pzas9v3nf4Tr561mMBbjCMbGDgwb7+oRODLj69+9Q9svxhlTcc9tWNDoa45unNFYefGoqduF+zcw8k7Pkm4hrzftL6sDVce7fGu6rOrdHECOu8jjde7p4X4suMo6AKpFndWDxpcKMkFofeE4PPf/7zhw9+8IOH97///dcL+swzzxweffTRw89//vPD6enpKvbrXve6w8c+9rHD/fffv24ucCyMBbfJNMRTTz11+NrXvna4fPnyWizx/Prk+973vsOHP/zhZcPvhQQvDWaRnSdyEYOYpzenEchsypqG3nniusGeznUxHeG1qdi4Nm/jq1u5wswfBlvj+SQebKfAlwvsjnDaQB35zLznJsu3GGzLq5q5pg+DDRFz5nx19mpu6eEbk3t4bPBNJ4ZrR9jikfzzy6aj+eKEYU5/4SffYnR0g3djYsNHrnTsYRHxxcCFTBx2dM8n9AS2UQ7m4MHKJhzz8YoHTmHk61hucQ2DjrieNbk6e/WvvGCScnbNp1i4xI+Nwc+A66bsphs/vuz549YTrvJm55wNjImd3+xLeyZ+fAm/6uZczHDp22dsWjPYznsBMh/8+ZBq0TnMYtKJ5ci3oxhzr7OP08SRM57W1f0Ux+pGV33yYdsQKy7uHearG/skrnSzL8zHH1+iFmHGDe+e5GbHNt7xpZvcnItH4jr5mTPYOMY/vvziQhfGrEnY9FPyMzd1xTSfTU/m5F4u7JLsHJuPjzWuhxxxywYevbmzhJ3asiEwDX7m4bGhz6Yecqy2esb64LeXnJ3BXtF2wG1RFLXP8nwGZ/Et0He+853Dxz/+8fW59vyM1nczvvSlL60nHo888sj6QaBf/epXi6EnOI8//vh6NwU+HBsx+fKXv7x+8O2jH/3o4Xe/+93hK1/5ylqoz372s+tJzGzMfLZHmBZ2Nkfn2bIx55W+H6Xq5piePxsN48eK3OzCZaMmNq/G80wYRpuBnh98do7//Oc/r2OYI9V3XRz//P3vf1/vtjSPkxskga3GXl2ZZ2PU3JrdvM9r5VR+/MQn7OF5tWLwbQPQyQdvnwn7rgId3G7SMGB5BeFzfb0APwx65+aqiV6B6yaBk5hxhiuWnMTnm16NXMtHHHoiPhsxcHN9enxSbH3Yh8G22ssVhldyxXE0PIDAkq+8+LQ+MNi4psPVK3UxzNcz8nKu7vKGR+JKj6vaepU39xA7WIQd/L/97W/rXFw+jrAMNubkjJO6wiZ4xcUPUuHEt5rwd06c60kvRpyrKVzHfPzwIr25sB3p7VlPWGDI+SzBDWZryIa/eHLWF3qA3hqZM+AT/OXmqPb6X37p2YRn/emriRgkTDng6Uf3cOrmHxe25u1jayQO7KS84bm/yV0NcDGXWHt9AENuJBxH74qYV1tH/mJNkTN/322yN1ofMeNhXeQrb7nhUN+pu2HvqSs+dDOOc0O/qb+9wQcnWHRiORdXLPWxZunxZANDTdQ3LvKJtyNfPQkrHmzpiHMc1CWu+bkWE4Z+g+E6fuWNDxt1w4UNoWfrxYn+oFe3MPiJT+Y90D7FIb70zuHBp8eFj3mxZz5iqX19zJ8Nse583XfY4JBvejZqorbWEv/JZQGd85/nduI5g78ccIpmKKYF1pzemvME5CMf+cjhJz/5yeH2229fhfTbEuws5rPPPrsW5+1vf/vh4YcfXg8M3i2544471oOdwtvwFt+itLn9IqymvXTp0uG+++5bbyWenJwcPvCBD6xFvXLlyrJ/sdw16Bzi4VYeNXNN75qN67Ps6NRhq8ejOJouG3OkOPwNNwV26fNdxsc/mj+M5tjAMfgasEhcHQnfMFzzLXbXWxvz1cV59nE0R+LgHMbkwWfqXaff4sTZPBxja9O1o3wM541tLPHSxdWRwNdr1Z4tmfazruandL3NmU1YnbOJi7lZV9dTqo+5auJcPDqcuzY3cc2LJaf4zSPbxgI5/qHPxpwaTv/s5nHWbfp27oHfjRTfRFySTf3YNd18sIpn+vzVhJhPhzNp/dnQ8cmG3nm54aZW5nDBd8qsvfkt1rQtVr3geo7my2muMc7Zmk9nLmHTgye9HOKOZ/lnT2eIR9eDNz1cc/mU1xYnfdz4bufo1K6eTF+cuLZPw5ixxN/mU+0d6eUihvPnk9Y1PW7T3rm56hKX7OGfVXt6PKbAMuRr0M941cGckU3zfCcP2NmGgwsbwt4THKM+WIrjn7iZDz/deR7/95NHOU/AlxtLYYmC2RCaUkF/9rOfrVcMb3jDG9ZN4M9//vN6onHXXXctG68UPQG5+eabD+9617uu39QU/Kc//enh1a9+9fonXF7lWjADvp9j/9a3vnV497vffXjjG9+4PtvsxvnVr3718JrXvOZw5513rtgvpRaeUXuXBF4NWHPxr6k0zvwctbxrLHn3XRxzYWieMNwMcZVjfvSeWbepxXBO2CQ1qHp4UqgefB3h16QeJPoc3HxcnBPXOLARpxiOxWBr48NyzK8jvbjhmJ+xYKXPxhyOhnODj6FuzcMqlzBn7enzb5Pi2Gf29OE6kmJ5J9A5SQejOGrfq+s4sPdqyPqaE0duauXIn43ebA1htIaw2bB3zodeXYphLl648WUTF3Ns48wWj/rRNXzHieNcr/CtVp3D0o9iOGfbcdroN4Nk47z8W1++/JL4yC2basIGVjXhi0dPbuCYI9XGdXzp1ZvOPCzn9ay1kq85Qt+xXgkXBxJ38/jqSRjm+YfBFsasiTkyeTlXey+2+JZPePjrR1zTsROzdzTYWmNiPn258aXHRW3p8YeXjXl1q39hznVg71rO8oJBihWm9an3q3m1Y2PAYeP+P23EFB9PfJ2XD7tsHfmzC3N75MsG3+K3luI458+Gb7l0rOeyEZMfcd4+Nmd9xEnCc7+ubmqrboQ/mZz5s5m6ec62nMSmM9QHB/r2Bux8s6N3zsZ3qPilY7+HXM1yD+SXGVPxiAXUvA888MB6B+XBBx9cXzKitwgWho23NPtYoCZWcE9qLLS3YL1rw6+FsRjeKnNkIw6doxuERvSRhBiwWnjHBAeDOGpi9sVxnMKmGPmK3zlb+N7Ga/PMtwCzEyPbYqSDFwdH8wQ3wzUfOtfh82uESZd/Rz5T73pbH2tB2NHNuHDix4benNgJv+zoXRezWK7hht35xAlDPOLa29xqm5grhnMD/86rU/Ed6cw7up4jfvCdTxtz+sscvsXl7zrsrovNL5mx+Mw1CqO4fNSDT3zFTpzHlw3p7frimGMDx5GEV2zzHlyScIvFng17vR1OWPT5T13n9MS6sJMLXfNwOzefHx/ncmrNXeOlVnDIzG1NHP/AM6ppudCbM8pz+pjL1jEcNtvrdDg5T1zDT4pVb4dP79wor6mDKW+61r847DoPpyN7sYrHTt+qvVEMdlPMG8Wj45v9No982bMznLNzjjMOnVtneqN+yY/tNkc4zYk1cyqmI4FTrDVx/MNXnGzMO4dL+JSvI/u415Mwm+drsDWmDb9wYdPDJ/zjMI+w+YTHDibJt/O40seRH4x4ZeOFVX0zcRbwOf+58Z7pOQO/nHCKpJDdZDzr82RFgX0uSOec2EgWoM9hPWFJB4dvC8uejr0nKfQ+WuqcrsGnV0dueHzMefLjHR2ft4qNo6YuhnduPCh6x8V/Rw+f3hMr3Nyw+7zXNQ7mNBKuhs+W/SddeHmGX5NpLDHNe7KFq2fvnnk7Fweeazf3PreUB55wYIiLj1ri6V/S9C9yvCqD4Ukb8dkzEceTOHHkhBdcTwSrhW/pw5WPAaP8eqIgVhjywFV9q4lzNl3jasinz+z96JE64Woehri4+E/92HsFVk+Ip26wbcbT43cz5MPHNQxc5OdcPurkd3TKR+3EkbceYOOVSP9SqXdPYLhx4MGXDR94auDoW/l9jwEvGPjC1Ed86mlrJC7hK451xk2+Pto0T9jRu65uasQOri+YyxMmUQPiiTk+YrKhh8GHvTVUe0Mf4Wp95SNH+Tn3HRDnPrY1L7ZaqAk+vuug3+j1m/VgU52cq4GYeIglTvvLnN6D4VyfwBUDlthEvvi4Zkd8FwBvc2qEq/z878nqILa1j6sa6B+56+vq5pqN+hRH3a1Hex2uONWtPSSWuET/lp+6OJePWsil+wFs3y+wH4ja4a8ueodeHPcD+VU3GPJho9Z+a8T6yRNXPvjS86vv4crP3iau1ddvnaiJfsNdD+MMTx3sMXVUM9fWBRf58KOHW1+LJy5u8OXER91wt16wX/WqV63661FcxMAZdzZqNu8z4oiJmx6Q98nJyYqNl1jW0sBFDFju1a0Hbs7tQ3rfi1EzXNXNHBw1sk56Vo/iVt3EhsHH2vQdHvb4iyE+rt3L2LiWgx6CIR5c+PWX6343xzwbtcVJLHkSvaJ3qqsjnX6r9jiqPS5q71qt1e22225b190LxNlDXhFPWiqMxXs+UWTNrfk0gIIquCM/5xZeo2sUduboDAsBg42Fp9NMdOYdLbJ5+kSD/vrXvz74eEqz9UBBzwcXDeVBy03KxtJ8Npam0DQeINja+Piyyc+85nStcTQeXvzkqzk1rZsYnuxslOrBVvPKG0454ScPecsLDr0bmRxwg4WLmsjbcBOySelwg92DE5w2fT5qElex5Me3TWxTEhvDeZsPF+skDzc7G0ssmwumjVWd3Exww0NOruWDi9g2ru8ziQFTbvRs5auO4sG2nvzUUH7qpra40/MTG391l6cHTdeEjfxwwdOaywFX9SGwxBRLTnKWn7g4yYUtDBz0ahzd8PngIRe41qQndnLEqRt36yEfPvIUF751xk3/8TEIPMMNTmyc8CPVGoa6iKOn6NVFTQgdzubVQXyx1Ub+7HBXf5jm+bi2PnpB7eWDgxg4W084agSXDa76io+Br9jqo3701sccHDbNeYJYXDo1EgcPtQtXTHzF5Q/Xgwq9PYkje/mqqzXF3XrB1MNs6c3XG85hqQ9cPNW29dBP+MkFVxytS2vFD1cDpjjxVwf2bOWrdniqvRj08ipn/SY/Twz0GK5yEptYN1zM2U/O5aeuchafTg5yEhs+O3kYcNWN3gO//sNd7+Bj7dmoNa7s4OOLv3wNexovNo7s6eUKU2xc+LNRezzwwc+1vtd38PSxuOLgYk4t2MOVHxz25uoD8VzjIBa9/MSXj7Vgg6/6qD299VBPa26+unqyJL61MKcebNnVb2wIu+4H7FxbM9zFbE+Fo0/dq6yD/pQTH/j442xOT+Itx2qLI4GrTupn7CH/9U9aNMILSXoFVtAa1iJrdjc1uuwc3STZWVSFZ2sh8netodgQPq67gWgQmOS1r33t4d57713nxYApNrzLly8fvve97x3e/OY3ryb2rgD8/DWPIZYHHgJfs7DTPBpGo8KzcczxEY+NeG48fOjZy8c1n641M18bhw8bGOY0rKYOG765W2655Xpu1QR3GBo83ubEER8XvNiIL44NTEfw6oZiLcSRO1vx2XqwLy/YeLRGrr1iMawvX378YYnjXL444OPohi42XHbygeHmyYaPL2rTE9ds4Dj2RMARB3byf+tb37r+RYGbvbVj69dk2cCoj3DUQ+rEVy+YswZ333334fT4jo9YOMHwRXBHXNnIwQ1XftaHiEPo1Qw+bPlYH3Z8nOMCA77znoDUz9YMV/xwI2oLr35gI5Z5DxQ9YIvHF1fYOMoFtnqZc07kLC/fDYMnB/6etCf01srgJz7M3hXIDpa9Jnc24vDVQ/Ig8rfXcRNHPq2Ba3XgC8s5wZ2PmNZR3fCDzQdvR7XIRu3VVhz+99xzz+pPtjDkwsaTD+uBh34jfLKh59Naik2Xz9ve9rbDn/70p9Uz/Oi98wGPnSNe+BlqUm3rN731j3/8Y62z+ram7VX1Ma+2eMAh4rAl1tV3A9nKF2c6PtVebeTjiCc93HpEPeHoHfkZOLDFVT7ZuGewheVjfj5sHMW2XrDxVZftXtezcPGRT/2CCwz3Enhw2MihJwjyxR0mu/aaOM5xxtO1+wCuYsDgJ5YnD+L7aoP1sybiWC8YnkDID5YcfB8TN5wMvSmGHPk41qPq7/4mTnrr4NxecCTuVVNwpHOEIZ4exlkM+GorPpG/c7q95L/+ScssjIJOUVhDYyu8xvMs0Y3UTddCmLPQiq3Z6T0zZu+6xYFh+KKtxvPsU3NqIgsEQ1N5hWHR+GkuR9dtLvzwDNu8jUgsvkH4EXaaRGPFVaMbYrLjX9MVk57Qs9PkdOLhO2Oxw1Gc9ObkOYWfjWLeOeyO+OHqQYPgWjyxEza48WuIbSTwXVsTOK6rERvc5USHbzbsbERx+dtkYpmH5YYgJuGDf5sxrtZmYtOLPXurujsa3ZAX8LU/8OcD48nJydrgeOCPt/hxnTc/vnCrCc6eAHjwNsePjVdR1oywwUMf0GeDtyEOnbWA7Vqt6h3+5q1P9cWVb+tHr5Z6for5bOCKre5uorAI3IQ+Hm6ixF5SE/bq5omEm6x/+YdbNcEn/jA9KCb4wi6meVwN/gk8sRJrbEzRK4lc4BYbP7Xko4ZETAM3tri0J8V2rXbWC05SX/PDSc4GUUuY+BK4BG5+bOKhZnTmPOlwH1NncQl/A958clfsyct90L2OreHBSQ5q2VriKf9qGbZrHPQjbvxhqwObGUed2dCpK996STziOozWXv7xghcOfL1Er3Zw5Y+r8/YUXOcwCAw85MxOHDojznjEjQ9+dDg7GmL6mITAyBcHNXE0wmYjb09ieuLo3JOucNk4b9/xrSZ0+Br1mziu9a2cZr1bD+sGxx4tjnxmD9NXR/NT9AM/enXEWcz6gW4vubF79oqwM26L7zgXp4bRNJrY22I2aq+G2LPxRMPQSL0NZhE8iHiWC1MTOGouixymhbLQcDyAeFv21ltvXRvcAtrcGocvGwtp0LkWD6YnUd4eJGJZeHocnXtL0tuB5vAkxXWtgf74xz+uufDh8nUkMHprs/iOckl8/txbotnQZSMPP8gXF7p4ylUsn+fKBT/cqpU1cG7ev5YSJ/91cvwjJr316MljGyJbGHjA88rEtThy5W9zGW7gPnLDhX0Cnx1RN2uGNxs6NYdpHeSGi1c94ZuPAww+3pYVR0zYBt8e7MxXM3Ho2IglP3j+NZva9Ra2dTRP8PNgR69u4fegAU8uepzeg5W5eoVOLDWTr3XGI350xBxbT5C8JU/oYOFQbj6G9DtGbAmeBjsYhjyKw9egx8FeYY+ndbaP5Fss62efkSeffHLZ06U3303U7wapPy5qKWc8E+v2+9//fvU+XgQP68hHbPl6W1zOeNqXBMf2OBvDnF7nb+3xEJOPfrMGrs3HQ25E3mqnF/jCYCMmXPmpyRNPPLG45becj3/Y8GEjjmux4sSeztFPPngQE2fGUgP56wP50DXnHJajV/Zqbx1di+OBsnXEAwf5sCH482dDnNNb4+KYVxt9wA6G9VN79uIQdXFuTdVNbeHgqm/pcaCXr1zsIT7ytufEZCdf6yhnGM3RG/S4O//DH/6weMGs3/Ai9NbOO1B6J654sGGv355++umVH67m2dafYsOQr7jFt5fh4Im/rxPI2RxRKxjs4br2PUb1xRUX2CRe7o/0ahNOa1Tf0vlepfscHDFwFoOYd0/x2IEbzrDsARhErf2ECH/c2Rh7yY27+V4RXkZcCzLFdYX0rF/TWhRz3pq1Md18/QCdItvwfnBOA3nHxLNIC6gJwvKkxKs7v4rrAdyG1cT82PlF3T5G0UQWmK8hhjnxNYVXB679GJG3JunpNIO4dB3ThcXfOaHTUHzNOeLSdRjwiGt2E8P8nAubrZG42YQjrvzSu4Hw64aUjzjVULO75tvIrviu2eAPu5ugOZtWfHHFcUz4N/ixTR83vuISNq7pYPMl4lY7825Ejo1iuA63GvAX0xAHdzae1LDhQ5yXV3jzyFdcwodO77pB8ONvLp2jOXHl5Dxf/SQftSds+JI4iMfHcG4ksKuJdWSj9vIi29iu2fVg1g1STD4edDrHlW0jXnBxw8Oc4bz86Aku5hwJmx4IXIudTzb4ddOlx0l+8bbvCW644lbfOWeHT8dss5nX1RE+X0fxOoeBV3Zydh8Ke8sdp20f8DfgetCoho7xbf1wIx6MDHhEPDad83VP2fabeaM6b9eofGDh1JMH8/mIof74Vgs8DcKvWjrnVx2WwfFPPOAapF52Dr+ciw0DVj6tgRjpxNUT8Al7o3hnXauheQITFkzCDx4+YYhvDdk551O89ob9RdLJBc68xhUGX/FdF7fc2aux6zhml199josYjnSw6MRwhGG+Ac88PE8+STbrYqc/V7tkJ/CXG1aRFZR0tGgKqbDEgii0d1ze8pa3rGeh3/jGN9arGz5uGA899ND17xN49u53Wzzo+P+BvNrwQ3Lf/va3D1//+tcPP/7xj9fm9mz0Qx/60PrMUCwxDZxqKM0jfs0gXpvW0aYzh3N2jt7So69Jalz5wHLdu0LmCBzxw4EBfzYlO/4GOzEM5wmcBJ4nWjZgEhcYhJ6/OKQcHbPpLcUZJ9uOcA3iRrwVHMTCaW4o5+KYl7O1MKpHmOzE92SWbmLwN2eox/Zjs7iwgyGOnKqtGOXq3Kb30U5xzOHnmp1hTixz1rnYdNnBkHf1p4PTjas+MbetLRtzvVp2zU5cUlxzvVpSE3Zs+GbjWt3MxZVuYmVDHxc28B17Itjalied89ZD7ZuLA77ZeEdGTmpH2FTH9qEYzbGBZ3Ru3TxYxDMs+uasL+6knHAo/9mP5oxixlVMccyra3HghoWLj8zUrxpMvnzKl03xy6d95+PvYpRDMVx7kVS/xDcMR7Y33XTT+kiiB1K5x1Vs/r0IZG/ALm/2al/t5GNkVw+qHb+ZL4x4lTO74lST8hdDTjBg4cdGDOK89VsTxz/s4BF6Pn18B5fkk52cnTfvCIfoaRytn3n327jwKV97p3t9OGHi4Vw+8nZO4KRzzU/v48wG3+ruWh3oil9t8622+gUOPPulurHji4e4rVE5mHMuFh85FzeuMPaQ//ofl5tFUTTFJI5GTe1Jih+a87GPhrEI3lEx7x0XD/q+IOWfSvsyUu+WeLXh7UnN6v8jgqmxPWDy6fsxr3/96w/vfe97F5b4mkBsnCxiixu/OHpb2tt873nPe5aNefYtvKOmaMwcw4BJL6fyNTdj0cOq+fgmfIrXTTWd48TUqHLv5licbhbFoE/nSB93XOjbsOkd+ZNp47ybY5h8bVK65iYOvSFmD0jOy1OMuNLHDUZiLhw2JDvn1c15N2bnMMqjm0V808Wjm4Abhhv85Cq3OMOhs36w+Itfjq7Vw7HRuuEUDhu1Z4OLGDi4Jo7ZFIfvzNs5nc/Yt74w6AmuhjiGHONMD6O60edHl+BazuGkY0+vLrAIm3LpSYujnpWXOuJQLLYNtYADg515dgZdPVuMdK75sWngEhY9W3g4GOmKw56wJe5N+cw4xVI3sbIpJ7jO9ZJ4rqc/bBh07mmO7IlzQm9d6cvZPDt4hK34amt9nKfPPxtc5ZyYx4lkA7dhHsYU/nNvlEM2cHBlR4eL+zyJsyOucMqZbfWJC77ycm2wMcIqjut0MNSMLi5T1zrTEfWafW2ODmc8YXlyCg82LJzZOJqrJrDyL2bXbAx+dHjAL2e+s5fyL4Zr9mrmnHScNRTDkx+82WezHM75zyvqnZazamNRfJnPx0FJC+jVSP8KwiJa0BqgRaX3Crd5GJ5V+s8R4RgJH4uVrQVszqImbCxswsazdHMaQePC7doTJ3O9CnDOp+awwbyd6CaTj1wmFxhixIO+phMLnicGfNg44h+ODdZbmuK7zgaOczh0zg04dPjB0fjENcE1H9w8sPBj25MUtYThbWZHcXGVLx96c66rST64sIFn86tBvBzZm8ML1/LFqZrgKnY3XjZ40MNw7rNjNvDMJWzy9VZ8NzQ29Qh++HtibL4bKlz8YZjDA1c184DE3xyb6gpLPD56AQYbuPKrruZhEP4GbtVN7dlYD1hqGwYfNYBrEHmLTWCwhQkHj3mNRzb5uzmLwx5HNgYM+TinpxMbXv2Hm7lqMPVqFSas4jmWD2w2RnHrCzzrt/qIn1jhxq31clTLcq4muOCAL0w542FOHHpx45IdG4MerhroFeuntiRubNRJn8BpP/HHi95w3kdDcHA1N2uHFxxcs6mG9gIeOIqtBvzxZ0MnpzDNF7t+cg2bPa6u1SQMeZkj+OPGt1jmumaDS3tNPrizqUY44eNoEHrx2MMyD8eTcXNTLx+CaznzwYsf+3zEZq9P4PMR23oQ6+c6TP5ihVFNrDcMdWADR83EZW8NZ8/yI/UkG8N6wYHRmm5ri4shxqxJXPCFQcqPPVv1oHcO15HIZw95RT1psZhbUcQWKF3F79pRgWuirjtucV1v57J1TCZecx1bWItdA2ouDaBR+LpZ0Pmimg3ZZuqGUzPaBL4XI6/eemQvhk2r+WFoNufGjMNGzNPT0/WErHeZuim5mdgIvmzoe0HenXINR5PD7Qbpi25y8gQLF/x7QO4m5Qua1qR/aUWPL/7q6iM6XxCDz4bEt2/Q+zgOH09I2fWl3D62UCM2cjAHWww3mWrC35dbfU/Ju2bykI/aq21c1LYHCXhqJRc2fHwZVM7m5VVv6Ckx1QZ/Nw06IzvxcPPFPE+QT05Orr/Vih8uag1b3fDoX2iJbVgva+1zZXWQH27i+V6JeNZDLF/uYysOXLVXEwO2a3WTj7rwNYevPjBvbXzBzyur1hhX8eSqNnj4rpd3Nwke9ERO6uI/BoSBh2FOnviLq9Zq658+w3VtsKUnvtSNl5qYUw8cvVPBTj/qaz2Ll9hs1EC+fHzJEF8+eom/nNlU274U6Z/0wmAvn/Yke3Uh4opVTdjko7bi1DvyZS8uPBj2mHz7Z65yZq+fnNPDsDdwVVtc1a2e8+6tfwkjP+tuiNMayqe64QqXDR7WGi/rgwPucNo/bNi3B8WOn9rS8YOHq/62Po50cJzD1PdythbmiDkc9Jb89DUfLxatB27uEXJVB/FxsdZqLc/2jtxgWC82cqbH1z3C/Uns1suXUmGyEdO+pWMDB4bYaosvGzmxx9c5DHp1s6/EIWIS+eHnXX+xxGif+ogL12ovNj85w+n+xce79HSGGrTH1Elt1ENfwrQe1gaGPOQDUz7m8DVXz1YTOusjN7XXo2zkrpb4WJ/T4x6zN6xb+xyHPeQV9aRljwLtjanZLLwGssiaXkPa0HQazOa3uVxrCDaO3WDp2LVR4cDjZ94DliM7jetI72iziUXy0+iw2eCGD4GniV2bJzYtu26GuMHV9G6iOBfLHB5sNLeja1iGuLjEW47O6ZzDEq864CsfsWGZt5mat4nFNsTB25CzQWDDMK9+7NwEzMdVPvRwcaRz7obi3Ped+HZD4E/v5iO2B3+8uvnKXXx8xaBzY+DjJtaNlY18xRGf8IGpHtWiOpYHP5zLma0nBzDYiENHyt+12sNi47wayNkNGI/m2dQn8Pmx1zetIR7mraEhLg5itSZ4qht8NrDMORfDuZwJPzHgmyuuc/npNyKG9fDAzwYOvLDEJviTuLDNzrmBG96k2uMhL3o9TW8t4FlbceQuLmznesJ5efHXH+zlwye9c3k6wnVUn2zo4IjXetDhJw5eOMGr/rjgYRA1gsmGLTux9KJ5evNybc1g4Cs2W9d0MMQncNRM7eNrnk945l3DgsGn/ORm3+ojtZULfb3Wk2T+pDWGCQOeOPVJcatF61IPqRlfcfQMfz785egINzs80qsNPzZyEZe4xtng55odXyIeX5zEcAwnfDHNhaHO/OCJU15scFYvR3Z6QJ7lbN6QX4ITfbk7GtZObeDJyZxYznElfPF3FA9H1/yIY7VYE+f853+ORbh6Rzhn4Au4l1aBxx577PCDH/zg8JnPfGY9KGy9LE/Na4MSDaIpagzXGopeE2lYjVNzaUA4bpJu7nQwDec2CNHYmjN/uPzMEc0ZhhsKYaP5YRgw8Krp2cBgA8ewCcyxKbbNIS4Jk42bKJ7s4oNzm7iaLMfxBx4u4noXJYFZ3ejcIL0SIfAN+EZzXon3ipsvjIT/N7/5zWWvtm6qaiNPHKwBH/xxJtWXThz18I6CVzs+xuxdA/xmHb3Cc93NHL76OMLHq/r3hJGOT3nrEzlu62au3MTlx0bt6eBXNzdWfdAr/WqW3pGf2ngSJk9SHznHxw3SDTZsPoQdvXrh4klc60FfLs7lS1dN6RLzrr2aVLNw8BUj3uLgCMPgw7f1cd4NG055ioNzcayj61lbdWQvnlyM+oM/DvRh2mP6rXcYi0EfJ/XXZzCLjyve1homDH3PxzWJp3MPYOoBY0q5m+sVNkz4cJyLyU++uMinJ4z8CVs2s2fN08+6smtf6AXX8MVJ1IRPdSt+epjqXK/Aqx/gEf7WUAxPvtUTzqw9DDmpLZ2hZvJgJ44Y5u27WU/6RE30tBz44mCYI+LgiIc5uPzZOML1Lomato/pZjzn8mGvLgl+YtLLhR+u5og6lI9rtcXFvSuZ9YNh4KGm8B0T8WF4J9+/qpVL+dDtIVfvzHsgX2D+RxWYC2zRSUcNWMNqKMLe5rEBSE2pSc072hCGa/Ztmuw1X37NTR5iTr1NaKPNOfaubYYw2PE1hx8bfjgRcQ02ydwI5g1+4bMzJ5a5NodjNWEj17iIaWTjyLe64eM6P+fVKK50cTMHg4SFk/h0bohuIOK7oaiDB201cCNz3bso7PlWTxj85GdM3Qq4+UM/eVGbw98RPyMbD+7w6Qw1cANKsq8GuBI8YZrnzw+/9OaqBRv2zbEl/MNgYyT4dV3u6Vzzgw8TNnGtXo54qCEM8czJL0xHMdjBI+nYETE6p+t8zs/Y7Tm+YuJGxDBwqLbVn391iwcfsejCdz192GTPhr6eoUvY4HuW8ClOaxIGruZgz9y3OPznWtDL1Vz1hOXcgOcaL77EtXn5mWfn6Dru9HCJOrumwxeOufqLTX0RB3OTk+uEP2y29QqdawMPD/CkuLCci4s/HpMfHL50cZFT+cGqds6JOHyII70jH+dbmTbiZOOcxM85bq7p4Ll2nFJd5xz77qNbfvxbn3xghIOPex8MNcDX2Ev+vUJ7RbrAPbMCNWuNVSN21EiedRtsNZSNomGIZnKDPD1+pugZryZt08Kowb3q9cq2jUW3bS4fX7CDV3wxOoflc1SvnmwMAx59GxmGgfe22XHn4+MUn+vGTQwCh94zezw80JM2AB0b+dPhQeDGA6a4cvBKUZxs1KzcsvFDT71ah23AMJzzUXtHc7iYJ87l7UbnZuYafjbWpB+J8k6Kz7p9z8P3MLzSZWetDJiui7ECXPtTnT0Rgk/YGnTy52994arfxFIbHB3rJTXkR+RWfD2kbtaQ4MbWqC7ZWGMY9Rsu4qotTLWt3vCNBJ61qSddTz0cuGolnmtDDBJ3363BVW7itm7wEj1bL4kRBr1r+OrmOCU72HqNDXtxzNHjaFQTfYsnfvTsqps+U3/vUiXw0rNnI59yVkfz2cCr9+nEgkGcE9ds4ugahiPujmqPq3lzpJqZ49va0E3scqsmrXFc8FITeGzgwKSXB3FN8FST6jZr65y9muhJNnDtOTnAp3cuBhuxzcXXuWFPeMfNGhJz4fM35OH7a3DTZSsukU/fb8qmXGCqm30ft+V0/BNf8/axHuhJAhv6cMzXA+boqi38bOVisMHFkT5es7Z86IhccMWFjVhyV1dHUv3UU876hb21r8Yw2NN7p4Ve7HwX0A5/zn5qvkOgC8jnVkADWWQNqgk0nCZI5sKzY6Px2DgahB9dNwZ6c9OW3qZ1hMVmxipmN0o24ReLPU6aFI4YrieeuZo+DmGzNcz3oArbNYmPObVRF+fw25DzXBw4/On5wIeTn7nqbKPSz1jw6AkdP+LYYFPtwghH7PxwoO+GgL+bsQ1N/GKkf4XmrWdvxbL3McKMX43DX47HPzjgA9NNozqwsxZuNnCcG3Bw6+icH2HnmhTHkS2BXe3DMF9t6NXeqEZ8nbOHZbBzcxavBzk42zhw8FeP8BzjhEs14p+Um3xnTvThOMcJhmNj6p3zZ4MDm7A7l4sekAf79DiSMOA45+dokOzo5ZtddSpX9tWfjfmJ49w8rjiw1W+OE0NN7OXm5TUFTmvoFTIsc8SRn6Oc2XnCm82MWb85Vqtwyg3XOMKfOfGRD//wHc0bbLNhJ7brxHm54anf2NRv/CdGOePYoCdd17N6cs47Fw8+vuynL73r1id7dukcXeOhLtUtjvDlL0b3HHP05mG7Js6tsdrGfcZyDl8stiS+zrMtH8d4TDy+cAw26m3gk7jmQ49PnGe8bM/jePGk5Tyq+P/A2C7ovHZeU2kCD25tTqFqGM3Bjs635ttos2mcG3SObOE3igPXzclNzKZPb36KL/X6CCQO+BENC8tnn2LVvOaycc7PA7cYRJwp9OzLZatjz8Y7G/Bci23OuTkDvrrZbObLHV522TwfF7bq5SMdnPgRscRIYONgOKdj48kJnua8ooHjuzF994W/mwphv5UZjw6H8sw2P7bWb+YZRzng5qgm2dDzqydcq3t1c822GM6JelWTbOCw6xqmXmjty2Xy1kfisS0G/2nrX0K0PnzTZefjNzWGgR+94Tp7Pas26cJIj4O+d9zq2MDiXw+IbY6tujrWj+xJNb56dfUvfHWb30HgC698snE0py7ZQHEtFr4zRzaJc1zp80/XGvLHI2zHMFqL/PPNJl787a+5xun4wBEHX+d0JBxHda036aa/eX78s6U3Jjc69WqN4ExJ7x4Ji8BQC/gGgalXHKdMW/nouWkDn8QrffN0zg02uKrdtq/jYZ6eXX4w6Ku1+PJ1ZHNWv1UPnPN3xKFrNp6YxGX2ePngYi/Hz9Ha0IsN3z2dNLcudvpz8aRlp8K+GGzNpkmMrjVfzQ1Dg9hosxmcE3ZEw3Vzp+MTRs3cxq8p+YXjnL3G1KBs4hFW9h7QNKn5/PhqfEf+cpl+5uERuu0GiAe7bOAQON3U2MXLzd+mTqpfWGoSTzoYpBhwuzmUb3Ho4LBlU6zyCANenHpF4ibAH3/vrNC7tql90bbf/BFTPH6J3IxyECceMKxhNzJ25uAQ53TVx3Wxw1QHNXHtvPnsypcN3OKH7zoe2YSxSIw//D0A4CRPfuGJR98T7aljYySz9s3xJ/zU2xo5T6a/c08S2RB58zeyw3E+waoP2Hdu/djnA4fIX+y5LtmYj6s5HMTB2bW1Z+O8AUfO1jpsOuIoLhz6mRN9eZkXgy2fcg2HLT2Ms+rGzny1nRjWLV703jEQL5yOYpi3D+RkfvKQOyy6WaNpI47YcOSCLyl+52zorFH8zMWbHb1+o083j2yIXgljcsm22pZnNnzZ0LtH0ucz85s2OLkm4ek3GD0Zr27m8VIH5+aLM+dmLPjqaxBPMDtfE8c/rq2RmKSeEYOIaa8bdIk48cjGMSmvrs/zeCPKeaJeYL1oBSx6w+L3NqpX3jWeJrC5fW5p3qak86qddFPRjD4e6sbLBiYfzaMpw+Cj4eHWmBqXXR8PuaZzc9Corh3F9Vks/xpYbGKDxI2fDSVuuTlqfHF9Ns3fEBfP9LC9Ndpbn2I7N0/YZ8OPHi5u5m2+9OKwoZc3G9z4qK04Pr7pgVENw8DNuXVRux5gcYHBnx7veIldrczTV0M23cDVTK3o1aNa8KFL3xrhDqf1UWtCT8RVF29t+/wfBzZ88GdnPeDKV2xcxGVPz8dQL3XDpfULMx6u2TQPTxw+4qoNHSwDPi44NvCulupPYLCTj8FPv4lrDWHJAUb5+QgObzf5fIqFP0w5w5IvbuZgwTDqN+ew6R2JNYLPPwxc1JpMzPalOf59XAHXnHzZiI1vGHiLgXdrqOesmTqKS2/In06tYRBzfHGVn2s5GbBds8cBF+sVhtqbr7Yw2MALg941jGqvRnKxZ5pzhMNW7fGmx7v9Yg4ObHtKTdjMGpgTs5rQs8fVgCE+wRWeOsmz+I4w4JJqjwfcyTVubHx3o5qIqVYwYImrH62Rf+FnXhzzMHBxDkMMfaIWbODoYzji4K/W5vmwozOXns61gUs8zLM3Jy5/c/WbOHzUTWz5eGyw5taFjl914afXcLav6Z3jw5+fGGzEdR7Xaq8X1NRgQ5zvIa+on/Hfo0B7YVpsjeZHhPzPonffffdqBF9o8gXGmkdj+gKnm7Mf79FEp8cvevknjRpHI/uCmS98wrRRbCwYjubY0PsCrCc+msqX1vhpWGKj+H+W2kziwvAlLf4akN6PRdFpbFzYwLVhXbOBreltDLx9cU1T2zA44W9D4S+uH02D0YMiTF+eVAP54NAXgL0ScoPyhVZzNqSc/OeVbhZtNPURl698vROFu2ubznCuttbBjy/h6oudOBI58pET7tVa3XAg6mvN5I8bXDVVR3H5yfXKlSvrnRZ8iXryNdTKAytbuchBvdSlf/7q3JcEYbsB4ezLvfTq7Fq+auvmDUf91AmW/OWr39yEYIgjX9f4yg8PGGrgJiWeGsjBWlh7enzkhztf64eLvHDx42bq1juA1ooNn/rC/57NHhdx2Fh7NmpvPfBlb+grOeLiWq31Nf646T8xYNBZD/ZscFRf87izkQsb1+Komx7UR74ALB96+fgRQnUg1lBd8YOnjnpCXXDBDReYat5aq7U5Pj4mpBMHDxjyggFLHicnJ9f/J194cK2lusVdH8qxL0Lihudf//rXtZ6eGMBTW7biwPrLX/6y4lk/eauHOrDxgIyn/pK7PsDNmuopmHLHVY30MG5qHH9PqKyXOvGxP9QBD3HgWg+8+bgPWEP5qbX+w1VfsJcj3vpaTNfql4+9IQfX+hiGdawv5CM2DDnjDENtzOk3MeGEYb3occNdnawXznhUN2ulbvLBTZ0I/voBf/USFzc88BPT4KMGePj5Bf2q9nJnbz+oJT5qrP64u3exgVvvqAkfWLjyEQNfHHDhY8/pIVzkKGfr7Lt38uMDB7fisIGvv9SEXt7yhe3HMeVM1MvYQy5+p2WPqv4HmJcvX16/0/KJT3zi+kawod0ENI4mtZls/FtuuWXN0RvEkU03OU3TTVBTEU2vUTWWX2HU5Ob4sq+5NLhrNxw3mWkDxya1mbztb3PBcQMWrwdjm4+wsTHcHOJh3k0JD/h+R8KR2GTscGFjuGaDp3lxxFQXNwMbFVc3CzWgYweLTs58cWXDX10N82zUTU3oi7MIHf/IDQ+b+rbbblvTbLLDA+Z3v/vdNedmL755R5xsdDhf+MIXDu94xzvWL/iKr5aETs09yHhS6n8J939gETZyUkM2bkJuPnK2NrOu7N1I5GTegy2Jq3Ox3ITUx4Mmbok5vGC42bP1WyHiJrBw8eCgbvfee++K5YmOmL2S5KtucG46/qd76sEPZ+cw5ebmqEfkY44NcS4WLm6Qnviwad2qL1s3XXHdyNWKqH1546qv1VQv0eEBK9GP+Lhpq+8U8+zlIi4ecjWHZ+un1ww6fBP9YY4tvbroNXHkp//h4kvsdQ9a/v+zetp8euvkgUO+aiefZNYYxl133bX0bLJzhKUm8rVvq3cxqo8nnR6I1JfMmslbTfQbDP1Gjx97GPLy4Cqmmsx+E8u8mri3qVG/lwR7xqJnB1f904sBw9H9QB968aEuZO53ddezdO5N6l6/4QmDTb2ivupCcKU35AxXP+Gcjh0u9J5g+AVm9YXBTyz2xPp5sFcTecKggytHPp7U6JO4smnQ60t1IXJqjWZPqYf1oIflnK+Bq3j4wrLO6kCqi3jqbo3lYvBTf7bw2PB3/3rTm960MLtHL7Ad/tzYuTuAX0C+cAUsuIZ2rKHbCJqDaACbuY2oUTR6Gy2bbvyu+eYPX5O5sTiHT6dxE/HhetANn64Y5vDg6weEHLupsKHrRqL589X8c7Oax4Mve3ETc3Fm05MIG6JNFnc+NikfRzbp5GjeTdQmo+tmyQZfIhbfHrzxqSZ4GXA8uPBhD3vWzrWN7+ZgvgdOOPHxyuZHP/rReiBSRz533HHHiuWcrdhuYmoFJ47q6hoPfKyP8+pRzeNeTVaC1/7wJ9VRXcR10+YnliEWUXfcs1+T1/6wJ26kYrEj6jxr1JxjueBsiC1P554sup42fBLzN99889LLm22Djfi+IyRHA2f6bOXkiYo1NAdP7OpWHPzjByPsjmrfDbt1ZU+qof0pHtsp6mzOoNcjakcc8Z4+4ly6dGnp2bd+HcX3YLf1DYPeuX0qX375As1OH1hrNs05J8150irOdt2qMQz54SkucU7YiNt9qTqYhxenLQe+1opYK1zsX/7lVm/GF173le4b8IsJRx4nJycLm84ojljlpN/YVoN40MutF1FiWvtqB49P953m+ZuPq2v9yE4e/FpneWbXf5UiZ/zDbw+arydnHnIm4sMzwu8oF+JaL4WPD1y5NacW8NUVB+IaD7b4sveCK4HPNvvmz+t4tUvPC+0C5z+qgMWtgSy885qyc9cayHUN3XWN4cGwZ8yaVVNly8a5VyJeuc3NhKxrQwOGIaYGNtKVmFcRnnnjQODX6PC9WvEAjJO4NsYU9mx6IpSufDuKYcxc4o6XJwpesYiRTbmI4dwTCrES2HiH49wrCdfqz49U3/zE8gomf/Vxzk/8jnGhVws8f/Ob36yP/1x7i/rxxx9fr6LEMGZMOEa1nzx6xSOn5jvnQ/ixM0/Mi8u+/MIWF1/X9ARvvnK1PgSGc0d15hdGvnDMV5d6uX7iO+vFVszqCj+9Ixw+esc7Q+ZI9cXDYONdEpzZmKsXHYlYXj2ri3MDDl/8iXN9Im8Y+OPkmo5P/RjParAAjn9m7djEuXiO1sI7KWKFy7+6OYrpKB4fONWZrWu6uKmjgW/rxJ6NOHHpCIPYo9XNNT5w2BG+MHA2h1O9pH5EnGLiSuCEwR4OG/piLMPjH/GsCxu2CX+2Mw6u7AmsYrM11MM9rprBCyO9fotvMYppzeu35mAZdPqCj7r1zlzz9Uz27pGd42zgYuAdVzWVI1x8+RD7xjuErXFY+TvyFUdOBAaBZ/DBlV6N+YTvPFs47PjjqT7FhWOuXuHD3hyBx4+POWukhupSrGV4zn8unrScc0H/U7iaSeM7r+EsuqEZvA2o+TSIhjirKeamDqPmxKlNPPnBqwn5iGPOuSFOWOZh9PGCeb4a3BFX9q5tTDJzmDdINhqdyK+8i2WOjQGDwOy863Kiw4/AIHRuYj1YzRj07OG7QbCFDUds5+HwU/tyjGM2HhzNWb/muom56f/2t79d+GojZ58P+0ijtcl3HuHEt3M3g54wFserKuf1gzzkq9aELl7O5dfb6OVJT7pWFzcpOM3Rm4+TPHpCEm7rOW3Fq1750/NxXU9nYz4ptgc052Lzce7IttjWxhwJmx3hp6+tNZvqTOc8qd/CVtMERj0WV0fD+vPhj2u1NxdX/sQ1nHqp/i3Ts35LAABAAElEQVRvMc35CNZ6EzrzcYWhr6wRiYd17ImaeT3mmv924GN9W2P204Zeb/k4xbrGoV5nLz8c5FxtzePD3jGuciLh8K1fnM/1E5ufkbCVs2Eej2oSb/PyIWLX9+oNUwz7h00+4dMnesV1vOa6s5nc4cTXvHNDTVw3+LEluLHpXhuGebGId0fsDb1kPr7wXBPn9NXWtRo4JnJWu2rJtt6DydYauifMulZfODipmTUm8XHkDw+uFwbVvFyXww5/Lj4e2qGoLxWyJnfUBBpg3ixrEPqakd41yZ8ujHmMhybil51jG0GMKWEXO535mnHqtuewDZvAOKuRw4HdORwxGlNXbDawiZu6DWXQE1j5xyNdGOyygdfNj/3kwq5YzsvTkUxbdjCLWc64OXfjoC/evPnDmZjFmfNuCvLNL/6uk25G4sGol+TXTSvO+TvWF+Gwya45mEm+xRPLnKNBxKOPb7Zwq1HnfDp3NMKE1RqIsRU6tvWa8+lrfsutGLCcW6Nw+Cbqgn98w3bNjz6BQdiE77gV+nqjB5utHxsPRtZb37gWC161pzMnLo507HCr1uKwc83W4M9m1iTMMFyL60lLcdWRvn5jQ8wl1QUPQpe/6+KYy9aR8AnLsbGU1/40x0deiev4zBydk7jP67iEGZZj3Jpj0zws+nIoLr3zfB1J+PKb+q7DZmu9rBVfT1rUOp9pnx1fPBzLEQ7hl549sabFc2RjTDHfoIPrCMN8/ZaP62Jnh78x1zT78zreuBudF+IFzkuqgEW2sEaiMQid4VrD9HlttumyZeezxxp9q2dnI3i2TFdTwdP45ow++2dPmncuhptF3wExx7dN0c3SZ59tpunvJphkM/PBiT0xj6+Y5uhmnPRs6eVtLlt+5tTNg4N5cySeOKpZX3Tr5j5jVqe+q7IAjn/C6trGJeIYhC98X7599NFH101D3r7PcnJysjDgsMu+m9aauPannFz6PF0d+DQPI5wezOLhSNfNpl7CV/7lN9dB3Xw/I10YcMJl4zP51sSx+uMZnvwJP3Mw5Cg+H3WFRcSjZ5e/+Xo/HnjHw7Fe4mskMFoXn9uzC5cfcWTDT8561Hn1wTEMOv758seZ8JGrY3N4Evb5yBUP6wRXj9PxM5zDOTn2Bxw21aW8HdUeFl3+zrsW1/dRqgEbg7Ax7/sQcg6X3nw4bH1fCFdzcSxHfvz54Zwvv2KpH5swJg7+HkjZ1Ld8iTkSDls43RMmDhuDjfsXUTd84mzO+tk/1XxisCOO6sIXJh7hs3cu73jkw56Iy0fPsjMIPzpHtriKQ2+umppnR3yPMa6u83VuD4mjlwjdrJlrUs/S4Q+P0FejYrAxz27yrq6t4QI4/ql+bK2/XiFywc/R2EMunrTsUdWXgNmiWvSafjZLC+6ooTSNpmpeCOd86Lpppq9xa0QNrJlmPLpp12YTD47GNNjU1G4MGjk/PJx7YMTBzSVeYdggOGbbTW5NXPMXRx0MfgYp/ro4/kknDzkZhB1Jj68NGR6OYS7Da3/KKx07A16c4LAjdFtpDdiIp858fQnxoYceWh+l+Cem/vXXgw8++JwvoKpbHHrlEgdHtetmo4Z4llM3L3PWZHJ2TeJbfrh2Xh78mquu5vKHUUx660fvnI6vYzcrseMKo/ziYg6eGzfbcOQ6bdjVk86JuGz4wOjJSLWHUU2L60G+PuFbbjDizg8evXPzBhsDT/p84jJt4BphOk7h316FQ+LqnC/OHlxxsO496car+OrcebHKCU96+dI5wuLvuoEHDnDyZUNmv9FXRzjlz7Z1ZkPCpjPY6pX8xSkGWxzSLYDNH/bsqhVb1zDoqgE3WPKmi49zPklPSMohPmE6un+ReHZOVw/ADFdNCH0DRhzyj1e56OsZo72Tn7pZO/Z4VgsxxC53R7xg0U1MOhiG83SO4cFXO+K8d2TCNa9HxZj4/NkY5tWWODf2lBsv8/eMcoH9bxXQ7BZeA2nYzh0bbHye6Itf/nloNnzoGvx9Buqa0Gs0oybyea4vAbKhDwMmG83nX7r4roLGzQZeGxSeB198wmFr3iYj/faBz0ph1MDlxFYuvhsTBl3Nz8dnwv6ZMc6u58Zlx97nsOnFdXMvF0eff/symy/rqg+e4vE3nMPwGwN9dszPIHK2mfnJCW9cYLVeMAh+Bn3+fN0s2D7yyCPrn2K+853vvP6vYcqD3rmbgpithXNYMImj7zqoPRvXrUs26uaz5erCX11wEUMOdNUeDhv5Vx91810Ga2QONpu4yFkf+efXfc4tBgx4OPHhi4v8iGvx6fFhL4Z+g81XDcsNBl+/8wE/oZcLgem7G9aRLR8jG0d96J//1rP8wnaEZY9ZY73CBz86HB3xk3N7rHoUR03Y9r0LPqSasSO4qL91IvzYGvizp/O7TWpB9IX5bMWRc1zzl4dRzCeeeOL6+sFpng0sPSAntS2PsLJ/+umnV06uSZzYwcDBPpW3tTXEITCLY31c2w9J+aiJ73dU61kLXPnps76XpE7mjPg6qpt/Hg+vvYgPgcPf98n0JHv+JAznaqHfzOFXzYoHT7+qvzjsxIKfmBMnvWsy7dTdHpNL845qIKYBQ30JfHr2eDmHi4ueLMasvTk1gaG/Xctv1gS2tdH7bIj9aV+1PuZxbQ3Nw1AT8diK4588F1/Pzpos4HP8c+Np6DmCXkC9eAU0HrHQNr3fRPDP3DSQOc3jFZfm8MCqYf02gIax8TQLe299u/nbSDb3Pffcc/2GpHG82vfMH4YbJjzPijWzZqMTxybzr1vYx8um0KTexvfqy5OAMODIwbXN1j91hkuHp1fBcnNj82rXW9Y2rBsmG/zwd7OB45/N4WaTeJAR1ysSNxxPqMS7/fbbV579wJE6qYtNQ+/jHnM2mTh44MfPg5d8xBTHhldvcv/9969zPIjfe8DZusgJlneZ1N5Gdg4nPOdidSNybuDiQZCdc2LtWuPmrIF64C1nNxg/dCWn++67b+WPL+ndBzdYuCcnJ+tJo7pZI7m5cVhTc9bO78zITV1xJP7J8enp6aqPfLwlzcacBxi1lINrctPxN1fw7smtcxjW0hoTeeCMu7XWm3DUGX918hEjnX7D7c4771y+uMkbD0PP8tHbcPWBdVBPOcuDDme9hQd7+0CNbr311oXBjx29vHDCXe/z8wQMrv0E276Qo/X37pg6qqt1h+2tcNyd41Uv4W8NrYneb/3kIi4MdXD9wAMPrN5SXzWw75zjKf5TTz211l3/2UO4soENg424OMgHR7jWQ4/WP67Fra+sBfGgyJ8eN3q10zf2ipqUt5rI3Z7Tr2pPhwfO+Nkv8rDH1MB/WcFHXfUGu9bUvD6AA1Ot7XXr5cFVDeSp31zLzxryt0biqTWu+KsBvnKGa22tD98+toBpH+s7/Wltzbk3WEPX4uCm78zpKz7yd81PLmJbDzk5Vzf7x33IPVMtxcefjfrrVVzUSF+oH564s8dLPva6Fyfqhgs7684OF/5wYYgtrheMuLU+amQNTo/7Fjdx9bE1x4POvVbucsZRP9kzTz755Lq2R9UEL3WSl/ysA17isbGn1N6auK/14nU12U5/Ln5cbqfCvhishiW//OUvD9///vcPn/rUp9ZNpAc0TeEGYfNqFM3mxsDPuSMbQ2NrThvfzZJOI/Kl10gaTWPZ+BqNjp1zcRxhmIfDTxxiM2l0G8cG1NzTBo4bH+nBy2aKi5xgiONcHOds4LrZOBJ2rg02bg7VBDeYbkZqwsbGspFh8sUDFh91cczGxsSVnUHn5uD3T/jZxNXG0c1Kzdws3Aj4EHYEF/ovfvGL66bm5gAHP3EILuY+97nPHR5++OF1s4Bb3nTq6ldO3bQ96exH6uTHlg2ubhz81M08PzUyCBtz1s4a4WAN1U0dHeslD1j1BV8+4shNncTRK/zDoFcXekM/VhO1Jnjhg4c1gWEOBmxxrJdr+cDEBdfq5ghDD1sf64d/a5Pe0QOLIxtc4LouHxwMNROHwI2juR4c1KMHI7Vs7WCpGz96dvITS0w50OkFsT1w4srG0RAPplh87B85WxNCzxeGBwoPkuLAxQOGIx8PcjDkVL7m6eFYG3xh4EYHh1gLYh/Lpbrixg4uG72n9tZKjWCzga8e+ODBrrrBxR/GXGM+uDqqCU7yFod9c2zwNNTC/iLyEQcPsZxXF9ds1RW/7m/6UW3wwJcejrqLLx8Y5cwGD/3kwZgNXDZylRNb9wJHaywfebBzzk5cfa0fcWNLD5/AsTa4yocfnuwMc3jM2rPBY/abusmJzl537P4VX/rWhw3/1lF+rq2hHKqb2LDwxJm/nORiLuHDTixx1M1v3JjnZ34vuXinZa/Kvghui+pY42kozaR5ndMZGq7NoyHoiM1A+LgBZAfPgEP40DmabxPFgY1zNzCNzCbbdI5uADa9m0k42YblxsMXJ0dcs4URz/BxhMu/hndtg+DJn4+j6zYefGIz8RXXscGfjl83j26C2RQblthx5UtnqImNy4aeLx7VkK15NyFH861VHN1MnOdLvxUxyh+OYc34EDWQo/mw5FMu4spTXUk1r47NxbfaqDVMAqv1gWceThjqkY25ePBVJxJf+OaqAfs4sXNOH498+YujFrjNJyzFxo0eRu8cOKefuegVDwJhFT9bteKjjs4N/riqAx3f6sCvevHBw5g4uLMj9VsYrQ88fuzyXQ7HP/D1i9qUT/Zs2MsJx7iym0JvTrwwxBIzLL0lRvHNE/bsrFsP8GpByiucOLLFh/CBUVw1oDPUplrbL8WhwwMHMYoXJ/jmHdnROy+OuOrmmp60PjDMs9cPccYlDOe4qBf+jiQ/RwKrd6LLBy/z/MvPerf2dHEyD0vt7Xe+Dfhh4GXIyZHAiS87+PVVvVpMeYrpmk/8xDJvwJCDelgL52Tec9gUtxh85UBHqhFs58becrVT945ygf+8FdDoNZnjduHNeSZrJGxm08DwCkCDEXrnGswRhhuhVxo1Ijt+JDwYbNkY6ZfR8Q8srwB6Ru/a4M+Wj81oE7g22qhs4uWVBi5dT51YHtTp5ZwNrOI5iuPVBj1J13UYbPAyrx5T8PSqqLrbeOIQtgZfr9RJOZnP1nk39+bdKOi9QvHOk7dt8eltYPmrIc7mu7nEky9duazgxz945EfHJnEtH/myIeZm/c3hZKQzVyxz+Kh7GMWIW3G8GyBewo5Ng44Ne6O6Fsu1OlhHYj6dYzXwjgBMcyQeag3XKzwY9W0YdGzZwZBTvo7yC4OvmsDhb97AMRtc68dwssNL3fg70hP+eLCD2/oUJz2bhK53K82Xd3pc9ZF1Jvk6zuGjA/hJWLiVvxroD9fiFCvM7gcTF1754aomOIkFS66kvqNnB6M6sJ/nao9LHB3jJZZzGOrnmq/BLqHXb2yTbPhYF3UzilMe4chB7dXB3LSjY49777bMmtG5FrPaT55hOeLq/gbLdbjFddTX3vVI2OHgaMBWW7VjT9LbO2zUlI3c2Yhj0BFHHGC0Xtml59s9pTizxnFXe1iu95Ybd729I13gn1kBjaYJWnzHufB0mnc2MKBsNB4MN9Wt0KXXwJqv5uTPzyCONlI33XTpw9ac8wZTI7ODaUPS18D5xwWOODYKMV8ua+L4Bwf6mXP44vFxA5t6GOE4hgGnefjhOGeDizm4BlvX8XWejdplS9+1VymuyxmGm4XP6n2O7LN/4vslp8fPmR170IHB300INinHrmHD7MlO+XRcTsc/aiJfa0DotxjWxiDxXxfHP+zlkE344VQTcboZ5usolsFebeUYRvNhuMa1B6KJ41w9iCeVeFYTeDBcE0/k9IF4MEkxHAmM+sAcDHETvmGYyw9e5/zZ8C2nbF2rG8x6gA5vuriLU87mJg571zDssZkLXQJTXdWf/RzTRs6T/4xlXi76JI7hwKhGeOCcbzZd869uMMvdOdwZB25rRmd9XfOJy9amOGzEUhuYrQl7Nubour81n79rGGrfvitHNtnh5ckCoS9OMczjcVZP0pUfvXiui0MfHq64sCHVy3k29jo7Mvm5zkbd2svm8SfFLY41zAeW8zBxgBMX/vgQds7FgAWXH1vzzh1dd48MdwHs9Ofi46GdCvtSYDWFUbN3rBlcG96ac9Qg7Iljds57a7BmYkNv0Htg7O1ic8R8OK5hiNN8NtPe24mwmsuGD/EsvxvSxKGLCx5bjKmHMd8KpYuXDeI8G7qzBIfe0qRXl3i5xsV1byvb8PF1pJ98y09sAq+jGxm9m4O8cDQXVzXzfRX1nbj8s3dTCNN8dp074sr+LGFfTWZt411f0JWDI78palLt+fBvxImNNXQk5rPpiAub8Juf9r0j1Zwj4WM98PN2dTyL42iYV9OZU/6O1ROGXkiHC35dy4PecWLDh+FIn4+5mTscmOZmns5JdaQv5+aWwfjDprfocdkKLupab0+bzsV9IQx6NZNPHGeccPRteZ6l51/d4ODm2OBT3WCWM71zUk3YsTHoZ1y4rpvLhn8+uKgL37OkOPYQKX62cMTx0RpxTbZ4cGZPZsMeJoz0rs2H4do5rvqAbf6dh4EnuynZhFnt45p+GwfnfCaec7r2TzY4Og+Xnl24Mx8Y4qp98c3tKc+typ6RLrCfU4EWvqbRIJqQ1CyOGtfHDx4AXWscPhrEjd1g40uR9OHCYUu6QfFjW/O5LpZzX0DrWbnrs8Q3yN3M4iIe2+xttq7p2njsi+VLbNmXz4xlQ/vsmC6f7OVLilO+Hemc20QwPBngKy81cw4DLpu+YOtJBn18xY6bL6nRGaS1UFdYfJ2L2wbn4wu19PzYkHg6msfBq5Qw8MONPi5hwGxuYjnHVd348y0OPiQMN1TnBFY1Zi9uN1PnBj0MtvWGJwq+S9IDQL6Tu7zwDSde8IhrfcCOv3nHznHExb8OYRt/NYPZdV9axo8v6egcLgw9m6+jHOIiTt+Jao4vzNZFL/EjEx8X1/Zuvq7Nt5/1izm5xhP/1maBXsPFC1+x4PEzEj5qH475qXfN15fC53pk40ivHj0pSccXb3H52htqk2TXEVfCBh/Cn2+x1bU85cxOXdREHL4GTnz1mGs+rkn+024pjn9wMXDxxeNs4ZEw+Oq3vgNVjnzxcsTNv4LkY5gjsMKzhnqObT2YvnVWezzoiVqQcO0bPjiRWa+4qH1PPONRjeuLvj8U13LHA6b1xVcsuObKI0xr0RqFw06MfDyRw9lc6+c8exjdm8p5JbbTn6sruxP4BezzV6BFz6K3+TSCxjBqMI1QA7FnY9DXYM7b8ObYa16DraMbsLhsNW0camDXzfHpOo4w8IRDH0fnibc9PQh7sgDXSC8uTDpY8cc1Gzhxdx43evM2ujnnU7zFucVJL6YN7cjGEd7kZ+PJh9AT12raCJ8+DHPqjVe1hu0cvqO32csVD7j81cHbwIabSzezalE8+ETdfSxQ/eNQLq7FMxI6OGLi09pnw6c49OzNGcVtzrXBTh7mk2pkbuLALmZxXLNzXZ+YI+KSHtj66CDuxSy+t/t9T0F8NolzGL21DdecEY9i83U+bZyzK9/4ie/8rDrPOXFcF6u44piLf/nQE3HNtcbNO4pLD4PeeTGcG7D1iLrFla/zYonDH05z+dLJ2bXawRKDnbn0jupG0tHDxcF5PZGdHqwezqsBvRhJeHgbsOgdXRM4RjJ16eNS/uaLI744MNR15myu2GxIPNzbDDZ8+LKhhylmH7ekx42wNeTLP2w65+zUhJ5d83TsWwe41XSbG7uEfX0NN1tx4LOtH825NsSj52M4N+Q3OZnDJXs6OK73lP/95FH2DHCBfXYFNJDh3/P7TQb/1NWDlu8/+JzezZjeBvC9CF8Q80rBjcS/rfeFWOLG7HNYv1PClo0vivnehM3VxvGjcP/617/WuzbmfDkRDjwYHjifeeaZ1cSeoZuH0ZfONCN7vyGg0XG1Kczh5kFXfNdudG0QucjRZvbKAZ5/1++B3CYQW864OcfN70zwgeNZvqNrvrjJ6/T43ZD+WaBXWX63QCyCH50vwPpSHJ5eKRe3jaVu6sLeKwX4YvtMmsgBL/y8GsFX3TxItsnl3JeT/aaGmPTm1NM/ZXaDUR9rpH5qhCssPvKx0XtF4wkQH3GtgXfAnKuBeTWQk5zF6cYBlw1OaoJHdVT7aiJP8czBVwc3Kzh0fPCTsz7wOw3Wy/q4lqPv61gXXNUPPz4wcPQbMn7vold7uBnqBkfu+pqPtREfFxzdDNmIAUcM9cPBnLzgylON8dCPesx6G3jij4N87Cc44sCQJ55qTn967Cc6OGzNwfNq1rU+6EuauIShR+QkphqwxU0O8sNZTdjIXz64eWdUHdVeHnD4xtf6slF7dfFiwJo56lk+ehZWtZWPdZebPmOPC95siiOvZ599dtXRgxJuep6N2loP9cBFz8N0f7B/rJe1cWQjFk5yJPjCUHvrko16iKVG9li1di0O/O4p5tRFHDnh1W/PsIEbVzb2j73QfchcPWzN5avWhv6iN1zzUSd5qrM14yMODtYZN+sDR9/Clp+c+cet2tvTauqaT3vMtTjuA3yci632bNTN/Ru+PlFjdTPkyEet9Wz5WH/9qJ7qyAd//QOHHS74Whs56Uk+1bG9DVcdxYEnrr7GRXy4/M3hKn89Ra8O3oVXV7XaU64+ddpEUOiCKxKxiJJXjIqCnMTMS5IPYUMkZZ6enUUibnJ05sSycGHCoNfgJQ+juLAM/vwInBcSdjCKr9DiwCB0YspRE+Aitg1Dai5x2DrS88EF13LFk75r/vRnCVv5EzdHornw5c8Pln/2KRYeuJlrjfiYcwMzYNocbAw5wXPz4g/Xsbce+YpjaGSDsOktcbVKD89wbT5uYqoNfLVxpI8vPHzMsTWPgznc4IlH6PKjdy5O+GxhWB9xiLeGCVt666Jm6gSXrRsCbnJUJ+IJgZq75geHL54487EH5MwXZ7b0hn7xfRUb3+8UiMMOliO9c3lcunRp8eNvHiYMHN0U4lLs6oEnW9IaqQV9GPJ206mPiy8fnOXCVh3lZ05f8AmDDfx0rokapJMfG9fiq7855/LFw5y4cqyvrfHUWz8+cNjji0vX6kWPC764Om+96c3BZycufDZiwSLizPWi8/GLm27c5A+DTzh6wjrArAdxpCfszcdXXGtC8vEWv3P4hD/cPqLgQ2/Ihd76eGD1EQPe4vARS+5qgTc7fSO+WluD9O2n1s2xWHBgwDUnpvh8WjtcXdcnbHDpI0Hrz0e91JEfG4ILW7VgIwaO8BzLR03wlZv9RQfD0X1MbLhwWh95429dxFEz9vRyxMW5efXRf+zh4mqP0esJsfm0X1zjajiHwS5euMAzx6Y6OoepJuUsV9dxlbO1Kp/6rFhsncMn1VMObMux3sEZdzWSW3XTb2LCq+frFTlZP75sygs+buaIJx7qKAd1jhsc8VsXeHiqk/WCC1MNYFn7veTfflwOKSIRxARHwkCQdB5Bc27aV65cOTz22GOHT3/608tG4fJnE3ZJ8YfpmlQ8xTLHPh84+NQYceD3UgoEx8auccRqsYsRFp25FrZY4lgcfo6EDYFtng1fXIn8movnzPkXv/jF4Yc//OH68TE+cIiYrtlqZrXUYDDYuKZXK1y84tE8xcWBrQGDjTn2eKrjrKWY3TzY5MeXnbrBsPE1soEjHS7szHm1yLc45tXTHD1bNnjaGObzx0E9XcuZzmYmcoYFVx64mlMTc9WNLwy+MMS24cSjI85h0cOxGdWEXk7VDg4br+r8gmT50rc+4qrJxHUuvkEPx6saMdSRmMfBnKOayMUN0BxRbzo3Snl4sg1LHc27phMHH5j4OjfPxvo4qpFzcVyrKyxz5VuN4JpTN3o8cGLPt7qKYZ4tfvTV1pxXfR5c8MsGt8lFPeRsXv1bI1hEbdlUN3pYaoAbrji5FpvONTwYuMqZHldcytO5OdzhOseNv5zpy9n6EVzLcU0c/7DDRSzxraP4rovhqNfM6bd6lh9bo7hygoEPXuXDxjWc+oSOwCG4iaEX2IhTTXBIvHswa8LGIOZhFCeuYtMRWOrGjt68uckDN48L8ugBGkaitq6rrZxh1PfWHAYe7Ga/hcGeTXw9MJtjDwc3NXGurq7hVBO+7A1zHrC7H1QTOhiu4cCuZ+ULQy7s1F2/icHHHGGjDgRXtaM350j48qPHVf70MAyx1TnuuOoJfOlhOspRPHvHsb2Ot+v6Dc7/sXcvLZZlRRvHE95PoQPJsptqVLDxrq3SbSvd3kBFRVEUFHXiRBEcCEI7UHEg6ETECygqongBpb0PCi+0oogjp+bMr/Hu36r8Z0Vts6pSOs87eTNg5d5rRcQTT8SKvc8+52Rlqa245QyDjXzwao/FNdjGtZxhsPP6I744fMU5hNy8M5wiI2sIHCHnpHXnCiqBLiI2LgL/34V3Cdk6kjDYWysp59borbWpJWt9nsMKoxjWLiKw+Ch6zWJT/dnpv/3tb2uDrXtxesMb3nB244HNzwbTGz6+lKuP32yYJvFU/OIXv3j9OXi2eBrFzd+cZNO83Du2zi77bnDtTev40Vkn5vPcnOADT4OJ46Iw52suprnBX67N+bP3cOTCoofLj13c7KN60BevONmL0+DHnqhlNYu/OYFB7J81er7Exdze5F9e+ITlyH/am4dNjxeMaoZbccQKyzmJuxuD8/jSweDLR83ZiBXHcKszf/UsvjkMfK3Xu9aM9kEseVojjvKHA0McI250xcTNfPo5VwfCLs7sDFjuAR5q2LHpfsAnG+f07YEbPR1+uMhHDvTWcRErf9zVzcMte1jGzFNt0uFhkDCqPX58cbcGm68Br/qEzZ64R+DNh799iCs9vzjla729wqe6O8IhYdDzJ/ydexHvUwDxSDlmw46v+AQuXbhe+Kyp7Yybf2vVy5zOUBP7oPbWYTqqSTHNyzsueDgnfLKVg/NwnM9+DYuvc/byivvEhD3jwST84DqqPQz5Vx/rxL6Tcoxj3Bzlrg50hnMSP/h6wrz9dM5OXLX3EACrNXp+1pzjxdYQwzqxrs4eSHDFG4ZjPcmODykGv/iytY5buDDySe9I+LLFz7H1fPnFH1/Chj3h01do5nTsDyW3PQoJZFQkQZ0TCZSEJLNhb+57Lt+1vvSlL132Go6uAlg0t945jAad5CsKm+LBYOciYpfQW7+XFAN+grPfN/DJkO+rbQz9b3/726OnnnpqNU2x+IuFO7tf/epXa/DToB7Ufve73x195zvfWRdDfsVybCPpnMPDwXABJfTxtUbvxdzN0zkJo9pa93TvyLf44TjiqbHEpXfsPHsXihpbJ2HJ2Tn8f59+v07PrsZt3/A0ygk2//KHQ+/GHAdYRP3Z4yAfx/MEBn98456dWNbEh2GQ2Xf54O4hbOpgk2xwhAGPzjybztUVV3itsYHRXlf7MMSIKzsx2FQ3er5sCBvXWPmIM/uZTXvsgSIRrz6xppd6Z5sNbIPIgY3h3Hr7kj1/32ETPPQFnupoiOdof6oVW+uGNXp9IMa0iQs72HLOxpxUE35itM7OPuAzRc+KRcpFHDEIHzlVe7h7DHsDQ6xqxbdzsdUdRnzwNNhYy8Y+EXOSno26+72CuNF1jhcfPPSBOX02jtbYn2y/b5JkY+6cwJCzPNPzq7bW/G7DzKfaseOn9n7HAefqwg8H4oin+jpvnS4edOrmuK9bGNWNzfTtHC6dnGYMPA0CA1/7SNqXNTn9oSf1Gx6Tb1yt2TufIMq/WPR84q8m4lXP/DvS1QPWYGUbn343iN4QK382YtVv8ajf0s/aWgvLeVLdmuMx49h/NbPHxXEUCwc1M/QKP2t7jLAv63j2Kl7BBXRuKKZGbc0cMU+ijubI2wSbjbhPG9hb4yvBNsVG+WRDsa2z8z2+72+JXx6Da72biHdzvevwS0VeHL0784mI7wo9jfK5l1Rw2Ow1nv/3x0f//k+YN77xjYvTxz/+8aMf/OAH62Ntn56Up6Oa2MAnn3xyPUm/853vPHrooYfWC/k3v/nN9X8I8e+fLMaJrzqReKQzr97siDmehD6fuUbHvsGHXflNXzZ0GlS97Iv9aX/jZk1tzYsLr33UnDAc41xPiJdYM8JwLDc2/OPpSM++d0H0s3/40rO1/2LrJX3UwxJcF5h9dYHpH7/g5lh8H196h8QHZjiOpDp1vha3H/Q4eacDi8wjrvSG2uFJ4DkvH+cGPKNzPrhXh+V8+sOaushfXjiEW03YzD1yfqf5jD3jOI9fdYBP+JByS18N6JyrAwyxHfUKwR8GG76GmhBr7UdzRxjiw2RPYHTuGB+xzNkb6ehJ6+aGmNbEIPMFBJY4uOsV14M1tXckcYDTmnOj2NbN4+w8EZtUk3wd46o+7rPEOtz0dPqFWDfCKj99Hwa/eGRbzy6Q0x/sSP0GA59y6ZxNXOJrnr8YeIiJAxsSV+dhsiHxcm6NPgy68K0Tc+vEUYx9v1kPAyYfObkPqC2fGd/cPcVa2OGbi81mxqaPm/NsYOiviaPPDbXPJzy+7R1d91nrMKx1zk5dwzAX11zcztlbE2MvbMjU48Y/jPjoNfVKz4e/gVv9WHxrM+997Kc7P3toEVgxPXwI6PtFH3Eh7AlVET1AuJC7mOgkphG8mLP379wVSYKScrErAky/3fyNb3xj/fa0OV8v+m9729vWhfLpT396FdGDDB6enOH5X0eJr3E8xeLw/ve//+jxxx8/e+C5WyHEMjSkmC5KL24n27sR5/fdd9/KXZM95znPOfrKV76y9HzkaMhdHt4FeXf+8MMPHz3/+c9fD05eSN7ylrcc/fCHP1xfG3nI6vtZGFPaWDzo1Eit1L+baPbVrV/somfHr8axZvSLU/k6smmIs8fPNo7qysZcHL7qUyznfkfB0R7HnV7vEDzkBodNObCxzkctnTfo9BedYV2PweBv3oVHj5+at8bGuj78xz/+sX5LXj/6Pt2Di//h1HfdL3zhC1e/eCGCbejZcsQfl8Q5XHzreVzItFM3e5gOP4ONozh9px9/uga8foehG4Pcyhs/9XVdiBWGF9vqwM9531/Hkd/kxd/epsdPLEdSTZxbU9t6jg5ncfQBbHjW2Dkn5jhW1/TwrBuw8uVTfDiGOd7zq6HygJfMmO1Ruo72eD6Mw9dv8iC4OC+/+NIVE7Zz3Pk7b49wLZ9swsiWjRhzf83ps4EnH/+S0N7KHY76iwtbTfWKeIQvHRvneDp3TwsbLuGPh6FPulbj6kjo3fO8+YInFkxr4sOVhx6glwcO/I1q5KjubAgd7M6rXz0bhnV21ZI/XzHzLe8w2ahd+OVsnq18nSfZiGvIzQNNPNjyb/CTaw+y7BJck3oWtylx48e+PNmoLf6uKXpvyuFkA4tPuThn7xhfttVDLHW1b4QuOz6EjbqJ45yv+I5qza5+q7Z4wmGvFuH439Jxm9cQm0PI2UMLcn5H49FHH10b50Hife973/ok4utf//r6hOTDH/7w0Uc+8pEzHhX5ZHvx5+ti08hEchKwwQrmq6MvfvGL65/N+R9vbQrcv/zlL6tAXlDg8Hn729++xm9+85ujb3/720e/+MUvjl7/+tcffelLX1ob9dGPfnR9HeNfbfhDP4p4N7EJxCYSNyxx5mADx4ONjbRp1tg4tyG9EMrNJvkkRlPY9AceeGBtsn8y98gjj5zFEi9s5zaywVdjeFE8z4Y9vfhiJjglNTEuSY3OVyyN6FMpI4FJxGXP1m+f19zFgI+n/iBuZHzZE3oijnUXfQKbqGt7BMs+mNNXiy5Qa15k8HBenOKHLV8378lPfh5Q4Pv6gq9zD5genj0A84mLfZYzUV8x+IgL11AHPUaH+xTc2fYJjnmCvxHv4ubDznlc5O8moIYwreNi4EGHi3WDjTV6c1jmztlXP9cfqefx4EviC5ePeXzZ8Jkc+MB33bN3JGKx469GdGrrGqmPyoM+rj5hFceAYd25frUfuLvG+RK+Bg7x8s+C4x4GnNbYutfIi7741QWu2tPHBbY1wgeG+1q4MIpP77x7Bh+xrc/rxFwtrOXPFjYRu7jW9K0154bYBgw6OOZxtt65dQ+4clJLuDMOvWsMZ+f4FgcXc3sbfzZhsKMn8OvZPb7rDYY3C7jRwzFImDDSqZF1cUl7ZR6G9WrONhuxcAyfD57VlR6GnK2xEzs8mHjY5/YKXpKPvqk3xK7m7PiLcXx8vLBdP6Qc12T7wR+2gaOBLyz7JUava9bS86eHhz8cxzDEnlLdqhfdzMlcrGriQVmdSHmJFY41tgSmuHI2rMN23bJvH5bxJf+4LUufaPgK5rOf/ex6UFAga5/4xCfWpwpII+Z7SiQrku+MfTX0ute97iyZSdynGv6eggeUN7/5zUcveclLVmJPPPHE2gQ5+bftXkC8KL72ta9dLy7Pe97zVnz/Vv5FL3rRetFxkTz3uc9dDz8eMGq2u9VFAQ3823Qvbh6y/I0U/+rJzZH+17/+9fq9HP/0Sw7E5mhAL5Tq4+HFRVk92Ng4/GvUmkPuvp/0qREbTcDP5ho+uYHvUwI11TguBufi48sXbv8OXjx5E3nBoTe6QODQqZd96rf4+XSB13jl6RMk3PafPqSH79/ke5F2cctRHPz5EL+kDN+cn5zlIB8iT3M6dvgm8MTHy6d76uDmS6z3QCkeG3prHlbwEMM/Oz7ebhrqqvZq4J8a40HEhmXYQznxVSe4xJGeLx6tqaM1cQlM/ux9Aqg/+JmzMwgbceVO2OAvf5ji+0TITagXE3bi0MddDDeZal1t1RKePlAP62pZD4qnNnRszGGL57z9wJdNGO07LvDhyk2f+CS0f3bJnw4mDOfuEfLCP370dM3ljKOH9oTeXlQ79xUPWl6oYRGc2amnPeZfT9MZ5Y7ryfZmyAOrvq0Pi4eTmthnGD38y1N/qBG9gZN+DUOd+Fivj5zjz86aozV46mENP9cP/3JlQ1zrviZ/+ctfvuyss3e0B/zxkr++VxPr9NbEMXdP9tBI6IzO4clXXcXnZ6045gSGmsXRGuz6Qj/ii4ea8Bcfx+qmvl1zbDqvr91LramTOAkMcfg7d2QDl6/awWPDX23ZmLdmz/iY6xX5eBjg176Ip1fUBwY7OHrKGmwCo55QO71fzvKG4age6uKBvHz4wQmj+7nrmJ96G/h2Tfp9STE89OVn3/Em9RK/aqlOOBH7JBeY9PaINOcXhnU5u8YSucsHJjv3nfJhw5++OD60UFsc9VXXX3iXebztoQWwBD/4wQ8e/fznP19JX79+/chAsMaXQOcScgNzk5rvimDxIWxslII+sn0KoZgSs5lwSlAhbJp3T8RmWXNjON5eiNoQR3gKlu9yuMsPXGri/Hy64yurL3/5y+srIRvH5mMf+9h6ANFo+KkJLjAMDV1cR3nw1WRydV48f5DJL/eKw87Gi++cr4cJc5sujgc0GOqgQdXVHzRia66JXHx4ekhyk3Vj97s59sWLNjGH60UfdxcBTi4C9XXh+QVitfROVAwvAOZs5OCGAkMMQw7srONhb2Cw8RDoRuKhTuOy792pnFw0bqLOvZCoqxuiWHDhXbt2bXHUHz1wOFcrNwI2PtFSMzyIC99+qJ/4amRNfmqnNj7lUysPVNbcUNTKvBp4KDZXe9zwdxH75AwHXPFXV9jysd96X/44qT0fL8biyF+f+2NS+hUvOcqj/bIX8D1k6XNzPmqIuzXcYOAqv+PtWpCz3w9TG/tHxLU3dHIUR6846nW9aK4P5Ne+i8UHd3nYH/WRnzW9Y6/dBxzVySdZeHtT42jf9bb9hC8/XHA16HvAkB9/tXPuTYh+s+aaUwP85Ccnc29m1LT9Umt49l2N7I9rRp3hOMdXDFzY+spEPL0DV0/Ihw62/bFn+HujoW6+vtaf9sK668nQj2qlJ9RKTGuuH7j4+EV/+9MbIH3DB443THLBg48c9ZE66eNf/vKXR4899tj6ShwPdZUnDPujTuqqH8zVT1x7Jq46yFvOfMRxH6B3n3FN2Fs+5mzsl7rZD1+z4spGHeGrtfuQvXD/ka+6yRUuTuH4dNO103Uqjhxc//rNOT/56h+1j1tx3FPE6Z6Di31XD3648lGv7okeTtnIz7q62mN6+cixOPZUzdnYQ/ssXvcqvWOPcLOH8PQ+/mJYV4P6Wo644qZ/8FdzOOoEAxf5iUvXp7h83Hf0m1+DcK26BuyxPO2xIT/XKr09bg9de+oN1z3GUb72Q274Ose364UeX7ZyecUrXnH0hz/8Yd1L8BJH3+AmTvuu1/WB+4ejDxzUzb3T9SXHQ8ptDy0uJgko7gte8IJF1AUlyYSNBlZwRZ4bqzAEaTrC3oXLhyigNSJhdmJK2FxDwYbBz3BR4RGmIzw4FylQHMTkK44G9TdSNNN73vOe9bssYv30pz89+v73v78uqN6h45evIz7iW3d0sYrhHH75y0MDvfWtb11x2IgdH/F80vP3v/992amzxrAehibQMLCds4HBRjOriwYTqxsbDuzwo2fvgRJPF4I1Te6cLXw3P2vO2yN4hM6AIY6bthsOwakjPvBwhdHcUT546K0a24WCi5sibtZxZo8be3xgmrswzPFkw8eFRQ+XHj9c9RN8Rxe6NUd1w42PF3a44lpTR3sTV0cPSS50OaspjG40MK25EXqxgyUfa7jR6xUYbmz44C9HRzo28eSr/3GRl5snDsQNAr786NpTevEITDfUMMWhc7SGO2w1KI6YuKqHuhbbnI04Xvgc22u1IHq7/eCLi6MawnHDE1OebuhqhIcc6M3pcORLx9ecjX7zosFObENNcLH/uOPJD55jNnDpXU9eFOUCBy5/NVR3/rC8IIlrDQe+Xhyd6y15EXvgHI6c+OJutC844jL7Gh+2bJyrGwzXGD5id917cbIu9vH2ouUIrz2QozkMcXG2xzhXN/2GK1x85c+WDXGvhhMGXq4f3Ija99DCDr58cFBrXOF6IeQrFhFHP9GrPVuYMBz1kvtDOctP7fGSB7En8oALR66uY/Hi7Fxdqlt76AGEiA2H3hF+vmys4RYGPoYHAbUX0/66zzmH056pU+t4wMOXjaM6q4fhnL+aiKeOrhtiHW9cnLNld3y65+ohDu7s8BEPzx5G+XVNdI83Lz+5VDe29QEMfMSQj3W19qCFB12c7Jvc1E+97Ev45u5NrtNqCK/zlegl/7jtoQURw7s+jeSJyot6giC9pDrvyVnBbCqxMUiHJ3lF16x99CmxisKOPVEgxbP5NsvcRrIPl5/4F5V4FAMPT4e+6jjeGsRDhRei7D7zmc+sJ3U3XE1jnbiJ2Ux8cCFqgSNsN0cNYi1dzbsWxg/85ekiUW9NI44mcqQj6qZZurDlri5TxMDBUW41HZvqpJ5qiD98TZiOnXUYsKuT9XJxTid3cfDi70jUQwwvDPBh8ZUHG3rcxBWLjj1bNYuLIz1bOjEd9VY1MS8ftcGpGxxcscSxd/DUDB8Xc/lYhwEXBpEXbCJWXKzZHwI3m+awrasb/PLhn408qpW1btC44+cByhEODL5yIvIRHz6b8Os1ej7w5YOfeDCsObIRU87tiWNYzmGoPR/173oWM074xMVew4bJj1Q3uHiIaU0uMKodvQG7usmdZANfHnjwJd04xaXzQJEuHDHp1Za9FzDH6t++2zeCh2ubv3NSDzqf3KuJ2OzFqQbtKZ2c8XdkJ6fqlK9YfOnYEZyMXli7Lyzl9kON4MilOjnGg50Xqnmkz2Ypth89iOFG2j/nuIShbtWp3PUGDvWrPPjHJwzXk71hW03wtlbPWndf4lvtrbWn1sVhj4d1a+qAZ3Zs+sSQLf7VHR+Y9scaDnzFC689rE/0jhjsqy17g6941s3Lu3WY6lHdxE6KCx+22jhW/7irsbV6vxhxoeNr3bl1bybgw7Med1xxqq5iEDZyVH89HkY1yYZftbKmjjDC0atile/0Z3/ZcvNOsKFKFgkb7xdgNbV3mD5J8dHaycnJil0x2PLx0ZGnYO8mFTqhUwSiSdyUvYj8+c9/Xh9z8ffx789+9rOjP/7xj+tFOQ58SrxNCotfm8XuooK3kXgXga+NdlNLfNyNRx9vF7ejhxsb5GHDg0S4Hlg84HkabvPCvNtxn9+0jS+e1dYafGPWyE3XhZAPnInNn15uSf58sm1frc11fu2PY/VoPUwxYITXUSycYeoXFwqZ/nTsCBw5WStefM3pDXriGCcP0v74n+Fj7j/96U8Lg398stfv4uQ79V30+FZ/+viswNuPuLTuaIghpnpMjDhnA6e4YTqGB8N5dWNbLfAql/bYkQ2ZuHjI1YA3Ra5w2NgbIwyxphQvfulmrPjGDz6xnp/a8ykXevP04sQ1LjMGe3oxkvz5xpu+uI6kazS82bPThp25etjneBTPsZjihGNd/OpqXv3P4zt5iCOmHPYSF3nzYWPNeXUUR20nBv0UHIzWHTuHw1e/dY1VS9iErfNih23dGnt6dRNn7kdx+NBV2zDUrHjFYVc8dvBmfejUxJF/9xr+DRgTt/V5dB83nxzi5Si3am8+fZurW+ezPvjC5dP9IP/lsP2g5yMPUo7WDHM5OK+2y3D7YZ1/PvLdXx/8xGRrTJv8wnNkrwfYETZhNLcGM85wz8NaAJfw4+xu5MHB91lu8D7ye9e73rUeNvzHWh40fA+HiAQI4i4M391ZOz4+XolZr/Al4knNJzGPbv8yyXdoHlT8Uu5PfvKTo29961tHN27cWA8BfCVewjbWmidFaxW5GNndqw548HEkHno8UcPzMaqPYzW5uYczdjj3cMTXsOZjOU/x8vZgYzPVy4ujJvJ9sKfSe0m1kW+DTzm18Wrr6wcxEr4GGwMHOXSxWMN3Npu98lDFVrwwOrL3ICeWPMxxiY85P/sHx5xv3KsfnmrqYsGji5R9feGjRDYk3PBg4i1GN5B0HeXggdFgL3ZcxP3rX/969L3vfe/ou9/97uox/wKth1QYCVt1ky+Bmx53gks2YlS/pdx+sFczg2082KmduX0JA651foYeI75KaQ+zmfsETz3kbD1xzh4Wvbraa1J8vmrPll4t2Lc3xeGjJmzkk7CVBzyDDYzyFZ+eHb25mnqwZ0uXZBeXrnHrUweLeMMECy4JSwyiH8UptiNs9mpr7vcQ6lm6sLNVU3pcifX4mPNR01l7NWUXLzq9jwvf9oRvnKttNmHHF5Z6eKNoL9PH11xc/vbHOeyZk7k49WO5dBSDjT2Gw5dYy8axOPjsbaqrGPpAbfiEA4voD3G6jtWk+NWPL4zy5Vc+7bHahkMPI46O7PGEUU/Gobzo/A6LnMnkAoMdHPd/x2JbF697l5x9A4H/tAkTFj0ecSsfWEb74zxcNuIYcnEvUJt8xAtHLHN6tmxwKZ45oa9uU1fu1qotvqR9CcO1p6/lHUd+MLwu4w+j65Qfff4L9JJ/nH099KlPfWrd/H1S4G+p+NjI955+KUiTvvvd715kbL6PkryAI2oD+rTCi7XkJSSZNkASvmr50Ic+tBL0gkIvlt+Sf81rXrMK4ONU2Pz4iNEnG72wyF+x+OKoOOzvJmwUnF/2foHO1wW+rvIXbnEQ07m/1fLggw+uj8HkqzHocOHnU6WTrbk9qPiozE3xRz/60frYnB9e9xI1UtfeEWTfZsvJeWPqax42DWut5+MYjiO9PNKHiYt1e2df2CVsiXXCxmDfg0p4xaKHkW/4zfnOGPyINbYkLOfW4p9tMR1daPbWcLH7JTxfubFV49///vfrX4i96lWvOvv6JC7yar/YN8QNG6/qZj0Ozol858fE1tgUg77+bZ1OXo7WxHAUJ3/crBF21S1cOntA8u3mFq51w1wMI3trBp9qbJ5++tHjgwN7Q149MLKtR2YOC2z7ES4cwmZyO8+HnbrFM3vrCf3EYlOMcgsDP/nHpfPyicP0h0fi0NFa9tmY8zVnZ94a+6T45mwbreOFUxjZTexsHWefsM1vzy8d/T7nYsRlfw2nrwfKMa6OdLN28aAz4h+WIymm83zmemuOMByN82Svg03iGW9r9QNd6+qS5JsOtte7+oldNs7jtNdnYz86z74eaU6PD5n1lHe21Tifcp76GWeBnf6wno69WI5hzD2yVt3Y8CtHx/zlW78K0z1pxr3M87P/MFFQpBSKeHoivbAiWbJeyPuOyzsU4isgNvl7ykPe4Fdh+Hqht1aD8DHn72JxbljvgaHvIdswhaIv3iJxlx/x13Re3OD7BOnHP/7x+oTJE6knfp8GeUB79atfvXLyVdlXv/rV9RR/Y/tEyCb6xVl/Y8anUp7c1cLXX+9973uPPvCBD1yIU43pvxHwL7W+8IUvnH1CE1c1q1nU03eX6oO/OtRwcvFi7bvFGkld2JjzMZdfv48ghkGqqb2E5WHRvsE36GtE7yLsBS4wYbCxl/z0TXvnSPQQYcNHLnT1EF05O8cZDnuxip0/X3XXG/3egH2Fzc/fA/JgTC+GtU9+8pPr00MP2NWFj36EoZ/whF1tOpezB9YZH0/C1idHPn3Dkw0Ro9rh5V2eh+R9zmGqPR0OMMNYJ6c/vEnwgNWDfTr1Eg9We+iTxGpKpwaw5czed+X4VVtY1uUMRz3w6WidvSMs14uep7cGJ9/4q5s3KwQmHga9nvTuTU3Uh+QHh4inr90v4LOjY0dnLl8610Q4fIvhXK/oI/nwk2d1hqdPDGv6uvg4WiN44I6LXPQ6UQvr7GCnc8SJVCNxjXjsa8+Wn7r4Kt11wra6iCMGfTWBDYcuYXOyvak6Pj6+rSZiw4cHW49YM1e7yQeWr/5dG2qSsOdb/6itWux54qUm7jnqwF4cI654OmcLl131E0/96eMsjjVz14F9qrb1kzez+cqHjTjtMZ4wrYsXFz7VVk/GLX/8shGrmtDDkBcbw7XhGpU/PaHvvDjVjT8/HMP1Kb6aGfmxgdM+1ZNiwaxXuxeqE1958rXH/Nk6p3P9iOv+xR5Gcejp9Lh+o6su1rNnh4tfKWnfrR1Kzj5pUYiKaWMNga2VZCTcAIjNURC2FUWC5oqveJKwKYYYCixhG1bxFc6LhxddeHzoxNecsDVKm9L5f1sYeYjroiP+Kam/GWPdBhDxw3V805vetP6wnc0mNtt/VeB3X+SEEx1O7OkvItnJU8zmfIsP3zns6mvunPAx6A2Sz5qczuHLcQrORrHSyQdGQt8+sac34mtt7pc47ONGj+9scJiN4pSfebzgFDu7/ZGtmH1aog5uOi5CH7PT+YVAf7HYC0G54edcL7JRIxycW88OfuftdfyqHY7ZxI/OWnVyzI6/WGxgJuGFlV0Yepc9u70OhnUxHGGwUXfn1cf1Wex9bfOh5yuumGriPB7FFlPdpoRpH8qDHgaxhh8stmK1BpfQd3Rev7GVj7XiOM+PPj/ncYv3Uo4fxREfHrvWmMGAba3BZuLFjb2c5anWxYbRnrkf0lsTr1zEN4h41kkvYHyKvxTbj3IOO67lwLdc6IgY7Aku5R3WtGMjj3INn4/7O8nPefyssS3/1rNxnHmzrzeqLf89VzYw8acrt+KofWtixNdanNWcfXZ4sBMXD3O2xFr7EC82Bv9w8arXswt/AW0/pp+1YhbLGhvrSf04bSan7BzZZAfDNUvwMofN11FOsONYHo71RjbhTnt41q2xd6yvxWw/nB9Kzh5aBEbcAwlSNqNCWJcwYYcYXU2tOIYLRcHYEzbOK5gXNzg1jhj0/HrwMVcMul4Ms4c5eTkn8O8l4sLDWSwvVoQvno5iO2+j6cs7TuzEhUOXL47mBpyLCiwPbL43FMOLSjcUewHPUze+/tsA3Pz+Az/vlPDwbsa/0Re3J2bvgDQfDDa+wrJGxLFfNWc3R/+aCiYM+9i+Ope3OP6puHfYPnkQDya+PsHB6WR7h0f6qk8MuckDLpv+DgMc2HLunR9M7yTh4ulBlm8PknxBlgAAQABJREFUF3H1QOJhV/3F9nWQWDD9L9322O9owXnHO96x1j1ki6Mehjh+aRe+TwR8MgAjvVrz8Y4TT+vm6qKuuOgpOVvvX3qIwde7Ez7VTV2s0eMO0wOV3NRVD6mRB3v+uMtPLLx696WG9MXpU5V+p8Jc7fjoFXztFzy/iwXT75iJj5v9Uy9c2aitfWAjTv+c0cMgX58ahSNnNvIXD3dYfteEHUy9gyuhw01MtZebnN381AEWH7XAxd+n8XWtnGAY/NVNHfwrQBj9C4YeysSB6x8T+L08n7DZY1zgys853H5Py97IUb3g6Ivedau9eHJkB9feO9cH8ocD99r2T1rVdj40y0cd2aiRfyba3uAqB6IHXctyZsNeTHp2eJ1s/VbO6ub+wUYMNvirLZ01PPnJV91wdL3IXd3YqQkbuag/PPcMR+/2He0PX3vOHjc9p87q2z7D8YmHPdYn9os+XNedWrpHqKMhhq/e1VzdcBLHXO3FYa+P9YA5G/ngpm5dU3iIIXcDZ32uH2HKWZ3koFblDFO/eTOLMwz69gdnNbHudxvlo/byFce+qjWM4+PjM/70fO2ZfPSBHNyruo7FIbjYO38bCU/54sIfNnu1ci4fucpPfP2kFurkOoUjx/ZHXLZ6lr39tIf4qaV8+PBlo4fVxH7gDgd/tWSrf/DxCTA/fOEeWs4eWkoeYUQcFcpRookCmmvI6SNBwt4GsKEnEiUK4xwuyda5ZLPL15pzfIziWTP4X0T44lQMfvjCENOwZm4j2U3szuOerdjW4BPr/MNei3f4UQ3KDY76qG/ncDShNfWGrwb4WY8X3nzZ02vo1qqZONZgsYt3mOZGc7Z8rPER05HgTmfNBc2WX76dlxtueOQPo1j1hDksvi5ovkQMucuXrTmdmAZce+tC5Uf8azCfoLm5uFD9pWbC3sUmDhETZud03ZjxoMNZvmxJOcCyRocbHrhZN7dePeDg3I2JnVhsCRz+RrjFz9bN0b7CoMPDef0Khz+p7nDZ1o/0M1921mA16PnQkXyswTNwtI7btLXesK4G8OpjdZn+ze1H+fAh8YSTFNORiEXf0Tkckr+aiUnYWTessXUuV1wIDHM84sWPxN0ch9b5wJm8+Junc0ysZx8nRxzaE7UlbOOff+vVPz7qbM314oWIWBM77vEQxyDW1MJczoZ+g9Me4qHf2OBu8LPeMK8mcMVkbw0vMeTIrtrypZ/82Fqb/MTjz57Qw5kxYbCpBubZ5t+cXf5xkCsf6+zVLvt0+YlP+Fpjn8SJLj/2rvk4WTdIdubsxIXJ1hx2vWGdPlyx+KuVY/O48LfOz4NHfVE92POd+9S8YzVRV2tw2k/zzmcNin+I4/88sQlgyRmJZIg15+k7p+vcMcJhpGsejvWKYK2NuZf9jDcxO6e/kxRjciweHxjhsLXJc21/nm8+6R1nbnfiM9dPtndN3mX7X6bbfE1pmOMsnvPe6ZpnQy+uJvZU3rzmdmQvJz7emYTLlt7Iz7sFT/vsrbHl59wQBw9P2eZ82YTBj05j08fVTYqdueHdQhjZiJsPPBc5O5jmxWIj5/JxTidGvF3kbrxivvKVr1y4brpisJtxeleBB/v0xXVh+mqJj7VZe3Px1bWc4+mYj4cL71TE3+vLB4Z8cYDrKJZzNl6A6fENm16diuMohsGPXfk4J+b2ub2Y+ciFH0xx2MA05x8XGN614sgmn/iaEw+T/Noj+nBcK7NubMSC6WjA0W/50aWnE7uehUuXLbxyxLV+KwY752yc279qBUcN46DvzfEtn7hMPuokDomLI674OIcBS1xYYqYXz9wnE8UOxxwGmXXji3/c2eg373zh8wvDUVz5hJENfzjwDC9w6lZfh8Oe3tHQJ+VjPR7O7bF66Ftxw8DDCEcMg00Y6eSDF758XI/ixre6OOK752e9Ws984LIt52xcp3zEF2/iFVPObIxZe3O49Wz5wCkOvbmawBMnnHRiiqEmzuGEER91UPd9v6XXJ/rR9THjlJOYxFFdyhdPNtaLKx9Y8QwPX2uOrvX/Czl7PBQ06VwSdxJE93Inv9azn77zPP3+qHBPR/iHseeyn9vwKVMfxp301vf+03aew9V0hI8msFY9XOwG6YZAb01DTV58Nbh1enjOiRiGxrVuT/k6N+jKC8beZh/HjWPGose5XLo5FYduYlh3ITqKRVwMU7ogYMZVPh46zPmqCexy9q4QHr0aONLBlh9bFyOb9HRi4OwmDpcPe3N2uMjZ0ZwNbIOY0xfHujW21QSmmwLOdPk5xoVODBzbj/KRGwx7SC8Xwn7K5JANDDzEseYGJzd41sQy8GZn3f5WDzb1Hz07c+txtWZPHUk+cKoXXPpyc+xhw3l4MBPn9Roc/NkRR3706lBsa86rvb11w3VUCzLrxk4+dHzFMeIrjnn5xU+t6QzxZt1geWi2Rk9g84GVr6M68y8OPcGJTjz6bGD3EJAtnCny02+O7SO/uLCtJjCs45q4zsRlg8c+Dvt48GEbTufi1m+wnas1P3MxSHsnPxhsrKlX3NXeWnnyry7tt5rwr0foCa4w+chFH5QPTHqxCR/XcnpcDcJOLIPAi7NjGGLhgiscI4zluP3AAU/xHLOB7Y0JXvW9OMV1xINYZyMujLiI75ytusm5WuDBltCzYyM+G/VmT+AQdmLJh7314vWpGR9c4lZN2R9Cnt7TwCEY/T/BtLEaQKMYNUnpt+HWNUcfc/PTZJqJ0IfjyK+GpDc33CS8+GVfY4Vj7jth79DwKb71xLp3X7CsG/A6d/QVDRw2ceFPZ86evq9yrOWfnTh4yDkfOhdLFx1d+fBXE0fiXByftBguVjXswnNu4EgP05zEx9HABV/61hxJvPGAxTYO6djRGa1lQ6f+5mL0HXtx6KfEe8ah5y9fMXApl+KIURw29HTiqFX5sHEOv36Dv9frgb4fpxM7m2KKobblXc/SG3zqJTHiGAd47Pq9j/wcs3dUs3o2XNjO45SN9WTiqVlcy2diVI9yYYOnvpEXka+asSX0HatxONUfBzrHBBc5ix9/umys42HMfPJPL0aSr3k+9GHQt84m+2zwbo2+Gtk/g521BtvyopeTtZlP57DxCIOfQeqFclJfQq/26WHzF4et+TzysYaLfZ57BAsOPXz/Cua8WrCxzl8/OZ/58jdg+52P8mHDt2FOV8/iZq2cexjCQz6t8yfhiAUnrunZG8WZPZlO7ejDEAdvawk8c+u4VlvxiguPnRjqQgezY1iXfbx6aLnsil4QT0PUgFzaaEdi82ssTeOCy2fqaxq/MMWOX3oNZxC/KJgejiFW8eDUeM4J3/DM+fulOL8rks4RRjdwcdx08SX8NbnGDstF76ElDt202Fsz9yKOD4HPl47QdwOCC9+DiYvIxcWX3rk4OPllMn4wvJMx+Fkn5qQ4asAWjhuII51RzejNe+DAJR1/NTG3N17k8eFDx6+9MVcTdjAIv/TeBfGjd0O0D1PYlncv0PTxE8s5G7WAEzY7/mwIG/ur9nFtj7NRU798F1d+dN3MnMNhBztx3mAzezKM9Ob20y9pxtVx9gobGPYHF3UkeMDHH549Zmd91gSeGNbUtHzMW+dv7+2xnOAa1kkx1UuMepaNeHFhW1+LxU8cko25WH6pUSw24pQLW3Mx7BE8usS5nPSAnNl2XbApL+v0agtDnPJg0ztz17FeYbMXa/LFo7qWU/slTzb4zFrDKic1V9vZ0/u6hSMWv7hWG2ts9EH5OIrJ1l7CFMd6e8uvgRM8NUnY8rNOHF1/cipHx+zywyMf+M4dE1yrK1366shOHL2QiBGmNXN11QvTH0ax9BC9Gtdr2cLAXU3EmtcPHWHL372rB2n3tLjAhGFf1M28vbmJcJif//kdz2HiXKGeUwEbbNRQHZl2Tu/GY0yh74Jj00NDNhrOIGxdqKSYdDW4p3vCxrpGLL45H+KjROf82Li5hbsMth/8rE++1sJz9IBQTPPihiFG7zjkSJ8/G3prYrBzcRIvkk899dT6HSE3Zb/p72L72te+tj72fXT7Gzx+78cnLuVRDeBPzvCsqat8HFubXJzjggd/c7UhYhh9nA+DXk7qaiQ+Yg2jtfYCPsG7B65wxIJLB7c5e3P5ETw6WjemwEuybS1cczo8fRwcr+wcG+zUA19rMMqXn/P2QVx6XK3T83HeCygbebYP5oQtLuLE27FYbvzFmljxKa54+cPtJi4HfY9reeRb/uZ05nGPZ72QjxxhO2ZT37Dh7+sDeCQb53FkY91cbvxwN6zznxjZ5M9OTn01ADt+4VjTk3DsN99sxGdnvTqxJ+zizK6eZj9FzmrTCz5b+HE0T/gWUy5hsTcIvR6AS9gY8Eh2zvMXm+DLX3/IN79851FN3G9a41u+8ZFzYq0emNxmv4bVkT39rDs862zKDWdzw/m0EVet5Fi/8bOWT354VZMFcvqjms7+pyqu8zDUoL0Jn/4QcvbH5Q4BfoV57wrcuHHj6Mknnzz6/Oc/f9b8NZZjjeAFWSO72bm4NJkmTu+p2/ex5hpVY9VI1sw9EXsBPa9Bu+C6mWYjhosUlouoCyd7uHzYaO4pXThd1HhoaO80nLtY5gWeLx1fwj4u+VvrHYScXZRqwsdfOPbPH53Dxo2NtZe97GXr9yj4E3i44K1m1UuOYprD8W5kvggs59Mf9N55+f0MPuLBN+CXu4cnceScni/u1tQPXxjln69QOOHBxgsoG7HKsRuJfOCyIc7Fqyf4ENjF5guPsGXD3g1aXHoCy6C3Hg9rePO1np13aP7g1F7izodteTqftfHAMXudLq740cGy7miNuE4IPCJPMdixwX/2qtqXI/v4OE/sMb76QI72jOTbvuFBJ0Y2zun5OccvztYJjtWCjdxwxaU88nEvqB/LHzZhb02/6cnypoNjwFFbPOJNHxfnOLhfiKPH4JcbPYFVT4rDBzb7RBy1tcZfTuJUGxhyJ8WBReDFr9hhqI9YbGAQRxj1Nb39cawuuJgTWM4N+bl2HN0jYaVjZ9QjdHjJhU3YfOXlSOecD/uJhzOBYexFLJ/EuL5gmDvCcN/Tu+KqvWPX4aybuLOuYsQbHo7V1rm6qRUs82yd41vPsilHscWhx8t9tp6lO5T8Z8UOFekK99wKaA6NYeylhtacblSa0sXq4nIz4GuNr5uq5tEsXUSaVoPCYa+xzA06DajJCD8f+bOBB5vO0LAalY+/WSIWvYYtnhc4azDcMPnRGc75Nscf1y5IcxcpXoS9G6bBh9DJoTrx74bkglMj8a9tfyPD31nw3yk497cf/D2Ehx566OyXzNgZMMTwwKdm1sRz3s0Gby++4uMpjhrhSPj0MS1uam2NPQyCp4+M2x9rzmGz4SN/XKy37/zMEzZiVVt2MIpHxwZPYr3aiwPL3vg4mK+6ObKTt3P29RsMa3jBLA5eaiCeNTb6s54USy2ai0tfzcTi5yPl+FtjB5uvub472f51nTUxjDh14+xvUcCTj9gwYYUpTv3Bjx0buPwc2cgnsY5/PTnti6Em9QrO9Ya41uWrTnGGoZbs5poYeMmPzlew+gUHuHEoHxiuQTpDHLb82eIln/zYqEc2jnpaH1jnZw0O20SvdD8Q25BDgz8u5jDk0N7bb1j6UU7O2bRHuImpxjAc4bPp+nJu0Nmb4sCwZ+bxEsOnqwQPc7k5Z5Ne3aoLvWFebHad46wm9Hjgi5ueU2O5GoTenvNxj2yNL4y4Wsdd7RwJH3pH9nEXAz+41tnLPR92alOdxMHPXA781dZelBMc5zDZsVc38WHH11G+Ys57SvGLyQ5+tYddzRbRA/y4+nroAEW9CKSGIJpS82lijaTRNIrN77fDfc1hvU9SNAg/76Q8dfP1x4g0vX+uxxemRvQw4Z2Df1atubrQ4NG7qL2bErs/aASnC9TRv0Rg548ZeRHx7jkbcdj0T4L7lMM/f8NPA2v6bHBz0df88nAjwcc/87TO3k3XhUH4ujjx7R2ym67YxL9yUCO+cuFH18OT3NTAiwEsNfHw50b4r3/9a+Vz//33rz+EJS/vNnr3gouc7QWfHj7g4YK3mxQ7OeMAV172wgsvrh7mxO3G4mahpriT/ricP8olllxhsvd3ZxztO3z54aduhj9CJp6amfdOTC7dHP0xLDXxx77sAV6w6PWFc/3Fxh4S+bopqRuu8iFy8Uep/JNa3NioC8GdLRs4MNW8BwK8xZafP2bo6zo549QLIL0c+IltT9uv6qYn7Sse6gtHfV07Bnv9B9Onb3h4gGUjRzh4i407DPm1x+pC7w/SqQ0bOfDjI66aw6VXdxj2hp81+ds3fSEuDGt4eaBWI/1D17t7en980X7Bdm4f6dmx1+vmYomjL9iwx99c3foXRLjZY3Vlw4++mOooNwOefbU/uMjR3vCBI746qiu9erj21Q6Haqsn4blnwIcnPjzr5t5M6FmjT3TUi0/9JrZaiycGbjBc2zjJUZ+oCT71jj6XHx+Yaq3+as+eL0yc1Uze7jGuw+4xrj889aw1trixM5cXDDWAgQu+akvPT73U3rpr3f2XXq+4j3at44gXzvWj/dZrjuLAwt9cf55s9yVx1ErPqSMcuPLZ183ctcEHDk5qhkv77o8Oqg09/mrAz953r5JP1zE8/Qbj+vXrKz/+sA8lVw8th6rsf4Frkw2No3FteHPNqCk1Y+ua1gXE3poLwUXfhcTHxcvPxQRLk/Gx5mIjjnytwdGozq3xwQVWMeB3kWQTrrmBGxEXPl8+cOhhts5ODriL65zOOVz2zvniAwcuDLYNOhc74W+wM4rPxhwWzDncOIiYblL8xXaUjzjsHXG1F86zgSu+ozhqX77mMPiFGy/z8uNTHOt483GDNnfEz8i/vB3hiIM/fRhwzQl8PKunGOnkUr33/PVFMdSenaN1cdy4cCXw2OJJh5c4Yu77Dxd6eHz4Oq+2cnFOZx0vEq41PUHPThzDOVt6o9pMG37lwt9c/WCzcw7L3LH48mJPv6+jGsCMbzHgWYOFVxjOi+fIl63h4UJcGOqmNvJwzs96tYXX/aGaqG28i1etrdPXk7jVB3gYai9GceRqPZ/y0Jf4hl0seF0n9Obl6Jh9OOVC53rEyZq4fPGFjTvBKxs1oev+ZV39+LfH9quH82LBrebqJpd04uBmXn5w4RS3nsCHHe7tFVwYfJ0Ter7W8BcfBl/rau5c/h6ynLOJC1vnbOuB9LBhtk/s+KsLW77Ow4RBcFFbNnjKj7CLG5316iVHejGJuB5qrKcT/1By9Tsth6rsPXBr5Bvb77T4DxP9TktNkc7Gu5BcbJ7uvcsg9HSOmpSNJ2J6axpHU2bDxwXhXZCn5X1DhScOvJrbejE0MOndjCbWuLD4OIqJh2buQgmbTXjeaRHN7qIhcuiixNULITw2/LqgxTHE8c5DzrCJIx8DnndAcuqdvDWSDX/vTvq0gC4sNuXm3RUba+UQjlp716eu6ePI1hoRRy5qZq319so7FTVT+24GcIjcYamburPhJx8+jvCsycm5WHKpJh3VhL0bI/x40JvD0GuOXgRIPNjgoY+80zs+Pl56e1Vea2H7gbO6+UShmjnCMsKx5/WKmMSaWDCqrWsjruHB0Qd04vMx+KshPQy1l4vaiVHdxILlXSxbPOpH6ySu3v3Ctc9T18MCW7jw8SHto3M+6qpW8wUAPh9HYn/0wrOf/eyFZ30OMeoDXPmqS7mrg1je/cq5WrCx3pAzHnEUIxs5wWPTi7+4fKtPXOUExyBsSPnIRT28MBYb5/YHrmuUvQeicoXBjg8+MzZueBTLvNr6ZMW8XOx/XPStuLiEzy5bcfSbT47i0ZG9ePDw7frZ62HoN/r6mh9OYjvvPksvNh0c2Gplz3wKiUf9Vhw2cPi5Bq3Lx5FfPMXRS7D3+8zGuoELTLHqJXtSXfRrPRt/erHEJPw9ZPlUUv5y4H8oufqk5VCVvQeuDddYjm408yKskemde5GqIcHWLPRGTawJSbZ0c80LGTzNCaM45uKbd9HwJezgwaFnFx9+NW9cXIh8jDD4mhMY2cg76YIwd84nf77iJnRscGVjjsfMmw+b/Nilh2PORi78DfNswrXmok8fB+tEPvOGbD1dR3ZyxccabINUQzzZiJ8+Lm4KePJPqiNbdvGDQ0ccxesmY80cTjbxoCP0s2Zw2ceJXt29IFozx9sxLOfwq1t2xRTHGtyJnZ7OEKcHvYmfnj0bGEQdnLPFuzkM5/zyYR9OPTBj0CfsZl2tWyPhitfcmps3YQeXlGs+a3H7ERY7tfTiHV79EQb++FYrWMTR4MeWHmcvOOb5d16dmsPAw9Bv3Stahw1zcoXPH+fs4s2++wp92DDS8Y0n/7iwdQ6LraGHW6+OzWFYw9taXMIPe15DYWfrCEPPihf21Dun6/7FxhA/gaF20waPMMVVD7WxTvgbYtsv53qgnuPDnp+1egtmvvXJ5M2eb3Gcsy9mvKyl41992TknbLNpPvPHnQ1+h5Zb1T50pCv8/6iAJnChGS5Kc6MLQTNZ9y7Pk2yNXrNoEjYa3Xe43mVbY9dF3sXiHanvJq3XiJofVo3m+1xP7/wJHT5EHOv+g7q+T7YGo1jsxcAXF75xcQxDLjBwLYajOZEPHj5yLH449M7pvZvkIx9rDVjeefVdq3WC5+TqXYZPjtQfhlrFKT58fV/uXdrkUu2s0ceVHx9xurlY83svMMoxTm4sxLsz70rxVidcCF83MEe19S4bBhtr4pizlw8MXPKlF4O9c3VTe/H5xdO5IT4MtcPfGsnenL/fE+FLerEwLy++epJO7HoBZ0Lf71nREzbV2Boscbxj5EfHz7H69Ivh1sNeYKc/9BIMeeMOt5zgmLPRB2zCoJv5pQcbDr38zGHUb+b4wTBgGvbOHvbJTrngUL44+D0WeHqyazNe1n2CxQ62GuFBP+OqC269UNOzJ464wsChtfZYv8EUp0/u8IPBJhx9UP2t8ckeZtdgPYtfvupjbm/jks7REJONe5f6u374yUssOgOvPqGST7W0rvfVka/fX8OZ78zHXF5q23+8ChcHOsM5G1xOtt8lEacedE5HnPsPL+U++fEnfOhcG+VTLHoP4Wz1SX2fn3zg9zDiOpUPkQ+/4jjaXzZwxBC7XNpLvejeUx9XO5h83FPsz+RqncAz4LuW5bXnsQwv+cett26XDHwFd+8K2GAXlCNx1Ew1hTXzRnb006bz847Zuqg0bBKm43kysTrHlb0LwlHD4mTu3Jo48bRGrIfhHI8ucnr+9BPDGpyw8mc/z8NuzZGPYyOf8KzDJx3X5PRHfo648sOt9XiaE7ngQWbOYdN3nk32MOjcMK2FFfY80jesGz30wOXrpmafSDZrsv3IN51jfIvDJq7lnR0betLROTuyj7f3X0bn2O1948IflzkvVlj0hvXypiuvaoJvOPmWA5tu5uXAf2+fX0cxw2itY/FnXHjm1ZfNPp/081qNU9j1CN/zOMLYx512znHIxjy+xbAWzlybNYaBy8xHPxZrn1/r4TnOGOnvlBe9Qb+vm3XxyiMsMZyL08NO+NannZq7ftiSyZ9duTomey7Zhe0YnvM7SXXIn11r5WqO0x7HfNrwLcf22RrJ1nF/ftPi1nUsnlyrW3o9wJfMHqj2s0fyuczj2X+YeJmgV1j3roDNNjz9e7p/7LHHzi64mrUbqRtBH5XzSTROOPQ+suejYTWQhjM0kcGmjxfZOIfBh72vOVqjr/GL5+hjQHZ0XUSdN/fRKJyauAaPGy7eAcqrOHzLx5EOjqMcYTnGNT2b4sYDT+fi4IFvfrCLxY743pgeflyziZ/v9tWS3lo4fMRQe/HydzRc8LDw9T03KR/n4rKzhmcf/RefTe+6xZVvdTVP4JSvWOmskYmBrzhikDjLL672Wazqlh2eMPtdB+f4sBMzbjDFkTMd3DjBcu4dfWuO8Sh3cxz6qsLcoA9TT7MRKyz4bOSjFl0bbKyHLxc4jrjMvhaHvxcxfnDUDBZ/+1qdYcS1/cMhrvCd4weLDWznU9ROPeH6HQOx+RhiilNOuMJswCkftnD0JPtpUzy29gYH+oSvuDhYxzWpvnHhq0/YiEfvSNSH3pweHj9x2YlhyHnuIT0R27nBRhx41S0MtvTmYohVDPEabPRJOOzJrA1bMdQFRjrHKfqRHRsSFn+Cg/0Rk431MORsLgYuxJytY3WDOePY+2rrWparAaPaigEj7jC6NuoDcbLrCBdfsZ3zgyEmgdGnvXTlUj9aUw+/TwRj2iyAS/5x9UnLJRf0onCay+bXAOakuXMNRug61xAakORvrWZsbRlsP8KlN2qo4jRnr2FrbvN8s9XILpB8HJPiwnA+dWzibL0LY9o4z895XMPvGBc2+VvDba6xn3Pn+c6jc4Nevs47wugGkA9ddXEsRno+U+RB1C2bMMzVgrhxd3O3ni1d57DSOYaDQ/VqLVz+1tKzJWHSyZGEY6+cs3GkZzd9y2s5bj/okzBnjOnvfGKXl/V0Yalb+tYc2Vmv31pzhE1fDm66k2+8rBn1Tljy52+dnr2jtWojDikP5/Sk+M5bc46PGEZ1bd2RZANj9ky5sPHCUAz4hrnBDkcxzpP4lHs4bJ1PYUPCzrc4YuBYPvlXv+k3OYbJz3q61tsPcyInNtWgODe1N2schiNxxEMO/BxdY83Z0JeLufNywSEexXOsJo70exHLC/j0wcWIBx/nhF3DvD2HUayp55evY3H4kjg7z66cpn1+HdnPc7b5O+K1l2opt3g7P7RcfdJy6ArfAV+DGD5p+ec//3n08MMPr7mnaDelms/TrO8m/Z6Cd07E98ae2AkMc3/7xJO55qGDEwY732367pKNZuPj+0oXbj4n23e1ms4FQ2CwI+L4bhpf515gCQwDhni+/+RXQ+NC78hGPr6vNYchvu9E8zH3/al8rbHByTkfFyAbvzfDppx9N0uPGx4wfd/r6GYldhh4s+l3DGCw4d9gQ+CqnXc0crI3ky8bv9MCT91wUzN2XcxyZiMGG/NqD1NMNeHjBlGObGCpgaPv9WFW+3jImR+u6oIDvnDVSLzi0vvumZ6fmhgEFzr95licbOjFh6HffEIFt1zEoydqy8Y7SrWXG706EZj0cp1xcJWLIWf9Zn/YwSiWWhJ1hSsGYQMbDz7s/d6FOa5yhmsQNri6NnDzgANPbXERx7q+hmVeH8NQa3Vxrt/YyEc8PPAh5uL4nQgc2LR/9NbYqr3fJbE/uMCFWT5s6gN1qd/YsYmL35mglzMeMORF+Oi3uPMrjpzFZY+HfA221sQXg+CqF+yVOHTVDYa49NbVjJ++EgOeNXM9ilu1xoUeL4Pe4K9u9DCJNefdI+nhqrU49LD42x/nuBGxcbRG4KqbTxHlRGcNDtEHcOXkkwdxxFYXGHqJrd9JEoMefzjywwUuDP1kzoauuqgBrt1TzPnAZ6NP+MHsXisWbrgY7M31Wr+LAqd8YMFxFItdvcLeIOLIrWtDbWFYwxkGcd/RK/6Vptitd1xGl/jj/MfxSwxwBXXnCmjomk0jONcUXQAayUWgqTSGP8akkTQvG0MzmruQ/PNfNw8XmsFWo2keF6wL20d4xM1FTA2v0TS7iwCnLgK4mjPRzG52Ls6+DnEB4oxHNxh6g+APR4wuUDzY95EjDL5dbHLNxose/vgSuDix4ecPd1kzl68awmGvbmxxFbsaO2djzoYtPub44mJuwGVDJ45cxeVvjpvai6vWRO3N+bMxV3+5WIPRzYS9OQx7N0Ucwk8N1QSufOSaXh/YMzw9YPmolw9cPvMFkA0MDxzVRM54weTDhrh54y93MejlS++F8/j4eMWlJ+HIQ03lhLc4cO2Fc0NNcFUz2AQObupvwNBv/uhgdWQDH1+2YuijelYcPOprda6v1aGccenaUEc2/NjAEFu+sF0bbu44qSsMa7jgxUY+bIi6kfpgcrEfesce8sdDHmoAU23lpK/FwoMdrvxwg2Ef/DEznMNhU530m/uB2HjEVQ5EX4s594OdurrvsIehl+SHZ32vLrjgysacH/742p/qKA5O1YCe8G8v1M05H3mJTQ/TXFw4cHEpX5j0eNOzUxN29r0Y8qRXV/kYOIVTP5nryeOtr8WGKye25moXjv2Br7/5wVAH+6Nn9UA+bOwTHHbs1S0fOrHgyUk98NAXamLUbzjYH5jsYMiHr9h8Elytqa3eUBM4fOAY9iM7NmqIn5rRm3toMRcXhthdG+JWEzZylI91e3MIuXpoOURVL4CpIRKba5MNm07nnNBpMg1VE0x7Nnw0rubMV1M5r5F6ALJOHF1UxYPphcxaDUdH4gK/i9E6H2udO3YjoYtnNvSwcIFNT+i72Ojly8aRyCEO7PiJU66O1mCycw7Txe5mWx7FY0/YiOPYGv/w2KgTnGzMyzFO9PanORvnjvEtTnnSGaR82g9zHMJhIwcYbMoDJxJnc1yqm3W8zPmYO4ftnIgx880mezbZOicwvThY54ubOpsbfPHsoSd8seLOpwffm6i38jDPZ9rAlqOjGyOs+iRsus7j5sW//eFDTxyz8WKIc/sjDtvm/AnefMTnb06c40KHg2Nx4Bgw2w96exF+fvRyxoWUc1zh6L/20Xxy4MO2+wG9OXt28Ig4RmuOYoblqCbN4+EIE1/29XU8rDl3zYorBsln+sOALx9HuurAl481enVSP3o684a5vg+v4wq8/YAh/8k1TnyLhYNeMSf8rBm4EDo45uI70luPez1rnuQfN/uDk3Vx5EZgqqFrR07h8suWnZjlE9+O9GzDD7t82MWHTrx8+cSxOHiwwS2ujhNDr/Bj43hIufrjcoes7l2w29gbN27+cbnPfe5z6+K03g1RYzj35OtJ3DtO4ulZw2hcNl4wPHV7+u8FXvPwhddFD0cD1mwd2TiHy0eDwq4Ba2hxPFVr9G54+LDLpnfpYsIh8PmywdfTu2MXfzmLiYcc8HBuja+jdWtw1MO6m4w1ubng6Mz5e0fAxgss4T8x6Lxr9bFmHPCqHnBgeDcya8smYetdEx44EvUg7Kqh/XEzg2nNkb66eReoZoY1uOFki6va20MSTvZys4dwe7FYhuMHDH594uacH4GjJnIWU054TL11tVdv+m6IvfsyZ8NHL6i982oqnnO1guMcV5y9C6SHYW4P9ZsbOEzCng1hp5fCqEfM5QLDeV+LVjdrCVzcSdzF5V8cuNUEV/64628xCFu1o7OHxDksNvDkZ39giEXaLzYGG73SH4qMAx2uYqira0eccunITkw9qWf5wHCkI2zF6EWPzlojW3XzYuS6InBgFMNcXdRhcpGTfNUNV3hybn/ocDSHwZ7YHxzk2F5YVxM91PVtjZ91dnCc2xM9SczZ0OELkx6XbMQ1nzauD/dZ8fiXLztznzQQdTHHl44dcezTv/ZYruy6H6oZX3O1SMKC132WjXX5WFdn3MRxDVpTW8JOnuVTHD7WxCR8OooDp3tgOvrwYMIQk774zmGqq5z743JiTZwV7BJ/3Lr7XiLoFdS9K9CmagxjzjXynGsMjZItfTZ0GtpNiGRH7yLX9Nl08bCxRhxb18AuZE1qXZPCSXByURPrYUwbXOAn5QYLtnkxytHRgEdPXAhuENbhG/LJRxwPE3Fww5sXCw4w+jgaZhi48JN3NyHn/NnQE0cXK4zysD55WnfRl3N8+NK17gbi3Lo4RjYw5aMu2Zc3Gzq4eNibajC50vOdR/ENa4ZzMXBJ4MNJYMcrLFzdgK3T49MDVH7zhdgaLh4oCPzyhVm/yad82RXbsXM9yQZ3Elac6yn2bHCMK3vrXsDZETaG9VkvXPQLoYOv3+LqyJ5ODP3GRj4EprroBXtE4sKHvtxnPq5PeuIojpzZO6/m5onz8m+NnUHn6H4gHk4kHb1h3Zhc2OCQjwcO+kTMuIajrniKle2sf3Xv2uUvjjmBwy9ferq4wLYvhhj0bHHpQQgOzvhOYQPHIOWbDX192Zo+IGxxm/laN6/n4PI3rOPHx/6ZN+jVhI6IW5/Ib/aLOTv7Zz3uju5FxLpY7l1GuGzUrrk6tTfW6HGyHlfn5QqXXYMNf/myMZ/SnL2cSXyn3WWfXz20XHZFnyaeTa+5NIWh0TSUi9ILDr3G10jdaH0nrwE1LZ8aGx12fP1HXZpwXmSwXFBiuACaO4YDl5h7AXDBkS4AsYrn2IXHfl40bvRwxQkDDjuc5ARTTl7w3EDiKweDP3GReOHkQ9Lj6iLCQxwY5vTpxLBWHP7VwDq7BhvfLzviOXPmx95FLQ4ffBzlh7v9kFsY/K3T4wST4CpnvOMA13Czsl4Oy2H7YU0sUj+42eFSneqX5jBgEnGaxwM3ubJxbogxueLue/tw+KZ3jheM+k0sGOJ5kdYHbPyyYSIOvTzi6tw+s60m4mTLl755sdmzI+KywQfGFHshlsE+G3tGR/SFep5sv6TuGiNwypevuZqIoyZ8w3Ju4AjHHmcDy3kc8Kb3rtV11nUqB7mJw4beqO6wDXawWoeNf3PH+OAPi1ijY29Nv+FfjvRiF8NRHNef322q36zR2bdqxKa+xo+ejmRPP+tSvcQn1cU1gid8R+uOcafPB7b6OYpXz+JQfPp4lru6Eg9E+fIxiKN9bi4fMR3Ty4W+WouBaz6uSZ9i9ZDFrjcS9gtXdXPkUy7tRw8veLCBj79jMdmqRzWxTtSKXcM+w8G/foPFTp3huKewMyfVBaZzNvpAjmzal2V8gB83P88+APAV5N0r0MWmKWcj1dg1hLkG1nw+fiMazroGd4PV8M6taaIat+Zir9Fryj0zek3LD4b5eSIGYYPzvCmYa1YDDgzxDdJRnC7Qpdj9oA+jmxOT8oNNvPi5WJK4NWfHX1x4nefvmI2YRu962U7+Pgqms07EojdgeBGWv4s9vdok1at9tmfx5V/d2DuHG98w+Li5VAeYOBF1sA7fSGDzI3BJOfN3jmdc4lFe7NUPl/IpB+swEhjw6CfurJN1wka9YRpwDHEMenOYasq2/p3c2LmZ+v0AAou/OOxgeEFtX4rfkQ87ecMqT+d8xIcJ31cK9DCTerocrVvjQ4rj2Hm87Jk49gdmdXak8/tlSfvDF45+9KLqvJ5lq069uHjAeuCBBxYuzHzZiesatA5HXoZ5AteDk6+p6h1c4RCx+eA2/dK3F76C4scmu2ohz7BbKz5/+fARhx62Yc1c3YrHRo/IzVp7AM/cusFOTP5xTM/WfZaebmLQ8RdTjR3lbvCPn74xrCX4woqzvPjhiw+JF1v3E31bbcTla+TLTl3D5U9Pqo9zPPjAEnMKHb+urXQwYZDippO7uDgR/gbO1Sse+Vz28eqfPF92RS+IV6P7Z5/+BPLjjz9+W7OBsfkawY3FjXPeoOhgaB4NpnH67n/faDA0WhdKFwE/GHHpO+6ado+DE5tu4Plah2W4APDtRkUnnosmGw1uwCczjnM86bsx88vWzSJhx6YahOPYxQgHJ1zDyc4chhcB9rMuxROLr/q7+PO1xt6Ia3XjYz0RB09x8A/HOhyx6f3Oi2M8+bNtzt8QBw9YfJ2zaZ/1ifoTOjGyqS5qEi5dehj8w2DPjlR7NdMH/Y5O/sto+xGuYzZ07KoZDH2EhxiNbMpbHvUbjOpaTLXHBW95Js7Ft+66aI/T52/Otj4xFwM/NvUtfmy6Bs3pE/PqjzP+5oQdLjDtL5zyVVO67Pj2S5j84BAc2TqykXM5sktXTH+cThxSzddk+8Genb2BZc4mDHMDD3zZZjPzlo96iFO95MLWAwlbuPVSOnp50YchTlziyZetwa59NicTDxZ/OPyqqZwInWsYBlsjHHrn1uTMhuCoxnTZsoEjjhhisSHmhnzpyfSng4OLfpRTPmwnJzzsT7Xnx5ZNmObiwLFGR7K1bm/Y7HHiEh92zvOHZ7CTj5o4z89R7oa4Br4e2JovsAP8uPVofQDwK8g7V6AGYVGDOK/hNIV1F44b57x5mXcxsneuUbqArDnXQG4e5h2ts3dMas7e+YjFxnp8wmQDN32c6Yl3cPNdAoxi8oHdOxWcuwjgsmPPTgy2bMzTiWPky8Y8G3bFU6dwxWEbbnzZGIn4JP3Ei4PjtBFDfDEcO4+XfPmYs4m7WOWrbnFrXQy21q2xkQOsYliHKwe65ovg9oPOOnt+jfRhOcZXHDm1N9URNrvqBTPsbKxlhztMPtbiIHa8fHrEt7m4xA3XWrWzFi685j4exxcGPeHXwK+P2a2RcOLKhn+4bNjG21wu/NgRR1z5JuzD9CJBF//w7KVB2NeXztnwUROCt/WkvhHbwKealht/576iiK9je5kdXvjTWasvncfPpw7lFD/2ztW83MytJziY4xa/9MVna00ecPjgYK3+yzYcOmtsca8GYdHDMOi6bvjQwSknPu1FuPRqzreYMzd29Rt9cfc28iF4iM0WZ3bO6aux9XjGh++Mw6+9ojM35nk5q93MB2Z1EitdtYVjvYFfuhVg+2HOLpxi14/m+p2EvyYH+nHrM+wDBbiCvXsFNItGc6PSeJpGE2gU70Lp/W6AJn7wwQdXU/j9CHa9U+33Vfhb01ww+Xqqh+cTHRfLM5/5zHUDprOu8TxJi+cTH0/LMLoINCG9uRvhyfbdvn954l8maFQXExxP4mxxc8TBuwlHDzHwvXsQl01NrjowcOvdsBuLerDB14XHBgdx5O474W4O3kn43pW+XNTL12riiw27OQy1FcMfRaL3LwZ8HA47HPFx8fsb6qgufORDBxM3tXX+jGc8Y8XDC4YXXnxg/Pv0P7z0jgYnfmzwUD97LIavBdioIRxHc/nBwB1X+4aveqor3riJpR79V/PqwKY/C+9rA5j4w6DHR2zY/NWWjg1fuHzEwVU98HGOr3rgqo7ykZda2+f2Q77sxVEX++l7cPb+5UL8xeudrLhyZqMGYhjVHid1U3t7gzN/ccSVDwx/oE6/GrjBkDMcsVw/hvz8ayc1wVc+rgfXkrpZo5ez/MTCS058YODU3qtR+bAx9zsTMP3NJXWmx9VQA3o9qUbiwMS3fNStP4Cm38ztGV91YocbGzzwk6s46sNGXuqqbq5l63Jjlw0MfQ1fzvKSo6O5dX2gNniKr+5sHO1pvSR3furdfSkc+ckZb7yIOe72ozk/dTPEFoeNfZebXhPvWc961srRnLBnJx/1FyObrh81Um/+fs9KXcx78+XcNYWzPbMOE2e81I4NPzVUWzpzdbF/OOpHdngYam8/+NOrEx/+9g/3/vaWOIQ/O3M5mutr+6bXxbcf5npWneyXWOratSEf52ogb5iuBXtK8LdfcrVHuKs1gckedzWRi1ji8mkfl/EBflw9tBygqBeBtLE2XONoNI3rQnBBWneuMYgG1Vgam58jO36ay5yenaanc6GQ9BqNTTdu8brYNDjRfJpTfJjw8BMTHxhsNDw96QUAV3Y4ERdrefGrweHhR+9I6J3jKrZzay5Icdi6eLqh4t0v7sFjkx4HdmysxQFnuGwN67iL48iPnl/1wM2c3nAT5auOLk584fRipbbl5yhmLxL4ugmpkzhhyFF+eMDuRbCccbCnccANNpzqRk+qC183GEdx+dg/+HD4s4VRfuqOKxv8spefPlAfOnYw5Oxm2AsYGzUpHzbtkTVc+RJY6esbXK2J1w0VN8OagRebai8Pc7z5w8eDLYHjHA917cGGDzu9DsPAD5deBMunvveCIH97yD5OfNQ3buKy42cNr+bi6km8qqe46lMu+sKaF1kPJa43PvRiwVT76ma9nNVFnubqBqcaFAevuJVDtccPrrqwrzdwFQcPNa6O4qiL+vOBZ46HmvBnwxfvuT8wzdWGTXVSPzj07Wm1lYs1w5oYndtjscVUT5jp2eCult1jrIkTjrjFoZt7giMsIhd1YovjzFEdYFqj5weLvXWx1bdaqhmf5vDo5YJv9xf1rHb0Bsz6ujoWU9zs7aOHEUKPG12Y8aeTY1zZiK+O+g03OHGVF3tzPeuBCAafQ8vVQ8uhK3wXfI3g4tC8XhBtuCaw7sZCNOD999+/mpgtnXcKjkRz9a7aiyaMMGFoTnL9+vXV5D20uPlqvDg43nfffQsLBl96o7iepDUmrvFtzcVHNL2YGhwOfp7yYRAXiRc69niT4rgY8ZgvMG6Q1hzZwVQvFwwuYbARNwz4YrpZ4GjuRQAfvuzlaK4m5t79TqETj7182bN1TgcfJ+ts8MZBPHrDOk4+MeLrxmtdTeKMo09P2PGVH506wWPfjcfROrl27drql/LB1b7iBUcv4Qr3f9m7l1ZLr2qN4+twPoQNI7UTCUHjLSbRBDVELANBjZaKiF0bYt+GPU9DDdUTm4KIYNdLMBaIYCoxEo0x9+C1Ub3zNc76zex/1TivO6aO7OUp2DVg7ndexnjGM8Yc813XWgUDplduxDrePRDQMaYDT78HcHEVI0yvounLPZ/lhB3fMPj1ZIouiX/YYsSJD3tjXjNnDENO3BBxNdcTBnh05d6ewuBLrmYt0bNGR/7xhSuGbrDFC19MYoUlT/TKiTjEWl6t8xVvtnJJ7A/bcpuONXrl4pZbbjG1dF35jp81fbzbM1ycn9tuu21xhIu3urUWV/cHD3r06CRym9CxBxo7wh+hh6N7D2z5aK/ELDZx2J/qsb2x7zilD0/eYOBCb/qhb97eWWPHHifzdF3dV3Atp/G2Zg4fD7ByBePo6OgqBg7w8YDNJ0nXGhyY/NgHesbiJdbFTdeaOoAX53IvZ/asd1FwgWcennExu+KuRp0hNQn/3LlzS18dwTHH1t7zwy8++uJmD1eO+XEGrYkPpnlzcN1rrGlsCA44ik/N0AnfPHst/uZw0vhj54oXTA1++7ycnOKfM/XjcpK5TaSiLPHWtG68W93yDodNBW2erk202dcjMMhTTz21u3Tp0u7ixYtXzazVTMLmT4E2b04fB/0KUZHq4zF16Sh6hVVRpgMj3hOP7zCsK05jkk9j3OSM6MfF2HpcjWEYuxI5o2OcD/zotBa3eMPHkw2/rsb02SXmNHkTu2tc+NQIfOuucWg+PT6nf/Ow2TnE+ubY09UvJljW421tyxWOOfZTYNAP01ox4GM/5Zydef14sIVJwl+D/R/6J3GEoSXs+DCntlxhztjSNUdw1fcg4kanz6718F3lxTzMYoyXuWKDm51+Qpe0th1bg19dwqSTvjU81ZFmDSd9NvSJORJn64StXJZP9vrFTgcOO/EROvLqwaKcrIX9H3rWy0U8YRQD3+btR31r7IzDbB9g0y8P3QOKbXveiiGcbI2LGya9/JYD80R8zttW6MOQz/izTczHyxMIuvzEyTq+cocXPNfy5ZpvfLXW+dDX4DV2NU5XH07rJ+nCOEnCca0m6IWHu7g98YlLfPgvF+I0X1ytlTNrYid86csJ4QMOHcLWHJ/6YVnXZ8+PfMcr/+znnsCxJ2zZJemU+3y3fprX13fmNBFvUCxJ9fYgcUMxdvWE4Qtf+ML654G+M3LhwoXdn/70p/V5oXWbStc18bnn17/+9d2HPvSh3bvf/e7dPffcs/vMZz6z+9nPfrYOjAKaG5qdOThhwbXJ9Juja8MVkcIz721Pb7/Fu2JjT08hvfTSS8uNG4VDPzH49XazBo9Oh4MRDPP+YzlcwnRA4kEPzjPPPLM+19Wnyw9/dInPNn1O2tg6XW9l4gnPZ+U+O7VGXMuZdY2+z4/TkSfzja3hS8zPQ2rOK3SfC/s+A+mBV5z4EDp/+ctfVt96eVsTx3/k2H9oyc5h5YvgQd+NwmfL+ONgna42c/z3v/997aP1Dv2xi3W5sv+ukHjEneDJTzh//vOfr+YNDs4ED6I+7LF64b9cWcunOrJH1qvr8sGPOJwT++Ot5YQuP5p4//jHP66bXOv5y6cboLwRXIuDD331YW9cy6v64J8+PWt//etf19X+Wye4xM13WsTLjr4GH5/i+t3vfre++9IYBixjvjQ1621wfXysFQt9tcSXdTnAgU/77zypJXkNwzwOhI0+nnKHew/o1uBY17d/v/nNb/7BP58eUAg/MOjj0bnCm+D+yiuvLFxjcWj01QxfvjcjZvbdM4pZ7vVfeOGFVY9szYWfDzzsMRzrUzpvarpzzK/9gU2fjrGahCGOck4XL5zFyhcdHHqRgLt1Tc2qFZJvfX5g8iEnMIi59hAfosboZIMPfvTo4OQdLGejenMl1ti7ur/ps8GNL/MEf/jqABbs1uJB74knnrh6f2MPh8iJMVGP8qI22lfzdPFSS+LGpb3Lll9N3tQC3xM7zuoaBq6EDrxiheG7afj+u+RMPGmxITbBW3lu7PraY489tvvFL36x+/CHP7xzY9NXAF/72td2V/YPIm4SbBVVRaP/6KOP7jwIfeUrX9k9/vjju+985zvrbdJvfvObVw85/GzZxAGOZp0v4lAaKwRFQDdxcNwIFQ8+bOiYD1OBmtP0p3045h1ADybxyR4fB4k9P908ijkMOnDY67OXT3MdCrEo8Iqardi8vZiPOBonDgP/ONboxcE6fdxg823NmKRnvrjo850O3nxky0bfHMGbT3YaffmSk3TMaVPYebKBtzW47GGbI/HLzppWLrLBly9NX6MD1wMhXOP4hGedr2JVJ3RJWPGxZ/ToaHywpWfNjUzcHhy6GRYbHbZxM4aLf3PFBpuuZi6hR5+tWKzr41sd0dFX+2LDw7q+Nbkgbv504NBXJ3ylR8f+sMGH1KdTLnHQT+jwp9bMs53+9cNjU/wwYRl3BvLnak4u2asZ+njDmrktX+U3XvTtkZjoxAP2jIf/MLKlQ8zXwrfGhogXlnfJ5ngNjv/Qn77hsZk+jcVaDumrKbbqK2zr7OSBjr45gl/7Ej/z7Udx5hfu1D+Jp3X68dfHla77l/yaw6e9sdb+9KTFGv/mSfcoTyQIm676/KoNsfETh/TCKvf4hZ0OPHN0XGHqk/LIDjf45uiwlxtXudPYmZt25QYXOvTNdX/gx1kUq7ViMBYb34eWM/GkRXI1Irma/z782WefXUn/wAc+sD6jPDo62p0/f35tpGefmgcsm2dzbN7f/va39YTFOyz33nvvjs373ve+3ec+97l1s/fqpAOZXwXQBttYBTCLALZ1G54uruaN3Tw86CsyzVyNHlFI5uKpoPU1NtYVMmneNaHDT3nCRTOPczh9Hmveuly6Whe3J1YeUOSMzEOQXzpa2PT4xVnT72DQYRev8Kz3anbGqs9GLvLD1sEkeFmjQ9xEjVs3Z236lXs6sBP99rJc8ZMtvXKmz69Gh21Y5UQ8+JbL5tnGpf1RO+XDupwQ+zv3Iwzc9Ul5a3/iE555OZFbHM2zxyvhA5d506bLB676bHzWLq/4Ni9n+MKtTui3r3zQLUaf9RcHG82YPiz12ANh/FzpweHf91HsIT/VcjiwxCYmc51L8yS+uMpdcVqj01jeYLia1+QHJqFH6JjHDSaJq74a8F0G+j3I5EfM5uc+s9XMWy/muMJkbz4cfTy1fJtL6ts/mNqUGQu++JDpp/0rb+qB8Eeq83JvnR8YdMqdMR3xyB3hP47WiVj4siZvcYl/67Bws69JutbkPi7xoZdOde3anGsNL9/zyQ9f5tLVtya+MHC2TvgUv+9fya01c+w0vF0JDHGRbc7CkTP+4LvCS4z5qA7jZr14cKxm+Shv1sXGj/Pn+00EJr1DyusRH9LDDYDdBkimTbBx3sLz9pkvmvmiq82n9/DDD69fnr3zzjtX8TksNtNBsLneXvQ2r1+ndTO0SYr0Pe95z9KD65l6N9I2EDbhf4rC8w4QgVWx6RPrbh44wKqwKtZ0YFhnx1d+rZuLjwLccqBD3wMAoZ8Of8Q6XF/gq8jXwvEfemw69Hizyc41TPnCf86BaQ/0T4rDPP5h0gnHGskH/2I2pkfYaUQsbMVijo5Gv5iN+XMDCXskIl4AAEAASURBVHcZH/8xx1Y8fMUlH654EDeHk9b5oOdJQA8A+QonXnTa/9Zgx0Otbvd+6umLt71i6yZkPh4w9OnAItZxLy94ijme+c+Xsbh9WbH9MtcNMzs1az0fzcfHvC/R4pOOa3rw3Cxx00ic0zHvjMuduZmfdFw9qcmva3mWD2P7S+KiT8eaVhzw+TRXTvNZLZQTevJvHQc29qf7Sth8EWMYck8v/tay1+fXPSMe8An79MRbzbbWlT09fkg2a7D/A4eoA36KnR6ZvPnB2Rwe9gyvcmNNLNmtzv5P6672gE1+wppxWeOLbnVKL+649mXq5vNlzA88Z719gmNOo4MDvGqu/TdHx1jfF2DL/YyLD+Ja7cPVSD5c+5Iu3alTPK72z1pz4cMyJxd4iScdYzVXLPJiTSPwCD1Cz/5Ub627WiNs5T7/9jh/S+GU/5yJJy0SbBM8Iagg/3v/b+Ftnicjzz333NXP/hTcXXfdtb4BbhPYVZz6Pr+zKYqqBxH4ilAReXcGLuHPExyf6boSmwkPtuuV/cdQrp5AucnjQ/CkA6u3EnsF5kkRGweVXq9m6Skkaxq+MLTeZtcvJnHgbo7AJdbNW4eDswZfHHPOs21ruIjXW95s5cKhgWFe3zx9fsJkB1cM8knkYB4sdnTYOGT8ewcMlvhhWyd06PPpLXS4uLBjY16fX/by4kC6+fILW5OTcosvfH7S0bcOjw9x8gMXd+NiZosLv7jBp4Or/TLXvuu3R3TsBW5hWGcD35x1Dy44aHDwwoOI0Zz61JcDNjDoic2YfvH2cYr9wIUNocM/G5j0xCgH+MSNLm70xCy/k1t5tI6TG55cwJSbuPDro6rW+aGPU37piIUP/OUMjnX7wS8duPLINr/WzRuzY6PJhzrHgw686lps/ODCRh+mPhwiD3DYEBgEl2rSvwppb+jCaE/xhWtf85sOv3LL1v6Ine/yJo/F4yr/1mFb46dc64uRWE8HLh94WNdgyIPYsjHGIw5wqgUY4oVTjvJLn4hJPvDMD3x+ibyVE1cxEv38wjLPBo5agcWveb75rf5c1YG16lyO6LC378a4iUWzJlds+KWHp3lzxFhTO/bMGi4kLnCt4yqGbGDghas6xouOefHBkn8SF/byb4yTKz+E39bhdn8TS3soPlyqR37YeRyae8GeDlv8rZljiy+O7qHFzO+h5Uw8aZFEBSKhFYHPwm1QG69IFIYCsPbQQw+tZ8yKgY2Nt+bJjgLuMFSo9DyRgWlDzcPzhOXVV19d7+xUhOZh0vPOjIPCpyctDoR1xcGHQvREia6bmBjiTV+heffH56iKqoMOg00FyA+8nmwpQsWHZ4fJF7vowBWjePlT4PR8IcsXV/2TvvKIO11v4+PqS8ri7J/BdlDwZEMfVzZETB6YNK+q8+MQyLknkXSzgSs2nyt30/HKB6544yWP8iRG9l5BGeNY3hw2OPaOLxzwpd9Ni42YzHnSaMw/3m7MONg7MeMhTj74dXOEzY+6ITjSxS+/5vCwV73Cknc4rvaUXznAi52rsXyxU7/8sMHLPhJ5NA9DjvDgT8MPD2dADbDjBxf23k0Ut/j4kXvc1bSa41dOYKgVOvLoipt84goLB7nig29+1JN174SIh47ceoJFjw9frvROKAw8xUPXg77xlf2Tfrr2l29c6NgHNnz40UQ8xUJHHuTLftlv54tfuVc/RIz8wBCHvImLjb0vb/Bm/unwJbfyRnqnTnzlDWdjdYIrDH02+PRPkvGHCQ8X3OnIofPCv7yqEzg4s5EDeyUmedLk2j7Lg/3BAS58vu2h+GGIn4694FeecGfLhn9jvo35gsMPHNg4VEv04VbT8oIbDDHR51seypt6g6VWypPc2is4eImfDr64qHOc5QAneyVuuTaH/9HR0Zrjx7h9F69aMae+7DG/7PHiV93Qu3X/cwN8zbwZs/HVA/dIOHJSXcOE4X5S/LjaOzmQH37wpNPemONXDvU1eRYzHxrb8iaP7Re7zgJu8kaXwBCLvMmVPbBf9DU4eOHDxn1TPs3hQh93Nri8853vXDjsxH0oOTNPWiRQkUu2DbJ5Ntlbhvfdd9/ukUceWYn+7ne/u/vhD3+4bjwf//jH1yax0WyEAtFXDArQ5oapmBQufI2um4TC5I+eOXawXK1bczCIInAIXem7avCaM18zB8e6ohRjuq78wKZDHLJ0FDYxhqN43QTo5tsVDk4aLJhsNQUsJjG6Wpv6cNk5IAqfDXzzuIhfX2NH0s8PDtmwt87WnDE79vTjO/1YY2MNf2N82NszdtbzQa+D1zx/MPNhTOQMHnGNUz75y5crO3kieJcra2zkg+/icMVBUyflpDjowoRjTguTLUz+9PE3bt0VHrFWy8aYjmucrYlRw0f9ZwdHLcG0jhd96/XDaw5/c/gR13RgiNtYX440wp6udWfOOuGHsHEeymsczU8xxhEOjHDNmzM2D7ecW6vhUIx02x9+5YyeeVd68gPHek8syi09PjVCz1r+XcUEK794he/a/tOjD4vfmVd61umqNz7oFFMc1LYHJjit04UVJ/7VQQ+mcZMHNlo56b5jDoYcuJonxoQ+bnjgSt+1fjyLqTitZ+NK4mNMrzk+wmnNPZ0vMTWnL2Z8rLGJjytMvMXfvQwPdtbY5ic72ObyEWZj1/qw+HYlYfAJXw7oknwZ80/KbXzoFzt7jX/4rnzFjS+NfvseN9hxiYc5tuGwO4SciSctNkqCHUIPrjZGQj1h8R8VfvrTn15j65/97Gd3P/7xj9c/cfSkxgMtfRgK003WWEtgmW+T+Erfq1U/FKUo2E9ReH6n5cknn1yvmth4Ngs7PwrAKzWF4QZCPFCYJ3we7V85iEvrWXTFYx3eO97xjqs3CDrm48mXviuO/Ojjkx9Fy84DhGfbOJiTQ3rwrBH+egXKXpwOj+bVA1v6ruZcvaqKF//dVHu14YbABj9c6br2rtD2c2SHyysoOvKHB96JfPLdK2fzeNDvRiEHuOAAi2/XbiDiFHOvpHEk9oFYx5mNfJin3w1A3ui4Evg4iI3gQheGOoIPBx9Ct3U65doaPfZemfJB5JgNPevwYIknHPzkhI2Gix+ckgs+cMUTltzDgQfDGhx2/PDdu2f2x7x1wo4ODnJsrfqhA8u5ocdXdSLXeOBA3xfiXdnHgS4M8cubvPNDTxwwcaMXFzd1sdLh25W9ud7RgGkv+XJVYzDwUVudXf1yvxzs/8A3X/x44EBPMw/XfuDrlbqxd1zUqj5eclYucZR7Yg0PeuY1Z7MYl9L+T3sYltzzDcccezpH+3uKnOGYn84aHdI5Lbf5Eg8M+2afxAqDXf7M8SmP/Obf3pgj5uDIh1zbC+tk5p4/Ou4zcbTvbPmBz7Z6ExOJU/GXW++ImFNP9k2fXzjm5JWueIw1OuK3x3yKU17MVw/lBxbcdODiLV48e5cNP37EAYM/eK7ilSeYcGDId+L+aZ0uwSm+MGCGz6++eT9C2l7Q4V+++GDPT31juYft3TDC1t7Yd3iHkDPzpEXybLQCk3ib458tVwTmFIaikXBvedl4BWYjbA5xI1VwDog5djaXTm+tVQDWiHXFRUdfI4qajidHCsHNydwUuvjQsw4Dlnl984oGz+bNKSiN0BWbYoqzNXaEPungWGsuP9b5oINPOtY1eYXXQcWF0JOPhK6c06XDjzl24tNvD4rPHN+JeZiwOxgdHnj6jec6nPzps4elkfCsJfp8ldv0uto39SC3M2fW5YSdWD3Y6sfHen5c7Y8c0CGTJ3w5dxOChSfpSlfDQV3SgemaFCP88tMaTtbZwORLn197Yd1YPMRcZyUMNvmAQccNzxx7Y2Ks4Sav9hUuTuUnfmysFycbTax04GpippeP/LTuHY3yKibzcNiZr7ZmjOazod+DFOxqHS+xxM+1Phs81TRfsBu7yhehB688tc9iCZsOey19uNm7woBLhz988W+OjrXEuj1sLt7023cPVmoyv8VU/PLGB39aQo/Amv1w+Co2vuxluWPTg16cWotr+nzoE1xwYLutBZjikFt5LVf0YeKSjnFNbPFfTo7/mI+LdW2OrfNH4spXeZN3Y3r5NtYnePbECTZudMsbHfp8mIvvNnd880kHpvHk2h7AgtE6/YROZ6ZzEgZ9Ip5s6OBRPsI5zes1dqeJeoNhSaBEE1eb5MGXeHfFxmo2xzNGb3d6xeMByQYQNjbJg481N0Kfx7JxA6nvXxFVsBVT1wpsAe7/wLPm5l3BVLj8VoQ+U/Q5N13F55rQ97bmlf1n+3Ftzdg6bE+MfO5IzG39yAsf4nIztx5v126SfnjPZ/zm6Jjnp/z6jNR6N6O4yG/iM15+2GnpyjFM9v2YFz/4E7qELznx+bM52G5G6cbNXoopG/NuavT1PSmFYV86dOWFTX5fe+21xZGv1unrwxCzPNCHW8NTLoknyHTphOEqdqJ+7A8d8/TiBI9vX/IWk36tvIaldmFaJ12tw2Evd+qIxFnfujis+w6HG2X21sWj2R+f27MlbODHNy5iNkcvHWs1eVO7/No/2Pqu3dDLLR5w4gvXXvp4Uo7jAtu8Roz9wFkfY6oxWPzIARz3ADG7xiHbBbL/Y90esaVDXOuLj73GJ+GDP1fx4Ch3cS237QUM58J34AhucYWhL1Z1Ij445lyt49LYD/epjXSsJ/ipAw2OMTuN5AuGemotbH7gsvc9OOfZeCtwrdvj6oCteWPCzrq67wzLVXzpWpOX6hqGVsz6OPg5CraEHRGfvMqbOrCP4sg/HX0YdNVsUkzW2YQj/3GhS49t4p5jHC6ecaUrFhhya74a0Q/Xj/apfX7Fwjcxjr91L5Tjyb7cqSkx88Veg02XPRGzeoURv/JmXV8N1djSE5ersTX714+bsju0XHt6fGhP/4/4EtxG2UhPKvz67dNPP70etPwC5YMPPrh0fvCDH6wnK3fffffVj2xsXpvlS4Hehnv++efXr+h658XB/NGPfrQ2+ejo6OoDwj8LGZ9tgSjeJM4KQ8EqjoolncaucWwte2O+YNDhQ2vOVfHCcGNX7MZkW6QOovxV/GwIXwkbevh2M7YWpjVF7hl5h4GeA/iTn/xk3Qjx0OD6qMIXNT/5yU+ut8Xx1ayJg7/EPIlPunNu5swBp4NHOsZ0XMupq5bejBsH+YCFizFh37W8Ta44wsnODcweeaI8H8Bh0NXcvOUNjkYPRrh85nc5H3/kH//2pqViMWYbtrFYyqWxfnmonpp3ZZ9+XJprTI8Yt/84FEc55tucmyrOamRyhYGLWvICJL+ubOETPOm4WstX/unGQ+z6+WlMlz2Bka2c6mvlrTHd6qbah61WxEJ/ztM3Ni9mOKS49M3BhEFXXvDXxzm+5sRMpv2a2P+Bg0t7uNUx1vBIj61a5acacI1nOcsHu+Jvzhg3givBQTxTWguTnTlNP77GdDR9+cimPPOHIz/OmBecceATHoEJwxMxts5ZWEvhWMf9T17mO87lv7z2RC/e5mGVv5nTdOJEh779825LsU4O9cNNJ6zG5dZ9QjyuxQsjn93T+c42H7j25KoX463RJ+5L9ORPLrYY6Z/W9T//ay+nBXaj4tgorSK0Sd4etWm9svHE5ac//el6NfXRj35098ADD6yN9qrHr97+/ve/Xz8mZ+MUlH/V4GfV/Zic76R4Ne6XdT/1qU+td06uZ+PoePbv2b0v/bbhijHBueZtuIqOrT5dfQfN27n6CogULx3YisqDYvN06BuXH+/69GDILvxs4PiYLR0Y2epblyPrccmHdWKMR4eAD5w1nxfz5QYknve///3r3a1b99/WLz/WiwkGPGtJ/lztsb12gNnVrMHAvc/QzZEZszm83KS2tsbWHVo3w5mTsPGiJ/f2L5755y+/eLq5dDOJC3t4rnT4wVtMPTGEER83k3Syy49YrPcuIhsCj8DRcEgnfmzhacT+sBebqzbXnbNuvNbCrs8n/tVKuBOLjtxmw28+qgc5gdM8P+WZPlt7zM/UoWdNXOz7GDBf5tu/njjRIdmKnbDRyn05oUdc08WXnjm4YbEn1noilh3e+q72XU7CYAe7vTXGm5+ZB9jyaV3rgQwmCd9aej3Iw9eqTTr1yxuc7ObV+jzrfLEvbmOxpNN6+YLLFxx25l0TOPyJtbMchvn61XT3jG3c8kcHRvzY8lc85nHFhV/iGocwnR1YUyfM/FivvuCwNXal033WGlvN3tOBW03ax5mTfOan/cl/HONs3j5PO/25Lp7OmPlyko2xTyFIc2twgD/XXtofAPxGgZREG9UrVRuvCL3bYsNffPHF9U/MFJH/T+gjH/nIeoVPj6159prN8QTDBnrCQcch8GVFT3a6wb5Z7HC1CrBCYtcBsa6g3Gz5TaauOTrdwIytbzHE6RVCku/04c/v/MQPTli4dhObHNhaoydX+BgnU9d8Nx96/PSgL/fWvc3rAd5N9xOf+MR6pq/vGX8PcPTEDEPDoT6/+nRJ/l2Lyzwde2de35oYEnMOPi58JfTDNKcW5Bcn+vlwlQ/cHPp8mCfx0ccDDn0y8dnBwIEP9ubimj+2sw4mTr74KVfm9MOEow8n/64af+Hpw6FLjNlmY85YTlwTfI3jLidTrMG0Dksuq5VwzIdDd+5xOl3D9iDUDddcPONPH065y956+8G+OGHEUZ8+28mteWvmXeHBocte7qeIi04vPtqb9tmaxh5f/WLJH1xinU9tK3ER20nrcYOhT8e1OOAZsxcPHnQmF+uaPbZOXKs9ayQM9mGkn9/yxRdp/2HwqU7YyBvhY7sfbN3f2HZGy284MLq/8U3gFxc9fNW1a2vpLoP9n1nXMNm1h3TMdTaKERdP8t1rCB4480FH81gTF9fyQj8d2NngyDc968WLSzm0hq+r9ckVFjs41VtPsuMRjhcnbM3Lr752CDkzT1okUMIViw1QAPqeuPgXCDbNBki4PnH1E/0aYWPdxxVf+tKX1gbNzetQLeU3+cNXG+xdEg/c+ecHXzwVks9rFbRCZtNbv9YVlAdzn9U6lGLCEQZJx+fx3vqsQOnAVpTFDkOh9iANg464XD3p8V0H624Q7PCC1RMeH/MQY75g+KiHLm5i9Hkuvz5mw59fsdHhh42cyAFs4rsAcuQVKIHJt/jgwsgHOzlhw755Y37LCXu5NfbA5l03+WUvD67W5c6DJz288LNuLB46xuWeT7Ye2F351ejwz55va3Jp7HNlePJQnsRAxMyv3NLpS73s5MQTuvaHjf2SV9L+8EMHDzGywaVaYqPBUyd06fBh3+VQPMVbTuSF8Ctu/PiWy5oxPOtywA9c37NiX17ECN+6OWPfD5AnOYEhHiIecahH+tUjXHrxxct3gcTixmqeDmx2cGHSU69w3Ses421OnuSFHV7m5GRyhSFeYn/KLY7yBosPuYVPRw3DsIaL/Kgl8+2R/RGPdbnFyx6yUyv48J0OjniImV9c484PDNzkTU7Ulnm4eMGTAzZ0zPXOAx0xVBdiMXbW7RFO9MVhLq6tybU5sdG192LV8GqPYeIYV+v44MW3WOnAFSOf8gaXsJUHV7ER9nJpTjzVFww1YR6O30fBw7qxlh9+1awY+h0WffP8wKHvnPauA9/mxAsXFh74lDcYNfvlXuYeKVZ1LQ/2WM3JQfHLf3Uhdhiu8sqPOsiPWjHGU7NONx15xL/a0tf4NGdPcRML//Tx4hMPV1xhi1U+DyVn4uMhyZNEibZREi/JCtO8TXBV6DbKfEK/TWCnSGx4+myIeWL+egSWQvDRkHd67r///jVWAJrCjquDpHB8dIK3m4mxdVz0fVSFt4MB14OKg0zM+2KXw6/wcGbjcChKnGG9/PLLS1cO+KFjnQ98cfUjdcb80PFgq/AdJrjW8aejgHHAH042vmRrvoMCt5sSHlf2Xyr2RU/2vkMkFjcCGPw4wL5H5AYiNnPenZEzY/Fb44etmPnyxUIxtZ/08SUOXLzg09Hc/DXc5QUPNxSx4koXrlyIWS3xqeHPzjtyxjjINXs5EbMbjBuwLwTLI/7sxIoPXd/r4VfO7CEdWDDkwQMPW3tBX/zqESd2dDxBZC+3sN3E8LcuV2J1E4Kjvui4qeKIh1zhRY8fedPHXy744JvAxc1YvPiw1+iysw9qEqZYcKWPoxwSHHwMa3/hqFe+zeNKfCwLs5oVi8ZnD4p0xMEGjvr0ZIjPdOyx/TMWvz2zt3wT8Wm4y52cwLEXMye4wYBNB2cxwlYD/ODmgVPu5YngVe7ZyM/R0dE6c/oEhhzCVTPyRmBWb/IgZ3JCxCweOuJpD9WbMw0DH1zowHcW5EetaeIRI6784C52+nKNlzzIsT1k6wkiHXUiLrzoFBscZyN9e+5BWlydU/riwF/u9dmIwxxc8YmDHw1XvuTIXtCf6+LoiY+8ig+e/TLm23lrT+WlvPHvviQGOTCu3tjLgxy4F+HRftHv3DobuKsvZ1QTBxx7ofnKgfzAtC4P8kQHd2IvNHvHRt7EX17pyBkbIg/2RYxsYMoLLubhqmuPAfjgrunLgbiIKxv2cb+yv6fg1z+xt8b2UPIf+yRe+wLFobz8P+M6EApMges7uKR5fRtPbJIHOUXrRiL5UqSvEVikzaFrzjjspXAdfy5fvry+M/Ptb397FQFfePHLnwPjRq7A/Pt9wpd1/ojidgjOnTu3MOJDxwE2VqwwHEh2MDQ+FDTx5MENS/GyVdz4yBth7wHAg6TfimBnHT5M+g4Knw51uMv4+A8MNxRrfv9CrPSJ3DvsbqjygsOXv/zlq3mnwx89h1PfF6HZu9m6auzkjR5O/a6FA9ce0TF2YOXEnhP6mnV7CQdfv/uAM77EmtyJ3c3CofcgDx8vzbpm/xxqTxzowbbuSmC6GeLuZk+H3Vb8GrG8iofAwJWdvhuXZkyPwC7HdD3o0+2VIh17woZPOXGDFZf9oWuumycstaRZL29qiYifyJuY7Y842cHUp8OnmMureX7oqDc6MD0AHO0fvOW+fC0Hx3/UrJx5clHuLaWrLvyLN2fDPouHD03MxP6IRyywrOErZiIWN3+8wnDmYKkDzVi9yWGvsqslfnCTV77srzOU4AiDP+vOst9V6n6FD3sx8eNBxDlRbziQ1vX59Q8FfB8M7lbgyb2cOe/lYavnxZSPvd0PCF/yAlPfGcRdreGSjjVc5Q1X91Z+4o9ruZUzzVje2LIrZ50ftYGvPRJf96705M2TA3yJXMPUcLaOLx7tz6zZ+L7yyivrnXe5355BefNETHMvLoblcP8Hd5hqUl3jak6t42DfiTPqvoOHuqYjDrYwXT3xdL+ggxvfPSGWPzkSD55qFgYfbOUbd/mgJ2/tIS7wYKSj9n16wA4GrNatOccwuu/ILV1c4ckHLrfuv3do/tByJp60SKKNsKGKw2YpfFebMze7hFu3uZp1m+9GYZ4NPIUEIx3YNjEfYb3RFcYTTzyxu3Tp0u7ixYsLd+paJ64OrQKtsHHoMLiJuHm4EeLqxoaDhm8Hvlce+G5FLOaLSVzEGCYsAnveCMuFgyg/2ZVT9uaJOKznw1gfnrhcvdL55S9/uf4Hbgfpq1/96jpQ/OLHHwz6fDgkYoyfOUJ34uNH1zx9eprcOPT5Z6vPVr7xc3DlttjoJPTcdB3quQ6bHxikmyj+xQG7uqJvHgY7a/OmiKc1ccKgw7YbYXzUBE5sw4TbvrHTygPehC6f5tnDwZ0uLL5huNKRIzdcUu6s6cPB0c3MjfckoUNXPPC2ggN/cNQFfvCN2cYrO/p0CB199tUeW3N80o07fbnlA4/io6OfeNCz3j2gfbUHxcBGKz/tH66wrOFuPnyc6Jsn9LaxmS82fT57spi9/YLRg6AxHGP4xLpWPuWJxK+xOfcKY1zZh1c+6RD3HfFrYpoY1p0Na84ervYEp/JRvGzxwoU+sVfhhY0/DHhs6bgSHLf8io1OsS/lzR/4GhGvfrh8wLbnOCbioZO+sXW6fIkj/tm4WsOLtM62ejHfiw+6Wvsq32Lnxx7xb5w/tuUNJmlviid+MOjQlzfnID9ioo+nxscUdnzSI/i6l8DmL1/T5rT6/3i3OC3kGwhHgmcyHXoi4RKvQDso+oqBWLORHTQ4NrqDoF/RsatwrnfD6Lf5/OlrYTXn4HvQ46viyZcxfetiFJPCo2ve1RiGWODjzz4/+uw8+xe7dWtELDDi5V0HB8dcRU0XD2Ov5D3rdhDkNL64JV59efZOn19rcimG733ve7vvf//7u9/+9rfrycs3vvGN9WrNgaaT0MWXb/Mw8IaHm7FXGnwROSDtXQ8cHozCkAeCt1bMcMqJq3nCTt+B3eYNh25CdOQF/qwZGNWdt3rFY4/Y0oOv9og8iiW+ctcNmh5sHDzBgmEdDrFWvPbOOrwe+Mobn/pqRUxymR0cfXyt4UqPZCdOfTpw7BHhXz24kvLmHOIixu0aHQ8S6q2bsDl90v7IiZj5E28x07Xn8uCdOzriganhKhf8mi8v9Ekc12D/h76aop/vOPKJl70RMww6dNm0F/p07JM5nJO4W+vjHesaP63DlP/JHZa9EZd1TczmxAaD73BcvXNk/8RVzuhoRO68g2h/4NnXzpAxTE9KxcOGH80aTKLffYdP0p6kAx+GmMTBT/WgD9Oa/VMvxt1T4o4/HPcUPklX+nBh+DjL/ljT4kS//fAuyRzzMWOXdx+PiB82jPJWHr1TFgb7uNAVmzjmY1A8XMXh6h1ruVNHxYujM4sPHbVCn19z/MA3xs2aeF3ZWscHplqhhwcd+vbGOl34+mztDy5iJumw17fuxSaBzf6QciaetNiQmUx9CZdcrU2WaOM21Hw3AxjZKJBsXa3NuX91w8KMh6uiUFgOnaLLn6vCqrjcQOLAxvzEg6G4zOMLSxGGaV7xVpDG1o3pa+bc7Dpw+JnTrBNF3gMU7CRu5hw2hyt+bNl4suN7Dh4Q3QjE5OZLv5spe/6M8QijvcnfzJs5Num6huEwtlaMYZjnzw0TP2NiToND5o057DCtwxWLfGYTBt7EzVD++aGjiSGhz08xl2/z7Rlb+ZfbJJ/w6Koj+dQv3uJKh71WDK714eIgHueExBlefFzVGwnXXIIXDHPtXTzgsNHSCac1Y/r2Blc5iGd5o6uvrmbN8kk3v8Y9aQk3LsYwrMPIxnwc05EHDV5r9PGAp2Y7H2ysxcWYyIuY+LSuFZd18/aw88DPXG8sb3SLAwctDLHIG3904utK8KruW6NXbHTECmMbc37Mq9lqKT8w6MDF0boWdvcK62xwFK8ric/sW+/+Zr7Y6ZK40Jv28GvFzJa0d/rxoOOczry1T/SI9WIpTvbEY08YYk6s4+Xxhn81q1aS7MM135MW/WKSOz7pwbfPM29w8uVKp/tr+1b84eAhb+IkceGTP768KCPmyv2aOMCfay9dDwB+o0C2ofEp+cbWtmIjkpN029x0XE+am+vbfsUzr2FMTvrmO8hwKtz0XHtVZT0bxUOXvXXP2K1VdPkzNt9HDYo8f+bDdPUWYIXKrvyEO58cws9+gez/GNOBwR6/MPi1jqu1Do9rOuEZwyDWZyxsjXtQNWaXP2saDL5agxX+7HtHgy6uhO20sZ6vdFp3s2Qrb664WqstwP0fr3JwKabppxsGH9blCQ59ki9jXMptGK7drOmwlQuN4AVjypZfOUwfjjyQchmmsdY7Qe2xOX16fPYKMh7FsUCP/6iVhD1JzxgOHf1iSI8ubLmVE+vtDx0xGMsnDOPEOttZk3wl1rR8uua3Obp0EvbxMF/dTn39zgduYU5/8hb3bF3haXyImW38+aaz5WwuDHZ8qpUw2MFg117Qh21N0w+jWNlYwxUWSacrTBJO8zNu6+a3PrItnvjSM+dKYBlb7xxnsxTGH/POWDzG0prDE5480Kmxm2JvthjG9OJDB6e4wNa3f/q45se8Zh4OHVe5jdOMt1xZy4Y9aU0fBg5iNt+epYsrne471VYYM5a+Q+dJUutsDyFn5l8PHSJ5p4HprURvSZ4/f/5/FdjccH3Fp5AVSsVkXoFVPB4YjbPV1ypeBeqwmFNYFTR7fYekNbqtzzjN4+HKDxyST304Cp19XM2T9OhYZ1+jKxfe5vVq0pOoe+65Z/exj33s6pcO6cLwZMBVzOya1ydhurqBlwtXdjXjnqxl29oC2v9xmPui4cRunb6cxKH5fJovb3OOHckfHt1AWrNefPIllplX/XT1+ZFbV5IuDHP8m4ND4lzsa3L/h071Fr90jGH18dLEsMaWlNt8xtMaHY1t12xc6fIXBh1zmjmSX7Goa+Mk3ca4Vvvxoa9vf+Xdg0Bz7IqXb+Iq7vzE0Vq86MBiu12nx9Y6HDoeCMxln071hl/r1gjdk/YPVrG1P8b04xwe3+UtTFfr6YhFDZDiKRcwCV15U3N0NL7M08XJutxPoUfixp5OGGz1rYfZ/pSzeMaF321N0skHTBhyY661+vzg0X20dVcSJ/snd/m1ph8O/e4H1hLrfFgXqxZG12Lly/0An9a6sm8/xaIR6+Vm7gE/8Ij5cNJ3lTe+858OGxzkzZwWRrHALm+9wDI3MeCcllw75aeFeBPnujJgQ22sgqsAM6wYjOnNwqyosjHWYNV3E1a8bBUTUejW82uOjpa0zgYeG+uuJMzmcAjXuj6u7LdrjXs2b8xfV/a+tPnQQw+tXxb2T539hs4jjzyyvvEPm62rxo6f+p7ExM8asZZkh58c8E26UZoj9Ky5mivWuGZrrM+Xg0pP39zEgG9sLZ/8zH62zc81tjCIPYEjBnPlw1r48hC3uMKn37jY4jr58kGXD/NsSbrG+m7chE725vFo3Hq1hJe1uHpVRtoT8WgJfTdTc/FgT1zNuZk2zm9+zOvP9TXY/wmvnG5ts8NNv/piP+Oc+YZljX55Yk/ga9bTU79iUz+u1q15wsJen8RF3oi89eAQLh3Y7UtnY55FumH1xAleGPow7D+99gVGeQjDFb84huEKg35zYomfa/P0xFRcrfFnzVgj/FQ3cg7DeOqFs50zT5/A29qthf0fdvLSXhgTtvHArRwXR9iu9qUnTst4/0f8OJNy2j3DHDs62jb31vHQZtz40GdrzdgVP3PxFavcWSPWpkwc3MSukXKeH+uEDRzrmj6/9Kqr/C2DU/5z852WU07o9cJVPL7A5J9kPvjgg6sAbLyCtq7p+3za58vegqtAKyRjOr7I6bAoep9T+hxScSkqut698DmpZ+8KmY2bn7UK3fdH6MOA22ei3YDY9LsYvWJxkOix0/cFMmM22ZnHhV+8fLnSwfAvcsToXZXy4Z8s+ldDePqfuC9cuLBSyreWH/lgJ2Z+fJ4tFuvEmnh9XutVDx32eIiNP99T8B0d8Tps1mB0czDmx3dsvPqCQcRHhy9x2EOYMLJ35YOOz/WvXLmy7HuQZVfMctKXHuHnhw4OxvD8k2dX/3yRP2t09AmuvjRMR8yusLtx4eyLq3LTP4E0Jy902h847MJQJ8VCvy84i8UrzvzQgWEsZnmrZuWMH0IHB/+cmX0PAubEU/zwvBMpTntErMMXM0xfroSrhuFanzmx/84Xe/Gwsy6+/FQHcMRUDPzFlR+xe0IBgy7/xSxHfX9DTNUG7jBc1WhfQMclnuKGQ+h0lqsnXMUMR986PDVZvGz5pIPLc889t/5Ze7XDPq5s1Js5eWMHz3w61vyTZ+cLV5KOvlyoEzHzUV3TYQsTV/UmV/JvrpzJIa6+/yEndPihg0cY8OyPRuBY598aDLa4wFLXYihn/MCy5nsX+u4tdOQJRoKb+5ua5YfuzAld92L3DHkTtzk6rjCti5mP6gsuPjAJrvbQGA4/7OVSvun6Mjbu5V68sOUHrprpy/3dD+IhJ/DkVT0Z2x8YxYMrv7jAxRcXwn/7Y02t0KfDRjyuBJ77rC8n49FZZn8oef0ufCj0m7hvmAEbr7DcVD0IuMHbcIdTQSo07zy4+k0Fev6dPBsF78ApEg/83Zhh+n0H9opIocFQjB4g6Ok7CHRgODhw4OLgquBcFTxMPhS94lXEDg2eitvBgNPvccTfnMNPv4L27glch9M833RwU/jW/Q4GfQdSvOb5wJe+3wbBCVfxODx+M8GTJQcanis7Oh1SWG4E8umfOLs5OLA+jhLHu971rvVkip8OqEMKw/6wIXDZyYHffJCrHtD4FR+d8oYbfc3+0pcjMYlHvG66bHqQkju83RzFd++9964vJNNjx7cHrOI5OjpacVnT7C8/OMAQ8x133LH8tsd0zPMLF57fhLDnniiwFz8MT7jUjd92cXVTVpPi8G6Yqyei4ofhqkbtY3tMx02zB0H7L694wLSGi3hxUW901JwcilkOe5J56/43IYjcwxQD8eAEy5MLdWtv5ROOnHpCof7sMx3nA66Y7AUdmOoJ7p133rl8s5EXeH7zxRN8uurRvrGXW7zFrA74JH50i1865vhRp3LINwx5YK/JuXn/nQg/9kRO1Js46ciTsVidFfk15suTWzycKy8C6MubeNpD+wNTDcgtbvbDnovZj1Vaw9eVP324XkzQNZYXPuVCs2e433XXXWsv7Kla0uQAV+fLnttX3OKCn7zJM3Fm5dZe4OcMHu1rXQ7MwfQCx1iN2htz4sIDb3mGyR4X+64+rcmruMQkB3IoLvpqRh04T9Zxsa9yyp/9clXjfKklXOCLx77YD7HKkdzAlF8+NBzwpQvHmhj/8Ic/LBz3NzGpY7j20Lomb/LPRi7FYY7IqxjlyF64N8ujesNDPPP88yN2OH6nBk/nAn/cnSk8YYiVrr6YiT3Njz0UD//aIeTM/E7LIZJ3GpiXL1/e/fznP989+uijq2gUuQJU0JoiUyQOiINDFJU1B821G5d1c4QdnIpHYdJzoPlgZ80B1dg5SK4dYnqaYiZupgoUxnx2T0cRkw6OdQfDGh4Thw7fDiPBxaFwQPl2o3722WcX5uc///kVSzhuHHTdcOg7wHyLD0/8uxEUswNoTt4IPf6N3ZTkzRwfW5FHNzwPLPpw8NWI3DnIDitMGNbaBzoOPi5uAvgTeukau2mJw01o6ljjA6ablJx2s+DDGk646XfDoJeYiw+u9Dy5IMUMoxypNzoeXK2HiYOxeOTf/uFL5JKNPGpsPEiEQac6gKPB4ROGMXuin1zZPxjJfTmhg0PxqCWxas1lS68HFjlTk+1RXHAVr9r2oAqHD7zYa2xwJbhaEx9hb8zeAwv9Hqz4sC90YKgBvtQ4PjDzV8weIDzYePGBh8a2dZhwcBUv33QI39aJM+TJhXUt0afnSWbnGL98tQ98ekLvbODLzhw9fl3VgJjltTqIg3W46s21vMXDFaZYYNDxBIO9WuKj/Wx/nDFx0yn/6bgXdD/gG3a5EBN9uaUvbnP2RkwaTPaeqNx+++2LJnvzdMuLmmbn/MCiwx8MOsYwPJGrZmGEA9i+s7H37QdbNVSunXU81QkdPok8FZv88yv/hG9xhmEdJj9yV7zsE7mXbzU7BZYmJ9bZw8XTmcKDbzow6KmVcj99TNzT6N98p+U0svgvYlTMNlgBuM6mABSJ4lV8xopSwZg3bl5BOUQKyho843woXMVnPtx8TR2hsNesE1c6/OICy7qCJfyka92YH9zMO7zsjfU92Blbg9NhckMyxk883QiLw1p2uMQJbgfKHOG/mwY/YjfWh487vG7+HUTrJJz4mLPWfP04hE2PmM9WHPkTK9v2ARf9bgpxNp8veGw8QRN3sWdrvRyxoUu6pm+sj0trXdlp/NtD+YCvsaHXfnpyRQdneoQde9jmxCT+csBeX/ww8e0BaAHs/7CJhysbN+04s2fH3jng082WnZZM3nFVH+nAhkP40IfND1vrdPUTOnSJGOgSsYbhXIgfN7b4waFPcIGjsSt/xnwSObHP+Jgr963TgRk/V7r84dE+9IvH5rXw+IXZE3U27SsedIl5Op0P8zjAoS8W/M3h4No6HDmAYc5VC3d19n/owCmXdM3ZKxKGdZh0zeEiTlIt45AfHOuLN15wYMNqvSsdGPJmTozGdPno3qnejM13luGy5wsvNTv3BJ4xiXtz5tlqck3MOV/G5dZcMcIw1gg+5vCgg5ereoRBr7lsluH4gw+c9oQ9XfNiqq7MtT/Mja31pF4cbA4p117SHNLLTewTM2CDFYorUXgaaU6xebXiHQFzDkvFpDiMzXulThqbs67pe0XTq2wFaS7fbOh5FeHgZdc1LH69CoRF4MyDgrs1B55YC5utMUzv6HjVw97YWo0v85654xsHhykdc3x4BUafD2vmjfGgjws/+vkuv/h5heCVujzE07oGx7y+3PPHR77Yx80rml49xdF6+TXHD39s4urKD/H2qvy7OSbyQMeVnreHxZzkP0wcxZsfNmJPTyzWeuWab3j6Ggzx5If/8iF2XKx5C5x+eePDWnvOr5iJtXKRjrr2rl386MWneFzVdTdcY+LKL/EumJjgt74Wjv/AhDFzIh666bO1f+ngSKyL35mQe3tErMMgeGjikBd1y6680KFvDr7aV5fWYcuX9Zr8e6WOt3V2My+44oHvdo0vQt8rdXmjE07+zFUndIsh3eJz1vEh1rrSF784Zi1tdeQEVznhB3fSlR/4zrl44jL94Eyn3LLhn7SPdPiwRzDw2O4PDLl3jWd5yR9b70DFgy+69Dwwu4pJ3VaTdBK86FezEx9m3NjGhc5scXO+uqeIJS7dH+jJiZpin29c4mSPu6dkjz88XFzlzXlX43DUIylu8/bQXocRx3DkVN7sK4zWF9AB/tx8p+UASb1eyArZ9SSx+dYUjuJSFD340p/FoZgdBsXLZq7RhaHNNUXXgaGjMHu2v7W3bk6B91aicXj6mkMBs1c07OgQRa/PT8/c2dB3MPyXBg4qHz5/xY+I6YEHHlhvydIn/Ig5+zW5/9O6XDlMGukg888foePQE3PxDMOcnNa80kuPbnp84JNY0/AvZvtHZ/LVz2f7612Z5qznA5a84dDctNfHs3jjUg6t6+Og5SO9MOVEXl3p4B9GfT7cEM2rx9bDcjU3b7DGfLQPOIjZRwIJf/FoDgZdNUDgtAfFIu4Zj35j+rj2cVi4rtOfsxE3HLKvP2OZtriQcm8848yHazFXR+z4lOvixsMZkONe0YZBv7xWB9m51qfvDNGdD2b5My/3fDvv5ZZd8ZQ3cZHwXdlZFw+e3TOypa8vLvauzRULezrW5bYHS3PW+KnPnh86vXMAL076dORuSlxbd9ZxPknoEvehuOFK4lHM1V31Qi/O1sST7QLY/ylufujS6Z0qa+lb11ezfXxuLn7hwJUTe4dfYj2+8lEdmcvH1JV/evLnnsyPvtj0rcsbP30MxV4MJP3ub+pyclxKp/zn5pOWU07o/wXOhtfY6W83XPF4m69DcRI+nZ5IWFegYYWnIB0S84oyPVfYbKwrTjbZWWeTeOuzG2ZzcaPnRgtrKxOPH5zz4wrDDcMBsebLZHi6+c6DmS8cPMDzFX8+48qmAwQvKTfGboLeho1vHMNw1cQMj8Q5HWM30h5gltL+j3W4Gh0Pzj1Ryw/dcGDgi1NzYblxwJG3YsoWFnHFEY8eAMwXez5xoLf1k0/z6s3Nt7nyA88cDr0FDneux4cPuSXpsNVv3HdMltL+T/4au04/23U4aoCvuaYfJ30Y4k6mrjm68jZ10uUDPj/Wsw2fXjrVQDrW9Buzl1v5eyPhaz6RCyN9+6kOTvKFh8ZfeetsxKF1XIrHXH70nTvx2R98EhhTl71YtvmnTy+udNhmDxsvOupN7U+MuMLRp7Pdn6lDj456y0fr/BD41t8o98U176PLcPNHTGph6yd/1Ld1bW6u42IPcW4t/13VgJizM6/Plhhb73yvyf2f9F3Fat0+EXPGrpp9mPmnk//69O0PjDhYI+HA8KLAeKvzuubp/r1WkaeLexPtOjJgkyu6N9rsiqYCA9tBrPAUct936IZDTx+udQUOQ+tB0DwszXz/eoKNOb71SQVJRxE358pPYzflGQs7Emd9h7p5Y3zw/+IXv7gOGrw45d/BYEPXXDf/YrQ2McW2fUCbHOjKiZuU2PMzueNmzQMAXfbxYp+NmyE+c05/4vJDh4Sh3/7noweSsFzF7AYEQx741dhaJ/KwfXAw3x7r08eB//wWgyss+PIGL/6tWddgqAMYuPFB2FjPrleKk2v7xWY+OLOLC6zGakVO8kGn/JnX+EvYFVs4s2bTa62xB5Gw4uGqwbM/hG8+yORS7mfe0nFlQwdXV7bFOPk6W744rt7ynz84dOWkMxiONWJMfBGUrv0h+hOPvdb8Ujr+Iwb5ljc5KeZ4wBEHe/jljXn+YaglZ6Oza72Y02VLZ66F0RwdfOSEfTleRsd/5LQ9Yp8f3Il156e8HputS7quvvQtJ9mlJ17rRDw4zdy1bs7+NKZfPNNPdR3m9GnO/s09xocO38Un3uzz0dV8Zx3X5vFK6PDhCreY51mTN+e0ms02vnCtqRVXexOndE/7evNJy2ln9DrxKiJXxeLwKyjj1ozNe+vN23wKnRiTDg4d71A4/LAmpgJSYN4CpKOwzNFhR4zZecvStQK1blwRe/XtrWv65jTrmqJXsD5nNc9nPNIRD53ePqUjBrjWuin5GISNBxJYcHqLsgNIB46D6+Dp41Bs8kXH1eEVEx3r/Gq4iFEzjwdpvRyxw4e+hiteruz4wCtudAgdAt+eiY8NXOKKF2wYsMLONy7dUJqDDxuuOTqtiaExH3TtPQzY+u1H68blBaZ42fWglD0MfqolOvHOf/zxsK7Bnj7p8FOtzDwVjxhg2EN7zAZGMcslUY+9C2KdPeGTiIUOPPsDJ67lO67lAGfCV9zECR+OPWNDYMkLG3ts3AOjORjWi0cd0+kBiQ5OkxdszZxcxwtGfvjGwxpexeKKK4mvPh7EOv9w+TDWyh0fYuYnvR7Yyv0C2v+BwZf4sqejjztcOnBwnTHSYWdd3vjsLJjDQwsjrvawPh7tD784w2WTDgwi733spp7Ms8EpDHbtMxx4hA59ccBRt+5N5nEtFjr6atY9Jxt+iHgJH+b4KyfscJZr65p13OJqHQab9PXbK3Nwq/P88Nm9CWbNPEx6MMoZHLj0zLcffBeLtYRdtS9HbHCeOumexvXmj8udRhb/BQybb3P9u/8XXnhhd999962C8MUpXyjzsQhREL6U5ctf3o0w9sU1B0OBEOOXX355FbyD73Cac8NWPPm5sv/no57YKEh+fImRjoPB5vnnn18cKk4YPrLJjy8I+oIfDnRc+/0DfhW3MW7WHAZx+N0F+A56Y2uehClsX1wTs4OFiy9w+ieb/UYCPOv4ONTi8YNuvvwlJ24QvjTohkLw8EU3fMUpB+zksAdk/KzJCTx5wbGPqMzRgYOLVxtwfNaMC07G4rB/fOPv8IrRusMvTzBfffXVFZsHNBz4zkZc/WaHurA/5RaWPOGOB449AMgbW/tDX97sDw784CAHruKHJV58ehWmDxMGv3TUG35s5FIfZ3vlCkPd9u4Ef3Rc5YQNHXsk/uoNV3kl6sSPvlmHI49y7QGBvkbff6BZvPJlzpWd/MIwpg9jxqOW8PJ7NvIqJ/zzYw/ps5NbfOVQzMUjVk+I4Pvnv7DkjW/28kbwgGk/1Efc4kqHf37kFgcPnOpbHvDg2z7BtYd4qTkYsK3DxcVvqLBRF7haFzce8m/P/VaLvtxZ46uaFJecGBPYdODAE6NY6FiTN3uKv5iN7ZN6w1fttO/ix9l5giWv/NgLcVvnp7NRvOKSe3lizxauKz98W3PG8C+3cHFRa+4BMIg88ytnMOREDsRDBxcx04FrDNPvlMir/MO153TwpeeeIzf9C0gYGlwCw/7IkdybN0dHjjTx4KvfPYMfubXnak0TZ/dEffHhAVfduGeUN/vDhzFc9aGO6BF89PmRD7HANGc/nEG1Lk/84M2XdVzYwKCrlTd+xOMc+kgfX3buFYd60nLznZa1pf/+PwqL2GQ3CQWj6SsEh1Fx6isoB9gBJHSMFZE5VwfRlY2i0Rw8Y1jeGjU33+rDwTo8Og6i5oYKV3MY3IDwxK+Dxhc7Oopf36HTx5eNFk/r3ZTY8FdRu0mIky6O7PooxBVmh6BDgUu5cLUeN1e84TqcYmYnVmt4pCMOzbor/9bSxSud1uVVDDj0AMQH3kRs/MLUb2/Yw8UVPzjm6JrX0oWjz48GWzzmNLj2iW2vHGEa41XsxuLhB1dX4oqfdTeoxuUp3nThGsddrB58+LGv1ts/+jDsmxtdeRFzfuCwVScafXmPY/VhXmz0xQBDDHOvrVdv6YgJXzjFQ6d8dpbijyNudNgUA4xqQZzs4oIrzmFWJ7iVy278xnDo6sPAy1kzb44v+vybI/zRs86Wndhcw+FPHOUPjpzYf40uHPOaGAkddq58lCf+teytw+DHHOHb2HwxmSN4lKeZC+t8WLOHbPM5MdjIpbNhvpoVdzHLj3kiJvO4mXc1xlscfJgXK1x+rcNXt8SYnvxPLmLhp3MaJ/Nw+GZXLhrzDdN45qKY1ZJ9sE7g6rsSa+JQl3jDInGnWz++1nGtDvi1FlcY6q2zjLe16ZcNv3iIAQ95d183bk2e2MXLk7vyLBdwDik3f1zukNm9DuzLly/vHn/88d23vvWtVYiKRFM43bwUiQOnaIhiIwpEs+7Zr8/CFZP1Gj2HV7F6dqz42Mz1fHmWbs2BMNchqLCtw3DoKli8YDtcbPVd2eCvgPHDIUw25s3Fdxa6fjHSIZ64OBjpw6TTHG50+eTfOhtXh988v9bSMfbqxJfI2BYvHVzD8WrDZ93G9obA0HDwatHeyBsdc2KAoRnDwANfa8UrHn69GpNTGOYIX3Gh74kCn/Kfb9j0rRezNfthDrZ5uMbeSWHjScWWa/HJG99qhdhTmPFSA7j4HJuNlh96YpRbMdExZx0mDsZs4NCtlmZurePthiiWYsSdwJBbN1QCw5z1fFiH6dUlP27CdMy1N65qxxwdLQy4xSxenGCwEQ8x19iTNLaeYJqnExdj63LrwUQrJ8VC17qadJbVJF5h0JOTnjC2p3HBg8g9He9C8ktgxNVYzcorjPjTCYOOvMV16rQXuPIjJ7CI+DVcCQxxlJPWcaGjtuRFPwwx8heX9ocfvmHgStgZ04HjLLPrPhQPmObYi5n/dMJsf5wNGJNrXNQs37jAiIv1xmpS3tQSqQ7kgQ4/+OBhDl44bKypARjOerhqAVcx6fOj34slfuDAJM6OubjAhRVXOuKxj2KGJSdEn55aktvu+fkIhy579eSdFvPicT2U3Hyn5VCZfRPcDoRCUggdioqFuc23liiExvTnumJX0PBg6CtsrUJ2Y2dnzpUNPI2+Q5Q+X3A0whd7NyFX61oHj066FX58HSL+OjT4hK0Pm39STPHIlj0d+tZI/vAvNn0YxJU+MQ+rMW4wiXncCEzzbDU+jTV+2U0deHx3gwoj+2z4YIcHMabDr34+pm/zxE1Bnq3hgwO/8TCGZRwPYxJ/fq0b62cDk8SLXX5czbNhay1c9ubd1PjE1Vwtv+xwhUUHHgzr7PTlyNg6XY2wgQdDn8SDTnGwS4ceTGt09OXYHtEhdPhLjMPItzFeccuWDWw2Gmw+4ulqng6beOhr5YVdOYDJjtDBQW7omKdXnqzhlm9XNvSsZWs+HfZhLCf7PzDCMZc+e+e380SHmA9DTszzGe+ltP9jbK26mPzEUB7EBoc+XHqEn2zKq3VC17qcyk/9fOLN1nq888EeJ7rW8+GqETZ44ThzzwYXjQ5MfTLtzeFKX8OPwMsH3HBm3HToi6HY6Gn4ujbPf3mMW35c4fBHxzqBMbmZg9m6q/yIL67W9dUCWxjFQp8fOubCdq+aY35OW17frdNGvYl3XRmw4RqZRaCvEYXiGbNXrYqk+WlHxzPzDmi4FS5ZCaVwAABAAElEQVQ7z6jhVNBw6KXDl2fLCtd8HOaVrs+FO/xsFOgsdK+8HDx+6PqezFNPPbX79a9/vfvVr361e/rpp3dPPvnk1c/lYfAhBlc+9L0amX74MB9n7xj4bJl+drASul4hiJsUR+tw4PfOQzitdxWHvNEl4oVFuvJjHWaizza/9seBJnwldAgfcuemRiYWn/TUgLxkP3X4YSvemTd5oK/BwAGG+bjxV3/mLf5srSfs7S3duOESL/O4eIKbmCP0NWPrM14Y8XCFpyZ7kLBezPHxahMfOK3xE44+rj2gteaavjjlv9wWRxj8q5NZS+xJOvDZy315a82VLzowtlzoa3Tsj7zQYYdLPMOBwVf+XaeOsXf25Jg9O9JVH8+4zjU67al3b7un5Juf+uzxlXv8Jw4M88U71+rDodO7JGGbT8zN3Jpvf/TTxUUthNGadQ2G80Mv+5mb+vLW/sGA11U+5cM51Q+bTvHrq9kw4mdeM4bhfoDLxLaGRxjyQpp35TdRs9Vkc3Q0GPbG+txDvOLCBgd+qhVz+nSI/emMwSXxSEduO8vlcSke6M+1lxsHcnCjwEpwSf9nnGyYA0fa3Aop+zbYOJ3w6V6PTEw4WoXP/8RTOAqDsEsvO/PWFadX5In1niG7ySliuCfFx0ZxejZP6BEYUxwCfFp3xam48fAEA0eHwZfB3Pz49yTD/4eij5f/IDFb3CemHM/46DtgPUHiB9/8so0LO/3yZkwv/HBxhGNeToytka7mcKPXW8JbHDmRN43dXA8X92orzvy0FzDy0bsq1tnMfFrjg11+6JkTrz2uBuJSfNY1MZmznsTDPB1+Ca7p15cPe2set+3esbMmJsIOJrGPfMgHrj4SwCMu8WrOjRkWsUbKn3k4MMWcbTphqhO5Jc3psy8mXPQnNjzYbPmhzz4bGOXNmjyET+ckvnToZifP8YBnvSfSnUU6cNnIo/Mj733kkp+4bTGsa9Y1/sQLw6tocyQ983zKG6wZC105gYGLpk/C0aejRop3uw5Tw4NO6zAa5xcXflzNTWnMZltvOGjiKm/65R5OMfOrr97SgalPik2ssxbMm6OHi/7kkf0C2f+Jr5oSD6HDDi98zasBH8/Sz/dS3v+Jf3sYZr6M9eEUQzbm4NHhU5Mbej5GMg6Hnnn7iNf8GIpO3Nh7YWCumo3rIa5n4kmLZFYUkmhcawNLrk1tM2wYocPePGnjmzcmrXddk2/yB0aytYubzxOJ8eRtzlhB+Uxyrum3rq+Y4IeRX2vlxhe16DU3+aSvcPljk9CTK/O4KmIYDl1PUnwr3asY/xEcfXzdMBO2bDTrePAx8z75eLBrTGfawrTWA5n+5EtXPHxsb/xsrSf0+k6M/sQx1sThpqB/kqgPufBgQMKnXwy4ykFja/T4C1fMPSGxptEPjz0u00945ciNKX1z1rvyIw46nQO6rWeHw/x+FQy2nQMYuPSdmG1O4NBXb3GlY85avs31Wbv+FHqaJ5Ja9d08XX2Y8pafuS4uQgeGuJrDIV22MNpjOlp8XenIfT7D6SpHOMY1PX7kKix9OvDobAUOP7CSbMM0llu65uKKfzrsjYm5Wnxh2D98EjphmrMmZ7iaJ+Hrw6hmzZMw6rNVb3HhP77stXJRzBMrPDp9/wO2vLZf6VgvnjDoEmO+5K08xcOaZp4fMdG1Lm596+nDaD3c8maMQ7llQ+hPcV+SW/pa+c0XXXmDlY65ONDrXlD+zOWHHjs+xLO1tUaXbWdjKR37qO8qL9UkO9jlZeqdVv9MfBFXEhWxDSD6mvkK0XwJN0c8k7VxNpawIRWQfptf8fTgXXHQeSPhz0/XX7p0aXfx4sXFZepajxMuPZjwBb8YxOWZu0PNPxsxaMbW2HoF0BMgfuLoKg5NbDO+ONDR4G112MFW/PTT08eNjf+1+aWXXtpduHBhfTmTDT2xkOzqFxsd0t7RI71ScVg8SWqP4scOhjWxe3UEA3fzcOh6FeEmY1zc5vGTP3Nyz0++YWuNy1tc48dnr070ccYTD7rsYPdEr7wWezdptny1p/SM6Znryq94YVePfOjzU92YY+8qrsSYwJMDeYOXHf6Erb79tt7esNf419RET26W4eYPP/SS+q5w7A1+1bG49a3xK5dhZAsLP+vWxECfbbjGYkroJWy1fJk39u4G+84Y3+btTftinC/54Zvox8+6fNFll5ivWYNvD+iwNacVA34k3GKgTw+WHFgXq/nwjfWtafwQ82zxdc2OTrZw6IvBnPjpNWaXLxxhuWo4shEboUvwJGHLMZ/ZWosPe/Pqgk624bOlG2dXY3b6NVzYNA7XHIypL15NnNbh4TrzS3+bFzhs4s8u0VffcLq36CdiNMaTbvVWvHD5wx8n853larIYwqVH4lrsYfDZ3vDbOv/144d7vKzx6T6GE5wZezandX09itNCu0FxJLWNQ1GyjW1QNxBzkp3oW2sTm2enQGySjTVuLhv+rkfoVUiwCB42XmERfrz15iMWfhSDOY09jvr+bb2rYqYTDhvFrMi83WueT/48kHUIzPktBJ/7NocDPWt8Gft9Du+YlCt4dHrHAle4eOFCr8PpXzOIzcdE3v60nr0HuGL2AOEzUm/VwtHYJXFng6s94se8ePGVCxh9nyEd+tbzLSf4miM4lGcxW5MX8+XBfMKPd5HEA1s8Gs5yUkx+u4HYG/Z0iIOONwx+xM4/+2xxtYf2eOaenritw5Qvn6fjYlyc/LCHZ11e4HeT4x8f+uLxebu8EHrlVh9/fq7sf38DV2N7o1/cfBtr1oqV/2KSKxhqg/DNj9bYKzy/FYKLWDX28DqXMOQNb35r1nsyqGbFXIxwxByX8qae5FKcdAg9nOhUo2LG3zxdNuKU97h6wsIfvTDpO19w4jBzT08+XnzxxeVbTtQf7PZT3/7gU725kjBhqDfcNDgEBh94+dgWF3jm2JYPY7Xhd0DSyT9fMGHIqdyLh/BT3vTp4Oo7ILDZ2RcxE5i48iEetnIrT/T1cVFHcOSCzjzLxpMLXLVQzuBYN+c3VnAuD9ZaN6fvt5Do429Onw/5MHY/8Rsr7T09dq7i48dv5OQDHznrHkNPPM57OrDMuxLc/baVe7558fIBW07K0Tyn+OEKo7yVW/7ghM1vOvbOHtoTfpLyau+sq+v2DRf1LV6x0fE7LcR+OXeuh5LDIR+K8b+Aa5OIpNu8mVBzNoHO3LTmbB4dxdArpzAUiQKjA7NNvR6KCpCPbpiKmH/jiqx/9tgTEv9teofP1TsEPrpws/TjZYrnrW9963Kv4BWktyG9xe4H0BLF1g0W7z6qcaPT7z+XU/Q48kPPQcKl//YenoKWm1tvvXXlwgMEO//8zT93dcjdKGD7kaKjo6O1Bzg4yHKGtzy+5S1vWbl0E8Ofztve9ralz6/DgIv88MuGX/sC30GUM1cYHUY82TlY9kzfOwB4uknxf8cdd+yuHD+I8iNv9tWTBA+c6sOTLjc+uYMhD2pBzJ6gGMN3MxGX+MXky8hi9YTBIY8bP7fccsvaUw8Q4mUDW07VhD30n0XKffbit0ds9OUAPlxj9rBgyJs9+OAHP7hyKhZx4c2/dfF71wRXNycPaMSeqzN50S9eObE/7OyPvNhbY/80XA3h68npbbfdtnLZgyw//KoJ+4HvuXPnVr7EZ2xdPvNtbK9xEyMu6tw+y4F13Mz34IYDbnj6gTr7LU/tOz7s7TMdTfz2WXz22Xl873vfux6wcNPo4MsvTvaLHhs/siXvb3/721f+5Nb58ZPs4mFvzv7cfvvt6wfQ+PXkDH97KI9s/AzCww8/vGpLTsQjz+rBD6A592rWXsKkU+1YV4c4wrV//LDBBUd1by/kSN6s42ft7rvvXjZybd4e8qMu4IrfGXC+7JE9x1lfHuzt/fffv/bKA7j8qHNxyjtMeO4F/XCcfcEDBt72AS4+4mOj5vl2hvhWw+WtXONlj3BwvtUJzvZT/dhv9ppz4ZzybU/MiVEeifqdZ4M/9xn7BAc3OYNrf917rKl9sVTD1tmKRw6s4yMWvvgQj75ce/fdfopDPjwhUdd8ua+qgzDUhTyKVe7tAx02YpEPvPjufoKXXNKFA1ct8f3MM8+sfMkrbH7pqBVz6o++WoJZzbZP6ktOu8esRJ7ynzPx8ZCcKVw3mZIpseY0B0RRaYrHhprT6GVnYzwQKEgbnl0H1uGEx4e1fyZsiAJ97LHHrv5OC38ODy788a3wFIebrnUFTdx06SlYheVmaY6NRnDV3IDguHkYFxee/BAYDrCipiNWeh4U6LF32Kw7YJ4s0MFXUfPp4MBzOHGRDzqeNDnw58+fX5wdKnluHQYb8bixOcjy2A2Eb2M6OLnhwHVA2ThM1ovFYTdHxw2JXZhiYyOnbppuDm5CbDRr9tJVrt1Ee4DAU+NLXuyjB18Ycice/NjSsW7utddeW/sjT9bTkSM+3Qj4hCk37M2zhysOPMQhJ2LAHzZ9euKVOzhubOXWvtDhsxtbTwbzUe5gqhW6bkpszeEJl1jH1wMCvnTVIM7GuP0Pe3fTatlVrXF8w/0WdjxlQyNGSc8ovnVMGqKmo6AQidhT+/bkguK7TZUIwQRCQETRSDA2JKWIIpKGNtKwdXr3a9z1m3X+qVHrVpmKnHUJ1B4wa6455xjPeMaYY6699ktV4eFfJVWTsPmBBUeD6SYqNjdV9WUOVrkXs5rEQ96KR88PGy/y1txE+WUvF67h2PPqWr2ZowMbD9y8qGjqWR3Ax5eesR6G+Ny42YnXPD9qjj4MnPghfMCyTg8XLwLOj5qUD7UE1zre6tyL5cX2QkQPrsanPVSPzqAXFH5g4EFgaHLvQdrvx+RJXulZ63yoJXnDw1xc8DfPp/PqRYgvIh7rckjfg4GY5B6ONfFY6w0erq5xFScM2DDEI14YxupaDuS2emRDx5x84AajvMFm434gt+6R4mEjZ/HoRV8+7KF9wVPPF+582Gd/QaAY5TYudPnB1wMHP2KBQ19+5RoGH3yVNxy7v3mNsUdyIiY++HZ+3Z9xvdweNJ1hZ4N/8aovftioA3VibI9wo8OPvMobrvjR11wTazCJs4wLv+bwpydvsOURDi7OqjW+qiPc2ffgA1Me5FM7Qh6ohxbJLpk2x1iCbZZCfPnll9cnFk8++eTpYrtp2NwOhwPAVlG48fvru16sFJsNdLA/8YlPnB566KF1WO53w25e/eNy3/rWt5adTVYIfBP+HFJ83RiaC18MDo3CclAI/QrTenjerSi+CtZaQocdXLHS4VsjjeVJvA6G3FmXowoVBt18KHp/3fn3v//9OmQf+9jH1oOLp3oYsOIIg8ATE8FFLPsbjENrzkHKPz1YNevWHEDx4VReYTuAbhBuDNNWDsJw7SbTC7jxbHAcfDeF8mGO8M+neRh03Aj4gkHwIuKRi/KYD2u4wFJr7DVzbNkUm16dsBVzOjDj4sZnz7zQZEefrj4M+5iO+fKDjzVcrJNqxDU9Td6dkz75o8NHfmB2BnFlE06+7I+8eKEqL3Q0eYXhRl/eYFszrxkTOupI3ohcwOOH4MGuOdfVJR058QJt3RkMl15YcOTFmnjEz6exho94NC9mxcMuPFi48CdmvjV+wnBtD62391NHXuiqyXSs54e9cS+AxYnf1MNf3sp9HOC71ouXjryKmeAORyyw8ZAHMee7WNJTS/w7H+XCGAYdXFy7X5g3Ln/GpFrpHkkHFp5h0HGNi7XJo7qn457CDjbOxc4nHuIWb+v80ydwegiTF/PZu+ZTTccNpnm4fMs36aFL7hI2sNozDws4lNvmi0te6ePKB278EflhKxZ+nWUcipHO5AXDGn1+9Py45oMveYsjW/hHyK1qPgL5LYRZIiWxROoVsOQ6eL5H/uUvf3n61a9+tR4AbDAdG6W5Nkdeeuml9QmJ4vSU6zD5oenPfvazVbA28Y0EJ3ga/Xixw4uYs6ZAusGvhas/YCTWEzHBmJgKk365gFtjV3x8aXjB0OgRuGJuzRw784QuHj1QsPNu+uc///nKl6+wfv3rX6+vS+AkYdB3cMqLnph3OOxDXOLb4aM38wHHvmrlQp+wp4+redf8mU8/zG6A1og++w6vnh7JPj1z6c0588by5wbkhQRvc1PsHdHzgWd6cZYXa+mIZ/qKE514zvV8hhMublrreIgF1/LNZmKVy2KeWOxxr2cXzsSwzm/1tgy2P+iIhcC1v+KZ8dIhYXsw5ZMdPa1r8+1d88t4+4OO9bDNu07w695Q3optcuiajvXyFU49f2LygMTGtdhcx5dteng3j5dGn466ZmcMZy/mZ2zZ69UQ285xnGHAJjD511yzI+ymsJ3r+Mpbc/BchzsxYGnW42vMXssX3/x0Tuha58u1BmPeQ7ONqzF9OnoSJ2saP7DuVnPh6J0Nko+w1+TVH8VfbPh6MBAH8RAgHj41er0WWcfRnEamL9eatfZuz4G9Jh77TIqbn/CzL494kvDKiTfNibUj5fZd/EgvbwFsyZXMikLyvRAa+6jUg4jv+3tHRd/GedKlS8+cJ2B/28fcJz/5ydNXvvKV0xe/+MXTww8/vF6QfbeajzcKuwMLl+g1PDXXsHpBSy/dZbT9oaDc3DtkeGefjYNEz1ijWw9HPArPoVXs6cGxRsz3H5EZp2M9HS8QcsSXQycfvhrpJuqj01dffXU9zLAJY+KxxVfcYimfdNOzZq/M2ccEXzZuprhodHpxgVXs+OE6cV1r4dD10SdOxPwUOeHDjSyerfNpHQaurkk+8qMvb3jnw3xcYfmkTF7MaeLU06crx/JiD4l5OdbTJW6G3VTbM7a46fkXC6yJbQ2OBsPXamzgZutaoysX3mW7bgwvYSOv88bcWjb40Smv5kmxwJBXfOLSDZcee/NqsLyVE+vWcLK36gCOdRhELqxr1uQkDvXlVxzlzZp5fXrw+Jk4rdXH93L7aqA8Tgzc5EIsfOHfujVSTH7PUJ7wz4c5Y/FWs2zzl64zZY/VkjktHT0/eMChAx+OGKwXi/XOfvZ08yNvclIdzBjSh6+uy3/7U0xsYPhkz5yGHw7E2F5aj8vkSqf8+cplX29wioe9c9j9AEe2xaNXs3pSvwbbH3FxNnBkT/R8pO/Nnphhs2m+no17fme5XNEl+cF35jZ7vthYd+8xb648xEvu+ZHfdOB7XaRjTh2p2biaD4fudcsD89DSJswNlEwv1H//+9/Xv9Tq+2vfO9oQRVnxKi5F7yC7GSh+Dym++zTnqwNfDSkAm0f3jcSmxkmBVbCz6GDQwcdBtaaxrSgUTcWEp/V6163DYmOO8FfhmtPw5scnR/ym65qtfMTFGHa+FugVbjcV+vKYLzqwFLnDEAY/rjW6fLgOW0/owbZmH/Glezehw1cNV/blQ9/+pqunoxG2runxZUwnDGMfAWenFsxZj7ux6z5O3nMwZg9H3svd1MsHfOs1HM3RJXLXGr8EF+s1vorBevNipGuNrb4bcxjFxU/xwMDBXMJeK7/W5IC96zhb54cUg+v8lDf69OJKJ56Th3lCDwaRD3kl5tiZa+xaftnEN05qrHymPzl0HV9jUi6NrbVuTV7Mi41kswbbH/LjHsRGbRe79XipRT6q/fZLb07Pjhizg5e9+eIyNzm4lg/CFp90zblmw0drrvdiDU81lG968Bu71sIzT/TpidN18601lz1e8OUVb/Oaa43EubU1Of6wrpFwZ87MW7c/5SHd9OVdTRJczJPyrNeqEThs6IktruV2GW9/GBM5JfThz5y5bk6fr3TzGacFdPVHc+maxqs6End1AZfgZN64r7XMtb6UDvjj1uk9APitBDk3z6a0MTbW71J8teM3Fh/84AdP3//+9+8oNrrsFZdrnzTYfD8A7Ud55i8uLtZ3ev4tkkcfffSO72fLRVhtqg0252HHHD78EGNrdHzXqzi01urpKSa/HaiAw9ezV3h+5ObpHnfztTD57jcxYes7CA4TP8WcLxxhGOv9tqcY+PaDNT848wLAB5z3ve99K9/G+PSiQgcG+75jxaGDHC5fvruWl3LGVpzltLyxn9LBY+fmUt7o8y0eTX740S62ve3Fsfn04HjYpUfME3hEfHw61OKIX3p8Et9LWy9GfugYu/Eby225gGOOhCH+icG+GNL3vTNOSfnjp9zTgW2NuLYGy7WbtnpyA+WTrTX+rGv83dh+FEnHevjpwYMBix+c0mNPYMtt8dWvxe0P+j1gNzfjNcfGb5aKiZ9yga+xnPEDL36ucSP4qTd2ccDRvtAzD0NvbE1P4Bnzow7MwzNPrBmz1eh4E5S0h/ml0w9wzbGPs2sNL79dawyD6DV26m2++JqnDx9XOvbHHoSjT8SBK7v2IHw6dOXE1+d0cYQdFvz82JvyQkezTmA6O3y4pkfK/Rpsf4jHWZZLtvT4ipPziwssfq3Fp/wZizn/bNsnczUY8kLowIqvuc76nKNXvNZJMYXhHmYOnvtmeYUTj+J3rtwPcGLfPD361u1ve0THPD08spM31+bZyh+JkzUY9nJK6+bY9tox56f+dV4/EA8tEmZDfNzmgHST+Nvf/rZ+b+Gd/9e//vXT7373u7VBCrIbls23YeZ8jOarJJvukwIHpyKzuTYOtrV85JvNfuP7tMFNyMdvCmi+cFdkeniKeS8dPsWCwxyLuSKqUDsI8cqOD9fidJ0v1xrBbR5Y/jRCn70Cp6eQ+fIv4j799NOnH/zgB+uvWX7zm9+848fKdIhc9g5l8oYLyzpxHR96xiRbHIoDV3GTeK7B9gdcOOJtTS/PGgzYHVhr5SQMvXm+YaUTB2P2BCa+BM4ea/5Il316+ONorhs1X7Da0/DkMtvs47UAtz/KH250YZgzJl3Dx5nAqGdj3Iue+clrKW5/hNf+zn3ILx0+5EgMrjXzxnD52ecqH3oPG3t7+nGmow6MzZdLfNqb6rVaiJ8cmJOTcjG5tJ98FK+eTRIPdnMtfXrWNH7Nu0e1zt480fNprryaN8bPGq78qycxWosP+/Bch1tMxUPfmnuftYk/eVVv1qc0xsU9b9aUPYURz3Qnn+Zg0iNzfY6nLv7tKe5srbO1JhY56V6Bi3WttX5czkd5kVsY8OwNLDaw6JQTNtZ6E5N/czDaB/f9fOqza86YjtzBZ18MvYbA5rdcLpDtj/DY0cnn5IgLPa29Zt+c9WJnJ1/OIcFD3uiEb93rlzmvpXStHSXHIR/F+D/AtekKzEEmPtnwXesvfvGL9Z3gU089td692Cgb5+sfn7z0oucAOAwK2ibSMddNIXwbVSHAcjP0HalPc3xHacPZdzNg7zcevjO07gXe96UKlh48uuZg+UqKL19pKRCHw43D30zR+mu3dNjpFTkdfoy9i1Oo7BWfuW6AvvoSZ3/DqHUYCpEP39d61+ldixj9pkDvqZ9Pvx/QwzCHt4L+9Kc/vf69DGN/lRIHOm4CPgHyQIibmGHKCb8e6HDCzZiO/PjES++v6pmTZ0LXHjg8cMRABxff0fOvDsTj+2C47DU1YZ09HFw86PrHpHyyBoMNvw6q+lBL/QgNVxzFC4cPetblxT7CgG9d3jwcqwMPw2zlFq59EQP+fOMOQ748HLM15sOc/cSVDZ8+XYBhzn7YL9dwzHtHSQ8+LuI1tg942h86uKhN9RimsdyqN00ONPUtHvGpEzq+QhWzMyVvcs+PNXmBKz7+1QGu6hqO+OTFX5uGwYf46Da2DpMNzmKhp6bVFx/+WrQcefcKV4xyISdyLyf80oErDvUEDzf5UG/iUicw7LHWPQEmbmoGjn2UJ/jyZr/oaPi7v4gXBj9ywq+84KNm+XbmYFjn37nQCC5qhl+25Vbe4PQJk5xo7OVFf7l9jV3ejNOxH/KCu6bW1IG9g4mH+NWQ3JYDeROjvMKyZ/Q7t91T4Kg5OZA78YkHbmddrqs/+p1LsYpJrPJozI6OetP3ya6/ao2jfcDLHrKBK/fm5FmPh3ljubMuZrzEY03M4ooPrnyrG008dNi4X/BrD+UWfzpsxC4nRM3yLR52uNhz62pWTmHw775Dz/4Z4yW/9gvX7s/wfeLEn5jtjzNsH9WJMa4w6KZjXW75tgZPjxc/xvjyp27xUD9yDIOO+ORAzEfKA/HQohjcTPSKTu+BRaL9w13+4S03BhtjvRugjbcpNk/B2mwCq021rphsJgwHg9g4azDcRBVZeorFgTOmo+FE+HLNFz8KzRxdxac3B0PhaA4Pfbzx8gIGH67emvliNNdDCzwYfCo4PuHxyUdYClTBe/jBgx4dumz5Fqe4rRvHH242eBSnOWv8xK3Y4eJFR8/OnEbYybnYNPNioccvkXMCw3w5d+2FhYghfHsP0xxMXPCCB0MzFiP/cmLNDYVunK2bh8EGD/7Y0KFLhy/z1QMb3LoZiIc/dji2v3DTpR8vuvaLvrlZW+yt1ePBFo/9CwBsueJvxmSuOHEvj/JF8OXbmphds9HEZJ5/82JWT/ybE1P6enNszPNjji4f6eLCN3w86Tin5tNRk+WKTvPVCh7m04FB9OnHGW7XuMSdLZzOMR2c8bIGS+9eIC84mzNuf43ZzxqEA4O+/ZQ/vNm1D3TMFQ9djX826sv9AlccxA/HmsYvLGuaNXNwvaDKgWs6MDX7Ut5wpt95woMu3uWAz3ktRgK7HPEBAwfz+Oph0Z/+q3G46cLH3ZymdtVC83KmyY11+MWuL8f8G8OlLz7XcmXvjOnA5UN9qWP85QU3667p8GOPy4e8mZen9gCmeRzSs8avhi+hR0eTj85PeuUSf3zsuxjY88kHv/LMHnd6cPX5os8/P+JJD4a5qS/HMMUYr0X2wD8eiIeWNrzkerr3L/95qiaeah2My+3dh+T7OuPxxx9fDzPeddg4xUeMbb6CsWE22xodT9S94+BLEXknqvcpikLRrLGx+f6q9T//+c+lB1/h0FEAdPSKCD+HgU3vBuE6qMY46Y3h14zheJLG2WGCYx0WoUO8cyMKNl/0CB7ePYgDBh24xVHB9i9sykt2cuodMcFRjHzCEUM3x2IXP3w65mB7NwFTMy+vDmQHEDfCFif82ckbP2y8k7BPfGoONxzzbLrxwjEOy57Dj6t44BvT8y7SdTcpa66JvbMefvPVFF5s5U2PU7nH3x7R4d/Ymhzoy4l1c9OeX7ZiKs/0zGlybqzZY9haceKbHzkqFj0dueGfT3hiJHhZY8O+WsIDJ+ts3PDTlxPzOMHCAy9+/MuxbNmYVw+4aeYuLi4WrjUY4bN3zc+N7bc11ax513ziw65agqfhrybii5c5TTzNZw9TM5ZL+ER+SHWNC3980C8n5ozF7t0qP2zFKK/mxWJMLwy1Qtd41iRbPPnFiQ3d7HGCi6c9gqEe+SF84cG2uuLDvDl9teGdOF/GhC+4MPmUR/GKNa6dAfO9O4cfV/cheeSnGN3fxKPhaq0Wt3nW1Y77A144GdPT2g/cCB5yE1f7Ta+42i92uM/6gV0u6OHr0xL5pU/4llvrWp+EtEfi4VP8eLhH4g6LDh9iheGaDl05cU1Hb9/lmA+6c4/FYw96kOvMw5M3HCcGfT5ht5d8ssOPrnV6zg8dDW9zro+SB+KhRaI1iZRQyX/sscfWx1qSb4M9TXqYUYAKU6NrTeug2SBF4d21hwA3IusOr4JQkOyIgrCu8U/odo0Pnx5cFJR5/nHSjPX8KRBjDZeKwtjhEBPbuwmdeOKG192kGOnwR9jizJ91xe0wFaM5h44eXAdaHz961vV4wtUba+xwFyPhq/Uw5UB+2HbDwoGNmLNh30HGgY6eHp3yBpdY48s8Ozzwtl7M8OlYI5MrXZzgl5NiNeeFBHdr6osf8/DFzp4OHm4OsMuJNWO6Gls9oc+vnLjmkx/X6bAPo7zBFgv9sNmZY0vE61r81ghu8dDT76ZqnT48/tITczewchK/eMGZeyI3YfCPy7yZ41N+YMJTb82xpQMnwUue8LGG3/QDQ3z2h30Y5qzhQZ8fUpzm5BVePuka01FPMOCRcKYuDNzpWLcmJ+z4E6NxOY0bXXmb+6qOzOMsVuO46qfAgyu/+dcTa3BghAcTNzqu6eDiuj22TmAS8ePHtyZWdmzYFjMec868+OmKAUY1WQ/fPF0C2/XM7YzNPA7yKW9xdU340hqzhQdXoy8X4m8ML3/5h8FW7mDB0OgmYlXTPrUJyxp9McGQE/tvrn2hm8AstzjQEdusNzjl3Xpj/jVjGOziKEYY5kh+xNQ+WYNnb1zDEC8dAldje5Q8EA8tEmhza945+7dVPGG2mT4leeGFF9Z/dvX5z3/+9N73vncVlc1hR+j6xMKT5v9s33n7HhWWBxb/v4x13+FXsMYJDsYKo3nFA98DEOmQtuH0FIaHoT4lCScMYzpuusR89mvi6g83ETjWp+3UgaEgHRA8Cazw5KHfIXTAxGA+vzCMFTmfvnqg69pBlSsfW3ohocOOfnHwKx43Q2sdeBik/dD3roFtfMPijx97bL9gpVNM/NBpng6xDicueFszX78Utz+MxVwewrYOw7re/ok5X+bS0cuLWOnIPzuNsKEvXnngg/BJwrIu3nTSm1i4yp2H2Nbh8GEsb3SM8YmDXOWLvZzo+Zr2S2n7o9yKxzWO8aQDH1c1kG/zsPg0pxZ9f+6MxZUOMabr+3QY3fTTizefffdfXccDL/p8qTd4E9s1HfNyS3rxYAdHDviiV80aW8s2TnTVAX9u9PTiGZ7ci8knEKR1eHRgyhtOxhodvb1wbQ/dz+S+dViuSTr04BR3vvT8dc9hw9Zc12LAA1/7NP1Yg6FZn2thiIPIGR3c5wsfjOzwlH9+6FlzTVyT6lZeYbMtLuty76y3f3iUw/jq3dNvbJ/MJXC09OVEbr15TayTfKrZeb7MywV813pxiwEHa3G1xhc/5YSNRiaOmMun9Vlvxta18OWgmBfY9oe8OsvejNLTSP6qN1ycMf5ao2sdhvsXqRbW4KA/blXhQeBvNdgS3EY7JJLs8NlcopjM2xB6NtoDSv/7p4L2kbX/COwvf/nL+mpH7196tfGPPPLI64cPXoWgt9n8OThaPPTWFazmmtDnX0H0uwm6dMSSnmuFt7dfINsf5h1YN4d0WtOH47CJnw6/cHGIJz0/qOQLHw8wDrm5HuL8kMtNVyF7sfCft/nhrR/GyaGv5PzLuJdXX8WFzSdfGg59ktV6PK2Tbh6uHURcYdDX+Hdz6YHQoaOjiQNOudXbl/IA0zocax68rBnr+UmM5VWjm389XnQ1ubUeT/j5gMWHvKlFYg02fQKDjtzAtZbQJWztMx2CgzW23azkTU7M5UOPG0znwLo9JulYJzDhy62ejTl45ZYeffsfB3OwavT5sE97oVOMfhxJlxSzdbh01GDxWJ+66cOQF3bqQG8tfRysix1ukr1evM6ha/Z7YSu39oAOP/KDTzblVq2UM+vljR4u+Mal/Y+zvMqb5to8HX05M6+WiHk+9nnBAdfpm//80Yehnzkpbj7kDI/qwBoMaz0cWOerHEx73MRr/3AxpqeZz69rudUTeolrjb0zdi/B0TqchB8SBp1+JBsP6+nhI2b3PDG21roelpqEFW567YN8tH/Wpp4xPRh8hWme0A1HzPwQ3FzTz8a63MobOzWlb10vH2rbvJqF7bomTjpadvzR7Q0lnnLbul47Sh6YT1ocaNLHXzalDfJOzWH1lE5sEH0b469F//jHP17rL7744tqML3zhC6ef/vSnp2efffb0ox/9aD2k+Froy1/+8h3voNr4Bbr9MTfTWjeIPnGoCNLX4+EhSsHRj1dFkQ+xWO+gs53+XKdbLtJRmOb40GsdDDqJOS/uDpyHNn8rygGsaPsu+sMf/vD6eJOeG58DKAa/yvcfuZlzU+NPzHAdLDpyXm6KkX86eFoXo1jZ97ChJ8Ushm6cbNk0pmOOwGuezRQ84NKZuJMXfXbioMuG0HFtDVc1pTc3dYpJDbCnHzecXeOnl2c5mnu8nG1/wGSvZae/ly4/OJb3ao+9a7nV4MIo72yMi1dMsNgR4+KE3Ty7ctK1nkzO4owz//ziIE/myw8f7PqUxbybNvveEcZN/viyNvcybt3U4bc3eNGfOmw1UixzbC6Orq0Z5xu2/cO5vBYbX+HS0fCHQce6sZyQcuZ6cjBmy4aww4HEOZ9y6jp8uvF27SGNz+wXyPhjxkcPjn3oPDWeenGo3vTywQ4fPX/F1Jhdtq0ZE35c2//2Kz6twdbMx891+XEtt/Eyzzf77GCrLXxxpB9X/rOxbs0YV731uLmGy2fXpZVP+s56eNamXpjm4eBg3bxrdrBdqwUxucaLlCdzGoyE/ySfcGe9FQ87a15T+TAvV3QnZnjX1T8w/2HidSXsOnEUxZ/+9Kf1nwl+4xvfWIekQlEAWkVZMVhPR684Kx7cFKRCVHxT15ybswPrQFlPB0bFWkHD4r/CDruC9NcSvSP0YuyTFD9mfuKJJ9ah9vDiU6cw4RA8i8ccfopeb0xfP28GzbOPN07mW5Mbts3Dy1c6xW6+vKRXbmDEgT/X6RjLTTcG8/IG18MuDnzN9Xyzdc0PPbaw42h9xmacsEvfnOt6Nm4WxQ8PJzrlAh+Cp2s6xDq9ybFaskass+ODnfhJNeAah3BhkXx7p+cmb55965PDPm/s6Wlws83G+l7wnOvGRK/hww8dmFMfvgdv50JcxvLgmg19Yj5p3ZitvQw3f+Z7E5RveoSO3PBRHayFqzW+0m0ehiaWXnQ7q+KyBrcY2sN403FNr5qJsz2cuYGTf9dEzOzhqwkvhgQHvujThY8fHT3cMOjD4VfPls701TrdcuQ6TvDx9QJc3Pow6OYbX816+ainNwU+XTg40GOXWJ/j5vc9vYnlmuQXd/x6sOaTjnXXBId48znx5p7TqeHcQwkfMPJpzZw9S9962Mvp9od898DLpnjZzFpxHd/io6M21L36ynfY19n/139vcp2AZ6z7z4AN93f6/d88H/rQh9ZmdxOw6Zri8Y7Hx28KnZhXUJprB9lDhBuApoAUqV5xEk/uvl6A0U2DDg6KDRY/9Iybg+GQ8cMOV+KX6b7X9YMxH0HC8eNmfInC1Yi5Ch1XXxHxzZadda2DJgc+pdEXswOVDk7ywS8M3Pr4EobGVrx0vHjwzzeMcifW/k0IB75ctY6b2H31xYd46OAOqxuur8f4c+DDYEvaH397ij0b+NatuSZ4OPB4yj1Jhx7x9Rr+4mHHVzkxbo9xkzdzuNKLt69s6M2bPu7pyKPcyncvunLAD24wfZwsJ3h2I6yWisnYj8z96JANH/bNumZdzK7LG9/04Jqn72EYV77lAw/zMF37K/hxKx/GrumIw6d7MMsbHPMw+ZEvtYJTe8y2RtdXAtbDYBNXOK6dH7miwx8ebMqtvKkV4t2peeskHjB8RdFZLk49TH79+ylyYI/5KK/FbM7fSPS7mObY82FM+toNZnkoXnrktddeW7mXE3PW+WLj2iemzqk1fIl1+aWjnn3KKsbOCjvChl97ToeunFiXyzDw5cM5thaXdKzTta5u3Q/Mtc4HO37kvv3Bgc/yz8a1N2B+j5KdfIvJut4eun+pWTrm5JvwQ99ZF4t1gosakgNx46CeYJqrTsoJXXtcvHoiBgIXhnhwLuZw5B4WH3Liet4PjGHiru7jstehxycdUu75YW9d7tWs1zGvCfleBgf9cSurB4GfYf99Bmy4gu7FxiFyrSA0h4eO/8jRoVQU5hU0Oz8wVbAOvaKh66+9KTQHnTg8DgYMcwpO8dFR+IrMD/aIG50fPZpT7IrRAcGDnUPihUixO5wOnRdBzQ2sWPDQHD5zcHDAn51DoODh0BMzPS9wfNOH51q8eLpZ8AeDrhzAj18HzwsGvV4guimJEX/+5UwOxOi3Njjc2H6rFCZ7B9iNCY4XV8JGrjV+/RVJHHxNJkf+QS15sldi82IrJmMv8nCN7TNcOWBH+kedrIkBb3ZsfHIlPi80ciMnsPGVGz8OJ3TsBXs8xNpNyz+6Jc94iBeuPcEDhlh9OsYnP9blX67tBZ/9FVH5kEsx+qvaMNjRkVs9P27u8gTHOn15lUdc4LSHOMmruGddw2EjJjYaPHmEhyv/fbIHDwZ9taLW2ldxiguG+nc2+BKfug6jF0nc5dae8CMX7DwMzBcM8YhP7sUuFrkVj32wx3TsDz/yqB7FD9Oa/RSPdbUAx56053IgZjF4UeyvNYsXLhz8+YIrJg9rfOFc3sQsBx727JVY1KF1WLiY41eMYvEPnMVNnfkrvXjQkRs+cSNyJ/9+96dW1QBM/OybvbLOp6/U1ac9pmNd3Pzq8eDfWAx8dP5hi8P+4eIcm6MvLjnkAwaBoRb4sK/2R95wkRP5tYfm3AOdHXjyQr+6Dgdf+yNeOTDGD17xyIv9LyfW1aU66Y0bv2KTn86gNfdzsTlfbPiwP3jDgaGu2eNH5BJvMcuNWsIfB/y6X7ART7nFj29zXidgyAkb+yUnfMqLOlDX1iaGmsNVXcO1f0fJ+aHlqMzeJ67iUoiKxIHSEvMOgYJRJNYUhCJ2k9PY6x1mBaOAFaUDyzZ8B4BdawqOT3r8KDJ+zBnDYRu+Hgf24Zjjg283MHbWiR4vc8VEH39r5uAQOg6keToOmYYDn8QNOa7m+XSQ2bKBpXf4xMK3Ofxc8yc2Yzpwjd1Y5I0Y48APfX7wsG4Nd7Z8T18+ceILJny6YeBCV/7h0DGGbw0e3PbYvuDr5kCXjnU83VxgszUnJ24wMPRs+TUWBwy+rNGXKxxcl2t49GFqdMyxiyvf2csHfXPxhEX4az/EIxc4Ebys5we+m6uxGOWa3/Cts5VXfsoFfWv5ZsO/Zq151zDxwVWu6Oar+OnAti439K2ZT8Rrz3th4Z8Ormw11+Il5ZO/6q28wmBbPtla0+yTePFtn2CIhZ7Y+PbAQofg6brc6+XeC4uYrMPEiS0/cmCu3NLhA1c6RL160cbD3rGRA/gkXGtwxGRNXHqx4LvPKRy5olet4o8XjgQWHmKmJwfGenMwXOvxhqOW2JuHJQds6Vvng182xvjjx4a/8s8eZv71xvTEBY9ONvDMwaNDv9wa80n09Ai86pEOW9h6a/LsflhezbHH0TX+OIg5m+bUFz94yH28yhne1osHDpELeyZPdPmCQYzZwXItt9bh4M0mv2oovWV8wB/n37QckNT7gXSgtJs3b55eeuml03e/+9212eYS1wpJIVRQzSkejVjzLkIRK17zipwdUVzejSgsxanQFKTigmfMzlN1xRh2WHRheAfXi4k1NzYfI7/66qunp556avmF1WHkn15c+POwQQeX+IqhQ1LM7HBnQ0/ftUOtOZjs4NMJQ6zeZeDcP7okzmKnVzzejRqXBziEL7heAGDIqTxMLmzosHdDMSZhsNG8m+oFHC598RG9d0lyL2/WEnjyYW3qTC5081Me3GQSuSA44QHTjYe4Lqd40JVX1/hag603R19e7aEbr5jlpD0rD3Dw7d0ZXzA0MrmoAxj5Kb+wvOtU1+KPCx70jWdOZk7zJR/q2s2ZHxIHPSw5ca3WYIgxPuzNp1Ndi5ewZ2MsJ2zdxMurmHqhUW904GnyXP7g0OXHGfMphDzAgU9wpAMDD+vs9KT80fcuu08MrKdLH453z2qkM2iuBgc/GGKBZ03PHic9/mqhF2nzbK3p6cu9GOkYJ/JFTy8v1ujwY4xv/uTEPlhXB7D5IumoN3buB/GAVezsPfQbw7G/5nCIFy4+weg+Gke67OD6NMa8vFQj5uOLmzdwMMRNymsYuNKrlqzjQcLCQ6z2qDzx55qtXl6IPTSGg5u9a90YTufHPB6EvpzYRw+ppHU8CHt5Ym9NYydnek08Xge8ebMH1fsCOOCP228nDgA/Q947AzZ7ikJqroLpICia1hSN4iVTT+HMomKreNnRY6PIzWsVHxzXYdGzzi6fCtc8PMXrmo1C9R2w/yXbR9aX219jdrOlB4PAoJtPc/nm0zWZB9xch8IBtWaOvgYTJ2vdcPRh6fkzp7lOF3cCI//mumZb3PTCLB7j5rJpLR/h6/mHL1fpw9emr/i0xpYYd8MoRnau4dXzEcYty1t/mmst3uHqzcU/ft3gjAl7Unz2Qy3R45+k4zpMdQsDPh5649m8gNA3V3z82F9jNvHW548fYpzdrZnbe5vPvQ0czTqJX/b6eFsj+LApTpitwZlY9MXQWTGGR4d9fOTRGC6BVyumcK27nrzYpccfMabXedKzyW4pbX/EI99s8oU3KVacWo+7cb6zi0/6rcOaflw3ppOfOHoxJ+UcHv3JgV1+l/L2B3t5MF/8jemwUW96Ik642Znjy7r5+rjq3dvInItf8+ziSs96Yk281vnVt+6a6L3449eaeMynD1ds1jXXdGYuYfGndR3Gmtj+gKOlY55OgqN9qJb5oUvHWvF5/TFXbK6tHSG3s3kE+hnznhmwqZoicHPXa81nqHi90/eO03qFXsEoDPbWFRd7a1qioDxRe3cFowKly15z7aHDOyM4DoJ5/r2b9X2o7y1feeWV9WNc3xl7WHnmmWdOP/zhD0/+Orh/q8anLt4p8knCnoeLLR0HIS5xxc+7N+s+PYpjcTkUsLxo4jr5lxu6/LPXYE6xbs47VjlhN2Muf/TMi98crnybJ41x9VDSw2Wc9PTZ+s5dXPh3M2odF9+Da/aJsLPOh55P+4NL/LtBtO9yYp2fBHacXctZGHBmrNbLq3eU4ikmunGxZg/VxhR86NBl5x0nTOMaLpp3d35XoadDvziswxK3musTDL7MlQ+Y6t67UlzykZ4xfN/T259s9UTshG91Im98i6G47RXhQ+7YwMU1McaRD/kznmIsRnvrLOvZ98JqHS4dOH43wb+5co5zucUVBq6EvWs65dC/heTaXDGlA1fNqgN+COwaG5j+WQPx4BWXYnG+1IGcuLZuLVv7R/AUkzU6sAhfxYuHmLpnWKef2Fu5hQUjEZ+xxoc9Ek95oucaJ3urVvR0yhOdeOPjTdjkOHNMj717IYzsyquxeTWLE9/WzMPUmxcHLvJnHIdscOOjdfNhwBEPkTN52QtdGPZGTnAuJljWjF13z8gHrHRxl3sYOBO2YehJZ5mdmNNZiwf8cauyDgA+Q/77DNhcUsHP3jVRFPR8lK9QFbGbqHci5hVUxaZQzHXTULgkXLqKqvm1ePUHGzcZH/fT6eArRof4N7/5zfpbHPS80PgYEK6Pj92EfTzpJvjss8+uj6R9LE1gacXDhxu1jzx7Mbii8HqXTgcvW5xIYzc4MSXsZmyu+e6A4q6xt5YuHXnTiPlyas51Nzpr5ti4FoN1N0x7YmwdN3zF2px5DQdreFnHJz19c3D50WDD9HVNe88Ojr5cutYSHNnJTfkxp9HTlx/j/MurNRIPPQzSWmNz1sXWNd6wy7t10h6wLb7yki9rYYvNdVz1YbCbn/5Zi4e+eLy7Ll4c6JUnWPT08eFPnkl15qbdu3T2JF+u2ZNigBVXfTb08G7P6KfHPh50NGKfs6PrhQZHX4XgJxbrGlx59/UEO3pxCZO++Jxbc/lkR+RUDfT1n/zgaZ2tsR422+Ljp7F1Y2fDdbmCkU9cp81yfvWH+XLjuhyFb0yMCR2c+TI3/RibJ3LiHDWe2ObssfgIjPwZW8dd7lzjMO3pWheX6yQ9YzmjEz/XybTBU2NLp1yUc36tk/BbS9caTPPFZC6xBkcN6fkxh1v6sLVEbcCnO3PotcI8mXFkd539+aHlOrP5JrAUwtxc1zZdISgafY2uIup3CBWzw2HNjcGDhELqRYptxabQ2LpJKWD21jsMCta87/3pmSceLvwLv+95z3te/1jUP6DnvznwNwief/75009+8pPFzX9f0L8aHG+YGuGjmN00mrdGvxuEazzpx8uaWEm58Z2ynBjTE6Mcuta7sbhxy421KfKcjhs/kROczBc/LnD8nmViTO70rckdO/717U0vKjBgyQH74umgu1ma62ZRDo33D0XFkg/jcuCFBqditIf5iGvxGcOwng5ueBq7rs+nMUx/o4mtm1W5aQ/D8LdOXBM+xe6FhR4f/rZBQs8ewNfELyb7Iwe4lhM4Guk3F62bc50/13zh6jo7eq7zJwZ6fNizfOIq3hvb3y6zRuDAI9b5otMYLqz8GYuvGrFmzno8jeHj0fmoJunQ1fDyQ80Zd2swwsGPn4mBXzrWiyEbvuVDvTmDxvHLN11iXjxyBcc6/nGd9YgH3tnSJXyZFy/hL53qBn866oA/PuTcevuRLZxigg0LH3ricQaNNYI7iTMb9wwiB+b50cMKD5dsrIvHWme/dXOEfzEUNy5+R6enw2/5MxaDszF/NyNm+SHd06yz06zp2YchHzjBMzd9ZGdv8BVHua4+s/V7F3PFh8PMvTVnnR+xtAf0jpDzQ8sRWb0PzFmoCkDBtNkVXjAdOmN2xukoPgWn8PaiyBS7AwO7j64rWPqwGjtEbJrngz/4SYfVi5YHFQfHR5Q+cVHcFxcX6x0aPdJhmQffAeO3dT7Er/hxibMxwQkHevETD124Gns6+S1PYcDJXp+dhwWCJ78zH83Fi+94L6OrP2DQ1eB2bdmYP3zZtqbHPzy552fmmh1O+e/FjG12MPIT9sS1ll/zcp8P+vJmPls9znTYzXev4XazzW8+8E3Y9uM+PmCakwf1yA8u+kR+YfATJ7llpxHrcaUDV370ifUwYPaJQfzywSY9L4i4xcd8+50ffete8Mql+MyLqzbt41X8rbUPxmGb8waEuG4tDD2ceJQX83QJ3nJvLCZjrRw1j39z7OSFnnwSb2DCr8+HdXF7WINjvnzC0djIB8m/Odet18ejs7+Mtj/Mw2eTnZiI2rSuyRXe8oILv/QT6+p2L/iwb/+KnU/cEphh0yfhwyh+82rWmLCpPsIWIy5zfyc+v3KPQ2JOvObYGcPDhX9+8ImbMT1rJK6tN08nXuHQLx76rq255tdYI+E6YyTcNTjoj/M/LndQYt8Ito339/F9BfPRj350FYXC1DogCt5XL74a6iaSDh+KzpN3/+6CA+1QmNNbJ74n1zzcONDeIfddpzFd36Py62Cwt64Iu0l4OPnDH/6w/j0S7wS84/OOwddEbvpf+9rX1hM3nzDZ4uqjdbj58dsNN303PEXPlzi7UfDje1S2bgAOCr50YcOy7jtdGHCNYcorPT77rYl1B5MfOnjREx8ufPAtB3joEzh+m9EDgzV2cODyJW/m3Yjiap3gC9NvQKznJwzrYvMdN354uTnAs+fW8LOGazcrObCeHzbyJmY69gNGv1/Jj3V5lTc2/WYhv/zJK3/dzPjQ5A2mOhKzdTjtsZ4ObrjQEbP6YQ8bNzqu/c7HGh1iDr684gbPp3cejM3BiK884qzu5Ze+vYDBrnjk6HL7LRDhh2844sNTXuiUNzHBsa7nR6/G+bbOF569CTDmF4Z97RMBuMWr7zcG/NKxzs4YX9d+Y6UW8LLvYgnHHO6d0/aYHb58tM/yYl3e8MyP+MXjdxfyZp1v1/T4kyfXatb+yIF1senp46wenTtSXYsRvjzR7fc51ttTMRBc1Um/raFDrONBnx/rGn3crImXmLMXeNDpUwM8+LcuL9bxNYcbXDnhy7UmPjG7r/EdD/EQPR+wZk1WK3IJ3z+I6FyIBy6+sORS/nGTF9flpPsBbvDn/tARA77iMbY/agUuX6T7bHuMq/waw6WryRcM8eCivmDgh4dx58eYH0KnWhMnnXKrZn1KBVfMxPoRcvst9BHoZ8x7ZsBm21ybXyEYu66ouikpPPOKXwEqJNfd7B0aN0y/JekmRYduH5n6JMSLER3FpMAVvmKmh4eDBAuucTeGDgYerrvZukE8/PDDC9eLi/9ziB96eIgHBl/8KGi88XBAcEtHb05e2Du4Dj0fcWHPxmGjo3XzEK+4rDnYYrPOsHO5+gAAQABJREFUn5u/mOjILS50jDvY+OJKn/BNB3c6emIfxC9n8+DDxY3AEQcMc8Yw4goDHntNTt08xN9NiT0dPTvxwBCfuhArG1J8eJnDhU25lj9+8KAj1/Bg64n44WZjTu75ocMvfbb2z43MAys/cPmVE8IXrnR6AZBrcfNjL9ioWdf8EnN8sI+bOmAbf1zkqfoqXmM6cknYE/r4WrMX9t6cZn+KT91WG3jiYi+0ciJ2uRYnTvbHjbw9xpWONxf48MuHGM2rR3lx7Z2pvSA4iYkf8eACIx1+6LDDrVzLvXjFEnfx4Ca3PrHB3zpsGPjKDa5s8TMPtzyLkU86rq2roepeXcinsdaeqhHcYIqHX2PXcmDdnL794lNOrOOGv9zzh6cxDLmDK9ds4LCpLmCYr4aM+bBX8gajvOJvDYY1uStP7MzzBU/eYBjTFS8s+SJ0tXzRh+EFXNxsrOfDnNzaH5jVFzyxOAv0nZ32VF5c44OLuOnwY2/EY169tcf0jcOFwd68nOIlv7ho8HATWzmkw8YcG9zodj+xXny4mJcH+4sPmyPk/NByRFbfBKaNVawVvd6cTdcUtWJR4BWCOQXHji4bHwfTIdYVYMKuwqar0PQKmS6B1QsMTPbxUIyu9Rr7bNxY3/3ud69Cx9MhwQ0uTDgO0vSDS+tw8O4GhatD6YaMozGJT3pupoQPYhxvNmJz48cHnjU+9Ww0fnEpb3D4JDA03HsRat6cNVj6ch8XXMuBXPErT/wYs+mG65o+H9bFAce8GOBoeNExlx88iDVcrLkpwSlOe0LfmB83/biZw40v12GxaS3+dNKDoVb4y6br8MTnxl3M5l3r8XFtXQzTN27GGr5eePWELX329PCRe3Pw4piuPh5iitvE4Yet/SmGfMPjh7/y5prICzvc6NsDtWSeTnP5NIbvho4TqafDBpY9tof8sbHGrj02xpUv69mZj0u51ZPm6bSHzpecwDUHhz6dYpNbHK2bb6/omsMVtpoNu9qpbvIRf7Zawl6sevPZ6cXHD3w9/4SuPFpPf++nOskXDDWbnvnyE3c2HsTLAZ14hWMvXGvVRr7i4rcz5Y1O+GKgA1NuYVkj1jQSV315s4YvvzBcy7/1uLnOlz57utVKuvDMVYNscdVb01sXm3prX1uHQw8XcdCJGzvtKDn/43JHZfYNcG02uXnz9j8u16Z3IG08Pe+IKg69psCss3GT807EQegpl455vULT9wI+bc1rCtB6mHBdwzPvo9V//OMfp+eee+70kY985PSpT33qdGP7caKncP+wnP+T6Ktf/err73QdlPzCIB0UT/KuHQjCP64OWj6LAw/xO+h4my9mD1AOHZvaAtz+oMvOOx83aGKu2Plnj78bFf/W4kifH/68Y5Fb62T6Mhd3tnsJkx8Hn5iDnT486/IhTuOELg5y492QnNKRs2TqVyvyT8cae70Gwzwu5R0XfqznzzUMOXJN8NXUg3dgXgSysz79uNbEBCNbeol5OuKxjk94OBF+urEax5GeXNhfuunTIcXuuk88cGFvjej5jR8Mc/aza37kXsykFwBj1/TEwE5P2kPcqml+4fKFd/PLYPsjTtadZQ904eEYb3zgeqFIsm2sh+HBBgZbjZRnnxiogcZwCT02ONKR+31u02Gj3qpJ9jMP7LwzF2tnHTafnRl9+Za3eOjppcuunMHNtzljGPLSGaNPcA3DfYePzkY+yg0b9SZv1sRirXV49t14coVvjg0uMMQbT/MEVz7kjI286fNDJ04+ucCzmmXHR7HqxWuueNoLc5p1eOWoa306csJOzHJoHjZxbY7vfJiPox53NeuM+Z2ja/biOkrOn7Qcldk3wLXhmqJo85koFEVG5g2gMV0FMXXMKSz6rmGkA19TSPmZh2Q5uvKl8Pq0JX9wFOLTTz99evnll9eLXv+WwZNPPrl8ubE5xHAdxIk/48ERB3zin3/86CZxNU/X2owhLPwmHt/EnAOJOzFPFw7s8I2tweOHzl7yNTHSMccXkYMZgzWix4NPMdTMN+dmaMx/uYE18WAYyzGZa2HhSoyt6/nD0Xgfu7nyMuOEQdecG9b0Zb54rLPX+OGPGItJTgj7MOIKg142ez3jMGBnX8+uGzWc5tlZq3nxbW+LvxzTMadnrxULHBxJceJBX06KN8yJwaZ6MJ/EEd7kkI598mAJk+/yx54tPbbxiXP41jUvWGEWkzHcOMzr8meO0JXb4jSXnWv+8cPVA5SajIu4xJE/vTU9PxodYxJuY3ktt9bN48XnxOhe0zo+dLLP1jo+csK3nJprPW5s1VufctGdwkbjZ57B+OvxhCFvxBycdJqjV66bm9juXXKUXT1dQldMcbReve1x6ZuTlykw4uFa/B6SXOcvP7gURzjpwFQrRG7M19bkNf9x565cM/gZ7t4ZsPGKoGJRgIpmX3DG3jX5PlZBVDgTWcH4AZnDUqHDpcsPbBh+UEo3Hf6IAnPtHUI3TH750+D6h+NgVOR//vOfT3/84x/XAVfofMH2gyzf11bEeCS4wPPbGQ9IBF480nNgfaerkQ6JazcLNnzAwb0568YEBh3vWIh5dl3jJVY6/Dvw/NCzVsMXD7kRo0ZfTgk9n0LBoVt+zLuGmQ5/8GGYc229ePjBm8SDH/HxyY9PZLKllx/63tX6wSid7HEi9ty1vGuusw2PDn/W+80DrmHBwdVDgB8KykncwrAO2wuEfyWZbnm1Rk8Tpx+h90IStp7Pxv7Tv3IStp5fvNS9ePk0rvGpmb+8vFy1CzP/y8H2B3317WyoFb7lIeEHxqxZNrCJfSlvasA53Qt9ebU/fKiDfJS3akK+/Ii2d+vm+dAILtWbcTl1ndApt3jywb7c4KLW7LHYYRB9uaXTP4hojS2BRZwXefejYJyt58e6+GDzIe7pw7q4cLP/6s29BUfzSXyt9UNoDwNs+GJf3uRLXvTEugaDbxzdm3Axxy7buPEvb/KXhBOmWlRz8tMe0i+/5v0Qt/sfXyQfONOfeYsHXfGpDz5wJeY1mHD4dd0e8j0FHh/yJrfyxQYGe/riwpWP7gfu48R6fHGRezrZ54sf8eCCL7u+8qJ7lNyukKM8nHHvmQEba+Nrs6DmYaGnKZCKgW6F1VyOzGcP241XgYZDz7oi04g1c2405vjqhVzh9m5KYbuBm1Pw/lVcXw/5Ia7ev8TpRsVfHF0ncDW84tiafnI3Lraw2CTTHmbCxiHFn5+EPhzrM+fNpZevxuUm39Ova77ppMd+5pav1mDGI3zr9khLtzV2SWth8dGNLG50NJKf/drETG8ZjD/oyKHY2PNVnqxp5XzimWNHn11r5URPwmh9zi2FKx1YCTwtDPPWtWJOt15O1QGJv2s4vTixtRauNTUrBhJH69Yau55tYrCzN9ZJNuVxTY55YzyKJc7s8xsWvfDMiQPf1q1NnXwVnzFdja7m2nq4ewzruJczGDhWs8Z7YUPCzMfUmzmbnLt/0N3jhGeNTdzUXjXZ/lmb9q2zhWOcX2P5Dx83MdeMYU0d4+ZhEutTwotHfX6Nm2PnHpuPbM27nnrmSPbqLUkX92zq09HTw0NLxJPs12F4jeBLjjU1YVxt7PMR1nX157/yfF2Z/A9wFIB3VZ7uH3/88deLR6EkisnTdw8NzddXVHT6cd48DArIAbDu+143GnPsOlwKz83Huh9vzYNdQSvUv/71r8vWD838H0M4eYr38OJ3I95Fatb6AWVc8I0ru/y0ru+w4EhHw8XBi5NruumIC//WOzhiE5N5vvJfbvNrvR9ZlpelfMXXOqxya41t/oytzXis12C6xld+u3HAdO2wtw9y6Ks28+z4wNe7O7G4mfEDTx7Y0TGmnw8Y5kjY4dGxDqtcwODT2LWc0uHTnGYdZtdw/c7HmDSv1+DIazGzzV7Pvh8STt/h5E9O1EG47Ni353zgWgyLzPZHdWCePhxxwTEm+YApr9VJuaJT7VVvckLat7D4kVNc6bALZ3Kno9FP6NEn8DRf0zpb9LQwXHdO42+OTTjiwUM8eFozF4YxjnLSHvPdunoTL54w+NEmF7jyLqed0/jgQWBrcPQTx/7xh0v1hiMxXz5cs8WjOigfMEjxVAvl3Xzr6Tir/MQRPsHNtXVxGRN2E4etH53ihGP8wsFtnuNww6hu4mo9vq7tOWxCxz4Q+O0zv3jgKS/0YWjlsHjbI2MYmusafftjD+I2da3jQYdYM4dLOeQfTzULI57L4IA/7nwkPMDBGfLuGWjDrdpoxVphWOsQKGRFSkdhNa7orLlBV5D0rCmcKew8eDSfPl3iBgBH342XjeZgfO5zn1v/SuMLL7xw+vjHP376wAc+sA64goUFVwz4KF64bIl1McE2rzcXT3psFb45MeDiOmw49JpzDScf8Cce+/jQgaNP35jg67pmDg6hC8dN3Ats9lPXnLzaG3bt3cSgk43rsF13k4HRWB5cp2vMvhyygY870RvTL2908kmHrT2SW/puZtbjGUY+2Nhb8+1xfOQdDnvCJ+xqa01uf/g0zg2PHRwyfYYRFzp0caLHjwficps/OPnqgS4d/GEUf/unps1b50dOw+Aj/vHTl0vX07drOYFX7OUxG+vlD9/2R0x84ZENPvmwLm/5aF5P6Ja3cNbC1R8wYdAj7Z3r4qfDf3PmSXzkhsCAFQab+ND1VQyu5TGO1tiax5UdTPPpxN2Y//jSNTZPXz6LN1tjnMIzz855n/vc3lQLfNjrzlNxhwuDjnlxwy82+bCu8W++NfZaePJibeaRPR54yxldY71GX1+u+cCBmMeLD5yKmw7JRp8NvPh2TTeuXcsRPvJGzzg/ehgwna9szbnG37V7l3PYejEZHyHnh5YjsnofmDaWKAhF4ztDDy0OnmK04W74xHe1dB566KE19l2yYukp2iHx9czFxcWygdkLtmLTfIfqO84b29/4cZgUGj8K3UOJQ3G5fffvXZxPUhxuzQHxzsGcf9Lff4zoH5Z75zvfudb6Djmu/aZCfA6CQwBHPHD0fg/hgMA0xkVrnT6ueNLBzXfSuHh4KCfm3v72ty/+fpNgHX+HSY5wkQtzsHwKZFze+BCzXHrQ6vtfnOSMDS6+C5cj+2PsgOJvTny+z/UOzd9CwlVOYMoJ33j6fYdPoPi2l/YHHj90+bAX/tYIG3PtoXd2bNQBn/yIVTxxb2yOD5904WZszb/PI8fyxEZsZH6fLQZ+/DZDfG9729tWjYjZfso9LF8P2kN5tj9wxQgXd3H4vl3NibH9kJtyr/b8ZkJscg+fbz0d/Ix9CsmnPMlrDym9Y/ZJpTqrdsoZDL7xwhUWfriJBxcxyjcdtSA+nx5ZNy5v8igWccorvXJfPGzMETnBHwY/5USu5Za9WrCfak1+8MJP3uQFD/ss12KGx5f6ZQeDn86X3vqst2qfvXzzQ4dP9ag++TEvb5pruZVrPMRrj2DJk5zgDlMtiREG7u0hnHScQZj4ybd9gCVeuOzlxNjfPiHl0Z7C9XUzf2JmA9+Y4AqPH/wutnugfXf+8ZEPfmHIpfjFgBMM++PanP1VT/7tKWJP8ZZ7NUbsj9z4b0zg0mGHPy5yq2b9s/bx56e9oCdecds/fNjbH3hyievldl8Sq3m1j4dr9mJio66NnVOCi3j4FY+c8A3TGYMLh40c0TEnb9WO2qJj3PmxH2KTfxxgyglecqyu5cW/kC6XRB6OkltvKY9CP+PeMwNzU11rCqDD75oYKxIF2Vx61rJVeN2I2Sk8Y0JfsSl014rVmjk9DHMOo8NFp8aHOb2bnKJ0uPKrh0HfvJsSvtM32/ziQ8eNh6358F2TuNEh5sUTN+vWxBMPa3TomiPm6OkJO236wbV187jSibM5eYKduJ6+YPDDppiyN6br4ONLzFlPJ7/62azjQnBUA7iQbIoHprVymw7fcNrzmQ8Y7DX2hJ99vMbm49N19dSNii9r4eLChsTTtXW61hubY5u9eZzp8J89PC1968W4wLY/xGKd0N2vWytG1/Srp/g2b41vZ6N4rRVrZwHvcisf7OLpmvBZPObgsHOt8dPYXmdvvvj1MKolGObS5cecF8XitgZXL6fWZ7zN0c+Pa/cUdmGyr9HL71K48us6P2zn3hVvdmLmp3islxcYxvLrGl9YRH5hF5N1ONbZaK5hVffGdKwRPR4w9ASOF2DCLi7TBo9Zc9bi6poP94Mp8M2nZ42OOT4IftaJvY1Xvs3POZj0JgZ7LczJtTl2Wrhx09PR+LGuuRYvLGKObrHoJ6+ldKXX9XX3509arjuj94mnOBwMT73ePXuq9vRKFEZFpli8a3HTpGeNTfb0XfvEwbtpmA71fEfB5h3veMd6qubHjQCGgqPrmg4/nq49QXtAoWteUcL17sGcZt2cp3443by9c3XtyRwW8ZRPYBHvDPj05G5OXHzgLJbeVYbDhh+CLxvvQs15F+EQ9W6DjYab3s3BuySY3tnE1TqRN+/w6Mqfda384mQP+IIhdnyti4+uT57M0YHjnQ7Bkx+5kFvx4lIsbMVD3IDKe+9gupHAlC+xsOULLv940MNN7tlq9ODTNXbNtxzg1TvHcg6nmGG5psMvP+UTjnff7PKHP53qhA2feIkZlrmJISb1ZP/KJ7+45Y9/OmrNdVh08IBv7+RXvHxYI3wSfrwrFre9K1fW8OGzh/FyV2wTiz1ddWderRD4fKlxvAk+/NhzvXW+5Ct/xe/FSg3QiVuxsuFHXq2zUSdixhlfc/gS+jU6/OFEV74IfdInlPLGBob8WNfksk9R8CF042kON9jqXS8vvcunZ1/lCwd7xw89+K6J/Re/OfqkswyDHlw5tY6nWMRO2Fmn5x7JHzGWa9jyR4ct3uIkeJmHkf8b2yfRxRKfpbz9wa+8yoMGX7x4wrFuP+17Z8M8rh4u4KWLFz/F5NqcJlfu13iGD5tuOnzLv33CxXq92PnpUzLY9HHHg4iXHjuYcsOGjvsdXDp6/GHAF489Y6upWT1cONU7rKPk/I/LHZXZ+8S9efPWPy737W9/e206M4WRKCpjh8GBUxyzYDqQ1hW4voIMQwHBYasIKzR6sGtuiA5yxcheISbs/f9Cn/3sZ0/vf//7FyZbOHjQ7QYLI7/W+WTv8FTY5u9W3DDCwZeOxpc4XOMqVofJIesGPvMDg47DXsxsy6k57ya94LDDB2/rpGvvevlJYJDyNg95PFsLozzhQ6e4wvQOT+7lh80UfMy5KcsxHRIP1/kTM4HPTkyk+Pg37yYl/va3dZjm6cCgz5/5uPPlAcoLCb1wJh9zvejRT+g3zo+9K0/04ITFJx7Vg3hgGLPTs00/ez7M0YUhTo1PTUzxEAtcfgib8uYavvwQ8+xm3szTwYU+XuqzF3u21gnf2RqzaQxXY9sLxIzLGnz1Zv+SvQ49dW1/XFvXXDdWSzDKJ6w4FrP9o4NfPthbz87ZkMu5R+WWjXfpdOVk2saFXzkh/Mz82De2M6/W2fIH31qxybMzROLrGt8aPHFaN5cezPYY/3zTj6vr/McLfjrWso1ftvT4Nba/cdCzL4biUZOwNFLOu6Yv90TMfBd79c6GP/iEDT2ST37oe+2gjw9hR+QEJ9js4zl79r6O64GRrfWj5M6741Fezrj/JwM2VpEoIq0iacNtunlF5auFPrZ0GCpGh1wxKcA+ylXkFSR7BaVXVG5U8PMFR0FqbKxrFXK8rBO+HRSFjB97ug6hsWbs36qAYwyXuMaVje9afQcKNy71fLopw9Gzy7+1bOCIbb448IMjn2x9X9v34+bY8NONApYbs3l28F3zqeVDbl3jRIe0Jk48NHjmCR+aeTx8V46r/eGLFA+bci+3OJrLF7/GYtK6kcAob+bxtM9eKOiXe7xwoZsf8fUiwY9rOmztn3qj48VGT+KuBnyfzicf1nHi0zU/xuIl8Iu1HJUbY42NOW3Kv/71r4WDnwafDl5EXuVXnklc68UDQx3wga848JFXPNlaF1fczZVrc8bWi5k9sZeadfmHiV8PLPTw5pet/aHHr8Z2xm3d703ksrzw45o9fE1ujc3TJXzhAVfceNMx71orv3Km9tk3Rw8WfMIHPI1eIhZYagRf6+bsidzCUGds4pt9vso7nnjo7Zlc4UFgwYUvZ3Tkyzxdfqxr8Mo/ffzg5Ne6e464xZUPfmCF57eBbPJtHWc+2Pgdz+X2exN4uFST1ovdvy0k7wns4oat4WgeJj7xLabqhK41LWnOmD7pgcUaHvzJPZz2gj9848yO//KlT8TX3lVr1RIfGlvNda9PruGYP0ruvEMc5eWMe9cMzGJUUI31Fa8CU0DdUANSFBWsaw8CiipbNjB7h8PeoaU7D73iNiYKTqGy8w7Lmhu+T4E+85nPrOZQf+c731mftnzve99bP0Lt3ZjidlOYmDjC7GDAxtO8Q09wMk/0eDhsmjE98Zh3zdaam908rGInevr4zIOIV35gOcx+FOdmSFpbg+0POOy9iMufXLYf7OXNnPVeFGGws56OT2nwnTcnObAODy/4dNo3HOSF+KQIDz/45Qt+uYuzPMCDIR43UZIPY9dypvFDzFdHa2L7w5g/Oq4b49O1PcWD4F9u6bAVn5p0zQddOvKFu/n+Ia+4stWKCbYXIrxJ2I1hyhuerdlTc/wTtSkf+NIh7MSBiz3U6NMhbKzJqQbPQxrs+TASDzY48GOPCV/W+SF88gEj33yINf705MUe05Un67DKnbFzbJ/xLu9s5VE94eCFky8+zJHyiotYtfgthe0PeGK05uFJrZjbY4hNvHzgDzNx7ZMiMbgfyN/MPT1ccCN8wZo68hA319bhJfxrfLHjQ97Krd5a+WErltblCgfj/BqLpzyJi52emPfp1YyHrXVcCDw1OzHxiKs9de2H3fmKoxzLiXX1Ji/WavmB4Vq8uIiFv3zwp8kZDKJWJg9z9OXEPVDNdC+FxUe13r3LOl/dx/Cl697nYY4/63zpj5Lbn/0f5eGMe88MKHCNVLiuOzStKRZF6gApFAVBpyJko8DcbM075BU6DLa+h6Rvnkx/5hWfovNVScVIz+8BvvSlL60CN37ttdfWd6nwFCduitrHi90g2cdPb16v4eNA0CHm4mTsGm4HBi/x0g+3uXk4XMOypsGB4YA52HzSIdYdWPq+P6ZnzEaTD+Ia917EjJvXs8fJetzMaeLkh18YbnYdZP30A0sey9/EhkHfmhx7gCkOPKsROtaMcUlwIXRxoaOO4MafvrFGxENfTtSS/LClb6wXD84kHD07XAmcclZ+zNPhSxzhNg9jit8GlKvy1jqcfrcBhw89CYcOO770rZWj9gln8fBVTuPuBdiDZzYw8lM+rMktf+b07VO5NcePeWcShrkafnz5TUc5jG89HXnFVYzxheHauv3ye4h9PO2PXt3zRZ9t+cLVHP/pFDe9cmNOTszRbx7P8iZOXLXyZZ2wl4N8sVeX/JrT1J/mWkzW2NDd76dY8aFH4iAu+noctLkGu/jp4Erf/ORMp1h9DZKdXiPW2arJcrYWrv7ITzzCi0+65p0vXPKTLV08tXxbs2/xlTNjuuXTHE50cQzHHLvJl07+8jM5wmyMg9zLu2v6076YrrM//+Ny15nNN4FV4flrhT69eOyxx9aGg2jjXSuEilxxVBjpKJAKyKEl1ugpzg69Qw5Hb46wYz9vVIrPfE0xm3MTdJD0bqoebnoB5Yu46eDIB7vw4zExHUg61gjOrvGB52B0ONyo6MYVjnF+si0nrdPROlD8iJWkIyfWmw+rHLHHR6x0cKQzBY9uMNZa54MY415ui9M6P3rrXkRgkfLA1sMkHqS8tWf5g4lntZK+dQ9upH2Kb/7DMKZjXe5h4BE/GHSN+ZET/JvDKf10xdQ1jvaSXnkXz/RPl57Gj7X2zzXhgxjjuj8X5vmpbnDQZk7owOHHfPUGV0zm6HgAKS/84J2EYT1917DCoEsvnfga44eDnNMhrtnLC99yZU0rJ3hYn3mwbjzrQsz23hp/xDWhVz0asw3Pu3MciD0OG0b2xaOnW25hiAF3c67xpScnrReLda2ao0fopWNMR8x6HPSJMTt7U+6NzcMguOAhHrbNW+NLPvR05IWYS6+4jfHAtzl2rmt8tz+txce4WPjCy1y+9NbxzEfr4uNDHukYh4GXOUKHP2P50PJvjUxe1vGFm95S2v6AwYdGwnatfvnFU/P6Yz3sfNG9Trn9luw6Ud+iWCVTX5NYrWKZvQ2kZ05xGSc2K9uw0r/fzUrP5ru5KEKFE7ax676rrSg8HJhXUHwa+7Sjd7/4uPFU3IrSx7RuJDCJaxgEDhsYireDzV7sbKzj4eNE1/zKCQw65sTDr76DLzb86OfbJx904u9FmS/86Rn76BS+hyRr+NIvJ9bhis2B6aNW13To4yqvDhw93IoHNlwfbVpnZ63ctt/GckeHf7hida2J38ervcsz7sUIDzjGcmssv+VMrLCM8cdH3tiY54sYi0M87PmVPzZs2ejFJ3diiRv+cL2A4WGdbrVkTosrffvDvwdTWHCJHJrnV05gxDX+dAg/fQIXfzwIXzhYF6N9TwcX13TEzI+YzcVV7PYDF+t0cZFPOvkwFgs/4uKH7txDYzpiVPdyaZ1+PHAVH3/yykZ8xtXbzJsc0MOf0MGZD2fIXqhr9abR1eDh4usfYzHCJcblwO8H8IRD+IFjnR4/dMRjTt7lBQdcxCNv4mwP6WjstfbPNRzciodvumIpHjkhMOnxw6ealQ+5J+JpnY546bAXL7HOH+64GrOzn7jkmy4bceFhj2CWAxhs4ODFDxyfWKYjb3ynIy/Wq6VyUl3zgY9PW9jBpcOeTrk1xs243ONOcLVH/MBgL998yi2O/dtQ/e0qOnDgauWWvUbKm/NC5LY9ts8w6Ig9G76qfXkUH8580LNuDiZu1uhb04h1efv/+iHuA/HQonglW1EQhZqYJzYsoZ9OtnqFYqNca+G5JrAmTnh366eNwlBgCkNRKTRF083BbwMUhr/CRhw+/Kw7KGx9R6ow+5swDoYi7cblRuhgOEhs+OFXPBUjDAcJN4efDoxujjAvLy/X10PWJ043P/+Akxz4iJRdsc14fP8pd+KFIzbNtXk3XA8CuOIv79ZhdPismzNmJyfyjz+RE37EQMchnTmBTcd3x64dOPnpQMqJOOD6LQlcXOjYHzb4i8+6vxKrETr2R/xw8MSFDR7s+RGPOfFZt4aHG7xYcLcXblx4iBkmG/vmxdi6nOk9gGl07A0O7AjufNof0gs4H8UDl756Swe2Obmott2g5E2tyQs/uKiVXpzsoX+oSh3gIvf02mN+3ZjZm2t/cMFVfPbHJ5F0jNmUN7mDZ1281s3Jvdz5asP+qHu/75BXPORJPHp+1Ya84o8rHtWb6x6a4cCFwV/xWpcX8dFxzS89OeAHf9z4lRP7KU/qopzgIn9+p3C5nTE+4IjXvL2BKb6ZN3HDaQ/ZyJt9Fht+arS8wRVH9xT2sK3LLx+4iU88eMeNH/rGePAhJjGwEzsdWO5VenXtDMglOzzp2GP6coSLMb/m1LDeWP7ozPqBYY4OPuKxh+zYVMdqGC++8VSz3Qtwws9el1sx+x2Pv/aLq7xp7J0Dcdof9Y+vVk3Sx8XY/QCm3Nk78eJoncDAB6a5ciIefMV6udWA+4n91OjAxsUeln9jvuDgL19wCZ7lDYZrduUet3TkhY684io/YqoOOoPwcecTD/kTj9y+613vWn6P/uOBeWhRcBKukGyKnti4xnTM01MEiqhG1wZZ67DojTXC3ka/WQmDPS4aXvzFmy/XmgJOL1s9m/TjQM/ajDesqeN6r5MPuPKhwUr4iqO59OOin3b0YZnHgb65dBxKB868Odf06bYv/Fk3R8ILU58fesbENV32emOSD/PySt+c3pzWmM3EZI9HeaFbXNboliMY6ZnTxFQcxvlhS3CAgRc9+jDiwUa98Us37tkukO0P+oS+2IkeZnMw4BuT4jDPvzU4OMbbGhw2+Y+zPq7s6cBkD4ddLwZwzE3+1s3Fg71xzThMOvnHnQ5MN1Y+4kIvnK7puZ57Y1wu4mZOg01gNi4H1tpD18WQj3Dp4CEvrs3DY+MaZ3zian7Gx4awp5fwwxaGuqCHQ/zMw4RlLRz4Wv7i2/6YLxZz1o0JTI3EMSxja3r6uObXw4D9IXJd/ukVFxwS7uSxFsYaHdhsYOurU3ZavvnQjMufmIo7rvmnIw7jdMI0x7e+Odwau46XuOjCws11uSx+3IkHArmGgw+B45pNOHpzMPU4WC+nemLN/TVJzzwMY9f8EXha1/kxxjW+6Vcr1vHM1vi65YH5d1psincgnhgTBeJpW/M07KB7Uu+dAb02lL1DpiAIG0Vo0+iY95Ts3dqb2bBXXnnl9Nvf/nb9DR32e4HPj4Lz7rHCUoyKg/DtHY1/5IzgikPrMOh4isZPwdExT8eYeOqWA0/c6dBTkPBce1fkqdzTOlsYOLnGyVM4W7Ho5caavrx44ifynG/8XNN1LV76Dm/CDx3z3gHYA//A0sROF0Z7JGY6uKbLj7zKiXeFzdMhfGj/y97dtNp2FWscX3C/g4io2SEGVPLWiARUTCMo2jASbKaRxhVbtkRQ0MZVEEQEWwp2xYaKEhQRDEl8I4aYxAQ1+IKN3btf467fyP7nVObdJyde1vQePLtg7DnHqKqnnqpRc67Xs46cvTr2PZ7yYENn7twrUu864IZjvs7bU3Wzf+ZiFaO4XinqL6OasBG/uTj06i+uHOHJoxucV1LiqxtsumJatz8wexVbPePk6LqALY4jqQecu468qtVveBhqAZ848lM3X+Qm5mzEEwMHfdArOj5wSHVWPz3ZW+R08cxOPvpOjvyyYRcn7wioh1jiGvLJRp/oNxhswsC5vL2ahOedC1KusOILQw6zZ+kJG3uhtmL0YMIeVni42OfqxreeUjuc5Ny7N/CrnXzqA++a+pEzcYsBiw373pGrDsWvJmy9o6P2eg4HOOHjIhdc5ON+QPiT8PS1e4peIjCM8sdf3QgcOhjprasJO/el8hF/ivu3e0I/TKdOMPCA171eDHysV7u42h/5XPYxBwwjLvY47HiEY//sT3H4ySvO8jVwmfVnA0OOelZNq6sYcGZPigPTHiX1CgxcYXY/z5+On1iuZXblDEcd1C4MevnKhy7ObLNxrftBPDEM2NWD3SnllninpQtBI9lUG6Jhf/3rXx9+9KMfHV544YW1eXTvf//7D5/5zGcOd99992tNZoM1mYvXhv35z38+fPe73z08/fTT66YK14b1z4Jrzn9mo+YGt+n8rWuWcnCsoeSQLW6E3noczLuA+SX0Bv9Ebpowod/O3djhxJfeXO2I8y5WDQ4fN/ZsYNKTiT0vhLjhPmXyh8cfvjh4EbnnZ41dNvFiYxBxCZsw+Te3ho+j9ebL6fjHHK9sWneE0V7Q81cDvONOz1+NDHb8yDZW6+niXr58YbEzrFczN232hth0xQ6vY7gw2LR/zgn/9lA+eDbYxBOfBA82JFs4YrVunlgzd8OFp4fhGdWRbw9kYXRkwwdP/KsD/Rzi0cVDrPSTMy4GvZzLX74GW2viEmvxZW8drjhs08N0TleMsPlYK+cw+BvFcc5mSjyswSDWxDIXAxdrRnHwSNpH83JxLh9z/tXNerVzHibc4tMbcc8mHnTWzMPAp/zgVEvndObEfNYgjKU8/mEbZ+fqEF9zwscTCVKdnIth4OFJhL5qvbh4W4fVdbyMjn+K3Vwc9yxCV/zJP9t5ZIdD9tWguprTxwOeYV0+zulxTeJv3n5sY5gbU6qBXGDIGQ/r1uI4fU51fu0ucSrEmxBHMW1aYv673/3u8OMf/3h9xveFL3xhPXHxJMTnkV/60pcOL7/88tqoGlCz1rzf+MY3Dn/5y18On/70pw9PPvnk4Vvf+tZ60PR7Jl5ZzFjFvN7R5tZMbHDr6NyDjXdRPJNl62ZTPjUpXl4VedZM2NDVnBrOKyt6TYVfcWouc69UvPr1BK0c0i/g4x//0qnPPeGLzbcbrVcIBt6eNBjFwgOu7yF4lbDFDs8zezF6R6bYHV3wcvGuAmwx5MVfLV004quZdzgIG7HZiYuLc3WDo15ygUFvDhsOG6/kCB8jYY+rOGy7uK3rHTh86eHjB58en+x9JuyH0uRcXdoDsZzD6dVTHIsTD+9MsKEvVk/qxNdLuOCFX9jtkRhs7A8bTwrENszLR030SQ9+5VRcsbxqxQW29SnwvHshHlvzOLBzjr/vGKi3PTUnOIgL02+96G3+5vyMbNj/8Y9/XLHUyIgLH7Htv96XTzp+nasfnuz444JT57hUN9c/wZWfnsDFXC3U3h6VCwx6Ax99rf7wxMevfNiYy9c15nw+QLBni5va54uPOHTZ81f/cmAz+xoXvYg/m2oBo2uJv3zVzXrx5Y2rdX2ktu2PvOPIXgw1wZeP60FMGPTZqInrDP/uKfLjU6z4ymUKDLV3fc39EYsvPoaYXpCqg3V+1nF2rZjbu+v1ZLXt94fYJ3DwNewtHHkm9GpE6hN2ak+m3hxXerbtjzWY5aWm9rnaVlN63PipmX3kVx3hx906rmxwlyMcNWmv6M6P38FJny+cPeSWeNJiMxTYJnez+Otf/7o24o477lg/Se/tS2+nPvroo6sR/va3v62bhxtVm6SpvO3qQffee+893H///evjCV9AeuSRR9bN5JVXXlkX6402y4Wh4QyNYcM1JrHpjXA02FZvbr0bAtua21r2jvDD6Ng6LvT5hOnYoFcHMv2dJ53XtPnCTdcxnmIb1qdfPuzEjX+YjnQGmfN848U3mTHE5d8amzDDbQ1Ga47F29bsMv/4wHAeJozOHfEwwsiPnZH/9JMDyYZPY/JcRuMPXbI9L35x4sUeh+pmns02lvV4OE9fDvmyoRODXfiO1knn5nNYJ/yKsRaOf/K13gOTWNmF01rrjvKLl7nRPFzHdHg4T7KXk9hk2udnPdv857xesJa/WHF2JNv41suBb/4w6OYIj45k7xhGOkf2jg1YxbfGD2/S+ppc/MnGtPNimhM1qx/oWneM71znQxeX7M3LgQ2xRs8/fsWnL67zicnWvP0Mx1qDD7uk+MWpLtaLH46jQeDhHRZbc0fiGEaxrcGPn3VrDfOZ2wK6+MOmWOFP/2yL4Um6x1GxnPeRW3pH/nvJ69/z2SvK/zNum6nAxIY/+OCDh/e+973r80DfabBp7Dxx8WrHs3p2nuy0Ac49W/fKwcdBPtOHadxzzz1rEz1Tdz4/i7ws/Z489YzVsaZyLKZntj5+6lm8dXqiOQw6n7X3yl4uGspgz6a30eVQLBhhsdV87LyS2drAMfpP0tjzbcTFkz881KTYYZmL33cUwrAeD7bywWWuFQdnevX1ZMa6fZr1YSMHNekJZzUJU0w+ffbMR+wpbNn4voq6mOOfyFkOcu4zXzYTx5wvLjiZE34EL5hi0PfuR7XKHiZde8OXji9b+mo262qdnTjO5RtvdbNmJGL47o2bJL9s6Z0T+bBRG7HhiGmYs8NLTeDFh6/zjv1LjziKx99wbvisvV4yT+LVvwpqX6aNHGD7TxdxmTzgFBdHMcXh33qx5KnfrMMoP7bq6qgm9HEP3zFO1dY+sSPhdV6vxGly4YOLfjOcvxFfNane7Pi3h2oPA361nPWxjqeaTIxydITBt74WIwyx5KDf5GTdmjFt6Ai8ODqfgodciyPm1gZPe5QN/8kbF73CRhwYkw979fKdmOpKL4497h7Df/YkP3ik3OirfbqO7HBRe1zj6Ni5ddeX2uRXfZqXr/X8tjVRN1hwyoW/3B0NuvYQN7nDY0/Esc+w5NS6mvBjKx/3N3j0YS+AHf5cuwPvAH4zQlbYO++88+BdFs04C31+fJvLRngQ0aA2yuaw4+ttShtms20WW+uajE9v294od35EozXMYZGaw7m1GtI5LgmcmgdXEqewzPlrSMfWi2HOhn82dNUlPHN6dtamv7hw6PJl06C3bt6Fwd6Y9s7DYeu83OmIuYupeTiOJB92Bhy26jRty5e+mjpPqqt9Fo+vtSQsOljmpGN2MLNxHsb2HNd86ZzjxR6+nivvuPEh8uNTvuGkM6fL3pwPfEfrjiScaWONsMPFyAeXclpGxz983TDZwZ3YzuG5EbJrWHdeLFj1m/Up2cFnH0Y26R3xwDU7cTyhqQ/Lp7gd48wXBoHXccZwXj2yYae+8Ax6++fIpifUdOYGLmLhNmuani0dDOfEEVf2jnTuXY7i58u28/wdp7SXYswHKuvisHcOx3lczElH53Jx7bAhuBV/YqjJ9KOLl/Xittewyh1muF1jM1Z28Fw/xbGenzXnaoVrPtny7Ry3eLQmXkJn0DVgE/NizrrQFdNjC39PFHDJvnqEZR7XcoEjh/jCcZ4v7O4f9SXdrFucYRF6ccrp1dVr+xw/eiNpvfkpj9einBL1JsRSRA1HbISblrWKa7O8g/Kb3/zm8K53vWsNFz69prDhbHw+yB9Wvo7Eq4pwza37SMpnfj4GIrDyhek7NHy8s+PZt3d5+Ikhno+OxHSD08h05o5uKhrO55I+O3YhwNCQ7MWhN+CLI745HRviYsZT/uJ5VUqfvaZlQ+9JGXzcSN8HEbfPP+k9iVMPObJxI4bhc271KD/YaiOWeovL3pqLIL59Losb3j5ndaQXS35q0gMU/z43VhfrvXtW3dRa3cTBFf9ys4YjLj5zx11sdZITPHXEQV1g2R/rcpk2PkfHRc3qEThylzN7dYXnFQt+eIjtaE3+hrzkiR89CQOm+uKKBztz6/4FlWP7J7Z41sSAYU0vqZPczQ3c1Vl+cqgP+HiiLgZebNTaEVffvWBjiFNNYJqLhUO4aolzGPLDt9j87ZE5THHtjXN7A5fNti+80NAj/NjgClvPEjjmdAQn3HCxX+zlktTHuIjNj73RdQFDnfSz/Iia6BM6r+id09tLORO1l7O5fTeHaT/xx8WaWN6xLB++cNnQiYUbHDzVpTjw9KR1dbHXzg3++BYDbvzViV7+aqMm1bHrGYZ+1m94uNbZE770+g0X/GDoBfkR+VjD0f6ojzqKzV5N+ONXPs3hyBdfPjgWWz3wUaO4qiWbakuv9nz0k7lc6OFWe0cCq2sdb9ctHz1ZHdlVEzjywo2fGNWSDZ0c5Tbr1h6rBYzm6uQcD75iy0eN7Hd1w6vr1H6xVYP2UN3UUq/3OCIOG/ZqJ3844nWtiCuO+4N+uu2226S79kf+e8kt8aTF5hhtlHNN04Zrehvsi7g+/vnUpz613oVhT8fOJpjnZ0M0EYHnnI2jOXGuCZ5//vnVyOaaAwYb2L4jowl8aVRTaAB652zd2DSwG7GPo/iw0Sz9U156ccTXOC4ADczWhV8zwsDBjco5Gzn5ESOYYfhxJY2NF9HAGtTN3xcwxa6pxSYuPngwYPPnA8ONoI+EXGjm4qqrCxeGmxIe+LlIDPnAkYO48NTEXpmrE3v5uWjwYosbf3zVgl7OcsTNRY0vLmzsBR5qXc7mLlQ3IN9hgiu2GwobejdHcYqNLyw4bgR8xLW37Wv7r071FY5qYs5fTnJjQ3x8qS/Z8FcTOekddfSRHYzJDXc4crQv7Onla53emlqqSbVjI+f6j439wavY5mzsRxjqQC9fdcBVXeSkJ+GqCXs3ZrkZatQ+4ykOG9hi4EsPB0/5iGMupj6wD3Kypx5Q5BQXPNjor268cVFHfuIa+oYfEZfYZ3nYQ/YEHxjWfZzcdVu+9HoMRn3uWqTXB11z6qFX5MKe4OtL2TDUkg+OcsRN/mLrDzhyhsnGA5Mc9QU/eh+NiaEm8mt/1F6t4qeWasAfDgz7bB0/+6IGMHz8Ib781NU5vgZ+1lzv/NXefovDF1d6+cC1x7jVB9bZ6Ec+9hyOWtkLWHodPz7qZi4fNnys8+HrnmLfxIGrt8Q1zO2LNdxwh+P87Oxs1VDt6MWBr67V0r5bU8d5v5AzHvbL0X65Z8hNjXBRA5hqae/EZesFsx7wZd6uA3tCr872zzBnh4NrBWe4YqoR3mzsn3qIrU5ylrs1c3tq31uDAbPYchWnvnBk4+jxByf5qh3RJ42ul6U44Z9b4kmL4mkIokk1mo2xwRrbxviPAL/85S8fPvnJTx4efvjh1zbEBuSvudwkbBgcFxahd260YR01qYbW2JoEBl8YNbQGY6P5NCS9JmRL8NTkMAkbMXEhbF2cLoBuHt0UNCNbF0gPtq3xhQ2HXvM2d4TLFyZuMDWz0Y2oPOXjQqBj75yI5UFXfmzh4m+9WobHR+7yVstwxO57Ry4Sc/l2Dtecr1Ft1EPd1BmeHOnkRcSH242DXXUTA648vSp2E8YL9+pOjyP+fDtaU4/2Gjfn1sRXC/nzr744iKkv8/dkxDk7OtzE5m/dUU5iy0lt9ZI5HzHZ4CWOXDwhVTc4fMTVl+rGhw2++MHhx4aw5wsPH0fXElsPdGTmyF8cPHCnY2vA7GbPhq2c2JrLhQ/+htj88DGcq1W6zotRPtbtWbWjj4t+k099Y14PVlc6se2/uM4dexKOp7rxc05mjvJpD9ULH72o5nKGE2dc4Og39TF3dI8KQ91xM4dH9DA8vKzDdFQbR5hq6pzga7/sNc7WYakLTvTyVDfr+LXv5nyM8Onn/siZPTy9xFZN2MRVXdUBHhx5ic3XGk4445INf3N5wsWfHZy5v2KrkfX2ogdYsazBrmeLIw/1xoXAYI+/uNbpcbSP7HEpf+fs1ZuePd+4icOXHu/yho0LvvZavl6gxl3e8qU32NubaqFubOImhjWYxYJrXR3wEh/fbOSqbp7kikHHnm3XD77W3Jfg2UNxYOJK+FqDv5fcMj8uZ4PbTDdajaawXi088cQThx/+8Ifr3ZXPf/7z68LSbISPzSE25vHHHz985StfOXz2s589fPjDH16NB8sz+w996EOH/zz+j8iPPfbYwmjjbSTRAFNs/DPPPHP47W9/e/jiF7+4NtsaEb+Nx8EN3kV6mWz1mo+v5pE3/vDk7cIJl45MnvlZI9MfDmx1gE3EbmzzY1/sYvKRI9xyZAMDbnHFsT5jdUGwSa/27OLjnF4852LJ+TKB50mNi3HKrIvznlTCg2st/vzEmLmUg5ysE69O3EDqu7U4/thf9SuPoVqn8mXj5mTg4oGqB0F+4lojbAgOOMfRnMRrTY5/5MMfLhvnjts9Zc9G7YqBG7zqUo16kjxjwGSHL5zJA051DaM9j1PxHbfc5M5ez5D6CaZYcoIbhxmbH315szOSnhTA5L/dp3JnP/3y50Pgb/POxhGPepJPfPkRvsXHwXmYOODn6NW9B5v8+MYRpl7Si/TWybTVL/bPPQdm15s9d672/NjQN7cGH0/84Jg7T7eCXfxpX0zpt3W1Pms3OdLlz0Ys10MCb/qq7ewZviS+6g5fXSYPdrBmv/BTQyJ/9nzFU59ydrS2zY0NsZ4tu+LOd/6mrz6Ug1j15MxpgR7/VBdzuF2fl9UvvfrZX3N2Bp7q1j3UOY7ta72h3zxpSr+NE69THK9dladAu0kxbILiK2SNrfA+DvrqV796+N73vrfewvbEwStRhbcJmlJD2Ribbt0vVbowvM0G00UN31tomt4/f27jNZuY/A121gwCU3OJVbNqQLbiEnpPNrwblOAhdheTnDwoamLYcPMX3+CPMw7xsE7gsPcWn4ulRrVOssPRRyVwxMKDn3W2/PCQD0786MSjS3Bxs6PLBk682HqiYFwmYnmS6C1iAqeaOifw2Xg7Nx2+eDmKJYfefl9Oxz+wrbMj7LzNar04zsN0VDPDOgmfPX/ibdrEWqM1NWFTXLhwcFEPeyonc6Jebq5snKujfsVDHybi4EUPU03jYl49sjeHoefgEjGsh2X//X8+3bTzZV+NcPWRFh/Skd6QExx85CRGvRCeuX6DNf3VIkxvTcOo9ji4hrqx4+g3leQsLikOTHnJVc86qknXD06EnV7q+lmLxz/pzdUcxuxZOcIjMOj00rSB0R7LAY5Y1uVije8Wxx61Lgf68rMujqMRBh4w2fJXG3r1IGLCwlv92JSjmliDFRe868kZi01c1L39gyUm/MTcNah2/BK2xbmstulxF1scveCchIUHG3vroxDxCGy27BzLz3087unjYR6OOsHlZxBY1n1PkW21pmNLL3f773o3d6+PY3Hldn5+vmxgtA6nvhbH/TocHGddYdOpbTnjAJsdfoQODv/Zb0t5/MNWH9SzbKzFCw4M930x4YcdxqmPt8STFgXWHDatBnnqqacOP/3pT9dN8YEHHjh87nOfW29zucDY9urbhmlUG8H3Pe95z3pi8txzzx1efPHFtaF///vfD9/5znfWKxt6T2rEFG87ugBsJBu4Pci02XyIuebUFGzy3WKyZUdv0DtqIKN5+Jqrc8ea3U3InL1cZw7w2WlwNmokBm5ieKLm4mWnhtb4G7C6sK27QXVDxGUbzxousMQyykuuxBq7BDdrBJ5za+FbxwUPfOCJIR9xEjZuDAYbOjcyFy3MLQb9vDHTdyOCKT4b+cYFP3YGEYceTlyqCazs1FUv4g3LevsEhy999beWXt7V3oOv2ogR11kzvWZYIx2di1ldHEn1NG9Yx/F6opZqijP8bS7tv7rAx5O0z9UFhiG3cqk+7PUlvXzEqi+LKa614uFVXnSknOnya30ZHP/g5VroerA+62YuDj3bpNzsj7j2rhdAbGZdxJeHmjimr6fFq9/kDI9/Iz7W9RocnAgdLgZ7Qo+P2ogdF3UWx7XjCdaWS/7y1Gti8efXfcKcsOHvGL+luPgjDr2+7tqgKoajIafZb1ss+PJRf0KvbvURf5zkE07Y1YUNfzjO3SMI7OpjjV7N6kOxwnKED8eRX7VYYMc/7NNZKzdHOkdjxmVHlzinV7v2mE4u8qa3bm88sVFb6/ixoceBf9cPf3o1yxYGfU+eWme7l7z6FHEv9JsI1ybUWI6/+tWvDs8+++zaFA3w7W9/e22yTfAK1hMZw4Xp4yOb4l0Zb5N97GMfW/9f0Pe///3DL37xi9WcXtl84hOfWJ/31RQ2nWiCGs4cl8S6mGwNDTH1zmsSek1jLZv84LAzT882yV7uWy74kbDZVCu2pEZ2Uc7GhJtfuDN/a+aOYbpx4ZrfCnD8w8aQAxEzbsVxI+AHQ93Mnccvf0c+ji5ePok1goP9xI9NMRwJvnDZiGE9TBgw6fl3A+ND6IrDRk9ZK47Y9HLlD7/awqCLhzzpihV2+DDoDLjVlr4csqGDC4MurGpeLnTppz1MPp6Yi6f+M/c4s5MzXDc++RUr3FWo4x9zkq9zPJLWHcVM4tIcPj/rbN2Iq0vHbB3LmT1hw886HOe45wufztGgj3uxHQlMgz07Q+3rJXtKP7Gcs1ErI9/wHOOi5mLD5QcLZrX1oovOWjbhsOVv0JWDc8JHHDWoX/gYpHM6NuLzzR+ePp8YzqeN3NhVE3o41sPvyE8cg491tsS8OskHd0Pv8aMn4uhZc9wIPDYzTt+TyY9d5+zEqN588U7i1Xo5T31Y8S82W+eezOBu/6zJjS1Mg1gL23k2/Od+t79yn+tw2DqqQfuIG9w4Tj0bQoePI0xHvapu+WYT3+V4wj/X7gwnBL0ZodpQRxvwvve9b30JqQZQcDc5G+Lcl6HY+R6CL0X5MlXygQ98YDVv/1zZxrP3LktNn62jmEYyz8XqAts2clz5aQRNcFkjwOhBpBjTFk6NVYx5DFMOcoFnLZ5hOfoSlhsvgRFOF4U6dSHwxzsJh40Y+dIXy7m6u2jDT8efOMpXnDDgEbbWXLAwPKhOv4mlJr6ABqcnEwvkAoctnc9q2U6c7MTtuyrOt/mWZ3Hy6xgmDDG6OaR3LEc56xWY5UHv3OAPZ9YtfEfralLPT4zsYFhXj+Lmmz0Ovi+Bq30nbNI7p9NP+Q2dmqQAAEAASURBVDomzuXgC6PiOSf86dJb88VN+vofJ3bmzn2RsAeSal99zJ37yLd+gknCc15NcS6WdTzEcFT7uDmmL2d5EPPq1jE/NtbwJa07L3dc9Aouk2P29bVrEFbxw7ImB1+OdH4ZBix7A4Nt2B35ETUTzzUwpRz1mnOcqwk759OGPsxwzNnM/W8tDDjWsoEzdc5hsGPjvsLe2PLhqyZySZfvAj3+4aef6NOpH8lHzcLJho6da0G99Gx1Y0PCEaN6sDHPhh0sw/7Iqblj4pzfVm+N5COOGHpp+hePfX2tLu4LU4qhrt3z+RrF0D8wXMvOw544pz5/fTeeGv0mxKt5Pv7xj6/C2yhrbVoNoQFtgI27/fbbl605ew/cH/3oR9cm8bPO3o3evBjbRmnO3nl2mo9MXzbEMfuaMh2MxjI+/mmen3Vr5t2gHFuzDheXcKdPems1Ndu4O/LPN2z21sUhxcvXHJ5jeYUDq/XOPaF08bkIw4ibozU+jWJvj2wT8e2ZtWoTl2Jka56NGIRfsbPLnw2duVdP+cSPzjm98540yVEfTDtruOIw+3JihB8PusR5cWZefMLIlt5ae9N6fMzZ9KTGfrS2To5/2BZPzeY1kg6GdXaGdTL5yLVapOM3benF4JfOEab1jvSGebZ8iTjWSTZdy/KzNnXiV5+Zj3O28YPZuXU+YtlP3NIt8Is/uLMphxnbuXUjibe5fNi4VmB3zZRzPo7xqUat8cMvDo5qYJ2PY8PcwCddMartlu+M07kYMEn5wCOtF7Nc1JKYV0s+zqsD3PDi4Zh9vBfQ8Q9/PrDZkPzpZsz4OXa+HI5/xA8b7/RhzXzLz5qYnmjwtXc9KZkxYFSLeYxreHxgwsJn2tJlRy8va+I7Js7n3Hp+jrjwN4qVTXZhnfL4H/91lFMC3qxYFdkFqciJwtfE1uhaq3FtnDXHbmatWU968jGbkq4NZOvc4K9Z/AeE/p+jD37wg4uHz26t1wzenu5zYc++rfe9hrB8pugLi16hiSE+P40vjuGLUnB6hUbHJq7muMhPjWA7pyfi+qzWf1PgIvCOEl18rbH3ZTefg6udNbmIwx+mB3C/Q+GIi7W4iIOrz1h93GadDV+fNbPFzbsnPveXj4vc8PFdXGGoCR/r9oVf+RaHzu8heNeADVwx4YhpwPEfpKmtnORYPnDk0RfvuuHwhyN3+6H28qGHMfW4wjw/fvFOLWfd8DE8aPjs2RcN+cKBi5sY5eO7QnKGx4atvWBjL3CyP/bRq2SxylmuuOAAw9ErbWswYNZbcsHFqyt7Ar842fhY1T575UrUDKY4cccFrtqLg585TIKn74vpezWgr/bthf2Tp/xmLznnY3/8h4nEK0JSzmLiIh9DHnzg6Q1SnL7wi6s1ucAmYtmLvvQoTrWERQ9bTfQCsT/xUBPCFoacehdKXeWsLvTm6sYHhjgTx1wcNnLDV2w2/Isjhnp2rVdbtmopf/cUuYbRHltjr2bykV+vxNVELBjiwcC9V/R08omLvnYtW29/6I3qpq/lZF7d1B+H9kfd9G3vNOJq8FEretepNTbWxYChZoTO/0mnZ8PFS03YyA1ftZUvm/KhV0u5+vkMNTOss7FuP8y7H6hR9yW9jicfMf7xj38sW/kSGJOrORxr6sYXf1zlpr7qqnbm4rCtj3BhYw/VpneC1VVd4OGKFxtzXPjQO1qDJ4baejFP1EXMveSWedKigBXShjlvXnHNtwW3xj7/bo7s5nrn7MIoRscFcvGnWOfHB6uXXnrpcNddd63GcqP3YOym0YXvyYS5tx1dOG6gLlBx3GQ1nTU6b13SaWg3UiKWmxQbD9BEQ/fjULi7UHDRiC5IF0BNr0E1vH+t44KFp4HZisUOV83sHBZhFy5unuh0QzWH4WJyY/MvTfBwobhI4LgAvTUJw0WhLh5IXVhsHIkHNQ9uLjD+uIrDpjUf8XhyCIOwc7HJh40fCVMz826Q6usmJn5PGNmomxi4q6nhJsLGPpnDYKOWagRXfvbLvrCBaz7z7QaplnoBnj1jLy7pCaM9pbcP9gg3w7nawldbdXKj7sYOW/5wxMCPj3zUR63NPXDy9aTNulzkJBfY9tC+y11vdINkw0ee9o/AlKee4OOcDwz5ufnJD0fc8MdNH+BlL+DzkTMu8hBHfPaw5A8DBzfi/mNUNWKjvrjYH/Zu+Ob1MFy56kd6/F0L6m/dHvLBn595+Ziz7UFRbFzlrJ5iwMFFv3lgUns+RL2qIxvXuz1WF1zgyLUnAvaHD1x5yxk3mK5lvFwv5uLaS3WEgZv69YREzYqDvxgw9ac+EUd+jvbDNaMPYMlNHRzth9qqY9y6nmCpq9rh6nqBYZ/tP+7W2cjJHCbu7NTEfsCrBvirMW7yM8eFXo/iClNu6iAOHmzqL7VXFzEMcfVKdZOHWsZN/PpajfBTh65lc/jqZt/M9Q4u9tC+62U1khMdHHztOe587A8cQ25ywMX1Yn/5kPYQrlqIg49ekgPurgV1tc/iyc8eqrMaw9ArnnBZw0tcucKRuxrBExd/c/XEFz//slYN5Lin3DK/07JnEf8v2D0j9t8G+FdMfvtF02ggDaPRNI25m5rm8AqgBzU2mkPjOO9C0jRu+uw1GhsXDz8N72KrqdgZ4ljT6C4UF621GlcMgouLGp4bG45w2RXXDYnQuyjpXbjwzMXDAyYcc7guNEfrfPDHyTp8w1xMgis7FxsbF6BjFw0scdXAzZFOHcMUh87Fpu782LMjeInFxgXqSQ/f8pVPXK2JJz/rzq3BMsd1PpjRwSf4q7kblhsJHnPvxTAIrs758FcjtunhioUnLkTd2LU/as9OzuXHDs/m6gBD3eRf/ctHLurtBis2LnIgbKyJ0Q3WOgxrcMVx7gaLF670OMCqD6ypiz5pX/ixMYdDL2d9bR5ONcHBtSEXORMYbPmppXjytIZP+8fWGiy1h90ewyU9QanX8HL94MiHv7xgwBVTDHtdP7FlQ9RWv3nxwUdMGGwJ2/oUd8IGNhvx5Ydf1zq9QQ8Thgcm3PEQm091iYs9phd/6uGwoa+G5Ywbe37EHotJz08v4q02bKoJG3NxcGWn1tbF6AG8ett3ebARjw0segKn64OePy4e8M0Jf7HEkI8egOs+ax4me5zZ6iU11kv8xSAw5IeDuuhZfmysO6fja4/FYsMPblzUgK4nFt2LqwucsNQaz2pdX1iDK2d+uNcX1vGAIa59MPcEmK1BBwNvNTDEsG6tPB3ZiaOf/PI1rGqxCrPDn1d3bwfgK8g3roDNTpxrYKIxNI6GIHSaTiOQjjW5I3F0M+xCdc5XY8LiB5uEb42fUbyO7PgXz5w/ni4k63Bad27NTQNesayVW3HgisPHyJYe3+LG3QVHR8LonI70gBR/GHBh5O8GR6YNfvTsXJjpluHxD521BkwcjHLuZtTNgA3csOyFB5G40+GXdFNh177RFbs9xZFv8dkWo1qlby5O+RWTjzUCg4SDOz4JvGxhEjg40BG+3TjXwsUf9eFjhOPcOh+xexJQbWDTqWX5OcZ91l8YuvqRX9zgqRudBwF21a18qgtu4cMQwyB4JOUApwcc9uZ02xt7PSlnduKJA7teKW4x2MCyB2HTxd25dWKNmMtv1laNiTjFXAsXf8TBoxhsxIWpbvQwzOGm515c+bKBw5eUcxwd6dLjSexLvrDZORKxy795PMV27j5TXfkZ5cxGvNas88FTfOfqwsYa/eTCDzbb+OLBT786GiQ853zw9kTAelzFIPl0nxGn2lRTPOTPlp9BFw/rk2t28Kt9+4UL3+rA1nn4zuMfDj7OYYjjaG7ETaxyck6XzPPWTn28duc8NfIV3puqgEZwk7DZjmRuvDWvELz6SjSiZiIaj4236AjfhsbSlGw9+/fs3flszHwcvYtyGQe65Pz4tiQs0gUnHlzDK5WevcczPrg69xajfMxxtBaeNc/s6WGZE69OSBhq4u3SRKxwrHn2L1+vjPCKA7uGVyZyFi+982rAzs2NjaM5YYuH/K319nDcwl/GF/b2Rw75hsPWmprK2QNsYp1041I3T34mxrSVDwxxqpvcnTfn3/61Z/DKrVek2fCrR8UyFwcXxwRGeLDoevtandLFHaa3qvUKe7h0xLEbq7eme+Cly7Z87I0+6VVl+NNW7eXDJy74OS8ffVKP8YVjL9pj+Xb9yMU6m+qmZ9QeTmtyJHGVKxx87SkcAofwY+Nt/DCW4uIPO7XAwz4Sa/FwFItvH7mYW9+K/I04ZuMYN7VVg4lBHzdc5eyagcOWXl5sHO2x2ueDR9eBGuLAxvXMvljw+BhyZWOPi+/IlrCFqbbqM23aYxxh9E6wdfEM9oSv2pN4pGOHCxx1sd9sDOuTu56lV0dxkjDVzR7CIvizLydH9xR2U9gRekM+6k9woA8DH33GRm0mFzZs2ag/Lt130jniriZwcIEhjrXqYY67d1ocre8tV09a9q7wDfBr+JrO0Ug0gWYw5nrnmqvm45N/emtdFC4StnxINubOu4mFsYwu/rSmeXEh/CYWGzpNnX0XWnNHFwg7vl30F2HWGo5s4CRw+Cb83cSS8M2ds4dRzlu7bOjZlofYM061bX3q+JhXN/PWrE9bNjOf9B1xNapXedCHietlGGzZ8FWXMKzhnR4WfzbFTc/Gmjl9Nq3TdQ6jurXmOGvknA2/+HfeXL4zDoykvnDDnbHjC4Ooa3WbdnTNYYjDp9jViJ3zLUbr2eu1uOJQ/GJYo8+G/+TKTt3EcQyX3RQ6fPOdOudwqltza43W1CWecU1nXRx5b+PAYW+9J4L5FcORlG84fKaNefnm4yi2ozjVvrrFdWtPD48+XTxhwNzyxTE8vvrRSMLpyEbdzBtsrRvWxMpm4tAXa1v78NPjqi58CH3n2cCoJvlnU1wYRpIeBh/+9DhbC5s9vVH9i5HOkT3MMNLxYU9nmKv9xGC7l1x9PLRXZW+AWwO5OXsGa+6ZbY3CPZ23omtOTcKGrobh17/SsKZ50jtn7y1JONY1GbFOwvS5fxyW4pI/vtvRxyzFCsext/vDES8R17q3dr2S5m9k45yw8fZxFwZ9bxezKc68SOJQLDWFIQ7/4rAz+LLxGTcb3NhZiw8s52zmmnX+BqwwZgw2U3xm3FvG1uPbUd3kKP5WcGPn7d/e8i12tmLLAw4MeoJ3XM2LAc/Y5sV3fpzHlw3bMOVhDx2nhMUWl97C51c8PAlbcfQlCbs4buz6oH+1lZ6fc8O52s99TgcncW2oS7Hp2gv2uOKyzWf2hVwu2xtYcKsbzjCtOU9vTe19z8RRftUrno50+ObnOKW64Vo+1tgVl311Y0PHht4g4hitWytW14L7Qb3EL/3EUFd1ikOxwpt73Jq47NSgPuFPukdMXuxJ+xGPtXj8w1Y97FH1ZzPzlYfrR/1JdZl2fH2XaKsvnqM43Q+qg3UcYDrSw5ILyb+Y8lGX+okPe1L+MLo2luL4hx0pLxjla21isLM3+BpqTYqJU/moS75sxCmG83DiP3mw5ztrb21PuaX+9dCehfxnsTWFpvF2pG99P/TQQ681VDp6DaLRDBdtF0aNZa5p6PucmI4vnZG/NRcMfDZG4rybA3u2JBvz1sRhU2Nnh4c1R1wd+VsjjjD4ikWPnzV2zkn+7KwbccrGmovaBUnCiSc9HAPf6ccGFzb8p549fcKGrYsybPMGfbmkn0d2BK6bTNjbo5sKHuqWPz/n3chgFCud+EQcNTLYlUf86TtnAyffsByt0bd/YsepGrMjbqwEx3RxFx+WPRK7ufO4sI2HtXxhGfm4aaZznBjlbB8vyyd+s2fLUQxSzeTpnIjDLh644Fq/4UCycU5/WT7zASMbdRVLnKRzmPpt1mTaxMWR5Dc5wa6v6bNhD1/8HvSskWziBt/+tc6PiOM8ftWFXWvOs6dX2wQ3da236KtF9S4OHLr60RwvdkZxrJUzX+u4sGluTc+mi196c3HkHPbUOYfZEzVzAi/MztWerQHXOszO8a1n6cwnX+f2Z9aNHaEjsHBlY63Y+s15uTiqdT6O2fITO77ZWC+OuopD2BoJDkRML8wmj2xOffzfL+tOHeEK79IK1BCUmtnHLp7xdoOrqeh6q1Dj8OtdF82jaXr7zlufLgRvC/bWIhw+3r7ztjMMfpqYH39NKW5vr7I32Bhs4MD0+SYdn3D4uvGw9fm19clfHPa4OReHTRjW4s6vubh84IpNzMVjozbWXZQ+93akjyvMsPBTR5hiE7hsurjpk/j10YKY1sTrXCxzGGpi/+JkDleO9OwMPmys4YkXjmpC8isHfLPhT+ASfKshe7zKURz5WYPZ/phbF5ONIz0cIwz4ccUtXo54wLAel/jzwdkcFqlu8haDXlxc2fTqFy4bergw1MnQt3T8iAcOc/uDCwzYznEUE4Z+7fss5uoEj7CDK46BOxu4uLA1r17sq1P5ba8ncXuShRt/fu0P/nyMai9ffuKqiaGfPZBsbao7rgbs9gOONXN+8jTnUz7FwR83en4zZ2t8YbCpd6zxr0+6NvhbkyPu4YYpPj1fmOysqYH9x8WaOR82+OJhPS4w1ISODzw2fNjAhGe9OT2Bycd9Vpxs+OIbN37syhkeDmzY0s18ikNvmBerHrUGoxr1Ebu6WYcL017yoefDHn92eMi7NTzEMc+XT/WQMxuY8rUehjVc+bWH6qoGfOJqXm1x6D7E3xC7OLi17ghjL7l6p2Wvyt4A16Yaftfg5ZdfPtx3333rgvzv45e83GRd/BpFI7LxJTNvG5v70pMv/NFrHF8uY6NxvKXry1f0NbnG87sM58cv0dLz4+OLkppUA7u5+xEuF0I3SzF9QU4TwvBbCP53X+deBVjHRTwNDSv+dMQFKA4fNjC9uwRXXBeTL51Z6wJtrgYejODmIy6uuIirhmz8noUbvbmL05fLfCGODS5eYfWFTLys0XmXSxxvC6uZuuAGh/htF3zEsEYvZxe8mwEdG3mKYe/Y4Kj+nsiw8Vs7RI5uFL5EzAeGuPLhy8f+2Ad+uNh3enuMqxub+GoiTiJfa+qlTvDkzMcrdzWB6ct7cmFTL6mHXmLDRy35wPKlTnFw1X/m+Du3hrO5eDDUX77sYLj56Qt7Ly4b8/NjP6qBV2j6Q5+oBXu9wgaOc0Mt8OcDV3w/duioJo71I072TD2qSQ8i1QBPOOrKBgf5yMPcHsBQC/0FGzfXBxs52wf54K1uatsDgLm9tp9iySdcH7OqDz+82bCl52c/3vKWtywfcdkQNv7XakcfAamFuhpiyFEd/d4GDPmJAUMfEFjuB/ZUPvzw1rds3CPOj3vjWocBUxz9JW73i8lfDewtm55w8ZGP2HRqq/a4wtV/aqK26tn+sNeH5vZAHLjl47plQ1xPuLc/fPBTQ/nR6wX+cNjiYd1aPclH3VzLzuHgRF/dHO25a1Fd7Rk9PzW073j7zSjSfRTX+kKdxOCDAwx9rfbq5lrA3X1J/dgbYrc/YssFD3vp2tC78rE/cK3DUV/CB1ex5KUG4vHRHzDcq1xv1VZv0HXfYaP2coyb+wM9H789pHZy2lOu3mnZs7o3wHYRuum5oD3gubh6UtGN20Wr4TShZtA4HmD5Oe9BgE7TOXbRaV56ww1OY9PBFsdNg40LlI04hnPrLiBxnBtvf/vbV+NreBjW4MIS28WA04zPBicxwmEjjpzhiOPBoQsUnnzhuPC7WYkbtnMXjLg4vu1tb1u8xSJi8DUXCwbcOPCZOchZPfjZB3ZiecKgbtUbZ7nEpSc76oA/HVzxCFwcYePCppqYGz3ZsY4jDP4etGARGO0PjkRMOYoB1zl/ds7hwWEPBy4e5dc+w7Emzziwb9DjScdOXWDK3ZrYblhu3ObEnrqBEnoYehkvuPFmBxsu3jjBtgbfgxwx1yN82eAATzy1ceTnqC/i4bdkPHCKozY4Oi+OnMX1oMDHoOMnpmFNPCMOYvk/jejrJTzMcSznMNnoGTZyJ/YXVzr2hl5Qt2phzs/ghycdHvY2Hzr8xK5X4irv6s1evNkn5aY36AkMozV51PtytG5/PDFgR1/PwlcfD2yw9R0b3HDnV53YWYu7o17pwdh+8a836yH1gIFvdVVLe2cdhnO6+hJHNecT16lTE/bs8IhzvSK2mrZn6sSHHT92+hhfPSY3tXDuKJa45l1H6igeWzqizvbLsdqysffisOPnSYdc1JW/nB1xJ3iohTU2uNov62xgiYOboxqfnZ2t/LLRizjYI4OPveGDExHXXpurjXji7iVXPy63V2XfBK4m+eUvf3n4+c9/fvja1762GktDan7SUYNY16AaX0OkYwdHQ2s8zWlO2PLVRNaMLlh6GPRduM5hT/wuJL7suklpajoXn6NmZhNXGLhkI56mNo8Xm7jR88+HDVsXF8y487HuBmIdD0d+pLpYc3EZLn5+LijShS6GterGh79YjnzYeDLmghdDXDoYxFwN5B8H/jjyN8zFkYs5HSkWLK9UuolUA/ps2YtF100JN9jmYeHivFrzY8cGFh585MyOTnxrYVgj9oaPQS82GzcyNykPPuZxzDYcdVP7bOCygVNtxSmf/B3TT3vn9sgRZzbydYRJ8Mym3vLKUG2NbPjjZeDFJxz41qe4voh+YycOydbR/ljPRp1wYE9wFcsavnwM6+aG/fGqvCesMPkbOMHX0/a3nGddrbHpAW4FPv4Rh8TF/sXTOh+DvzjscZlcq2v7Ja77QX3LBwapp3pgrfZ80sVV/kROxZaj2ObOxa6W4lgn2cM1xGmNnXwd1dHwYE+ff1h4V2v8cMOrmpizFYPUP3xwM1cX9viyt8aHVHdHPiSenfMN1/0AV3tE+FU75/GF0bU+a1bOfPHCB0/CBwYbPYpP16m+UEN6dtW1XPKdPQvDi4s777xz9V3x2O4h+z0d2oPtvyGmja3BaxRrmlJjGJrLqAnYGYSd4QYDR5Oxo+9CYqcx2RE28MLJXtMXswbPBraLA05c+IlhnT1b/vBJuJqYLm5xsU6KQQ/H0cAXhiEGDsWmg0NmLs4TNvFyDmNeUGzd3OFmh4ucrInriEu5mdPT8edn7lzu5vk5Nu9BD7f0MPmZE+dTZl2cy9eAKR9xDTocSZjVzxxn3Ag/w7q45cIm32zo86dP8OzJD5tyzDZs650Xy7ycxZEPbs5nPOf2ytvZhJ9hzXBO4lHt2h/6MMudzsi/OqrV5BAPx3ITKw7FMofnaE08R3PS3sCZmOzixjY+y+n4pwc9Dwb8xCDx5QPbnNC3j3Ix8p02cYWp7uwIvDCcWzefvcZODFwJDNiGnMuPnwHDWrZwzasJG34Goc/GsXz4sJm15ZttvuyqKU707PKjt8f1i3O44WTvQTv+sPEw52/AVlu+5urhQd7RnK0nnc7DtOaciFtd2cBvwMDPev3It/j0cOKtxuxIsemLXczqxy4u6kLYZKfvesLCB341ZWMtf5wTa7iRnuTisJe8Wsm90K9wr1sBDeAC0Bhd+NZsdk2nGeh8rujzSA1kjbAlmomNZ+Y1mPUajl5ju9BcTGxquC6MLjifmWrcGg4u+2JZxwOWdYOI4Zy9BxmvrsQnfOlrdnNx2MFj14XHjpi7eXRz4MMWPhHLKzx1sV4+8WTjxiCGwR4mWzzC8k6Az3zTWWdrwOq8z5LpcUzXvDjxE58uYe/zZzkRGOnL2ZMa+aoHXXpHnK3bY3njRbJrDsMew4Fr0BUPBv8w4mu9nOy/uuBqnQ2dQRzdWGGwJXiwE2vi+Nw+v2LIxWCvl6zzZ5dt+Zj3fQHnbO1Vdvz0AK64xNV6OVv3uX21x5d/eOb85Kx+fIk4Bhx6cQwcSBhrcvxTTWbvh8UGhn3RK/V1eYpBzHHwvQlxqtXM1zoe6k+mrnhs+r4D7GqRXhx9AoMtDLqGuHL36jmu6VbQ4x9+cjXUuFyKISYMXMPIhm928sVj1q0Yjtu6pcM5PDb8Xaft2bYuYlZ73Oj5wXCkd+67MdVDHdgSa4Z9hpNvOv7WyGV9Ujx4bNmomzoUw7F7sXcHxSrujOM8DHkn1TQ9ndqqMZz08ixvOvmIJb6c2TWs4+r6SceX3lzOE0Mcese95OpJy16VfRO4bXAXwNxsTVEzewDWGMQaHamx+HVTTgfbMHesuZzPi5HenGhQF0NrYS3lxR83IHzCzgYva/MGhlcXMruGG4tBrPEjeBjm9LiQ6gAve3FwMU/vPIEhtuG8GDAMc8diZMM+PSzr3XSrfb7iecKkbmoSF/riWjPsH9zm8eyIh8FmK2LArO7t3+RpTUx1gYOrwU/MfOjUlm+xZs7l1lp5xIlPGGxJdREnYTdvqObss4VBbw2360m1p5/42asrjiTu5ZW9umWTn2M14Tf7jZ81Ug3FgZOkn3M5GXRT71x8Map9MSZXa+Y9mHlnsPjidO5a70GmHGd92XUdOs9mcoq3Y1zSqws8MawVd/ZCXOVrvTzCyAeGnKe0F8WF0R7ln84cdnEmzjyn1ytE7MS5Ieb22simo1j4EvEb1idnODPn/KsBfXmk66i2dPpJXZxPW3sORy5ySnAh8eAjjkEmhnN29Zt5/ltbMeTMHjfzeLWHYliPe3hh0rHZ7vMitsOfa+/x7AB+BfnGFdAUHpAcEw1R8zun68tamoQue/psfOfCes01G8y5z0b5wshn4liHgY9zg99WfPbZ58ZsiIYP03clvEXYA631hJ11X2ZzJDiEUzy63qakCyO+jmLAI7Mma+H4xysWXyCDxb54E0tNfCmOrZvm5BInx1n/8NPzgeNmUyx8DMLO8IVenEn7sCYXf+QbxlzvHLYvvOHS3oaDA+EPp1dr1tLhUB/okfg7slEXehzjb12Ns6121VY8Yp0tO+eObHxxrzXYxcmmXGDk75xPfvV1MdTBOY58+hLkzBlGIh/fvbFHYYbPh5jTs4VN8CXVmJ598cMoF7WQD+EbX3ZhwDef1w+7YtKx0ZMw8lugxz/01vmHZW1i0OPiXyc50pNiOFc3dcVXPlOyg4OHWOz1QTWPh2vddXNZ7dnC5u/IBw6Jk3N5lCe9+PTZWCtXe0CuZyOf9nQZXvxhLx/6enbuoxgGHr5LJLZ8rRH+xcRFz6Wjh23e/Wjqy4NdPuzlUl3opojl2mn/is9/YvRdPHqSzty52juvftlVX0cc6NtDObDDkR4HdWOTbONUExh0M+d8Tnm8+ifPp6zmP4FlY22wt3H9k7GPfOQja27NxUNqMo3Txd8DDn96Q+N1U+1iS98chqYywp102WtO8WvY9GHxE8dgQ3DtmXkXgCOcBn/CLnw8YJiXBxu2hgvBoPMsHmY4fGYsflvJRgw44c4jH/gufsd0fIslP6N/rcEnfTbmsybWs2kv8RWnmwL9xGLnZjcvfJwSmO1ftaeHm511g531KeLGl14/seXrKD59o/rCKBe29OZ88DW3r/mxKWdrbKyFka56sClnseiLo9erSfzh0PfkXM/i0qBvwAvL/lSrmWsx6WefxNeDMj9z15BzYk7CKr4jO3klOFjnK1d6EoZzNqR64FNd4xKmedcqH/Pp79z+lg8bkr9zvOm32HwNfOMafuuOsKzDKRbcxP7I175172FPYJPwqotj2PRxc17PiguTOGefwFW3hC48WHjImd307Tyu8sG/+PRxh6f2+BC6/ItFJxdxrKkR/y1GfRBGvQQXh3KBkcBlT/izsxa2dfZiG7hMrvRsiylnc0+SnOcTHjtr4uTjiKs4YTn3osrRIOz2kFe7aA/kK8w3rIAGsfGGG6MH5jbcGrHpLh6ftxuJNT7s2Xir0WeXPSmgN8zFYcPfdwj4WTPYiFVz+Wyzz0CzwYuw8Tai3wfweWuxNHQXDzvfERGHX7iwxHXx8MMFFv7iW/NRAT7WvDXq9wDYuSj4yREmLD5srbHFgX9cYTj3Nnp+cHAoBq7iyjludM6tiyFWdWVPj3c8xLHGRqx4FYePuL2dT2/OTwx2alRcuM7ZGfTisWEv1/LEzTwO5nIVa9YBhrm4MJ3DFKc68TWaq3vYcsjHORsx1A0GiR+OCf/qyMc5fviYi6eP1A6vbOjNE99pqQ+qnXh6Tnzf8/H9DPgw+JYLDLnWb+E6ysmRj3xgsCX5Txv49I7i08mnuHjDsQaTqAGf4vARxx6WizV5wOQHJyw2zmHgRGCJYTi37ohHfOEbfGHSGeyINddXe2geBjvXEyz84VjD0RrbuNDPGsCYfLPNrjkcmHLmjwebuMnXfO4DHtbDcD75wBE7bvTWwjCv3+QCh7+RD/64sFUD69niSq9ffddHLPvTvjny4asn+ZWPXONqDYbviViHQcTCl8Bgr2/ZeFIitv5yxN26ucHWuprxpSfwxHLEjw99ObFxbo3EpRjW5Alj7k974MiWPxviPD5rYYc/V++07FDUNwNps4kfInr22WcPd99999pwXxr0uxJuKppV0/jRN2t+J0Vz+7KYJw+axrNxX0B78cUXl61nu77IBwdGF8Yrr7yy3tHprWf+3uFxkWpWF/Qf/vCH1YRejbgYvAvU72Roehhiw/REwo0Efz9I5BWxC8APUsGSn+G8H7LylrTmFtc60eBykwORH/7WcMNFHD/I5KgmLubz8/P1BMkrAK98/ECfGwGeagZDHLhuJt4pwV8+XbjqA9fcxzdq4klX/PHxQ17W1VlsuGLLwxzH5557bl3UXq1UN3bqIa46qpN64OJJXXWCy9aPpDm6wdhXuYrtB6LOzs5WPWBY56NO9HzwkDdbuDiwEUfO6uVjPU8A6K3bPzZ+hEwd2Fhzbj89uHpnSH581NFeqK0eYIOD+uNsv9SJ3vDjWPjoC6IfDbUmamzP8FYj9eQvjjpZh2l/8MDN3smZjVrDeumllxZX9nIQU71xIB5A+MhHnWCLUx/LSQ3lyMeTIXXCn4/rSRw9zM+1woc9P3N1wE2/6UE1IWpbn6vR+bFv+Ol5vyvUnotrz9niyob9O97xjuWjDvZULHWSMz1uHkzgyhsP9Za/2ESd6GGqD+H7pz/9ac31o/j2Rs44+P0ZPmoP0/XFl15+9sseyJefPid60/XD1+/cqF8/Voa7PVR3tZIHHLzVli29WrOxB/rTHJ6Bt/3BhQ2u5mojDi4w5BRXe0Xv2lFHueKiD3A14MrBuZzdp+DCE9c1QMQ1t64maoO/2HR8urbnPVK++pDgA0Pt+IvLB46j2rsP49H9TG/wt4Z7GHKy/7joqXzkby/Kmb/rX8x6CRec20MYesXjiDW8XFP2QS+xFVfuaq+mXXPi4P/ud7971d8e4LmXXP1Oy16VvQGui0Zj9DstX//619dGazAj0fwucMd3vvOdS+ciIy6SGlQz+nfy1th249c8msuDkcZ2MzF3wbAhXegazwXrZkHo4dPzcYG4Ifq8vLcCxRKDTRcXHzdPN29rYvFnI+duLn1+jBc79uxccIYHGd9HIPzgwBbPReTC8STMg5qbEb586NXIjdBN7+z4oE+sxRWOfHDx4CA2HvQGgSeuBye1xy0ebGDg7cJ20eMhPhvS/uAJ461vfeuKI4+ZC1w3Mvbqqv7VTX2ti9fNstrDYEfvXBwjHDr++NgPNrha96CJP/u44q4m6pYNH7Wla4/dXN1E3aRgEDGqv7n98cB2++23L+70MOUqF7aeBLiZyofEFaYc2HhA8GS9msCBgQvRj+ruhosjHyObHgTF0Uv8xJETTHa4GnDYheHIno1c1ALXekV8uYgrDgwijnUx8HWzN59xPGDDVxP5GvBd6x48b7vttsUPhvhiwNCjuNhPGNaqrfPm6nbHHXcs32oGA5a47hdqBqN9Fb+c4Xhwcr/Q23jSE/mw0ycGDHXjY91wLpY+gS+WeTY4Wddv9axrmbhOcY2XJw3qCwMXvmIQNnixUV/XslraYxIP9xN1s8euQ+vbuonrAVtfiy8GbLbxFsMeeXJR7PItrmvZjy3qLzFw4V8feLIFQ772sTjqQ8SEId961po9wIvAdB3iwIavNfG6j3rSo1/kbDjHgS08R3WRt3zM7YejXHCmkzN/tSf0dI5w1N61fO+99y4/cfCEsYe8/oPvPSJcYV5aARtuY92cNZKjtW7sGrkm1Zgagd7oZsvG0KSeSNSQmgW2xoKhmT0ZcQOEBcOR0BM+blB4OG+dbTia1gXiQqshxWGTvZtX8eFaxythD4NNHOCTjvDxIHGBUQzrXZiOLpz0bPBxkcFzEYppHf+4OvJRN7bV0Xo2fHB08yjPsHBI5AxjWxM4hI6NeGzwKj97Yl1NHA1SbHP7Jy4e8i0ObuyIWPT1EXvCRm70zvEwr664kWpfHm5+c815ON1oxRLfKB82Bpv6DX6cnbPHx5MRPIsj13Cs8bE/7bW16g/DnN7axIkTHnzdkF0z1aZjWLOuMA384BDnXXM4WodL9B57+vYD7x48qhkMtWUDg0/2dOz4qZuceoAodzYEd3tIz9765IsbG0+uHPGDwYZOHHHVBA81iCN7Nrizcc/gKw6xxraepefPzxGXbOGYz5xbsw6LqD0e05cPvvWgJ0Xy5QMfBzFJmOo2cWGmd4RRHXBVF1izdjD1pDiw6LIVk3048S9vMdhYr2fDD48NXHXrGsKfHg4pNxizZ2HxZU/M7XE8+cnPEW8ihlrKq1z4sSkevTVz2PMeuUCOf+hxCdfR3qih+Gqin9LPfMM45XG/93BOyfLfEEuDaB4bbzgnmqCjJmDnCYsH32Q2b2teiYTBL5ywNJkHP0I/hxg4iOOGVDNOHDaGVwhiNY+7eIZn5vTWiTW84saPXqww4tLckT/Ozvk6FsM8ri4o/vFYQY9/+OIiH5JvR3h0XkXwhZEUqzU21W5ySY+LQTfxw8MlvTU2YojbzQNXe8yWnpQTG2v4GvFjM8/50vOLB5ukurV/bMoBDuELQ77p6fgSa87b4+Jn4xgmPuZJnCZGuGHzTc/XK0E46cPLxqt0tcWbzoDpCMvwilNOJF11t8ZXvo4km/hWE8f4xcOc4IhHcfiyCSMb+yxWfmLBZWvw12+OfLeSjVjOE+fFwkUca64Pkj7+/PGw3ppzo9rY42zKBxZMvOn1LJuEPx17PNKbzzjszeOKTzJjhUPPlvAjYhFz5/SOfLZDPb0rtOXKvgFLv5kTx9kL5nDY2DMxsnM0Z0+fn/Xydh5m+fKxZjhXWxxhiJXAKyY75+2POQkjH/5dp9UMDntzQ6y5R/QkG3NcJ994zHsvvu0PHnvKtTv1nlGusC+tQM2qMWqWDDWNoRE0hJGwrUE1niZyo9NY1q3xnTbdYODlHx57AkOcLuw4ZMfPW5uaPL7lkE1cxYHbTTM9rm4eM590jnBdbGLgjMNWumDp2VeD8uUDwxMsceLqmA1MNrg4Vq+pdy4POGzMtxhwZs7m7IzO7Yvawiqf9NXHW6y4sGUjJ7GM9kdNDDhhh+PYHuM6BQZMfnh4oG8tHEdrMOTjQY/wU+9pj+OsSTmxx9UQK664NSamt+vbw4nBprw84agf8+3Ihj4M61PwYOOjOTmHKVY1ZV8+5TwxnMufrjj81YPEW83VVs7EvorHrrhbG3bp4RhsfJQbF775s8dFLu1h+mwcy8d5NXAOv7lewxeeNTo2+FQbfVDOYhM2ntQ40usDXOFspQffLUY4MOiKk3816dpgg6s4fOLnPN7qxm7Lg57Q+aiq/YFhwOAjpsEGb+sGYRcXdddzXYPLYPyBkb48Uk8u9hgG7OJnZ//cD+SUsJm54Xi9fstnWzd8SDzM2ah/+YhRXdlal7O6sa/ejr2Ysi+uZXyrGd+95Orjob0qewNcm+5C0LQ1Apc2fa6x60Yx9YWYzTQbE0aYzumMmrJjdsW0Pod1PIm3/jqf63Gwhu/EMg8vu4mxgC/+sCPZO+dP0nWeDUx4hrVyrGYuPLynHxu4vTXdDSHey/j4JzvYzsm0iQOs4scTJlvrxLw16yRbXI0w6GAWs6N1Up7Ow5wcsmcnFhtrYVq3Zk5v5BNfNvnTN3eMp3N+YTR3hE+c02+FH10+YWRH377NGPTmRM3Kuxi40WdTz9IXr3MY2cYTXuuwws3OvBoVI9/82BSDTfP22BqM8LMV29v55vmF6Vic9q18po3z/LMPH6a1Yjuvf6yZh5WPuXW+xPUkfrXPLl84ca+W6RzZk2lT7PhNzK0PX/bZ5CMPtsUqjiP7+JZv+niEGwa9YV4MGPrJurXLeNSz8IoRRnjNHYkjXu0rjHqFThzxsllOF36Tfzjsyzmujp3TsTUvZvnEpyMb9vl2ZG/AmVzb8zie+nj1r4dOXdE3iWejjfPjF6586/uhhx5aG68hiCO9Zunzco3hGbamMOg1ceJfwJiz4TdtXAR0Pn9snT8pJh8P4gabsOjpCA4+K+1z0ni6kTnn53Nq8azB4EPXRUEnp9bh4lIcscxh9aSCDf9idLGI1ZMSOvEMvj7jxVO8sOHGlY6NfLxKiA9sgofB3pfmwoU1hS99OdOxsc5fDOf0YeIXX0e6vuTZvmQLz57i0efUOFqTg1dm/MOH7RxfWM69GmJrqKlcZ93EIGzpxWYjjqM5exKv+q01ebA32Hh15rs6zvGgN4gjLvqAxJVtdnDYqB+xHlY97jN5+unHli++uNPXk62rUTzhshPL0ZwUg237hy+/7KybV9f2QL7tMR7mOOJiD+VrHm96wkf91Ra2OV31YWOuV+jiiEO8cODb9xXiQc9efmL4bozz9pUdPoS/9fndGBzYeHVevurQ9ybKASZ/McRUM3mXB3w4dOFUNzE7L2e2/OFYYyMurubiwZab69CcdKRzjg8Mc7GtwZh5s+n7RPSGeNVZrjBwhFGccmMvJ3zrkXRwiHVx2Ilt8Kuu1tmKxTYfXF3HYhtwHdmTcHBtjisctrBwdi4evNZdH2oJr7qzoWfX95fsKxwxnNPJhZ/a422N715y9U7LXpW9Aa6NJRrNhjsmbTgbTaOJSDbzgguHHYFVQ5rTdxHkbz3caQuXP584sO28ZoYz42rgcrAOR2Nbc25YL37+YdC7YF1gYhn54mnuyM45v3mUX3biGrgWt4s6/uXoousC395U4Zd78eDAMMpHDPmwzwcXYh0Xwr4blTkbI721MCYOm2LFmy0Ru1jmnWfvqK7WuxGbw4fVfoRVfPYGbp3TxdWa2ATOFJhGN7R07GHg5AijeTzsRb1EZ51dXGGoPVHLhA1c4rx5fOFMfThiELps+MZPrPKjn3yzEyOePSjlw0Y+M5f4s2Ef5uSXjZ4kMMQwelCATfgT89bM8TLo0znXw45iWGcj9qyJuXUct/jm1X7Gs25Yg5VN6zgRcznAFmNykx/RO3jSE1xhxqu6xZ8N3Gponr11Ats1UP7W4MCmg1Vt48HGOlx8rbMhzvGrbmxgJ+Zi8xeDn5qUf7yyZ2cksMWYOdFdjxsdf7VjY+gbIla1xmNiwI+rHMvHeevTPo7WqokXTXIk1vaWq3da9q7wDfD9noDfq3jggQdWw/XPSX3mrBF8nujfwfvnrv6JsEb0TyJ9JtqF6XsmfstFk7kwNJHPZn3OyF4j9bsSzvvM1OemXg2zEcfvRjgSsX3WadC7GHAQR+O7QK3jAcecj3eN8HNuzYOk7xTIx5MS834bhB4WnoYLIu4wcHGxOaoLLmxwxkWO8oUrPzHoxYbnn2yKLY6LzDmuibnfRODjlYTfU1BLHKzhioecvBJx8fPp82g4uPltDZz48KX3ubaY+OMJo5uWGHC9aqL3vQC/p8JOPcQptjWxfX7d7yPIh8gRjjkeamLg4AEPhn/iHIb64KGWXu2LQ2fggi/u/V6HmsDyT+H56i/8/HNZv60hn/pJ7eASuHiw80ABQ87yxEkv2Qe/FULHRu3YGLjobTHtT+8OmsuZXs58X3jhhYWrjnBxkAMO+sJ++R0dvcNHb9T3/OWMp3863ZwtHHb01unhqoFY58d3SHGhx12dreHYkw24fNjgg4tr2V7aU3WnVxOCPx+/w8LHK1dxYaoH4Wt/4mY/4LARAz9xXA/22Lw9Lj+96vc4xJYLsTf8HL0yh4+ruOqGm3z54K6//bNqfLvHsLEuntrHFSZusNQWDr5y9E9l/TNjnPBVC/0mPm7V3hodbvbfXK+wsa5O9kDtu6eIT2e4Tty7rJWzXPDomoP3+9//fv1LGDXBUx/IC1cc9T2+3Q/ky06MrkMYYugL8cTBGTc1UDcYamR/xMVDHNcCPa5hqm9cYOJirg9c92rCph51XbKzN3oyHNekvaDDwzkf+wUDF/cYnNm4VnCH0x6KEyZ78eWiLmdnZ6/VVv32kqt3Wvaq7A1wNQTRHIZG1MQu7h4MzDWJRiZsPEj0z1bpzQ0XkZs7X82kCV0kjjD50rXeg411a5pYHCNcF3N6WC4qD2RwXJTWxHJROIpjzRGOi9g5/PjLFT57OOy7achLPHHc3MSQF3w28OB2nr8Y7MKEAddN0E2PsOWrnvTl5W14Dw5i+SjDRQhPLDWyT9WDjxrjV26wnYtFR/ipZ3WSPwx21vAUz9GAi3/5mJdTXNww6cNhI0fYfAleBh1cQt+cfxyd44k3nGLzt2af6B35OBdbXuzFbN1+hMdO7HIV3xq/fPlb89GDoxzVA76jfbIOt/P0bOVjTujjzwdfQw7iwXBennjZUzqczeMKi139BtcaWzbi8hHbdVDe1ti1D+zKTyw6PjDUwxy2fB3DhscPdvvkvH6Da7CHQVf/4MxXHDFgq1V4fOjMYfDFV3xrcjB3NOcLw2jeXppbZ6821uHj4vqSsxjiwVNTtvyyl5/YfI3isnFN8qevxvzhiGN/zcXjl014bFz39NbwEBduOfAzwhCPiOG8+OlhWlM3WHjCrc705u23uVikvK3Rm8ufPXwYsLs3uS6MuNtrPp74sHcuf1ziCpsPfHHtn/ycN/w+jSeD/GE7ut+pp3N85seSuJe/eDizJeWuFniIjcO/Qm6ZH5dTXE1hI6doeLoK3jNXmz7FZllzcwijNXZw6DVRvvSGjSfidG6dPPXUU4fHH3/88M1vfvM1HTt4NbUHLHE1FKEPF54L1DN+/7Zf0/JjQ+jZani59Rsp9GyJhmXjWbULSEPLgd5QG5hunl6xaF5NLNdw1JafZ+l88ynPFejij2ftfMOAK1+x8ZWrnJ13odCb44GTOPzKRw3aX9jO5WzdkyF75nzWjU11s86vfRSrGniF4seiErbhWPNKyYUrBn81gcXfOSwYuFZrOuIIS+3Vz8jXOj1/OF71qZEbKxGLLR1c+VQ3Nzp1mlz49Cqqmy9sdvVaGPyycY6HWGG4+fmBOhytV9tufvZQXeYPefEVz8AdhnzdVK3ZT3i4wMRFXfQ9PZ1BHMUSQ93VxZpc2BLnxKtSvWbIAy5bcWC4LrquceEXDh5s9SypZ2GQ6sJev6nVZTY4qREbfOXNNik/XMRSN9eQOpUHGz70egAGPX4JPube+YJhbiQwzL0rAUPdzOOSvTkMtRenGPTVpHsKDP1G+OHLXn3tn3zVJKFXd9K1DtO1TujF4Q9PT+sNcYxqIpfqxgaf7gf2BwY9KY6a2mPY9YHY7OwPvt7Rvp6w4SefuS/Zw3KdykXe6tAemRN7DAcPfOTIrrzxhqHu9kitwpl18e4MEUtccWbOXvhZE0fdYKiRmOwILtZ6bLHGh6iJuqudfPE351scmGHoN7VR2/AX0In/3DLvtCiijdUgNfL58a2z559/fr21pdh0flHxwQcfPJydnb1mz8/QVI7e0uTnLVgXi810sdx///2H++6773UbVzPWBI42Ho7mENODg/iay5xuNgW+GsERnibugikvPgY9u3Kkh8lHs1q3Bo99Yo2enXV24dHB5YOz9Xw7Z9M5DINYh4UDjOKEz6a4dEScLvj8i0fPd+Jb64bAbvqYwxOb8ONPuklYk9esHZvmsNnEn2945RP3GR+GdWtyxGPi0jXCpGdHZs3EDwOe+HjVk3DydZw86Ni1PnuMXTepFfT4h114jmJXqzDYVg9rbrCtwZcDPwID9yl82MiheGzCZFsd6LOBBd+wxn7qsqWPe7ZyJXFh25xNNZvc5U2swcvG0Yhv9WEXb/bOs4kbP+dheQDLJh+64hbHPD1/547l17n1+iX+1rKHowZGHOiqmXM6GEZcrJcnDBJmfNga7OTe3LEc+Tnnw0Ys5wYpjvP8p87atMcbjsHXgJkUV5/r0/oyG3rCXz865gOLiEE8+Lt/i1+scmPj3HpH58ULS1z12ebBDkfY5WStOHgVyzFdeaePKz0stkRO8gsjbu0VP2twOueXXbr4VTeYHr+II3y2e8mrXbIX+k2Cq7hGm4GWZ6l+Qv8nP/nJ+j6BZ5OeZT/55JPrnQ+vjNt89m2CRnjiiScOP/vZz9b3AzzL9FmwtR/84AfrlSy/YvIl5prDsXlrblqkGM5tvObgg5tBrJGJz8YraHFnw0wb/hqq+DCK9z/t3XmvZUXVx/HzvJHH1hiNihoxTojaDoDzCCo4oQY1KhGjOBtB4zzEAUdUQKOi4hxFcQBRxBBJFOMfmhgx8YU891PyhfI8t7sPTV/sw90rqVN7V61atepXq6rWrj2c0njcdElP+eqb+VzlGbRRbYULObx7mBh8tSFe53jyzKt3roc8etI3r77y9Kq+eJwLqLY7V5ZDKUS1oxgP3OjawJdXPv3w0AVP6eTBRVAX3PDQr3Rl8TunqzbLDxP56e1Y+eohXxp+REY86mpikyed7oiu8sUoPPDMuuIpXzy3i2x6JEM5RFdyBDZil6T2ysc388rTZvyossXS6HEke7MTVnvpqby4NrNHcugnvbbQhU1KN67xVHZd12xJPTPhR2TCI12laZ/82pyMcMNT/8YjDybklJbeYjLlmXuquxg/PfBoiz5SJntSX+1Xj3GoLJyqKx7p7UxUf7jhiV8d9MEvLV3wwooe5KivPDGZsE/XWQb58eKTpx74ofSQh0/IJvEiupRfm9Mn2ZUV46FL2K/zkCkND3tzrI50ETeWtDnbD/vqcE6vbJZcZckSkHx4abP6IjKEbJYMfHO5eGoP7MOEHPLIT/fZJpWd8/A4V16bHM8kXxk6ZCvOtVFa/Oli506a/PSc5R3L433jtAQy8BzfvLPLct111w3jef7zn796//vfv7rwwgvH8w0/+clPxsNHOqSrgDrMZMBhYSBnnHHG6oILLlide+65q3vc4x7DASKXfGWVQTpSUEZaE0kLfdvkeOXPhiotyiiTK11dgkGrzrne9Xw8yq6H5DNyPHM91UXurFfpynZMjwbKXBeeuWyTVPomgxwy1D/rIR9Jk69cbZaunDINNHnJUiYefRk+5StXUF4/xVMd6ZNcZSsvrfSOk6McPpgY6J3LF9JLujo7Tx6eJjE8QrikA1uq3sqVN8fykiGOV5yNDwV2fub2J2PWLR2yazKSp6x0pJ+dC3OdySQnWaWJkTLaX37y48PjeL3u0sUozByTGSVH+fQQJw+fsukfT3XOcvBJX6f1PiYbJaMYXo4FZVxQ6dfklhc/OfOxMvQsna4Wo8rLb86JRx4+cXrhEapPPtudecgqXxzNx7Wx+sknS0zPdFEGzxykqWPGJNniQn1Ze8TGWFQ6/uqtL+e8ZKsTWaDpg+KvTuUs8LVlME0/+JSd9ZBd+fLDddYDX+cdk1VZeaWLpeubuZ8rXz3hmgzltDM+MRn1Mb3CIRnVIcYv1D79CCPj3IWBPLsuc33qPNa0L5wWHQFgJNY5bvHo8BNOOGF10kknjc7yTIg/fZLvCk5+HaUjHHtSmlfpX5n7g0L39p/ylKeMzvMUtbJ4m9TVq3MtQHQhnzyGgMetJXWhvF78eOXbkmQMGSG+jEsaatvPMbnkK0uO+myLtmjjifBFZKSjtLntzslyCwtVrzQhcg+25zvIjq988t2DdQ9cOTzxqU8avemqr8r1b5RQAAA1pklEQVRX3rF8bS/gwa/NgrbKI1895BhUBprytYkceR4g0+45n874EH21KXzJnvV2DluBHsrRQaCPfJjRRblkO8Zf+/QxvtLkZ7PkKCcftupSrnQx0h56Vo4u+OigvHRtIad6lZ310l66iGvHrKs0OpKjPkS2dPXhVZ8wt6H60knebG/y5ZVPLh71VLY06dLUK5+u0oTqnXk8aA2z0tShrBhpj7aEPdlIPLdFvnPlYOmYHEFe4zR90yVs1MEO6MLeyleebmTqm3ve856j/hYHeeGiHuVrD9nKiwX52UntTB/neBA7EtSZDHx4zEXS6OpZBvjKU08ylTPGBP2oLah24NXenicjj62RU3voqv+yJWWESBn1ZZPkyZc+408mWdWtvHIF+fTLrud8eSi9PNuhHrIieeolA2YwkV/ZyscHk/SRVjp90rH5RBrZ1edYe+Emdo4ca7Nz8sIkO8CTTPmd05U90Ed5BL9kyAv/8vFoKxy0RZvx0FFZx+onQ5+yU2nqkKZN6UDWsaZ/t+JYSz3O5AFQZ+sIAbgedLKYWbQ4DcDXaZ5Lueyyy8atH//2efedf6llDGTg91Afx8IfRPUHgzr3Xve61+gsr+KRo4MzUmWd255kJPiROpF8HS/PwMJLXzFdGQhZyZVe0B7l6Yhq4zi55TwDL0+MGjDKS2PgBkH50gV8yDE86IGHjoyYLuqgKzzxSUPJGie3/NSOysYXLx3wqFdassjvWDoeRA/Hc750OBv8Bp66UPLIUSbcHEsT6I+qC0/HpXeOV9nqr6y4Y2XgE1910Fsb6WlhpT/9pJdXufjkpwP+2ixG+MmPbyTu/NS+YvlC5RwrJ+BB8Tou37FJLBt23jEd6Z2csMVT+fLwsrfsHU+YyevcM2bpMcuXJhiHM8VT29iSfzsmm26RfAHBoDrCs/TBsPMjP5lkVVasTekcP3uTVj65AqzIQpWpz5zLM68g2ETKInXjEdJV/eWNg50f9cjHV/6ss/TqnfOTn67yhNoRr1gd2pke1S0mH6ljlll5ZZB45ik/XeUL6SsOt8qL8WeHzsmRlhxzqxCZe8O7OtMlnmL58sTqn22usaoeeezNny46P5S9mY/w1hb4rOubsyF9HlPKSEPso3rTVSxNgAfZdEeVqy3SyIM/WucrjZx4qj+djHH2ak6wS6VeaeK9on9b1l5JP07kZhCcDWDzCoHqOPB1mGOLB2LQOks6Z0XnMxJOCaPTiQasoCMFt4g4Q9LwowzFMXl1Zk4S+Tpbp5emTOWluSXFqWHIiJ7qIEu9dHVOTwZTW6Q7Rt76IcOT8XSXrjydIrtPBjZ8kpO+8XgA2dWIgZtxZtCu0DzfQ6echdqvPY7pZPtbva7kZqod+kmbyelJfrpHYSOWri14kTRYqEOgo0BH8isLQ05kW/HajOiYznhgis9kRA4Z8tUpJk//OSYjPcjCI9/Om3rYDRkIf7z0tYPnHLb6ee4XctRLjnJhW/nqoStdtLUJOkylyU9GEx552qmfHetD2DsOE/oJZIjJgAmSRlc6yFOOLMf0035pYvXgi7c3WNRDhnLr9uY7LRyXrjzJQuTRwXjkKAv6SD75yfENCrufdkXnxYaMsNFesuiR003/ZOCb+clno9on4GOHZDiGLVwiPGR4fqpbwTmpxne88dy8c4vZbgt7kVZ7tM159sZO0lEdCMb6xzMR8xsh8sKGDPOUNtCj+uNxTg6bhQPs2W3Y49NeuNEF6T/5+JXVF/Lp0vjTDpRtiPHQAz/cULaiTWSqSz2NQW1my/LJxK9N0ufYMR7pcDe/wURI9qhw54cueNikHffkqr92axfc2NT//u//DnshOx56aI8XNFzwNgZrE330NztgK/RojOEhC+GhB1t0Qa0/yA43PMp7cy7bgD9M8NY2uBrPzelhUz801slVvj7WnvqArtrE1thBGNNxlqNutqRceNFzL2hfOC2MjeE3KBx72M1AyOjEgg7WGTpKpzoWdLiOyRDI0Dny6mDHCK9jvD4UdeWVV44JgJEyDhOtBduxj30Jb3zjG/9jomCwjI8eDFQbeLQMjMFkaGTIx8foGBZeuiIDnRw82pthpTPeDE178ZOpbfIE7UH41MPBwtdkQr4JFqlDWVjDAA9dyVHGoOpBNecZON4GG166qK8FoMleefLUQ3YLjcnRANN/ef0mGHXAUhn56pGWrupRxut6dtHUzQ4a/OoR4AoX/HjIEZAJRvvJ0QZ61V5l6C6YgMqf26ec10v1n/aon+3oQ/xsBRZwg5dzbdCnbEHd8pWhK93x6Dd6aLt+13cwQMokQzk6KFef0oG9KlsfKqM9sDZxs0c89QU++XRWj/MmuvRQBx5ltE//OkfxaAsS49Gf4UYm3eguVg9MYIdfPjnkwgDOJne86kb4nZMphmFYKwc32MIEwUA+kqYu/aksPdiBeuCL2BsdyMCrfXi0Obn6o3GsXy0K+t4xW7j3ve896qK7dimvPrpI0xeCNLppU5joHw6H1/S1JZvVXvqIfVRMnQL5eOhDnjaK6aEOOFaP+uFILrsR8ChDjnxtZxf00Gb1yRc7Vxc9YJ0MGNGFDvLJca5d+jgbha0+hqMy5OAlV72Nn/RQB931DR72CCfH6oIrHm1y7uKOQ6IOeiA89aF6pcOEbrDHqzwcYGAeoZdyCJ9jgS74lXOsnDLqpofgmAxtIVO78Es35sT0J0c9+BCbVEd1wy2s4Y+/etJDPv3UC2/10kl79Zd6YQczcvW7OsiiF1580ny2gyzYky/sBe0LpwV4gK2DHAs6QawjMyiA6whBB+gkRoUPiaVl6DpOPl7yHSPpeG1NP+MZzxgd6ZwxMHzHeH35kGf/nOc8Z3QyXdKhupyrk+E4RhkPvZVJTzyOGRWd1Kf99GHoDSx1F/AlU5345SkjyM8AyYZNMukjnx54pTsX8EqTRx4iXxnneFC6J7e6pSsrGJAGp2PpySBPG2FgYtOn5JqUb965YvW8katWadqvDmVQMhwb1PVf7SAXj0AuvdJVGW0VyMVbO/GoL93Tjc1IJz888NDHxEAG/Wo/PvzSpTXROZdOX+WRWL3qkkeO83RhF2xCW9DMAzf5yVAvUk/ypJGpnCtWXwG2De4ZMDzqwVP/p5u2KUN/fPKlyXecTPn1B34hopfz2iNd2Sic4iFLmdrjXIjIca5uchyrW3m6kac/LExo1otMZdJfvjJkxpetwDs98aiH7HQjgw5wkS+w2R//+Mer008//VabJBslSzl9Qw555Mpzrg3k6VOLkPzKy4uPU8Pm1Z9e+MJAzOlgF9mf9iEypYnTXd3Kp4t6HFe3tqWbNPzSyCAXf+dzHY7VgY+uQgsm/sokIwzUoRx+9bpI9SVuu+F337nFLQ2PmIzqJMc4VUekHSi+9JdGL+fpL01ZcpGylU8X52E540R3ZWFO93XdpJkDlRXkKyMgZcmTLqabIN85PdkO+eWHgTL61BxT+cqoV9s7n9uEl6Pn5RSEF5/0vaJ94bQAD5B1LkBdCTAinS8P6WCgz51UBzEInepqWXmTAj4GUAdxRkxY6pGmo3nGbnGoIwOqLrLJcEvlIQ95yK3Gha+BkM5DwZ2fjKxz9ZAjrozz+Gob/tpV2eL0T07pzks7FM/MW/3p5BzVhnRK1qHKSldvhB/+Dfo5P1lkK6O9eE3IyCTlOaXwF6effMfresEfpXcYxCevtMqHczzphReRGY/z9Xx2mN3I341m2ep3rsxsV9KjjtUldC7fcenptq4TvuqM37kxAGNXpL5LRIf4lEH45/ZKw4PU47i+GIk7P3P+rEt1xyeWVh2HKic9nuRVTlz/Jk+MT572GcvreSNh54fseMUdy3eMyEF4d2urPmfT6Y/HovS73/1u/K1H9ZdfPclLdumjslt+sol0mHVybC5QN1rnuUXEmBuzSTyCsmS3gFd2lqMdh7KpZFTHXI7s2jbzVUdtWMdDvqDemeigjOCT9xw1O1gcbXO59MpWRzahjso6Tq/1Oub6djtOvry5bPWpY6YcUumzDvid0y+Z6efc8Xo8y+14nmfwR47Tb06Xv5633rfuFPzqV78aoshYb1N1HKt43zgtgNfpnAzxvL2X4wJwr245NzGbQOpIg1w5DggZtnFdjdm6ls5h4ci4b24yyPh1VJ04p9EnQ2Oo5ZV+qM5Pn9kAkl+e8+TNfE1Sc9p8nJzSnO+WVv4cr9e5fo43/eZyjnfjXa/XJDPTnA9/A0mbpQtw1I/yqnfGZC5ffvJnPmnxznylyZ/T52N50brM0otbBDrfLZ5lqz+ZxcrMes3Hh8uby6/XW53JKoYtgrMQzuVXbpY3p+1W55w/l0vmelrphyq3W7oylVuX17n8HAZpu/Ene86bj+dyh2qrdNi1CITl+sVFdaXffD4fly+uzkPpNM8F6zzJmW0ST3zr6fGXP9dfXvHMs1ta7Zn55mNl4pnLr/PICwPHysAXwVuYyzie5a4fz+dDyIY/5M71VGy3NHmz3c114q896zKTtR5X1xxv0nfJqdx87pheYgGm5Tumo7lgL+k/XdO9rOm/LBugnAMEZPdGXY27N88Lzynx52puobitg0c5nWTRZOiefbBLY3fEswzKuXfozwZN5Pe9732HU3Ok5s6d3oSvTINJ589GeyR5+zVf/8AMOa6/wm7d2dmvOB3LdrNXAbZwhvk8cTlfaDMEGvvwy3473kzCwrUJAjC1YLPX7Ne8ke1mx5vI2u88za1whJ91z22l7Fd+88FeYLUvdlqAy0DtigTyiSeeuPr1r3+9uuaaa4bz8prXvGY4H9/61rdWBw4cGLd1lHNfNyPnrLjdwDH505/+NHZVyOTAfP3rXx8Ped3vfvf7D2/5UJ2W10yvnCm8zjOKvez4Q+m1belNRmEVfs4NpvnKYtvadjzq24RkTMz3xktv4joedT/edDIHwCtqbnJrak4vf4mPHgH26gLTvMBuYd+cQSq88TQvH31N+6OkeRZ+8Aoz59LXsT3WiOyLnRYgMlRkQvDgpIfUHve4xw0n5Gtf+9rqkY985OoJT3jC2El50YtetLrb3e42dlz8hfsLX/jCkWdiFl7ykpeM20Sf+MQnRvorX/nK8dT1eeed9x+3lDbpLJ1MJ0S2RVbnG2DCQodHwGQDPxNOE48YrsskdHjsjjYXtq6sukU0y4G9sNBmCLhg6fk4Jdwe6CH/BcfNMNyUKzybK9hxaS3Am8ra73zWVOsVEveSQevXXuKzL3ZaAMhA3cbpFUwL3cMf/vDVIx7xiFsXOE4C8Bkyw3Z+8ODB4dBIM1GbVHxI7tOf/vSYtPEhW+WOOUcGwCZEJ/I8rKuszheUvzM6fxMdj3ceWM33gWcvH76L43fsexDG2TvpzlHjRlzayFh+dkUATmyXnbLj5hhOjONN55FdhS+J/w8BNil4nge25tzmb8zSWoj/X+El4T8QyDY53Z7thCk7vjPG/b5xWiCeQXIIgAt4oAPb8y2eZWHEdYjY1aSYM2IBxIvHZCMtw9dpJpo6Lhn/0dNrJ/TxSq5bVemmDvp1vlZkOd0FAbjrB5g55pDC326adA9J69uF7jgCxgt82b6xAVvHjac7Y9K64604PiRwTmAXwZO9epbOBdb8IkA8S3z0CMDWhaeddvO9+UKaOUPYZM4++trvOiWtcfP6BEtvZcEQFe8Vnv+zU8G+2MvVTJMC50Js4nUMfJ3AUZBu0hUYtrh0PCaY4GLsylaes2GXxqTuKnTTDjM5+QaJb16QTS8y1bupjLvOcDj6luiP8HLsA1xw9RySyV9fL3THETAO4OotOx9I80yXcTJjz46lLXR4BJpvzBnNJV7L9XVkr5Kz2XA9vKQl90gIeDbR90S8FTrbLFttTof1gveRkLztdX9YmQ+sYb6L5X/8pMFzL3HcF07LbJR51iYMwJosinWAyVYsP+dBeeecEZQMcZMNpwVfjs6ROg2v8slSTlAPSu44WX6OiAA8w1z/CcjE75gTuNAdR2C2Wdg6h3v4iwW2vNDhEWCXsMtWjXlkLpE+3/Y8vKQl90gIsEm2Os+xs402dxxJzpJ/GwKtXbCzg9XFOjveSzz3zUw+T6qMVTBZSEdAnhe2OkCeTsAfb8avvJCsX/ziF7dOQNK9Hu1rrH1cLh3IdCy4AnBl5dP+GYHdgfvc5z63lrP74pPavujoqoyubnfYnfHAsJ0EstKLfCQt2ksjqo69iLUdNv4/Rvuc2/HSbm9y2d2a2x2unD+fpIaZKwH9aRGAmY+iudoy0FwheF0dPtmDY88ZeUusqzJytxXDQ/ULjP785z+PL9xaKBFbgg9sGyfS5c9jwFiBCcx++9vfjltxyri1ASd9AnefELBriZeTYywc2Hk7z1eg7wp4Zhfa2zG8jGv/m2RXCkbsT5vZrW85aTtblr5OzSds/h//+MfqAQ94wK1l1AHXq6++epRvR1Y6WzXf+Hz/PJety9+mc7jCStBGdugTFc0H5mY2C1f/L5XjB/OOlfPcxc07Xxs2lziGu+A/gpTNAd+k37YJv8PpChfUOIQ1XOFrbpBurvUIg7di2RT857GPx21Oc+g///nPgbk0u7DZInsmL9nqQcWeM/USzKa0L5wWIAoIgNF8XJr4UAOeDEAbDI7rPIufz5p/4QtfGJ1qEPn4nD96e/KTn7w69dRTx2RuIFVGeZOWRePyyy8f/z/kg3cmOZ34/Oc/f7zd5Ni3ZLyK/ZOf/GTIUT897n//+4+/CPA1XecMo4GqHYxSmNOkbwvBS9vh44uLFjwTjoHjOSCfOreN3kDSrgaireCf/vSnqx/+8Ifj/rUJymRv8PnLhIc+9KEDa5P/hz70ofGVzMrqmwc96EHDcdGX7GTO2xb8Zj3X9YeZCZzN/v3vfx8YhSNszjzzzOHgwQKxVbZrcpfG3gST1fvf//7xBVdlTFZIP3FmPvWpT42JT1mTmwnwSU960uppT3vakDWYt+wHluESrrBooTQfXHvttauLL7548Bl/LjbYr7ngjDPOGG3Hr1y4kynNuWeFvvrVr65+9rOfrd7znvcMWwQTfp+kf+tb3zpudZCZfR7YcQbNN5wjdaZj8ZbBPNTVXvprDxvU9ssuu2x1/fXXD0dZnvb76vXZZ5895lwFYZhDyGn+y1/+svr2t7+9+tvf/jbsWB4HxWL5zGc+c3yXy/ywSb9tK57ZbTbbObysHW6pX3rppcPZ7m0geS6gX/GKV4wLGbjqi8oa0z7/wdZ9+sNzhGxXfNppp42xzkb13fe+970RXMz3wgs5LnYet/MmL7mb0L5wWjYBYlMewOpglNPjaugrX/nK+Mqu16EtqAbJN77xjbFwuro/6aSTRscpU8cbQCYlnu2LX/zi1Utf+tKVf1H+yEc+svrlL385JjlvOPnX0C9/+cvDAN797neP+j/zmc+sfvOb34zdgwc/+MG36sIITHzplnFt2r7jic9kY1G85JJLVmedddbKq+UWTZPWNTvf1zHxcC4aAOlu0fApdA6LB8Te/OY3jwn+Ax/4wHD87CS4etWPFlcLymc/+9nhLFpcm5RgNw/QFqVNB1f6HA+xNlkAapM/kzSJwPG1r33t6nnPe97YmfL6vz/55FxYBEw22g1jdpvt6xvYvelNbxr/n3XyySffejtDPXYG3/e+941dmxZd9RkTP/jBD251yI8HbG6vDrBsXDXWpBlz2s5h/uAHPzjG73vf+96xIH7/+98fc4T/FeK02RXxAOP8IDOZyOIJI1jJD3P5jl3YOH77298+3n6066p+dlkfs2lXyc6RPDzbRsajNghw+fnPf76CJacNjp4BMveaC+3ysWWkHNJmjo55Fs8b3vCGcbFjV+CKK64Y8yzZynHiN+m35tZRwRb9wEJbs93mMefsjMP2ne98Z3XuueeunvWsZ4150X8Kufhw4Xj++ecPm63JyrlYNz9bwz7+8Y+P+djutjmaPPO1/94TWyftvvhzYPPvfPtzdjKTf6h4M9fmUKX3aXoLW4OJh2qR9CDS4x//+HGlYxLXQW5R6CwG01WqxZYME7sJjifr6gtxeOygWBDsMvjq7u9///tR3gRoN8bto0c96lFjG9itJbs6qElzGyen0YC1HxMS58/geN3rXjcWUrdtOGm22E1Gtd1VE8PXdguJRdkE/9SnPnXgZIBYmH3p2EOkcPPHfyYqVwIWEf1isrdQR+p2rj/IbqCXv02xtsBIezgdMLA97krTjh47tMvCQbEDiOCWvTuGwc072+xf+tKXxm4JfC2O5JGNLKomLuPiZS972dglsLC68nr0ox898P/DH/4weLfxB45sq/EvZhfGH2zZpbGt7Rxk496V5GMe85gxnrUdrzKuSLMpGJroLaA/+tGPxjzAzpE6yWGHnEr1GAtN/PLpgchmxx1z4oVtJGNZu9gdfNiVscrujFtX6Qd3Pkvh1pAdQ4SfzSqr3d1+N69ajGHnltBjH/vYcTHD1t3GxFu/2SVf7zcXlLDddspOagfb4bS4UHZLHLbaL9iZZqPm4ewUP+JEWtvMp6eccsrY7YKtdVCfGCNs3W6MvnB7CO52WsiCN37yzL2b0uK0bIrULXx1mFinAN4EoRPuvvPvoQyCAch3b9kCYLdABxsE+DMaCy4+gwmfxQC55UE2g7DlZkFmQCZ+ZchwTr6BjC+96NGESJbBvq2kbQaEtnLUGD8jP7CzDS7N4qjt8HTVCl/HJh7OnjIcHOX0kQnOZGbwcFjgZEIzSPWPgUXGPOFJszC4TUR2fbdtmLInZHIQYMJhM8HACdbs1iIpeNaHQ10ZOGg7bHLEP/nJT44rK845uyND/+Ajnzx9FZ5uHQnyODTbTMabsSU4bvxpM+ycu2XRboeLDYstp8NVPmKT4cThk8fZNq7trPYGUfOGeQC/eUIfsmf1wxv++tiYwKcueeYKvPTYRtKG5jN4cQhdGJovzYXabF5kn8YyfLS5/jF2D+4soB/72MdWF1100RjLyiJ2CVuLMn7PINVveOA695vxss0EI3aizWLnzQvO4Wct0mZjGfbmWY6G8co+uzCBQ7eA7LC85S1vGfzkIDjihbELoi4QD+zMB82xbJJtquf20HJ76PagtcMLYJ2hc3SIQWISb7KWrjPEOstixwAsqkhnIgPC5GI3AUm3WCgnGHgmQPItqPilkadeg8pgJqP6M4B1IyB7PW1Uepz/mKQMFnjCN1xhwPBN0LW9XQB8MIGdQWmg2TZGMDAglYGlAWsBUfacc84Z/K6MLcKeE/Lhwfq7gbaNOGo7m2JD2R+7sgC4kkImfsSmYMMu4RJJh6fyHB3b7K50Yc2xhAubZJvs1cJNJuwrK0+ac/nbTNorsAu4INjAFR7Gu3mCHWqzsck5tDtiPrDgwku6wG7x2ZFxyxMvec0r5Ok/jiT7VfblL3/5SFO/xeYpT3nKsNt0oR/Z7BwP/LeNstvmP+PVboC2GcvyzQecNDYFf+nyEfzYm3wEB3nS3NLQVz4WagFWFq5H6rfmkyFwi35ghdgVDMJIDF8OszlXPhzCSRnzgXHNRrPzsJfGtszH+gLBVhk7uWSyWzyeTfQcofqsj+4suM1nB3xT2j4r3rRle8in05BObZLSCRlDk5hJv87XwTq9czwWB+WVNbFYlHWwc5ON8gbd+gKiXnJmWbs1lz7pulv+8Z6m7TAzEBxbIHIYtd0gcN7Coa3SYAtDExM8G6wwJgvuXfEqY7vy4M7VGFwtJraLLcaueA/sXBmQs+0Eg2xBLGhXDiEM8YiFqDKwKVgU4Ah7/YKUkY8f9uFu0bZgyJ/rTP62xtmUNjsWazfbM6a1uzEc9mKYsz32CxO8+gCvc7i2wOKXN9sffguCZ448UK4cJ+ivf/3reIYL7gd3bBnWbNiCMpffVrzhC1tt0jZ2B0NpcIKDcS0ffsa6dCGbJIPNmiM4ftfsPM8FHztinBaLLizX+w1+c79tM4Z0n7GBSbYLO/YXbuy5Maucc3n4YcTW4M9GkTR0ww03jF0rOzQedGazHtaV7zZedxY4mS6crrrqqmHLLoI2ocVp2QSliUcn1nGOdRqaJ22dihiHjnWONwMwcKStpyfboEp2ZfBmTGTP9ap7npiUEZBy20raq10tjLXH4BHkGQhiAwNuAtxNYGjeLYCF/DAxqF796lePqwHPIJHjdpwrDg9Je3bAFa9BSZcmSMfbRtlLesOgdjkW2CW7kc6mTOCuhpB07RbDlzxlsrMmOLzSYYnYP3LepKcPyN9W0r7ZBpyj0rVVPvzYj2N4aT9iswK85bWIKBd28hDbr5xzH0fzZqEdG7syFhnlPQPjYVN/AuuWqEW4PqiPlN9GgkltYJuO4RYuYhjgax6GX/Mi/nhgwmn0B7ccF88GetlBvrBJv20jhus6wyQcO4aNAEtYZItsFS7OxeZW2Ar4lFfGXOu5Im9psXf/58dBIVPsAV/PzNkps3PolpEHzj2cLm1xWtZ76Rid6yCTLtIxvH0TE9Jx8nUSMuF0ReAcLx7lGIJzHS2NARSTYdAxCDyuHHikGZV8i0GT3mxU6kHKooxtnGzZD2wsmu61Og57sYEDR+moAea4yUq+vsJfPsxgB1dbkwYRjBA+uy7e9vIckivag7dctZK1zRQGtQEu7MYEDi8YsBn4hBvMlENzLN85e2wRCR9yyM7WK0dGdbDzxpD0bSTYRNroXPtgqe1wsWtnty68xAKHQhl445sdk3AtPzsnWx12WDjaysBROhls1q4Bm60vLAzkOMe3raQNAmy9zm0Xi+1J0y7tg4e5AAbSYQXf7AxWbJu9d4vC7V87AW4JW0DtIG7Sb9uKIzzgBTvHSByOsIUPnCJ5eARYOoc3GZ1Lg681yttHN+88c+UhZ04Lp1q/eQ6Jk41X3whwNz7w357bxdtryaH6X4qBzwAsqjrbQqjD61SdKJjAeJA6SecZXDpbWZOXicUtEOUyIHLwcFbIx2MnIWI0eMknp+3k8sUZhnhbKacFHtrR4IGhgWXgGBTIAhx+8OZ8wMnCUTmxq1+YwdfbWZwTfQd/eNZ/6sAPf7IbqMpuI2VzdNdGtshu7Cw5F+Ct3fBmcx6ahbGA4IHIwpv9xTPL4ciTBW99JQ+GzqXDdSb5M62fl1cdhzovvTidOxcnu1haY8rx4ehI9cPVwqnebAhO5LMzToiFEWZipAw82bgySJ66pGdzZLpV7E0OV7TmFjzSBfUIFt/0VK/+EraRap8YJsY1m9VeeEnXRsdsFlYwNGbLxwMXz6/4dpNvE3nI+dnPfva4XRHe5nFy1/tNn839tq045ozARUDhxx45EM2X8mFhvJoPsmv87Lv5Fq7WJg8pe0XfK+mck6c//ekDW3YHO07JTTfdNPqBXHLoo7+aZzbFdTtn4E1btwd88wQCeOcmFhOIe4Lz5OceqXzfCmni1uEGhc42sXNcvO0iTQc3aOTZAjYQGYgJzyIrHxmA5BtodgzSqyY7X08rb1tiAwU+sIORgWQAwMFA0nbbjjCRDtMGlYnbuQf3lJOufziIOZFf/OIXV2efffbYydFvgjKwRR7Qa6DTpYG+LfjNemY3bAIWbM3bJ96yYlu1v6tYeWy6cmyNjeagwIJdCuQJSGw8sF8OpStYfUU+GSZFNm1MJFssv3MyOl5vg/6pT+Q5Vnauv7Ji+eL1fOfZCzkmZza0CSULLxzCzrm2G7fwdeVJJtuBgbZbeL2RQSf1Kw9TsTLwTC/p0pA6OCx2CXzP6bvf/e7oD+UQm8Xj+xcWEen0nNs+GLfsR5vCBh7mA+MYrtonn83iYbPm1yhc8XjL0BtZ73rXu8a4dquCDSL5bN2ivUm/JX/b4uxWe7ML80E2xiH04oNxatzIMzewJ9i6yIFzZZXDw2H56Ec/uvrc5z43vjfmo592BNXHls3BPjLpEwDGhHTljDk2jTgum9LitGyK1C18BotOMyAAjyyCthndT77yyitHR/9u57stJhiLpGcnTFwGmw4zsHQ4Q/DUtA/0+PoluTfeeOO4z4ffILLt660AxuODSu7DWrR99MdtEzLuquRtKvec4fbOd75zDCY4+JYFzCwOBpEBZiG0IOgfDovJ21P+Jvebd7Yf9ZcPR/keg/7yvZCDBw+OhdWA0i/Ke2DMQmvr8oEPfODoN3XW79uKtfYhMSw8G8Hhc8XO9kxWHuZ0pWSS8QaVdsPWggtLxxYIMhxzYlosW1jYsIXbN19MRL7nYnIyUbp/bXxYICzcjR+x8aAsmXjpOJM0ZFzkKNHPubLqR3SrreTKF5cvJlssTzvU267nELLBT7qGJ73ZiB0kb/8Y15fufF3UrgDdPW/i3r163JZId5M6WQJZLQScSWmwp6M26DNve5kTPG9lXJDdA43sV73GAl3kwQqRtY0UHrCB7cGdMetbLcasdgvmWQ/PHzjw74fm2Zf+UAZ+vq/iAsWti7N3LlJ8wdkFD+yzPZjBbpN+20Yc2Tv7QI61u3EhNme6pWMXz9piDjAf+CAfjO1MVdb4YVtszJeJfUTSvPq2t71tPG8FWzzwJ9u5Nw45Q+Q1Z9jlVofvFx3c6ddNaV/8YeKmYGzCpyNMIkITnw60iL7qVa8aaSYk3qnJyUfjPOjFKBiEr7raOvOhM87Mddddt/K9CwPRIswQDKDXv/7145PfJlYT2Oc///kx6NRvUTD52YYjpyuGTfTfJh5tNelr+9d2vtRqEbRouoL3bZUXvehFw7nA50Eu9019mMtrdr7F4ou41+y8IWBBVs7gMUDgbxDpI99m+PSnPz0GjwnSFcLDHvawgb23CshugDvW58I2Ev1zOjjOJg9fCzbhs2H5rrbg+NznPncsjtr6xCc+cTja55133nAipeG1ELJ7X7iEGVvnrMDLYsG5vPDCC8dYwS/dgu5BUnU459SbTGGP4hO38BoPeOnY4itfMBYi5/LFyZMnzQJFb3Kcy68fLXAmWeFIpGzljfO5nHR1c9J8RfTDH/7wsDFYwJvNuQDxgTPkytRfczj32qdFmUwxWXYFfPDrggsuWHlQXJr6LCjmDIux+UEaB5tdc/LhybbF2rvtFK5i9vuOd7xj5X/ejGdYw9Z8YOzDA8HZPGFHBV6+06IfOHH6nmMDNzbAQfeBRXbuwvNI/ZbdbCOuMEx/MXtFYjuB5gMXbjAyZtgQm4Kji0h5LiDZm2dWvLBgfnYxbd4Vs1/Ywlvaa17zmsHv9pF+4wSx87vvfNfM2mjucBGZXkfCdXFajoTQWn7eeZ3tvCshXiNqAdDxro4shDrEImErTZrtcwPHoLNl5qqpQWTgWTx0fsbDcemBVHzSLeIcnXniXlN3609hq+1wM+EYdNpuwrJjgrSfp2/7sgcSLXicFQHuFj7lYQp/E50+NAma1PSDPhLgige/SV9/bDqgjlfAZ7t13OTlwU2LtnPpbFLb4Qtn7TdRsTk2yVkOE/hZHDnc7Fl/wJn9k6nv7OSQjVfgvBsPYoSH7N0WV+XIQS1GjvGSlc7pOfdRx9VdObE0OlbOMZmVwXMoUlZQtmMxIiPdTNiwRWyRjbI9wWJqMTDufb/CYsB2yUwnzpytc1en4d64h4nbpRYZfaYMe2a3+gEfXKVrE37xjOFQbAt+tI/uQjZkvGq7NsIbluxVgJtdQc9PwAHe+PDXT8khU/lsXjnzwJH6bQtgO6SK8ISLtiOYsP8wvnlnVzqs4GQOZFPGLKysU/5WBlZdRLJj5fGytcYW2eYDu9bsk80aF8YDp0UZctxRMK9sSovTsilSt/DV6ToE6DpWJzUh6DSdK086kmfgSGMw8ueBI528dVmVN/kgA4oR4J2JzLsiaSe8DQZYMHZYwgNW9UG4GghhJb9+0Cd4yRFLh5ljch2rh2wxeXiSX78oL28bSVsQ/WtPGMDMZKL9Ago/eMgPl9oPHzaNpJFVXrjCixz9gvAIyqLwVc4xXsExHvXqH+XJUhbhqS75yZNWOj4640236nDuuL6fyyt3OEo/OnFE1CcNVX86pLd8dcULN+MY4ZltVlp6kl990h0L8TcetEdb1SFPwKceeY61sXaStS0ECxR2tZOjov3aOvcvJ5pTaMzLw48cI/lwhQWZ5Iudw8nxJv02hG3ZD/vQxvCivnMYCV1Ez3YNDyTf3IAfZmRkp3gEDjYnUT3hGz9b1AfJI7MxIV2/cGw2oe3fO9yklceQZx74OlLHAV2n1Amq0zkm2vKcOzYgdGRy1jsenzQUT3IZE1IXntkARsZd8Ecb4YUcdx5GBo9+QPjidY7H5NUghKcw4+Y4nMNUmmOyHIe/eJavjm2hud21WQw/bZLfMfuC6dxevPikwWbGSp4QkcXWKz/nkxG26khuuCZH2Wg9r3S8dK5tlZWvjDDnOSdXUG6dn16bErlImXSVpg42h8JAPekhzjGc9aCPgMhgs+mqvKAuwbE8cW1yrD7nHFDnQvyOt5HCTbuQczhlO7WzPAtv84G8nN25j/CGmzjZYXSkflN+26h2wq9jbdBmaZHzGSu82Roe52xKjLdzx/pFXnXgl15g9/Kcizs330jblG7TdtMS+5wP2HWMzmyA1Lk5KmCSVqfWWdKVWZ9M5JNnwETSmsjwI/KQc8d47qqkbU3EsDEhhU8DoQElhlXGHy4tIK7Mwqu85CvbQgJLfEIYi8uXvq0UZrWvtoYtPBzLxyuGaTF++YJ8mAjykTRYyUfSnesz46L80udYXgF/9eKZ+zW5buu5n+6WrCvu0uc4OfQxMSJtrF/r05Gx4Q99yGNPZLqVYLvcLUjjuvzEVZc2qFsb6dUcUNuUQ84F55WV3jEZ5dGBvM7xOW9O6lycfMfbRNpd27VBYEvi8NSe8qTpH30Li0i+c3OIOJmOO89ulSl/t35L5jbF2ggbobalv7TGAny6aClf2ca5soKLb7E89qZMOyXxwLN+0mf41DXbN1486t2U7ror3qYIHCVfnaETdFzOik5AOkyQL8/iKa97/g2QypNn8sVTGrmCcx3eAkwemienkXAX/QkDzcvIwwaODYgmGFiGo7zOK0uOtAIcq0Oa43mhDef6RfltJ21ExdqdvbrKN0k1kWk/7GBicrFYwkIZBHfk3OTVhIZHIDde9QnO1YM/HewQeAbJbdDkq1N980TnuYU//vGPq0suuWS8jWRbmn7p4FggV+we/c079+o5FuRoV/zF6TqEHOaH3tpDbw97X3755eMz5J65kka+dpELt7BxXiADRvSo7dIE59rsuD6QRj/n8sgpJr9j84PjnhcynyhbOEyzjtssGMJbG5A2wsa4FqTLL8AGTngiGMUrnUzlpNc/9anyR+q35G5bHIbaOuOjHexGWnliWMz2hQ+2xqN+YF/ypTmGW+NIevLUK+CRJpAtTVl9c3tocVpuD1q38NYhANfZJqs6uNs/OkLndM5ZaSI28SvbeYPIZEOec/LqXOfk5fDU2WQ4visTDLQfLtoK+/CX1wIhdm6wwRW/GG7SDBjnAmwLZCqLwjUe9aIeEjNQldt2Cge4sN3Os2dtbHHoWRfYSFcGzmENC+WdK+PYFZc+6jxbJwOJ9Q8KTzsnHBFvy3ibqbLlk4+kcxa8seBtBA+wqku95KYXPREHyAPs+L1y7N45PmWQPlamMBIP86Oc9virh4svvnh8Dt7bEGzIuA47414afsf0cSyoq6tSx/QpqFoaPaPml3Cuz2ChPkFdzQ+VZfvkqjs8krktsTboI/0IO7jNNgETtlTQTmlhVr8Wh1X2Jx0/2eL1flP3bv22LfjtpueMn+M5uCBgx9mO8vKzOXgh4w6fdGnWLuMCL5uDpYAq03myGgswlrYp3XYvYtMSC99AAODRfKwjIx0/k85cp7lzy5vLNWDKYxhoN1nx3JXi3fDR9iYdbW0wzP0QBvHuxh/PeqzMOu7SXGHcVShcdmvP3HaTE8K/TuuY5vzFH16VnfvHRGaiarx4dZoT4E2Z00477daq9K2J0MTmWDk6eWXaWwkWM9RiVbtmm/Aaq0nV69jqs9jjM5aqnwx1kE9PTi4nANFTGj3Ug0fbvabJofVmhXPp5NbuUXjnZ65D/oyDc1TccU6N83k+0K7kF+OJyK5s/REW8WxbXD+kd/itYyY/rGp7ZYor63zGxXFl4z1cv8WzTXF4rbdrboMHadcJNuGZDDywPBSeu+XXjzPOu+G+Xv/6+bLTso7Icr4gsCCw5wiY/DgNnAOOh1d/nXu9Umxi41xwGOKllDwfVPQhLBOpSU++GHEchJl8xAqPt0o4HmRwMuwixSsdJcvELs2VpzTHYnqp1+uevi/BGeLIyCcrOXP9y/GCwILAsUNg2Wk5dlgukhYEFgQ2RMACzyHhBPhSqeB7MHZc7Hj4wvQVV1wxnJlE4vXXCqeccspwXDgUfRUZD6eC3IKtft+V8EyLXRmhK0MOkZ0KZa666qrV1VdfPT56xQFxReiDjeeff/7qPe95z/jAIfn0VY5j5eN7dlrwSmsniNNCRvUot9CCwILAsUNgcVqOHZaLpAWBBYENEeAsWNjtsnAQnB84cGB8IfOkk04at1wOHjw4vv3QbgpnwIfvclQ8B8OR2W13g+NCpg/f2fL2ASsORreA7LSo3xeR/Yme50B8qtytJ28D+bsBDhJdOD50EHJqyLNjQ39xOz3qVPdCCwILAnuDwOK07A2ui9QFgQWBIyBggRf6vxxfM/Y5df+JxAngGCDHHAE7HYiTwJGwU1JasnJWnOPzvzT+LoOzgzg48toJsbPj7zX8ZcOpp566uvvOp8W9xuzrvuqVht+xEOWYiDlOiENELv6FFgQWBPYGgcVp2RtcF6kLAgsCGyDgoVGf+vc68oGdnRafYrfo53zMzgEnpDyOgv8xsoviuPT4VW1XxH8AnXXWWeNz4fJyKjg75PmMuPL+KuKGG24YOzt2cipDbvWSl145MP7zSnnPwMjPGdqg6QvLgsCCwFEgsDgtRwHaUmRBYEHgjiPAIUB2O9zq8VCrh2WRHRGOQa+gOuYw5DhwEvzRoFs+yZGnHMdB7N/QvZpsx4Zs6eTgczvILSJ/BmenhXPjn4A9YHviiSeOt5hOP/30weOWUXX0lhAZZPmjQ06N+iLpCy0ILAjsDQKL07I3uC5SFwQWBI6AQI7JzTsffvOngW4TcS7azXC7pdczOS85JO18cHCk54zkODiXfuONN47bPW479UePnA3BDo9Y+jnnnDP+Lf36669fXXPNNaOcN444U+973/uGw5LTRC790stxesWT/kdo/pK9ILAgcBQILE7LUYC2FFkQWBC44wi0I/Kvf/1rPADLYXHbhjMxf4OEU+AWTOTcTgnHw+vHzu2ExKO8L+v+5je/Gc+q9I/VnAnEuVA3pwi5xSR4u+iMM84Yt4q++c1vri666KLVC17wgvGALkcJzXo5t/MS7aZ7eUu8ILAgcGwQWPYxjw2Oi5QFgQWB24EAB4LTwIHw/0GcDrsXnIA+ZCUPieUXOBzzbSE85HFWcmCkeZXZG0GcmxwW8mdHw2f4zzzzzNXnPve51T//+c/x+rLna6699trxWrUPx+UMkXk4mnU/HN+StyCwIHD0CNx2mXD0MpaSCwILAgsCtwsBDgjnA/lYnOdKLr300vEcysknnzyebSl/N8E5NPLIKua4+Gic3RvOj+dRyMHDccl58W0Vuyfquummm1Y/+9nPxl8IdBuJA+VbLHZpkPo4RD3AOxLXftJjLXk5XRBYEDiGCPzPziBePipwDAFdRC0ILAhsjgDnwX8OeYPIjoZvo3i2xa7Fpjsc1capEMh0e+jnP//5+EsAry+Tx+Ew3XFWODd2ejg2nBb1c3Y4J9J8QO6EE04YD+biVT7H53DOVLos8YLAgsDeILA4LXuD6yJ1QWBB4AgIcCA82MpJ6PmSdlC6zcNZ2JSU6RqMHN9y8ZwMp8O5WD5naK47Z0T5SBrnB69yzskQCwstCCwI/HcQWJyW/w7uS60LAvsaAU5DToadC+ecgdKl+V+i3tI5HFjKzOVzMjg86rDDQrZzjkf8jqN0cV6++r2hpGwOjzJzucov8YLAgsCdg8Bto/bOqW+pZUFgQWBBYCDAEWgnxU6Lc8Rp4ETcnh2NHA1lBG8XoZ5BIdvOCblCOzuDaedHGc6IPM6Kc8+3IGlocVgGDMvPgsB/FYFlp+W/Cv9S+YLA/kaAQzDvXHA+OBpuG+U0bIJQuyk9dFsZz6l4hqXnWDgk6nDbCHFm1L/uMLllhcilI7n4copG5vKzILAgcKcjsDgtdzrkS4ULAgsCHAeOQjstdkE4CM4FxxwNzsKRiCzORMTJSJbj5OFznJOifmmeW5GGFzmW7l+kOU7JloY6HyfLz4LAgsCdisBye+hOhXupbEFgQeB4RWBxRo7Xnln0WhC4DYH/A5O2a2J4Ce38AAAAAElFTkSuQmCC" alt></p>
<p><em>Allow any point within the grey square. The error bar is not required.</em></p>
<p>(ii) <em><strong>ALTERNATIVE 1</strong></em><br><em>t</em><sup>–1</sup> from 0.025 s<sup>–1</sup> to 0.04 s<sup>–1</sup><br>giving <em>t</em> from 25 to 40</p>
<p><em><strong>ALTERNATIVE 2</strong></em><br>the data do not support the hypothesis</p>
<p>any relevant support for the suggestion, <em>eg</em> straight line cannot be fitted through the error bars and the origin</p>
<p><em>Do not allow ECF from MP1 to MP2.</em></p>
<div class="question_part_label">c.</div>
</div>
<h2 style="margin-top: 1em">Examiners report</h2>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">a.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px;">
[N/A]
<div class="question_part_label">c.</div>
</div>
<br><hr><br>