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</div><h2>HL Paper 3</h2><div class="specification">
<p>Lutetium-177 is used in radiotherapy. It emits beta radiation when it decays.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State a nuclear equation to show the decay of lutetium-177.</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>The half-life of lutetium-177 is 6.73 days. Determine the percentage of a sample of lutetium-177 remaining after 14.0 days.</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>Explain the low environmental impact of most medical nuclear waste.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>Targeted Alpha Therapy (TAT) is a technique that involves using alpha-radiation to treat leukemia and other dispersed cancers.</p>
</div>
<div class="specification">
<p>Yttrium-90 and lutetium-177 are used in radiotherapy.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain why alpha-radiation is particularly suitable for this treatment.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline how the alpha-radiation in TAT is directed to cancer cells.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Identify the type of radiation emitted by these two radioisotopes.</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>State an equation for the one-step decay of yttrium-90.</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>The half-life of lutetium-177 is 6.75 days. Calculate the percentage remaining after 27 days.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.iii.</div>
</div>
<br><hr><br><div class="specification">
<p>A number of drugs have been developed to treat excess acidity in the stomach.</p>
</div>
<div class="question">
<p>Outline how ranitidine (Zantac) functions to reduce stomach acidity.</p>
</div>
<br><hr><br><div class="specification">
<p>Technetium-99m is the most widely used medical radioisotope. It is usually made on-site in medical facilities from isotopes of molybdenum.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce equations for the following nuclear reactions:</p>
<p>(i) Molybdenum-98 absorbs a neutron.</p>
<p>(ii) The isotope produced in (a) (i) decays into technetium-99m.</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>Molybdenum-99 has a half-life of 66 hours, while technetium-99m has a half-life of 6 hours. Outline why technetium-99m is made on-site.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Outline <strong>two</strong> reasons, other than its half-life, why technetium-99m is so useful in medical diagnosis.</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>Outline the nature of the radioactive waste that is generated by the use of technetium-99m in medical diagnosis.</p>
<div class="marks">[1]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="question">
<p>Taxol is produced using a chiral auxiliary. Describe how the chiral auxiliary functions to produce the desired product.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Aspirin, paracetamol (acetaminophen), morphine and diamorphine (heroin) are all pain killers. Their structures are given in Table 20 of the Data Booklet.</p>
</div>
<div class="question">
<p class="p1">Suggest a reagent that could be used to convert morphine into diamorphine and state the name of the type of reaction taking place.</p>
</div>
<br><hr><br><div class="specification">
<p>Radioactive isotopes are used in a variety of medical procedures including medical imaging and radiotherapy.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Lead-212 is a radioisotope that is used in the treatment of cancer. It is produced from another radioisotope by alpha decay. Formulate the equation for its production.</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>Identify <strong>one</strong> advantage of using Targeted Alpha Therapy (TAT) and one form of cancer commonly treated by this method.</p>
<p>Advantage:<br><br></p>
<p>Cancer treatment:<br> </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>Technetium-99m, used for radioimaging scans, has a half-life of 6.01 hours. Calculate the mass of a 5.80×10<sup>−9</sup> g dose remaining after 24.04 hours.</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>Outline an ethical implication of using nuclear treatments in medicine.</p>
<div class="marks">[1]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The discovery of penicillin by Alexander Fleming in 1928 is often given as an example of serendipity in science.</p>
</div>
<div class="specification">
<p class="p1">The structure of a particular type of penicillin called dicloxacillin is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_12.44.26.png" alt="M12/4/CHEMI/HP3/ENG/TZ2/D3.d"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Describe what happens to bacteria when they come into contact with penicillin.</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 class="p1">(i) <span class="Apple-converted-space"> </span>Identify the \(\beta \)-lactam ring by drawing a circle around it.</p>
<p class="p1">(ii) <span class="Apple-converted-space"> </span>Explain why the \(\beta \)-lactam ring is so important in the mechanism of the action</p>
<p class="p1">of penicillin.</p>
<p class="p1">(iii) <span class="Apple-converted-space"> </span>State the name of the functional group in dicloxacillin, circled below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-11-01_om_13.49.15.png" alt="M12/4/CHEMI/HP3/ENG/TZ2/D3.d.iii"></p>
<div class="marks">[5]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Comment on the fact that many bacteria are now resistant to penicillins.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p>Nuclear radiation is dangerous because of its ability to damage cells but it can also be used in nuclear medicine.</p>
</div>
<div class="specification">
<p>Iodine-131 is released in nuclear explosions but is used in scanners for thyroid cancer. The half-life of iodine-131 is 8.02 days.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Yttrium-90 is used in treating certain cancers.</p>
<p>Formulate a nuclear equation for the beta decay of yttrium-90.</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>Lutetium-177 is a common isotope used for internal radiation therapy.</p>
<p>Suggest why lutetium-177 is an ideal isotope for the treatment of certain cancers based on the type of radiation emitted.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Calculate the rate constant, \(\lambda \), in day<sup>−1</sup>, for the decay of iodine-131 using section 1 of the data booklet.</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>Calculate the time, in days, for 90% of the sample to decay.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>A breathalyser measures the blood alcohol content from a breath sample. Formulate half-equations for the reactions at the anode (negative electrode) and the cathode (positive electrode) in a fuel cell breathalyser.</p>
<p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAxIAAADOCAYAAACq0DQCAAAgAElEQVR4Ae3dD3CUdZ7n8U+HKVZnYrQopqRbdobiKKJT4Klhub2RWgNoIjXDSGEJWxrMDjnlphCZ4zB9xD97N/hnAlks/LuOmy4w6C0qKRjWU4LpgRuZKzMJ6wzWmHSlXDxJmj0pFkJKhTL9XD3dz5M83TzddHfwkTx5p4rq7uf5/Z7f7/v6/RKeb/fveTpgGIYhfhBAAAEEEEAAAQQQQACBAgRKCihLUQQQQAABBBBAAAEEEEAgKfAt2yEQCNhPeUQAAQQQQAABBBBAAAEEXAXsBU3DiYS5wUwm7B2utdiIAAIIIIAAAggggAAC41IgM1dgadO4nAYEjQACCCCAAAIIIIDA6ARIJEbnR20EEEAAAQQQQAABBMalAInEuBx2gkYAAQQQQAABBBBAYHQCJBKj86M2AggggAACCCCAAALjUoBEYlwOO0EjgAACCCCAAAIIIDA6ARKJ0flRGwEEEEAAAQQQQACBcSlAIjEuh52gEUAAAQQQQAABBBAYnQCJxOj8qI0AAggggAACCCCAwLgUIJEYl8NO0AgggAACCCCAAAIIjE6ARGJ0ftRGAAEEEEAAAQQQQGBcCpBIjMthJ2gEEEAAAQQQQAABBEYnQCIxOj9qI4AAAggggAACCCAwLgVIJMblsBM0AggggAACCCCAAAKjEyCRGJ0ftRFAAAEEEEAAAQQQGJcCJBLjctgJGgEEEEAAAQQQQACB0QmQSIzOj9oIIIAAAggggAACCIxLARKJcTnsBI0AAggggAACCCCAwOgESCRG50dtBBBAAAEEEEAAAQTGpQCJxLgcdoJGAAEEEEAAAQQQQGB0Aj5KJL5ULLJMgUBAoXBUA6NzKaJ2QgPRBoUCyxSJfVlEfZcqgx1qqn1GXYMJl52XyKbBmPY3PaHtdsyJbkWqQ9/QGGSaWHOiOqLYRSVMaDC2T00Nr13k4zr7f0LR8BwFCup7QoNdT6u6rlV9FzVeZ794jgACCCCAAAIIpAT8k0gkjuq9nX1at/lRzW55V50DY/1M6oSiGx/VR3fcoRtLL9VhSmigY5tqH/qDhuzfqJJrtXJfv/obF6jM3ua7x5PqaH5YD3VdpITxovmUqLRihcKTX9Jjuz/RWP8NuGgsHAgBBBBAAAEEvhaBS/UMtcBgExo48IoeOXKLfvSf/lrLZ7+uxjdjY/hEynxnuUUbP1iu8JLvyyeDVOCYUrw4gcmqrFuuYw+8pANjPpkuToBaCCCAAAIIIOCNgE/OUU+qc1+btOJWzblquuYtv0ltO3+n3rS3ZO2lIs8r2tGi8PxQchlUIFSrpv0xDTq9B2OKRsKaHwikyswPKxLNKJOIq6u1SbWhVJlQ7Ra9fbjPeZTk80S8Q9vD1anjBEKaH44oGrvAwqvEp2p74VVNXP5DzbBHaCCqcCik6pf3q2P7SN9CtU9rf8bx8mozuSSpVqFkjLNV29SiiNnPUIOi9gloRoyBtP6bS7ke0bULn1Jcb6iu/PLUcibn0qbk8xmqjnRnJHWpsRhZgnZO8S7HmASqFY5EFbvgkq5i6uVXJ93Q9Nln9cfs++1auKlLaqtT+YQ5Ckf/n7WsrVrhl39pzQlz+wlJ5jKoaMo2ae0+BxLxLrU2Ocfj1zp8/GzGfMqv7yUzFmrVoraRZNoak8KWSWU0zUsEEEAAAQQQQCBDwD5Nzdg8xl4O/FH7WqQV1derTJdpxrzbVdX2jt7rdVl60vaENu76jur2HpNhnFX/jul6q2qd/r7rVCrowQ8VWX2nag5+T439Z1NlGr+ngzWVWtzUYSUcp9S15T7Nefak7jhwWoYxpNjD03X4rf2KO+gSfa26r6JO0SmPqX/IkGF068XyQ6qpbFBr3zlHyfSnid52vRSZruXzpmV8GhFX2/1N2nXFT7XXMGQMHdOOa95R1arm4eso8moz8Yla196p2iMLFD0zJMM4pA2TDuiRTW2OjqRiXLzncq3uMh3M9n6vRyfs1MJke1LZgsfV3b5BQd2l5p4vzl/OVDLNPalLG69z6mtdp4rF72pKY5eGzHbO/J3KD65V5drdOdb6F1MvvzopwyXaplXqMX3O/E/dcmS91Z/JWtD4jtrrK6SqZvUMdapxwWTLrU0t7wW1ITakof6dun/uVRrsbtHqyrU6aM+BoS41TjmomvK71TQ85zq05e7levazO3TAGo+Hp/fqrVc+dIxHfn1PVii5WrNunj6STFvLzYx9KzXTH7/xDheeIoAAAggggMA3JmA4fiTzfHGs/Xxh9DTfZSi4wWg/PZTq/NBHRnNV0AjWtxunh8P5zGivr0gvZ+473W7UB4NGVfNHxpAxZJxu32AEg6uNXcfODtc07O26y2ju+cKqU2HUt3+WvYxhtVfVbPRY3UoVTm1P75vjMHZbznjM3cl+KiMmq792v/JqM1uMGT7J9jJjNIyhnmajari9zPYNw8iwT5X/kbG589+sIO32rfFK83c4ZGl/uERe9ay5YY9BIXXS/DPjzBxbe3+mlzXWK3cZx1zmgJL9yvAYDjCjjbz6ble2+2PNV3szjwgggAACCCCAwCgEMnOFsf/+ZPIi6/cUNJc1lVnhJN8Jn6d4Phddl4ZUPls60tOvQaWWSMVn36RZwYmO5K5EpVNnaLY+Vs+xAQ10vquW+HSVTy11KWNtSr7r3qXgDdM0JU25VFPLp+fo2zkdP9qr+OwZmnrBi6yd/RqU8mrzRHIZ2Pkxpvo1HFDZAjX2d6px7klFW1vVav6LhLWwvE7Ozy2Gy2d5klxms/ITbXn9cOpOWolP9e6rbSpft0Rzy2RZhnTDtMnpn74kx6VfLfv+6HIHrkQR9fKsY80npfmXqGzBk+o3XtfKmZdlidRlc3I8+jX75h8o6DIHdKRXxwbt8cgcb+d45Nn34S5kzIvh7TxBAAEEEEAAAQQunkDa6c3FO6x3R0r0/k472+KKb1qoK+1rGgKXq7zuDSnepn2dJ/PvTOKEjn7Qn6N8vz442qd+80Q/RynnrvR+mddTWH1zFkp7PqhjPR+nbSn0ReFturUwoO5InUJXlGvhs+8rufDrqkV6sfNXqkomVGlXlbgdILWt5M916z2LJSups5dtrfjJ9RpJw7q0aeF3retIrOtSJlynurYLKRdTr5g62cPLtSdx/Kg+yBVCvFdH+/suMOecLXjXd2erPEcAAQQQQAABBNwExngicUIHml9QW3KtunkNgvPfZ2qvlzY1/jr/e/2XTNa0G0JuTtY2853zaxSaNkPBHKVGdgVV1fxRat1/Wt8MGf1PaoH9CcpIBUnOd6LTduT5opg2zz90Ivam1tZ1aNGuoxr6TaNWLl2qpUv/SqHT/6Ij5xfPsaVEZXNu1QqZSV2fet97R21Vt2veDOc7+6lrLNLHLzWWuW8jW0y9YurkCC/HrpIp03RDrokSnKFpoWsuMOecDXjXd2erPEcAAQQQQAABBNwExnYikVw6clYrVy0cubvRcJSTNKe6SsFsF10Pl3M+seocOawP486LoRMaPNarIzKXM5WlToyD5jIn57vydhnreGXXq3pFSEcO/UnxtLtHnVJX049zfNHYRE0xE5Xkspe0is6Ouj/Pq007RnNZjfP4zk9C7Fiu082zrnYsOfpKZ05d4I5Tbj1L9ktqeetVte48rKrhu1FZSUbwIx368F/T7+xkfhnffLc7PpkNFFMvzzrWsrjUsqMRn0QsoupAyOUOVG4BW9uyjodlnVw+NTk1T88bb+d45Nn34a7Y45e5/G64AE8QQAABBBBAAIFRC4zhRMJaN67FuufWP3ec7NomJSqbu0TrKg9r53tH009S7SLnPZp17tbjtx3UAw0vqyOZTCSSd95ZU7NN5ZvXa5m5Rr5snh587i/VUhNWpNs8sTZv8blbT2zc5ljyNFmVDzZo0dt/q4ath6xkYkCx1k1a/5C0+cmlWe6gY61vN5e9HHcmM+d11mVDPm2WqKxylZ5b1KaNT+y2bmlq9muLNpq3NE3+2Ceu76ll22+tvp9TvONlNTzwvCNGey2+WSmhzwc/z+I8SXOX3aPyLRu0oe2m9LtRJS1v0dsPPKatHfFU/cFutW58VA9ptZ5cNtNlbGWNQYH18mrrMs1YdJ82lL+ujb9sT8We6NOBbTvVVvmQ1R/np0ZfanDwK8st82GS5v50jW7LmAPdkbBqNk2x5oA9HntVs6ZF3cnkLnM8Co3Xus7mvE9+MvvHawQQQAABBBBAoHiBsZtIJGJ6s/F166LdLGGUXq+frLhJbY+8kv+Xc5XO0srnd2nHLf9X4dCfKRCYoCt+9ifdsuOA9q6fa63rn6hrlj6pA9tn6eCCK1NlVnXqL9Y8qCrHWJRcs0RbD2zVLcd/odAEc+3/larcM0lrOl/WuoqrHCXTn5bM/InC9X0FJEAj9fNqs+T7Wrr1NTV8d48qr5igQOBmPfHxHK3ZvGTkQGXz9PO9jZr7f2qtvlfov/3vyard/YbqHct1SmZUK7zhtOrKv6Pv3PmPGd/dYR+uRKU3LtKKqqCCK/9a1WnLmizLHbfoeLhCE8zrXK64S3u+u0qdr61WRdYLzoupl1+dkuBtevy11/Q3Q02p2Cf8hTYO1Tj6YyUb5x5R+YTpuvP13pFv9rZDTj6WqPTaFXo+bQ5cq5/13KwdPa9pvT0HkuOxS9tnR7UgOR7XatX716WPh/Lre7LZ5AXjjk9++B6JtFHhBQIIIIAAAghcHIGAeQco+1CBQCB5nYH9msdvSsD8ZuutWrxeatq7NsfJ9MXs35eKRe5VZc9/VnfjApVdzENzLE8FzGVYiyp7Fe5+PMt1OJ52h8YQQAABBBBAwCcCmblClrfyfRLtmA2jRKUVK/To3Hf0QtunWZYLFRuc+Y3UDQqF6qxlWeZxzGVLzXrikc+1btlNJBHF0l4S9cwbEOzU1OdWqdL1Yv5LopN0AgEEEEAAAQR8IEAicckO4mRV/ny9rt6zR/+cdlH0aDtsrslfo73PXWctyzKXXP2ZKp7/Qnfszb3karQtU//rFjA/yWpR44lV+sWS77tfW/J1d4HjI4AAAggggMC4EWBp07gZagJFAAEEEEAAAQQQQKB4AZY2FW9HTQQQQAABBBBAAAEEELAEWNrEVEAAAQQQQAABBBBAAIGCBUgkCiajAgIIIIAAAggggAACCJBIMAcQQAABBBBAAAEEEECgYAESiYLJqIAAAggggAACCCCAAAIkEswBBBBAAAEEEEAAAQQQKFiARKJgMioggAACCCCAAAIIIIAAiQRzAAEEEEAAAQQQQAABBAoWIJEomIwKCCCAAAIIIIAAAgggQCLBHEAAAQQQQAABBBBAAIGCBUgkCiajAgIIIIAAAggggAACCJBIMAcQQAABBBBAAAEEEECgYAESiYLJqIAAAggggAACCCCAAAIkEswBBBBAAAEEEEAAAQQQKFiARKJgMioggAACCCCAAAIIIIAAiQRzAAEEEEAAAQQQQAABBAoWIJEomIwKCCCAAAIIIIAAAgggQCLBHEAAAQQQQAABBBBAAIGCBUgkCiajAgIIIIAAAggggAACCJBIMAcQQAABBBBAAAEEEECgYAESiYLJqIAAAggggAACCCCAAAIkEswBBBBAAAEEEEAAAQQQKFiARKJgMioggAACCCCAAAIIIIAAiQRzAAEEEEAAAQQQQAABBAoWIJEomIwKCCCAAAIIIIAAAgggQCLBHEAAAQQQQAABBBBAAIGCBUgkCiajAgIIIIAAAggggAACCJBIMAcQQAABBBBAAAEEEECgYAESiYLJqIAAAggggAACCCCAAAIkEswBBBBAAAEEEEAAAQQQKFiARKJgMioggAACCCCAAAIIIIAAiQRzAAEEEEAAAQQQQAABBAoWIJEomIwKCCCAAAIIIIAAAgggQCLBHEAAAQQQQAABBBBAAIGCBUgkCiajAgIIIIAAAggggAACCPgqkUjEIqoOBBQKRzWQbWwT3YpUhxQINSg6kMhS6kvFIssUCMxROHoiSxnJ7+0JK0nMBfMXwO9znfjMQb4U/zYy95L/AV2SY8PfRv42WqdHzM/Ur+lFOwe1XMfIQ8AwDMPuayAQkOOlvZlHBBBAAAEEEEAAAQQQGOcCmbmCrz6RGOdjS/gIIIAAAggggAACCHgmQCLhGTUNIYAAAggggAACCCDgHwESCf+MJZEggAACCCCAAAIIIOCZAImEZ9Q0hAACCCCAAAIIIICAfwRIJPwzlkSCAAIIIIAAAggggIBnAiQSnlHTEAIIIIAAAggggAAC/hEgkfDPWBIJAggggAACCCCAAAKeCZBIeEZNQwgggAACCCCAAAII+EeARMI/Y0kkCCCAAAIIIIAAAgh4JkAi4Rk1DSGAAAIIIIAAAggg4B8BEgn/jCWRIIAAAggggAACCCDgmQCJhGfUNIQAAggggAACCCCAgH8ESCT8M5ZEggACCCCAAAIIIICAZwIkEp5R0xACCCCAAAIIIIAAAv4RIJHwz1gSCQIIIIAAAggggAACngmQSHhGTUMIIIAAAggggAACCPhHgETCP2NJJAgggAACCCCAAAIIeCZAIuEZNQ0hgAACCCCAAAIIIOAfARIJ/4wlkSCAAAIIIIAAAggg4JkAiYRn1DSEAAIIIIAAAggggIB/BEgk/DOWRIIAAggggAACCCCAgGcCJBKeUdMQAggggAACCCCAAAL+ESCR8M9YEgkCCCCAAAIIIIAAAp4JkEh4Rk1DCCCAAAIIIIAAAgj4R4BEwj9jSSQIIIAAAggggAACCHgmQCLhGTUNIYAAAggggAACCCDgHwESCf+MJZEggAACCCCAAAIIIOCZAImEZ9Q0hAACCCCAAAIIIICAfwRIJPwzlkSCAAIIIIAAAggggIBnAiQSnlHTEAIIIIAAAggggAAC/hEgkfDPWBIJAggggAACCCCAAAKeCZBIeEZNQwgggAACCCCAAAII+EeARMI/Y0kkCCCAAAIIIIAAAgh4JkAi4Rk1DSGAAAIIIIAAAggg4B8BEgn/jCWRIIAAAggggAACCCDgmQCJhGfUNIQAAggggAACCCCAgH8ESCT8M5ZEggACCCCAAAIIIICAZwIkEp5R0xACCCCAAAIIIIAAAv4R8EkikdBg7IDebKpVKBBQIPlvtmqbdioaGyhitAYU2/+MGrZ3K5Gs/aVikWUKhBoUHUhtKeKgOaokNBBtUCiwTJHYlznKFbBrsENNtc+oa/Dr6G+OfiS6FakOKRSOKiXvtWWOvrnsSsQiqr6Y7nYbgzHtb3pC2y/WeNrHHX4scs6Y86L652rtOzd8JJ4ggAACCCCAAALFCPggkRhQrPURLS5/Sr//7mp1DRkyDEPGmV2q0f9STfndauo6VZjNQKeaa3+prqHCql06pU8ouvFRfXTHHbqx1OMhLrlWK/f1q79xgcpMkPMsL9PMla/L6H9SC8o87ptnA5TQQMc21T70B11yU6h0ju4Pf1v1j/2T+jzOMT3jpyEEEEAAAQQQ8ERgjJ/JJTTY1axVd+7V9F2/0lO1cxW0IyqdqdvWb9XezdJDizd9TZ8keDJGBTZimrRo4wfLFV7yfdkcBR6E4r4VKFFZ5b1qOPZ3eubACd9GSWAIIIAAAggg8PULjPHzzJPqeP1VHaj6L1lOmq/Sjff8D+1+rkpT7UgTcXW1Nqk2ZC+BCml+ODKyBGogqvC1C7UpHldb3XWakLacqU+H394yUjdUq6b9MQ06x2kwpmgkrPn2Eqv5YUWiGWUy+hCq3aK3D/c5j5J8noh3aHu42lqqldHP80pbGxKfqu2FVzVx+Q81IxnzyBKYl6P79XTtbOt41Qpv71A87V1pc4lYVJGcbQ4oFo0oPD/k3i/n0iZXy88dy8Ss59URxTL6kVzq5bAvykJSUfXM8dl+gTHUOcW7WkYchueC6f2Irl34lOJ6Q3Xll6eWeZkWIXMMn1GTNQbDy7+8njMl01W96ka1NP562D21xCuk6oi9nC/bBGM7AggggAACCCCQErBPr8emx8Afta+lS8EbpmlKlkhKghW6Y2mlZiaX+JxS15b7tHjP5VrddTa1BGro93p0wk4tXNWcup6gbIEau9tVHwyqqvkjDTmX4MT3663D0/VwbEiGcVb9O6brrap1+nt76dTgh4qsvlM1B7+nxn7z+GfV3/g9Hayp1OKmDivhSPVhzrMndceB0zKMIcUenq7Db+1X3DEKib5W3VdRp+iUx9SfXK7VrRfLD6mmsiHn+vZEb7teikzX8nnTMj6NeEP31+yQVrdpyBjSmZ5V0ra7dfcWu18JDXa3aHXlWh202xzqUuOUg47lYdYnQDWHVP5id7rfmjeHT0qHw8hlmSx0mWbMu11Vbe/ovV7ntSEn1bmvTVpxq+aUlahoi2IME5+o9b4qLY7aYzikMy/+QAdr7tTa1k+sa2bOqa91nSrm7JDWRHXG9Iwu0JFas8ynKl3wuLrbNyiou9Tc88XIMi/FdaDlD5q04ZCMoX/VgfvnqOwbmTMTFZx1k2Y73EtmrtQ+o1/7Vl6bMW+GR5MnCCCAAAIIIIBAuoDh+JHMc8Ox8zPU02xUKWhUNX9kDOXT7dPtRn2wwqhv/yytdOo4dxnNPV+ktifLOY/7hdHTfJeh4Aaj/bSjpaGPjOaqf2e1P2Scbt9gBIOrjV3HzjqOb22XdXzXPmSUMT4z2usrDFU1Gz2O5gxre7C+3TjtaGHkqd0HZz/tY88yVu466nDKLJtqM7hyl3HMpc1UXyyH8/o10gMjaRI0hvt4IUvLsHLz+8YZ+zBpRsVa5FcvfextK8dcSPYpwyozxmQZZ3sux0nGpBGXtON+A3PmvHGx8XlEAAEEEEAAAQTcBTJzhSzv46cnG755Zb5D3t+pxrknFW1tVav5LxLWwvI6tRUd5Oc60tOvQaXeRY/PvkmzghMdRytR6dQZmq2P1XNsQAOd76olPl3lU0tdylibsn7SUqqp5dMVb3lXna53jzqn40d7FZ89Q1PPu8j6Ot0862rHu81Wv+Jt2td5Ukq22a/ZN/9g5DqTZHdSbepIr44Nfkuhf/8fVdn2gpp3/1bR1gOKjfauUMllNrerZ8tudSRjOqe+d1vVUn6Pls2dZPXL7VOnC1gUZWiNYXCGpk1xGUPLKtH7O+1sk2aXhzQyipO1oLFTxr6Vmpn3b9U3OGdKQyqfLWvuOqYiTxFAAAEEEEAAgTwF8j7lyfN4nhYrmTJNNwTjBZwMDag7UqfQFeVa+Oz7St7L6apFerHzV6pKnuinXe1QWCyJEzr6QX+OOv364Gif+s0T/RylnLvimxbqSvtai+Tj5Sqve8NZJOP5oI71fJyx7UIvzX6d0FfHj+qDXB2L9+ro8a9UWrFWe3ua9B9O/ZM23jlf5VdMUMDtOpALNTu8f6KuuXWpVshKaBIfa99L72j2ikVpd5wq3CLVQFH14k9p4ZUTrGtAUtfSTBhVsjkcbPqTS2LOpHeJVwgggAACCCCAQL4CYzqRUNn1ql5RofgHR3U87WJdZ/jmRbH7khdTJ2Jvam1dhxbtOqqh3zRq5dKlWrr0rxQ6/S864qxSzPOSyZp2QyhHzZBumHaNQtNmKJij1Mgu6xoN81a2mf+c122MVJBkfXqQtu1CL8x+Tda3kklZjrLD79KXqHRmpZaubNRvDEND/Z3a9aPjemTh3doYLfIuQMlxlFr2/VGnku/235RxjUcxFmYsRdaralaPfRvhNPtONS6YnAOpwF2XxJwpsM8URwABBBBAAAEELIGxnUhokuYuu0eVbU+rcbd9IaxzbM1PIH6misV7deo7EzV4rFdHlLnE5yudOVXMl9Y52zGfT9Kc6ioFjxzWh3Hnl30lrHbN5UxlKptzq1YEzWVOzk8/7DLWMZMn1iEdOfSnjLsqnVJX048VOO8uR3ZfJmqKmagklyFlZlZZ2gxWqXrOJKWSMrc2rU85XJdLSebF7Evvr9WKYOqTjcxW7Z7lfkzZqaVV/9C6V21Vt2vejMtSVYq1KKpejjHselrzrS+uK5nxQy2vylwWZH1pYUFfbpejveRc/RrnzGC/eo5kLs/KPUrsRQABBBBAAAEEnAJjPJEoUWlFnV5snqu377xfG5y3M01+s/AaLag7pr/ZsUFLrrnMOol/Ty3bfmudoJ9TvONlNTzwfPpyo+T68W+nnD4fVH6XAZSobO7devy2g3qg4WV1JJOJ1J2Q1tRsU/nm9Vo28zKpbJ4efO4v1VITVqTbTGDMW67u1hMbtzn6MFmVDzZo0dt/q4ath6y+ml+8t0nrH5I2P7k0yzp8+7oHcxmSM5kxQ+nSpo1b1Jr8pm+7X3u16LlVqkx+Mdwkzf3pGt2W0WZ3JKyaTVOsNq2T5fkN1nHM4w4o9u676tBSraqe7rgGw5pmeVmadku0rrxVD214X1XDt641j1GsRTH1zO9YWKXnFmWMYWy3Nq5/XrLHsGS6FoVXqXxTo34Z7UveySkR/622tRxWZbLMt63rYsz+J/T54OfW3Z4sk+GHb27OJJJL2eZlfPIz3DGeIIAAAggggAACFxZwXpOdeSW2c9+l/fys0d+512iurzLMGFL/Zhn3bv5Ho73HeX8js9wrRn1lML3M+29k3M3prNHf/t+NyuSxzDv4/FuOuzY57lBkIp3pMdqb6626MlRZbzS394zckSgJedroadti3Bu0+lq5wXhj11NGlX1np2SZIeNMT3taTMF7Nxu7Ovsdd15yGxXz7kE/dNzJyr6DUJVR3/yKsfneWanYg/cam9sy+5XZZtCorG9ONxzqNzp3bR7pu2Sk9eu8OxrlaWnYd8bKvIORGWNmvzLadGPI0zD9rk3WgTLH0LTa1Wn0p93NKnMuVRn1294fKTN0zGjfYM1H8y5XJ807hmXetSlLe1/7nDn/7lsF3wEtqzk7EEAAAQQQQMCvApm5QsAM1E43AoFAcj2+/ZrHsShgftfDVi1eLzXtXauKUlKutvYAAAcDSURBVFlfkNarx3te0UrzUxF+xreA+aWBi+rUE95zca/5GN+qRI8AAggggIDvBTJzhTG+tMn341VEgOZyrxV6dO47eqHt0yxLaoo4LFV8IpDQwIFX9OTU/6oHKy/iheM+0SEMBBBAAAEEEMhfgEQif6sxVHKyKn++Xlfv2aN/zu8CjzEUG10dlcBgp37V+Lk2/eLHuobf/lFRUhkBBBBAAIHxLsDSpvE+A4gfAQQQQAABBBBAAIE8BFjalAcSRRBAAAEEEEAAAQQQQCC3AIsbcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXARIJFxQ2IQAAggggAACCCCAAAK5BUgkcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXARIJFxQ2IQAAggggAACCCCAAAK5BUgkcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXARIJFxQ2IQAAggggAACCCCAAAK5BUgkcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXARIJFxQ2IQAAggggAACCCCAAAK5BUgkcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXARIJFxQ2IQAAggggAACCCCAAAK5BUgkcvuwFwEEEEAAAQQQQAABBFwESCRcUNiEAAIIIIAAAggggAACuQVIJHL7sBcBBBBAAAEEEEAAAQRcBEgkXFDYhAACCCCAAAIIIIAAArkFSCRy+7AXAQQQQAABBBBAAAEEXAR8lUgkYhFVBwIKhaMacAk2uSnRrUh1SIFQg6IDiSylvlQsskyBwByFoyeylJH83p6wksRcMH8B/D7Xic8c5EvxbyNzj/+37P+C+VvM32JrLvj+b5U958fGY8AwDMPuaiAQkOOlvZlHBBBAAAEEEEAAAQQQGOcCmbmCrz6RGOdjS/gIIIAAAggggAACCHgmQCLhGTUNIYAAAggggAACCCDgHwESCf+MJZEggAACCCCAAAIIIOCZAImEZ9Q0hAACCCCAAAIIIICAfwRIJPwzlkSCAAIIIIAAAggggIBnAiQSnlHTEAIIIIAAAggggAAC/hEgkfDPWBIJAggggAACCCCAAAKeCZBIeEZNQwgggAACCCCAAAII+EeARMI/Y0kkCCCAAAIIIIAAAgh4JkAi4Rk1DSGAAAIIIIAAAggg4B8BEgn/jCWRIIAAAggggAACCCDgmQCJhGfUNIQAAggggAACCCCAgH8ESCT8M5ZEggACCCCAAAIIIICAZwIkEp5R0xACCCCAAAIIIIAAAv4RIJHwz1gSCQIIIIAAAggggAACngmQSHhGTUMIIIAAAggggAACCPhHgETCP2NJJAgggAACCCCAAAIIeCZAIuEZNQ0hgAACCCCAAAIIIOAfARIJ/4wlkSCAAAIIIIAAAggg4JkAiYRn1DSEAAIIIIAAAggggIB/BEgk/DOWRIIAAggggAACCCCAgGcCJBKeUdMQAggggAACCCCAAAL+ESCR8M9YEgkCCCCAAAIIIIAAAp4JkEh4Rk1DCCCAAAIIIIAAAgj4R4BEwj9jSSQIIIAAAggggAACCHgmQCLhGTUNIYAAAggggAACCCDgHwESCf+MJZEggAACCCCAAAIIIOCZAImEZ9Q0hAACCCCAAAIIIICAfwRIJPwzlkSCAAIIIIAAAggggIBnAiQSnlHTEAIIIIAAAggggAAC/hEIGIZhmOEEAgH/REUkCCCAAAIIIIAAAggg8LUIWOmDvmUf3d5gv+YRAQQQQAABBBBAAAEEEMgmwNKmbDJsRwABBBBAAAEEEEAAgawCJBJZadiBAAIIIIAAAggggAAC2QRIJLLJsB0BBBBAAAEEEEAAAQSyCpBIZKVhBwIIIIAAAggggAACCGQTIJHIJsN2BBBAAAEEEEAAAQQQyCpAIpGVhh0IIIAAAggggAACCCCQTeD/A8L/hbHsRIlAAAAAAElFTkSuQmCC"></p>
<div class="marks">[2]</div>
<div class="question_part_label">d.</div>
</div>
<br><hr><br><div class="question">
<p>Ethanol slows down the reaction time of a driver leading to traffic accidents. Explain how the concentration of ethanol in a sample of breath can be determined using a fuel cell breathalyser.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Some drugs can be converted into ionic salts in order to increase their solubility in water.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the equation for the formation of the ionic salt of aspirin, \({\text{C}}{{\text{H}}_{\text{3}}}{\text{COO(}}{{\text{C}}_{\text{6}}}{{\text{H}}_{\text{4}}}{\text{)COOH}}\).</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Chiral auxiliaries are used in drug design. Describe how a chiral auxiliary works.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>A polarimeter can be used to determine the optical rotation of an optically active substance.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe what happens to plane-polarized light when it passes through a solution of an optically active compound.</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>A mixture of enantiomers shows optical rotation.</p>
<p>Suggest a conclusion you can draw from this data.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Amphetamine and methamphetamine are widely abused drugs.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Amphetamine exists as optical isomers. Describe how chiral auxiliaries can be used to synthesize only the desired enantiomeric form of a drug from a non-chiral starting compound.</p>
<div class="marks">[3]</div>
<div class="question_part_label">d.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The structures of morphine and heroin are shown in Table 20 of the Data Booklet. Explain the increased potency of heroin compared to morphine.</p>
<div class="marks">[2]</div>
<div class="question_part_label">e.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The first penicillin to be used was benzylpenicillin (Penicillin G), its structure is shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-07_om_06.54.34.png" alt="M10/4/CHEMI/HP3/ENG/TZ1/D2"></p>
</div>
<div class="question">
<p class="p1">The active part of penicillins is the beta-lactam ring. Determine the functional group present in the beta-lactam ring and explain why the ring is important in the functioning of penicillin as an antibacterial.</p>
</div>
<br><hr><br><div class="specification">
<p>Some drugs are extracted from natural sources and others are synthetic.</p>
</div>
<div class="question">
<p>Explain the role of the chiral auxiliary in the synthesis of Taxol.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Analgesics are used to relieve pain in the body. Aspirin and paracetamol (acetaminophen) are both mild analgesics.</p>
</div>
<div class="specification">
<p class="p1">The structures of the strong analgesics morphine and heroin (diamorphine) can be found in Table 20 of the Data Booklet.</p>
</div>
<div class="question">
<p class="p1">Explain the increased potency of heroin (diamorphine) compared to morphine.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Paroxetine, whose structure is shown below, is a drug prescribed to people suffering from mental depression.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-07_om_06.57.07.png" alt="M10/4/CHEMI/HP3/ENG/TZ1/D3"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the <strong>two </strong>chiral carbon atoms in the structure above with an asterisk (*).</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 class="p1">Explain, with an example, the importance of chirality in drug action.</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 class="p1">Describe the use of chiral auxiliaries to synthesize the desired enantiomer of a drug.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Diseases may be caused by bacteria or viruses.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The beta-lactam ring is highly reactive and enables penicillins to be effective antibacterials. The general structure of penicillin is given in table 20 of the data booklet. Explain, in terms of hybridization and bond angles, why the beta-lactam ring is strained.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Cytovaricin is an antibiotic that is produced using a chiral auxiliary. Suggest why it may be necessary to use a chiral auxiliary during its production.</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 class="p1">Describe how a chiral auxiliary is involved in the synthesis of a drug.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.ii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Morphine and its derivatives work by temporarily bonding to receptor sites in the brain, preventing the transmission of pain impulses.</p>
</div>
<div class="question">
<p class="p1">Explain why the change in functional groups makes diamorphine (heroin) more potent than morphine.</p>
</div>
<br><hr><br><div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> ways in which viruses are different from bacteria.</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>Describe <strong>two</strong> ways in which antiviral drugs work.</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>Discuss <strong>three</strong> of the difficulties associated with solving the AIDS problem.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>The development of new and improved medications for the reduction and management of pain is an important part of 21st-century medicine.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Discuss <strong>two</strong> advantages and <strong>two</strong> disadvantages of the medical use of morphine and its derivatives.</p>
<p> </p>
<p>Advantages:</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>Disadvantages:</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>Explain the increased potency of diamorphine (heroin) compared to morphine.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">There is some concern that increased use of the recreational drug khat is causing social problems.</p>
<p class="p1">The structures of two substances found in khat are shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-26_om_05.18.43.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/16"></p>
<p class="p1">Cathine and cathinone are both classed as sympathomimetic drugs.</p>
</div>
<div class="specification">
<p class="p1">Phenylpropanolamine (PPA) is an optical isomer of cathine used in cough medicines.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline how PPA and not cathine could be synthesized from the same non-chiral starting materials. Details of reagents and conditions are not required.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain why this is the generally preferred method for the synthesis of optically active drugs.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest how the aqueous solubility of cathine or PPA could be increased to facilitate its distribution around the body.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Alcohol abuse is a major problem in many countries, especially when associated with driving. Many police forces now use instruments that detect the presence of ethanol on a person’s breath by its absorption of electromagnetic radiation.</p>
</div>
<div class="question">
<p class="p1">Identify the region of the electromagnetic spectrum used to detect the presence of ethanol.</p>
</div>
<br><hr><br><div class="specification">
<p>Radiotherapy is one type of treatment for cancer.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how ionizing radiation destroys cancer cells.</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>Outline how Targeted Alpha Therapy (TAT) is used for treating cancers that have spread throughout the body.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">The structure of a drug is shown below:</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-17_om_07.27.17.png" alt="M13/4/CHEMI/HP3/ENG/TZ2/D3.a"></p>
</div>
<div class="specification">
<p class="p1">Another drug that can have a similar effect to the one shown in (a) is doxycycline, shown below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-09-17_om_07.30.10.png" alt="M13/4/CHEMI/HP3/ENG/TZ2/D3.b"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the class of drugs to which this particular drug belongs.</p>
<div class="marks">[[N/A]]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the high reactivity of the part of the drug that is enclosed in the circle.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest why the drug is administered as its sodium salt.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Because it contains several –OH groups and an amine group, doxycycline is slightly polar. Identify the amine group by drawing a circle around it on the structure above <strong>and </strong>state whether it is a primary, secondary or tertiary amine.</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 class="p1">Suggest <strong>one </strong>way in which the polarity of doxycycline could be substantially increased.</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 class="p1">Deduce the number of chiral carbon atoms in doxycycline <strong>and </strong>explain why chirality is important when considering its action in the body.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.iii.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">A modern method for accurately determining ethanol concentrations in the breath is based on the infrared (IR) spectrum of the molecule.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_17.30.15.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/14"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Use Table 17 of the Data Booklet to identify the wavenumber range used in the determination.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State why the absorption in the range 3200 to 3600 \({\text{c}}{{\text{m}}^{ - 1}}\) is not used.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The concentration of ethanol is determined by passing IR radiation through a breath sample. Outline how the transmittance of IR radiation changes when increased levels of ethanol are present.</p>
<div class="marks">[1]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Analgesics can be prescribed for treating various types of pain.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The structure of aspirin is shown in table 20 of the data booklet. Suggest a suitable reagent for the conversion of aspirin to its sodium salt.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain the advantage of converting aspirin into its sodium salt.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Suggest a reagent that could be used to convert morphine into diamorphine.</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 class="p1">Explain why diamorphine is a more potent drug than morphine.</p>
<div class="marks">[2]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">A variety of techniques can be used to determine the ethanol concentration of the breath, blood or urine.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">The breathalyser, one of the earliest tests, uses the reaction between ethanol and acidified potassium dichromate(VI). Ethanol is first oxidized to ethanal.</p>
<p class="p1">Deduce the half-equation for the reaction of ethanol to ethanal.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why the colour changes from orange to green.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Explain how the ethanol concentration in the breath can be measured by an intoximeter using infrared absorption.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">The efficiency of a drug depends on the polarity of its molecule. Explain how the polarity of a drug can be modified in order to increase its solubility in water and how it affects the distribution of the drug around the body.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Mild analgesics such as aspirin, and strong analgesics such as opiates, differ not only in their potency but also in the ways they act on the central nervous system.</p>
</div>
<div class="question">
<p class="p1">Explain why heroin is a more potent drug than morphine.</p>
</div>
<br><hr><br><div class="specification">
<p>Ethanol can be detected by a variety of instruments.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Fuel cells use an electrochemical process to determine the concentration of ethanol.</p>
<p>Formulate the overall equation for this process.</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>Predict the chemical shifts and integration for each signal in the <sup>1</sup>H NMR spectrum for ethanol using section 27 of the data booklet.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Radioisotopes can be used to treat a wide variety of diseases.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Phosphorous-32 undergoes beta decay. Formulate a balanced nuclear equation for this process.</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 half-life of phosphorus-32 is 14.3 days. Calculate the mass, in g, of <sup>32</sup>P remaining after 57.2 days if the initial sample contains 2.63 × 10<sup>−8</sup> mol. Use table 1 of the data booklet and <em>M</em><sub>r</sub> = 31.97 g mol<sup>−1</sup>.</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>Explain the targeted alpha therapy (TAT) technique and why it is useful.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Many diseases are the result of infection of the body by either bacteria or viruses.</p>
</div>
<div class="question">
<p class="p1">Identify the particular structural feature of penicillins that is responsible for their action and explain how this prevents bacteria multiplying.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Three factors which can influence the mechanism of the action of a drug include geometrical isomerism, polarity and ring strain.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">For each of the following drugs, identify which <strong>one </strong>of these factors is involved.</p>
<p class="p1">Increased potency of diamorphine compared to morphine:</p>
<p class="p1">Penicillin:</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 class="p1">Explain the action of penicillin with reference to your answer in part (a).</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Chemists can change structures of substances in order to produce chemicals with desired properties.</p>
</div>
<div class="question">
<p class="p1">Aspirin is virtually insoluble in water. Use Table 20 in the Data Booklet to explain how aspirin can be made more water-soluble. Write an equation for the reaction.</p>
</div>
<br><hr><br><div class="specification">
<p>Many drugs, including aspirin, penicillin, codeine and taxol, have been modified from compounds that occur naturally.</p>
</div>
<div class="question">
<p>Many drugs are chiral. Explain how a polarimeter can be used to determine the relative proportion of two enantiomers.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">The discovery of penicillin was one of the most significant scientific discoveries of the last century.</p>
</div>
<div class="question">
<p class="p1">State the type of hybridization of each of the carbon atoms (<strong>I</strong>, <strong>II</strong>, and <strong>III</strong>) in the \(\beta \)-lactam ring of ampicillin by completing the table below, and explain why the amide group is highly reactive.</p>
<p class="p1"><img src="images/Schermafbeelding_2016-10-03_om_18.45.34.png" alt="N09/4/CHEMI/HP3/ENG/TZ0/D1.c"></p>
</div>
<br><hr><br><div class="question">
<p>Taxol was originally obtained from the bark of the Pacific yew tree.</p>
<p>Outline how Green Chemistry has improved the process of obtaining Taxol.</p>
</div>
<br><hr><br><div class="specification">
<p>Excess stomach acid leads to medical conditions that affect many people worldwide. These conditions can be treated with several types of medical drugs.</p>
</div>
<div class="question">
<p>Omeprazole exists as a racemic mixture whereas esomeprazole is a single enantiomer. Outline how, starting from a non-chiral molecule, esomeprazole but not omeprazole, could be synthesized. Details of chemicals and conditions are not required.</p>
</div>
<br><hr><br><div class="specification">
<p>Solubility plays an important role in the bioavailability of drugs in the body.</p>
</div>
<div class="question">
<p>Some mild analgesics contain a solid mixture of acidic aspirin and a non-acidic organic chemical of similar polarity to asprin.</p>
<p>Discuss how acid-base properties and the process of solvent extraction can be used to separate aspirin from the mixture.</p>
</div>
<br><hr><br><div class="question">
<p>Thalidomide is currently used to treat several different diseases including certain types of cancer. Research to compare its effectiveness with other cancer drugs, such as doxorubicin, is ongoing.</p>
<p>(i) Doxorubicin contains six different chiral carbon atoms. Three of them are identifi ed with an asterisk, *. Identify the locations of the other three by placing circles around the relevant carbon atoms.</p>
<p style="text-align: center;"><img src="images/Schermafbeelding_2016-08-15_om_08.26.06.png" alt="M14/4/CHEMI/HP3/ENG/TZ1/14.b.i"></p>
<p>(ii) Only one of the possible enantiomers is really effective as an anti-cancer drug.</p>
<p>Describe the general principles behind the use of chiral auxiliaries to form the desired enantiomer when several different enantiomers of a drug exist.</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(iii) From its structure it can be seen that doxorubicin contains several polar hydroxyl groups. However, when it is given intravenously it needs to be in an ionic form to make it even more soluble in an aqueous medium. Describe how doxorubicin can be converted into a salt.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Morphine is a strong analgesic which is administered parenterally.</p>
</div>
<div class="question">
<p class="p1">Diamorphine (heroin) is a more effective painkiller than morphine. The structures of morphine and diamorphine are shown in Table 20 of the Data Booklet. Explain at the molecular level why diamorphine is absorbed into fatty tissue more rapidly than morphine.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">Many factors can be involved in the action of a particular drug.</p>
</div>
<div class="question">
<p class="p1">The structures of morphine and diamorphine (heroin) are given in Table 20 of the Data Booklet. With reference to the structures, explain why diamorphine (heroin) is more potent than morphine.</p>
</div>
<br><hr><br><div class="specification">
<p class="p1">The drug Antifebrin was first used as a medicine in 1886.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-08-25_om_17.37.09.png" alt="N13/4/CHEMI/HP3/ENG/TZ0/15"></p>
</div>
<div class="specification">
<p class="p1">The structures of some medicines and drugs are given in Table 20 of the Data Booklet.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Identify the molecule which is most similar to Antifebrin in terms of size and structure.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">State the names of the <strong>two </strong>functional groups that both molecules have in common.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p class="p1">Outline why some drugs can be less effective when taken orally rather than through other methods of administration.</p>
<div class="marks">[1]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p class="p1">Antibacterials are drugs that kill or inhibit the growth of microorganisms that cause infectious diseases. The general structure of penicillin, an antibacterial, is given below.</p>
<p class="p1" style="text-align: center;"><img src="images/Schermafbeelding_2016-10-18_om_17.24.59.png" alt="M09/4/CHEMI/HP3/ENG/TZ2/D4"></p>
</div>
<div class="question">
<p class="p1">Describe the composition and structure of the beta-lactam ring in penicillin and explain its importance.</p>
</div>
<br><hr><br><div class="specification">
<p>The first commercially available antibiotic came from a class of compounds known as the penicillins.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Explain how penicillins work and why it is necessary to continually modify the side-chain.</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>Explain the importance of the beta-lactam ring in the action of penicillin.</p>
<div class="marks">[3]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="specification">
<p>A commonly used mild analgesic is aspirin, 2-acetoxybenzoic acid, whose structure is given in Table 20 of the Data Booklet.</p>
</div>
<div class="specification">
<p>One form of soluble aspirin is \({\text{Ca(}}{{\text{C}}_{\text{9}}}{{\text{H}}_{\text{7}}}{{\text{O}}_{\text{4}}}{{\text{)}}_{\text{2}}}\).</p>
</div>
<div class="specification">
<p>Morphine, codeine and diamorphine (heroin) are examples of strong analgesics.</p>
<p>Their structures are given in Table 20 of the Data Booklet.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how mild analgesics function.</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>(i) Outline why this substance is more soluble than standard aspirin in water.</p>
<p> </p>
<p>(ii) Deduce the balanced ionic equation for the reaction that occurs between soluble aspirin and the acid in the stomach.</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>(i) Deduce <strong>two </strong>named functional groups present in both aspirin and diamorphine.</p>
<p> </p>
<p> </p>
<p>(ii) Deduce <strong>one </strong>named functional group present in morphine but not in diamorphine.</p>
<p> </p>
<p>(iii) State <strong>two </strong>short-term advantages and <strong>two </strong>long-term disadvantages of using codeine as a strong analgesic.</p>
<p> </p>
<p>Short-term advantages:</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>Long-term disadvantages:</p>
<p> </p>
<p> </p>
<p> </p>
<p> </p>
<p>(iv) Explain the increased potency of diamorphine compared to morphine.</p>
<div class="marks">[8]</div>
<div class="question_part_label">c.</div>
</div>
<br><hr><br><div class="question">
<p class="p1">Acquired immune deficiency syndrome (AIDS), a disease caused by the HIV virus, has resulted in millions of deaths worldwide since it was first identified in 1981.</p>
<p class="p1">Explain why viral infections, such as AIDS, are generally more difficult to treat than bacterial infections.</p>
</div>
<br><hr><br><div class="specification">
<p>Organic solvents are commonly used in the pharmaceutical industry.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Hexane and propanone have vapour pressures of 17 kPa and 24 kPa respectively at 20 °C.</p>
<p>Calculate the vapour pressure, in kPa, at 20 °C of a mixture containing 60% hexane and 40% propanone by mole fraction, using Raoult’s law and assuming the mixture is ideal.</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>Explain how hexane and propanone may be separated by fractional distillation.</p>
<div class="marks">[3]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Aspirin is one of the most widely used drugs in the world.</p>
</div>
<div class="specification">
<p>Aspirin was synthesized from 2.65 g of salicylic acid (2-hydroxybenzoic acid) (<em>M</em><sub>r</sub> = 138.13) and 2.51 g of ethanoic anhydride (<em>M</em><sub>r</sub> = 102.10).</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest <strong>two</strong> absorbances, other than the absorbances due to the ring structure and C–H bonds, that would be present in the infrared (IR) spectrum of aspirin.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>State <strong>two</strong> techniques, other than IR spectroscopy, which could be used to confirm the identity of aspirin.</p>
<div class="marks">[2]</div>
<div class="question_part_label">a.iv.</div>
</div>
<br><hr><br><div class="specification">
<p>The use of performance-enhancing drugs presents a challenge in the world of competitive sports. New regulations have lowered the acceptable concentrations of certain drugs in athletes’ bodies.</p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Suggest what may have led to these changes in acceptable concentrations.</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>One class of performance-enhancing drugs is the anabolic steroids. Detection of these drugs in urine samples uses a combination of gas chromatography and mass spectrometry (GC/MS).</p>
<p>(i) Describe how gas chromatography enables the components of urine to be analysed.</p>
<p>(ii) The structures of two steroids, testosterone and nandrolone, are given below.</p>
<p style="text-align: center;"><img 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"></p>
<p>With reference to the molar masses of the two steroids, determine, with a reason, which can be identified from the mass spectrum below.</p>
<p style="text-align: center;"><img 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"></p>
<div class="marks">[4]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Ibuprofen and paracetamol are mild analgesics. One of the IR spectra below belongs to ibuprofen and the other to paracetamol. The structures of both compounds are given in section 37 of the data booklet.</p>
<p style="text-align: center;"><img 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"></p>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Both spectra show a peak at wavenumber 1700 cm<sup>–1</sup>. Identify the bond responsible for this peak.</p>
<div class="marks">[1]</div>
<div class="question_part_label">a.i.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Deduce which spectrum belongs to paracetamol, giving two reasons for your choice. Use section 26 of the data booklet.</p>
<p><img 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"></p>
<div class="marks">[2]</div>
<div class="question_part_label">a.ii.</div>
</div>
<div class="question" style="padding-left: 20px; padding-right: 20px;">
<p>Describe how mild analgesics function.</p>
<div class="marks">[2]</div>
<div class="question_part_label">b.</div>
</div>
<br><hr><br><div class="specification">
<p>Opiates have been used for thousands of years to alleviate pain. The structures of opiates are found in section 37 of the data booklet.</p>
</div>
<div class="question">
<p>Using sections 26 and 37 of the data booklet, deduce, giving <strong>two</strong> reasons, which spectrum is that of morphine and which is diamorphine.</p>
<p><img 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yduwg0BBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQyEPgy3kcwyEIIIAAAggggAACCCCAAAIIIIAAAggggAACCCCAgCdAoIEXAgIIIIAAAggggAACCCCAAAIIIIAAAggggAACCOQtQKAhbzoORAABBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQINvAYQQAABBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAgbwECDXnTcSACCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAggQaOA1gAACCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAnkLEGjIm44DEUAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAgEADrwEEEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBDIW4BAQ950HIgAAggggAACCCCAAAIIIIAAAggggAACCCCAAAIEGngNIIAAAggggAACCCCAAAIIIIAAAggggAACCCCAQN4CBBrypuNABBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQINDAawABBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQTyFiDQkDcdByKAAAIIIIAAAggggAACCCCAAAIIIIAAAggggACBBl4DCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAgggkLcAgYa86TgQAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAAAEECDTwGkAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAAIG8BQg05E3HgQgggAACCCCAAAIIIIAAAggggAACCCCAAAIIIECggdcAAggggAACCCCAAAIIIIAAAggggAACCCCAAAII5C1AoCFvOg5EAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABAg28BhBAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQQCBvAQINedNxIAIIIIAAAggggAACCCCAAAIIIIAAAggggAACCBBo4DWAAAIIIIAAAggggAACCCCAAAIIIIAAAggggAACeQsQaMibjgMRQAABBBBAAAEEEEAAAQQQQAABBBBAAAEEEECAQAOvAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAAAEEEMhbgEBD3nQciAACCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAgQaeA0ggAACCCCAAAIIIIAAAggggAACCCCAAAIIIIBA3gIEGvKm40AEEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBD4BwgQQAABBBBAAAEEEECgTAQatsryB1+WTRt+J3c9uV7qm1Srgwwc+wP55te6yskXDZCONU128kQF9uyW3V9tI22wKeD18IVsmXOJnDZ1dfL111XGPPOMTOj5lQLy5FAEEEAAAQQQQACBahf40t8Tt2o/Sc4PAQQQQAABBBBAAIGyFtAAw11T5YZ7lsrOUBVNBB1+dKNMuWYwAQfPa5fUPTlTbv55g1y1broMqA2FSKIggYa1MqPfeTJ7m4W5aqXD2Mdk2cReQvwmCIxtCCCAAAIIIIAAAirA1Em8DhBAAAEEEEAAAQQQKKVAwxZ5euyFMip0kEEru02W3XOZnDpspqzd3VDK2pe+7N2vyYwzBshZEx6Tt61tvPS1qtgaNKx/WRalggx6GvWybe5seXZXC3+dVewVpeIIIIAAAggggEBxBAg0FMeZUhBAAAEEEEAAAQQQCBBITFMz7waZ/NK25L5aaTfoMrl+5tOy9v2tssX9t2WZzL1xkowZ1CGVT/362fLjactkd2pLC3zw6Z/kj+v3tsATj+OUP5Zn73k8EcbSW1cZOOjwxkLq18gLK/7a+Jj/EUAAAQQQQAABBBAIECDQEIDCJgQQQAABBBBAAAEEiiKwa7HcNsPmwm8lx419UBb9+noZNaKntPFXoKaTDLh0jEz49RJZOvP70s7bXy87n7xD7q/7H39qniOQu8Cu1fLCqmTYqsNAufzfvieNYa3dsuyu30odgxpyN+UIBBBAAAEEEECghQgQaGghF5rTRAABBBBAAAEEECg/gfr/eF3+aNP9dLhAbhp/YvMAQ7Nq7ycdR1wv4wZZKGKrLHrpXaENuBkUG3ISSIyueXq+vOK9HhPrMpx+svTocbKc1iG54MW2ZbJkPQGtnEhJjAACCCCAAAIItCABAg0t6GJzqggggAACCCCAAALlJFAv27dslS+SVdrvWyfIsaFX2/269BvSWxqbgBNz6L+6Tj4qp1OjLpUn0PCOLHhwbWJFBr11ktNOOUpqao6RERf1Sr7ONsm8e16UXZV3ZtQYAQQQQAABBBBAoAgCBBqKgEwRCCCAAAIIIIAAAgg0F/iytDqoTbIRV6Rh16eyp3miNFtqpO2I+2WDreHw3Gjp2CzlJpl7xlHSuWOnxL+RMnerNiE3yO66hTJ7wpnSzduu+7rKt394q8xdUBd+rYeGrbJ83myZ8cOTkvlrPol/Xc6USfc9LMu3WvikWaWCN6TLr88omTFnodQFLHhdv2yiHKNlDpgmb1uuXzwpo7ok69Jtoiz3Ws0dh+S2hq3LZa5roPWes1ze94aFOOk7niiTlmVZAWPrHBlqlqkyrUJ6v1uWTzix0cfZr3V4YPoo+bYdm7wODyzb6hud8oW8v+whn3V3GTrhXnm6Lrpm/yaLQCemTRrc/SuJuu8nnYefLSclBzXUr5ovz2zJ8dq6FDxGAAEEEEAAAQQQqFoBAg1Ve2k5MQQQQAABBBBAAIHyFqiRNj16y7HWiLv0LpmyYIuvkTnKM0g0WC+4Wk4bdo3MeHJ9sue65p9Y52Hp/XLruOHS54yb5eWMQYJEHktulqHdBsqon90ms5faItbJetavl/m3/URGDThBhk5enGy4z3QOWfLbuVRmT71Gzuo9XKYs8TfAZ8o3w77dS2TKeWPkVtcgUe+Fqz+VVqFHlGTIP+suvQ5XSt8Bl8ots5bKzlT6xutwy6VnyojprzUGfRIBmJcnnyOnXnqTz3qvvJ1Ym+O6YQPkrDkbInjN/E1WPfZCchHoxmmTuptF2z7yvb7Jabrq18pvn3ongvJSJ80DBBBAAAEEEEAAgSoRINBQJReS00AAAQQQQAABBBCoPIGazkPlimGHJyu+TZaMO1mOOWOizE7Tiz//M/z/5JM198jVk37nNGw3z61+/W9kzHk/k+UBIwgkMcnT+wuukwtG/0bebpxfp3kGqS2JhvBHr5YLxj6ZIdiQWBNgziVyapj8EoGAx0dfIlOW/S1VQn4PPpbfT50q83f6T6CNnDSkj7TNL9Mcjvof2fJUwnBcpuuQsJv108QC34lRI9dfImMedYNC/qL2St3Uq2RmoYuB73pFHn3mg2TmyWmTUkX5pul6ZoGsCnx9pA7gAQIIIIAAAggggEALFCDQ0AIvOqeMAAIIIIAAAgggUC4CX5MBk2+VMd1bpSpUv/5JmaG9+HsckZhu5yQZPX22zJ2Tx3REqRz1wVZ59s6HvABBbfeRcv28ZbIpOe3SpuXz5PqR3VNTOMnOp+SGacuaTaPUsOW3Mt4JVGg+E2Y+LWtt+qbEveZ1w9hB0s4rO9FD/6VbZPy84B73mt/EGav3jayo7S5nT5knSxPrVmzx8nxTnppxnhyXHPEh8oHMn3xXKghSO3C6vKPplk+W4+xc90tMEbU5efyG6TIgdWwywRd/kPkLEw3q7QbJFSmD92TtM3fLvw36uuUS333D6/LAnb9PBHtayXEjJ8vc5e8mz/VdWTrvxzKwnVU4sR7C2PNl0pOJuvpdtiyTuT8yY61qoYuBN8iuFS8mF4FOFDdojPywp06bZLfENF1Dx8iltij0zhfk0aV/tZ3cI4AAAggggAACCCDgCRBo4IWAAAIIIIAAAggggEApBdqcKBMeelBucxv7U/XZJstm3Sa3TtXpiHS9BZ2b/+7c1lPw8totO3c2SLtTpsuLz0yXUQM7ic2MU9NpgIyaMU8eGdsztbj0zsS0PPc36SX/sTw77d+lzhsIkGgkH/uorH5uuowZ0VOSk+p4pWhel0ycLYsW/CgZIEj0uJ9xpzy7y1v8IHVWIm5+ic3tvi+3v/SE3DZ6gHS0iiXGF/QcOU0WvDhZelr7eySN3F1lzKxfybUpg8QUVj2/Iz3bpAp26hnxw/q/yc6/7Sc9pzwpC2aMlgGd9ksWsJ90HPhjue26/qmAT/3OnfJftX3k+hd9LjWdZMD4X8k9Y7smjy1wMfCGt+TXd61IBnzSjOyoOUoGn94pWd5ueeWRRbLFf0kjpiI7BBBAAAEEEEAAgcoSINBQWdeL2iKAAAIIIIAAAghUo0CbnnL2jGflHR0RMOUyp2e7/2R1bv47vfUUeukCxk/msIBzu7PklhkjnIZ8N++20mv8NBl/vI2s8PWS37VaXliVXBS5wwVy0/gTmwQY3JwkEcJo02us3DQq2RBev0ZeWOHrAe/ml8hp4HXXy/BUo7svt86nyfm2RkBinMUfX9+4bxRE06ThnqUWOg6XPPJUCb8pl3ZLBXr25Z8YOdD/1NTCy4mxBdJh1Hi5pLMFI/alFPmKHNu7R2Kp5uTtk0/k0zwb/pssAl3bW77XP2hkx1ek+1lnpQI+9euekgXr/8dK5x4BBBBAAAEEEEAAASHQwIsAAQQQQAABBBBAAIEyEfBGBIy+Xuas3pSYUicxddDMG+X6KdfK2c7USqmq6sLLEy6Si23h4NSOoAeJRuthI6Rvpl77NV1k2AV9UqMatr26Tj7ysnKn1vEtFBxUlLct0TB9ykDp4D1uHhyo/4/X5Y+2TELaxm3L/BAZ/uu65BRDW+WdGQNSvf4tRfj7sPUPn2NuKbOU3/pAaZsaWOFfK6FpSbWdjpAutum/PpHd/2tPcrn/H1n/0rJ9i0CPGiNn7qtAk4xqmgR8ElNxPfZqs+m1mhzAEwQQQAABBBBAAIEWJfAPLepsOVkEEEAAAQQQQAABBCpGIDF10IhLpKfWd/SVcpsuxrzsKXl5zQp5YNbS5KLOunDwGBl10JPyxOigXvJ2spkbrRtTJXrUH99buskSeVs3bHpPtiaCAR1r/498+N4HyVEEiWl6Zp0lXWdZvuHuv9jwnmyXxLRIXvJ62Z5Yh+ELO/TrnaVTpgCIpYvkvkYOPKhVwGiCSDIPkUku5R8gB7WxOaNCZJ1Pkl0vyr/P3ZQ8Mpdrm1h/45n5smziQBmeJjCRT3U4BgEEEEAAAQQQQKByBRjRULnXjpojgAACCCCAAAIItCgBncf/BzJq4lx59a2n5PpBjeMFRBLrIDz4rKzPOHVOIY3W/1d279pTmHQyaBGYyUEHyYGpXvyBKapoYxvp1vmfyuR83JEqeVSpfrU8+vRmyfiyyyNbDkEAAQQQQAABBBCoTAECDZV53ag1AggggAACCCCAQIUL1C+bKMd07JRY4LmTdPvh07Irl/Np00tGJaZVOrtdssf7tmWyhDnzcxEkbcNmeeaR1QWsdxEmwAUzAggggAACCCCAQEsRYOqklnKlOU8EEEAAAQQQQACBshL48oEHyT8marQt8a/+1ddlff1wGZDLTDltjpETjvmqzN+pizTvkU8+/b+J+68k/gXdPpNPduuiCJkLaNidWFTYDv/Hg6SN1y3p/5E2bVsntu5M/NtPjpvyrCwcnVzo2dIWcp9cyLhjixnVUAhWdMc2rH9Wfrtub2OGtYPl9tWzQk2D1FA3XQYOu69xXYdtL8gTKy+VngO/Fl3FyAkBBBBAAAEEEECgIgUY0VCRl41KI4AAAggggAACCFS6QM1hXaSrtft/8br8/pW/5XhKn8snf0utdJDl2P+UzX/RgESmW4Ps/ssW+WsySe2RXeQwr/H//5XDjjg8GaL4Qjas/lNuoy+aFVkr7Tt3SoQskre/bpGtu7NMwLN1jgxNjv7o3HGkzNXFI4py+0J2ffo/GUuq3/qebM6Yohx3uotAJ8JPfU+VfiHXWqjpfrKc1sFeuB/IwkdeKfD1UI4+1AkBBBBAAAEEEEAgVwECDbmKkR4BBBBAAAEEEEAAgSgE2p4k5w87PJnTBzJ/8l2yPFuDu1NuQ90z8tv1yUBD7XFywr+0cvb6H+6WVx5ZJFsytec3mUqnjZw0pI+09bKpkTb/3Fm+nsyyftV8eWZLtgBHYv7/BZdJtzRTQ9X+yzflW9ZWXb9GXlhh4Q1/vfV5Iq91a2SD7erQS3odZgfbxijv95eDvmZhkP9OrIm9I8M6BH+TP7z4+r6FraOsRpx57X5Vnnhma7IE91qHKLSmh/zwmv6psTH1S2fLr+syB2NC5EoSBBBAAAEEEEAAgQoXINBQ4ReQ6iOAAAIIIIAAAghUqsDXpO+YC6SntZnvfEzGXniLvLw1WyN+oul965NyxdhfN05fkzj9MD3S69fdLePueE2CxzXskrV3TJY7UlPp9Jbv9bfQgkhN9zPlX49PBjISiwDfcc29sjZDUKRhyzwZM2lJcv7/w2XoBSclgxbJa9W2j3yvb5vkk92y7PZb5ek0592wdYFMuX1FMq9a6XD6ydI91mmWviIHtrVAQ71se2aBrAo818QIkGV3yQ1PflBhL8BE4GbpfFm4MzkqpLbptc5+MjXStv+pcpK9bmWrLHrp3QzBmOw5kgIBBBBAAAEEEECg8gUINFT+NeQMEEAAAQQQQAABBCpUoKbzv8r0CX329Q5f/xsZM+AEGTrhbpm7oM4XFPhC3l/2sMydPkr6DpgoS1INxX1k/OQhTRvyAz32ytuzxsjFE+bI8lSjfqKxvO5pmfHDoTJyVl2yMb+V9JxwrZzpTqVT00XO+tH3pV0y3/r198jI3sNl0n0Lpc5thN9dJ0/fN1FGnDpN6qwd+/gLZHQ//xz+h8iZk//NCbL8Tq475RyZNGe5vJ8adbFL6hZMl8vPu2HfubY7S346poc0iTO0bitfs0bvvKag8mO1ku7fPC51TcQLAP1E5tftW667YetyeWD6GDnt0sdkZ+3XpF2qAv68yvH5X2Xl4jX7AjejxjS91mGq3GQ0TiIYM3e2PLsrdeHC5EAaBBBAAAEEEEAAgSoTYDHoKrugnA4CCCCAAAIIIIBAJQnsJ51H3yOPfDJaLkg19CcCAk/e6f27dVyWc6ntKWMev0dGdbYe+OnSt5Kju/+TbF6/JZHvNBmV+Bd8q5V2p9wgd1zarWljfuJZm4E3ykNTtsppU1c3NlLXr5f5t13j/QvOK7G13fdl2sx/lc5NIgONqTXIcsdt6+WCcb/zlpkWzW/qpYl/6XI7XM6edo0MaOPLrPWB4sVEvMBGYgqqS0+Q+ZpFaoHjdPml257osT90jFx61wqZva0xWlK//jGZNCzxr9khGpSZLIOfv15m/C0ZWWmWprw2NNT9Vn651Ma1dJLTTjnKd63D1DcxGue870mHJ5OLQienvxo+4pAwB5MGAQQQQAABBBBAoAoFGNFQhReVU0IAAQQQQAABBBCoJIG20mvio/LivB/LwHbWNT97/Wu7nye3PTlHJvRqXEkh8xFflWOuvF3uOb/7vp76zQ5oJced/wt5ZNZI6ehry29MqkGRB+TFORfLcSGqWdv9Ypn92O0yvFO6IMh+0nHE7fJImPxqu8u5cx6QqQP9IyMSNas9Vr57hq114ZxU/Qfy3of/x9mQw8OaXjLut7fI4IzXo4MMnPKAzB19dB4N9TnUJdKkTReBlg4DZXD3r+RVQtNFoRPTX931W6ljUENelhyEAAIIIIAAAghUgwCBhmq4ipwDAggggAACCCCAQIULJBrdB14jc1avl6Xzfi7XT7ksOOjQbpCMmXKj3P7Mm7LhuWlyds8wQYYkTU0nOXnaE4mAxs0yZlCHfV6JRvyzJ/1c5i5/QxZOG5ImyGDJE/UcfJMs3LBM5t44qWk+XpJE4/vYSXLDvGXyznM3yclpgwxB+V0rZ3dPrgNhu73zvUueWvO0TB3cKU2D/tdkwIwF8tTMy31me+STT/+v5ZTzfU2nkXLfq79PnKe/XomAzMjxiWuwUOaM7iW20kTOBZTigCaLQBe43kXNMTLiol77AlfblsmS9SwKXYrLSpkIIIAAAggggEA5CHzp74lbOVSEOiCAAAIIIIAAAggggECUAptk7hlnyq3rv0hk2k7OnveC3DawoprFo8QgLwQQQAABBBBAAAEEEIhRgBENMeKSNQIIIIAAAggggAACCCCAAAIIIIAAAggggAAC1S5AoKHarzDnhwACCCCAAAIIIIAAAggggAACCCCAAAIIIIBAjAIEGmLEJWsEEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBKpdgEBDtV9hzg8BBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAgRgFCDTEiEvWCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAghUuwCBhmq/wpwfAggggAACCCCAAAIIIIAAAggggAACCCCAAAIxCnzp74lbjPmTNQIIIIAAAggggAACCCCAAAIIIIAAAggggAACCFSxACMaqvjicmoIIIAAAggggAACCCCAAAIIIIAAAggggAACCMQtQKAhbmHyRwABBBBAAAEEEEAAAQQQQAABBBBAAAEEEECgigUINFTxxeXUEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBCIW4BAQ9zC5I8AAggggAACCCCAAAIIIIAAAggggAACCCCAQBULEGio4ovLqSGAAAIIIIAAAggggAACCCCAAAIIIIAAAgggELcAgYa4hckfAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAAIEqFiDQUMUXl1NDAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQQCBuAQINcQuTPwIIIIAAAggggAACCCCAAAIIIIAAAggggAACVSxAoKGKLy6nhgACCCCAAAIIIIAAAggggAACCCCAAAIIIIBA3AIEGuIWJn8EEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBKpYgEBDFV9cTg0BBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAAgbgFCDTELUz+CCCAAAIIIIAAAggggAACCCCAAAIIIIAAAghUsQCBhiq+uJwaAggggAACCCCAAAIIIIAAAggggAACCCCAAAJxCxBoiFuY/BFAAAEEEEAAAQQQQAABBBBAAAEEEEAAAQQQqGIBAg1VfHE5NQQQQAABBBBAAAEEEEAAAQQQQAABBBBAAAEE4hYg0BC3MPkjgAACCCCAAAIIIIAAAggggAACCCCAAAIIIFDFAgQaqvjicmoIIIAAAggggAACCCCAAAIIIIAAAggggAACCMQtQKAhbmHyRwABBBBAAAEEEEAAAQQQQAABBBBAAAEEEECgigUINFTxxeXUEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBCIW4BAQ9zCWfJvqJsu/Tp2ks7dJsry+iyJ8929u06ennO3TDqju3TWsuxfn1EyY87DsnzrF/nmzHEIIIAAAggggAACCCCAAAIIIIAAAggggAACLVzgS39P3Fq4QelOf/drMuPCMTJ7/V6R/UbK3Leny4DaKKvzhby/ZLpc/W+/kbczBjE6yMApv5DbR/eSNlEWT14IIIAAAggggAACCCCAAAIIIIAAAggggAACVS/AiIZSXeKGLfL0hAmNQYZY6tAgu5f9TC4YnS3IoIVvk2VTL5FRczZIQyx1IVMEEEAAAQQQQAABBBBAAAEEEEAAAQQQQACBahUg0FCKK6sjGYYNk+te2hZf6Q1vyf03PiU7rYTa7nL2lHmydMtW2fK+/ntTnpp5uQxsZ0Mo9krdjDvl2V2EGoyMewQQQAABBBBAAAEEEEAAAQQQQAABBBBAAIHsAgQashtFmCIxyqBujow+9aIYRzJodRtk18LZMm9bcr6kdt+X2196Qm4bPUA61tjptJWeIybKfY/dIoMt2FC/Rl5Y8VdLwD0CCCCAAAIIIIAAAggggAACCCCAAAIIIIAAAlkFCDRkJYooQWJB5vkThkufYdNk2c7GAEDtMd3laBtQEFExjdn8VVYuXiPJUqTDsIvlzE77BZZQ02mETL2uvzRWY7e8sni17ApMyUYEEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBJoLEGhobhL9lq1zZGiP4TLpyfXJxv9Wctz598qLC66WY1IjDCIstmGHvLfxv5MZdpLTTjlK0hdTI237nyonJQMe9atelJVMnxThxSArBBBAAAEEEEAAAQQQQAABBBBAAAEEEECgugUINBT7+rYbJFfMe1YWTBviTGMUcSU+XCd/tGmT9ushvY/9SuYC2vaR7/Vt05im/m154z/2Zk7PXgQQQAABBBBAAAEEEEAAAQQQQAABBBBAAAEEkgL/gESRBBIBhjHXXSGXjegpySb92Aqu3/qebLbcux4hnbJOz/QVObCtTa20WzZs+U+RgXHX0irIPQIIIIAAAggggAACCCCAAAIIIIAAAggggEAlCxBoKMbV6zRaFq4eXYySEmU0yJ5PP03833jbr9sR0j5ryV+VTl0OTaTamfjXIJ9+stc7Pv10S1kzJAECCCCAAAIIIIAAAggggAACCCCAAAIIIIBACxFg6qSqu9D/K3s/2Z1cCyKfk6uX/9q1R/43n0M5BgEEEEAAAQQQQAABBBBAAAEEEEAAAQQQQKDFCRBoaHGXPOiEvyytDmojWWdYCjqUbQgggAACCCCAAAIIIIAAAggggAACCCCAAAItWoBAQ4u+/HbyNdL6wAOFqZLMg3sEEEAAAQQQQAABBBBAAAEEEEAAAQQQQACBsAIEGsJKVXW6pus6VPWpcnIIIIAAAggggAACCCCAAAIIIIAAAggggAACkQqwGHSknJWaWaHrOjQ9784dOzXdwDMEEEAAAQQQQAABBBBAAAEEEEAAAQQQQACBshHY8v7WSOvCiIZIOcshs0LXW6iVf2zbWnhhlMO1pA4IIIAAAggggAACCCCAAAIIIIAAAggggED5C9CeXP7XKMcaNl1v4YsN78n2rDnUy6effJZMVSMHHtSK9RqympEAAQQQQAABBBBAAAEEEEAAAQQQQAABBBBAQAUINFTh66C20xHSxc7rk0/k0wZ7ku5+t2zd9J/JnW2kW+d/SpeQ7QgggAACCCCAAAIIIIAAAggggAACCCCAAAIINBFgjYYmHFXy5LDj5VsdauXtbfUi29bK2g/rpWen2vQn17BD3tv438n9h8oRnb6aPm2IPbnO7+Wu6ZDrsSGqQxIEEEAAAQQQQAABBBBAAAEEEEAAAQQQQKDFC7jtsFFjMKIhatFyyK+ms/T+VttkTTbIiy9vkfSDGhpk98oF8qwGJfTWoZf0OixDUKIxFf8jgAACCCCAAAIIIIAAAggggAACCCCAAAIIIOAJEGioyhdCK+l56gBp553bXqmbcbM8sOWL4DPdvUxum/yU7PT21kqH00+W7jXBSdmKAAIIIIAAAggggAACCCCAAAIIIIAAAggggIBfgECDX6QqntdIm34j5MzE9EnerX613HrqOTJpznJ5PzW0YZfULZguo0+9QubvTI5mqO0vV43qwULQVfEa4CQQQAABBBBAAAEEEEAAAQQQQAABBBBAAIHiCLBGQ3GcIyxlk8w940y5dX3jCIX9Rs6Tt2YMkGaTHdX0kMt+dpY8e+ljjaMV6tfL/KmXJv6lq0piFMSEa+XMtgxnSCfEdgQQQAABBBBAAAEEEEAAAQQQQAABBBBAAIHmAoxoaG5SJVsSoxoGjpN7pgxOTqGU6bQ6yMApD8jc0d0YzZCJiX0IIIAAAggggAACCCCAAAIIIIAAAggggAACzQQY0dCMpJo2tJWeo++XV8+uk6fn/0HeeH6OzF+/d98JthskY37YX3qffJYM6LTfvu08QgABBBBAAAEEEEAAAQQQQAABBBBAAAEEEEAgpMCX/p64hUxLMgRiEejcsVMq3y3vb0095gECCCCAAAIIIIAAAggggAACCCCAAAIIIIBANAJxtsMydVI014hcEEAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBBokQIEGlrkZeekEUAAAQQQQAABBBBAAAEEEEAAAQQQQAABBBCIRoBAQzSO5IIAAggggAACCCCAAAIIIIAAAggggAACCCCAQIsUYDHoFnnZOWkEEEAAAQQQQAABBBBAAIFCBN7b/J7s/Xxv2iw+3/u5bNy4odn+Vq1aS9cjuzbb7m5otX8rOaLLEe4mHiOAAAIIIIAAAmUtQKChrC8PlUMAAQQQQAABBBBAAAEEECiGQF1dnVfMpo2bZO/ePbJnz1758zvvpIpevmxZ6nEpHhzf63g54IA2MviUU6Rf/37Srl27UlSDMhFAAAEEEEAAgUABAg2BLGxEAAEEEEAAAQQQQAABBKpHIFvv+0xnWk296zWYsOPjHfLxx9tl9WurvdMudQAhk727b93adU3qO3TYUPnBhRdKz5493WQ8RgABBBBAAAEESiLwpb8nbiUpmUIRSAp07tgpZbHl/a2pxzxAAAEEEEAAAQQQQACBpgKff/65bN682dtoPe/1iTWa6+O33qqTTz/5VB/GerMe9lrI0cccI5eNuUz233//WMsMk/nOnTtlx44doj7bt2/3RiV88MH78pctfwlzuJfmnzv/sxx+eEfvsZ5b69atvMdB0x5FGYixURVeYcn/LDCiT3//4otiAQdLo3W95tpxMuS0IbaJewQQQAABBBBAIFAgznZYAg2B5GwspkCcL/BingdlIYAAAggggAACCCAQhYA1lK99883U9D2ffba7WQNzFGVFmYc2eM+4446i9LC3gIs1wr/75z/LZ5/tkbCjEyyQYEGEXt/4hkdRCaMD9PXx6COPJv493CSgVEz/KF835IUAAggggAACxROIsx2WQEPxriMlpRGI8wWepkg2I4AAAggggAACCCBQFgLag1173m9491356KOPQjeUW+WtwVyfH3roodK+Q3vbJUce2U32bxU8wiBbg3pQz3rLWAMg7k1HU7gN/BdedJGMu258waMbbLonG7mRazBB66ijLg477DA56uij5ZBD2svBhxxclECI6xPn48WLFstdd85sMlpDp1S6+ec/L9g/znqTNwIIIIAAAgiURiDOdlgCDaW5ppTqCMT5AneK4SECCCCAAAIIIIBADAKZGqRzLe7ggw+u6gVutSe6Tnuz5o035E9/ejvUCIUBAwcmFgBu7TWUu9P2ZAsU5GpfaPpXVr0i11x9VaqH/YEHHSh3/eKXclLfkwKzthEJutMCFxZIyHXqJwu2uKMTopzOKPAEymxjUMBBq6ivH/dmwSh7LVX735x77jxGAAEEEEAAAZE422EJNPAKK7lAnC/wkp8cFUAAAQQQQAABBMpUwA0QWI9xq6o1+NrzUk7bow3WPXrsW+zWGpO1bjbdTbk2lmpj+qqVq7zAwh/+8EqTXudma/fa8/7YY4/zRiToeZXrOVl9g+71fGfefoc89OCDqd3a0K3X7M/vvONtyzWIYBnZehB2/dWopQUTzCLdfZB/urT+7fb663bUUdKrVy85ossR/iQ8RwABBBBAAIEqEIizHZZAQxW8QCr9FOJ8gVe6DfVHAAEEEEAAgfIXsOldrKbWO9ueh7m33sVu2kw91t3e4O4x+tjmrLftbtDAnd7G9lfTfVDP9mI32OuohZUrVspT859MO2JB6/md75wk1dqoq0GsCePHZwys+F93/kCCTXNU7Ovnr1clPtfRJRs3bmhWdVswPMzC2Brg69evnww6ebD07deXaZiaabIBAQQQQACByhSIsx2WQENlviaqqtZxvsCrCoqTQQABBBBAAIGiC9iivNbj3xrtwzTUFb2yERTon2bFeo+7WWea91/TdenSJXSjZKaAyed7P2/SWLpnz95Ur/hcR1jYqIg+J/bx1i3oeXzP0HV0zz3d42zBBQ0sfG/IadK7d2+Juux0dSr1dr2298++P3XNtD7qrzcLIujjTAE13c8tPgF7f9Pg6PZt2zNO56XrPmjQYchpQ+KrEDkjgAACCCCAQOwCcbbDEmiI/fJRQDaBOF/g2cpmPwIIIIAAAgggoALW4G0NbvksyuuXtB7a/u3u83ynkXHzSPfYevfrfpvjXx+7jbzV0FvcRpT4g0HZRm/o9TnxW9/2Gv/TrSOgXulu2kir6y0sfXmJLHxmYbNk2jB7wjf7SL/+/ap63YlmJ86GihbQ98K6dXWyZs0aee2PrzYblaNBu8vHjpVzzzsv0mBdRaNReQQQQAABBCpIIM52WAINFfRCqNaqxvkCr1YzzgsBBBBAAAEEChPQqV20YfqN11fL+vXrQ03xYg33/sVUtSZRzRVvPYxzPbtcRhHkmnclp1fPzZs2eyMjdNqYdIEdd8SBBl/c+ektCKUOGojSUS3pXjM6ImT4iBFMNVPJLxrq3kRA/4Z0KrC5c+5v8j5JwKEJE08QQAABBBCoGIE422EJNFTMy6B6KxrnC7x61TgzBBBAAAEEEMhFQHu9r1ixXLSxOVtPd20stmACC87molwZad2RCCtXrpRPP/m0oIrryIjvnnqqfP/00xm5UJAkB5e7gAZoH37ooSYjeDRId+NNP5V8RgWV+/lSPwQQQAABBKpRIM52WAIN1fiKqbBzivMFXmEUVBcBBBBIKxDUy9k/f7n/YFv00b897HObS9vS27zsUfXctny5RyAOgbCNyTZ9Trdu3aRr165NerLHUS/yLD+BxYsWe9MfhQ06aCBK167Q14y+ftq1a1d+J0WNEIhRQN9fb58+vUnA4cKLLpJx141nOqUY3ckaAQQQQACBKATibIcl0BDFFSKPggTifIEXVDEORgABBCIU0F6AdvMHCNwFTjVNroucWr7FvrdpZDQgob2+WdCz2FeA8vwC2vilU3w8Nf/JZvOKW1ptJOY1axrc+wWCgrqWhumpTIJ7BBoF9LvNhPHjU1MqaeDtgQcfJNjACwQBBBBAAIEyFoizHZZAQxlf+JZStThf4C3FkPNEAIHiCrhBA52v2246b/dnn+3xnn7wwfupH962P857a/TPVIa7GGxQOrf+7v6wgQ+dr/m6CRPlnHPPcQ/nMQKxCmQLLrhz7zO1R6yXgswRQKAFCugaJjf95Cep0Q06suGmm3/aAiU4ZQQQQAABBCpDIM52WAINlfEaqOpaxvkC98O5jYPuvh0f75CPP97ubkr7OF1DnB3gn2rEtut9q1atpeuRXVObrGeczhu99/O9qe36IFOdstWhSUaJJ+kWPvSn8z8P03DpHpPu3A85pL0cfMjBblLRhRaZaqAJCU9KKOD+DbqBA3fqoWxzuudTff/fmM0Jb3n53zN0e6mnLbJFUW1URtDiqkyfYFeQ+zgFXln1SqJh6+lU45ZblvaqPevskdKvfz8+a1wYHiOAAAIxCYy75prU+/Grq1/jvTcm56iyddct0jz933N19J/e9PedTp3Z8/iejFTxRPgPAQQQqHyBONthCTRU/uuj4s8gzAvcHyBwGwIVwN/wHrb3bcXjVdEJaE/oHj16ps5I5z5u3bqV99wNVBCgSBHxIItAUPDAnaIoyhEH/tevG3SzdQ20uqUOEmQhK2i3Nvr+6pe/SE1Xw/QJBXFW/cE6CmHd2nWyYcMG+fM77+R8vkF/vwQXcmbkAAQQQCAyAX1f/3afE738rp8yWUaNHh1Z3mQUnYB+X3vwN79pFlgIU8LQYUNl6LDhLPwdBos0CCCAQBkLhGmHzbf6BBryleO4yATcF7j1nMi3B35UlbJ6RJVfUINILnlr48kBB7RJe4jbqJk2UQw7tm/bLh999FHanP09Y9ImzHOHubjTweg88Xqz0SJ5Zs1hZSxgAQTrUa9VtWBjVEFGd6SBO8qAoFfmF4Z/+gSCDZm9WuJe7Tjw8EMPpXq9Fmpg0yKdf8H59J4tFJPjEUAAgQIFbFSDdsB4c926AnPj8CgFNBB0w+QpzQIMtm6RvyzrnBP0u1w/e2+86acEHPxoPEcAAQQqRMBth93y/tZIa02gIVJOMstHwH2B53K8vwexHuv2gre8rOHZnut9qXsV29Qjbp30cUvora9fcnfs2NHk1N0RKval1hIUGqywYIS9Nqx3OYvWmnD53LuvDXtNRBlAcIMHFpxzpyYq9ftC+VyJwmtyc+LH50OJxSD1xlzNhXtWQw7pGjjsPTrXc9QAM70qc1UjPQIIIBCvgAaTz0r0eNfb3ffeK0NOGxJvgeQeSkBHMVxz9VXy6Sefeun1O/E1146Tvv36hpoOSTv5PPfcc/LC4kVN1h/TIMUt06YS6A91FUiEAALVLHDnzDvl0Uceln79+snNP/95qPfWUnq47bAEGkp5JSg7FgH3Ba4NUu07tE+V4wYJaARMsbTYBzaFltuT3UZV5NOT3RqeNQjRvn17b/0MRkIU7+WlAbfHH3tM7ps1K/XDJ5/SbQSSO/LAAkq8b+QjGs0x1qtRc3sqMY8+wb1oXCsxl8WLFsuNP7kh9Xeu773nnHuufP/002mcqMQLSp0RQACBDAKDBw3yGqP1+9nceb/OkJJdxRDQz+Arr7giVVSh01ppfnfdOTMVcNDOf3f94peMbkgJ8wABBFqagP99thI+/9x2WAINLe0V2wLON84XeAvg4xQDBCwgsWnjJtm7d09qWp2woyNstIz2etepcrp27SpHdDkioCQ25SMQNsBgPZ2DpsZqCaN/8rEtp2P0Ovfv29drXK6EL1vlZFdNdXFHt+h5aQPHueedV/a9fKrpGnAuCCCAQDEFnnj8CZk8aZJXJItCF1O+eVlu45f+vnn8iScj+00zd84cuXXqtFShjGBJUfAAAQRamIDbwc5O/fdLlkT2fmt5RnkfZzssUydFeaXIKy+BOF/geVWIg6pawKat2vHxDvn44+1eEOLDDz9MLWCb6eS1sVRHP/Tu3Vu6dO1CT9xMWAH70gUY1HX4iBFy8CEHe0fR8z0Ar0I3uY0N//Gnt2lcrtDrmG+13SCDjmKYdd/ssv7Cne95chwCCCCAwD4B/b73L8ce522YdtttiRFs5+zbyaOiCeh0SRdfeKFXXtRBBjsJnVLp3HNGpkYsEmwwGe4RQKAlCVibps7Q8vzzz3nviVdceaVcO+7asmWwOmsFGdFQtpeJiuUrEOcLPN86cVzLFNAvy7p+xMaNG7wAxPr161PDgoNEtOGse/fucsI3+0ivXr1oQAtCSmzTudlnz7ov9aFryYYOGyo/SPwAIrBgItV3r9f+231O9E7sN4kFgE/qe1L1nSRnFCjgBhlYFDyQiI0IIIBA1QpY7059/5+/YEHVnme5nph+//r+kCFeY1dcQQY7d/39dP2kialOWwQbTIZ7BBCIQkBHZj2d+BzR2SbKcVS0uzaRThf83MJnvbUKta1oydKlURDEkkec7bCMaIjlkpFpLgJxvsBzqQdpEQgSsBEQujixLkycKfigX+R18Z9BJw8W/WHVrl27oCxbzDYLMNiiwHbiGukfM/byFu9jHtV+/43jj2f6pGq/yL7zI8jgA+EpAggg0MIE3BGNLW36JB1JsGbNGvnzO+94V33wKadIv/79ivq99+zESOF1a9d55RdjnaxiBjZa2J8Sp4tAixbwT9EWdeclbeu5f/b9sn3bR3l3gHQ/73RkgDuazEYK2DR2QWvk6D5b90bP78dXXV2UznlxtsMSaGjRf7blcfJxvsDL4wypRbUJ6JfpzZs2ez8iXvvjq6kv8v7z1A+KE7/1bTnjjDNa1GgH7dn0yMMPe5F814QAg6vRch67XxCZQqH6r7t9kdYzjfrHQPXrcYYIIIBAdQjod2Ub0dhS1mnSXq0Txo8PHA2tnZF+9vNbZMhpQ2K/wO73rqBGrbgqoN//vzt4sJe9fv4zkiUuafJFoGUIuJ8j+h766Sefeice5fuajb7TjLWM3y1enHNQ2N5z7X3PHeFggYZRl/5QdL1Q/ygHNyjhXtViTLsUZzvsl92T4TECCCCAQHYBHamgU8DonHv6JVrnntdpYfQDQT9g7KY9ie69+27vS7f26tZevvphUo03/SKg0fzBgwZ55+uOYtAAg/Zmu+nmn+b8wV2NVi3tnEaNHp36u7h9xnRvKq2oDLQXijZs65dE/QKn/+6ceWekZURV15aQjzYyXHnFFd6pEmRoCVecc0QAAQSCBfS7sjYG6U0bV/SzuZpv+l3krGHDU0EGbUzSAIv+05s2kOnnY9y/A/T7+H2zZnll6uewfgcr1u2ILkeIdijRm/4G0sY3bggggEC+Ar97/vnUoRoAsPdTfY/T34CF3vT9cuEzC1PZ6Pv0o488mnoe9sGePXu9pAcc0KbZIfrbSMvRz0G9/WXLX5qk+VmifURvGuTQz0y915u2IVXyeygjGrzLyH+lFIgzklbK86LsliugHyb6BXvpy0tk5cqVqei7iegHyPkX/EC6detW0VMs6QfnihXL5fcvvthsVIee4+mnn8EUSXbRW/i927Mjip6N+uXy8cce835MW+8Wl1hff48/8WSLGknknn8pHus1GXbmmd4XaPxLcQUoEwEEECg/AXcKn2od1eiO5NPPP//IBf2+bAsm6/431zVOaRTH1XKnLizGlElB52A9d3VfS5s2K8iDbQhUk4C+n+lNA4tx37QDozbM67qOM++6y2uwt5FyUXye2Pulvi/r9NcadPCPOAhzjvaeZ79x3d+97poNlpeNcnDT2do2+nvqkkQnTZv6Ls41DuNsh2VEg11t7hFAAIGIBLQXlw6N1g9E/TGhHxDaq18/xPSmDaMapdaeTfphqaMd9ANKo9ba08k+wCOqTiTZ6IeefhhqHbX3uNZZh0ffOnVa6oNQC9IvAvpBuWLVKkYwRCJfHZnogt864kdv2qNDR7/ke9O/kf59+3qvPQsyaK89zV9ff3rT7fqjXl+33IojMPP2O1K9dLSRpRg/QIpzZpSCAAIIIJCvwAMPPpga1Th50iTvO2Q1fTbrd3Ybyaff87WTg396JP08nPPrX3uE+v1EAxNx3LSjk40o1t8d+t2rFLdbpk1NFTt71n2pxzxAAIHKFtB2AP39r//iHqWm72fW+1/Xv9SbtrHYqIYlL71UMOYf/tA404R2jhyaGJGmNy0z37YYXaxabwcffLB3r//pOp/2vpzamHyg+/Smnx32ubH//vt7bSnWbnTN1VdV5O/Zf0ieI3cIIIAAAjEJ6DRL+k+nDtJG0mVLl4p+sNmHp/7o0MZXG1Jn1dCI+uGHd5SjjzlGWrduJUce2U32b7W/9+GlH7Rx3PRDfceOHbLj4x3y8cfbZfVrq+WDD95P1TWoTG3c1S8Affv1Ff1w5IZAkMBlYy4TW9NEGxu6Htk15x/B+qVWg3R20y+bk66/vkmjtr4W9Ue//l0t+t0iOefccyw59zEJaBDSvkTr+4F9WY6pOLJFAAEEEKgQAf1eqMEG66GpPUY//PDDqpm///pJE70rYUGGdEF2bfTX7/X63X/NG2/E8jnpNuqPGXt5yV4h+htFAx36vUD/aV3i+t1SspOkYARamIC2EWgHQ7vp77HzLzg/tr9t69Gv5Wkbg920XcTfZmL7crnXYIK1xQxMjJzoefy+wOzatWub/LbMlu9bb9U1SaLvd/qZoL9FXTNLpGXrZ4W2s+itR499ZetzPV6D0zodn+Zx009+4nVg1X2VciPQUClXinoigEBVCFjQQU9GP7B1UemNGzcENujrh5/+y/RhalF9w7FIuj1Pd79923b56KOPUrszlZFKlHygZWo5vb7xjZwbiv158bzlCGhjw623TU9NHzD6hz8MPb2R9n68+sdXpf4W9MvbXb/4pRfA8wtqI/fTCwZ6abW3C4EGv1C0z/Xa6OKXetPrcvPPfx5tAeSGAAIIIFDRAhZs0JFv2vCsDUjacUDXOqvkm45MsMaw6yZMzNow9b0hp3mdJZ5//jkZd934SDvn6G8KC/hrI3+pG/Y1uGD10TnPK/1aV/LrlLojEIXAyhUrm2UT59+2BmT1pgFatyOjdr7Um3aELOSmwQS7aZBBy9AR8vqevuHdd21XqHsNBuitVavWqfQ2FZNt0JH31llu7+eNazrYOQS139hsAHqMBuh1xIW2I1XKjUBDpVwp6okAAlUnoD8C9J9+aNhibdpot3nz5iYjCvTE0wUC/Nv9zwtBsxEV+uF3yCHtpWvXrll/RBVSHsdWv4D23tAAwcUXXpia3ijbWgr6N2E9IVUozCLD+prVv4Uo/x6q/+rkd4a6Vob1CNJr6/4YyC9HjkIAAQQQqDYB/WzQkb3ayUU/m7XxpHfv3hXVcOK/JnfdOdPbpN9LwnRqOOOMM7zz1kYp/ey07/7+fPN57i6aWsrRDFZ3/X1joxoefeRhAg0Gwz0CFSpgUxVph8MDDmjtNX6/sHhRbH/b1iHyO99p2rhujfn22yNfzjdebxxNoOdjv12OPfY4L9BgZeeat47Wt5t1vPrssz1y0cUXezNSWKDB0tg52DnZdrvX2QDUWNPpotFLErNiVMqNQEOlXCnqiQACLUJAP+g0gm3zqvp/hOhQO42Cf773c28khKHY0Dt7Hvb+0EMPlfYd2nvJNZhw8CEHS6v9WxFQCAtIupwFNLCm63jY9EY6z+f1UyZ7I2SCMpt2yy2pHoP6o1UbKrLddLSN3XRaH/t7sm3cRyPgDqPWKZMqqadNNALkggACCCCQi8AvfvVLb50lbWzXuad1TS9r5Mkln1Kn1dEM1kg0+YYbQlVHO1too5YGWnQ6jf79B0T2ffuJxx/36qCfxaUezWAYZww90xvVoNdavZhW0WS4R6DyBKzzlnbm0umctZe9vgfqb4E43nOsPGunMDG3Md+25XO/cmXjCA13NIG/rDD56u/MoJt+rul6nWFu6c5J85hxxx3eFEpqrWtk+NuGwuRfijQEGkqhTpkIIIBAngLu3K9uo16lfOjkedocVmUCjT8275Ubf3JD2vkr/accNsigx7mBhU0bNzV57s+X5/kL3D59eurg6yY2zlOd2sADBBBAAAEEfALacOKObLx/9v2x9Yj1FR3p0wfmNS7urKMZ3O8c2QrRdaWsAW3s5WPkmWefLTjQouu/WdDDFjTNVo9i7FcXW5di6ctLCDQUA50yEIhBwG1M185c7mLHurZj1IEGDV7Yze08ZtvsPt/OZJq/TXcUlL+9R1s5Ye+7dOkSNqkXoAmTWN9HLUB936xZcu555xX8mRGm3ELTfLnQDDgeAQQQQAABBBDIVUCDDb9bvNgbWp/t2FyCDJaXfinTmw2Nte3cRyOgX+61N5PedERK1D8yoqkluSCAAAIIlJuAdpTRnvd606kk3EalcqtrUH10dLGtzXDJpT8MSpJ2m3YY0lGdetPgQP++fcVtxEt7YIYdy5LTaWijvtsJKcMhRdul61LozXoPF61gCkIAgcgEtNOW3bTh2/3Ov/bNN21XZPcavLCbG9TQbf7nli6Xe10j025ucEBnd8j1tnzZcu8QXacul9F57jlmK1MD1HrT4IgG5yvhRqChEq4SdUQAAQQQQKAKBfSLqk6FtOX9rRn/hZkuyc9z9DHHeJv4ceuXieb5vXff42WkX6y1dw03BBBAAAEEwgroKDj9/NDb7Fn3hT2sLNI999xzqXr07dc39TjsA+1oYcEGbTg6K7HI56hEwELXpMr1psfYosvWqJ9rHnGmHzBwgJe9nmehAZU460neCCCQXmD79u3eTh3BZTfr0GXPo7x3gxduUEPL8D/Pp9yNGzd4h/kXmtYppHO9vfbHV73bv23KAABAAElEQVRDdPHnfG/ZRsVpgFo73enNysu3rGIdR6ChWNKUgwACCCCAAAJFE9BFJvWmP24rrbdk0ZDyLEgbC2xY8eVjx+bUgyfPIjkMAQQQQKCKBLSxSD8/9KYN5ZX0Oa2Lc+pNR2Xk0oPVOyj5nwYbfvPQQ6lgi36mDjvzzJyDDXXr9s0ProtNl9vNbUBzGw/LrZ7UBwEE0gv8+Z13vJ2HHXZYs0T5rhPZLKOADW5gI2C35PueYnU+/PCOQdl628IGRm102wnf7JM2L/8OHSHijhLx7w963u2oo7zNVl5QmnLaRqChnK4GdUEAAQQQQACBSAR6Ht8zlU+lfClLVbjMHzCaocwvENVDAAEEKkDAHQ1XKaMaNCBi6yEMOnlwQco6zZEuhq3TD+pN8736x1fllKc7bZK7jltOmcSc2Ho+W+NezMWRPQIIRCzwwQfvezkedfTRqZxt5HhqQ4QP7L3igAPaBOaaLQAReJCz8a23GgO07kLQurvV/q2cVNkfusGIdAs6B+Wyd+8e0X96C3subv6VEJgn0BB05dmGAAIIIIAAAhUtoL0MdUis3ta88UZFn0s5VV7npmY0QzldEeqCAAIIVKaAfk7bdBDPP/9czr35S3HWK1esTBWbz7RJqYOTD9Rg1OjRcsWVV3pb9PN18aLF/mRpn6ub3spx2iSrtDXmWWOlbeceAQQqQ8CCq+4aBq1bNzbKx/l3nS6YYQGIPXv25gyo083paHe9HXlktybH5xqs3fHxvrUk3NFbTTJN82T7tsbpqOxc0iRLbXaDILms75DKoMgPCDQUGZziEEAAAQQQQKA4At/5zkleQX/609vFKbAFlPLIww97Z8naDC3gYnOKCCCAQMwCF/zgB14J2vCzauWqmEsrPPsN777rZaK9UPOdNimoFteOuzbVOeKuO2cGJWm2TQP/1mBmayE0S1QGG6xx0hory6BKVAEBBEIK6PuM3dw1DFq1au1tjuPv2kYcWDDDyvff25RO/u2Znm/evG8h6EwLS7tBhHT5ffxxY7DAOralSxe0/aOPPvI2H3BAo2NQGnebGwQJUzf32FI8JtBQCnXKRAABBBBAAIHYBXqfcIJXhk6dlM8ii7FXsMIK0KG6tujk+Rf8INJGlgqjoLoIIIAAAhEIaOOJTR2x9OUlEeQYbxbWOHTsscdFXtA1147z8tSGO3dKjnQFrVixPLUr1960qQOL8MBtnHQbLYtQNEUggECBAns/3zdqoEuXLqnc3Kl8UhsjemABVAtS+rNNN9LBny7oubs2gtt4709rQQT/dve5TfGUaa0HN7191um2zz7b7e1yp6Ny0wY91k5eegtTt6Dji7mNQEMxtSkLAQQQQAABBIom0LVr11RZbg+W1EYe5CTwu+efT6U//4LzU495gAACCCCAQL4C3z31VO/Qhc8szDeLoh1nUwe279A+8jJ1gWhrSHpu4bNZ87dGLl2UupxvbuNkJUz5Uc6W1A2BYgu4DfPpRnFFGUB0O4a5QUr3vG2kgzXWu/uyPc62NoIbDMiWl+0PG/hwp0my9QNtZIjllem+R4/G9Qdt2qVMaUu9j0BDqa8A5SOAAAIIIIBALALaU8V+tK99881YymhJmd43a5Z3utqo0a5du5Z06pwrAggggEBMAr2+8Y1UzmF68qcSF/mB25jm1jnKapx++hledrb2Qqa8Lehxwjf7ZEpW8n1u4+TGjRtKXh8qgAAC4QWsYd4/PZC7ZoA76iF8zsEpc+kYZo31ltO4a66Rzh07yROPP2Gbmt1bgNZt9HcTpdvuprHHYad4svR2764tkcvIEJtmyUbWWX7leE+goRyvCnVCAAEEEEAAgUgE+vXr5+VjXywjybQFZqKLU9pQ5qHDhrdAAU4ZAQQQQCAOAXfan3LuFLB27drU6bu99FMbI3gwcNAgLxf9vHUDG/6s3YBMLg1V/nyK9XzAwIFeUW4DW7HKphwEEMhfwHrP+6cHyjTtUP6lNT0y3fts0JRKOhLCRsXNnXN/04ycZ7Z4tS1S7+xq8jDM70b7XZTLqAQtJJ+1JfQ4m2Ypn5EcenwxbwQaiqlNWQgggAACCCBQVAH7UmY9/4paeBUVZnNna4+mk/o2LrJdRafHqSCAAAIIlFDAGqKtUauEVUlb9Buvr/b2Rb0QtFug+/nqBjbcNPrYnc7EDdT405XLc+uJm28DW7mcB/VAoKUJWO95+xsOOv/P934etLngbe5oKDezoCmV3JEQmRaotn3pggOZztOtg/s412CvGyjI5f3b6uwfyeHWpVweE2golytBPRBAAAEEEEAgcgF3eoNMvQMjL7iKMtRFoK2X0DnnnltFZ8apIIAAAgiUk4A1apVTnawuK1eu9B6e+K1v26ZY7i3oYoGNoEJsn6UNSlNO26zTh9vAVk71oy4IIJBZwP6Gg1JFOSVarqPabHSX/zjb7tbX/R2YLjiQ6TzdvPS3Ub43CxTY9L5h83Hr7K5lEfb4YqYj0FBMbcpCAAEEEEAAgaIKuD1FMvUOLGqlilRYIV+C3SquXNHYuKLbvn/66e4uHiOAAAIIIFCwQLZpLAouoMAMtIHKpsno3bt3gbllPtwWFv3www/TJly/fr23z9KmTVgmOyqpJ26ZkFENBMpCINOIcP+6DcWqsLs+RC5lumtJHHzwwRkPzRYUjWJhe1vcOWNF0ux0R3CkSVLSzQQaSspP4QgggAACCCAQt4BOc6A36wEYd3nlkP/NN/1Uvt3nRPnG8cfLK6teKahKS156yTteHVkEuiBKDkYAAQQQqECBRx5+2Ku19kB1pzeK41Rat27lZWu9Xv1laE9Wm/6jW7du/t1l+bySeuKWJaCvUvoa0IVv9Z/bS9uXjKcIRCYQtC6Cf92GyArLklHQ+hDv/vnPTY5yp5ezHe62bL9n0r3/Wl7ufbaghZvWfXzooYe6T7M+djvPZU1c4gQEGkp8ASgeAQQQQAABBOIVsGkOrAdgvKWVPnf90fnQgw96FdEemNdcfZUUMsTWejN999RTS39y1AABBBBAoGoFsvUiLdWJP//8c17Rp59+RuxVcKd8DPrsdnuydu3aNfb6RF2AW/+o8y40P/XWKVeCpl0pNO8oj7/6x1d5U1rqtJZjLx8TZdbkhUBKwH3/CVoXwRKWcpH3HR/v8Krx2Wd7rDre/d69TZ/rRttmHdCaHJB8EhRQCUrnbssWtLC0/vUf2ndob7tyvvdPFZVzBjEfQKAhZmCyRwABBBBAAIHSCtg0B9oDMKrphEp7RplLf+65xgYRm/tTgw2rVq7KfFCIvUceWRk9J0OcCkkQQAABBMpQIJdepMWq/uJFi1PTJp0x9MxiFeuVE9Qo7/bKDerZW9QKhiysEnri6vfDYWeeKWcNG+79GzxoUFmOFtDOJNYBRPn1u62+RrkhELVA0PtPUBmFLPKur+dCAnsff7w9qEqB21a/ttrbfsABbQL368ZMAZW0B4Xc4V//wQ0qh8xCMgVJwuZRjHQEGoqhTBkIIIAAAgggUDKBLl27pMoux0aMVOUievDaH1/1ctKel/aF9OkFC/LK3Q3M7N9q/7zy4CAEEEAAAQQqVeCuO2d6Vdf5yIvRYJ6tjO3bGxvW7PO90lzLtSfuDZOnpKakUlNtwD/3nJEFjQiN49pYZxLN2+bIX/PGG3EURZ6OgPbuv3PmnWUVfNJGev1XjFuXLvt+S4Up74nHn5CzR4zIWD8NMHx38GAvsKe2udz8739u8E3z2b6t8X0yKM+wawK5v4GC8il0Wz5TLlmQxD9VVKF1ifp4Ag1Ri5IfAggggAACCJSVgA5ptR9jGzZsKKu6RV0Z/SFkwZRuRx0lZ5090ivC/wU8bLnuYmf5Lr4WtizSIYAAAgi0TIF8enYWQ0oby2w9hGuuHVeMIpuU8fnez5s81yfWe/iwww5rtq+cN/gbBsupru4ogQsvukim3XabVz0dEarTFJXTzTqTDB02VL435DSvaja1VznVs9rqcknidXHv3Xd7DePulEKlOk8dxaKN9PqvkBEBmervvv/sv3/zzkbpGuz172nypEne75Hbbr01bRHPLXw2tU9tc3G1BvdUBr4HH330kW+LNBkJ1GxnwAb3N5B/t2vj35fuuTsyXH+Xhp1yyc3P1nXwTxXlpimHxwQayuEqUAcEEEAAAQQQiFXgO985ycvffqDFWlgJM69bV5cqvV//fuIuwFjoD5FKmaIhBcADBBBAAAEE8hTQ3qy3z5juHa2N5ENOG5JnTvkftnFj884Rb73V+Dnvn4Yj/1KKc6Q1DJZjT1wbJaBTTo67brycc+45csWVV3ow2lGj0O9PUQm7nUlO+GYfsalBNSASd+/rqM6hEvPRhnPrxKP1X/S7RSU/DXek8vJly9PWR+ue72sj6P0nbUHOjk2bNqWeZero5A+Q5ePqfz8ZMHBgqux0DzIFtsOOMsjHpufxPcWmtR01+rJ01cu43dZ1+OCD9zOmK/VOAg2lvgKUjwACCCCAAAKxC2jvfr3pD4VceszEXrGIC1izZo2Xo/WUcadgsAXTcimyXKc4yOUcSIsAAggggEAuAvo94corrkitzTD5hhtyObzgtDYKMygjbVTWm9s7NihduW2zhVDLsSeujRLp16+fWM/ty8ZclhoNO2H8+KJwaqPwN44/Xjp37CRz58xpVqY7Z36vXr3EnRo0U+/rZhmxISeBtWvXNkn/xuuNc/032VjkJxZw1GLt9euvggYYdMTD94cMkVdWveLfHfp5ttFIn322u0le/nUTggId+lq39zI7OB9XfT8J+l3nb4gPGyzMZ5SB1T/bvb63/G7xYvn9kiVeMDNb+qD9rVq19jbbSLugNOWwjUBDOVwF6oAAAggggAACsQroDzK7uT/UbFu13NuIDRvBoedlDRb+L/65nHO2Hxm55EVaBBBAAAEE0gmEbRBKd3wU23WaFOvBfP2UyUVZm8Gt9+GHd3Sfph67NpW2bpKNwPA3SqZOrgweWB21KtooaNNlaaNeIQ21YU5N89dGYWt8vXXqtGY90d3OHzrK1G0UzaczSZh6kSYx339yXRSzKHWwzN9In27UwMoVK70q62vKOiLZOeRyb6OR0h1j75W23z/KICgItvfzvZY8NXpo5crG+qZ2ZHjgTtsU9LsuU0O82wkrQxGSz/RImfLTffo3W8gIcXekelCAJVv5xdpPoKFY0pSDAAIIIIAAAiUT0C91NlzV/aFWsgrFULB+4bQv+71POCFVgjVYrH4t9x5Ytphath8ZqcJ4gAACCCCAQAULaGO+fZbqfP2jRo8u2dns2bOvMc5fibCNZf7jSv3cbEtdD7d8f+9n26fTZVlnjYXPPG2bI7/X72/XXN24FoR9V9VC/Fb2ncydHsbSF9KZJPITqrIMbcSAWadr2C/WaQc13GvwwX9zAyR2Dv40mZ7n87tB8/MHYoIa7N3fYgMGDvCqoQERf5AiU/2C9g1PLEAddHPLC9oftC2f6ZGC8olrW1CAJa6ycs2XQEOuYoWk310nT8+5Wyad0d0bDqdD4rx/fUbJjDkPy/KtXxSSe/pjG7bK8nklKDd9jdiDAAIIIIBA0QV69OjplZnvF+eiVzjHAt31GdwRCNbrxx1mHTZrW0zNpjwIexzpEEAAAQQQCCvQpUuXsEljT2cLlGqj4k03/zT28jIV4G8czKexLFP+xdxXzlM9Zer9fM6553pMC59Z2GyEQVR+jz/2WGokw5xf/1rsO9yaN95oUoR9Jzv6mGNS2+27bWoDDyIXsO/PrnXQdECRF5wmw6AG8KDgg/v+UchIonS/AdL9TfvLCqqvnZoGzdz3//Xr13u73GCapQ269wd9Dj7k4FSyoGtkf1upRAEPLKAUsKvkm6IIMD/x+BMyeNCgWM+FQEOsvJb5F/L+kptlaO/hct3UO2X+el/PhJ1LZfbUn8ioAYNl9Jy10nSGM8sjn/sG2V03R0Z/+7sy6mfFLDefunIMAggggAAC8QpYg7v/S2m8pRYvdxsWbeszWMn2Q0B7CuU7zNadTsDy5R4BBBBAAIEoBGxe/CjyKjSP559/zsvi9NPPKDSrvI9P17BnGYZthLP05XDvTvUU1ABYDnUMWiT2+6efnqqaTUWT2hDRg/tmzfJy0uuqDYnHHnuc99wCC1aMfX9t3769bUrdV2snmtQJlvCBTWdlvyO0KkEN+8Wqoo10ct8HMjXma738o2N0m/4mWLxocdYAWrrfAO7ftOZnt6CybJ/duyMX9P3fRg5lCvrZsWHv3Wtkfx9hRmi7AaWwZZUi3aaN+xbdDlu+rv0yedIkidI5qGwCDUEqkW5LNPYv+5lcMPo38nZ9toy3ybKpl8ioORukIVvSrPsT5a79hVw8cpos25mt4CjLzVoxEiCAAAIIIFASAfcHZNAQ45JUKsJCg9Zn0OwPPnhf755ch9naj9oIq0lWCCCAAAIIlKWAzpNvjYoDY+7xmQkgXcOeNZZlOrYS9rkNgKWub7YOGDqnuvWCXvLSS5FX133NXXTxxV7+7Ts0BhKsJ71udIMz7jzt7ugG72D+i1TAXRfF/R0RNB1QpAVnyMxGKmhA0oINNq2We5j7+nG32+Orf3yVt+j9t/uc2OT1ZfvTTSlm+8PeW2DETW/TKx166KHe5u7du7u7sz52r4U70itbj/9q+nvZu3dPMyf9fTvummsC15TR9xBd+0Vv9p7WLIOINhBoiAgybTYNb8n9Nz4lOy1BbXc5e8o8Wbplq2x5X/+9KU/NvFwGtqtNptgrdTPulGd3FRhq0HKvmp0KbtR2HynXz1smm7wytdz3ZO0zM2XMoA5OuTfLA1timr7Jzp97BBBAAAEESiTgfvlcu3ZtiWoRT7H6Q9l6ELnrM2hp7qJj+fR+0TxsVIQ+5oYAAggggEBcAm6jUVxlpMvXRgbq1Bkn9T0pXbKibfdPQWIFV2JjmfsdzM6jHO7DdMA46+yRXlW180W2wESu57Rs6VLvEPc1d8ghjYEGC3ppAjc443Ygad26lXd8VI3CXmb8FyjgTvGTbQRBYAYRbbT3BQ1I2ugn/+gXLcp9/ehz97Wrjc5uZ6Kg0Tq59Hp389ay3JsFRtxt9tiCaumCq5Yun3t3gXQLutjfS5j8MgV27W80TD5Rp7HgUlC+s/79XtFp3i6+8MJmwaNHH3k0dcjd996behzHAwINcaim8myQXQtny7xtyREF7b4vt7/0hNw2eoB0rLFEbaXniIly32O3yGALNtSvkRdW/NUS5HXfsP5lWWTl1vaR8XfdLKMGdpJUsYlHbXoOlwn3z5Hrj2/8cJL6tfLbp96JYDRFXlXmIAQQQAABBGIXsB4cG959N/ayillAuvUZrA75nLfbey7d8GjLn3sEEEAAAQQqXeCFxYu8Uzi9hNMmuYbWgcC2WWNyLo1ldmw53efb6SHuc3Abkt2y+vXvl3q6auWq1OMoHvzhD6942bivOXeeeWvAdc10lIX/lkujsP9YnqcXcAOfOsVPpkbe9LlEu8d9X7AGentvyFSSG1TzBxYyjdYJ09nI8nZHjNt0SEF1coMcur9//8YFoS2tO02VbUt3b6M57LeOpXMXSLegS1QBAvdv1Morh3sNMtht86bN9tC7t8+3Cy+6SILeQ5okLvAJgYYCATMf/ldZuXiNNIYZaqXDsIvlzE77BR5S02mETL2uvzSOa9gtryxeLbsCU4bZWC8fvblWtiWT7jfsMrmoc3C5UtNFhl3QJ1luvWx7dZ18FKYI0iCAAAIIIFCBAid+69tere2HXQWeQmCVrRemf30GS5xuvl/bH3Tv9p5rtX+yU0JQQrYhgAACCCBQoIC/kajA7HI+XIPr1lhbymmTtOKtWrUOrL/VL93+wIPKaKMtsho05Ue6aurUNZ07dpJvHH98sx666Y7Jd3u6tUK0Uc4aTf0LNOdblh4X5jVnDbhm5v87caeQKaQuHJtZwO+eqbd75pyi26vX3t4L7L3Bcnc7C9k2997f4crf8O+mzaWz0d7P961He/jhHd1sAh9bw7+Ovra/MU1o2wMP8m200Ry2/oI/GORahAkQ5BLk8FWlqE/ddS60YHeaL33ujroJ816jx0R1I9AQlWRQPg075L2N/53c00lOO+UoZ0SB/4Aaadv/VDkpOYNS/aoXZWXe0yfVJ4ZJfZYsYL/EKu7tk4EEf5n6PFHu8b2lW9AutiGAAAIIIFBlAt26NX7i6Rdy94tnpZ9muvUZ7LxsaHKmHxKWNujenX4paD/bEEAAAQQQKETAGokKyaOQY90evj2P71lIVgUf687BH5RZtv1Bx5TDtnwWWX34oYe8qmuP5N89/3zkp+H2WM+U+Xe+0ziVVpQdVdye6e5rLqhzhzUqZvo7cXuTZzoX9oUX8LuXetoy/zVO917gdhYKOltrnHcb993fRe7joON1mzuFV1Aaa7DPNNrCbfi/8aafetloQLJvv75BWaa2Bf2NpHYmH9jaEK5FmOP8+ZTrc1vnwurnThWl2+z89bE7usF9r9F9cdwINMShanl+uE7+aNMX7ddDeh/7FdsTfN+2j3yvb5vGffVvyxv/sS8aGHxAuq21cuBBByR3fiGbN29PjqoITl+/9T1pOqgmOB1bEUAAAQQQqHQBt0eS+6Wrks9Lh9Xbj1X/+gx2Xm6PtzA/HvS4sD++rQzuEUAAAQQQqFSBN15f7VVdvyek69leynPzNzCWsi6Flm2Nt2HycacCibMXudvgGlQv+34VZUeVDRs2eEX5X3NBnTusUdHf0O029rq9yYPOgW25C5i7LVps05ZlajzPvZTwR7jX2L32moO/R3umXK3jkQXQNK3bIO8+TpdP2Ol3wo620HVxXl39mry5bl3W92D3b8TOxV9PWxvCXbjbPc6f3v+8VNfYXw//c3st+re7U0XpPjt/fWyjG/R9rhifbwQaVD2mW5MG/K5HSCdb7zlteV+RA9vaFEe7ZcOW/0ybMvOOWjl04GDpmSzvi2cek+fTjY5o2CAP3vOCNC4B3Up6nn6SHJo5c/YigAACCCBQsQJNhr+vWVOx5+FWPNv6DJrW/TGSa4Al249vty48RgABBBBAoBCBXBqhCynHf+zKlSu9TTbFon9/qZ5b46HbwFipvXJt4VprvM1maudu6WwRXHse5X22aV7cjirWuaPQ8q0h0Ka3zJRfusVs3cZet0E1U17sCy9gjc02MtiO9Dee2/a4791rrNfe/X6frWxb58PtcHTG0DNTh9n+1Ibkg3Rrl/jT6XO3V326tR0yBTHc13NQ/mG2+YNx1sge5lg3TamusVuHoMf+16KlsbUq7Ll7b0HabO9z7jGFPCbQUIhexmMbZM+nn6YWVt6v2xHSPmN63flV6dTFmvkbEtMf7U0dn/VQX4KazkPlimGHN26tXyKTL5ksc5dtbZJfw9blMvf6iXLHuuTIicRi1Vec3SXD9E6+QniKAAIIIIBABQp0797dq7VNN1SBp9CkytnWZ9DE+sXd5kYO+4XbvrAW60tpk5PiCQIIIIBAixQI2wgdJY6OFrDFQnv37h1l1nnllS2QkEuv3LwqENNBtnBt2Oz9DZ9RNfC75VsDnLst6LF+j7KOFzYSIShdLtusJ3a3o47Kepi9PjPNXR/2+13WwkiQErDGZlsLwR0hnEpUxAf+a5yuYd4NSFj1bJ0Pt6Ff32vsdW37Lb3d59ID3u1VH2Zth1wCJVafdPfW099GnfjTucFC/z73uV1rd1s5PvYHXm06rKC6WlqbziooTZTbCDREqdkkr/+VvZ/szjhlUZPkzZ7Uy3/t2iP/22x72A1fkwG3PiBzfzRI2iUOqV//pNx66UDpmlhISRdT0n9dB1wqtz653qtjbfeLZfZjN8qANjVhCyAdAggggAACFSlwwjf7ePWO4wdrKUAsYOIOfw6qh82NHLa3aKYvrEH5sw0BBBBAAIF8BayRKN/jCzlu06ZNqcOLMX91qrA0D4ICCUENh2kOL/vN1ks8W0X9C9ZmS1/IfhttkSkP66hiIxEypc22z50KK908+5qH9hB3e6C7c9pbGWEbUC0997kLBF0j97rknmNhR2S75m5AwgIJVqI76kDfa6xDkTunv5vGjsvl3jo3ZTsmXaAk23FB+/09/S2QZ797Mq1v4uYXdK3d/eXy2P871oIJVj87f33uT2tp4ron0BCXbF75fllaHdQmw8LNOWZa00kGjJ8u90wZ7AUb0h1d2/1H8shDN8jJnWzapnQp2Y4AAggggEDlC/Tq1St1Ev5h+akdFfIgzPoMdio2lPjDDz+0TaHui9X7JVRlSIQAAgggUJUC/kaiYp7kmjfe8IrTxrtceu8Ws45uw2Exy42jLOslni1v6/DgbyjNdlw++8OMtrA0bgNePmXpMW6v8kxT02gPcTdt0GgXa0B1G4rzrRfH7RPI9hvBvS77jor3kV1ju+bZ6qgN/hZIsJrZqAN/MMANoFkaOybbvX9dN+vcZMdlq6eli+LePyLBRsmVMpgdxXlly8OCCf7r6h5XrBE5BBpc9ZI/rpHWBx4Y0dRFDbK7bo6M7nOinDV1iezMcG716++Rkb2Hy5QlTadWynBIxl02YiLsfcbM2IkAAggggEDEAm5PQf8X44iLij27MOszWCXat2+cxNG+iNr2dPdR/JBOlzfbEUAAAQQQKBeBP/3pba8qYebKL3ad/d9TMjUiFbtuuZaXayOXfQ9xG0q1g0WUN1v7IEyebv3dEQlhjvWnscCRXs9cglvud1h/nm5DsX8fzwsTsCl+evbsWVhGBR6d6zX2N/i7xdu+TB2K4ni/8b+nuXXK5XG6UR3+EQnW0z+fYHYpR62ks3Dfh4LSXD52bJPNhb5XNcks5BMCDSGhipOs6boOhZTZsGWejBo5TZbtrE9kUyvtBl0utz/zpmx5f2vq36bl8+SGsY1TKyXmVpLHR18oVyzY0mQdh0LqwLEIIIAAAgiUq8CAgQO9qoWdm7dczyPM+gxWd/eLdy49izLNB2x5c48AAggggEAUArk0/EZRnuZhAfgwc+VHVWa++VjjYL7Hl8tx2QIG7n63IXTz5s2RnoKtfRAmU3fkQaG92W06lzDXM1vDrOsT5jxIE07Ana4saIqfQqcXCleL4FQ2Sjl4b+at6X77BE1pFub16ZZmIy50m/v34qaJ6rGN6siWn72/Z0sXtL/Qv/OgPOPYli6YoIGSvZ8n1+SNo+A0eRJoSANTms2FruuQrHXDBnngurulTmMMGmQYea8s+vVEGd6zbZPTquk0QC6ZOFsWzTsvObXSNlkyabo8u6uhSTqeIIAAAgggUG0C9qOsFA0aUVq+sHiRl1229Rk0kdsLK9uPI7cHT9B8wFGeA3khgAACCCBgArk0/Noxhdy7gXc3IF9InlEcax0iosirHPPIFjBw9/unQonjfLL1EtYydeSB9fC2EQn51sWmcwnTYGyNt9leE0ENxfnWrxqO08ZXN2CV6zllu8a5Ti+Ua/lB6a13froFj+0Ye83Yc73fvm27+1Tst5BtDDulmaXXe/+0Zu6Ii2wjdexvyc0v6sfu75kwf+NaftD0ZFHXK6r87PzcYILbQcwfKHF/C0ZVh6B8CDQEqUSyrdD1FmrlH9u2lnwuUMP6Z+W365JRq9r+Mm7iQGmT9pxqpM3AH8m4QckU9WvkhRV/TZuaHQgggAACCFSDgH3Z1AaNdL1Ayv089cul/SjofcIJoaprPwiy/TjyfzENlTmJEEAAAQQQyFPAbRzJM4u8DnMD78VqhMmrolVwkE0/E+ZU3OvSr3+/MIfknMYa6XI50Hp424iEXI5109q0UNkajPUYa7zNNse8fSd0y2mpj594/An57uDB0r9v34IJ/FP0ZAv4FFxghgwy9c5/buGzcvNNP/WCK/aacbOyNU/8Aakjj+zmJvMeh319u9OaNcskywb7W8qSrKDdK1eszPn4TNOT5ZxZzAcE/V4bctqQmEvNnn0+7djZcyVFQqDpegtfbHhPmsYPg5Dq5dNPPkvuqElEy1vlsV5DYm2Gv2wRCxXU9j1V+rWtCSrM2fZ16Tekd3IR6t3yx9c3ijcYwkmRy0N3eqYwj3PJm7QIIIAAAghEIeAO5127dm0UWRY9D/fHhv9HULrK2A+CdMOmg46j4SVIhW0IIIAAAlEKlGr0nAXeLRAf5TlFkZd9Xtt9FHmWKo+g6WfS1cW9Lrkcly6/oO1BjXRB6dxtNgLBRiS4+8I+dnvZW8cX/7Hu69GCEunmmE+Xhz/PlvR8yUsveaerHYpeWfVKXqduIwDSTdETNGogr4LyOCgoMPvQgw+K/lu1clXGHC0gZSOF9m+1f7P0hby+NTP7O7GMs03/ZekKuQ/6O9i7d08qy0oaqZCqdMCDoIBtOl93+q+ArGLbRKAhNtrEpEWdjpAulv8nn8inWWck2i1bN/1n8og20q3zP9nROdw3nX6ppu2B0jrr0fkERbJmSgIEEEAAAQTKVkCH81rj/IZ33y3bemaq2Jo33vB264/RsD/CbZh0timj0n1hzVQf9iGAAAIIIFBpAtaAb4H4Sqt/pdbXHbEQdA7WyFus6+J2QAmqj22zEQjW+G/bc7lvMi3U/q0CD7Xz/v2LL6b2BzWkpnYmH+QzSsOfRzU8d7/nZpsCKd352giAdPuDRg2kSxv19kyBWQvSaZna4J9uJEzQVHH+Ud7pjs12PvZ3ki1dHPvT/S3nM1Ih2/tUHPXPlmem33xugFLz0dd+Kc6BQEO2q1jI/sOOl291qG3MYdtaWfthlnECDTvkvY3/nSzxUDmi01fzKL3plE0Nuz6VfTG8dNk1XYS69mttJfjjLt3xbEcAAQQQQKDyBE781re9Sv/hD/n1dCr1GVu9w6zPYHW14dHaw8vtUWf7/ff+L6z+/TxHAAEEEEAgaoFiNpbaNCIWiI/6XPLNr9zqk+95pDvObQwNSmONvPk2dAbl6d/m9vbNNp+8HRumsd/Sprt3y03X+Gnn7Y5eDTPCNJ9RGunqWcnb3bVeLJi4eNFiGTxoUM4jHPx/i3Ztiu3jDwKkK9+d9kgb/N2RMNnycOf61/zdY9OVl2m7depy01gQ0d0W5WP3b9mufb75Z3ufyjffuI6zAKXrXopzINAQ1xXWfGs6S+9v2QLMG+TFl7dI+kENiSmPVi6QZ7clgxEdekmvw5JBipzqmFhz4Z87y9eTx9Rv3Cwfpi80meqvsnLxmuR0SbXy9a6HZ1jTIafKkBgBBBBAAIGyFejWrXFOUh1CHKbRvZxOJJ/1GbT+7nBbt0ed/9xsOLh9YfXv5zkCCCCAAAJxCRSzsdSmEQmaiiSu82vJ+boNYJkcLADkb+iMsnduvj3drd7uQuK2Lcy9lZtpMdxuRx3VJKtM6wKECUA0yazKn6QLVF55xRXe2mYP/uY3oQTsNehP7H9N+vfH9dwNAmSaBijTtEduHlbPKF8/tli15R007ZQFES1NvvelCvhofaN8H8r3/PU4G4HuBpd0u7nb7zndVswbgYZYtVtJz1MHSDuvjL1SN+NmeWDLF8El7l4mt01+SnZ6e2ulw+knS/dsSysE5yQ13U+W01IjKR6RqfM2ZA5wLLtHZi7dncytk5x2ylF5rA2RpjJsRgABBBBAoEwF3B+7devqyrSWwdVye7i55xGcet9Wt+fcpo2b9u3wPSrlcHBfVXiKAAIIINACBDI1nMV1+m7v3kxTkcRVfph83SlgwqQv9zTWAJatnhYAsnnkLX0cvXNz+R4VRaOsNf5lWgy3V69edsre/fARI5o8T/ekXBpA09WvGNv9gUqd5soNCoX9m7LXYLo6pwtEpEufabu+F52duMZ3zrwzU7LUPvf7fGqj88Df4O/sSj3M9FoOa2SZWUO3+/vE9sV1H2fAJ1NgT88njvehQpwsuHTAAU0nzi/V7zkCDYVczazHJkYX9BshZ1qjf/1qufXUc2TSnOXyfmqUwS6pWzBdRp96hczfmRzNUNtfrhrVI//G/poectnPztoX4Jh6hvT94a0yd0GdWDjBq/ruOnl6+hg57dLHUgGOdiPHy2U9v5L1zEiAAAIIIIBApQvoHJc2NdCaNWsq6nTyWZ/BTtB+UIdZm8I/XNzy4B4BBBBAAIEoBbI1nEVZluXl9u5NN6+3pS3VvTsFTKnqEEe51jAZlLcbAAqaRz7omEK2hQ1++MvI1GHDn9Z9HqbxT/8eLrzoIu8w/d7Wt19fN4u0j8utATRtRUu4I9e/qXTTZWULRORyiueeM1K0kf7eu++WdCMy3Cm3MuWtQYagBn8NHmQLRNn+XI2soTtdvQqdwihdvtm2F7KWSra8S7nffsv563DU0Ud7m/yLcfvTxf2cQEPcwk0a/ROF1a+X+VMvlUGdO0nnjvrvG3LWuPtkmQUZEqsj9JxwrZzZNt1whk0y94yjksd2kmMmLE9OeeSeSCLAMXCc/GpsT2mcfKledi69X24dN1x6eWUmy+4xXK6btTQZZEgsXt19jPxq8kCmTXIpeYwAAgggUNUC3bt3984vzI++coLIZ30Gq/+xxx7nPcw0dDnXnkyWN/cIIIAAAghUioBNO6H1def1Lof6p2vcLHUDUlQ2mRom3R7pNuWjdQyJqnzNJ9/GT6vL3r3ZV8PMVN9snTluuvmn8vslS2T+ggVZX5/ZemBnqkdL2PfwQw81Oc10jfmWKNOUqrbemaUt9F5HW7gN+ytXrAzM0qbcCtzpbAwKMuhuLSNbIMq/P98p5fwjkZzqpR5me/2nEvKgmYA/OOofXWOLcfu3N8sopg0EGmKC3ZdtY6P/PVMGJ0cY7NvT/FEHGTjlAZk7ulv+oxlSmbaVXhPnyGOhyq2VdoMmy2MPXS292qQLcKQy5gECCCCAAAJVI3DCN/t451JJPV7yXZ/BLpoNNc50zvaDJ98fGFYW9wgggAACCOQqYL1qcz0u3/Tpeofmm1+cx1kDUpxlxJl3mMZFa1DVNQx09Kne4lwzKte53gutS6bvX377XEf6xL3Qrr9+5fg86P1j5cqmjfduMCvoHDKtY7Z/q/2DDsl7m7++2UYcW6ArTIHa4B/U6O9/z0uXZ75TytlIpEoPjOYbjAxzbaJIY9Ow+UfX2DXX7emC1lGUny4PAg3pZCLd3vb/Z+9OwKMm8z+Af2stILS0gLotUKBQyiUuBUE8AFs8EBQVBdH9iyvCqqvueovXeuwiCrq6y7KugherooiKup5IEUUpIBRBgVJKQY5WFOgFAqX2P+90Mk2nmUySSSbJzDfPUyeTvMfv/aTFmbx53xfZk5/DV2vfxoz7bsPYk5Mal546HNfd91fMWbIIsycPMHFEQYh6E07G2Cl/wYx3luOr5ycjm50Mja8L31GAAhSgQNQLSB+ERUPl87c6ueHyJ5UCvyhoiVv+gVPpiS75U1xGv2BoiYNpKEABClCAAkoCgU/VKqUx45h0Eynw6VAzyjazDPlUQmaW69SypOuitoaBmbFLD2DoLVOKU28+Kb3ZT8aLctVGq0r1Rvur0r8f0gM0RtquNq2aGX+bmzZtahRWqGuop6NLfM+Rf9eRKgr8N09PmVIZ4jVwTQD5ObFvV8dopEb4RKqeQFfpfeCIfOnfFKVrLuWJxOuxkaiEdfgEUrIxZrL4uRmPGUbJwqT3NmKSnvym1KunQqalAAUoQAEKuENAvhCamEJB/t6pLQhnfQbRJvkXpqLNRf6nBaX2qj3FJaXhKwUoQAEKUMBsAfEEezg3BI3G4/SnbuVrSRhto9PyqU3RKJ3TMvohnHZJ9egtQ+8ICHn58gc8zHwyXvwO6xkpIY+J++oCatOqmfG3GXizONh0N2aMVlFbG0VSkD9wJB0L9irWBFj4zsJgp117PJy/cTsbrfRvyqyZ/4p4SA4d0XAE5bs3o2DZEs8/lkuw9LufUOelqcXB8iqFNQki7sYKKUABClCAAhSIEgHpaRQtH76d0ORw1mcQ8YsvTOJmjtik6Qm8bxT+44aOF4WweYgCFKAABVwoEKkn2CUa6casXU/dSnEovcofClA67/ZjwTqUxBPi0jn5CEypvWbcbBVlffnFl/56pGlGpDpCvRodASHKlU/Zk5QYMNNFqIpVzku/w2IhYG71AuLzvfQZP9Ak1MLK8vVbAvNa9dlYmr4ocBocqf5QIx2kdGqvamujiHzi78uKB46kf2vVYnPSuXD+xiPRDnknrNKIfLv//+GgjoZaHChZghf+Mgnn9zsJA04/D5f930RMmjgRf5z7HY56r9aP+Pj24Tjt4rsxJ68YB+p7HyJxHVkHBShAAQpQgAJRKiB9WAucv9WJzQ13fQapTdLNHKXOlc2Fm6VkfKUABShAAQpEvYAT1yNSe4razRdEmtojWBs+/3yJ/5TSDV0zbraKJ7ZvveXP3nrEgxejLhjlr1PPTrg39fWuv6AlNvn0mlrSR3sa+Wgl+XSjag/aiN+PN15/3UsjPZhjpZN0E14+fZHaqAJ5m/TGJdUlffcJzB/O35fSDe/A8sX7cP9ulMoMdiwS1y9Y3XYclzov5f//kEbIyH//rY7NGR0NdT9j5aw/4NzciZg6dzE2l9cEaXc19v1Uhf1r52PaxDEYN2UhSo6wtyEIFg9TgAIUoAAFKKBBQPrSK56gM2OuVQ1VGk4i/wIZzgdG6UvKDz/80CSWqqpK7zHpyaomCXiAAhSgAAUoYKGAtMClhVVAPoWN09cjiqYHAJSm9pBf508+/tj79uJLLpYfNnX/yRlP+EczzH7+ee9ITyMVyD+Tac2v9qS81jKU0jmxs0wpzkgfu/J3V/qr/NOfb/Hvq+089+xzkEYVPPX0P9SSwsy/TemzuahQbVSBNHolMLBgozcC0+l5H+6T8Uqjkoz83eiJWZ5WGh0lP6ZnP1iniFkjq/TEopRW6kSQzsk7L6VOFul3OXBdDimPFa/2dzR4OhlWzLgeE2fkoczfZxCHFqnpSG0R17jNR/d5PhAc8R2rxKY37sbVD3yGff58jZPzHQUoQAEKUIACFAglkN0/259k82ZnP80f7voMUkN79uzp3VX6sC/d4JE/WSXl4ysFKEABClDAaoHAOcutqE8+hY0V5ZtZpngAIPCGkpnl21VW4FPbovNH+lwy/OxzGoVl1pzpoo65L7/sLXvC1VfbtjaX2Q9zOL2zrNHFjOCb1NRUfPvdenyVvxxDhg5BqId0xANHs2bO9EYoOrtEHqVNuom7aeNGpdOGjuXk5qjmU1pTRIz6EW0Sv09T7rlHMb+WzoJgIxzkT8YrFh7lB6V/j6Rm3n7rrejWJQPvv/+edMjWV6kTQSkIafS60jmrj9nc0XAUe/73N9z479X4RbS0ZR9cfO+/seDr9fgufw6uyWreuP3Hnoq7P3gTM64filRvH8QR7Jr/OJ5etrdxOr6jAAUoQAEKUIACGgXEh2jpi4d0I19j1ognC3d9Bilg+RfSwKHOkbjBI8XBVwpQgAIUoIDdAkpT9Ngdk6hf+mwi9tVuKInzbtwCn9p+7dXX/M0YOmyof1/smDVnuryO6264vlEdkXxj5cMcTh+da7Vz4NPm4nO+6HAQW6inuuWLO//fhAlBQ73+hhu850SnlXx0VNAMQU4EfgYPksx7ONjT+W++9RYWLV4M+dPs8nLs6CxQ6twI7FiUx2j2vnx0iFlli+ssLXwd7FqYVVeocuTrygQbJWVW52yoWJTO29vRcHgNXnr6Y+wXkbUcgOtffAlP/OF8ZLdvhYCxDL7Y45BwQn+MmfIMXplxEdJEorpizH9pKdjV4CPiCwUoQAEKUIACugVOOqmvN490I193ARHIID7gSjcaBg4aFFaN8psqpbtLFcsK9nSTYmIepAAFKEABCoQpEMn/75g55UmYzQ6aPdRN0aAZHXxCmkNcKcTXXn3Fe1g8SW7VzdHlX3/lr0O6+awUi9qxcKYpyl+er1a04XNyV/nNcsMFujhjOOsMyJst/6wsPy72L7jwQv+hZ5/5j38/nJ20tDR/drXFqqUpX/2JTd5Rq1trVUp/v4Edi1rLMpIu2PRSWstS+htXGgUXyf9nyWPP6pElf+vdl0bZSCcCO2cjGauNHQ11OLTqf3ir+LDHoTVOnfIY7jj1+CAdDBKV9NoSGZdOwQMXd/QeqPniYyzdWyud5CsFKEABClCAAhTQJSDduBc38iP5xI2eIOXDd+VPOeopQ55WGra/e/cu+WEoDc1ulIBvKEABClCAAi4XkNYjckMzAp/QdkPMwWIM9tS1eLJbekpY7UnyYOVqPS59lurVu7fWLE3SyUeFNjmp8YDZTxsHc9UYDpPpFBCdVGLqLbGJaXTM+O4g7/hSW6w61Don8qYojSyQnw/cF2sSqNUdmF56H23fHZT+xs3ogJG8rHgNnCrJ6g4ptTbY2NFwBD98ux4/i+iaDcGVF3fT2Mnga07cbzD0wjM8XRSerWY7tvwgOiy4UYACFKAABShAAf0C8hv3BWsK9BcQgRzStE6ig0D+ZcRo1SeffLI3a+DTddIXfaWneYzWxXwUoAAFKEABrQLBFuDUml9POisWUNVTv5a08ie05VNmaMnrljTym3hqT5KbtVaF3Z9xAp82NvM6yS3NLDeayjKj806aekt8bn593jxDPFqvldbpmaSHiKRglEYWiHPBfv+ljjgpv9ZX6btDYHq1v2U7b4QHxqnlvZEOGC3lhpsm2O9y96zujYqOpLeNHQ2/YNf2svqG9/wtTmqtPFlSI5lGb+JwXEY3dPYeq8S+/dIi0Y0S8Q0FKEABClCAAhQIKSBu3EtDTletWhUyvR0JpGmdzjxTeWE6vTFJT/PJn0KSP5Gl9DSP3jqYngIUoAAFKKBXwOjNLj31VFZW6UluS1qlecaVpsywJTiTK9V6E0+aQtJI9fKbtXZ9xpF/5jLSBi15tFpqKSta00idd19+8SU+/OBDQ80U3x2kjsr/PPOMoTICr5X0XSSwMKVpewLTiPfB1v6QP1Al0mn5/Q8Wi8hvxqZnZIYZ9UVrGdLi9oHtE7+f8o6nwI6HwPRmvrexo8HMZrAsClCAAhSgAAUoEJ7AsGHDvAU4cTFkM9dnkJSkJ1vEU0hSB0Mk50+V4uArBShAAQpQINICTvx/faBBuPOMB5YX6+/lN2vl8+FH0kV68tuKkSnym4qRbJNT61LqqJPHKjoYfu9Z8PnmG280vKDz1b//vbdI6brKy9ezL93UD5z+RqkMvdMhiTKMrPeiJRZ5fKHWvdE6ekNephP21RZXH3DKKbaEKF+TRS2AW2+73XtarHtjxmh4tbrk52zsaGiGlHbeiY+AbcUo+aVOHpeG/TpUfvctCr0pj0fqic015GESClCAAhSgAAUooCww6NTB3hNL8vKUE9hwVHQAzJk9GxeMHOmvPfCpJP8JnTvyL9lSB4N8YWi14c46q2JyClCAAhSgQEgBu27ahAzM5gRmTRdkczM0VS89IR6YONhUL4Hp1N7Lb4RG8qabUkxWjEwJ9jS7Uv2xcCxUR92mTZv8DFInlN6b4WY9la/npn6w6ZD8jTGwY8a/vaHWvQkcvWEgTM1ZpIepNGdQSai2uLrWG/4qxRs6pbQmi9JizyNHjUTxthI8+dRThuoxmsnGjobm6JTZGQki8sqv8L8vfoSuroa6nfjs3ZXwTpjUrDMyO7UwasB8FKAABShAAQpQAPIvfWJRQjs3qYPhrKFDMW3qo/4FEsUXcLO+HMs/pL4yd663uYs/W+R95VNxdl591k0BClCAApESULo5E6m6tdYTznRBWuuwI52em7papnoJ1YZNGzd6k5j1wIYoTBoRGqpuvWm1lBcszcYNG4Kdivnj8r93+aim1d9847UJ52a4fGous6G1/q3I2xdrn+XlIz3M6gCSX8fAvysxCkX+XUqeNtb3bexoiEe7nAswvJVYm2En3n1kJpbsO6rxehxEyeuP4tHPfvKmTxiSi9N0r/GgsSomowAFKEABClAgJgTkT/DLn3qLdOPfeP0NKHUwLHjnbcx54XlTw5lw9dXe8ha+sxC333orxKvYLh8/3vvK/1CAAhSgAAUoYI+AmU/l2tMC9VrDuamrXrLy2e++W+89cdJJfZUTGDgqjQjVklVPWi3lBUtTUVEZ7BSPWyggjYrQU0WwhXwDyzDytyIf4RJqGil5fXrWr9EyBViwUUryOs3YN3Okh/w7oRSb9HclOipvvPlmPPX0P6RTfA0QsLGjwRNJ2yGYML4nRFdD3a55uPmyO/HfNT+iJiDIRm9rSrHiuVtx1b0fY7/3RDou/t1QtGuUiG8oQAEKUIACFKCAfgHpw/DKFfn6M5uUY87s5/wjGMScmlIHg9KH3nCrvP3OO/yLYEudDOIJnfFXXBFu0cxPAQpQgAIUMCxg9chCN0xHZMVTuYYviMUZ85db+7lLLPorLTLes1cvi1sTunj59JWhU2tLIX+aXVuO2E7lhH8DpEWpA69EsL8HaS2HwPTS+2Cdk4HTSKlN+SMf6SGVG+xVPhpcSiN9l5LeR9urWO/itttvw5ChQ6Ktaaa151jTSjJUUBsMuulO/G7JDXhl62Ec2roQD435BM8OOgs5A05A2Z5ab6m/7l6LT9/ahqLvVyP/ozysKv3FV1szpF1yN27LOd5Q7cxEAQpQgAIUoAAF5ALiiR+xRsPSpUvlhyO2L1/0eeasWRBza1q5iad/Xn9jPh6bNs3bbjHM+pn/PAsznwqyMn6WTQEKUIACFDAiEK3TERmxcFse8VlJ7zSSjzz8kLeZ4nPOqAtG2d5kvfHbHrCLAtDagSD/N0DryAKrGJKTfevXhqgg1FoO8g4stY4ntSl/KirKQ0Rh7LSekRLGaohMLj2jQyITkfNqsbmjAYhrcxbue34qqq99EAu3HvAI/YLSlR/htZUNWEeW/RN/Wtbwvn7P08kw6q/47+MjcaIYEsGNAhSgAAUoQAEKhCkwcOBAbwn79+2HkS+yYVaPpZ83dHAMHTY03OI05RdfNsyekklTxUxEAQpQgAIUkAnI59iWHeZuDAmkp6eHbK2YokbPjfoPP/gQ0k3lvzz4kG0PU5TuLg3ZNjMSrF1r7zpjZrRBbxlixMrvJ0zwTmkjXWs9ZQSOLND6VL78xr6e+gLT9urd23tIa4dDYH7pvfhML0ZDr1u3DmedlSMdRrCRDv4Esh1p5I/skCm7ekZKmFKhRYUEjg6xqBpXF2vv1Eleujg0y7gUT7w9D0/ccDY6twjdaxDXNhtjH3oZbz89FhnNQqd39RVi8BSgAAUoQAEKREwgu3+2vy6rPmj7K1DYkaZsEvN/clSBAhAPUYACFKBA1Arw/3uNL63S9CbR0Bmjtkhth44dGiOY8O6pvz/pLUXcPDZjuhOj12D37l0mtCZ0EeJhmVjbXn7pJW+TZ82c6W+6npvr/kw6d/R0eGkpWupwCEwbuBBx4Hn5+yefegqLFi9utFCxkWnY1EZEyOtz4r6Z081KC4U7sZ1Ojcn2EQ0STFxKX1xy93O44A9FWLHkK3zz/SYUFRZhV6WYPikOLU7ogowu3XDyoDMx7MyT0b5VvJSVrxSgAAUoQAEKUMAUAXGTQ3wBFk9DrVq50vKpiwKDltZJOG/EiMBTfE8BClCAAhSggMkCkbgZaTRkpelNoqEzRixSq/epc6NPjosn3aW6xlx6qdFL0ShfuNdAraOlUUU63ww45RTFHMJg1apV3nnlFRNE6UG1m+tWTQ+kl1JrHNJCxHrLl9LL/37Ew0yR3ESHhZiW1u6turo6qh/iCvb3b4e7Yzoa6hsfh4Q2WThzjPixg4N1UoACFKAABSgQ6wJnnjnE+6X0u+/WR5RCfBGUNvlwZ+kYXylAAQpQgAKxIiCeIjXzqdRgbmo3I4Pl4XHzBUJN92P0yfE8z5PdYhOL6Fq97pVWFdHREqlN3FwVUwqJraqyEg/61qqIVP2RqkfvjWw7Ri0rWeiN7VRf8gAAQABJREFUw+j6AOLvR/wNiNEunTp1ahKK0uipJolCHLB7nYsQ4aGoqCgi/08JFUcsnHfA1EkBzDUHcbCmLuBg/dvakq/wbt632H2gfpFoxUQ8SAEKUIACFKAABcIQGDhokDe3+PAvvqBFahNPm4lNfBFQeooxUnGwHgpQgAIUoAAFKBBJAaum+3n//fe8zbjwwtGRbI5iXZFcDHdL0RZvDOLmqrRF+gEaqV67XiPRUWlV24ItaB3O+gCvvzEf99x3L274441Nwjbje0fgOheBlWgdvRGYz673gSM/gl0Tu+Jzcr0O6WioxYGSJZhz93ic2Xc8nis8pGB2FD/nz8EdEy/GkAHnYvL0/2EzOxwUnHiIAhSgAAUoQIFwBLKysvzZC9ZEbkG9jz78wFuvE74M+wG4QwEKUIACFIigQODNnQhWzaocIJCU1Nq0KMTNdqkDI3f4cNPKNVpQJBfDraqu8oYpn19e79PzRtvpxnyhRtRY3abAKdyk6b6kes24SS86EyZNnmzbw0xm//6Z+W+F5Cx/TU5Okb/1T8HW6CDfKAo4oKPhIEremoKLzr8W095YgdJDP6Fsz2GFYGtRsa8cv4ozh7Yi799/wpgrHkXe7iMKaXmIAhSgAAUoQAEKGBMQH8TFqAKxFRZuMlaIzlxlZWX+D7DSiAqdRTA5BShAAQpQwPUCgTd3XN+gMBtg1Xz+YYZlWfasHg0PewSrpHR3abBTjY5//vkS/3szFoH2F+bQHaVFqiM5isIuFvEZOnDT+3cjdUjlL88PLErze3mnjuZMvoShpnAz+ya93vicmD7UvxV6fwec2Ea3xmRzR0MdDqx4GpPvWICSQ9J0SVXYtnOfgmctapI6o2/qcb5zdfhl3Yv4042z8d1hKa9CNh6iAAUoQAEKUIACOgWGDRvmzRHOFw49VS79fKk/+dBhQ/373KEABShAAQpQIHYF5PP55+Tmxi6ErOW7d++SvQu+u3HDBu9JK92qq/RPsSkWx7ViU1qkOnAUhTSlkhX121VmaWnTjif5341dcRmp10kL+hqJXymPXW1y6++AkqHbjtnb0XB4FWbdOxcl3n6CBLTpNw73PL8A/7kiQ8GxJfpMeBoLl6/AZy/cgeFpzTxpPJ0NBc/gwbmFnj1uFKAABShAAQpQwByBXr17ewvSu7ic0dpXrqh/gkpMGaH0RdFoucxHAQpQgAIUcKOAdJPYitiVnoC2oh6WqS4gPcxh1XpY69at8wZg1Y19UXikRr6qSzY9G6wDRJpSqWmO6Dpi5TU3S8rI771dN+31tFnN3o3/9jp1VFBgB6qT1iSxtaPh6NpP8HaxmCYpDi2H3I/58x/DpOE9kZIQF/z3OC4JGbl/xL9eexDD24rwD2Dty+9iLdeHDm7GMxSgAAUoQAEK6BKQf5AvKLB+nYaF7yz0xnfeiBG64mRiClCAAhSgQDQKVFRUWtYspSegLauMBYcUkC9YrJZYz1Qo4iauNM994Pz3anVYeS6Si8lKHSCRemDGSjcjZTvlmqvFrvX3Xq0MK89ZsQZC0eaGxcmtjN3MsgNHBVnhYma8TijLxo6Gw9j6zRr8JBSOGYQ/P3w5ujZT6WBopBWHZhmXYsoNA+FtwM7VWP1DTaMUfEMBClCAAhSgAAWMCsifCtlcuNloMZryyTsy5B0cmjIzEQUoQAEKUCCKBNLT06OoNeE3Rf50cKzb6JkKRX4TN9T89+FfJW0lSB0f2lIbSyWtMWYst/tzvTR3LmbOmoVw1+TQ87cW+GS5WYrSNFdGRj6YEUOoNRAC69CyoLbUARaY103v9bq4qW1mxWpjR8Mv2LXdt2hLxqk4LaO5zjY1R8Zpp6KLN9cObCk5oDM/k1OAAhSgAAUoQIHgAtIXB2lao+ApwzuzJG+JtwDx5VDewRFeqcxNAQpQgAIUcJ9Ah44d3Bd0hCKOBRuzPgfJpw4yq8wIXeawqunXL1s1v9xFNaGLTsofCBIdDCNHjQw7+kj/raWlpTWJWZrmSt5p1iSRgw5IC2o7JaTk5NZOCSXm4rCxo0Fm3SoRrbQOZpBlixP5ZO+5SwEKUIACFKAABcwS6N2nj7eopUuXmlWkYjnLv/7Ke1xagFoxEQ9SgAIUoAAFKGC6gNINPtMrCaNA+RQw7dtHRyeM9PkqDJaQWa1+clqsqWV0i9ToVfmIWSlWq12kesx4FfP5T5p4rfdHrbyqKuumWVOr18xzqamp3uKSEpPMLNYRZdnV0Sett2cUIRL/ThmNzen5jrUvwGZIaSd6mDyjGrYVo+SXOnQ5Tl9vw9E9ZSK3Z2uNtm3E4tDcKEABClCAAhSggDkCAwcO9BYkntARX3akLwHmlF5fiih3zeo13jfDzz7HzKJZFgUoQAEKUMC1Alqm4TCjcVb8v92MuKQyxBPaE66+GkmtW2PosKHSYVe/tm4d3s3UXTt3aW5/OB0CapUkJ6eonbb9nDCKVIeGVY0V8/lLa0yIaYQyu2eqVqVnDQ/Vgmw8GaqNdt20t5FEU9VW/J2H+++UpsBNSmRF+8MJzcYRDc3RKbMzEkT0lV/jk+V7dbajHPn/W1y/xkNCZ2R20jv1ks7qmJwCFKAABShAgZgSyO7fMPxc6gwwG0BertM+JJrdVpZHAQpQgAIU0CrgtGk4tMZtRboHH34It91+GxITE60o3vYyV3/zja4YduzYETK91Bnh9A6BkA0xmCDQyI2fMeWjL6RphNQ49KzhoVSOtCaC0jkeM0egsrLKnIICSonVv3OJwWntt7GjIR7tzhqBId6ehh1Y8MBTyNt3VHIK8XoU5fn/wbRXt3vTHdP/TAxsGx8iD09TgAIUoAAFKEAB7QLiC730dNSmTZu0Z9SRcvFni7ypxRdApz9VqaNZTEoBClCAAhQwJBAt0wMZajwzmSYQeKPdtIINFmTHTezS3aX+aJ12I9IfmIN2tHRmqIUrdW6ppZGfk68tIT8u7UvXL5rW1djw/fdS8/gaxQI2djR4VNsNw9Xju0FMmFS3ax5uvuwW/CevGAfqgovXHfgBy166G7+b+Bw2/epJF9cNV9w0Cun6Zl0KXgHPUIACFKAABShAAZ/AmWcO8e5J6yiYDSOt/3Da6WeYXTTLowAFKEABCrhOIK1900VRXdcIBmxIINRT9+np6brLHXzaYN15rMgQ7k1srTHJ27t7t/YpprSW7/Z0SUnWLRCst3Mr1NoS0vWTj+xwu788/u7du8vfmr4f7Z3WTl7s2sY1GsTvUTuccevdGJt3E+bvOoJDWz/AjIkfYmZqX5w++GR0756Ots283RA4sm8HtmxehxVfrUfZIaknohk6jLsbt5zZzvRfShZIAQpQgAIUoAAFevbq5UUQUxxVV1ebOm2BWKRPmhoiJzeH2BSgAAUoQAEKUCBmBUI9dd+ho/bFsLdv3xazjoENl3fgWDV1TWCdkXyfvzxfc3VZPbIapW3Tto3/s7g4Ia0J0ShRhN8ExhTh6i2pLic3t4mt1VPBmdVpHan1gvTCi8WuF76z0JvNaQtX29zR4BmQ0PZsPPzKozhy7YNYuPWAB6kOh8rWIW+h50dVuhUyLnkYs/96NtpyNIOqFE9SgAIUoAAFKGBMYMCAAf6MRUVFMHMRtiV5S7xliy8UZpbrD5g7FKAABShAARcLlJWVWTKtYKgpS1xM5qrQrewM2Fq81Wth5RPsogIjN+6tfpI78JdA3oHjpqlr9E5FFNhuLe/79ctucgNcSz4z04ib8PItWEyB6eR5uG+dgPRQmHU1hF+y0xautnfqJK9nHJplXIon3l+Af/75IvRt6120QUU6ASk9RuD6fy3Au3+/FBneEQ8qyXmKAhSgAAUoQAEKGBTI7J4J0REgNr2LFYaqUpqOadiwYaGS8jwFKEABClAg5gRKSxvmmDez8aGmLDGzLpYVXEDqDNi4YUPwRGGeCXyCPczimmQ3cuPe6ie5RZDiKWz5jXonT7PSBNV3QO9URHa10ciUXsHa7KTjaWnGprGzunPPDiMxCp2bdgHbRzRIoca16olRtz6NUTc9gM1r1uC7whL84BnuVlZV60ni6Yxol44unTLQ57f90bdXKlpyFINEx1cKUIACFKAABSwUkJ4sEkOzJ02ebEpN4ilNMR2T2IaffY4pZbIQClCAAhSggNsFkhKT3N4Exq9ToKKiUleOUCMh7Fh4WVcDIpBYPIUtv1Evn2YlAtWbXoWWBZFFG+3Y9EzppSc+M7936KlXSpuamirt6nq1unNPazCBHSWRHkmkNU6j6Xr06OnPOuCUU/z7TthxTEeDHyOhHbJOPcfz4z/CHQpQgAIUoAAFKGCbgFhYT8zZaua8rVIng2iUfO5c2xrJiilAAQpQgAIOEBAjCbnFpoDWJ9KlkRDBlOQLL7PjCgj2xL14SltMI3b5+MuDUTrmuFgQecjQIRGLx0kLCetZgyJiQA6oKNS0s4EdJWaNJHLKvynZ/bNx8SUXo3XrZM/6xtYurK33cjuvo0FvC5ieAhSgAAUoQAEKWCggf0pEPCVnxk2QxZ8t8kYsOhkCPwhb2BQWTQEKUIACFKCAT4Ad/c76VbDiiXQzPrOFqyTd0A+3HC355Z9ZpfTyJ+6lh2bE59nLLhnjTZKUlISRo0ZKyfnqETBrIWE1zGAdCGJhX+k6qeV347loaJcT/k0R1150nDz51FOO/DVwwBoNjnRhUBSgAAUoQAEKUMArIH9iZvXq1aaoLF261FvOaaefYUp5LIQCFKAABSgQbQKlu61Zo0Fyki+SKx3jq/UCSjfDtdSq9Slzs9fUUopN3AwOtVVXV+Oc4cO9N/RnTH88VHLTz1dUlPvLDJw3//PPl/jPbdq0yb/vxp1QU2m5rU3BFvYNNjLFbe2zIl4x+lxpk9bZUzrHY9YJOGxEQy0O/rQbe6qP6mvxMYk4sdMJXLdBnxpTU4ACFKAABSigUUA89SimO1q5Ij/sIebiyTYxd67YcnJzNEbAZBSgAAUoQIHYEti9e1dsNThGWyu/Ia5GoPcp867duqoVF9a5YDeD5YUWFRVBmuZJ+twnP2/1vnyazsB58+ULRRtZ0Nrq2PWULxnryeOGtGJBb/kmH5kiP8794ALSOnvBU/CMFQIO6GioQ81PBXj/hdmYPW8xNpfX6G9ni3GYs/5x5CToz8ocFKAABShAAQpQIJSAGHkgvrCtW7cuVNKQ55fk1T9FJp6ykY+WCJmRCShAAQpQgAIxICD+/2jHjdkYoHVkE+U3xM0MsHPnLmYWp7usSIys0BJU4EgQMW2SfKFoLWXYkUZrB1Q4sZk5TVFgx4DWuII9jR/N/waa1QkoyhEdTYG/41rttaYTa5lw0y5g89RJdThS8iZuHX0F7nzmY2OdDNrbypQUoAAFKEABClDAkMDAgQO9+cSH2bKyMkNlSJmWf/2Vd3fYsGHSIb5SgAIUoAAFKOATEE+hcqOAUYFgc98bLc/MfDm5uWYWp6ksMRJEvoCtWCxbfhPfqfPm6+2AMnKzWfp8rwkyRCKzOgYCpxZz6vUJwaF62qxOwHfefRefLFoUdI2Rq3//e28cE66+WjWeUCerqipDJeF5mYC9IxrqCjH3tkfwUekRWUjcpQAFKEABClCAAs4S6J7V3R+Q+OJjdNE80UkhfXEafvY5/jK5QwEKUIACFKAABWJZIPAGq5qF+DyVmpqqlgRa1lFQLSDMk5WVVWGWYF72wAVspc+i5tVgf0l6p9YSEScmJdofuMYIAtfZ0JgtqpOJBZEDf7flDR4ydAi+/W69d+Fk+XHuWytga0dD7dp38d+CA74WJqPvVXfijstPR4+MTjihVby1LWfpFKAABShAAQpQQKOA+DIrDc8Vi+YZ7WiQf7ET6z5wowAFKEABClBAWcCqG7VOfuJdWSJ6j4oFk41spaWlQTsapKf1tayjYKRurXmcuvaBNIWn1nZEU7ru3RseHApslxOnxxHruklb4Dob0nErXs3+jpKc3NqKMDWVKTojzNrsGJFkVuyRLMfGqZMOo/jrfOz0trY5MiY8hZce+R3OPCmDnQyR/A1gXRSgAAUoQAEKaBI488wh3nTS1EeaMgUkWrVypfeI6LQI9SReQFa+pQAFKEABCsSUgFNv1MbURbC4sWLBZLM3+UMdZpcdWJ7UqRF4PNh7O264SjfXpZvHSn9X4U4LGqy9TjuudtPZ6PQ4ekbiyD2CremQlpbmT1ZdZawjzl+Ajh2xNo60JSenSLuqr/JY1RL26t1b7TTPRZmAjR0Nv2DXdt8cx3G/xfhrzkBKXJTpsjkUoAAFKEABCkSNQM9evbxtMfoFViy+9/7773nLOH/kqKhxYUMoQAEKUIACFKCAEQE9CyZrvakpxdGjR09p17JXvZ8Jrb7hmp3ddH0T6ea6dPNYac5/MULEyduunbsUwzM6IkaxsAgfDLamg/xBpMLCTRGLysjaOPJYIxYoK3K8gI0dDTKb5l3QrWMz2QHuUoACFKAABShAAWcJDBgwwB+QfCiz/6DKjnhSbPzl4yB9qTBz8TmVanmKAhSgAAUo4DqBwacNdl3MDNh6AS03NeVP5jtx/n0jCxabJRv4dyV/gt2sOqwqZ8eOHYpFWzEiRrEimw7Kp3mTRqbYFIrmauULj2vO5PCEwTq6HB62beHZ2NFwHDp09i3e8+sBHPilzjYEVkwBClCAAhSgAAVCCcgXG9PzBJ542urmG2/0dzI8+thjEIuTcaMABShAAQpQwD6BwBuv9kXCmoWAGTdSnfhk/sWXXOy/wNL0Rf4DFu+IqTqlLbCT48ILR0unYvZVaQSIwIjkzfLA6yLql66bfGouaWSKOO/kTf59yclx6oktWEeXnjJiKa2NHQ3N0e30wegotI+sw7Jv9saSO9tKAQpQgAIUoIALBaRFwORPGIVqxnPPPgdpaL3oZLh8/OWhsvA8BShAAQpQIOYF5DfZYh4jigCC3dw1+0ZqsHoiTSmmS/oqf7n3R8uoDDPj69y5i7+4rKws/77YGThoUKP3sfJGuomv1t5I3ixPa9+wJoMUk3TdpO8P0vFoeU1PT4+WprAdCgI2djQA8f3G4oahx3vC2oG3ZryENQc4qkHhGvEQBShAAQpQgAIOEZCefgy2gFtgmGKKpVkzZ3oPiyfa2MkQKMT3FKAABShAAWWBaL3JptxaHtUjULpbeU2BzYWb9RRjOK3e9R9EB0OkOxkCGydunksPzIiRFUOHDQ1M4pj3RtZe0NqxJN3Et2LqKCNxK6EHLhouXTeltG481qFjBzeGDel7oCuDj2DQtnY0IK4rLn/0XoxMa4ZfN87Gzdc/jU8K96ImggCsigIUoAAFKEABCmgVGHDKKd6kYq0FsbhzqO2VuXO9ScSXmYf/+tdQyXmeAhSgAAUoQAEKxIzAxg0bDLV1927lxYGrqiq95VlxE1keqBPXf5Dik9+UDrwx+vQ//4GZs2bhxZdfhnwEiZ4pQaV6rHy1cu0F6Wn6YcOGmd4Es+K2etHwUA2XjEKl43kKKAkcq3QwUsfqfvoeX2xOxgXXXYyt09/Epi//iT+eNxMtUrujb59e6NKuubZQErJx1cPj0cfW1mgLlakoQAEKUIACFHCvgHz+4NWrV0NtaLVYkHDhOwu9jb3+hhsafaFzrwAjpwAFKEABClgrIHXqW1sLS3eCQEVFfceA2bH065dtdpFRUZ7oXBg5amRUtMVoIx58+CGMvvgiU9YEMRpDqHxJSa0bJendp0+j91a/ceuIA6tdWL42AVtvzR9dPxd/nDgfhxrFWodDZZuxSvw0Oq7ypgVw3kOejgaVJDxFAQpQgAIUoAAFwhUQX9DEcHMxncOmjRtVi1v6+VL/+QsuvNC/zx0KUIACFKAABewT4NoP9tkHq1nrCATpM1iwcoyOkAhWXjjHl+TlhZPdcF750+jstFNm1DrNknLu8I+KqVXVtqwejdfTaN06SS05z1ksoHXKXIvDcE3x9k6d5BomBkoBClCAAhSgAAXqBU47/QzvzrJlX6qSrFyR7z0vvhTbPS+vaqA8SQEKUIACFIghAa794JyLvX37Nm8wWkcgJCenqAYvjZAInONeNVOUnRRP64uOG/ET6oa6fJolNzIEW6sjkm1JSjS/E0A+glq0hR1GkbyiTesSU+Zy0y5g64iGYzJG4I77MlGrPV7llPGZyGCXibINj1KAAhSgAAUoYKrAwIEDveVtLd4K8URSsC9xP/zwgzed1DFhahAsjAIUoAAFKBADAmr/n42B5kd9E8VnKSs2u+e4t6JNWssUn0s//+KLmJiyM9haHVqt5Onyl9c/ICQ/pmVfbRpVLfmV0ogR1KITSIyK0dJhpFQGj5kv0L69OxexNl9CvURbOxriM3JwzeQc9Qh5lgIUoAAFKEABCjhIYMjQId4P/eLplvcWvhu0o0F6YpLDnR108RgKBShAAQpQgAJRK2DHdEViTS6njVyVL/QcDRc7Etc1EnUoXYvA0QtSmr89OhX/e/99jL/iCumQa1979OjZKHa3jtBIa5/WqB18oyzAcQDKLjxKAQpQgAIUoAAFggqIxZ3FNvfll7GlaEuTdHNmz/YfC1zQzX+COxSgAAUoQAEKNBEIduOtScIwD/D/z2EC2pg91FoMkXzyuLS0VFXCrTdVVRvFk6YJBOsUEp1XkyZPjtjIlMGnDfa3yejvbLCpuBKTEv1lcyf6BaKgo6EONT//jPK66L9YbCEFKEABClCAAs4QEE8XSQsX3jPlblRXV/sD+/CDDzFt6qPe92J9hsvHX+4/xx0KUIACFKAABdQFgt14U8+l/2zggqv6S2AOowJdu3U1mtWbT1qLQV6I/LMYnzyWy4Ter6ysCp3IwSmC3eB2cMgMjQJRK2Dr1EmNVOsO4qdtJSjZtgcHQnYa1OHI/l3YsfdnlH77FT75KhN/XfUYchIalcg3FKAABShAAQpQwBIBcRPkzrvuxr1TpkBMkXTN1VfjT3++BXmLF3tHOYhKRUfEzFmzLKmfhVKAAhSgAAUoQAG3CnTu3AXy9RnkT1MbbVNRUZHRrDGfb8P338e8AQEoQAFzBBzQ0XAQ2z55BlOnvYi8bQeMtapFN2P5Ip2rvABvv7kMK9+fjTfXyXqMU4fjumvPwsCzL0NORgtLoqotWYK5n3yMd5+cj/U1UhVJ6DtuMi4acQEm5GYgXjrMVwpQgAIUoAAFQgqIkQqbNm70diyIzobfT5jgzyM6GV5/Y77j5uz1B8gdClCAAhSggAsEVn/zTdC1kFwQPkM0WaB3nz7eBXJNLpbFUcAvIEYjG902F27W9O9VdVXDSGijdZmdT5ouiYtPB5dNSkwKfpJn/AI2dzQcxb7FUzHh+tewK+QoBn/MTXeaN0NCXNPDzjlyCNsWPY5b/viS7Ca/LLqyxXh2qvh5Frn3PY0ZkwcgRXY6rN3aEnz2wC246bV18Pcv+Auswvr5f/f8zMScc/+GV58Zhy7sbfDrcIcCFKAABSgQSuDBhx9Cz169MGf2c94n88SH8wsvHI3b77wjYnOqhoqR5ylAAQpQgAIUoEA0CLRu7YwbfdnZ2dHA6dg2iA5Gu7bkZON346qqKjWFXVi4SVO6SCYSv9OfLFqE1LRUy6uN1Do8Zjcks3um2UVGZXn2djTUfoe5095q6GRokYa+ZwxCz3Zx2L3yY3y17RDQMgu5F/RDOxzG3m0bsWFdEcoO1fdKxKWNxN0PXY1hg/ohy96WqPxy1KI87xH8bvI8lKmkqj+1E3lTr8EkzMcbk3uGP8Kgthhv3/B73PnpzhA116Ds0/vxu3va4IPp55jXyRGiVp6mAAUoQAEKRIOAGNnAdRii4UqyDRSgAAUo4BQBMYe/fGodp8TFOCigRaCsLPTdHy3lWJ1GTFm1JC/P6mpYvksErLqRnpaW1kggUuvwNKpU5xtphIfObEzuEbB1MejadZ/gnS2HvRfimF6T8dLSJVj4/NN4bPoTeOrmIfAuuXCoPYbfPtVz7GnMnv8Jlq3+FM/8+SykekYw1JWuxFf7jkf3Ns2cezFr1+K5vyxo6GRIOBlj73sBi4tLUOxZk6J42zdY8OT1yE2VFpioQsH0v+PdvbVhtukQil+4H/dKnQyi3il/xZwlG331bsHqd57EdcM7+urxdDbM9zjn/RRmvcxOAQpQgAIUoAAFKEABClCAAhQwLiDm8Ldic8sNYCvaHktl2j3FSWlpaSxx29bW/OX5YdctRiNzs1YgNdX6URLWtoCl6xGwsaPhKErXr8Mub7TpuPTOP2DIb5r7Yo9H276/hXflhV+/w5cr9/rbFNcqE+feOgsv3nsmjsPP+PJvM/DOj0f95521U4u9C5/FCzt9kxalXoAZn76BxybnyKYoaofsS+/Gf+b9DedInQ01q/DR5z+G15S9H3o6Z/J90yUlIfuuxzH1+v+TrQERj5TsMbjruZcw41yps2E7Fr76JRq0wwuBuSlAAQpQgAIUoAAFKEABClCAAk4R4A1gp1yJxnH06NGz8YEQ79auLVBNYdWT2aqVuvhkRUW5i6MPL/R+/cKfBsvoug5G84XXYutyJye3Dlm4GK3GLboFbOxo8CwCXbQD3kmQmg9AzuB2jaTjMnqjbwtxqALfbdiJxs/3t0TW1Xfhj/1aAQeW4JmX1ngmVnLi9iOWfrjKd7M/AR0v+T0uCrLYc3zGpZh651n1ozhQji8/zA/jhv9BFMx5Fnm+/o2E/jfj8YlBpmKK74aLbrgAUldDzRcfY2nYoymceC0YEwUoQAEKUIACFKAABShAAQq4SWDjhg1uCpexGhRITErUlXP/vv260jOxusCa1WvUEzjg7JaiLQ6IQjkEo+s6GM2nHIU9R+UjQnr17h00CKmDwarRakErNumEvJ0mFRm1xdjY0fArag777oT36I0eLQNWc07ogMws0dNQgx83b/fceg/YmvXEhWOyPXM/HcbWtz7Bt04c1FBbii2FB3yBZ2DUub1U1l2IR7uzRmCIbwalsG74127EovdLfPWmYMjvRqGbyiLP8SefjVEdpYrXY+W3VQHYfEsBClCAAhSgAAUoQAEKUIACFIisQEWFtsVVIxsVa6OAdgEnL3yblBT6CXTtLbU2ZVV18PtUWp6ktza62C1d64iQW2+7HTm5ubjx5ptciaW1na5snMlBO3YJZaAt0rt6/tFbdwg1hUX4wTOkoV2jm+UJaN/3JLTHMuzcsx7rdtRgUIa0zoHJSkaL+2ENvpamTWrRDwNPaqleUrvBOH9oCvIWe7pVaupv+I/JNbDiffl2FP3o68RpcS6uHN1evd74Abhr2WbcpZ5K89luXTI0p2VCClCAAhSgAAUoQAEKUIACFKCAXCA9PV3+1pL9wAVKLamEhSoKGL2+eqdYUqzc5IOlu0uRnR18+h0nL3yb1SPLZA17ilN7kt6eiFhroMDIUSMhfrhFv4CNIxqaIaWdr/f0QDUOeOdQkoO3xIlpvpvse3ZgV9MEiE9pi/plW3ZgS4k0ckBehr37NSVbUCSFkJWJ0P0gLdGmnXe+KE+ucmwq3iPl1vVa8+0KfC1Nm3TGqTjZYf0vuhrDxBSgAAUoQAEKUIACFKAABSgQUwIdOnawvL1coNRy4qAVGL2+eqdYChqAiSd2795lYmksigIUoIC7BWztaGjfqb1n6iPP9sNGFO5rvAoD0Az+80e2Y8sPh5pI19Uc8a1/0OSUAw7UonL/fv/aEi16ZiL0R6VWyOguPblRi/37qvz5tTeoBruKS1CvlYDfZHVGfXfNIWzLewXP3nURenpGHIhRB926ZOGMa6dhzlsFTaem0l4hU1KAAhSgAAUoQAEKUIACFKAABShAAQq4VMCJayCIqXbctFVWBp/eSd4Orj0j1+B+tAnY2NFwLE7sezK6CNGaZXhh7rcBCzofi3Zdu6J+iejtWLFmd/3C0f4rcBQ/ehasKfa+b4nEVo3mVfKnsm/nV1TtKw+jI6QGP++txK+6G1Dj6aCo8OWKR5u2SYgvX47powdh+MQHMH3+OllMNShb/Bym3T4Gg0c/idXlgZ09uitnBgpQgAIUoAAFKEABClCAAhSggCkCa9cWmFIOC6EABdQF1NZAUM/Js5LAhu+/l3ZVX6N17Rk3rfmheoEUTg4+bbDCUR5SErCxowGI63MuLuktpgr6BRv/eQOufuRNFPx02B/nsb0G4vQksUh0FVY9+wKW7GtY8blu/5d4ZvZX9TfNj+mEzC7H+fO5d+cYJLVNQXgzHR1BuaeDwr/t+wrTJ1yHZ9ep96zWrPsXxo14AEtM6Gwo3lYCPT/+WLlDAQpQgAIUoAAFKEABClCAAhTwCezft58WFFAUcOIT+FKg1VXV0q6jX526TonWkQEVFZ71Tbk5RiBa1vxwDKhLA7G1owFxPXDZDefVr7NQtwerXrgLlw0ahb+t8N0Ubz0YYy7u5KWt2/Ua/jDyKjzw1LOY/dQ9uPL86/HK1vpOiWMG5uCMEx28rrXmX454tG7TBuaNzTiE9c88Ut/JkHAyxk55CgvWbmnoBFj7NmZMGYe+Us9G2QLc/2gep1HSfL2YkAIUoAAFKEABClCAAhSgAAXMFojmJ2PNtorV8ux+Al9tWp/Cwk2uuCxOXadE68iANZ5ZTszeIvnkenKyb91asxvB8ihgo4C9HQ3wTJ90wf2Y9ccB8I9HqGuL1BOlBZFTcMZNd+LitGZeorqyfLz2j8fw2D9ex8qyI/Vscb1w9W0XIl0MfHD91nhdB9Oak3oBZnz6Bh67/mJkp8i6MVKyMeb6R/HSs1cg1VuZZyql+U/guYKDplXNgihAAQpQgAIUoAAFKEABClCAAnoErHoydnPhZj1hMC0FKECBkAJGOwx69e4dsmynJ+jdp4/TQzQlPnZ+a2e0uaPBE2jc8Tj1zhfw9r9uRG6XVkBCCtq2bggr7jfn4YHZD+Cirp5zgVvLkzDuH//EXae2CTzj0vfhruug1OwU5N55D8ZkSJ03gWnikZJ7E24fXr9kNFCCDz7daGAR6sBy+Z4CFKAABShAAQpQgAIUoAAFKOAcgaoq2TTDzgmLkWgU6N69e9CUbpmuKGgDbD6x+ptvbI5AvXonxxcNHQbq+sHPtm6d5D+p9vfpT+SSnaTEhnaJkK3q/HYJh64wnTHfUFxrZF1wB2aP+iP2FP6IY9rKnrr3jHpIOen/8OT7Z+DSTz7DVwXF2He4Gdp2H4RzLj4H2Sc019XgyCVuWG+hxlClCTi+XWs0dLloLaQZUjz5gLL6DC3OxZWj24fI/BsMGzkQCYsXeda8qMGPm7d7pk8a4FuIO0RWnqYABShAAQpQgAIUoAAFKEABClgkUFZWBqdO8WJRk6O+2PbtOxhqY2JiYtB8TpyuqE3baHkoNii7I07waXP7LkOPHj29lYvfdbW/T/siNFZzZvdMYxmZy3MX30lbXEuc2DNDMaK4Vhk4Y8xkz4/iaQcebFhvQXQ0HNq0BbuQgy6qkdZg/74KX4p4tGmbZGC9hgRPvuSGWrIykSGtwdBwNGCvcaw1P+31LL8NdjQEKPEtBShAAQpQgAIUoAAFKEABCkRWoLS0lB0NkSW3vLa09mmW1+GECvr1y3ZCGKox9B/QH1asdaBaqcaT6enpmlLyaXNNTJYkGjJ0CL7KX25J2U4qNHCEg5Nic1os+h+YN7EFdQd+wvaSEmwr2Y3ymjqdJdfi4I+bsHLJIvzv9Y/x/QG9+XVWZyB5QkYm/AP79u3D/tpQhZSjZPMeX6IU9Ox2YqgMCucT0KFbBvwTJWmqV6EYHqIABShAAQpQgAIUoAAFKEABCtggYPVNHXFzlRsFKAAkJ0vTaDtPo0PHDujaravzAgszooqK8jBLcFZ2MeIs2kedcYSD9t85Wzsajq54AiNzcjE85xYs2HlUe9TelFVY8eQ1uOKaP+DPU2ZhUckhnfkjkLxTf5ze0TecYOdqrP4hxCRKtaXYUnjAF1g6MjMU1qXQEHbCb0/F6dIohh+LUVIeqoej8SLULXpmwthARg3BMQkFKEABClCAAhSgAAUoQAEKUEBFwOqbOk6+uarCwlMyAacs7L1r5y5ZVO7drawU81o4b+vcuYvzggozIqeOIAmzWVGXXZr6THqNugZa1CBbOxrMa9PPKNtz2LzizCopvhsGnt7OV9omfPxZscoiy7UoX/oW3t3p64zoOAADOkm9BToDajcY5w/19UrXfI5/zFmrUq8o+0cs/XCVZ3UGsaXg9FN7wGDN3hL4HwpQgAIUoAAFKEABClCAAhSgAAUoYJWAUxb23rFjh1VNjGi5G77/PqL1RWNl27dvi8ZmxWybLrxwtLftw4YNi1kDIw13aUfDEZR/txDzPpOmGTLS9EjkSUL2iBykequqQsH0h/FicZCRF+V5eOzeBb4lnBPQ8cKzcbJ8TWxd4foWd/bmqcHOOVPx5Oq9QUrwdHDk/QtPLvYN3UoYiPPP+k2QtDxMAQpQgAIUoAAFKEABClCAAhSInEB1VXXkKmNNFIgxgeTk1jHW4sbN1boORONcyu+2Fm9VPsGjrhR48OGHsOCdt/HwX//qyvjtCjoCi0EfwY55N2LkPZ/hYNBWrsK0nCxMC3o+xIm4ruiTlRgikR2n45Ey7FJc1HEBnhUjFWryMW3E5dhy1y24fqJnYWhvR8JeFLw1B/+e8TzyynyjGRLOwp8n9TOwELTUxni0u/g23PGqp741nuFvNQV4dvxE7GtUrydteQHefnYWnnxmsa+Dw9MxctdtuKid4R4OKQC+UoACFKAABShAAQpQgAIUoAAFwhYoLNwEseAoNwoIAScvXixdoY0bNki7jn/t1bs3Fr6z0PFxigCrq6vx4AMPYNCpgzFgwABTYhbrQNi1tW9vX912tdlt9WZnO39Bd6eZRqCjoRnSL/0TbnhjOZ5cK60/YCZDHFoOH4NzO0SgKUbCju+HPzxyGd6dOK/+Zn7NOrw5daLnJ1hhoW72b8ac0Rdh2rr6kREtxr2AtdNzmk51FN8T1zx5P7654n4sEh0YIetNQOq59+OJiT3D6OAI1iYepwAFKEABClCAAhSgAAUoQAEKUIACQFpammGGUOtr5OTmGi7brIwVFZVmFcVyfAL5y/Mh1sMQnSLi59HHHnO9TVp7438Hrm88GxC1ApGZOqnZSbj2LxPQNc5kx7g2yBp5N56fcRF+Y3bZpoXqGdWQezv+dd85vimU1AruiNz7XsScyebc7I/PGIf/fDwP9wzvqFap51wS+l75NF59ZpxvlEWI5DxNAQpQgAIUoAAFKEABClCAAhSwUMCKG8biZiU3+wVSU+snmLY/EuMRDD5tsPHMDszppPUFgsWybNmXfrmVK5zzt8yRCf7Lwh0KIELDAOLQPPsmvPb5WBz4tUH9aP4MjL7nIxxGX1z3yt8xroOOKXuat0GH9ilNn+RvKN5Be+2QPfk5fDXWM1XRm8uw8v3ZeHOdZ0ojaUsdjuuuPQsDz74MORktpKPmvKYMwKTnF+HsvAX4bNXneNE/TZIo3tOxccMEnH/uGIzJlhatNqdalkIBClCAAhSgAAUoQAEKUIACFKAABSjgfAEnrS+gFEtFRTnkx500aoQjE5z/+80IIycQoY4GT4PiWuKEzhk4Qda2mpIk1A9EaIG2HTqjS0aC7GwU7qZkY8xk8XMzjA/yysKk9zZiki6eFuiS+3+YJH7u1pWRiSlAAQpQgAIUoAAFKEABClCAArYJVFbKHtKzLQpW7DQBN6yD4IZRD05/Gr93nz5YkpeHNavXNPoVlI966N69e6NzfEMBCtgnELmOBoU2HpMxAnfcl4laT/fDgDaRmcVJIQweogAFKEABClCAAhSgAAUoQAEKUMCBAhu+/96BUTEkuwWc9ES73Rbh1O/0p/Fbt05SbJ58dENiYqJiGiMHB5xyipFsmvOIBa25USCaBeztaDjxJOSe3QV1aI6UVno7Gmpx8McifLdhB/b8WIuMC89Dn1aOXaghmn+H2DYKUIACFKAABShAAQpQgAIUoIBrBNzwpLlrME0INDs724RSWAQFnC9QVFTk/CAZIQXCENB7dz+MqppmPbriCYzMycXwnFuwYOfRpglUj1RhxZPX4Ipr/oA/T5mFRSWHVFPzJAUoQAEKUIACFKAABShAAQpQgALuEGBngDuuk9Eou3braiirmEqHmzUCBQUF1hRssFSnT+tksFnMRoGoFrC1o8E82Z9RtuewecWxJApQgAIUoAAFKEABClCAAhSgAAUoQAFLBDp37mKo3GBT6RgqzIRM8rUCTCiORcgEnD6tkyxU/67TOmv8gXGHAhEScGlHwxGUf7cQ8z7bEyEmVkMBClCAAhSgAAUoQAEKUIACFKAABShAgQYB+VoB0lE3dT5wIWXpqkX+NS0tLfKVskYKWCwQgTUajmDHvBsx8p7PcDBoY1ZhWk4WpgU9H+JEXFf0yTJv8ZcQtfE0BShAAQpQgAIUoAAFKEABClCAAhEQWJKXF4FaWAUFzBNQ6nwwr3RzSzJzIWVzI4v+0lJTU6O/kWxhzAlEYERDM6Rf+ifc0K+VRbhxaDl8DM7tEIE+E4tawGIpQAEKUIACFKAABShAAQpQgAIUsFagoqLc2gpYumaBcNdaWLvWWesJaG64gxNWV1U7LrrAdRr6D+jvuBgZEAUo0CAQgY4GT2XNTsK1f5mArnENFZuyF9cGWSPvxvMzLsJvzC7blABZCAUoQAEKUIACFKAABShAAQpQgAJ6BXr06Kk3S8j0a1avCZmGCSIjMHr0aOTk5mLmrFmGKty/b3+jfPnL8xu95xv9AoWFm/RnsjhH4DoNp51+hqk1DjjllLDLy87ODrsMFkCBaBGI0DCAODTPvgmvfT4WB35toDuaPwOj7/kIh9EX173yd4zrEN9wMtRe8zbo0D4FCaHS8TwFKEABClCAAhSgAAUoQAEKUIACrhJITOL0yK66YDqDzeyeiTkvPK8zl3OSa7lBHfg0vnOid28kTlsM3L2SjJwC1ghEqKPBE3xcS5zQOQMnyNpRU5KE+oEILdC2Q2d0yWC3gYyHuxSgAAUoQAEKUIACFKAABShAAQpQgAI+AStGuliFG/g0vlX1hFuuGFnilLVQqqvVp28KvP4idjdtTpyeyk1+jNX5ApHraFCwOCZjBO64LxO1nu6HAW0iM4uTQhg8RAEKUIACFKAABShAAQpQgAIUoIBDBQoKCmDm9CRJSa0d2lKGFUqAI11CCbn7fFFRkWoDrL7+aWlpqvWHe9KJ01OF2ybmp4BcwNaOhviMHFwzOUceD/cpQAEKUIACFKAABShAAQpQgAIUoIBlAlk9siwrmwVTwK0Cu3bucmvopsWdmppqWlksiAKxKMBhBLF41dlmClCAAhSgAAUoQAEKUIACFKCAgwW6d+/u4OgYGgWiT2DHjh2Oa5R8hEH/Af0dF19gQKW7SwMP8T0FYkrA8hENR797HQ/NLcBRwZqQjaseHo8+vlobnQuHPaDccIpiXgpQgAIUoAAFKEABClCAAhSgAAXsFUhM5GLQ9l4B59e+pWgLxKLS3MITSE9PD68AC3PLRxgkJ6dYWJM5Re/erTwq5MMPPkRWVsNIqjZt25hTIUuhgMMELO9oqNtTgHfmz8ch0fAWwHkPeToafAiNzoUDE1BuOEUxLwUoQAEKUIACFKAABShAAQpQgAIUoICzBaqqq5oEaMdNc3mHh1hPxG1bh44d3Bayq+J94/U3cO+UKRCdC9ffcIM39n79sl3VBgZLAa0CnDpJqxTTUYACFKAABShAAQpQgAIUoAAFKBBxgc2FmyNeJyt0p4AdN82VOjzcqWdP1NXV1RAdNGVlZY0CMHMB+EYFy95Eoo5Fn37qrXH/vv2ymrlLgegUsHxEwzEZI3DHfZmoFX7xmciQdW00OheOb0C54RTFvBSgAAUoQAEKUIACFKAABShAAQo4R6CqqjLsYAJvYoZdIAuwRYBrd1jHvnatPaMxnpzxBOa+/DK6duuK6U880aSB4vjW4q1ITm7d5JxTDkgxhoqnsrLpKJxQeXieAm4SsLyjIT4jB9dMzlE0UTunmIEHKUABClCAAhSgAAUoQAEKUIACFIgJAa0377RglJZykVYtTk5P46a1O5ISk5zO2Sg+u564X7bsS28cojNBafTS5ePHY9rURzHo1MGN4jX7TU5uruEiO3fu4u0MUSpg+/Zt/sMbvv/ev88dCkSjgGx8QTQ2j22iAAUoQAEKUIACFKAABShAAQpQwI0C4uYdNwo4UUBLJ4JbFqru0aOnrcSig0Hadu1qupjypMmTUbytBJePv1xK5qpXeftcFTiDpYABAXY0GEBjFgpQgAIUoAAFKEABClCAAhSgAAUoQIHYFHBLJ4KWq5OYlKglmSVpAhfP1vvEvxmLf/cf0N/btkhMzWTX9FSWXDwWSgEFAcunTlKoU+XQEZTvLkX54V9V0iicOiYRJ3Y6AS3jFM7xEAUoQAEKUIACFKAABShAAQpQgAKuFdi4YYOpsaelpZlaHguzR0BMsxOJxXztaZ09tYqFmd00PZUZi3/fe//9WJK3BKNHj7Yc3a7pqSxvGCuggE/AAR0NR1H+3f/w4pzX8NbH36D0UJ3+i9NiHOasfxw5CfqzMgcFKEABClCAAhSgAAUoQAEKUIACzhWoqAh/MWh561JTU+Vvue9SATMWCXdp0y0Lu6ioKKKdN4FrMizJy7OsbcEKFp1VVnVYcRH6YOo8Hq0CNk+ddBR7PnkQl112G/61cJWxToZovTJsFwUoQAEKUIACFKAABShAAQpQIIYFzJgWJYb52HQKOF4g2jqL8pfnNzLnIvSNOPgmBgTs7WioWoq/3/c6SoyMYoiBi8MmUoACFKAABShAAQpQgAIUoAAFYlXAjGlRYtUumtstzanvxDYGPqHvxBgDY7Lqaf7Aevi+QaB3nz4Nb7hHgSgSsHHqpFrs/fQNLPzZtx5Dy5MwdsrtuCq3H7I6poCzIEXRbxmbQgEKUIACFKAABShAAQpQgAIUoAAFTBBITk4xoRRrioi2J/StUWooddfOXQ1vYmivdeukGGotmxpLAjaOaDiI4g3FqPFqH48hD/wD0yachT7sZIil3z+2lQIUoAAFKEABClCAAhSgAAUooCqwffs21fM8SQE7f0fcOIoh2G9M6e7SYKcsOb5jxw5LymWhFKCAPQI2djTU4kDVwfpWNzsVl43KQJw9BqyVAhSgAAUoQAEKUIACFKAABShAAYcKbC3eGnZk0XQzOGyMKCmgsrLK3xIzfkf8henciaZRDLt32zPCwMnTYWn5dRh82mDFZJHuuFEMggcpEEEBGzsa4tEqqWV9U49phVbHsZshgtedVVGAAhSgAAUoQAEKUIACFKAABRwtkJTU2rT4oulmsGkoLi9ow/ffO7YFbrtx3qZtG1stnTwdVjgwdnXchBMz81IgHAEbOxoS0WvQb+GdlezwNhTvPBJOO5iXAhSgAAUoQAEKUIACFKAABShAgSgSyOqRFUWtYVNiScBtN8779cu25fKsXVugWG9Obq7icR6kAAWcLWBjR0Mcks4ajyu7NQfqvsUb89fisLOtGB0FKEABClCAAhSgAAUoQAEKUIACFKCAjQK9+/SxsfaGqu0eBdAQiXv39u/b797gGTkFKNBEwMaOBk8szfvjDw9diYy4w9j6nztx+7wNOFDXJEYeoAAFKEABClCAAhSgAAUoQAEKUCCGBcrKykxpvdumtDGl0VFWSOvW3rkxbG+VXaMArGz4xg0brCw+aNlGO48GnHJK0DJ5ggIUiLzAsZGvUl7jsUgZcgfmPAPccttL+Oiei5E/73yMPf9U9MlKQyutyzYccyJOGtYHJ2hNLw+B+xSgAAUoQAEKUIACFKAABShAAQo4WqC0tBSpqalhx+i2KW3CbjALoIAOgYqKSh2pzUuak5uDWTNnmlegTSVVVJTbVDOrpYAzBGzuaBAIcTi2VSo6pjbH+q2HsH/de3jO86NrazEOc9Y/jpwEXbmYmAIUoAAFKEABClCAAhSgAAUoQAGHCiQlOuPJdYfyxHxYS/LymhiYuYB4k8I1HNi1c5eGVM5LIkYUKHk6LdK0tDSnhdQonjWr1zR6b9cIkUZB8A0FIihgc0fDQZQsuBdX3fkuSjllUgQvO6uiAAUoQAEKUIACFKAABShAAQo4WyCze6azA2R0jhOwewHxHTt2OM5ES0B2TEdVUKC8ELRavGaMalIr3+xzwUaI9OjR0+yqWB4FHCFga0dD3Y8fYdqD7zXuZGiRiqysE+FZIlr71ixV+zRL2ktlSgpQgAIUoAAFKEABClCAAhSgAAUoQAEHCfAmrYMuBkMxJJCYlGgoHzNRwOkCNnY0HMWevP9hiW/157i0c3Db327DlUN7ICWBiy04/ReH8VGAAhSgAAUoQAEKUIACFKAABSIlUF1VHamqWI/DBZx2k7ayssrhYtrDs2v6pO7du2sP0oEp7Z6yy4EkDClGBY6xr90HUbShGL96A0jHZVMfxR+H92Qng30XhDVTgAIUoAAFKEABClCAAhSgAAUcKVBYuCmsuPKX54eVn5kpEExgw/ffNzmVnp7e5BgPBBdITExEm7Ztgidw+Bm7p+xyOA/DiyEBGzsafkXN4Zp66uYDkDO4XQyxs6kUoAAFKEABClCAAhSgAAUoQAEKUIAC4QgYmec/nPq05u3QsYPWpI5IN+CUU2yPo1+/bNtjYAAUoEB4AjZ2NDRDSrvW4UXP3BSgAAUoQAEKUIACFKAABShAAQpErUBObm7Uto0No0AsC5TuLo365m/fvi3q28gGUkAuYGNHw3HodcapOF5Ec3gDvi38RR4X9ylAAQpQgAIUoAAFKEABClCAAhSgAAUo0EjAKfP5R+v0SNXVkVkPZffuXY2uazS+2Vq8NRqbxTZRIKiAjR0NcWgx8GJc0fs4T3BF+O9TC7GjLmicPEEBClCAAhSgAAUoQAEKUIACFKBAjAqYteDu4NMGx6hg9DRbzOfvhM1t0yNpNSsqKtKalOkoQAEKNBKwsaPBE0fzbNww/Ub0awkc/OJxXH/3qyj46XCjAPmGAhSgAAUoQAEKUIACFKAABShAgdgWUFpwN7ZF2HoKmCeQlJhkXmE6S1KaHi05WdtU604Z3SJv8paiLfK33KdATAkca2dr6w78jLJW5+H+R3bh/r+8jk3z78dl781C3zMGoVeXzuiamog4LQHGZ+Lsq3PQJV5LYqahAAUoQAEKUIACFKAABShAAQpQgAIUcLvA6m++QXa2cxYRXpKX50rSzO6Zjoq7V+/emuJxyugWebBV1VXyt9ynQEwJ2NrRcHTFExg5cT4OyckPlWL94nexXn4s1H6Lceh2FTsaQjHxPAUoQAEKUIACFKAABShAAQpQwE0CYqojt968dZOzm2ON1JoCbjZi7BSgAAUiIWDv1EmRaCHroAAFKEABClCAAhSgAAUoQAEKUIACFIgagf4D+vvbwjUF/BSm7Gwu3GxKOVYVIr/2VtVhdblpaWlWV8HyKWCLgK0jGuJOzMYl44Cj4TY9IRsnappjKdyKmJ8CFKAABShAAQpQgAIUoAAFKEABtwlUVJS7LWTGqyKQnJyicjayp5RG3CQlaVtjILKRaqutqqpSW8IwU+UvzzdUgpOuvdQApbUi1NZqSE1NlbLylQJRJWBrR8OxJ43H36aPjypQNoYCFKAABShAAQpQgAIUoAAFKEABcwWUbubqqWHN6jV6kjMtBcISyOqRFVZ+OzJ37dYVW4u32lG1t06tC0BLATppZIPSWhFcq0G6UnyNJQFOnRRLV5ttpQAFKEABClCAAhSgAAUoQAEKUIACUSKwccOGKGmJ/c3o3LmLrUFoXQD6nHPP9cZ50kl9bY2XlVOAAk0FbB3R0DQcHqEABShAAQpQgAIUoAAFKEABClCAAvUCPXr0JAUFgm5nWpAAAEAASURBVApUVERmmh+lANw8PZJSe+w61rtPH11VXz7+coy6YBSURhHoKoiJKUAB0wXcM6Kh7iD2bFiJz/OWYFlBCcpr6kzHYIEUoAAFKEABClCAAhSgAAUoQAEKOEcgMSnR1GB4c9hUTtsKS09Pt61uqWI3To8kxa72anTtBLUy1c61bp2kdlrxnNs6GXJycxXbwYMUiDYBx4xoqDtQgq8/+Qwr6s7Any7tjYbAjqL8u9fxyJ8ew7tbD/j949qeit8//BBuvaAnWnEhaL8LdyhAAQpQgAIUoAAFKEABClCAAhRQFojWm8PKrY3eox06dlBsXFKi/pvWigXxIAUMClRXVRvMyWwUcL+AA0Y0HETJew/i0iHnYcJtj+Lfb3yDMplr3c53cPeEBxt1MojTdftW4MWbx+Oqp1eioftBltGJu+UFeHv2TEwZfTK6dclo+Bk8CdNnv4IlJYciGHUtyvPuxRneOE7DlLzyCNbNqihAAQpQgAIUoAAFKEABClCAAvoECgoK9GVg6pgTyOyeaVubtxRtsa1uMyoefNpgM4qJ+TIKCzfFvAEBYlfA5o6GOlR9+Tiu/vNcfLuvxnsV6vbuRYV/VqSf8fk/Z+Kzfb/6rlACUrr0Rlbqcb73Ffj2n49g1poqh1/BQ9i26GFcPHAM7pz6d7y5LiDessV4duoDmJRzDibPXo1I3PKvLX4Bk66b16hTx+GIDI8CFKAABShAAQpQgAIUoAAFKEABCvgF1q51TudTVXXAvR5/lNxRElC7dtEwxRlHNihddR6LdgF7OxrqNuC/0+Zjl69jIa7tbzH6/F5oJfUrVH6D9z/a6bsGKRh09xv4YskH+Gh5Pj6aNhppYsokUcacJdjn2CslRg48gt9Nfgnr6/tSVCLdibyp12DS7E2oVUkV9qnaTXjxzpkoCBlP2DWxAApQgAIUoAAFKEABClCAAhSggGGB7t27G87LjNEvsH/f/uhvZJS2UO3aRcMUZxzZEKW/uGyWqoCtHQ21a/+HNzaI6YLicFy/m/Dq4gV46o4R6BIvYvaMdlj+KfKqfL0QHS7FrRP71a/HENcaWVc8gL+OFYv/1OHgZ5/i60r/MAiR2Tlb7Vo895cFDSMHEk7G2PtewOLiEhRvEz/fYMGT1yM3NcEXcxUKpv8d7+61qqvhEIpfeBhPOH4UiHMuISOhAAUoQAEKUIACFKAABShAAXsE3Lboqz1KsVdr+/bKazTYJeH2aZPscpPX67RrKo9Ny36btm20JGMaCkS1gI0dDUdRun4ddgneYwbhlr/fhFPbNCwBDXimRVq2BvUDz47BCSPORv/m8lWfj8eQ0cOQLPIf2Y4tP4gOC6dttdi78Fm8sNM3dCD1Asz49A08NjnH15ki4m2H7Evvxn/m/Q3nSJ0NNavw0ec/WtCY+tEVE6bmg4MZLOBlkRSgAAUoQAEKUIACFKAABSjgOIGyMvlKkI4LjwEZEEhrn2Ygl3VZAqdNcvNIHLUpjawQlDoYnHZN9ba1X79sxSzsgFBk4cEoFbCxo+EgthXt8IxH8GwZp+K0jOaNiWuL8fWS3b5jaTjrjCzIuyHEiWM7dEInb4qfUbbnsC+tk15+xNIPV/lu6ieg4yW/x0UZLRQDjM+4FFPvPAv14xrK8eWH+dirmDKMg+V5eOxe3+iK1HMwdvgJYRTGrBSgAAUoQAEKUIACFKAABShAgcgJbC7cbKiy0tJSQ/mYiQJGBdw8EkdtSiOjHmr5pA6G7Oxs5OTmen/EfrRswTogoqV9bAcF5AI2djT8iprDvufqWyXWT4kki6xuSz6+2OU7n9Abg37rHbsgS+GC3dpSbCk84As0A6PO7QXvrFCKocej3VkjMMQ3g1LNFx9jqanTJ/2EJY9OxZtlHtOEwbjn1UdwXrvg0SiGyIMUoAAFKEABClCAAhSgAAUoQAGbBKqqKm2qmdU6WWD1N984OTzGpkNgzgvPQ/xwowAF3ClgY0eDDOxANQ40WmKhBjtX5KPQd+yY/mdiYNvAm+J1+KWkGNu9xbREYqvA87Ly7dr9YQ2+lqZNatEPA09qqR5Ju8E4f2hKfZqa9Vj5bf3EUeqZtJz1rMsw+0+4Yb7QSkL2XQ/imm7KIyu0lMY0FKAABShAAQpQgAIUoAAFKECBSAl07dY1UlWxHhcK5C/PtyVqN0+PpATWo0dPpcNhHXvj9Tfw8IMPobq6OqxymJkCFHCHgI0dDa2Q0V0s5uzZftiIwn2yxY/rfsDnH3yLX70nW6DH0AHoKF+ewXt8L/I//hre5xmO6YTMLsd5jzrpPzUlW1AkBZSViQxpvWfpWJPXlmjTTuoAKMem4j1NUhg5UFv8X9w9vX5dhoT+N+PxiT1VRlYYqYF5KEABClCAAhSgAAUoQAEKUIAC1gh07tzFtILT0pw1t79pDWNBERdw8/RISliJSYlKh8M6du+UKZj78st4fd68RuVw3ZRGHHxDgagRsLGjIQHpp3g6EARlzTI8/8zXKPeOYDiK8mWv4uWVvqf543ph5Nnd0Lif4SBKFvwND7y5w3sh4nqegv4nBq7gYPc1qkXl/v2Quk9a9MxEh5AhyTpfPDn376vy5w+ZNViC2k148c6ZKPDMmCSmTLpjxlXo5sDBH8HC53EKUIACFKAABShAAQpQgAIUoIBZAqmpqWYVxXJsFHBih1F1FZ/al/9KyDsTNm7YID+FWFg3JbDNjQD4hgJRKmDr3fn4k8/DJZkvYuaWX7BpzrU4e+VZyO24D1/nrUGpNG1Sv/MxIsv3lH/djyh4ZwHeeectvPVlCQ55L8oJyL12NLo37olwwOX6FVX7yn0LQRsJpwY/7630juow3i/gWZfhnusxbY3otOmMsc/+E5MiMGVSty4ZRhrMPBSgAAUoQAEKUIACFKAABShAgaACvHEXlCbmTjixw6iwcFPMXQe1Bss7EyoqYm99lVhss9rvA8/FhoCNIxo8wPEnYcI9l6KDt5OgBvvXLcJbH65G6SFfL4NnNMPVUy5DV6kT4dedWPT3f+BVfydDM6SNugP3XNgxYMSDWy/eMUhqm4KQMyxpal4tyvOewv3edRkSkDruPkzJPUFTTiaiAAUoQAEKUIACFKAABShAAQo4TYA37px2RZwVT05urrMCcnE0W4q2RCz6pMSkiNXFiihAAWsF7O1owLFoO/w+zH1msmex54Db6y1Pwrh//BN3ndqmQSA+CW2lRaHjTsBvr5qO/z41FhnNpJ6IhqTu3ItH6zZtzFk/oTwPj927AGUCIvUy/O3eXPiWmXYnDaOmAAUoQAEKUIACFKAABShAgZgUSE/3re8Yk61no90gULq71A1hao6xqto3nbnmHE0Tbi7c3PSgwpHM7pkKR6PnUHJy6+hpDFtCgRACtk6dVB9bS3QZcS/mDbkCq5aswHelB5DQrgdOzRmErDbNAsJPw8nnXYCxZ/4WI8ZehGEZSVEykkFqZuN1HaSjul896zLMmXg73izzLMyQkI3rZt2OnBTjEzDprp8ZKEABClCAAhSgAAUoQAEKUIACJgl06Bh6xUOTqmIxFDAksHv3LkP5ojlTVVXsTZekdD179e6N/OX5/lP9B/T373OHAtEm4ICOhnrSuFYZGHSB50dVOAmDbpwRIo1qAQ4/Ge66DqJ5h1D8wsN4wrsuQxKy73oUtw9oF9F2F28r0VUf13TQxcXEFKAABShAAQpQgAIUoAAFKKBDQOuT1TqKZFIHCaxdW+CgaAC3TuHUvXt3Rzm6NRiltWTko7KSkznfiFuvLeMOLWDz1EmhA3RvinDXW0jA8e1aQ+8Fqi3+L+6enu9dhDqh/814fGJPc6Zicu+FYOQUoAAFKEABClCAAhSgAAUoEAUC27dvC9oKMaf8pInXYs7s2U3S8MnqJiRRdWD/vv1R1R67GpOYmBixqqurqiNWV6QrUlpLhqOyIn0VWJ9dAo4Z0WAXgHX1Nqy34JnACIc2bcEu5KCLaoWeBbH3VfhSxKNN2ySdnQQ12JG3CAWiQs9Ws+ZRnNvt0fo3qv8tw5sTs/GmlObke7H4vckhYpUS85UCFKAABShAAQpQgAIUoAAFKGC9wNbirUErefWVV7AkL8/7c8GFFyI1NTVoWp6ggFkCXbt1hdrvpVn1uLEcpSf7pXYUFm6SdvlKAQpEkYDDOhpqcfCn3dhTfVQf8TGJOLHTCWjpsDWhEzIyIQaerRet2bcP+2uBLqpLJZSjZPMeX9tT0LPbib59vlCAAhSgAAUoQAEKUIACFKAABWJTICkp9GKqO3bs8OOUlpayo8GvEb07TrjJ37lzF3Y0BPkVU3qyP0jSqDysNgIrKhvMRlHAI+CAjoY61PxUgPdfmI3Z8xZjc7nvcXw9l6fFOMxZ/zhyEvRkikDaTv1xescErN/padPO1Vj9Qw2yM1SCrC3FlsIDvsDSkZnRKgJBsgoKUIACFKAABShAAQpQgAIUoIBzBbJ6ZIUMToxmkDaxJkN2drb01v/KRVj9FFGxw5v81l3GYH9D1tUYfSVzpEv0XVO2KLSAzR0NdThS8iZuu/IBfFR6JHS0bksR3w0DT2+HZ+eXeSLfhI8/K8Y1k4OtmVCL8qVv4V3RKSG2jgMwoJNKp0R9qoD/JqDL5PkonhxwWPFtOZbcdT4meWNLxdgXPsJjuVyQRpGKBylAAQpQgAIUoAAFKEABClDANQLB1mTgIqyuuYSGAk1ODj3yxVDBMZgp2N+Q2RRuXTjbbAeWR4FoEdC71rC57a4rxNzbHonOTgavVBKyR+SgfmbIKhRMfxgvFh9SNizPw2P3LoDokgAS0PHCs3Gy6jRLysXwKAUoQAEKUIACFKAABShAAQpQIFoFysrqvzXL2ycWgpZvu3bukr/lfowI9Ord29aWVlZW2Vo/K6cABShgt4CtIxpq176L/xZIUwUlo+9Vd+KOy09Hj4xOOKFVNNxlj0fKsEtxUccFeFaMVKjJx7QRl2PLXbfg+omehaG9TdyLgrfm4N8znkdemW80Q8JZ+POkfjoXgrb7V4n1U4ACFKAABShAAQpQgAIUoAAFrBVQWn+hqrrxDV75eg3WRsPSKVAvIDoZNnz/ves5xPRia1avMaUd8unMTCnQpYX06NETXPzapRePYesWsLGj4TCKv87HTm/IzZEx4Sm89HAOUhy2oLNu0cAM8f3wh0cuw7sT59WPVqhZhzenTvT8BCaU3ntGQdx1Gy5qF6yjZTPmjL4I09bVj4xoMe4FrJ2e4xkDwY0CFKAABShAAQpQgAIUoAAFKEABClAg0gLR0MkgzDi9mPm/OYlJieYXyhIp4FABG6dO+gW7tvuGPMb9FuOvOSP6Ohm8F90zqiH3dvzrvnN8Uyip/SZ0RO59L2JO0HUc1PLyHAUoQAEKUIACFKAABShAAQpQIPoElBZ2jr5WskV6BdLT0/VmYXqHCOQvz3dIJOaF0btPH/MKY0kUcKmAjSMaZGLNu6Bbx2ayA9G22w7Zk5/DV2ML8Paby7Dy/dl4c51saGfqcFx37VkYePZlyMloEW2NZ3soQAEKUIACFKAABShAAQpQgAIRE1i7tqBRXdF4U7NRA2P0TYeOHWK05Wy2EwVat05yYliMiQIRFbCxo+E4dOgslkn2jGr49QAO/FLnWQM52uZNCriWKdkYM1n83IzHAk5pf5uFSe9txCTtGYKkTEHO9OUonh7kNA9TgAIUoAAFKEABClCAAhSgAAUcJlBdVR0yov379odMwwQUMEMgObl1k2IGnza4yTG3Hdi4YYPbQnZ0vANOOcUfXzT8fvgbwx0KBAjYOHVSc3Q7fTA6ioCOrMOyb/YGhMa3FKAABShAAQpQgAIUoAAFKEABClCgQYCLqjZYcK+xgPxmbuMz1r3r1bu3dYXbWHJFRWVYtW8p2qIpf7RON1RdHbpDVBMQE1HAZQI2djQA8f3G4oahx3vIduCtGS9hzQHPqAZuFKAABShAAQpQgAIUoAAFKEABClCAAhSggCsFqqpl04WrtCBapxsqKipSaTVPUSB6BWztaEBcV1z+6L0YmdYMv26cjZuvfxqfFO5FTfR6s2UUoAAFKEABClCAAhSgAAUoQAEK6BTI+X/27gU8qure+/iPxrS8SCCQqgFBCEkARSghoqj1kqBW6w0Rsa1vW0VSxPa09SCgUk+rr1yV2tPaYzEI1h5rC4J6rJaKhFKrRRRiQ5VrDCpKvACBYA9tTPPuPZmZzEzmPmsys2e+8zwxe/Ze+7/X+qy1M7jXrLUqK2M8o3NypizpbOLkPcOGDXdy9tMy75k6wiAtsckUAhkokMI1GqS2j97Qn3b21mXTJuitRSu1/cWf6uYv/UzdC0s1csTJGlzwuejIc8v09bu+ohEpLU10WSUVAggggAACCCCAAAIIIIAAAgiYEwi2bkNtba3KysrMXYRIaSfQM69n2uXJ6RnK1BEGTq8X8o+AUwRS+mj+062P6uYpK3TUT6tNRxt36lX7x29/mDfdpS/9yOpoCJOEQwgggAACCCCAAAIIIIAAAggg4GyBw4c7T8nCug3OrlNTuS8tLTUVKq44hw41xXVeNp70+uu1WVNsu1327NlTY8rHqKGhQZddfnnWlJ2CZp9ASjsaso+bEiOAAAIIIIAAAggggAACCCCAQLwCb77xRryncl6GCfTr18+vRPbD3FS+tmzeksrLO+raBw8cdFR+E8msp12uXLVK9iLRnveJxORcBNJVIKUdDZ8puli3zilRa6I6OSUqSu1qE4mWgPMRQAABBBBAAAEEEEAAAQQQQAABBKIUKCws9Kbs07ePd5uNxAUSHXGw+bXXEs9EBkagkyEDK5Ui+QmktKMhp6hCN1RV+GWINwgggAACCCCAAAIIIIAAAggggICvgL1I7fqaGt9dUW8zpU3UVI5LaE9HY48kOO+88xyX93TOcFeNOOjf/8R0Zogrb/y9iYuNkzJEIKUdDRliSDEQQAABBBBAAAEEEEAAAQQQQCCJAtEsUltRWRm0M4IpbZJYMSkOvfyXv9Szv3tWl152aUpz4tsJlokPz5OF26+///RXybpOV8bl701XanOtdBPIgAmH2tTy8cdqaks3WvKDAAIIIIAAAggggAACCCCAAAKpEGDqllSod/017alorv3KtWk1772TH54PGza86ysxA6+4c8fODCwVRUIgskD6jGho+7s+2tOghj0f6pOInQZt+ufB9/Tu/o+1768v6Q8vlej/vbpAFbmRC0wKBBBAAAEEEEAAAQQQQAABBBBwpoDvN8edWQJyjUD6CvTMS+2C2ukrE1vOmpsPx3YCqRHIEIE06Gj4u/b84UHNnb9cNXs+iY+1e3F853EWAggggAACCCCAAAIIIIAAAghkhUBeXq+sKCeFRCCdBRobG9M5e+QNAQQSEEjx1Emf6sC6ufrGTQ/E38lgF/5zn1VutwQUOBUBBBBAAAEEEEAAAQQQQAABBNJWINopXex1GkK9hg4bGuoQ+xFAwKDAxr9sDBlt3759IY9l2gF7sXJeCGSTQGpHNLT+TY/OX6X3PFMlde+nkWefruEF3fT+pjV6ac9RqcdQVV42WgX6h/bv2aY363ap8Wj7Cd36fVmzf/RNnXf6aA1NbUmyqc1QVgQQQAABBBBAAAEEEEAAAQS6VIApXbqUm4tFKRBtB1iU4dIq2e5du1VSWhIxT0eOHPEuyG2vmZGtr2CLgPfunZ+tHJQ7SwVS+ni+te4PenL3P1z0nzm5SssemaFzTvic9b5V+1d9orNnrFXL0f4aP2OuvnJCe1bbPtmttQ/N1V0//aMa923SSwdmaGqfz2Zp9VFsBBBAAAEEEEAAAQQQQAABBLJbYNubb2Y3AKVPmUAmd4A1H2mOyvWHd96pp558Spte2ajF998f1TmeRHk98zybjv/t5EXAHY9PAdJGIIVTJ32qfVvr9J6LYqCunvktdyeDvSNHfUd+Qa6VF/71N724ab8XrNuxJbrolp9r+R1f1P/Rx3rxnnv15Aefeo+zgQACCCCAAAIIIIAAAggggAACmStgf9Pa93XoEAuv+nqwjUBXCmzYsMF1ObuzIdZXNCMmYo1JegQQSJ1ACjsarEWgd70r1yRInytXxbgCP4VuRadoZHd71yH97c291hgH31cPDf3mLN08+ljpk/V68JEt1sRKvBBAAAEEEEAAAQQQQAABBBBAINMFovmm9Xt727/WmOkWlC/9BJz8Lf3S0tKYQQ8eOBjzOZl+wuHD0Y0GyXQHypd9AinsaPiXWv7R0i4+7BQN6xGwmnPuiSoZavc0tOiDnW+rKbBuPjtcl08s02esLoa3Vv1Bf2VQQ6AQ7xFAAAEEEEAAAQQQQAABBBDICIF+/frFVI53333Xlb6xsTGm80iMQKICTv6WfqJrLNjrNfCS3nzjDRgQyEqBFHY0RPLuq4FDerkStezYpXf8hzRY+3PVf+Sp6m+n+HCr6t51d1q4zuA/CCCAAAIIIIAAAggggAACCCCQKQKFhYURizLuzHGd0uzbt6/TPnYggIAZgdraWr9Au3btcr1/++09fvt93xxppjPC14NtBDJJIIUdDZ9VfkF7R4I+OaJPXHMo+dL20PH93Kuzf/iu3uucQDn5fdXHdcq72t3wie/JbCOAAAIIIIAAAggggAACCCCAAAIIIIBAFwu8Vf9WyCvu2LE95LFMO9C7t/u5Z6YVjPIgEEIgpR0N/U/qb019ZL3e2aYdBwKHLHxW3uP/fFu73znaqQhtLf+0JlbihQACCCCAAAIIIIAAAggggAAC2SKwc8fOkEUNNqohZGIOIIBASIFw91nIkzjgEjh0qH0C+JNPOQURBLJKIIUdDcfo+JGjNNjmbvmzlj3614AFnY9RwZAhal8i+m29suX99oWjvdXzqT7YvEX1rvc91PPYHO8RNhBAAAEEEEAAAQQQQAABBBBAIDMFmpsPx1WwWNd5iOsinIRAhgjEe5/5Fr9P3/Z5SHz3ZcP2Fut5JS8EslEghR0NUrcRF+mqU+wFn/9X2346Xd+8e6VqP/qHtx6OOXmszsqzF4lu1qtLlmn9gY4Vn9sOvqgHq19qH9HwmZNUMvj/eM9jAwEEEEAAAQQQQAABBBBAAAEEMktgSPGQhAoUzToPCV2AkxHIMoHNr70WtsSjR5eFPF5RWRnyGAcQQMCZAintaFC3YZo0/Uvt6yy0fahXl83SpNMv1T2vNLdr9hqniRNOcm23vfdrfevLX9ed9y9R9f2362uX3KT/fqu9U+IzYyt09vHHOLMGyDUCCCCAAAIIIIAAAggggAACCEQUGDRocMQ0JECgKwXKyvwfpCfaGdaVeQ91rTHlY0IdirifhZ4jEpEAgYwWSG1Hg6zpky77gX5+c7m84xHa+qrweHuUg/3K19nfmakJ/T7retfWuFG//s8FWvCfv9Gmxn+69qnbyfrmv1+ugfbAB14IIIAAAggggAACCCCAAAIIIJBVAutrarKqvBQ2fQUyoTOsd+/8uIGzaaHnQKS8nnmBu3iPQNYJpLijwfLu9nmdMXOZVj/wbVUOPlbKzVffXh3Z6nbCl3Rn9Z26coh1LPDV41RN/s+fatYZ2TnnWyAH7xFAAAEEEEAAAQQQQAABBBDIdIH39r4XsYivv14bMQ0JEEAAAVMCJaUlpkIRBwHHCqTHfEPdemnoZbeq+tKb9eGOD/SZvr4LOx+j/FP/rxY/c7au/sMLeqm2Xgf+8Vn1LT1dF064UGXHfc6x+GQcAQQQQAABBBBAAAEEEEAAAQRiE3j33XcjnnDwwMGIaUiAAALmBWprw3fybfzLRvMXTdOI5aedlqY5I1sIJEcgxR0NLfr7J1KPY3PbS9eth44fXhS0pN2OLdLZE6usn6CH2YkAAggggAACCCCAAAIIIIAAAhks0Lt3r7Cl69//RL3/vv9oh507doY9h4MIIBBcIJqRQ9vefDP4yQF7Dx1qCtjDWwQQyESBjjmKUlC6tg/+R98f90VN+N5C/eoP29XUloJMcEkEEEAAAQQQQAABBBBAAAEEEEh7gZNPOSVsHvv179fpeHPz4U772IFAsgQidYYl67rJiBvNyKFDh6K7v7Zs3pKMLBITAQTSTCCFHQ2f6sOa32l984fa+vQvdPeyTWpOMxyygwACCCCAAAIIIIAAAggggAACzhGwRzXwQqArBcaUj/FeLlJnmDdhlmyMO3NcyJKeMmJEyGMcQAABZwqksKPhiN6s3a5/udw+p6HnnqYB3ZyJSK4RQAABBBBAAAEEEEAAAQQQQKBrBN5+e0/ICwUb1RAyMQcQMCDQu3e+gSjpE2LgwIFdkplevfK65DpcBAEEuk4ghR0NOTo2r4e7pG365z9buq7UXAkBBBBAAAEEEEAAAQQQQAABBBwp8Fb9WzHn2/db5zGfzAkIZJHAiQMYFWSquktLS02FIg4CjhBIYUdDT31hwhU62ZWDf6rhmaf10sFPHYFGJhFAAAEEEEAAAQQQQAABBBBAoGsF8vLCLwYdLjeZ9q3zcGXlWOoEhg0bnrqLc+WUCwwpHuKXh549e/q95w0CmS6Qwo6GbvrcyCo98F83aGSPbmp76xHd9M27teqVBjW1sCp0pjc8yocAAggggAACCCCAAAIIIIBALAJDhw3tlLy2trbTPnYg0JUCvusQ9MzjwfLOHTvD8r/+eubes4MGDQ5bdg4ikOkCx6SygG0fNejtz35R02f9Q0t+ulJ/rfuVZl37K6l7oYaOGqGTBxfos9FkMLdMX7/rKxqR0tJEk1HSIIAAAggggAACCCCAAAIIIIAAAghkioBnFEOfvn2USVPlhFsLxVN362tqPJuu39vefFO+C2IHW5z94IGDfufwBgEEMkcgpY/mP936qG6eskJHAz2PNmrnJvsn8ECI992lL/3I6mgIcZjdCCCAAAIIIIAAAggggAACCCCQOQJHjhwR05JkTn06uSTnnHuOXtr4F1cRMqlNxrMWyqFDh/2qMpsXZ7c7nnghkG0CKZw6KduoKS8CCCCAAAIIIIAAAggggAACCJgQ2LVrV6cw/fr189vHtEp+HLxJokBhYaHsH14dAoHrFXQcad8KNtohMI2T348eXebk7JN3BOISSOmIhs8UXaxb55SoNa6s+5yUU6Iiukx8QNhEAAEEEEAAAQQQQAABBBBAILsE7Ae9+/bt8yv0xr9s9HvPGwQQCC9gqgMg0noFmTja4ZQRIxQ4nVR4bY4ikFkCKe1oyCmq0A1VFZklSmkQQAABBBBAAAEEEEAAAQQQQMC4QFkZ3xA2jkpABAIEMrEDIKCISXvbq1eeN3bv3r2822wgkC0CSR8H8Okr92vyFVdqgvUz+f5N+jRbZCknAggggAACCCCAAAIIIIAAAggggAACCGSdgO+i2FlXeAqctQJJH9HQ9kmj3qircy343H34J2rLWmoKjgACCCCAAAIIIIAAAggggAACJgSONB8JGiZwnYagidiJAAJGBez1GDyLRx8+3BwydmNjY8hjmXCg/LTTvMUwNQWVNyAbCDhAIOkjGhxgQBYRQAABBBBAAAEEEEAAAQQQQMBBAjt2bHfldt/7/msyhFqQd9yZ4xxUOrKKQHoIRNsx4Lsew5tvvBEy84FrqIRM6NAD9vRu3/jmNzXhqgk697xzHVoKso1A/AJJH9EQf9Y4EwEEEEAAAQQQQAABBBBAAAEEEAgt8P7774U+yBEEEEhIwO4YCNV5V1tbm1DsTD35h3f9KFOLRrkQiCjAiIaIRCRAAAEEEEAAAQQQQAABBBBAAIF0EKiorEyHbJAHBBCIIBBpMeS8nh0LJ0cIxWEEEHCIAB0NDqkosokAAggggAACCCCAAAIIIIAAAsEF+vTtE/wAexFAICYBU+ucBC6GHDgCoqS0JKZ8kRgBBNJfgI6G9K8jcogAAggggAACCCCAAAIIIIAAAmEERo8uC3OUQwggEK1AqKmSwp1/yogR4Q5zDAEEskSAjoYsqWiKiQACCCCAAAIIIIAAAggggECmCGz8y8aIRdm5Y6cOHWqKmI4ECCCQmECvXkyDlJggZyOQGQJduhh06/Y1Wla9Wzmm7XJKdME3KzTYeGDDGW2q1eqVf9amZ6q1sq65I3jheE278XyNvWCSKoq6d+w3tNXasF6PvrBRLz+8XDWNLR1Rc0fpmhkTdPoZV2hiWUHHfrYQQAABBBBAAAEEEEAAAQQQcLhAc/Nhbdm8xeGlIPsIZI7AkeYjmVMYSoIAAp0EurSjoaVuhRbVdcpD4ju6T1bx19O5o+Go9qxdqO/f/Ii2+jzn9xa8cZ2WzLV/lqhyzk90b1W58r0HE9hobdALd35f3/l1nYJdVi11WrnA+tF8LR4/Uw8snqKy/HTvrUnAg1MRQAABBBBAAAEEEEAAAQQcLWBP0bK+psbRZSDzCDhFYN/7+1RWFnxaMvtYsFe4+3PHju3BTmEfAghkiABTJyW9IlvVVHO3rqsK0cngd/29qpl7g6ZWb1er3/443rTWa/X0b2haqE4Gv5Atalw3T1+dskz1CV/YLzBvEEAAAQQQQAABBBBAAAEEEDAmEDhFy7Y33zQWm0AIIOAv8P777/nv8HkX7phPMjYRQCCLBLp0REO3/EEacVJvdTMN/NlCHWs8qKFMtr6uh/7jCTV6wtnTFc36vm6a4hmBsV+1q5bqv+592D2tUbNqF/1YT098UBML4h1dcFT1y36gO57f675qrgrHWx0Y131F36gsck9dZY2yqPmVfvGTn3mncWrZcq+m3DdGNbPLzU9v5Sk/vxFAAAEEEEAAAQQQQAABBBAwJHDo0OFOkSoqKxn10EmFHQh0vUBeT9Zu6Hp1rohA6gS6tKPhcxf9UE8sqlBu6srbxVdu1f6nlmjZXvfERYWX6d7H79VEv3UYClR29Wz9YkyRvv3VH2itvYZCy6v6/R8/0MSr+8eX39Y3tOqXm93TJeVp5PQlemT2mQHTMXXX4MoqLTivUqdPv14zXZ0SLdq7dImenppIJ0d8WeYsBBBAAAEEEEAAAQQQQAABBKIVCDc9S7QxSIcAAsEFhhQP0Vv1bwU/GLB3TPkY757XX6/1bvfvf6JKSku873037M5AXgggkHkCTJ2U1Dr9QBuee9X9wD9XA666Xlf6dTJ0XDyn6GrNnXm+uxOmSS8+t1H7Ow7HtNVa94Ke9XRuDLhOP7w1sJPBJ1xOsSbOv0WVnt6flq3a9Fefhap9krKJAAIIIIAAAggggAACCCCAQDoK2Gs3hHvZDz15IYBAdAKDBg2OLqGVqnfvjlVGDx446D2vX/9+3m02EEAgOwToaEhmPbfu0+4dn7ivUKRLLzo5zJREOSo4/2Kd437g3/KnNdqwP54FE6w1Id6q1wfuq3Y/63SdGmkGpoJxuuRczwdDk7bXf5hMFWIjgAACCCCAAAIIIIAAAgggEJfAsGHDg54XuHZDYCIeegaK8B4BBBBAAAGzAnQ0mPX0j/bOFr3sGVnQfbTGntrD/3jgO98H/nGPLLA6LK5+SNv3NKje+nkjqqmqeqhPQffA3PAeAQQQQAABBBBAAAEEEEAAgbQS6JnXM63yQ2YQyFaB9/aGXig6W00oNwLZLkBHQxJbQEvDbu3yxB9aoiLP9ESefZ1++z7w78qRBR+qfnuTOzf5Gl58fKecsQMBBBBAAAEEEEAAAQQQQAABJwls/MtGJ2WXvCKQdgLhOhPefffdmPPLPRkzGScg4CgBOhqSVl2tOnzwoDyTH3UfXqLIM0Ieq6LSge4cterggWbv+UnLph14/9/0yraj7ZfIHanTv5CX1MsRHAEEEEAAAQQQQAABBBBAAIFEBXbv2i3fxWcTjcf5CCDgLxBPZ4J/BN4hgEA2CdDRkLTa/peaDzS5F4KO5yIt+nj/Yf0rnlNjOucjrV/4U9W02CflqvCqa1RZEGlRh5guQGIEEEAAAQQQQAABBBBAAAEEjAs0H2m2vqDXsfis8QsQEAEEIgqMO3Ocyk87LWI6EiCAQOYL0NGQVnX8GeX1zbce93fVy1o4uuZ+/WDF2+0XzC3XDdPOkWdZ6K7KBddBAAEEEEAAAQQQQAABBBBAIBqBfv36RUx2yogREdOQAAEEQgsMHOiZbSN0mkSOcI8mose5CKSvwDHJztoxZ9yq59bfpDbrQt16nqCkXzDZBUpq/Bz16tNH9ngC1wCDpF7L6mTY/BNdP+1xNbquM0jXLPmpphazKHRS2QmOAAIIIIAAAggggAACCCAQt0BhYWHQc4cNG+7d36tX+3TAhw551iL0HmIDAQSiEDhxQOTJv6MIEzKJ5x4NmYADCCDgSIGkP/fvduxxGlR0nCNxuj7T/us6JO/67k6Grzygra4ejTyNnD5ft1VST8kzJzICCCCAAAIIIIAAAggggECyBHrm9ewUesvmLZ32sQMBBMwIRFofJa+n//qf+97fZ+bCREEAgbQVYOqktKqaRNd1iKYwwToZluiR2WcyZVI0fKRBAAEEEEAAAQQQQAABBBBIC4GdO3amRT7IBALZKBBpfZSS0hI/lvfff8/vPW8QQCDzBOhoSFqdJrreQq4+X9BLZivoqPasvUfX+41koJMhaU2AwAgggAACCCCAAAIIIIAAAkkTeO89HlwmDZfACFgCb7+9J6JDXl6vi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alt></p>
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