Beugung und Interferenz von elektromagnetischen Wellen (Mikrowellen): Unterschied zwischen den Versionen

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Aufbau wie bei der Reflexion
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([[Inhalt_Kursstufe|'''Kursstufe''']] > [[Inhalt_Kursstufe#Elektromagnetische Schwingungen und Wellen|'''Elektromagnetische Schwingungen und Wellen''']])
  
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===Gummibärchen in der Mikrowelle===
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Ein Mikrowellenherd erhitzt Speisen auf unsichtbare Weise. Dabei dreht sich im Garraum ein Teller. Warum eigentlich?
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;Aufbau
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Zur Untersuchung entfernen wir den Drehteller und legen stattdessen eine Pappe in den Garraum auf der in regelmäßigen Abständen Gummibärchen liegen.
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Dann schalten wir die Mikrowelle für eine Minute an, schauen nach den Gummibärchen und wiederholen das wieder.
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;Beobachtung
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<gallery widths=200px heights=150px  perrow=4 >
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Bild:Mikrowelle_Gummibärchen_1.jpg|
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Bild:Mikrowelle_Gummibärchen_2.jpg|
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</gallery>
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;Erklärung
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Die Mikrowellen sind elektro-magnetische Wellen, die von einem sogenannten Magnetron erzeugt werden und von einer Stelle aus in den Garraum eingestrahlt werden.
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Die Wände des Garraums sind aus Metall und reflektieren die em-Welle. Im Inneren überlagern sich daher die ankommende Welle mit den reflektierten. Das nennt man [[Interferenz|Interferenz]]. Das ist so ähnlich, als ob man in der Badewanne an einer Stelle die Wasseroberfläche zum Schwingen bringt.
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An manchen Stellen treffen immer "Berg" auf "Tal" und "Tal" auf "Berg" zusammen. Bei em-Wellen ist es so, dass die Feldstärken der beiden Wellen in entgegengesetzte Richtungen zeigen. Dort ist die Summe der Feldstärken immer Null, was man destruktive Interferenz nennt.
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An anderen Stellen treffen immer "Berg" auf "Berg" und "Tal" auf "Tal" zusammen, das heißt die Feldstärken sind hier parallel. Dort ist die Amplitude der Schwingung maximal, was man konstruktive Interferenz nennt.
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Es entsteht dabei eine [[Eigenschwingungen_von_ausgedehnten_Gegenständen_("Stehende_Wellen")|stehende Welle]] mit sogenannten Knoten bei destruktiver Interferenz und Bäuchen bei konstruktiver Interferenz.
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Die heißen Stellen im Herd sind ca. 10cm voneinander entfernt. Auch von einem Knoten zum nächsten sind es ca 10cm. Der Abstand von einem Bauch zum nächsten oder von einem Knoten zum nächsten ist eine halbe Wellenlänge, die gesamte Wellenlänge beträgt also 20cm.
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Die Phasengeschwindigkeit der Welle ist die Lichtgeschwindigkeit mit 300000 km/s. Daraus läßt sie die Frequenz der eingestrahlten Welle berechnen:
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<math>
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\begin{alignat}{2}
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                  c &= \lambda \, f      & \quad | :\lambda \\
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\Rightarrow \quad  f &= \frac{c}{\lambda}  \\
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                    &= \frac{3\cdot 10^8 \,\rm \tfrac{m}{s}}{0{,}2\,\rm m}  \\
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                    &=  1{,}5\cdot 10^9 \,\rm Hz = 1{,}5 \,\rm GHz
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\end{alignat}
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</math>
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Diese Frequenz ist nicht erwartbar. Üblicherweise wird eine Frequenz von 2,5 GHz verwendet. ([https://de.wikipedia.org/wiki/Mikrowellenherd Siehe Wikipedia].)
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<br style="clear: both" />
  
 
===Doppelspalt===
 
===Doppelspalt===
[[Datei:Mikrowellen_Doppelspalt.jpg|thumb|Versuchsaufbau]]
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;Aufbau
[[Datei:Mikrowellen_Doppelspalt_Messung.jpg|thumb|Das Messergebnis]]
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Ein Mikrowellensender sendet elektromagnetische Wellen im Zentimeterbereich aus. Die Welle ist mit einem hörbaren Ton (ca. 100Hz) amplitudenmoduliert.<ref>Vergleiche die [[Grundbegriffe_und_Beispiele_zu_elektromagnetischen_Wellen#Radioempfang|Funktionsweise eines Mittelwelllen-Radio-Senders]].</ref>
  
;Messergebnis
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In die em-Welle werden drei Aluminiumplatten gestellt, so dass zwei Lücken entstehen.
  
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RXuMAd5H5MZEV17yUhMqvob7Ok2zMvPeQleH7jsjAm2bU+NsRltD3d+XLy3sAxNw3Ox35JI6aIVVlf0RZbJYwQ3Yyv26gXs19S102qJd90WC87HHGpVf/v8VmktdzR/roObk/Py6w94KteNsapUXac6+tJGGd/ED1FLSnOFw8JO1sQRWsXkP8b6Dav/qUksq5OLwye/IdsfJy8tPhBAL5zIfFe+jkh+v5CogPRXv7Uu+ZTXyQ1Y6vHCzQLoBIwHBCviWA73Kq5qtda8c6l2+9T04ZjRrNTwZRm2AKJCJr/LFsWQ2jiN44UHNlXimSpPCGcbkgfsd4jt7KHdXUOcib/va4khDyWgXMPjIL7eAM5MJunmHatKWbtnoj9/bg38jT5mh+WFNi+5MXbq4devlmUBsIxUgud+NIw4BMQB40An/HQWP3f3/e7zXg1Z+XWq+WI/du+ZqfgH/aXWubGSd7OhxRfC7zgtgLbTZ7vvrSOWHzR990TmV3HSSVP+M2JWPmaawp0CgcUgbPtx6Dk2nZxcknYrgGXTMtsO9QTwh3k0yXQvPx3fkAvkhzWJIh7y8KN06xv1B1WGqgvGHECYdky4DpL0dNOn155WyDRhpAOFmgkyMswFywtrmleEDUWcfuX/4zIi83bqgCTtvKYhkdmRtm2e72MopvDg9YGSaLvGr5a0kwYafhZDFeum0HiKvR0UDELNNDMn/vDaRm7lXqMLVCu5L+18G1eRQ0sCKNmf4+bq8PjMFlWv7pJZZwe0GleyU9VPAZEWsq9qR/H+ulV70OljPNg+5jQ3xZwBMaosYhtVQ1z5+bt4ROo+3MKF+QJUQcRjvdcG1H+QZt6GZddr7pHRsp116znS/kBh7Np55Yuzh2h+FmuqCovOitjZKG5SSCx3xfh62HvYiCu4WNTOF7fdt36zWLS9/elWz7uQ5lmvb880H9Gtmm0g/ucONYcHa0573jSyVajE6KPxkgt9bgY/FwrJvDAZti+8bwgNa+EvHJJvHjv/e2zPRDVpR+dGn5fjbNt8DSNctxZQvUd49ecvvHg9Xmn/5/mtqATLbaU//4XLpCSeRlbbj5pu2VqfUxStHDc8HFgyUAFG27zdmaAZlZwogCoI7srPPP3r30Rtdw2jCaCxfnvxM3YHzkVNEbzaaWZNwW0Udadd9fY7BtCw4SypgeieTMYDhIanHrmZr1Pb82lPjkm+XCHX8M3K07Qr2ZZokjY3J5frhbS8yf2Tv6WR9YRjoDpUIUK7qbi69jOOW8dhIBdgFhM34tJ8rWrH6QTmmpwIpTK7mJLFgeXTuBGHxS8CqGk9oFzo2r/8HuQNkuHodvqNlJrpYxntHEbOvByaD7iUpFbH1wNM5ujW3M3Pxidp98F1rhs6sXOfAfqSNCmoGUjZwI5c5TjzW8UOQSXS5B2WDWyfpqCIAxopBWxvTNcvZ2sYMWYQHAeRlr0wMy3G5NOHRxufX0Fe25DeOvciTZvR74XNPGIvMARGqpXeH+FHThtMqdDJ+s0T7jV9SuyzgLQcsX6x/oDgalZD5gwkNx6opAzH+0FFl098+PfuZhY6QTPvk+ECZs75IuHFN0SqAPW5OQ7DPn2ssN6wjilXfrXq+VHh79ed2vcbybVr8X0cPl50tf89mMXgBQJe6Q8CnNqAVqzIBbXOkyLcRvoAmhi5PPAayx1mOPfX5lvRi8eo6zCLelIC6Ftdwyxif75nugWYsaH83EeLopq2CJTZzzgWcb1i9XsK9bDxYi1SomC08Ipwz2bdKbsLzU8R+zSa1XW/B1kGERGgOT1oSMy2Wme4YwP/HW8yJL8yaPQXpVm5ey/NvMcf4H8yaR0TNUv/Q5tMqu97/d7t0KtP42GT/i8tO77iv5K0C7cvA4d2YjWu+ydI60YOw9mztubcP06emeWSlTG3/JeWbk8iSXs834fYU9idNpqtj3+ZdN1nL2ZJu/2AOyvbE1qi0JBS/oJj8KD+S82TmeVHxSqA8RRAr135vpJb7p26r+Q5vXHSRU/teumYDekeMjTnhJDclorGmxZfrZll2yIl+FGtgCpgmhT7Q+PNbFm018Bt2afawh/e8idP1JUpQFUmRRu8HmpzR6nbzHylXTGNM9P9EclmRetllg/Bf3AjhHPZD0YHsR9JWurpmzBay4TKNfOPEJo/2xHaPYCaAZq97Jakqnq8AR2nGehgxLATrvPcYr7vRTeh+nPlKy0zGCLi7eg4UkP/Su2WOe3Se/8jnVnKohWKvLbN4hVJ/0PYsDaXWekf8q/vhlNi5/mLaKCIdjKlF5tkMX5rcnNZiFrnuezLjr2hiFSWBMdFAAUgejE3vGTNNTyn54uNVIfYMuhE1gpNOeUutk9HO/mFFXnBgeNGYysBqwvRFOTWj6ww+nk/YJoQlqaWLa5pxWZdm4STHME1Uznd6EuTg/lcQ2If32eHRLMSdzA/5+f+S7nvwIwNHMiprDwQIdWXgLYVnw39v+lVOhDbD8K02Wa4tGflCDoaPrtQnDpYDFJ1QgBdXW7FRCsg8n9//4q0TZOZUIjqVTj3IQ2vAPPa1BI3efHPgvlWOwCP5FEyHLpjjDB5cutk7nmebrFP/3y6/Qhfd3u1HYWZ9mSUpNu4gZ+zU8sv6snKlKYE9KbxsM4DbHn9vBHMaBW3e2QTwdrBTFxUKExQ7pIPQqcdAv4nMoBjd6NbWshxrgLr8Q9orJ5Osv9uZ03PmbGt04dnnevQan82nQopV2EbsEDpH9JiqTeSTap4RSNHqrBvb/OZE/shAWS3ELuQT6eUPdf4aHLu6eDDBmB8LRQ3s3iJ7xvict/apf+naBnJQ3w1mG1jZ6HwMJ81/MEbj6135SSAVyuCV0+4IO35y9sdb1soaj86VJ9Kj71vZK+ZgN6gcCcfDV8FY15QD1m013RwEzoYbpc/N2FEpDNNzpQY9+2ZLyyhD/XD1J3yLf4cMCVU6+eU8oOhBcMrXzkDGWGfwG87CPV6ocfs/pKw05qWR5aR6PTxwh175sAEKEA1IcgVgJBpXZJuf/gmNNpEaUZJgy9UKv7hAkYmPYLf4RqWjyOAH6dtpw/92DPtCojNRSva82D9cgQhLB/LjPEF2qI3M1XRfMD3lFvm0VjbqJMqVNag0ORw2j3XeHFs+2kvdSdz57IkT7rpv9wYEtJuqS4pqwTSlaPhGDe3JjOx6cbDLKuyEFcMXh+pgffF7FYLfLPsVmONsJoRvYjN91t0vpsE5YvHDXHfZyfe1vRkF/AzcZxRepKVodw9dY6EB/Qi7ewX05Rl17A03MzKs/8e0PAzccUcpHfi2ilppRurlRNZHd8yFgMFkDdSSyNZUQyI7KKLnQd/EbZRdq0CvoJ+HjuAcCcfrKrmNjl3zKhLV456LRh+fgy5unLbnEWDm3VyYk452miHeDyqz0mYst/nvMm3VVQyt/tFz313evkBpWS+3uDmOZm+yvZcUviIeWJX1f2P3wPaowuirXND5heKMP7vs4lLy/5sHzTw/FIXq7CzY3qNQ6k9VNb/3NSpPlD6KRJUYfpdaG0yziyVJL2BzVWDxsPGZTNlXWuwsZdRrXr/w9i7kkSZHl4dnVXydor/y9I15GHPXCk6S6Pr3ZJwjtpmPkurLGVHjVlEU1Bzr/W/fX0jUsNoe7GBjJ4ubh0ra8WXAGm+rpcAOky3v/h7lcynCafDJ2I/TVjI8IqU6V1NE/UOr8JsrKRldhMog1lSk+uXG9AlWuWqBcVV33FKXIbIdl1Tl6Q8zUumreomBDQeVkmBGLvrw78m7bAtgayRod8yi3CJo/MYH0eeQTzS1Unqr/ZUXo3v1FFdGTOWHqRWgbtIGBdxsbgyN8sDMd9sJdGfAg9kSVUVau95pBZSOU9jOTt+af2JKM1nAYrSO8DNTzEks9eY6Yoo/iuAbPFUR/Jpl+Oz/tiNRZ4dmCqANx8BwCL7KIqS4O9KoafhZEnuiN/kZwZnOESM623NTkXkeJOnLVaYFUmHYo2BGR/NejmBA7yvXTuvuKqKa63BoIwQ3Nbe7wOcT0+CHCvCJEYcA4nba9wnJvD5TSgNjSRpVK68NLTFtk9R1xqdRN2aAmJvsPhtrqecxa/ZGF/BxMYV90wRgl0oP4mfc/FL3BTKL490tXmRw6M639TkwkGqybx12hSLneyYyz9B7sNxpwBbQrGfotBgbQAux+vkt44a7rnKM/LNeonVAEEw8JWk9HfhXoFXtH77LyU5Gd2dV7ufBf41UIXhcRbSi0f1USpQImeT/5X8Hp2QPX3Y5xG5D+bmk7bWXfBbHD+k+zkG+T4NJNoj1I0L2iuA+hS1dDDR5XefnV2hT1qhZ3X6Uv9m/KGwZ/7sI5XfCvKUdFouYA7sLpgV6eqnchVfwVcXqNUgVt4gKgJoX3p8SKvY6vOQ5x2Y3Va0mHy5cf22NzNmzcTTc7PO34f3X235Chot/1tfrXlJvzDvRbSjyginZbZz+ZaTX/ay0U7li2fQeQr7R/7bJxc2qNKteOeeuQHspYUjd1rFbzwd8n5YedBA5Fcz/NsHCAdN7J9dru8AVgNtUq0LgAzKe5nVos55HhBPxnOVsFNU4SoduNjAGLApVm0VX18SpE7Zd/KozFvXsAQ0U0t4mW077ATHARGVtqO2ePEw0L33kH1n1820PdqhKdwECMquwL6CmcasLEm0yZjHt1t2uySW80uim7LH9Kc7k3rEf4lH5n9EE6HMQyAzycm8uwbe5+X0uXYaG3fHVLr0nv8NqMQbsyVyyBtQwacGtvec301PEQEkUqzLlmi//bCbpKt+Yr3mh6kHB8KJvgn/jPkkoEsF7xEgJRG9zNh/de0rTzU89vrKnOmYDeaP0zXwVdxZhE5wubxV7oZEfyzWyuW9vym1Z0SR3ezpX+271ZOfYZ7oueIcux33LbcvcIdMk9p0RVBWI/f6RlP6lE2tH5c+Y42oxF+v1t8427Ck8tq576poOPZrLKmWDSKAgOWzbdOvA/cjj3KL1w9Rtyth7hv0kr6TsKkCSNFurDf+5cDSUkEPoGo8uxlvoeDh82ZYq3eMIrQxMG+5kj+vO+c1vZPFn0yLjXA9/vjQodUvSLaeMW7Vl2/zVZwyOw05cyBGA9vrE9aG6WBwFRTOYmK4our1o8lWIw6NKLPCs1B9NLgml+NyWX66uF+o3WOOf8DJ/dD+PNC7WPwfEsDkZWfR8AFZdL0ED2rfMP4YPzCMBHY+OZc2NALb7xD39s86+tBB1mLeaBP9JTzXMU+tFCkZgn8z0pVase9JZe7+2z/MGT9+J1rhsNiDcH7nPISMDVbnZtHu+yIkcINey1Vpzo0kJ2V5QtgzGc4kPcPgl4Ya8RM9NIgWGk3mvSB+Jqn4ndo0eHZi6lBl5maMqPqYWoXG8bpydALkXGR/tzwGu/2KLRVyHKsnL8RyGN4Ti4/XLLwTfbvnRy0y8gh1X9n9bjGFuP2GSwxUMaodhM2wMdGd42BDr+dxFSt5c4oKi5eh116qVQoi/leWY5RvFVAtLm6C3y13hL+TbBSJ4km2iiX3Hi9ozy9yPvbhT3EoTwCV+1p5KbHzQGjHQXtFlFyxizZ4t8Od4e1No/Y7RbiduO8gY5KfA153gzgN+kJR45tr9rKVUpPAFGEX4Z9X8ngOnFbxKOzmZcJ2IPr7zJOkPaqIS5xHj1etNdSzaZrPF+++uycT/z5nTksUNT8+V/hNlzeGQZyC2jGLvlIoj8gkmKZTOByQeL57varEd+3Uvo7dvnNH2tk3Hwbso5peC3U8UAsdG3csVn69AyLgAzxJmHB131M/kLyzbUgt8feJ+Nk0Czul5YnwCiNnq0Cty6ZP2bSr1/jfx6HXqGha5L24hqa3zjJetr6PIZeDuypHP/r4Wujqz1Pz6jdpMW2HbLarv4/RybII/wO8jHPLF/OKm0YBK2xgWfrGwjjLuBsbdSh8hzDdWfLD8CSLDfLcWI6bTsz5BJ2CAt8ylwNwGO6XxTOTxmgQ4Ua8Yun69zrlUk716/X2qC20dhkPHXFv/aSx99pghEFL5GkyKscllDkdgUsucOS8+B6oO+VXrZLFi57aOZZHFFXc7HOrlbxtgkom3ve/bVZNHm171Z2A+IrdeCpGL9WL61GaXNUzQQjLxM3gRhwFUMpXyjvCKIg/BQfR0xIjrtvf7MG+Jn6OTeBG0mztMb/JQkooHXGuUzjUPqIU1WBfbmPpz84XQOEkte2/Nmp4RHqfYamfuC1Op3oU/oOlRwF/tLMqpx+oIZ0LN24l/OtW3gW/vgiklPQNdW/ZxPXqVK4h3JfT89eJBFGzVuYoN3esfqv0jbp7FvuL76OAUF8JoLNu381o0cUBYhekZau+mjAo58D4SAkDTYk4ify04gCPIvMjV2IPwP7Cn7d2G6hia2z7jS4orqb3IexmCPdjiC2820pT/142MV2MMmiedCUrBTXP5iFJkE4l/ojQDhhNt2qo1lignGLVji1AfwsgKwvZOoyyRiNSDd/vqPlM6RcuVi3BQNECrZwG5T/AdedtGLiL/eBLfFH6N/KbNZFZDg77nv7t6RmSbu/7YuUR9A+6C5CvNH9M2IQtXcIF4jCA+hayHA1uOzLgLv5mcxJ6HbsX1Xsdc4sRPv4fv8q8kOFMaPMXfXU3Y32i/ROyUb1X7gOo+ZAAulYo8l4VabKDmUVnyy7dbXms3bcA2qyt/SmB32EhZyOys4CZx819a/J7zBSPG9X9Q+4t4ObkZa28IL3hnkTaEBRy1ZUj0x0M2wMuJz+m/zQygtyq7iUpsdtVny80lDgM03nshDnsL5tPHK+/jXW0kAvGA95LB8Ag9+nTwcek3hu1C8XXxLP4IJ3C6BmQToylANr+HcXkBCZM65ONn2B/FV8Txc5/ArzuCxF3EDmA6+M7tthZOx16xcH/6XzCdTsise4vQe1J9t+ir8PNXfLp2QGPCQFCYQlm2Lb8iUlQIBUop0+vjZugpGRU7OghcyaA2xFAXTmb0SRj3or8rJUpmLDYFDIT94fL9+H6Scw2tJRRq7kPwT026LW9hiLH0Fa5WFPkVlpkY/4FJOFUnVpWZxc3Kl9vw2aULIAw/mMWa4RGKRq9Jg9ww4dsfvK36rXipBMAgOZwbI9U6XTKzAdE3vFxwRxxK9aq/ynj6qwYZSYNit+1515QXphESACQBK+w/AUB9K2gHqiePoVBHcxT/51VKcOHZilp1AGYxwIeBSPcmzs3xK2Av5H0PA1fE/TJb/YZOdRcDFgXVknwi2rCwnNtf8daSks7FeAjpvDnIxty9L31cD3zMN6pQrEUENsoGghJAXmRCRAybGVcHlK+ee64CX69WucFRVGZ+Q9Abwr1CHEvkFa3US+eT8Khj0orlFSvDZacyQW5RA6G+/LELuivhK9q432vP0HGEilJB+mBYbqMWppq/bkUtqtqZl03lWv71BUZMHwggEop/F+8olBncbuC9dG/H4SCGaWtfh9P0+b/8Tn/KxskPzVL0vG9XFsDD2IEsSX/3VQ3j/4q1gwtUFQshM/hqRsh804syO+BFTlca+RCX0Icpc+8wl+RiBIPYnvRcmj26vrxgezCZ+cORJD87StiIqdig3hwBoQZ1fi4kNVbByJPiUULitldSoXcb91IND970jOzwpgihxrxJk1OFXz5GcYi/CZacpzFryet/mC9j80kcNoA4NnwJtfLmbfJdpss0u4fDMlB3aDGPCtpXt1M5nyZQTRhdKOZ796c+xZLNljdaWtn6zP4vlK8PUS53NCvKGYdzFKNz+UQappleHPEz9kON7qDI999NLnpLP62rsISXv6EDKCJ9H+iEaiwINLI2+JkyfdWUmUD1ahmYqziwCUvs1SkNm7zyziXMnoBO04FmjqNkrHcHGrD28OVEaskr/DITJWET0QmzJ/3bl2RVc+g29DK3A+v6q1iaSqLLhX5vxhDjwtXk51F/UJs0aViRacbx9zhm5s5DQRXDph/szy+DsaL7WhzCUjRifk8fXMZJmW+cHroKmYwSO27goh357VBoEJ7FZg7LJCuysGcHGnd6lNbxrxRFdl1RRsi3iM1uqEgKMb+Fe7Q6bafKn6swKtb0rHwUJB7VxjkibQcFEDMtP07JGY/Ij8Nj4pXYMenCO4mCNy4wd5rwlUA5SEd8LdIDI4XDnNvPXW3OMd1CFALinlQ0cAmsLLEXo1TmDGZRU7tv098ot9AFB1q/IExZndCBwcCZ108AE9XB1gG70SA5iO7BTE33bWIgv/oQRXOWuGd2q2unOfx/1K+uKnbKq0Jfe4kAcWcOl64I3yeyGzntPQr8fXW52ufOxMQOZ9Hemme+Agphu1jW8wGE+by33AIczCYyUcyC7rzBZ3e513WxpGFawy3fsn8ofNZFlJYXqhDC9WB7PH0RVZGS3ML10i7G4DdBZRjWPtPVx+xxKqbEmDop4BB9E5NuGxaqZOTJZYTc3JeZDsuxP7kfMxKDyedLNENT9b4tkW122Lj3IkLTQvFY4oBmLzZh1L8ofA9tHXa3+HQgQc5w+hIkc0vG+dV+k1gzsjDejrtBM3UdGW4r/hEkXI4j8503hz6ij5WiZp4tsSts8y3Vjk06rRT/8SJK6jxKcNxEab2fNZqs9VaaF35hxg4CI4sTUzFGZTyWc7jU5W25dj5RiTpeLjsfJb/lTe6+nfOnBb29PX5huVOMK0+l2aHtdvzgGR49iOukT845s/2dRSu7biAu5xz+fpf4TtugwCRtr3XYJUSZxjp2gBd7v2twZnwOwCeFSEz5jpI0vgwMEDkjubccWT96mACeDeb3OBfLQyPU7A8CFKh8LQ0zlDe8XhsybdLUZo8X1gTSVICl0BoDHcQW+R2HwozW3003/EDbj5PXbKmbThfxfRUkJHWDn12Li/OHLsghY4XgJZspkyvkUhpPV/iiAIcPySAPKxBeNwL/l2xWzfiMGJyZux8v1pNBY4pgCYoU3bX2AT+AnptN7wSiuVrYOdaFgqzWIu7Td/4mVf4ZgO2dUP6Acqv8NvVDn9hOJ3nHiJuC37HPDwpIdZvg05kSYwiMw0cxpXHH5zstfT5k2Vp8T8FUC4deNX16ymfD6kHYusd/rdSpvIIXvABrWRZKMo2jzXeOTTLI/J9UwKXgBGlsLtAUx9t4+f7ZQjh8lj3JVoivoZeD3iBZtwLRlwHjBYdrdjSwnsurMhhiKhxZr84gMcKoIWirUEJnzku+C9IbP/T0awXoMcBFKH5k5hJR4PJ74rW+ZgzKK/HfFC9SmdjXrg2N4oTAxENLiI0LLvPdlfTcM2Z2m4k5injujZfBc/2Fnn45rUS24z+1okFHE+mNrqsqIcUY+09oGLV51LUD5rzLV/0iAZ4ziCi7xjFDx1w4RWFQDSTV1LcfO7PIXXqLuHWsiqq/mgIPYbU6IVAUV/DM60pBUuM3XPP6z8YYFPnG0q/PZOvtwT8pzaUOcZpxfCz6WN36OCW7fpce+ME7T7TM8/CfF9j54f/8pK+xUo/gCjJBoAMDBsL+sQex1vOZeY83al5rd7q6sNL2nDdwRXU2qNHpLQgdNrU8zZvLeCgQuP9r+YLSN6Y8qubqlKnE54gUjTH94tC0bZaU5uvjhSi7ubiO/Xw+wwKZNgNf1SAAhkCM8K8bdN1sAyk3LqnzuLSPfdU+pK/i25Gl58QSrTjtt96cksKlZ864nikHK5aj/2AZGzauFj4Fs+f812XqREYlxBXsOToydNbAWbif6x6Srf6DqKE7vNJ8LRurVqzq7wzLXLsv92ZVlGvV3cO5H7ZqAs0xB2g3m0KtJcrlgll0xaKuWmbDQu+qA7Rgd0rhMeKwgM/0buaO0Crd7eN62Ck7+VsxTKVmPEL2hkyvAX818dXoLkyco2e/3a4mp4E7WqOjtckfs15+WjzGulSAu/kwqmPlD5skqW/6iXJzzgC42Y75rSecFP63uPV3RsBtwlXVhtj0eCCEedylzCaUhOx6maYboT5PPoH8GUk9nwC5VdBmHCNUlh8EeCv0vNKLmvzzZUWTncunbS1D/81qSdWEeXNb0fd6Of/Kn4LMXgKyPwbiF66epGN2DmfCMs6r3laeJMkmM0zqWJD25W4C0aENMnbtncm0QrcjzMbyYDVMOfGfbcSlxbxVMMeaxHYmD/va3JDtjYK18EdJW1nKAsgR20+ecr+UodQCZ/LmTsyfWO7di86u5BrsZ2h5NmTGQZn4H40sMEQ1xRtTdWX4g9nVFe+hTxystcJN0OfIwNuNXi+UQIr12LDpXY8u/lo0eUPDQjzLFZ/IialEZhr4Wa0JmV2QYa3Mt/o8MFevOzal8HDEa4cwF4tQby70D5kQQadoN4JH4H7FMXKmofpzOe7Kb+o97T0ccwo/EyreNqtzehDmIHoBQG1O1Yk3GhddcbLNMtO+d16DrI8L+KXVfV1CRkoODPEBXQ7APNDYpA9hp7512frJaWP5p2eq2zPFYpM8kL2/R68HJA8ybnryvh6nlx3bxX/zTsfDmH7adfx/E/CwiTIV2a+Ee7zoFDdD6dM4+a0pnOXihzZWFYjwqyGHEqrU9FlRufh6ym+8rLcoVy3zLMDrAaQgTm19najORWDfd4D2jfw/AWXnk+D4moucHSWNDHOYs8bP3og4Q2AqEyZZbeTF6RzQgu+9idu2u5mbJoDRhfOULuJ5XhpD+vtHfnixb6yauf0fsw33dU2i0nYua947ii5nIZKAZCHHIhLbCIATPrdw5VVNrEbiHvh975W19SQWMCdEJBd2BJ0BF/vxhriHtN8ckm4b9ghw6bbQzvIM138WcK5ol7HDQfMA9gRNJsPMKvNG2P1mbGbPjujO+B9Z4wdy2EEsfb/SzrryU2DypyfmTME0EwMkqHkI88qtL63mG/StcE2BDOSqSedaUpn37Ub1WY3jLl4Kp5K1WCulJUPyguYw1JNroBoJRzfgDfEqFeO9l2dcGUE/ZR0zauXubwJv8RJ+EObnXbOAnOSMK7nq6w4U437lk17VjPJ91XrNIAWc2J2uYp0x6zeskmLuuzq0v9wf5uNAoSxLo5IOHwoQRQtAONdNIG+8v3F8x0U9xm+itWXW+r40NwwQ5zPA4LqsHlOgaKFzZgxb/ZRbiQBfHNNu3++2Ejx1S8B1G8I1SDwZB6vOGH2A6f8pYhyKL+hIsi94cY0KebL+eJMHbnWiY6LHdsj7AzUT8ZOH1a57F5jtw8JSv5y5uOagdfEEVd7JBAkueyPVbsiVpJ3OFH6aGI/Ka+0+SynO9gtwIAsix0+ljK9Jgi25BnhMiX+CPdXCF5Ctxc8T6NFeFy4q2PwSCb1mpVrGFXm71UVuxYp9A+tEAObmWFRjpGC/CarOv4QT+tpZhIwHqg2pxXyk1UTiqi0uGca3P1YCgm50/nUDehQrA+g0f38fNgW+0fUMS1wZxWnGgnsvA9C6/inAJ7hNRHaVZUccnoB2xGeBsamQviQkLD6ZddWcWA8zyUmmw4tOToupr6WF165SPwf1lAURFyDc0+lajPJv4yMu89sbOHP+Wib1qNLtMs6GLj8wIHr4Umr38xuOzrwFe8fUo6sjOxKF5ZkQSbTckhouLu8I7b7YeV9caPzVAv8si95UQbwKT8Hx4yJD869EAwFsH0bfrl4Dv1uafCF1g3KkoJj21OmdwJgcOdN/DrQVr+jbeIA6XC8d3LwvQerHnZNuPJz1OYKxg7dEd3WiyjN0/6Y6WDKO95/3Gaf579x8nQAwG/i19wnoX9+IhsdK/kPLVZzD2mjHgVjLscd19bmfjnJ50+eKSZX73LxIF1qHSRtYeX83YlirDiKfl+z8LFuoP/pJWyfoogb95T4kRnEA0p0VGJ3sApnNO/3NLJonDBfoh48gxtxOaEuff69zlA7SfOY10qJVEoGLl3JcUpYniaZW2uiNJfbSK7GjVjIWY9vSWW6JC8s0t4w0GX02knJXIMvq3zqQm6ufPJOCkCoHcdZ7Gp1ctQoNvQ6jV0Acsk9P2bnn7h7TctuA0L0B09Z60fgWTB250kHPLmOBub3y8KduBHn7nfyx4uVu0wXs6TTUxjuV5sn5+BOypgT1xQW7ozdzYruF5/7uPv8XzA/Ytpjh05r/ziNrdXbmqp+PFjSKXbKYt2ROydvEl7MFw1+W3t7eHrSe91DEbZTeP4DaZnlCZAp2M8FRQHHP7Y3s6suhg1NEKSPNuwXQOwfBVnin1qSBNAJcUd37QiR6H84Abxz+VwDJBgg6AsLebUk8QLeTTINDQx7LPIft7y8exK6vmeqraUE8iz6DXfI8+t49ZsrN4YCWH3hwrGats+xk/mE72fnWuxwOwLPTmtz8xM+N3LnkAH3jR+OnwpiYWfYhqR/KZfDdAfsn202sWXm8SZCE/7aMPg9SfJGpj+gdH2jwzrfm3HMJ6fIePvE94CkiNpd5D/ACo19Foq+H0UJB4aavny9MvRMjwjEwthrdD9Jq9nmIv6ReQGnPfgK0nIOJhVOt1vJmvuoZu4088b0+64YXdgnbK5O/Mkaf9TExaBpMUnN30TGxCfCf7bwGTLUjWf77G4mL+SiS4Vja6OxgaT7SNCDdUdmyNTtFuvCctnCis42IOrHchAhPZ3aps3uEEBvAQWNFtmOcZ5PB3J7eQXtVPUhbht6gCSF8mAgr+3TihzGZshapkw0aYcfAtS2xdqEubT4LvgcOZ7R7rfzBpllpLrCf/PuHLl4c1+oMi0Knijgt0xZ7gI5tKeFJy2ASlzO+Vdg+/KnM4yBUOn33fACje9dRvY5skXRo6V8NlDH+b2mkaKptcOI4s5t8YnnsllaDcsUXgjZgAjEKTP7oNhLeApMbHJkAc/3ydqDxugw5Qlb0Th9E/huNSfm1Fqk4QuwjemKrnZHe61DU4bM6h3GKnmzCfMCSAUKrWOvRaq976C/AL8rvJCXHtWV+HzT1faymLeYayA6DXkUzWLn7wnX/BfJy+eFO162++5Rt2CBzsySThJ/x8meYE/YfMb+SkCXjBRYm/VVd9axCRbrJjbMpJGn9ZG/cGZ1db3qX/SCtoPpgKmOEWnF/qYXMKv7zIqI5cIlDHFInTz/Cu7DfssvyrlRw2gImcvJ3wXcgZlCuCHUVFr1t6wi0myy4kObwaqDBWMb+ZOnDRFWG7wPCrO6ABhnCkTTPiR9vXDZY+t1S8kNXTThMRdfCOnAcynf8tZqs7tYhddlXl5T/sH3xjQoinctly7JAm80ssD3lU5IrYI/wBmSUmX1K0g3pizN50VWl+68PolkOMbcYgxqoLPoNTPIUgDh6H9WUrwLkREWKsL39YVujUV/hN/oOee2577CvpriWXEYb6tbMQqeYW0ct3XjJZKfacOLxVpZFeBib6sorxDEWRrqrpQYOX7r9oYwvQYjGfiCNj8GM5h+g33+zPR8j3Ov1cocnvCwUqXzibB6eDoGMm+W4bE8VLplC9hn8hSM9YDcl93fStNttlu88Ro35XDpg7Sry2W9bTp+qrJ9ErMqCb/LFjjCjQj67KJQIQg3fG64Kx7c3vWa4HucXmVeIblXcS2U1d7uRkosd71qIe8ybaMQsy7R1cUC8+AFxslssis1Krd0zN1Z1ICteLZ+/WQsx/2D5NimojnzP7R3ajnFjmtXU16fPApEsFDRGxXJabfGnBVd2Wc+m7e7lcw5V6Eqa03YIkE4JO3+cWks4UyGVHjFN34abubIxiHDOFzgvCjT2HJBIcIv/qtMcr/RvIv1wCRRLUnluM1I6eeQkDS7kqGjqaQb2H5DUe3Y6IQJp8K1/eqx7yb4Q05cw/AodNmw9mAUc5SnF26m99T5QLvdgxv+TJWUT+RWYXVKHGT38RDCXJnqbnfGcTbitTj9jS/xRQM6IFxOkiI7da6ulJVp4LQNb8LW/z2XJOmSRUge47+wtVzHcvEyPiWAyuwWz6Is8LBzuUB6m1yHgfTO+ufpYE41PN5+fTDhNzDCfythcqtI21Zd3yuAIlTEjhGrdcMrJCtdzXkU9g+qrM5QKCU2zUJTgy08dqEX6n4wu3eONxfGu9yJe6D/V7rTSAm3TqrB8flFz9+LPZQxcDrO7e/E/QBaebuw8qwQQ2jPAVlEPpu385T8qHBJ2e2yxSHJ0Im9auUi/nsL9dF0AQSh5TV22Ll2/NecucZqjeYHoZk18yL+Rqu/hX8BUGVKWb6kDXSg9eEV5oFRk96Y71/FsXf3b76IPEuYz5tLh6eG+Toip7Bvngi9IdXR7WfcY+qHdhlKd8EcBb0JT6AKEHjzN+ExEdpy57FcxEBuzLh/qoHqMAy+h2U4Mn+ypJQv+5q4oLHY9sh77ykD8LDe1hvDu8dt6kTi022g44X7+gVQLVyidmiANTfA/lT4vnExpybg08kqhU3Az1BmJ7TbU5pSsFNAyOhtTUy06MkHkj+ItH0NRB1qz5JrIS/UoZy/lf0y3EHS2lXBCQE8pNVtwUkxtbwqybaF3526pYG3SACjkSVG4V/ECkG6zG3U7s0n5MbjvobGDnLJQdq1r+fuL4dS+CEWR7VvO3cjDUVhOj2XFUYPtvBEBVCpS8+95mrFwI/wawHUlS/+lIGd4zfwWGj54A4TUySGofHVGAkx/T3PzpK+tvqHALJOKe2j1n8MaeCoxAx9ncMGH/Kq2LQNg4nXPbJnNAfr08B7DmdgJ8wfhpdDluhLfwDpWbSiPK2wuV9eXLSgPX/FkHBBfuBA6uqqr+PIAG0yr9l8vOYgyma/LbrUtTH3Phg0+jJDZDPT+dj947gh3sT1Xq9UAsoVQFNuQS17InZ/SF3oOyhtfdY9jD7xcywuitPBbqYsaPwJIb3J/x0+lUHvz5L2us1gHCEKebs8fVSCfwD56dYU+eCd1vi/uwVQCGlbIcfGRC0/e61DJR9gXM1dXDqO98efO+6M2Q+HGQuPCdW7xdiudeAmc/tz26nC81eZMhzyLKBuVaHk/FfvaTs8I4Cu8PbM0+6AgTcVFtUfPJxToRyBYMecdlE4Q9oTzpZ7ZUtnzsKWzEPS105ELQMf0rWLV2+KF0CH8nhF61L4OhvJbBn/EIvjhX7kZUPKTNtiBHiWME18946tkBDRVL3uAf2bO6LazlAfuWx+DGbedlhM5WPRJUPoAbm/pWH2LzHbBKg07r4+94MLBpjrRpxGBrRIG/5blI4sKHressHQMYGEZnZqd59BZ3lxkL3tZ2HoxmHDdYz1ZQ/Muhzv3f9yXDoi4pD0CT0I7iDzr6LlOZMynMkK5UxcRTJLaYOZj4h/peJJJmrWMwln7MErueiFX9v4oaxce22pHzovcvaKTr6UsJTqHqed0yYHyCdLsiRqrbAnoW7r5nRY5qfZLSHpX4hM8tdUWZBEWOdZ/iSlO/thRFXU6EYuo6cmUUT1JwfY7xzZ0MQWts22BjYO/EcjmmB+i4SNcLZG2s9h8SOE0WxhHT1PB+N7a+gpzIyhmH8s7l2VSuaeIWlnxa/GeuwPJ8RY2PgKK7IJ4YqKpbybVMe0Uxbw0LQA6lXcLUHdD/6k9ykaAzYbF1Hm2A5gv+Z/Fy6jWF1DC6/BBoBZU1UgKxUkMNxd/E1AuWlOJt6FeVhGI+ZWDx/PkwTX90EsMaBsYT1SPbb7/W/Pi/Ps4msi2InbQPBYrPmf6o0clLyjLSnxBc4A84swKIVoICTtTa/S4Zp6LeF/+p6+7+yNyXhbbXr2ge0XJHqZQT9H5pdyx9sukbcJIGGFMKdV3GplWOEO4swYAPvfU/wJmPnCUYNvhOcqeil4rkx4vw5H3wzEkv32Ft5iAitnim83VkUjZUmG3haKUd6k9I0nHwN2xeNV3dv3FC2+ORCMatjUmj42cRJADwrfvDLviNh13t9zZaUzYLUuHoYks4PI+Y0wH7p4akasONvyBY4sGcwS1tbA/QqQ+H8HNg8evizDVACJ6nu6/dYeQ4xerdZc5Hr9eZr+Vf64ANLbTmfE+15sFbc4x7VCivsipoSbAwKoA/72EBmarkJVkkl6X//RMRb7eFPFW5nmV/NzmeG+Fsqj5hkJq8udxcpdVfbmOZeXP2mzWBN97p/is+6Gh3dBJeXLjBEtEGK5KKc4+k460xZdOGQ37X722PWPxrS96PTBw0NoiPbfTcEizP6j56m7e/gHtftzt/6Hd8IzpXYSGcP3TRF2Y9Y/RYOhxJSucgaqBlxE5zUBNAHPtyw821WvFjCr9WR9grayKH9SrNI2sKpbz4SyxEaoRo4fJZbp3x7vTW+81H/SjHa79zn9MqGoiusEj1CmHNIpy/8st0NRTEeUb5qQmV/8/vyXVDk+MyRhV3wbWo4B7z+uRAS0+NE3/fH9Nh4t82ZaqqEA6iML2T2J/Ck8SXhQQbs9rdm8bs62g9vA0/23fFDhg899JCT+1jaGBgoLq5cnrjvyP7HQBWsV/3JzuV3l50ezpIML/ehDffSVxsJzpB3/oSWhPN/cy+UTqge9NHFx8U/HTqagy3ks4ZL+VkCrrZh3gHORASMjQsQoZ3YtMPjuOzj0sUcAnol8XwiMNHGNzCx2hIAaudqmfI3VXyOA6qddgxOQFlkAqCJb+R/NGU3+S4tkftuh4C3ff0RVsmkPGndG6K8Id+G5ATrGCKAG4EOrdFjCacMu8Q+Uanc/4ZhOq54jbR8VhhU5aJk8ZvsYoC+49a5NgGakqvLBYUR2IUs6sEIiHUfcTGdm2405UJYWkS/OmJ74fwTQM4BpzvY/7aI9R1oCCFLD/52NhTQHZmcluA0c95iCbfHn7nC2vzMNmHANBuBsPhfuxfPGnOfGzRdOI0PfcGwbo/wrcdyUiWnHyHOy2jOa3NwOcEPnERc0DejHlURTYFmkYPxsYbLXYoG/Hr56Tz3kWYjbtXiOB2fgumWAn5grfKbVJ7VCF/o0DXR3vZYetpzMGcHxWQ7CVTJhuf4DqYt0QxD3LVaEoTTa6toNqN2ao5nr8pW2/g/jfUg/IrVvg3EvQt4XOex7nG2iqay9JEO19zvCfYQMrCBt8a+6Me3SgzSUIzMdKr/sKclOlF7D79rWt/Qr0HHs5Vbx6jvnp0vQn8DbUs0AKxhJVt0/sStUWGj416+M8UKqqEouD3kg4gufnbeNiMQLz/q2qq70dMNM4pjYT+38fA0eMTtLjBTagdD54o4xtNUf7NtHajms/wqOyiFga5/e5oP8IAzSmgOkHq3V9FwxRfFNmQ4SQKwfMLMIShxakVNe+9LS8tWd4eBPiEp8943kPpGHu8geFh6Fa8J/TM0hHsFVUcLkXHAJLuO/MD/DbyGGQGXfsqslfreH6aKhxwSQJyXD9qrmpUub1uoOlWVJ1Q69VWhT92KWjjmMZgObM47RQb45AkWmaHbkbteX9FHszWU3LoOdJfnMfB5mMjpPXpG2EZ4QsKdcXsiC5gtLkKE+X9e6jb5bzwkgW3sonWqBDP0JuQh/Lehzxi7xJPjkKQv5RWHmdOOpDn/X7/MaqJC9RJMD2b/9QaACPQmyXBHaKDxed6uApycJg/cLINAAyMp4+VMAGJNx34tu8mPNUX//DDfTEQE+MKYn3bulwr5uBLaP+X6mH6ZCDuTTzqc2vN9pPrZQrFwICSBHL7QWDRTZ0YmOF/olSm5Yueshb7LeMgi+/H0B+5Wk+b2KW8xxGSlgK80VrNypg6l4c7Dfz4tYc9Ot35oopJZ/Ku32orsIreLHTsVOy+GS81QX/7cC78BxdQDsuhPAc5HvKcttcpKed6C7eTH9WncNbs8wXiDCOsZ2SzRbn992UIy7De7l+ypPD+36vLPXaynOo/AMSEoa/adhLfGFdi4ycCAnU0HtqPiry+azxdfEu4S7Vc9ukeR/0/gcQEX2lxi4gQR02chs87iPiGu/uLcs55FMrlv+AHmhHRlw8yDPB9JeEzBZd9KT1QIpgVfTUj75c5i4sYPw0Cy9V9HYUMR1cPfRKOYTXt0zM1+inrByZGBOoecNB/6zBb22pzFL8v/g6crjodrf/7FFStNCWo2Q7WYrUlkOIdkay6iu3KviFpNIVAhn2ihhCiHKjN2QtBAKU4khWWK02PcJWQdjtuN3zuj7++t63Yk5M+dznuf9fp73837e2KyoTWTe2noO+srQl8LHf0p+o5SK17SwSSyKxE9D4ZwsQWk3z1HQ39wy1VEZIbcaO5YluQQWAdvPT2pCfXI7JnRvj1oqKy8RvpkQ/qKslVmCDgEOZVuENXrVZDZnJIsfayv5WV052sz1VktnV1iln4GqX7iywEeregiqJETMvy98G3Cp4mhD14SzPBkOyUAIkIsHDG4S1CC34UJUWoPRQ2hV3r3zdC6q+PwlDG5Ua/NawGp0Zbh/PHq1itSP2+QUdmFwvlYUWuBPBYx/SvJf+H/B/xsoyDO1O+9/TLPHDMc9ObSkDvAs5udUBJoaTFXTswGsdR3+NNubE6a4QfXxzfKTO6CChDlK99rwBnA6NdERJytyfDXD0hRthBFwJXmXkJzWkP1mVKGqCRcN5GpvmtzTZ9gDj1EdPq/UKCT54WW8UgPAJd275wgGsrVNYk6tA6OzqA9WW+mE2hI3yTpZAXbzmfHJpUo3ozV8iL+g79Klrsrh8bduRjxh5I7osVXQppu7pUplozyvw8Q1pP1LzADymRKcBRlo2Vj/fdAt9sX53C4o32LyaHvWLl4NaSrVd9+nF/nMPLYDcPK58iczmyEtkzVDIgH0qqtnB8FpLG/4u9yzY/HBg/WQ1JquCTOtrz0i7/P9js7hBo7xLD16BTJWAQGbrGIFdALw6pAzA/SJwoY5Ld6FaGY3uwPUeKO5BZfcD+cvAwckQ6h3GAdaUmT0bt8SKGmbEAgF39c/zro4BGxLE5Z1rSiSdqhiOr4PNhkaWrLa+/eAnmFzlYmPUkXZBsVNamI7vTeczcAtcRN+ldC8b8GheUjwyp65fw+TkqJ4jbLmIBI4Oop5E/yxPp+olVdxe+wL78lPx82LXDCdx3t4R1VS0QFA5PKYBcjTAHT5v+Vg6wj+zYWnmtbHjLpi9cbDx/1NEVqtheCv9/ki8RCdAcY6uKZbGurtnCBiQoV2CGpMszU63DyEHaatskKHI31f1Z0JO5SOCQ1yVryzaoSXVQXYLbkGjc55sE9wGb1noeCIK+K+5AspUzvuoEWh7eQFM+gNrTm7D8tOZuU/3ymd12w6Mz1ttmk+SzUhdBkIjgjyV8gk7io9eGKM3Zk7mPFGudGf3cVhdCUzHMX3oleFDhDNOh7EEu7/IoRFA17ZIbj57D9GCc5frOMFpmPZUQr2yNUBCXKiEL2bNlWEc6QLJ4c2E3fTqyyukFUum84h4JlMIkT+8ou15l1AgnpEwBHvzAfrT4V/H1pqckiN7LodJpSRHfNZEF2N49orT/ALwhh/ynopbSKvoEI/I5eLK84Kf4Mdhq1tp2bF0bdNongs8RMEHwSEMB5+DfLG8dBb2jeiWr72UtkBJKzmDVLejYpKIihcRFeB4Tlhq06RXhxS9WA34UquyclUIPAMHfHCmcmNAg4AHUU+ky4/8JswfR/gWdgVlAW+uUpHODl1FqR5z2VNcfFFsUUIoAguvU8aoKzer8Y252vuvLf4cT+mYmzaJc7BYhnQEeZmEbVHWD7L43PG2ziDN1elqkw0myyuLQMKLWbulyL3HoyFNI2RExIf4ao4dsRb9JlunVca+0IN90+wtx6wJz5lobkZ942oiRM3HxSRT5pHwz2GP4f7HA8tPGDxobYcmfjANqLy/hkiLjEz803ZHcpxPapalRsYxDhe2aXWRsS8rmk/ne/Wu++q/Pnt+7gdn29hx2gzmAkzyZ+ZMHOcYJQW/K338N4D8CwSnvwiL2aj41FedREILf666LUA8X4zPh/IoUg/eJ9rE+FzwDecNeYc/hiiqQkWvW8JvJAnfxkwR0KhTYaTinLYkzKE0Hsow6moaMkZB7/BsGkZVA5FalvfiFoTkjLyJ/u/SIX9XGVd9DdUHjjm1CW2eBLBwpRVnLXgSCU554iyf+leTtNTIjO6zFEETqULbvB/iYQhT0H6NEc6ctRwffy5s3uNMG4Vjv8sA/nG15C8KWulDX4vE8xpGFdAzDL4kCbByFHi5MbDKoIp08DOHDRTYNm1+7uyadOpL1OBPKUmZi3vQ3pIl8tFMjqex7JR44fVLDHm3xcpdUuRtW9fBGssz/Z/SgmevdGBW0KTJ8R22E3j3p5gWymuX5M+uZUvY5kOdaq8JxmfL3LLV/5f8rzGxQn2CQgH+b+tHypci1vw2hbJzLYG51odxV4fgMX52xKClkb1hfYAHQaSOYqap0p6Dw/upvM6VBEIfnfFN+DNY94hGGzObdLViEp0TxhmlfE61JNcvomC/YdjloFcBfAWl/Fz67CjhFFSoLwettKI5JaIfAQebVT9HVguVOu4RANRzQHLwB4kk/wVctKapNHyBXp6qsmCAAUJtTBrmFjOkNqI41aorWZLNi+lTnM0olQEHLsPDyB0tTp4peObUf7UbfN2FQWewym0x9ATCyiWu6O555bN4m3hND/1xmBMq8RRNau166aroduMPp+Ya/684a8XP9OQqKwUC+S21y4mXvzBwREShPHX9gi9Sxn7O5V8GgUBwakbjT+kJrrX3OB18H9ViJz2xEnfXicBGKLT/i2u/PG/QjylkdghYPU+87Xgi1LKLDU5rry6OKId00ooCsy/n9eZGOnxbsKZoyecLLyRQZq03a/TM09Zs70dDIu4ItP4l0VsTT7VodKD1QBqRo5uSdpoeYFxlbIGeG7k9DD6/u/WmbCcrN+zCnfVW9cnDa2HVXMM3KSUveHpwN5s3p5/0TKssKt9kT7DWDhVT5o0ivB/JxjC8fZG9r8B+/SBruJymlv00wDpTLEKLptw0Z5o1LZNfTEfmLTaJf6kDcYDcGJlm9PRjOutPho+N1R2NC25Prne4Q1+g+W8Oj7Z32nh2luYlu7XlB8dMY3MzRW/HK/kn7MHO+6ItbUpv1ed+CtSCZcDmJY72DGXogiH7nT98/P5tsuvwo7cPb/dbGiGspkZSMqxCmDLCwacZ51wbBfBrP3qSyYal/SsVMOpUpE/zu0XmiQdehD9Xxk3nfYJemp7xEFsFzg7T0QiOWNJ4dEakcXsYQTVuGzY0S+1Y6j0kL6C28yhUBdtHFefbPvQdFCgLnJVh2094HSkkNn43kTTj7AF+u5AduLni/5zX/CVgzeUphxB3mYLlbeQ77fK3mM6GkhuxE1F44QqFtObwdkS170s1tkW95pUjftrgeW0R9YXYUo4jkX1Fn13hEwwfxkxRq3MBt+THx2BhmaDYTF+rYO91PnoXWJkLevGMdsHhz09evJwU23dT041wJMmwa5cR/ntw1aCWn7BlsGYbvu1hIC4jvMG4sbduAXsZyJ20RtiRke4ytVWmrtsyG+M6ziXUd4yReuTVdyJvhQfgSf/dwscd4E5VJr0QYr01cXWEsuUxKdNXb15vD1YVi2oaXdMEXscvmLqLZrV9dEvS8FN0BaKz/2G2iIkz2V7winkKeyYC3PMTO6/N3d2XT1J3IXTf3nqsKfFiyCqtrAv52Cqd/e7QmKQKPgS4d7GtYeTWtPumcecvlj4SNxjlmXIX0WU//0A05/vpzXgaq+9d6Kb2/GFjKA+I08Edt9H4l9Ek3wGqh3HnrsvLPznjEab4cvKYrNUpnhNfOtvubw9aPnvyH2PBXBGFb5ioqth47+l4l6Enzm8z1kQr9yDNkXt1PjhtfAE/oesiJtd0Mnum8idXwa2Zkf2rD16zYZtPZuaGqGYIGi3k1xvDf/KomwQPA5kD2Nn9jntAXpsDRs+Fs9iQ98SKj0F2n5GOgtZjvK/a9Dm6JGM8ihfM058+Mh478Llwh5SN4mdzGkVqyRxfRDqZ/0TLVLBXKpPwFHpS4eP8R0UOQiDD8Egz++wAPx43+OdKlTdYaou+uSlbuoGJqjCoufY/PEhs+Crp5wbXGdEHjmuZyaXLi/dRwukU3K7rHeVxdy7y7E+c3xHWOx8rlvMKSv6TDRgTAWZSEavtjqsnDBpbzz09NaSlXvBBPLstiAp+RxRlq6BkKW+JYR/Of93417KhrFXz2G5f6fBc/41nHZgjllnjIDZsDbh1K1QRJl1ICdb4kD85bbJR6bLwBXqTXcMxwcrmEUl6H3T9tBYxgSS/TQ+ZQxyvhstccILTqvS+0gwZxmYaMPBb1ErjAzqL9GN2roRwSj0j+7GDauuDaZnFFpPpWuuSKMAVW0TTwEB7BMUwn8zz9OKTi3mgyM8+Ocy4AZ4zMcE3V/Iz/PhR3W/HNp5D0nT2rShn3Ai4FcBD0NsJDBJG7ozU4bovD4BISUIzdUlH0Y+XUDeuWrSxS8NHE8WVoZcLra0GCI/tOLnRZzPJ3+5r7d2agiDVnaQz0qDQTs9we+tCOQ5kkuRsk+4eDBqBxSMvzrXMKyq6OvJ+/jsBQfTlvUG+wt5w3dmMqycFm4UWkS3VAkIotdfvhq3SrNfDiG5pFHhwCNgzFwGyCFoNcVvt9bqL3t1lPMVSgPl5FpNzbkkptlq5J+1bwV3WadDzBgyAsZszGT7yf6P545GBPINdDolg9FaifqbMR1BkMF+ddHshLzOXUZeQ+BHgkdJsdCuQGbj+ckVwgvctOnIiNg+lV7go1RuvlHs3RRpwGBP37iHoN3S+AOWl0ncvpiyDHSiHgeWCXXau3e/vdFZNJgRA2U3LjmKLOZDNC7epdvyo/GBgQ+FV2Raji7BevYSPLzJsBuupHZFfR6Qzliv1+osWloyuwcIuZ9+nUHzvi8sbtiXfij714jMdP7twhebo0gZ/4K/HVuoa3FLayahtmZOId5+L0s8z+dV2Q0jWcv4O8zJFT+hHbtOTMeprzeHtQkbjK3LeBttQHy4bWFn1bjH6xrSAirJaRUrIzlxGMc/hVxEbkzQ0EVJFPtRyt7czlA1UAtBMKa/UoYwBG3zeFUjjC0XB3m22n0D+iIXDGSQO5Sz/wG2X0DQmBw8uoNozZdqlXgQnGWMV/pmDGEFi//vWGi2/8fMEhIEWa5nbpwEvwwxlSMN1H6eQJ/ucylSy8AsB8vLzSsgrdN29E94AEXn8ECBQTLMpUhU0H92RSdiEl19Bv5ag91/7OnqPCkPMXZbRKLIQW7H9bCLELvJqAHiTC0DORZrndcvPY1qvi4NlNUe7pudp02lemi6Q/QaqE8pwyvRXZFV8YF5ETiV7xcwjP14a0dPLkrxNb6dWf0lGuqXFfG+LKEtY7Z5CDuBzqCC3PmM88LpdzOZN9h3/uxYnOuZTb8v5uqxFOoQNn50gTSnD/RxEKZDxHe4Vk6XYMqPdSaG57WB34hbg69+KOfGPZJipib1N43w65+GE7SfjnsBPvtaqrR2m0lWaamGq/O9RXGfo/eZUTLC8/lUDW+Rr0deHTVvOUaX0/mZIFSVpPnDLwSaoeW/lai3w3Pw++bhWWrYDbRMkmXzpAfDJkQ8MnNNX3uYfh15JW83rT4v7ClYdawCLA8LFVocHJWCW5YBB/RAF0bOlYVZdv7zeqJv6nt46oCWVMLgHj7TZxn46S01dTVTDDmIOfyxBMua89PZI1WEb4TtJJo8b/69x+5lgFlCe6pgJwK/xbXlZHt+oFh5O6bgOS3NoWez57rg6zac6IsvBB8ZP7L3VtfxHBUCBb0/qDEOpIVXEYlIVsI+BW8+c9lwPPjn6bAvzLgl6ma1uggk1+TIn+QZMWq2UKQqkdD6Dj6cGa2xNh7mVLMp84Un5WS39OmAtWaSCTp8PjisqeGZHGTRoqYj+Hp8fCsnCYsaFCjgeyJaoemHRxpefmHCHDkDGbYDgC+L85Qe9MU4ZObModh+GVj6lSPs/3LxJSL47D6CWDPz/D/VC2rJhnwkkNHVW7jXBK/hUnDATE574xmxUccjYMWxDS0lEfNB8MihCdiEHNehu0P6kAhgR+L8Bqej41TSmpM3Fv8b4UGoWMKvx/a2oEU8isRPBBaboLwb5C7INu73/EJl02c63t6EaMg597stOlkxuQdiIwz239jXNxrzhJEeAQcWra0SpwIO3r4Y/J5ZwBMQTmtfr4TYDcvANjvc0gIOYa+H0omaWKPJCyzVq+QBKq5zXw0dLbkgd4800MJHrt0EcC3nWT/gxXh5trYz3Cd31HK2nSpeWkgQdD6KGBeoi+rMF59EcKQO2JymcPzyvu9tzyNKxcXYLFSmow400QOwE0725z56WbPrDnV8Lg78huX+Uhd5370MXAW/tJ1jrvRY86atEGLxmF/8SLkON4t1Sw6n81kkmAsO2KAy7YkFsDmvSVdzH24xUdDp1xnc4+Jf/se0aBlYoBY1DULlhFCgSD+Bo/NWX0xyaRngMl5WDhp8sonBDKGJZAqDdi1Tw8KO0MzN1rK0QSYCJfogAeGOSqK73V1zUPvIeIWjFanUYRkQoUgIew/gksDi0lyiExLVt8A6oRWuU1FT7YIFlGz49rHeI79/mLTf5Vs3+kMes+0WAhWOjhfd3cFnli9QK8dAJgJh9GwuwEW0Pn+mS7vok3gaecMcVtkYQRJooc1LANbFu8CPMHzpPIp0y6Ul/+76Vb3ItW87qqYkrmCf0mmi8T1e6uJ/yWfO5gf/m5vEmCq9Gzcu8xcxPAtOaeDgD/v+YxTiz5acERD6CHfAoTkc+wS3VfQe8u3vQQf7CH/d+3CbpG3evhQ+3mGOEnlm+hCCcu58fgg/d1oGgKzJNQKEGiU437DrJWpa7BXTwTQyp1ITJtVBZp5gxrtsAk1lCMzJbs+I35Q0QHsbrukSuAU5lYIZH+Qr+kcSVwmhribEHktzXh+7IfdU96cXig3N4FtC43kfLv5q3+wkllcChOeC054z+ZazguKrs5/PPj9Lwc5yjyCssFVUkLuh433+lLbShWui5pyOJ9fx8u6nqoAD/1iQFgo5bYLMHdAzj2Zymb6cAkPk360ZGG0vcxYXSWR/SlnvRXzKYXDMxRc3hflMVEw6+eXBQ6VLfb2L1Nsv0+PIT6001ZM2lEaw80r13e689bn29E7ASL/nhNmmkrt4fmP7t8d+9Vqt/v+mlyzGmeQN/5v+SK7SKS3ISP6hoBMgh2IHsU8PZ29/oyY2vFMwjlNSXrEWs9QT5FNjA15cZVPWGFXVWl1hmVmXw0G0c2XIudFAQdiJ9Ydf7HyofnCnZBXgNvntwWDm/hdkzjl13p6TA+oibyZuqCHfrAk+sgf7pR5EHsUN1IgmLFrGJm40hx9ihlz6PYvwSbKsTI+0J+irpl9uLZFhnr6ISg1bp2UmVXEZcEJQQkZ8z2ZDI3IGvM9Sl3rH1Oeg2FKTCfC61hzLD2ucl6Wd95hGlSmpd5RWDZqP2rzH1goNA+fo9NkijVtw6mew33XtrBxe8Jscdo2yJghvaoflXFRjmt/h4dTGYFmi1hFFrAt/3L+uwHx7yo1N5VuNAyacQ5zPC67Dh4nysMehZUBygVqQ22DaTjpYzXSXflBr6NMimFMX8eOU+efDV3QLrq3WvT3qOw9jQx/sQU63O43dBJwczXjDi4V50CH7Y+DIK/KShBWQUnjWikdfgrjz78tcu2BwU3G3/mQZ9o+HrpPhE+2EUftJE6qIv5zMd/51sC3GPZTOZbhweu2m5urpvu2i9Tuk3aIMt1s3Ykd9DN1J/Wi/kqgVxW1hNzm47gqhP36jAurBOnCpXXX/MtAoizwjaKR4b40EvHpaj8FZ6rumxbst8ftu8a/oPEaAWhKqHnIUex7FNepfzIuZlPvX5z/d6jPv6Wxqo/4766ntMFdWxFRzTYRxMxjT9nhFfREdvfWfa4OSoN5YNFDmCPLDreGxHFYXHHwU1Lw3KuBiNbgKesht2J7Fi6xV64TGYpBvxNp4IOPMSL1podnmE1NxPgSRyxlHnHG8wUT3XbA8dmaT2Wo/3SL67LbUgppDiv40NmkGeUydViZGzKRw3LMIxHXpOFJOmtT8eXo/SpBphPs8+py+7sYJgTk3uvhbTvqg6t3YjvXG+MbTsm1nk+IpovFJ0cAVLdkqqqyabEliZgrmbnngS7GA7kFyNcQZpLH70Nmgvumytrxatx/2hdUeJVDB1i7BeATnFXgZnH4ryQ8nswnQxxS58/G43a/XIYdJqVHdiUfmh95/yLvVZF8laXvaavQzNHIDxd2Xv7lZzZvqkh11qTde8y1M/iqutfBbx4F6s6U8DuFWLCMblafv6xn2LshdkBOvYbeiNq0WMa+gls38Wv0vPNwUdp76rg3sBm3NTtw8sT5/vanepPPjJ1DjanAtFLu5b3YqqjN3wl765nGejakl+VoedsiZM01e2BhBHjrMnPSHf1EDzOTyknVf6IFjziHDyC9CuNnst4PYT9AhcilgsRiJcgDk/+VnpNxSm/KYXpTzjY7sQ92q4oj/a6jmkPdahlUc8EsLL/gmNemItrHWh+PmKJJIYH6MouA2A7ok2xmdudDNgIfC1UVL5LefNh+pD4Ynj2qbI+fKOULDzu+PYyQltFXC/ADvb1N38jXs1RxDTXDkCXIilJiTJLgfIWLPWIVmNV7kaAbZx97Ti8z+kIneURLT5SpFKqKN3I0qPNfuy6zs++sJzcv00SXk0Tq4D/puYSbZ6cJ7BfWtykwa3KfiDsoIasYQkEP7jlaJ8WhMtgGnb1m408ueIqGbSsWKYNqIf53qtkz6tbcbM5WaPBmgMCm0KQopjVkGXqOugRw0guO66T2mpRoVd694oi97I09PO8xcoCK0zsy1vOJOUc+1xXmqFeMA1vCXj/YyMPRz/Mx8rphpB4Y9vuX8XRvDLwf9x45HtVGII6PoCaZQJNPKJfklohnpg5u97wYQ+R0FkdDCg2WAJlAX6SMgkV5LrbOoRYEQcUX165i5U0y/o8QFn8GTslvlaaEp7u+hkcyIoC5H0+Yn+C7rHEXNx5k857LUFClrt5UOCopUqbd1uoD3PPK33B95r2C8yFqW5bc5ESVsMo8xn6oVbfxpTDB+sU3xTcII9lpb+svcr3M6I/ZiKybPTpa/tFWN6tYZMWBnbL/HZ8q99S2G9XniVxcpqyt/oALliCtyNVmaYRPs71W2Z2KERggFa1KynBSU//USywH+ZsnzalhZoVBwRFCfqvZs8cjRiwMoguE4iyRlS5HAT33Ned0mkFuhv6yDvJ6w3LRCqTiOYl6j49gsPEfOoT9qUq84Sdd8MJe3Rwz+W8sECPqhB/Jy49dpoc0Nl903d9+rNzug/9Bc/kHU+Zlos7+bzG4JtI9Bd6Aio9+tC53gPseiSodApcl+9anwX6J9CqUI4SIvrYeDyF63IaE5gVWAuM9mM7+sJVIRcKrZqG1qS75pE5YHsX9m/Z7l0gSL3iIXl4GR51A1gZC3VqqLE7GDVE3AvVZbsRIA9vRN9K+Ym79MzdkDOEj1qO0JrZin8hGCIclf2yoeE+Eynz8ZJeyKXLCYSxi1aed17FjvVxZzzwur/osh4m8g9edAZdUrZ7dFXFkfI8gvTlPrmUgFKh6inmavA+FAmxEsZ3K3VcD2PWvtn4deqQVO8b3zLXFxalA7X33OA75OGwY/Ejf2oRoXhGPFsu3upU1zpRNr1YR28KK24HUMj87B0+4cf7TDZj0r7hoUFIpPx/cg2J4uAdj+6OyzjVsxm7v6IPsDbjqQziaob/bfBYYegi4TtVCNC453i/P1jS/0DMtusjSeLjVsrugEo3qJ2uGaa7LguD4n/phegGBeyPsW5N4/OXzN2MsLwiA4najtPEoRPX0QeXSUrVdGQhFC6Pv4CGYdIYLwTAGa1lXmMb/lNNHZnvwmQIU2y8IM8QsIhRppLXcv2rNIqdmqQ9jLIGoEWmSGSRYgIeitD4IJSEJPoh2xhkk/Y/XiWlCd+kfWXZcNqvtJKA52lEgt3roM2KX9KplEUGLLrj9znCohVp9uWyXcIKcStcI1tz98RFJb+pbwhQyOg7OzTs1zcvYfrZvBu44SX8J9MLa3mhPgYMNRjTDUOXRjxFnixnaBGZfMdBksOPWlcf2nvQo4ZQWaW7KwnI+iXOIm7Bh5BjPhwsLzWYuUsMemU3rRaZPY+TrULHLjip8h/Rih6FNGhnLjg6DxUsUnngL3W7CY2abT+M01wwgj1+mUR7Umqpk3g1wjsNPkfn0EByD0kj6IXZQxmtSAvwtmCKqPZT4bgkHLwGrKGlcUJNjM5/DsPXpBdkO+n9q9/gDak1BHiUe8zGS5jd01JREzzoJcDAdhJEl9c98FLJf5ghctG0sePzoiHNUXDjambEA1gAHhMjjX3pOxny6Oaq+6zoCDPFhfoUPAf/XLgDWUY2I6KNDU6NkmKfI9j00dU7kuz0QAJcBy7CKlerCb7FUs+Bc4DN29kckP2b9EffE6yF/UE8g4PPptZbkMzM5iTWIBO/Rkv2N0468pbr/GdWJI6vTIVjrrSNNsnTVE1kpGoaCydK2Y4Dz2E4Fw2owu0AJ7DPZrbkbueTad7eBgtv4fkeF0TZHj2tZTJxliOZZEWzd1qojGgZwxKwCcy4xWV3fTUKesPhN0uCsFQ6UaL9GQsBXUeMnUl+X8CDdF+lzkqySXBJZsZslvDyd4mGq3oSIYzV3lASVBcoaJqDmi4wb3o7Grt7ezqJYvPQVn4SsyHykxYfcZV6lhKfWoBdojAPxyrBk8FLnKvv4aqWoCN+cJD8KuOysDHoVlklMWKZaw0Ik4+oSM8YEzH0zGYEs1+O+8EceGtR7e98JKpztvSzydEAxw2v+JSuqOSySjszxqI/ZJUpa+YSVjY2brbiSab6nnVZeqn5ngdnhfzNDNPePyftJZkIrhDKPnReawaccu1H2lK6ro+FGlC/cCtz0A0NcV0p2RpJd8QA/DjmJRX2kWfdLL1F5/uR9PO0cUxut8UffoyK4pGm80sQuJvBccuz5s2qWqxyaxsiibWY4N5BKLpTZB0ia+aMb14DufLry+iQkFKjguKsgH/zmfu+YkVOGQ1Ls7tv7f3hJgaZVizPklK7va49G9yhvDqk58Iy+epL2F9h0hKmHmGzA8pbyCe+LnRp1aAGgDtfp/0H/43A6oBHzq4Hr+pkFM+NRJTCVyJ15bI2d73lvULbJL7AsKLgRPJa8JY7W49IeGPjbpiL6IHyUt7W5EHsdZ8DRwJRJbqaxhfjIEoUF9EcJDBINogq+F6zz0SVInu5gR5F6KxJstb0iCry6uJxVXiRsN87KWYu2GMUK+4CiqvgzY+7OtHGpdT0Z1nvSPkIXk7BYDfqIVznyRMk/BThqG6RLTYZcSgI63WkOhyb+XgflOD944UTVfC57vm0518rXmv0mGufkZN1IaeGOSzddbJd7eDHtMWQaucx21uuDrdhzSTP7IndsvMYeOnWTRc4BTGXHm+WFR2LlZlHxEyksHBqi1k2Yokm6keS8uvkcCX3bvi5RlS0zQYA4qgEeD/AMpaEg48xGa6wmVnrY3//ld7FvO3H8IjotE6+q6m38tA1k281T5R3JugxriOo/vbfmFx388qAeXo1b3DzYy1i8Dz9ME02N2qJ+QCfJEfnWy2lHtS6vGXicndKYgjCmD/Bf8Vvpa8n7oO4Y3mvnUS8Fj2lpbb65VosDCKeR/hpfePw8g2K4A6gcFoWa7i9eTkMNTuLXg6qD/XyMPJdXQIoz7H38KMlwFYBKuYXm5ubV4zwMV5m+NJ8GPUF12U8s/X5HLUuN7i7BI3TRebpLCLnvmVHTxQXJDhGdd+482+iJJK4SUVwX8ne8Cm+ZwdRaQG478zVzoYX5i99bhTmU1sYNNgHstqhJGLVAfbCdP1XJS4/pbXvynXDfAt/5G1JqN9hFfBuR0SwTx+5YBUSQ3OG8mYy8bLwOV3i9WX3xiA3OonIKrdf+d6LwbEch31eaROcMrbgHEzX7ailzyiEuHtU/M7DmDZtzs9XDNi6x1DzHI3VeByiMe7aRtFrrMbR3R/Bnjie3NfT/H0bh7+Z31rKO44DpeEfvGEPsefGr0JQ0OxvJ+4c37Ju3DMo995R9G8g/hr+Iltn8Np+2xCnYOXaJyOKP80Rckzx/cSS8C3GSzGUon6NxcgTrLfXaYNoYwowgf2kQGlYUfePgoR/AlitmyhRr2TegSnwg4kA5h2aQ56isTQvariDmdHpr47BKe7E3nv0yYo6wmT2FzrFErkq/QW43cIU3oGpJFiYxL7hI3JJN3Db1qlfj8HBxaoHXDJeH51+IQ7A4YbPsSOUlqYVtvdwBO1ZpfgSkCa1be1tYrGBQNRw4Gf1EJ63lLXaCsAZ/uLNApoY8j8DprUm/FSJi4sQt2Q9C5yyi1xtjWq3EZ2Gqi6VFSI+ACf+O4liByqQXZCZ/O3an8cIM8guQnLCpt5NAYyFFI829CVTVeyetLLt6TnZ2wWTtzd33IfbZ1KPDS8QjYlsPVAlH/3jymk8pLQS7uacCNXuKejuvF77CCICQfk7Dh0HRB5KDlf/aHZsYR2hFXUtKnh65p8tALQE0u17utNTPN4zCWgTsWBLzZKmuE+vuSnMzWsxZbliSLqxycsEt87BTklqwvItHHv172b8eBMceeQL++O7Z60YDbza6phpbZVLIxfn+PCtoNEP9I8V/ikgTtLgxtsC0T/J0KpGcIHX1MH+kMOf0D0UvIU61ijLCsOEa5QmJ0hCuzVKeNqFQ2kju0NH45q9X15GpUkxuRizwP8QWCzA0lgaloi1ZnxDUHXdURMkUIPb0/OGs9rb7KRP3oGe/venk4W99lYBwr6DxJ6yhuI+4ctkC1xnNya/XMR+0Sj21H6Ky55EYHeAGwG+6a/0F+ZKWiG/IVuB93Hc8PxW+MaZFXKBHRSfADbxAODt45c1m+1G4Jf2KrLngsUVTWfI2i0fXQr4vBAoxg3mfF+DOeqGklqgfR2O/0qDKvru6F+s4lrdvmwS4gANkziuVWPWoW/CM5vL1C5/hMHPKF/CL4qYtmz9y5y59eSvUec+leBvL9SoFfml4iNnbTNo4iVrKOYlTv7Enzw1+tRG9s6ponpBZ+jHk/8BmWHZKtygPZ9YWngCNQmwpXOrWgLj6khTeVAm9LVEFCmhs4nZohQe/+F7yL73AOSl7z2LoXW+N8F0VrQ/ASZXWsxUW0KKkvR8ZO4ElsglGAXsyglVgALA2ULuST0/KrI5Mv0n1cZnFw1eFGsHMT+yFTcknoGZD1BEZ4S0+uL3IP09HaLVYQ6jXYf5gTPFv2qlV8FqKaw02mhXVlpm782Xl4bBnYFqEGo6peijgJNlUd68zlE7IjApL+efa4Ht7kPMg82CcvmIPqiGvIb59AW5CzD19rSCIZRR4w0OHiUI8VAOfYuQwg5PIGlmnNxQViJ5xOCbIahz53JUxYm2mxeikRfij9aftj7JOl6l9SzK2cNC0RIWSlwKPHwNvtgQFj2FGfhK38ZLQhifzJ9Z9QR5SOIEMj+WFSHjtWe+IhfwPycc7z1YH7sGkuGgMWnLZ56pfH7quL8IdLbaqH4BA6khrJMxnEMrURHPtbbpPL07zOx3FgNUhCYLjzFFqT1lspKwNkA4li7htwsoyV0xfQ+8dExcqvXSpOGVcJ3e8bM9s8pymPOo9Wx1o/RoCy8Z/RoWOs8EywZ23/bDVRGx+IRe1HH4/ikNfNUR3nf/H+GiwpMX8ERp4KTAtegjc4ny89Hm1z2+bugfewJvTYUChQzxdBUlqOHTzO4BT4qNwcdFbc/QI5DUhKW6lbE9dk8chLG5eBQ09c7aIe1O1bjdWdMiE4qZBZH2jTGWabUENXNd4oaT+O09+Xkn/60cfqXZ6s9EHkmjZB9E9YFz417P+7pTmPKpdI8Zyt8/OUNU9c3Pmx8/mVK9Qg8fvTNy907dq7+D4AzwMV4HemGRxb/fk90VzNfMw5ZBItg/PvAOorE7guw656hlyXTbLkSwikhCFGA8dRtAc7f54aZUsN0L74I+QyZknmqLYkfy4ZPcjjqND5Oyrnsl7ZHLWUn/nUdYSjMrIMvLNf87jgu9poFJq3O09s/amG8AONPOevO4uJHF7ug82sI8ETjuG54BRqrrjtWqeyCRmdVkrKYouNoy7xk1NnT5pxbjCXZOwW8yFhIxZQRr7bYQhVT/S77q+4P3n0p6KvSaydsBu7DbhC3zwXwFdN0lmwmZdby96gv05s7viTZN27jJD7bUS1gtmExYoKbM0xQ12oxSrfM32DcfbnyqEdrRIv9LpTb/4elGMufee0V3dI8hdxvPGsdO+nsqtl+UO0qs2irWqym5zCM0VQASb0XuhB0YHhS98Hus7M0dDlIL6u3rtj/jpnhT04Pe0SMgu14NGKG7DXY2kpahZ2NQ0ueGWzNX3TqOqqkCaHFSESzKVIVgi6wjWSEMQzjeVlPhyx2B4xGxraZvZLMcbf461Rq/jPfDlSl4fggzPnLhQLHbpjKyhqHmBLIrltB+OExzjmWBaHcSOZ9zGzgv6QcQXbTFRdlTzRZGg6mExyAyL7ntGmU9Mpt9D/pJnOi6ztm8hYKQ6krcpIfpyBgohN4+oixbHowANtqFObFoSPMT++c9Ye9T1H2HGPLMBy/bAMOPizJVmFqoU34JS+KWkgkfUtq0LxFDkfvqJRn+9XcZsUwP8lWrvTR1I/iCJ1sd7Unzeal68VtRGqJiCxZVcilG1BL56jvjDR3AoNjWIR4s8AGohzHoJ2hzLHi0P1kiOy6M681rZT5Plg4dsKhAKhNTvOjbtnpks6HTctR9FWLlcLAD/HIIgJdpX54nQH15PPoRNekwk3mVNqvAkzjO7h0E9RM1m/Z1DrSrQHY6suWlSyQV8xpXXu+nVGbifCU8iPEGyIQbAhNV80oyxq0vyq9v7zObYXzyDPzNkHyBHrRy3dGQwR58Fe/Rt37fHk/6J2SqFzrNrvefsYNTmA1aI3z2+FAkh9YL2LUp5OLXM8tXb1QXgfamPMeyzJX8vQERVk6q6ZB+sII+YIqLG9/8uHGP5UqIP0STB/I2803H+NUOrkfv73NDypuOVF2C02ak1DO0/nlyawqC5TmJxDRA2rdczE1V5bCMm/fwvljuuhZ2nCGYtWCQ3lAH2LZs8nrFqh+yJU79yIVkIFuDnqrJnc7thPON6ocdD7nKMjes9VTcC3mj7EOayg3dJj3GUMR9nAuTwkuAYf0lRv899rb2vKZmuOam4JHG1C8rJiHMQZp7FrrZW+7I4JuZ9AHii8Ik6bGOSmAkIbMMuVXvpPy4+bGzO2wJNutVaXQKGHYKxE3YdIJKI7GAmU4cdwqYoF224+r1XiQOVkm2cjr4flDGXH3d/Ad9gDTuxuQTN07ihkYmrZjDlCveaOGgAgoboYLt1DnmVhh1wcJWzSPTf5xQb87tgydtwPZBgc36mpguRoG2cRqx1OqcAV2QArCckhOxs7s/sIF79SXaptolni/Nt5/0HmiyabRbQWiG63+Cp1tCLVI586/sxFRCXKc+66lo3QpMaD198OkFXo9FnpFOnCPeP2kAr5Oi8ym2dLQkf39U+uJtlGflew/pfJadueSBeuutjbOyKuGIaASsqacC5DDTb9Lmi3WcxHpy0NtlbcdY/kVE+zHQB3VADZi8sxnAzATkN9qlnlFfeKukVDoaBWiUSskkAjwPF+/iVTYQ3Xo7RGMCR0AvA9yMoFJyHblIgrbn/drWyI8CsSOtajU7tDJUCy5GiUYPb4PvxIumpwdURsqrDCGkHcrRYnHAorHjrqd+aDwulcc2M7v4oHjhIFyEUsQN1gc/KkY1BvqXznLt5Jfz2zn3HVCJzIrFD73RbEKwkvQFAu+al1QMCmU+UbNYa+EffkdWNt/+2Q7ra4wWPwxyL+BEXidsy+L+H0OSrX9WTuXTuNvZTGUB6+OgwJh+h8jx2J8x+8RC0o+jR7TqdXrW/nuIcpErO1NrEoq3G2ke0Ca/5q2lONVGW+N7Qt7tvJbxIc1I4AgRF4mRVLmLz/eTBuUtpeYvR9O8LxX///GqWwFTP5vSHruxqiXObS56+IHrWeShB8xeXH4zfk91aZ+AxagnW0p4AVAiZs09rXHD9QMPtKkOlZcR3flcBwFDf0GEdbyFdMzC9/dtW1Rrc+RSpkEtfiN9MChG1iP4VSueINWHYXp0000BHdZ+FIYtMeOZBzzNUMnS4fkLFfg7VvVwHf+ucYmc7/xE2RBe1HV3WtRC05NQb+UoB4CPyLum/abL0GwuEhttXJgl8g8hu/ixeov0S3Fy+gIyWpGW+x5aATf/xfBlAqQetNA/uo49vD/JIFLLONsJzEh08PIJpAs9b8wJcH8wguQdJXtlq0UWvoNiCaca4nmEqTjmyFsnY7mK035EcU86I4jKXF/C1QrvDHeRGZ+mXgSAJpwEBJ5GVEYiN5aTEBOUU6UjRbQA9lKqr9VwvlxC0ESv75MF5EtQOetLosq3Qag7DVZ3hDMADscwMSznKl/7mHRGGXfHoOcPyNlV7ZZ0xzT9U46iaD+fzYF7zaU30OvmIAHE9Sh79K/aji4Xvtzy9tmssfkZx0hA1MgMOzR5T9H4YqMB5YbLhpXFeZD29Lwi3g5vV/rBjiAgqWIAsdTLltvvrtpbMWt3cWfB9wzOOHN8C/4BIgtxfDGUToQYD4YeXbTvXwlQtyMvVfwLtwEJDZu8fzLIwPT92xDBTI6ZTKihzfHpz2hQPGRCf8fkHuz+yD3QL553Ip0pe7KPG71zDSmW05m78OPfqwqHrvBLsVDZIvzeRin2hUfXxwitrto/gm5v3t6RHr2dRX/Lo+27jus8ILVPuZtdOQtLQ1P+zOhdx/Wj7GxRCYA45iwvE/DNNM8qcLGOHB+804sV7iNjx3LKvwekepStxtlEQv7ATvQocA3OtrLLQ4kc8Ds1HrXpMtgKPEAaU9KoL5W0zlIofFQOEAbu3uNwGqIBNV/j15qJu6i2nTHDLE1/TfjRB5LKpq1Ng9KEyc8yJuR7M3gNPds92YmezIg9tkla6J+VOoCOZyRi4q1VdMuJcDMGxMgyO2wxy5jdm5g2aqH4DzI3KBY8LNs+ighcgOJMvR6fBB+6fnpMhV4tPYmuMFa4rfkqeLWRSJ1ajkJQGcghZ+rQno9QJnMHCVQ2c0UOinqjfzaxUOz+YybrtfDV4ZlrUq5pKWNqAnwUUJKhVJYfvOs6kBgRPYYW9wdomG8NVUoqb7GtKuspDgxaajMnWHrDipp2hLC6GPQqWBqCst7LPCZLq6nDPzUDDEP/J8203k/s3yzxFlDVrYyivy9+2PK5eaPzVjtiM/EzIeQNk1S62i00+g//WRO3a0GD7g3F0HVh0n/EVaYicIOgGrkKuY7kV4QcHr5zLggmAa6XgQ3WXlKHE0+9Ic3J/wjiFE5VPLALs19wNqREDLwZEJQKEKafSTvbYubquc2pNlgPUR1873UfXFYbCfoEcOqafN9zw7699dPtSZtvPDhuIpL+NQ6VSPBZ0WT0s1tkZ7juIW7ZW+8l4NYpJHT0MDkiObzDeYoo6JVOLAZRqrGccbzEz6by997sAHePLv/HMHVsRPWG/cCiL2KttQcqw8gtxtcC4rJWIEThSRvbZB6vt0EBIkBZl7rvjzhtszRmW5+EQR54NDG4/ajIcjSDmFVsV1trR+qvMtt54i/cpha+o+WhwBV2Lx/YusLRgufyw35z1Fuh23xvK9bUWtpekv5dTXh4rj+ese4cO/Rj8GSiJkw300AfCQeiZxJ0KCHZ3bnFuVaisEP4eq7Gqt/OHCWaqNQeYPS12F/8BJFw69ympdRESfiX1I7t6DIfE6RTjXbqypjudxBFWycW2ZZVtvYErt+bu4+OP8U7nh6hvUt8pJ9/eQ2Zq+Yk7qte3QW3VRP83tz7W65M6iMVGZEb1+41XZFLUXeZ7REoCFPztnGQjNVcq49YyMYFmiYpogSFlQjA7sr+2bncUwEDCbStxA7CQYXZJ5G66JHO/jSMBbcc0lqnRWP1ol2YXBfhAQ6jQlxCYvkhD0muyNTlOa8Yxmj2tuf5Z2FTXEki7fEZHo62F7CV0gVCSdEe+fGD4tVLUUjzi9p+n3TTOWkO8tM+RBbFbSPHVRh21lpSv4DU5DtmlFgG5dCqgJu8oVKJ+iqhstsqk/wnIzS7C/qJ1xRBB1VSwecUzJNLwRVsp7zKteOL8qg87154txW8XgFnQ4hzeaWRG5y3/XhnxOuGaTxRUk37WFawBalUaSUwl5OQfMhRM86VmAc6tEcMadvGT2hQ87C/xff7TmlvAL1K2nc9GaLn4pVyKk/24IpHR5qNRu0Rtz8gEs2xj3MoB/NrcWsF70FmlJJD+yEF9f8vdKi/OrnARF8J5LZlqb7Vy0i6h2ZuiIHx7V3xCzntCrKYkde4h2tYDpFZ3o3lPexw13AQdMxpusQVTIG9Qq7nTK8quqy5PQ9uoGDBsnmCccpTHyeJlkM9m23n1X1CRRm3P/V7VPBmjTWTZYfviX8GRuR/Rp5/IbG3UGee/DhyZcwh+boO3hpt3f9TDsZE5HtJn5ojcdra83WUi81Usehaqt1yEI+mJ94jLQbmG2jrfXcxpVnqXe9Ja1W9+npiUYGjuBbv9a6atLRIU/8RQW0V0cqlddQ39wJYVeuJyXzhA53ruzdRfLa+vO1BzeQQTst6F7BVBD4RLIljxhJvtFbdI8bEyyIb1U50Efq9ejna++DCQPLAMIMC3Cmcmp3UnqtWAejfg3Sk7xziKpr4EL3dH6zg9thCdt80ZkReTjmfCpcr6E1Q7nkDaYU678Yr7Q1XlrVJefsnrNloN0WRHDBDUUqONdsm+4sOnT6z4WMU0fSTQHYHmDRIyqP2cJZNdnfU6BGlFUGJ2C3O6jGz23KvnK0GOrF3SSQR+EKnZqWU/R+q3RNO/QFmDs2eyORHKZo57lfxYVOKMNM6fwbXkU6eYEKXJQdDA8uV+ufM5lo3Vs1hLIXTCmjSOoxRIc30QakBVRWHFIn4HqsswNOz3WPu4Eb3e8ff6Y51UVMY7KyQPkd6aDvOFlINbqAPkzJ3Vf/a/qhQszBjIrRlFBAKbEMwE78aeP6rwg69lJ1Kxh8pc2CFhCR4dQa+5Xf9RnE5cKUHeRm+6PkA6atOTYvUU9dFNtoO81C+DnXIrU1rwflx/Ow2zkTdPEcMO5yvaeqED95cqKZAT+dqJ5bV8YB8l0yIeFUJ+wyMR/TJWcr5IGCy0HCw/XPu9+9NfcOgzj6yXs6DFwBJ2PGje6t1tvZ+vQQ/6/C/5xCxJfBS1QJa2ZKKKyYoEpG9JG4pzGfb1jf5ASDeSJPxe7IYZahek9XgaEEkJYv8uf4yOMPpoN+7Zmmto/ZsZEP+hGew2orsXyT3fY11Ecc8n+Iu+e5M5ZWP9By13HkL3hX5sl7HS4yeguvtN/2sOyQDgFatFAUM8dNdFBl5H6y5LbkedNFh0Ji7hvJtl5Ag5pRG3fDOWlXSP+XrUDW07oz/fDfRamZnGeM3QZYS1tAir4Dq2pEBCCW/XpwmZTqBIiosI8dDPqLZsLcB4sjq4MkFs7G56/f4itx3ZA0gNUxd12GGyXF9Twx8McJYweD164KjLuFCglxr55v3hpMTQFMKNIVbejLn+FjjUB0o/3aWKesAv/szpBXNtIn00FrnWeXtls52+sOqi0230t6+0zXyxqiqKEKbF6P22G4Vmu0AGvdsvTl1Rc6J7OKe1vMZ+z0vXnVD5i3o2Z7fJEFR+1YxM4luMysA0Oqh+02AZPhoY6pyiDc02gJhAn77SnT5fXW91hOg9+Ag8Vyerpt58zOOCPI6TV38UsXOC4iMQ/2mdxqxuJ/ykvFgpem0sl6fTkaaGLKdBBG/rIUYnEUbXhoOyou5sEnXF23pbHwkrHxhwiOzffWfehnrLGQNzr3gizPIe3R3lJwjJpVn8utkqvl6g1nODoQN6rw6ZGNGz9DU1nOdn5bwmmG5exY4FTTXudeHlcPORFeu4B8/SNpV+WCW1pVaIEtuEaw9JFcm9THiARm90Ergy6nEtBl10LCO6uJ/sVgm6F3cJOMmjnl4FcdOgdiEdO8P0Jl8ECu3XfY0JeXQ4n4BQR9uMjOWS2Li3FI64DHySn/+LFPVoYM25BVPC1maAi2ubchic6WeuXABULmfHJB2TXavioU1Zn3lMwfgKvtdIoIwmdu1KDsOMFFvVF66OdzKL2XENA1bns9aoQCbnqiYCUFl5drqLLVtdBD1O9CoRebKXeectciapnkGOYgtyU11afzizF+8wLNl9PO6Fkif00/HXgJ61E38jny6vkvyI5vHZjr9UzTb26ph4TTkvqNwbS/KnZBq8NK4mSXNTr4d7Zppozw/2YwUKJ146foLZs5ou8Sypz4Fg2jd1hFaCAULlvDQ1iRW4tVRaBbHnBLH/sLm4XTahJt1j32obDgOdvzx6VbrU8qcfKxupNO3NkhOM/Gm9q2OcFQy5MWXfplu2rM530Hx+cp65dB40MmnOgOypRho4CGSTS3Bh4cITeEkgPg+7s35I958Kebm/Fz5G7aW3xCrtwaCD5DHGWIqpv8TUNbGQaSQcjZa/K+YNuz8mzHB1eodmaEbtlANRC4/B/H4/uQpJAaBzFNR1BDByPmV38X2YHrHVwxmgHk/THCsc5Wl00W0Nj71lfdN+BnF6cv3CBRbSd7yAS/BzM5Hb/XVlv/WRf+rvwApz2EHwdCWmJr5D08wl04Rf4fyb+9cpeFl6C+mQbr6R05e521BN8LlkGAqof7XxRW4JEcUC1kcT5TWPXWr2BkBeK/ukK/b0MTHS8vR0YDKFLETL8QNSsESsIjR5q5hmNfIc5ha4yffzrJoCInx78BuQNIXDd7n7MMvCMhEVA78L4v3ptMW2iz/4NiHc/FD6NIyTIY9FhJHDIZtW1JlT/TuVMm8mpstjWSSSjpX7Gj/KF+3P6XTd49SHwoXSiktCieM5AdtVQw/awZ4HfDbzTZU6Uao1k/uZcOvab3WIbDkDcE4K9AoLyIqkkj1vVhSk61WT2SVAqyZPktIn0jZk+hEtlc4cawhsUdEP1Cl3l6PzrDeh6R2V3zoXbpDw2acnlljs7DuQhH/aOHXZDcVsyiyKd3x6eeVjZvh9dHzqBf/ccZCZCbATlSx+N4uL7ZrYhlKPbuEteT6cXS5+ep5ahC3JPwLzcHqjQg/2dw/hIVGKp0bmP0BShruBY/Gb9kSG+qx+llIc8JI5itxOglrXQ+/Gt/+IO7alBe6yula4hUVx7IJQ8YraOha48l4S52T5einD/PDxDHXseYTFPkZ6xHRQX3ay801xO58nSMuA4NCubRENV2JkIF02/ICg0tUt4zQhlVF//Yx2Tewt+Ak2Q0eJA0ac7lCt65fXT0Ym2P8QawiJkuxCSlCBWegzzWV0Ue4BpaknOsZLtq05mOw+Tp3iulaMZt2EuJByaCFkxk8lK9X3mRVesIQ0UXpFoUTgBPXEUFeRDLQeh6WjTNoR3ILmDUTmIgFz/vc+gq7jKUI0FanUrDZUx6je68MgokTMBXH2+T+o9fRUEvid4lKqtDE8pk+fLo3haLo7iG93rPM+UcqFLX+W+nNXnCSRntsUj7Acey9RZ0IB/UcQN9ZaBMrSededcrJ+XZzoeWl1oIL0y7A+Ak3oQ8ul3GsjVflIFq/gWZVV/c/EnwPEoXiP/l4hpBwan64SkKiaFmk+RfoHbOP3lPruBulKDao5fhxxP6lGKdJv74XN3Ofc+mAgK/Es+9KIFd2o8VIyW29U7g99TVtkEiMRGpT4Fq+xvBluqG6MKi4ITTi/Ld5poPFDaHgw7sa0JgIepDucXmd1h+Uqta8e0u+/OcUg4Z2qWnztbV1v3oZOoxvJETXDlGpUtaop7dwrGV9x0HbtrtkRNKXKiZnit4gPtvI/Jl7kM6HwUuhEvS7g6SZ+fL/JmWEQNrLvOeBdlT2ou+CCuNbpp26bKOCu7xZNGluRHqMv4LGbIxdVGa1B+fXFS+UFqdaM8WwIw9TsDsR32d0NZdauZ3rk2/lKxzR+ebPPd31qifhWSmjbb/FJI5QPDNyf/bh2aIvN+Mez8t1Y8COsW4R8has06usdkQtUltHN3IQjmGch8ksp/QtMGY1ol3spYLHoJF9dl/a4H43C8360iBD1J4aZhV63JmlryXlyl0GXsPJbVhr4MQEOzaAkxr+Acdv6Rx17zufRr+JU0JtzMJdz1PtSWKzYi5zy48cVBVrbxNQP1O29IfTacaIBcai75N9Snn47E05YQEDeTP3CvIYHdrNvbN2C2eRxtCCiY+IQ9BpkI0t7lZLed8xVz8HXLAVmRC9FxZ3go02gPo9JWpjT3nhzdcHCflydC7lRJAjeBxvBQ0Ymjo3rP1cRIUy6VFTRmOToEKLKL/hQ5ghe4+G7Xo22ee97952jOHF6kXnUncXxpwlkd4sYzvB9QL/zIVDM7M0Dl70ere+gNLhefQDsgdpMuVhMegxN/rFI0h+tzy9Mafd8qgO/s77fMJawy9mz9Y+9uOGAHP5zADhMMWHyO3ggzZiFb4gneBXp2XzC+77KRNZfhsvW1wnHjqQX992VcFxXFrLWL+WXu0FWQ96vNCPfy1cP53wjANbPxgy49WaRKsQsC9HudB/XrjJBnx438FuKM5sESqIhQLOtAefLDztwe/NfsTeDUDWNIzqban4NEc1KraDMUIs/r0B5wVY13+DqqECgYh9LU+DPgLWnRT6+x3bSdBZnhX52N27b82LIjQDDglKdphK+XyIzWBNQz44mbk+KTbtyRdeokqtz9oszZvNekS1bwfcsycOLPeqLDYNA+nMlflkrZDoZJl+4ewc1CCwUO7STOObJQof5UkvtwwUBbIya/ybBzE9vuCXaQegsdsIkSLJhjx+zgMVSZLB4YoRdvPpBG+UqUEttVNWaMHc2LLLpZ8yCweRyKTTsf6Rc8cYPLqN74T/XWEgU6p23bz9SBUaEb2Ex+VkjYmN66UEjOTfKNpjrte9OCbOsd1u4/r+bFH97EtgyrKS8MYxgeFHznDaZIIl/ALMKhRGUjbQ4KauCzeVvms5VvHZV+YT9ouiuwYUrTwwSB97fJKNSxO8N7EN7Cor6vBfA+Kd275rAHjANgA530ZYA1qTYG68dA7ZvI/QZnIyV8/gvcBA/QFRgvvwwaKNg/NaHVZZdjf023EPBCJQLg/6SPVYdry7Q5Wp7IuRwYXepohTyl+yJkAeQLYUfiPmem+9aB15Cw4R/6ut5ApiaMCi8hHIrmjTxNqGJdPzzrmwY0nZoaDVDF+/8Kiw8f4huoV3hwmOjuJC2og4zaraC8jKry+fzd3wlILhehRvwJ4KgvjEcsLhp4ztYoiX0VBA/kdnUrlpnfO+DEX5WXoGTI3XaRxr9OJ09FA6Zt5B5Uu77+qUT7DrAH+57QYUle8cUFTNuxF5cB9od8Pz9lXV1OFB/o+IKXDzv1ZN0QpxXQVqq7LNTUOIWWIQzE97rz4APZgYp7bh4pcxxebg4PD6KSz8xur0YkVM/aSwe6W7Zs6HnvbzHmLHiOnf5qyP2FPnn7OwFi90frPrmdVZ/sRG8OFu19mhcdydhEeCyWoyg/iXCDFvP/Y+rN46Fq///xY4tIEqKFsSRRQllKcUj2NJjRglKpLIVEWcKhRVKMIqQyY5sxVO6KLJVpQyW7VLKUsYQQgzFm5vida/T+/L5/3Hf3/TCNmXOu81qfi8vahJiOR4N6XXXuz+UjiesRahxaN0MR4xJxWJNhegKseUUT7JW37b9AsnTuwur37bgLsbJbjkkK3TJFIu9vAd0KUNchfDng+zOG+OIALjSGKOS+45eiHM7IJriH+n/tigM1otql/cIs/bkW+8AURZK9svZDRShsymbTrd9rwS/3bR916dIR26s6UOd/b1EqfelgTece3sgmvxUaJ9ujxnp7qFPef25wiMYtNt7rAeKSTVnKW9xaWG7SrrwyrrR6YowQYYA0recVLVVP8Nyda/SmSYkipXJchol7sHzEpfpYW0dmwK/hAVvgOXikR2it7EofXDdFrFzjzySLp17Q9Gp/fOeSuKXX8Z9MH8F/UsBbFUJK3NPrFiCI/ozY0YMre8rxXmuJZRIZHkseyvAxLpmmt08SxylXA7qurKZbPxSNbhqykBvMiY2Z90Z7p/P+/Bf31nuy8Nilbet79WzqvPyhF86e52/wJ22/58LvOAaFtDj5mqR3W+AELH2Y35H57m3Wi3US5FM3wxAsPwh3TkIAf3wi0s3xYqivZRcfP0l2z/jzUaD9ZSESEobjPuLrnOG62cY5fdrCMR+Gw7lExikvzrAeQLSzkMLU8k9+x/vkAR9j62vRLWEMychXsj9kdO0iTJGY2M1E7cWxNelZ3AKkqwmcPTRvmGyVnjorPuksVm02sok0403qO9IzHS8zHwCAs3hZIq46hfeOzqZIpbkhoK+KQAwc+2EgfykPPV+AzgN+iBHxkpZOXVNK1FAbT8dKBLxKfACVhxz/t0nF+kvq5PYsg6HK0SYF/UQ8oCWzP1DEP6KPqtN+xOgycX8ST9z6sALlZcNV2v/lU0XNw/6CucrprMeMSS7WN5xEHmknB7ZhxX5ujmzTbIbwsQd5D0qFQlRmpL+uWIBeZ3Baz1TUzQMVAeIB4WOKW7U5GXNmv4WHHLY5A7mZRUJpQc1r5mcSipWUo80iASHXt2HNkPTBEf98lWCZeCxfX1mAkhxvkCZsBVtEe5g5iKulFd2O6An1rMsOfkOHW6O9eUmQvTa/Hkz1dKcEnAWia3RefVRCQt2r9TZDn/ZKPCERLFYV/RtF2ASGAPj7nnjm2MqoW6lx5MxmseoZsa9deKx+bh2vAFoCoOBOvHDv+IDchEwfRepgQWGYpzffFQHKkE7s1YPADPw3MG8gCHzzCG4eEZpTc1ewoBYzs4UziVKQ3lDoGnzGiy3Dol8l+qR50qfOXVAxkcxouIdGA3C2hVgvL/LjND3jqsL+PnunF5eFRJTDJFMcN7Rw43k1EN7Zg89h9OYBTDw8qLP9xNnW44pcNDdWt33lv9ZKAJXJ3hpzZ9ltsqlG/8f72dspUhE1WxFQsVKl4nFTtZYcgiY5NCgzf9159dg9WPFWhC/YaXRkZ6yGV7d9GxdrtkqTJz8K+PWgQQbC727kt3Tb7ayCnbhCdE3qIpPzssVyrPw4JMOdMXLJDtVb3ckzYTvZz+ZPg9gsdNyS+2+Q1WMOx+dcTNOxbWrjxt+Vfn9cXjwMP54Fvcq6BM9xMn7rwGVWI98Bi8x+1+6+3R6FykmQ14fZQp9RnMZEu9fpyzAybbSu7f0P8+B3zmJ/Ek+PfeuaLRT7DLPaXQ3/pgX16DlAt7tKUrCiYrnOfbm3/1G2bgjuamcIXIZAoVwI7TZv02smVhZ9XL87YumtHXWR9xoXdRctZJvQp3rsoii3iBM3X+6xo0mPEiKeAEtHU8j+2rjXsBthXPKJRk7S35F9Zv5V0S0EVWV7y9x8kSyHI+3xsasSN1KOOXbeTpumLM3LWm95d0WMITN4qTg7AVlzsCWq4JPkajk/jviAu9qKd4aOkpfVY85vzFZHOmhDe+OIbxmqPHqPqxz6CNHxlmvAl15+FTPxyHFIFajXVyRJdxjrdQ8nZr5bPboGKyglBl9GbF2A3pqoF19y1FO4+Pa93rXNb042NrnXT07bZeM+2eQNKYudnjsnwfiFe/bZP0RpRFv6TMPhj/xfnPazKZppqTw3re+/FpnMUe3676R2VSaZz5qPGay6rFdY6KNa6rkAKeh9p+CmPsI6iQc1ZFbIbpGKdI4tr/B+pF++5N6iIIzb2h9vTfcw7kCm3+KEh3qoopFfHMPVfeU53pMKG8svU2vkIdq9GrMYK8KpoogVNygvlhifonJ3ac2JQbpvFiDb1OF9XhXmd9z7JDrE1Qxq4D+TV5T29ZSGCkdxiS4yvWDdTuVnqzW+42QlbzwecZKZEhloKHQhp6LfFp3L5xqG/+5ltxRSL+l74wzqZfoMhc6lTRdalyJjQKP9cuC1F+DP2FU/+C4LUATjgWMiLSAwaXlYxUe4Nto/6JkWUFtnxMfKYudyZMvFNdlFpVKzaWvzufl8luvak/BUqxcW4kUGBetFKzA15rc41ws/3Bf10TQsxFG5KjNlIpWCbrNYFQI2t5+Q716j9rOBSEc9GCclqTW8v/GP+IpVE1OL1nC22NkefkgGg6BV3+omcBNC9Rex2DJNNLfE7sbTmNBqezCejwmNdUQ4/sgPI1iYbrn06FyWJYvskPEhGMsBQAcmU8qAz8NN4AawK2svtzRHJaQ/tUnljsltrHDrxLfGamoBac2vuFP4ArXrr3c8wNoLVP6Dekhg5t3XdXslTYVOUermA5FvKPZ8b9iXfRHdnWPA6Pwgp7/TTPyRKtZDdS/7YT+db+AQuc+WJ0oMk/2kes7Hu84pN3Zz4dtEz/bd2mfhaDDh2SVw4tuOtR0wQ+B8GeOfb693d8sGVG/8IrHas5fVhZ1XKAOeqkerJLPpjc9k9Nh5Gbg3hDNgal8vMM77Lex/qRlYub7sbcw4wWm6Txb0KXnPD718vN55K3KtJ1a3rxhAfM5iWYP+Y4tALBDHj7zegZjv+nDvvwjsqn6lSBG/w1/gHX152iHfsRBfLTPXdjhw1/N625tIaLNoiswivmrK7reOwE5vGRJ6wZCHHfQ2vY5YK2eEWo1U6ERSqcwxPFpyoWWUIFPKnmIsaxYJWhJA/oue3z582S0wagFaP37ww4fxaH/PLqbA5Q73N/e140zhUaUIRi+aVgm+VjBpThakBw1jztmEmEAA44Q8eEVSJIYMdzrn8cUanMDJo5DqV249pdUrGPzH6srZBjkk3K3YoPmPHXyXTO4GwHYpF+5VUGS4eYRl7jZ+LzE0N4LfinD64IkqaC0Key/araVNdBncDCsqGOA6kLUe0JJ6He59zkTqRYDxKdAuGhE4eb+HQxnj7SvrDa6yli9pa/y1z/6UBOP3GNbEx26OEYgSfp929zL24vzsZTcX3rYX+0z7eOZnmLyQf04l7gUYH7XePQnIxuBtEyM8Kfx6UmaYCsMdKkt0SPj8b1/su43B+5s6nfta8/kFBneQ1kAsvyf5Ld6KpXKpgGspSElE6DvC7ANr/bmiADVWnuZ6rWzJ9l5fmCWgZq1POa4F2t8AFvas/6aa1bpcu7ORWdV2vMJFWGaLVxUc2yxW9Jg8ydXjFvP93g4gQ/cZWNGeHqq45ceJAdu10pA7HwwsgUZqKMMPPy5wbUrs+7Vm3XH8Szh2vlksJ0tHr5TGRdhvsLLdFogIUJZ0TqfyWYQvdlpJYZfvj2uNZ90bM4gkc/ubRU6C6TCy5v6poo+7bMLvhYkYaXVi4bHZWfQ2ML6Hr/z/W4667FVJsSmh+fGDspIyRuEir6CDi3wJ3Z1j+mSOP/nB7md7yl3l1G/GYQebqKjB9kPnFyDTsE61RS/JaGLYyvcfGC+9quEbPbGb+xJvelphRY8cOl/A6jNbbzXtD50smU9FWYhpdrFH/Zpay/M4A4C+fJKdzHgAGTCYYzsEemBu31PHNobJVF3k6xweJb+ETY9uHUXN8ueJN9jWVmc/BXQFiifeOnSBlOkqxGvXn5rCwqFrkJeL89vXu14uQMoQ/ia7cENfeAyNQ/yukpuTcffXMFg7Q9l5aQBh3W2kpVL60RYggSyWKurTuKUjZwRRcp+qyrSQqK0AZONmrqMUv2XDPGmA4Cx2MXn9Nf48WTj3ftRf7JcR+mI1grnP6wq29sI+eLb/AZxGtHaKTJdWayzu5mzRb7j1JE+n6ZdbC77z5GhnrGaNJSytyJ3xURAdCbNG+ZB97EXCYZtaZpmdtRH6a95Z1Hikeve65XdM0snd8vXBaDIWM4VjN+XSOtf/vEB30GLbDrjkLkD59XNEwU57yY3+Ix6t+VN52HU/zSH44HbZ8ovuyQstS6kZKP/wykyn6uxlhUAXLnXebQ/3xnSB6qrUV7pqhdCErbwLp1m4xVp+2Ub4QqKMw4pVeXXpDIcDsEa0jtGhvaevI5Odpx++8WDn0din96jbwe1aIgX2iY8kG/ppE7b48farp8Y2CvStL6PmJG4ZrDLjsj/k7Ldb4vX8T6kBjUhH3WJkFMmau0QMvyhOvxWc9f3v79q4E1hno9AUZblNeqXqeP5qW6Fgj6yVWBA79p3XghVvyvtTvr5tyLq0bDyDP2LcxZyowd6HPFmYowibL0MuNrfJhpAdLgXNAH47Xzs4ZFSRP+WvvQc941l3f/Jr6xWxKu/kpcwCW/TOArSX4b52TG3fHuQRpFu+CitEJeNHaw5c6YrQJukpsWnYdZy3nm+GYCYbkKBq/ak+XPu3tR5BdLplJfoHuZv7WtFrcnxGH7dx2E3LRMUxUDZuhh4SIvDty7OQW1MCqZzpnUAcLoySOUM4/jTyNvc6rXuLrEwTfwIEzJ/nmaPOjVuxg/LK/i6LrPOPLkTQjCi3zszYyXiFhVCsxQm57KxY8U+xHYiy7KqPXX7MizsBCKrLS/u6EdwQ4ctOn3sfvLofw71gZF59AotT70H9jZvj4dnS+CzqkaBSUtfNP8NVBSudFqBd4ny2oKAlRZhGt+27gZX1VTovpxz77bn3g/kjt9ZnqvLfDPN/Wci1Y3G+7nPv3zVeW70WdQRsppYWqK8yA5zVah2pkpl/z/ZdLd7foM9EwicuQb+8VyVNyD8j8XIjFsUXoMwCFhk3gpumiJYN4MhMf7LCvqWZNsGi1wZ33Yzk+x/bSeYcA8MY6DZpOjN4gocVqLZ3kt7bfkzdNVmz1+cM1kMuWjeRR34MOz3H/QYMKB2TzMwf+h+2T+dfitpNrsqgsYF6O25yvndcMqwTHgY6Yrs3YHnDe+AjmAZXOh/Wm9/ZyqcgTQA1mth3tFn/O2AktQo3D1soFYp9kkUf48H2NQep1OL/9RXCfuixY1FNXMFVu+WI1y10Ntxq2PVR6y32CdxfEYulZ7dix6xa54ybH9X1+PYYXNWaNM8cdAHqo2aubDcmT44DDy9+ETzLmLjs4tFl819cKhZels5QpJCrlhtivityHznOZkbbYZ8i6zrtxtjGH8nG2bUpqxq2CkbuVH6R3gQan5c+uOF67QL0y4weZwiPELAWdP7SpoQ99hnKYjsXRyl2S6jm3xcbUie3/X2y59W2PpZQGiww0Z9mKbIoS7qRQgBJDHbb4nM9Z/udyGR0xqTzWN18Pw+UJr0Z94BmfeY2sEYayYv3vVPA71tWHdksdp+oiBvFrgMyT0BbFHkzeO5ITtYeP7V39HcL0MXOWF1Xub2sPNxUC2K67AmZ6dUYu/r/nKnuGR3p3LNqNMOrkbac3Iv9SC1oDsVjzaACbCSiwD3+4N04dnDHPaN/Wch2yUxHbMeFtjEFo7bkC0uWmgf9Mpw+9iTmWGvs+iLsHtS1A2Ujak91bnHt98rMfkQaOjjq7HlfHUxgGvObXlmdjdmDGythUaRW9yVriylfbBZdRT7PQY3R88cpz5WSBBjQU7HqKcex9plqtIw8yVJsKTrTLKIJV0Uhoa2WaK45csXFgN82ydtwW0WNhOuWF9riLw8P35aZPTDfPiMpA+y6vEYt5E4QTTz3yHAdeSOR8f1yK5hzXznNohX5w/tq5IXEngjETmusz+iXoBx6ofDS4NkE5KebsZg1Fg/tr6FiBKw0+AhNkYftxfVtkO/yT5EipMAYKFCL40KdRTPF/yt0Fjm/se4kfUS0rnOAObc/VrPTTMzqXPFAyadF8WQFsab5MtC3PYAcB6jmv3mFU22484hO2C+bYAuFsZZlPhtlPgvgnLuAGubOMwk/SH1BQAj24WTdbL6Y4rhKL1ZsJ2AtI0DS+92EW9vIv+BWGkXy64rdul0JKcHfCB2dwpfZ9hyXEOyGPkVeuGp14Rwg0p/nWGipgXXiN4XvvY0Ox8yaun26JHT9lIB5CumCkZwjh+j6Y7dmwhklXb5Ot6VgIgh/ilX88x92VPW1n3q8f/Jk6Y8O2phTKt+Dv1FYgpKUsze5h0qe9X0FpCn3XebvxsKRA0RbJ+GTpgw06Z1miUB9uBXsReRiFIAEYLN6KWJ4v5zd4PRv5UHtOteCMAjYG66K203O3kfuNZJfscni2ufUW3zW/vtR14aBjUJV9EYh80Z4KJ/M7t6TMthnOfgR62D2j4jihs9Fi0F6KchQKfmBleGeCKQ6Nb04s1BrFIer1Y6NkCbNTMWkJcmJwtUpk2P7tZOSHk3nS5QsC2ymy1UwafJY2YDnjPem0DyAjXm0jsNR4p6Upg1aGrRjrpnUBYh8GeybV8iU2U8r6MnH0jefE1E5tX4c/U1/DqixjMnOgLoeElY7vIIO3DopUdegDL9w1upavaOY9DmgN7HwZSE9RcoyNzFN2MVaFxIGvbhD5BqHtVdzhAIMBkpabx9RDyqwyZAaeLwfi2JtJyqs1kqXtHHjS3drCiAMM0d2ZnYYKcWIs6V3jgnsIN5QhakxAjvVrKL1w0MvTlaKzDk5zhYyXoJScfmBvg3LSUFkzp9N+S1fA0m+2IOAfccBc9XG237pvw7eGrw5YPf43t6qq6H1x14oJSFX5l3XfGtt1Fl7QQlhNxh270ZI00byiivEjnrNkfyP64mkOjs2vIdJU9ToIiiGr9G1+6vsCqaIoVDgrUaNoAJrYIZMob76rLmWfaOt44aQJoN3kcYt09yf2CckLGNkI/5ol6dH3PuPWF2ix4thcC89VDFwWxluXf/kjkGpEIu4APleLskiP4CMR/mWzAr6NYdHwYb4VaL0+yDaPZDAjRJYeRSZGqtAcz+sZVuASq069wiMhCO8VU4djuFM2Fpsvknchjy+xp8YxrPA9IDOaXetl03XGNyyNaKpDDo4YeXj15e5gVR6g9PcSn13DZCy14KINzxNd7I881u3OfBIdpnxNDqPhgop8qrDuOQO2roLRRyvsqFwbnX1jPkA+heLuTsFsO3OO+a/54kmmk4veO8KHFZb4PR5v3+LFCklsKhYNek67uXVkXOFZOxN7kPThMwszwUPgGwTRXKPZ6YqcvtiNzSIK01YaHRc8hMSo2Hl8iQIdWVwJZCVOtMXqxaCZmAhLqp9WUgYDl/lH9UmBEp5hO20YgEqJPFb7LfJYK1Yt+ETXLcWNzc51pziNcdN5bcQhjoo+Dlu2gL0tFQIdoj/jfbzbVn0IizZw3/VeMNCsD8WYH8LKy13D2KPxJjpSJ0N0cPV+kdC/9OW0YksMZn/FrLIZoHwCtIlxoKckJYMVE7Z7lA2xRvNfGD+iz4iMNRmzsmwKEvpqbf6Ydxbf4eSC54ez1/LrBuM1UxAh+FuedRM+xauu6SZwLJYsUG66+UF97SrTaprErehd0xa/AN9j1qek7dqm7vGol+iUYAo/3L4OvJg37Zhi6VPkCosWom5nvwZzeqkDeaWj+qB9msKy9wQr2hpLt4YdwtomB0qYi1AgltvsVJJzcwF0Qn6ngOhY7BOVkq2NOT2PH5D3NIkmXZiz57tCxARqy40CxcgG3yBk4XCMtm1ZV66Bv9lZ8+YfM/Bzo0fhyCBCxDnX+aN1G4ULp39+3D5Hr8HjG6aZunaA2yDaXTMlIn1KUNzTmYxP7GyHjlRvouDxU3ZzreBG1Rcf3qvc3uTFa83x7mHiliIg8ye7ejc5bFHVj/2ZLtbZ/zQHTCobRYRu7990MBx9qDt35gyb5KDH0XyrJWcGgdJYLPpMQ2yqBzQ83QM5j4jTZiw6E96YnVevfTyvX72G3AOib6thxUmz+x+8otweUT+xhfCpelPHmLNfBWS0CL98JT8jhgL7GWOaAE4JFZoAXYjoKanFFQbnnjm8lAn8MThprcltkZBRsIy0x/x3E18X4i7dQESoObDVghJvL8dPYDCkeXO3UgRbkKPRRH504U8SkW5eX96pzuwZ4c63EOqjdWxXP4TK4FTovrP06+Io5FgukQIqP5zH6CXYmugA7fVN1yP+r41pNEfr3YNMKjkv8sI+NzFuDvQgXBPm97qkDqrxBMGO65KZFm+xmpFySd688/n15ws512sAaAFfQaPDWpIyavHU7q2s35Q/ugM+othJ69SBnxsoai7Ftj/AAlba2tTO43VaeRMRGKmeE+74h6OIwpyLuS15QxSAjCc9WSsdZz7Sb/WcdlitUHXh4zJzsCzJ5aPcM2PyGiYv+y4lgEDjfkG4x/jJoA/GOVTBu0/keapNaG4E7/Tf3e5csGi7prdEF8HZjvhLRR8Dl1Z7m6toZx+X5R7YGgfGSt1RtuAj6sX28kMBkxrjZo3vydRHaQ2N8Ez4vavPG4Xj/qoXX+oAYgrWCxF7wDXLQ0Xx1mS8RbvxnHTebdG/9WMjndNk4gDhJ/GLmW9Xsct3gKk+2xgeizryd5Uc49oLPWCOVGLikFXFjKPZ4NaijRHeNQkkBBKj9XOcxr6OGWbvY2FzBRZsHGsT7Cg69iNm6bHYA+a5LPVjAt7/R50RfXy/VOjBIUBIONqNiLn0Tms9lnJCsCiEfuL7bLUBOJm1ZtIzMMnHCfrM0hL27CF+F2TcGRy5PqJFM8dU8ln4QS3qqv4eU+wv8SbHiH7BHF/E0PqN8ixl5kHuexnOXfhKtE5qnBEK9K0hFejdmf2/lu+mfXB0c4s5oBhbLHoQzWX/g9nwdqWa4UVGi/JtLlWkPD5OoG+wrmN1u/QwX0W03TzZqAxfEeKDBIxXKav47TFAadjGT+ciDwApnygHgrcjt3yXnqIhUL/XXdjry2Wt/idJSuEjST1DQ708j2idW5HvyGoKk7mJjrESm4skIdc5lysRSStWtNTmsuFf9e2uDTC53odUpZtHMwj8634m/aoaeBeeBVsLzHU6/KcJzzVvhm/mZ+Lf/vwKNEAizopzFZqTkJftXoAV4wyxA/yHwnFss9KLjI/yPhUqZdwTf8bYLu5/9lss/koELa/o1Zyhexb55D43TYd6TEyqNXZeYxbMieLhr53LCVugVvzhpu/3CQug1uZAjT3N6oDdHVuzPX4XX2wJHphsXSFl+Z2VBb/9lazqw0cSnZA5IWEj3bb6ZtK3vNFf/OKNlZWZQD/b6k7wgZTcazlPTNbvsBvYZ3koTQBxqo9VGhXGXihVOjukim9XrOiBqsz5raCPQoPqLazG6w322klnPFcefGiW2K8Jz8XVxuL668TCAbkhx+XqDseOk33w6rfoAJli0s9Eg1VcmvWkRxSBQAbUJZar2KumsS+twQ9nCKZK5H0XcX9bPUdE8FY3w+sUImDk/NYtsLOcdlnWYl1Vzz5Ovinb0gzQCayLXABYnYXHQ2nSKD1SwwGtAZcrAOkdjGqjqxVNiv6YiXeK+BaWkj+r2QlWK7wjbVejTiUO+/btn4XGQikAX8Nlrv0Q7OosgYny2E7yfTZ5lLVtCEtTntuB248pjS9QmDPQOuL1dkly6crBq21H3Xlp2vwtNB5Q+zOOmHNt1PWUWJWp9HVD8u2o5M02wDFdMZFGrvBMfgf9a2FWe9VoKrO3bw41s+1W9FlxzCBkNXF2TPLorrqm9h+sVK+fAGU3joYe2RZ/F88n45H04WPGV9K8ECFZOnsibpeLK4aMk79U6XMdKmBiPFQj0+TKodka6T1vY43nYG9wCMUzP/ahO83k7aqVQuMVzdiFT31KUD7OKFVAkGP38IyGhA6D5jS5VdKJaO+iz/3r+e3NfkntqFmqdntsQQhDX7o5cnCvVpjx6I45oMX3T7FYlXvX0CubRbmLDNtACIzH3NPxjU9UONErnPLnlH4yov8iI5BRqqpxxegfPu2ZuTqzk+pi0Iz+fgq87RKiuT1dfF9e/e+vnlBQSvVhMcz4U9pC1zqGZKAZbT+ksHdj5xrf0numbYmvFksFv8f4m9aSDFj0dnDWnJvWN+ZqKE5/5ZC3Wv1WliuVwQGqgjzjvwN/Sy1QXo/c2C2+M6RM/xcGTpKhPqeIU1u2LVF5qdbM5R23IEnSOirg8N2vaHNYh6h5A9OTzcYdMPzMxsWwfSChe3zvu5tw4QLFMlrTVw7fp9PEBvBXrAFZqjA3TDTfgHSe4dWLkDu2bE6TUPRD6Y+2JhpM8fW2qjA3P5WLLjXvSQ73IpwsZBF8udrERGXuqEILOAUj2VX3zkNuHsbgt5xnEVYMPAP0c6Kpt/C9So3uO+oc78UdZXEaDR1Fh4c4j5BT6Wa4LpI6LyR9mrlYMfkjcIPlwTQJK4EwjUT0/RnMI+FF4RrJ6xVJAKjj/0bhe/HI6W23PxGmUkgTubE1kAP0gSj+pymeaKXDZ1loZAf8RmfSYxigEmSq7Xm6+sG0G+BDMN+rFh0Bjw0O6SdCldtFIa3RrEkeCqZJL1OL9nll+eKvliQJzla3GIso/acWMTgF9Ju4zdlIgmI4iv3wi2ML4AJ0iw0hLU85kPovHzEU6RJMMG/J38cKwQ0kubiqjnjOl6mXhysJhBAeIJeaHHHCIOxOvabOC04zRfzxFwf3JSAtaUJdErA8LZUaO3emoNKJ9ZdJKjdTyCwt6pgeYAaApayAckBIAY6C0fnXOP9lzqlsLIJTRn6mDJg619JioxbsuW+UG0LVrmwmniTqSin8PGGz8hIPk4fxUWWJ14aMnceY2GVC+SJtK1GJrJ2LUDzJwU6Nq9dLBTUHrgdlE+dwP00Mulc9Ou73bvTgz+LnocjoUJWSadGQAkWzZbSzduzSWA+fwDIUtRxdV2ZHbGbnM4micS90MRCQH2wkgu7Cgltewwze4CqBhOqpXXGqpu4xH3UQIX9t4+rH9KsV8HnFIcDczYPEy52PoQBcxj3of1c1+4j6mvzEIeyxPggUH4DfWiAoWm9NX5s47eU0GIllfY6kdNYmFQKPLZCdWuyeMi+fxibUCVj7CC8wHeaiUFu9n2KK3EG+hYThOhcWaxSIGD354vI2Nabyy9Rv1Vfit2ENwx4xr7OfjPqygEkfAEsM0OSYhtrPkd/WYqOYE/TO8M9soM0/sze8tsGgg2wWqK+zAfg7SEfIHz7BrkAchqkAVtyt7axfWF63cojXup6nEEGu2G3akL31sy2tbb+R/eewE/oDTk3ftp97FqP8oh3EBaF8Z8o2T0rirn53HdYH9aTyX3Hoj4Tpg3iHpgsKgLw6NKlO5EvegN2K9L7JRQLHCvcfHVzfImc01kpne/4NRRRAnob2BP5dBZJqJssl1x2lEg+eWUBEoMU1/1ZgCILip55vL+n/8oDOGjA3XwnqI7RBTtQX6rSOzt1839Oo5NFkzdVa7ShEQNrTQsxeRcLKZK/travkkykRIN8mPzrLLs78lFNAlHgt4abrRi4sayKluKf2XaFQ2sDfihQHhsExDfv+miKRLXMHiPPYOflvCm/xRoiJi6r15o4weQXkT/ArA584z2Z+e8xZWbLlkv1LfNwfbd1x+dX0uc70v/oHuf/IZ8Nm318oG/Jsqyw7fyxC89/SoU/afMtaD/9S91AtuOQ9vNJgxvmZy6ntj7SV5pw6cQ6PRzBSQIPROGBpZI3UprLaXpAy4bfPuqjwJPzjPE1EALWqj34D8hVW8N9aiFDlUyq2KHCx/t0e4etX/tbaaXDMd1mYnogJsP8KR1r7g3As9zOTGvaKGeihMoSEqi1u2ZByl6/g7un14UwQ5FMzY/dcKrpM3yFWO3JYAEpb/XbP5FiAIXhFwrjdGIAbKZMoeqz9/q9BhXYbfDQSi6Tps0DlHIo9ALIhIMXt+97Fp1rMPg4ApUUKP7WNP3Ngg6XY6cXAYHa2LpC9snWxwb8T8868jL7FLGOCrIWLCEUldCxnQFY2iOhHNo7tMCA34KvUdXRux+IGyKp2cR4oa8AqGZxDTGsgRs+xxc7SJEMw/mueNCwerXyKqrwEC4GBOzDMtinf431lrXaccu3IK/ARmHjHm7+G9JESI2HkVg5r7SO3QCtxiI+1euRrTb58w3zI2HBX1sftcv5NAJzz0KhMM952/mWezfPYVGbOmpXd9lOsmMMTqmQZY74e3YhF+DPLf/GCFWsvZJXqVxX3q0hH3bRYdas3aJsgmFskK3nH7QMC5ONLI5MpUYtDPYDBYe2GJO6tQQxnNaN1D0kj7cXs21bU9R12asFfSoAcuYmDcp9TPj6PCayfMx5D9x6ypzJIQhi9EdEIJ+zs/6/U2rsa5NuuTprb01RZSYTLVT+t0QAbq+yYGnXXTiGVRVxA0KTq4Bwmd4/SZwazccXYNDpBFsorE/HG6sfU+1fgFZM06OGt6H5QBTnNtBKGUHu4BOhOGqqH//d9OgtlzebL4nifM4ZfFV/WMFZO/z/6JJkA9U3cV6N7WB557P+6guhH2aK3bxQL8YYeYYi/s/Olcx06drr3v0m3ppZgmPuL1qbd8PPPA3SfSMJh6jx4Plphi/MeusyJ3krpNS1Wezg4PspdGRfcDOxGuFvxQI9FaA35fi2U8XCsTpdeyX1Pqpyvs5Fj3iVygh2qa2e/HbBiNXJQjY6BwYrAf+NWha4gdQJ8k8j/5znO2wFJnWQ3j8t4Lzbv/Y+wZEvIbHzbtk6qxe5b7GKY/a/Adwy/3SaKn+C+7P9W35QVUyakNjL36qWrLOMbiO1CjzYD1iXGwtAgBTJ+PCajj6gBGyk15k7Awy0sIJCIPLpLHZoXN13XSCKc4jsekvEOq4C3WYgB1CuoJ4sBm0b00/e9YZDNGiSyD5+QmQ9olNWSlxB6m0C9kfKYL5W1E7o2r0bZxB+NvLLQ6KiRgJ2d+ShX2HivBmvxjTPt+Erc3h+XNsCMdsC6EB5tsLNyzo+wUzzGb1O1UUKYjRBNy3CNo59j9P+Q7HZWVTa0KbPmCUHqYQRgUHiRYDPs8sbc5G+rOR/rx5QbC1k6w115eLUo9t4xP8aFG9f/oyvghPTD7YcCymLGR5zSjTUp31ghF6gLP2nAbH78aURq1cRbhOuHBfsHBjxiuSTpNvzjvO/jFnIRdD5M7yRndeslN6V9BxBp1nLgBfqRFb84MZ01T1+7LTo3kjoSSXyEjb1pA+dpUYYCND6dAaQu8Q+zNKgm7DGRFaGBvdtseWyvTiDHE6Tf8afZjLnBNaxQOvJo7+GeznEF1fd0nvUDDc9OWvPVPmi/TxhUcdSaIKkW51Wj8yxb57nWBuMHZN4b5OXXPoNyzMamkscLlusemrbmktA0/jVLvZgKiPTmLvCJvDwhb/yYRSpa6MunixFXA+u8e6sL+PFfFZy+HG7Z5d24N5H+woPKMh8Pz4dxP3TMutb59TLbqEs+fG3pHfIyDyY+CtOydiR37c9xPWGb12EAHcJFiK234uivthejZr7qncT14fV+Km4SIDpF3kMt9ujwzRb9FHMHdGOX0fPqeyTX4BWF9iJpzNeptLYhcK10dZWq3YNM3pwn1L/MHcIVAxGtv/q3sx4mXI0OWnMYhWXuI0/h/SiadmWdfPDyERR8sHEUq/q1PTx6ELhbqO6T9+mC3mpi/oGRjkBNHZr6CxF/MekqDc/K73ojZySM2cqdJaW6YVeBFxaSAeHtd6XqH30h0Gz11RClosfw0+daOJFwUBMWPmsTTtIDD9e6aRNfhCO4SQfxFqADD0eGzv9zmLxgaZE4/ccqc7U+kwfgGl6bW0rGqIUx6qY/oFd8mh/aOkLrN3bWGDQgH0gWz7LRTRjTJfb8iBvzlf4i9VZc7c6do2KJxbOvgEf2I/6Lnflee8Esms+JS5WMmntHj518+9B52/8/4hImn7l7+6jFqXovrnu8DJ8AQpbgEpcAyoFmmtgHemGG8ajv+lPiF+b5P6TUTm7c02KVPaYYr8vVPmbPJF4P7QoNeL1lqhnrOCO/IYm/lY+8J+mZX+xNv9N/9YVsMt2/kv4lPfq0TEHi51Z8BppBWiD0+qC0c5ECJZ0d3BfoqndeEBkQ6IQv4/vR9k8nobU43iRuRVhU8nHNFCx/WyiohbbK+HRiisrHUkzWMMpH38IGepmGOwXV0+5uSiDcFxRK6wQi8P/HDPEezL48/fkhYZ6zLNOvWi7lvJu6OfKTQ8Tua4rKKZef0mcwLKGuT8i9OFDTfNNfx+3gNETtTPLxt72OPlH0Ad4crMG+kN3q1T9TIIQ9YlKtX/H3e2Evc/F/wxnXTjWyLijYN6NLEAWtQsQo9gluoo7ZvHACJ2w1Ol4bla0DshovoYfrQIvxI5jqR7WAKvS4Ym+tg3VL32VlI2tmWik7mniAa/J8emDO75O5aa0B9aKz57pvfxIb/ZOL194CLtDGbzTFqHDjveT0w7uYPKoeyOTPqTj59IbPqJT7eTOjB11syfr+NNlgSLcj4xe9I75NuvL2fCnEw30vT1ePMfx8DMLkMxcO6PzNokT340wGcz9Q7VzFYDvNkSausvobF2Amo1Hp7wmqR7+5zZbrJV6TMN64yR/lficssFuvNkC9GDVcuwwaHtw3aqUzSdQDo7pokzgay598gKnjQqhRsXO5DmuC/qRsiPvWzH/IYM1ELEAxWB9w/THMjcDU37yxPowPPrK/3huRV8Pnu20StHworzcgZs2eX8yomQ4A67SR2DObBV2DW0e1zJeeBXsFGlNzxskeesa+aItalyzr6pIvU4G9ziO8ysUHrtVbIDUfe69ik+MvGZ4cbXJmlJdpfcmuHDcjNOoa9KpH+sKXs+/7f21/3G4tSCd7YNy3zQsrz3bERDC9sF+iS6qsG5NTa5410nRJ/DIPd4mgu9sYUDsRg7EG7wh9uvH5CZp/8/JYD5ABYivw/5NDdfL7WPxvKdB+AL/Myp3RGOlEmyV8VN5zoPXgt6X8Mu9SYwNyGgqclWt46Ekuaeczw36+0g6cSfhsKIfx9Zh/7HwC7y9o9H+b1St/Ugi3CRUYWPHHxleORbT1vJ0ap5ql5M2mk8UOD2Bq2AdI6m2PyjL0H8Wd7p76OYZdDSSrxM09ggu6UyJWVIgEf83KW888mI76ooEIzqRV4dnkYh7wQ/9xgJ/Hlb7wKZnHGybJU1/YJhmDRqumrh6JPuOXqqsCBsk+JZTirTv/IGgsSQYRcDos0ip7PAuvAH3hMb680H+rwTuXASsIzx+aVXWmbfXpLuj6f6K13zYSegXrHYdmpLh/iGGjKQvo9/4sD2Yd/wR/3YvCi5ylGT8RV/xjATvgdoYS7zzy50GNjTvBQhOQXqPZ3BtPmC5pAtmf6Pxk7uSA/pA1Yw7jrXoZF/GRJxNznjEnbGSR6I+/A24l8jNyPa++TY05hj2qhqrgJP+3scDcrWCUaFRV8TnUDmv6g34dUZS7z6fyEiv7dOYTahomky8f/hHdhTwr3jidqLtIdqykp+u/BJQCJBnZ5ChVhz3p0vhqyaDqcM/OAHc3/NIOCFgXG3VJDqPXfAEwvq2M1fOWD/cJTMueWbNybi4bT4ym/hvwAdLfzkXgpbBE0UJjoo/lrLkxiO5bctTaViGvY9jvy5ckkq799zrSU3SXW6pv8rQ3bxBGm/aqzG36pb0s191ePcrvzv9FqCM7QwsXTPt2lrFN/kpbZ/Ocy7d+WyP6c+odyxaoJcLcckNWgDwfuL7wU9K0Y56TtYB7zLziXFdK7QqMPMD6mZsMXHIxXdWdzOj8jfyMlon6I8HoIV7oKjJXEuhu3Jvl3vlAHa9o/0Dy+6Yk068gC+82yI+jwWlNWm+z63m1mOH/hFqWOMbxpOWvPRvSP+k5QxfU/ADo2VrjPLoQb2kzOm7r2JKy6SsGD/9gfkwWF0WMa2f4+qwwIX84PlrtarKvRfNUF6ABl4gSWuu5vT+NQqxG+oPKnBG664g9afJXLSX6RStvoLGVx+lYclskrrqGvL6RRBW6U9O8tSpDzMN8/XVFE28VUMfFFnm63k9P4L0shyxK5LO4R6b/s73P9NxYNY9mhb0Q0/8I3mmtgD9pFwSBE/MrLma11UOxESapum23Qp3zNP3i8OBL81r3UP81jbT2/UsNEoZfP8lecsHs/0lkK9NTcG8ovvuhmdr6crdrcyKNNbEXqcdn1ny1ZVWKcuV1k1OWH/b/i7P6JlzF24GmUiM+5Mfvh9+3rWht891a0xpfPevZEMT14+sm4pvDD88fT7wh+uSSjzSw6tPe+WimJMgt+/Blo5d73ReLEDnUa9hu6jqE89p7D0hoE6ceXAiAx9Ya7/fePM3SRPvrCjjsISB/vY1+NmoMuHMcxMXDiJAx7aDXqz/vSvJer3JlOzHpaVCrk6nL65/k9e+zI/ftHHNlnXFlee8uUBtoUVxPg37w+1C4i/dLrPGBShtylny8RN/D2fN/p36O/R5vU3ywknzWeeFcdPfkW6vUbchtGXqzXNfx6H8RAu+tNUy08ueO25P6XNtdlvXjTow+1vZRqbtil4CkurIy+CRuA8X77ne/ZmQbAcmHEHprD/MT+GOgeu23leJKX3P9DmdEdewbvbh77wvhy87GZX6w/FGuuT3bVnK+JQtP6VG++8vQKYH1pLuHu+aBHbkXWabzFay/aY2XIvf0XNlaMpo/e0je2L/JBN4HtvRU5mV9gMaYwJCSvl+4oEDhM9SP5Sep5Yjk8FNwtTyFxcfvNVlaL/puslovPPmTS7z1hOsAj2FO0Xit+xFYO8Ttjcvtqlt42hfJa0N729bX15B1Hk3FoT+pA7+ZD2Fub/bHdpuXONoNLaQ7wHAmKK9gtgPGS3yhMyQU3fwIlQNVVB4k1YTn2T+F9VDCiAPmWQOzUfj0YElCGdgEchbII21ZLvy/uF2oed1AzHwzfbeq25x1HfHjTQiUBgtsxdoqS5qrToLM3jR1tNGejuKSOt7fUlsx/sqJsTsM3XoQRJ3PHb9Yubb7DWS8VvnZeveY1Fvoc6Ibrz9hqmvKy6gfylLWc7vQwx7XXiFAiqgKPL6qvW6ZM0M9uZ9tsEWijpL6ybUACrJWTMDDTfhT+vsKIhuGVTEmRRSpEK/Nra5gC3RC9Sb57u1ksDNwCVQxP/BMvZedPPVPCYps8Gqrnyu7XMjPHCFTJsDkAKgTEafdBPN96ycOtHYMux6nQQsaeShDI0BPLsG7+aTcsezTpVzzcV16SQWcIBgu68w4fbO9v3v+Mq+2y7/zxtso5aUJGmL1bQ79Czxqu28N1Kh3esrjh4CJBOi+knFzRfs2bZ/10Dlyf5St6Zo3L4Hs1fRfjL7TSHtwWrFa7+uYT97Ki6fdHMd0csPD5xkLCt3G1wHHBSx8hW6TnNujhcTOlTNg7Buknz62heBUREw26QB2k+Zs6f1bHxAHQ2IglTYTiJMaqxU9nX0Lz28qM3z/a+YwJs7iWR/wDMxFNKIbiO28Q8WLxlcSRvi67w8ofRmXWvK8vyC/EIoN7UnbQ20MTd5o5DfdpbiqIO2/hprcVGChUePzKRMY07FDottXYSXCchQVoybwnv9P163Yv6OuatuHlfitlcyCwuvlsKsBr+YBhmvzc7CFvongNqTePOXg0evl/MuTxwv4G7ewb0ULy7HvLSvMr8I3M6v58Q/0TgHxJhKuQvQlVSHJMLqXej5rht2Z83xHRku/Ns2In65vfzdMv5Jj3Ik3usFuZ8xbjHc6DA7Y/jevdCWF2PCLY1OVwFCvDa5HuEN9VuWCy9A4c1in9sVd71uJ5+8wWeA3fSqlod7krCu/DtF6tDgTRmCs9RJCPKYDLF8jj8A5MpUlQMN1tfxq8jmX2yUvDcQ7m4Pmsi6e9Rm3S6AMxKhDtphndEdY//7/+XWr+jV0uIOtRZwTRc33y0UObk3hWPh5Q42sWLwLsCECJLwlWPfvjlvpgy9AMUhbpwQA2weQddFz7Y32c46wSX3UKTuFgbi53cuQC+cjBvIM4CA7bbu79Mfldvswsd9hVvvq/O1Q9zeS5fGzOM/uyZ4IvWAcp0vXLMIioKZRGZSlh8SxRSNRK4u6oa28TZCldwnAowcdcJtQ9LrvZ95FX90vHQEbLcUrKI7inf+gRQHsZtY+VMD2LPWwJFM7NY0SB3S55COARnowZwM1PwYD7mjspeWD0wb5epMyCtYjRFDvgDHaLxPI6jAdmAfPMBATbVL1v1Yuy2YNC5pYf5DYPGCHcj9EoNTBPY7pXVn6BewEGEWtwDFNosQsX6gnHvp4Sn61YwxvKBZ8w9IxXH8gYmZ5lfjCULyA/+Ct3vVznzIR164BpBxo4RFjpxYYon4/Hfs6qBpQBVjkSmRqEmOqghH2Wy/uJBXVsHkbqRa2wBmA5qEvzbvb0vUMHuOg7XZaoVIK8LA8ad8FyD7Ol1cvx/kvgAVDfNssUy1r6thIIq668T8fDtjGJ6un6GIYqkmv6YXas1/+sGjv1McZxJ59fMC5EviH/mDc884/3pEg+9nFJxrv5btNPr8RohAnCwnJPhJBUlpxnB34K78t3U3Zfqw4zn2T2xXbFN0TrykjS23NlcF6fTqv4l9ccZ8u9DpHYWPGczu4RCgWM1c1MVTfnPvQ8CHillAr3BX3vja6GCDqWzVim29YYBE/i/ezlNEY2MEShF4t+MRUR+frIBN2K+KnFiLUztnYazxrQe7SDG8m1aETEYmcjO4itprwgOoykJhTxYQAS+CJ0xYBb0bF6B0eO5vYUB/2p7g5TZMnlVH7JZTFHAR3s21DNYvQOZjYFuTNBCy68RrztDNRKgs1SkFHasYc+FgR9p8gkOazI/w8j4lvu4ikgTpVi4BWotONfvjD6ygTJHHuQTe0IQoiLgQzJx8wn/DGznzBa/PLySrW01xidXBAu4EmWkh9pUXyWgtWCfk9lhzg7gK8fJf2vUFSCC8B+2LDFUQ1WBjRfhL+I50cBxKxX/KTYyy1xvPH3hlVijcO+TchdTDWM+P8LeBnQ41E6fHPrdsO3whVhcllsl0Ltn2FM/tSx2Twq4giOPSkG7JfLL4pAmLXvTg5Sd17tPz8Oto/6BSGnv9ojw1cywYqfpi5nb6Knevz2mm+Jy0XWBqiyD0Si1qprXWvNdGfxdSK22u1uLGyT8Nb3WrXhcHNMDYzUOJcTBz1hv9hN038y+KxaS5pYWufWohal0RInNO0GEAWSrhjvKG6aH5D4bWTcZGErZoXc8T0ZqgD0/sFu7R1sGVveOzOGvwZVb8SY6z0Gm2F3+W/sRNd+i6G0uV29/OOA28vP7Pz+isTn7qe5+rV4pLfV4BbaihophQofWUiKBp6g+wf0TGE7273nof3bCX2XFP+r2U6NFPdzt3NouRGykuaMYG27+k0X2K+ojA36tIM1uvtJJ1YK1tJFQ2R1S0kgVLvDa0RWYREFyZZZxw3BrWn5iwWOVLjc4FqhsPVLPhicfmpUBFWzAb9nYbw1rYqBHzkN4eKst7TB37PGvJ04XVSYS+4mf0ipsTR669clAWP+DVGLuSiZphd+VCOhB0pO77+aNiucwnv8kqzmnW8jRoPl5vpg3B7rxjJfLKuYZkGniRNGAh10chT7xDZ5wqo62tzKWsmyadRftuVQ/Pu9watYsZpiz5ERJIHm9/mXipV70HLnDKgq7i5z0AjjzwjiR5uhxEqu8UiUDzPqRaJ/ISQDnUOJEjIRn13Oe4CoJrao31GeQsvAbKoEVe8RkLGP6PWJujxHVZgM7FbijE/hp2GHUCzfzXJnsrgQLGT8bKJrrQbKPw2iNHlf09ifu7duucaRYVQc0zkac6Zy4SNW5QmXP+QbWxahXbia9x4cRvs9jbjIC3OTNpIX1sKhugTA54jGcV4LrkC/5bvgg2yQX/xN2we/mB7K5NCz7/PTbayVCd7RDPHC/Bvd8o3C/zCtfvv+PKN08OElkq3EzhEm3HcNNNM1j3ns+WRUv/8aN7jMyIV7oCtssytSoBZ+EbY5uVSOKkr3ffq43n+4Pnvoa8UC6+NGnVhbw9XBBvV6cRuHQoa+x1JfwGx5/2U5i1V2atnex8EITmwN0Kotkx7yo1hgGrYbPTWbW9ezLr2KBQfO/RV0xZgBxT+S02XPL/isnCFirXiqwbEkfOilM0JSraAt/uq1s4WE99G4vq5xXeffZefd32M5wcu5nJyivY7R7E6YcnqgjrKQgdO7x06MdRuww+ixBw5Iv70pOd3GNNn5HERV4DPPlrr2jmqXCzrcgdfJPCfvv1rFz+x6ZdgSpYDDMOZPjA7Ob/WZOQntVNU0tb/2h8AJbmefH2UWnC4j8jE02FzuWK8LEPVcn3yz0EvS5PZeGYe1cyOu2nPB+82rpRuNtqsfOi7BtCD/fz6ubat3lGpFRIdJ3vx2Kep8vrvKwr+74tQARAavifEr+qRMiQU+8g7hONp5NGUIhAQrR0v10kCghh+E+ZYk28pwvQ40u0opCmVNx4/q9r/ml4gEfCYdUguczqn+ibVjbYRLBcPBqLFbtS6b9pWHwepKTeq6hOsv9fFZl13sTg+Xol8aI1FoepDkjo3LSRYqfzBUBU/r7FJe+ownyYlcXK13CLgCZeUZTSbaNmyZrGvca689OgQvrZLFzCi7FHf6NlZgSPzJp68r1x0k8jvc6+pkmkd0mmwJ+kHTHNDC3KkHv/91ZqO7KUbv5Vhk3iT/kJeRuJVfL7eydaZgvxk+QP7c5dux9t8SoeBIkEPKL8jZWXuX25WX0rW3jMa1SxoqWFV9uVd7XYAkJCTb6wO65Lho6eNyM+r7h6zPmEy1fGKycQwXLRUOgrPIxliCr/mG21OnkNip23XtZwaffbBUaGtCGL5ZkxwEPDMCVYEqnS2fH4mH7Fypyd+MiDtBuf8D1aItx2IXMBoh+pKp0w3bwAPcQ35h7yVnQ1uGX+G4teRWtTufHzpKF93D2Hd70XYIPvuuSommbbIpFQqYz8fcKu9wDa++Irt57TLOr8P8H2L+FK4vc2mwOshWD1ACUOPdTgPyG4RXwPwyJROzejPSYUmnhL+T+2vOu40ojOplPCOLDtFII7KCHonRWz/hlnzQxcdgBFeX4HZenwU6Q4EO+wdeeaMzQ2vjcRUoUrsLbP1WfYxRLN3QXuHjkJ2k3j67L4LYQvR+E2HL9l/0bhTY91O/Oxt7917wK9zgEKNCtSgjsavk4gDmQFUXh0g6BzEp37WBgo1K0I1+q4xwen3+DPQ9mkyG32FrLuQx+UZuBGqpFYyQpwJ2B/6CqDOQ6zPeaJX0R8xrA7UNHbSqNIYP2GixaXioVpv6+U/Iqm7/11bCfTzRzHaYr4l/CmeeK77/4x/i+P8osCd+pCBwu3/BtB4jspVQvQfoHo4dInNjsop5K7C4WlAl24PCxTBFSXSdM5a8sbextpFMmpZZ41ba/wifEuaCqwcx62kP0AXZ8SdzgjSRX9Gd2y7x6fwJfe2r37NQAOpuTOy3yiWIi1Xz5a+6V4dc0e8uSMHvy2VEgr/dqc+IBzt3rC135cxMWLXxIvjW4wWqRQ2Gnse6E4VWCgxcb+DSgcVWo2n/R6gVHkBr1xPexp++FTHwS0WXqToAPhedy93vV7j87SX2Yyhm4jvUZrcdMV2KkLGiaEUSS04jUv7dawuED+RbMV3WDEbw1Fx3SbBLJngoVMGvTPec3FVtTJsDJpn8TY2H5rKxk5J/QvSoQY/37oJOrQIrTmZ3mBR6EWtyWYFwr9z0yNvqYTorFPE1pNug2F9vdIuMsHbfZR0PueM6FUAFaoofPEuxTJXKWktseNwokZAE0XMkPFnmcY91YnEioOFvW/LDIXO+oana5nA5odRXjkK3+SN3I2nCJhvmiXdjdI2PDQmxEk4cvDduM6NnwdyNj4gDVlnjNHItB4YLKcW/voVM4ClFEyJwbhTuEPAUgwXvKhtxj2NbbtH1l7U6mO+zZW7s+IrQCYFv3AdicotBqc7BBJqFhUKLfprurQMyL5FI7VarkAieT+yETkCM5iljLzll5b8S/4IwLbsw4v7vhNpIDM9veH6Ls03ZCLWj3KI4tairCpx60pPe7bgjp5IaHYn2RTfGNxrX6sD+z+8t2Akb35zwLd2POaupoWSx0b5J2FGuTTSqHSLbsG8vPOHlLUkm+uz7vl3PQF7pHf3CLGnVn3dUX6Tc7l+EcrbmynGP+MnHSJLlo+VTLkEIiFpS+5r1f1jjRxa2lFZz33PPn5KS+1vb3X7xp6UWvIYp3P9bv4JMNbvQtQyeHX6w6Il9SvnWPu3dlelIxnHq7rVKuT0+LP2Mvkrgqa0ZsuSECHd/zRWXoyKRfpoTM77t+2GijcSsNPSB7f3J9YItvwuVL0rHbUNAF9IoH1rgT1dLjULqpmSPm3hXvhFgQrE9+Sh6wF3pdFO6+vKPr1dWL5tKpWzQbtXe/NlBFTLEL95Q0LKTy+wEAy23lfLp6yXN0fzSSMH/kMm0ZbxO/lU2VnioUp5xh+pFvN7RyVUug7/OXJ7P/VhZoan2JsHVThyn3IFVdh91ikjokF06jLPVhlmM5bgCSool9I0bmvl2UYN2m+bGDfDHgXbX2m3cTzdfCYndMGYqpT+sXwDsfhK5P3rxMGmtpDHwcdfD4ZanrF9VD3UsoHMRcL7KMXlzUp+/L8DB2vfn7hV3Lb50DZSuF3m0k3z+5c05yNqFkpdWdUWt4nBNSuCWKP+J88WPhVtmvzlitjrJ2X4AfuWxJe3IDMnKzOxX32txVjFISwj6x5taY0zPhAv8cqlYCX+f8ZGhi3tGXfkS7RBxFsXXH4uswj6uSu87ti1NNFdL5dKqLu27ftzQ5K2OY+ylnz7zgu9bZUxt27R3rs7tpOhsJW9oMaPYUHlrnZqV6gnLwvE5l8LAFro576O5z4RzRvFlrB/4RUaU9/q7gqzlUnW6ywQVoHhuYAU0xYaJYec4NwPFatCq4UqCIQ+iiVOCzmxemx6L+F9HXWxjyd5J2i9VEW2Qgb6lpzMqUBD5SvExkfLBAvSxPaKDVsKSJfqpImJEaVfjpJCPBySPyKmt2mUiQkSWW0dQFmRQFYTJAoJJkUo7+ARru1KSUOdXlAKzNdb7UyKo9WoPn6/UoAMSV367XGKh7HPneMm7D6vcoYl5aLbvdPUW6eGg/KbRbNJvoUaQ04d9UpXRvXc/nR8zD7zpEhczzcg2uM1ZxSq5sHcy3fKTUcUHA9a1hJkWx+J7er8jq+KfkfHteeQ7wwNIgVZfuB+daeNWoDj6Xmibk9Ak8WYyb/BDwBeJRaHbGq4cdcxW+/5BL3dzSXqpb678MHRT7HK0g/joojEXi/hXpPli8Ccp1Edw8afavQcXIfdjYxAYLVSAG0U0AiM9h7u0dtrXLsOrfEE70jXvw2C1mrIMXbZD035eEF6NQNLoNO2w2HYK14/rCFfHoH/NzcMbqFZ0PlbjZ7A2KeDnPsHFIFP3KacxZzvBH+fn1sNyOhPbfTgD/B/dN6ODgQkRGYQFc3kseweJiT2L16YKCu4XuSR42VEGdQkECF/vHOCqlxVjZbeVhj6lmoNfAL2C4XYCHxHxAX/4y0+B9ZKSwLhUc/pSV29isjN3oKjJloJJBlbXXv9yhRYYBcFwBxd8tsxVdFdLvyyWgW4EE0v+MbwN1G5thV/U/hatM9NU7kKlq++HF0/v8j6tvjmfzf/+855NBhFKmo5VBYOeVUwhxCjhtGvVFScqpI5BTmUJTTSCKnOY1NR0XoYJ0YyVkpx3IaCjHM7OB339Pn+/sruR/bbvder+v1vK7reT2fZwurWXGCbwhzuZHejEtLEkDHv6AYK3dw1J52UrjRVTH3qRQ7qq1v1Qc2bApnXlGcxgyeeC/F6EYURBn4/TxK8g/HdkBzJDHoA2vM7mjCL6hqtILrLi/KBYgCds3fC6jtN+Au2S3ZiIW/G+UiFfRczjrwknc2B0hzSjRoOuE0PuIiEfzSIEvrJEuYbmDUnkfnY5CtMiWKnAX9fR/uKk1oyNIpiaySipzzInqcHktgnwnulRKs/Bi4fs+sA2m9yOd5d4Ty4gDaFbfRh9R/Rgb/iLs1Wz9YiQepo9S5e+qQmwl18ZwaiCF2kLoG5t+R9s891gGV7AWIz2UN2Ri82DWwnSSN/3uj97XXPxIZbnn6f/JqSzD7uwHViu0P+sPBgNdHFgiV4S7zOL/yQeE8LasI4PGRL/uj2hMnuOCaPVtYMnb+19g0p4er9Tuei1dkVS+xkvuIgNlLGmuBZyfpd/QT9/JrF8PSY5se0yS3WGhuHOV1dTz11IaQKfoELXSvX5/klnUgAsGYAhqpHE12qlD7+47std7e1NTymEPGNKYINHROFqmbn+BWu0KDiki3TkEnzajihtOMK3vbrPMKWxGTvuCfgwjgTj0EvN9K8T2ajEquv8D6uJpq+WDhn5lCrxt+KIUwigC/IGFdNOcTb6YDe1Vr2L11j3gm253jV2PvCh+KVmR28vnztDw2fNXwwSM+rOTXAYzKYSTFmgIe69I0IY7DxsW00LzWSe0ZVNITLAgXXnN+sacE9t8N4El06EKCgOCb8JFvCREhepg4+1mcZt9160lr8AJuYUYFP0eBjnb0EeNr6Mz2kXls4WXKhkA3rvUHNNVbJJrZImv25UTkx9VblpPNqIl43IhJcqG8Gy4M+65T4OB/6kH83PMPza/FT8j/PpWm7ncXcc/h/ju17qStksD+/bkuVm6dfA5dZvyiwece3H+AxnOu9ZioiCFFOjp2jd0nU0SfXov2+Qsffgzk8ddXXHHbJ3iCXB23OfogUTHeSHyApOGZNkn8ThmS3Fu7luHAxcLeXzqH+/Cup+nou9kzLSmwzminT37rgO4nV1jKL8HQsLLEFXuBzwJbY/QiHDNOnZ+QqiCqvOP5FZ+MH3cnamyBpssgo3Kl82g9jH0Y1e8FEwsmlE/zZpRg3BMW3P+eTmA6BEy95zovUv1qMIPbIFF4TEzoj1HUYhsO6Vt705vXo+6lpAp08xFr3qjss/GzGxsYrmAdRkFTNrlXnq4RwO9Wr6o/R3LfMKK6Sb+mCe6Xxxue0Ebd0k7wH+tg2KL7Yw61XhG+05xqTCUqOHfmpDMvZDh0cIt5Y384MpphtpdvNCpXbU7FSOXXpWzBo6LI76QLiGkHDgjrPBNZhMcWgQHbTT+MZQw/zo2b55xiC+P0AMNWOAPn4v78I+cbFE0trdv2I40DpLUSJ39VMVJtV05TGZT5F5YB4MYE8bEBgM0VhIsx63HzuXl/plAUaCjt8jrwm2dXi2WHlgugvGyu41h/ep2/TXUeCsjMX7rgPDCXj92ZyNmtBIv+TIEwpLaDrc7QPOZ5wYBl84XcLkkYCHYneNIwekamQRW77zFPOX5YfXcxkptQedo3+77OEWooyTL44wG3v7g939vMruK6oKJSrCuZ8GpyWGOSql+KiNjZMY1OWPz2nwDO94EC6v1BLLemGLFWs+ZgucUBPyxHYX3U2kT0tOnYT8/Zonbst2NUPp7JE6F7ZKnQ09Qs6mGulNbamnXazc4pQtZfCaZ4574Gi4ZS/413yW4OYM6rTVuGExSuNIWqai6XRz05uZo7bDyXXLcHSDdZB+iQF6+khPhxKQ4dn7/m9OzH7spv1w7HnXm0TeFy5xH0wf8r0iedHLQW0zzWsiQT6NxoqqvJoxbuaMnkRiMWJXYR+bmGkB2Moa/0XC7wMECmXFLuvFB5l0O4I64jCArKrqbcFIJVnhYMU0bxs6cF1T7pcviTzZOpLoFs0RYJK6jHdnqdgr53PfgnLy9w+q9Z6Lxn/eph3fudmeyLGqqg4g8H9cfsfu5Ph7NGi81yBq0EkuCIj850p1FojA7PqgZmX4BrDxqlQB6P1c1ufTqM+DjvTNkTNxU9HcRZBkN2Xd0/a0sUJ0JnkMD0RXDoDt2TMUgTxS95ZwyZM0g3EGRBnNueKx1HwOhs6ny05Cf2XkeDfg79dRqcaGXYAznP5HEuI8BktjBmP1TDZ7+gjtm75uEVLrRSDWsuL5GuWKzpcbUAL1o36kvvZW+WQ+C+kMLJxyukXetAeQUrcQ3DlxnYI871ypPN+xx5k9VQg4oAYQQP1QkEanEdPHZUMMBAymGgoOkKSJGjZB1wAPPLKMBpq26/u/CDfk06Nm/uBnVDR7XsrGrZ2KpzRRvgVOf7RTHYsjcYF4F7ALkIQJod3UOIQQSJe12pSLi2g7BsDVFpr74pJn46B6Lp4Yfut0x5vCxAv4VCw3MN7K0WdyZrnEv46f+7Ecz+eKJzI90xEpY6qF7cWG+CJYV2B3IgtE0SHo1BDrTsjw0UlyeMSirdR/NEjcpedvzoWeBe11Hie2gtW+84/jKkUFc03VqRzaqdVEItrBDm9hTGINvkcxDq4ouFo/kvGt5z0zgGFqs9c6ixfjTD1uBoavQ9mFQB+Hizw1EaXG2Ja89yHcfrFfflO1XGaXIzdNmbkmO05sD8xCIbUubwpG+v3GJn6NEn6f3UETNIE8FDqb1Q+Cxh+Uj0PekEXlHfhCgBgq3wpKaPLelsau1bK8VjUIlswuzp2gtI6SePogVzmkT4pDCvBeufJ7JO8nOgKVv5jSIxRtDXX/fETwtF06++5+v4DnAGC1CvHdAbkezfbOqIAU8lqdHkhWChaQ2T+ndPPcYCX926CmK1rI3amHfBf6cmomUQr/wmTIMKyNy1TtjKTe4f8FIZywQB+cJpG8gWiaaj95hfk2FTV+GP/9m/ab2s0MC9w4PwnS8PvbvenNkwzeV3jCpHrUA9ANMLs77caW6W7kslvkd94tXbYKhQVnl+rYYgv2IFw9aQtlHQLkxehBMBC2jEHjefaW8RKHbfrdZxyq8vIk6G2eOJk1qC1E9RI2NTfsr+ciq7t6lLawdJCvycT+bMADwnY/P62/H0pDyJm1cjMII+irfOYdz4BE+qFuuHP7T21+SLQjoIAk47Pqj+l/xENG1Zt78IElxi9pziGub1+JCfKfFV0z90bTmZOCn0FOoLoKC+wMAj4UTEJ1SBdcwNUeBc/U3CchWYMu34AKa58Zlsp3P7f8diBpQ0lhBh0BwsjifiBMmuYs19orvhOTkDfddP96NeIfmKhtT459YwAnE+N6ygvqd+VXXYdjX7rkqcCjSEnfRLwoyBvXYcw/9mqopbhZqv1J+6PWrGnh7VgmZHwu3H5tQmjCRnx1MvTFAdh4n0UupaI3s6/UTq7s9qwwZmJ8/hWclMx02mb6O/FvxOBbdtTsEQTu/JeeOg1CTzEavsFoimq8Umw/a2ypurv2N/fGu1W4NBpWEGzfZQPygO7600FnDFfa2YMNp2+DUaTIfLCCGPpcOu4oIJWU54WNguqMxeRiybxfB1Y3yK+JKU1jAaUVNOQ3J0fIRyF+6JxFjdnS1QC5OwKCmRUZchlP8ps48PPBgdWVMNNSWAuPVrMBLvyzNTTrNBjOiOI13AgCwmWZTmuD1DR4hVQlyEZI9p3FWJl4PvapRkrhfHvp9R1ow0fcFsMrk+cIaSbYjqA+Nr3cNiwp0QDtf4zLCv7JKZ7zePzV5O8ohBokhQ9fmLGw6Nv+8ati8f4XTZnICpWrBfmq4DADQ1LC+1zzMnDAxaIY/HkuK2XeTNB29SxdHKcAww9dmTZm/oqLb7eB0Tvvr1DXYHZ7WKsyYmkvx03oyno1QqZdCv1ty7WvRXXRnmDK/eFeu470hEPOT1stbI3KOCG+PJDV1TjrVv6Fq5tw6cKqj4Vg6G4SX8MrjWqKML7E28weBPanUWKSFth73GWt3vGxaWl9Udrc3k9EfiZvqmjcT9If0kRhcpo5x1Iudky7uOtlNHSReo/V5sJZiuG+5/VpEWV3vCLygRwnBSb11Hi6GaIQUKLJvm66hi1H9qSO+foGhJOAik5mb/Pil6VevjF0MXSPxZ0rqBB1ArVWL6wbfLJfC/VVe2WmRWRY97hyJ0a2wn/wkhnfjI+AsNqCAJEjC3FkPU2Ag0tzZbds+oLiaD+/fhFYatGTSc0bJUWiQy2bYxuSYpfhddwz9eMACXvuVGgrNx8DUaxwd2ohs8A1+D6LW08JS64TkP6jVk3yhSulDFE/xG0rdausmtA6UUtL01jcJmtTDxC+T0yNJpu0bAIc15x+fIbAPIsVydF3fRCyVqq6uEGTAhqdCfyDBOMKbjrbJnt4I3fZF9S8o9EAV5HI7G7N8QnIMkb+2OFnuHb9k+P2znKFe9gHHBQ4etH+CZva0rQ8Lh0MoBP1JDwZzsf4+INt6H1S2seqnaAhRIpZ5NevbI43vY5yaGUx56sTzpdAt/GOtrnX86mQn1P7ee6HeKH9T+6HLCyyMh6k1PaVXS4IvSk9FuHvnpyofuBF2XDria7B/vWXBcmRz9jQDpVWtvCUSPm/9tFpJ5mIa8gavey41oogx9t6wITOcUG/ZKwxmBjK1Wqo6IEDTrZ+8RNwvBFYXPqYQbMtcfaqC3TJ3VdcZcPVnkqSulUfM6BSXPSiisFamO4hKGtNyydJ5gxy/UWMWPn72BAYEbnvOUNd5rqX9+1LHjKHeHc+Ubb11NuA2Gv+ErAmpJ+B2bk/ehtnXFTkX59fkl8Oxk2VOwhkg+E24AvZGnWeeDdAs0V3om6VGoPZLNT9PW7YdkHB7avBy37GRPPjoHRtv/vG+3iNClYBTiRjsiOrglmwHC7Te4LNtquBXgUX8zntXLnjkU/uu0xO5TdPJf9Wh7Jjbkve2ri2bAccjMs8OTPSOv5e7nTHeUFm73a+qlDiGyTOyjv5f6sBJrAMuV2xbsGnT7g8NdWqr85APoBWyDC+5qNLal68S2EPwrHyDN59Ml1ieZiB72FBjrThMKdLTwrW4lS0sV4YHQXDgSuHUWVd0cCgV/tTwERL8sxZoGKSnVvZt1gEg1vMHpToFQ1YTDAWdLKW+tJxWhaTz/C6kev6Tmtw0vK2ZK8VzLYva+Rb2hFJjxK/lGX2TxZDQPrwMP3T8XJ+wqIH7xi752TAJ2ISLUg9nrKHnEJBT+lqM84nXzn6KQ3+5zty3FxMs3X9OYNdoZip8XPaKT8aqUpcWTzsja1C+Dq3T/HLPZwbA9PykvtLtyYODTtxkbq6AZpDvPk+x+jBgYTfrpbCHKW9uM305b37j72U880dnhGHV/X8PpIkGedhmIS5WkT007ze2/bSwrrPky/2WXJOIAgG40RbAjbUeIaj+KuRMm6U1e965MpwQZ7VyFOqzBrNEHK6fxf70XtFpmx5xslHcHDnYK3g2julxtQiJeWEzh5kstfpQiPoD/nuQb2LehrWrnV/BGeCGTHjXGtvhGZB3xfogbMc8RHeMg1Ri2toSI8pXpldsbgxhqPzJZ3bgRr5i9KHUKq7xAjNMdhRR5nOFxbfeq49c28QHZVLtpPVxkp2BuggY3U3nNfuUilw1Vku4O7p4QHB9DNPnwDZleM8RSGY0Irw2nhl5dMYBMb2mNZaQCbr+NK9cBbyGuC8/Xx95fiF0NJkhFgv9fjPk8eeDdniORLYYLU8PLSi8RdKiQHiNJGVtADaK6y5t/Y/vhS/f2eRKC6a+IrGPTNOidMPxPglZAsE/eMafW/RAt4hoaoGO6yNBaEFFCRe1n+/AFNZpK7bDlMpbKFtGQoAapNDXlOXfNOGF5pWhz1hYQuyMY0/rZ6wDhDg79l0S889HiQdmxAD+gTvlRtKN9uFpPB0+Fw3TzLRQlnYsFfl9ODl7DfnUQzv9QZscxqPyX8lSsYgDU2GwVp8vxfKVw/uAzev7e0nzRzJbM6nmmKHC9XR+yJ7uuFOBHDpSJ03iQw/74bJksAJ5SHSEQnxo4rYDV+STcwaIyu8Ov/e+3ZnxWzYHHEBpccSOpa8hN8rOXuBOK2bpsNoI1jrXJjCo2IhS8DUk6d2YQeSielbmKjYZGRhYIq0C5zQvhNK8ONl+MShwwb/4r6Yl8HuI3ZaHfIRPOvIyaTwJcQ5jbhBb2ZAZ2WJFFv2Bn78HBE0jQ8uUY94YaZ+EkQA/tWUX6kZxx1fDhJ+DdXCMOXD1Kz94gNMGCuI8QK7esM5MeHs2x+JIUjvjoADNEfavg0CHZVxH0kLblsbN+12oRIyaoocoFWoBBFNn63F4zCSxgbyaDgZkdUOEXvWb4A9aPflbeA7naKVOvKoAvnr4Xz+XHtKgfaQqxpLK0L08WZXIN5diXTshGd6IgrNy26Toy2hIloa201n2MCe+OkU345SwpzTOFsVyp5iHjkhGOVWB/eRHc8P4v11G3APpPJUQwjRiK88NzKI1bA485rxbPmOCs5n3hf0qIjZ+ubIbncZnaSvW3YQxosK1vLd4htlFDHFKzAx91rz16+5v66MdTfs279iKlo13cGSRY9Fc4g2Jqj9b370ofS/jd5vqu0Vj90zPeMDOfpp4S8+De8CHIETmLNUrI2primLO1Yvqk6DeG2CPkliRhsuAXMOw8dnH14KY9WCJfPQ5DGx3a/Yt1OkA78AW4XU+g6D9Qel6oHr0tl8kvU8ZJRcLehQdj32WIyJf7TusfN6LvoJcPViaHylqgrTLsQ/D3orFAVAmC5x9jIVF1Z+J4X34oOUTxOiLLdLts7uXKvxZ+AKE9mTXN7D21XR7p0csee2sJKfvr9y2S/OVTTYCkI2M1AJo37Vzahp5/SrOcMMfF4pD6PMYkFrb3tdIp5r1I2ls0LwZXfus60Ry0hzM2MExclOWV1DH8nhd9fzETBRgr5Fo1RiLNqSxOzfDAYrYQuFNeGEPsr8Uikd0JPXRsyKeoQo3C3tQrwuaGVlcNlF+uLOwSy+kj7gWq6rCoRWb+OiC0XBGVi2BOUrJMV8Kiv1nc13geo+KJPYVamFXsjr8EyW5KtlUf8qd5HS0TJKKUiKSd38Q27VjWolxMfE740slnohkIZqBIwmJloGtTj216mMfgGnbkYnIXZb7USCSIcQEx+xjdX+nm2lSsLp3NP78n+0/XOiQQH7XnHDo3rve8Dm9gEuGFhnKmF/au76XNqaqGQWzvb2kxbmu92+lB8DGLHxcQjYqcFT9llU709rlMSASoaHMwngHvLmYhcRDDsnNlRhz/QBE9v8dIpZZ9w4I7a5v7WGD/QPGI4iHOTHgtJGcBebAN1yYa6OBc8pGxMZsMkEU3o0hPHygO/s7NgYh40Aon8RV8KxBLfbDv9Dvmy0O/0L+cvSxXHr77qY4IfKWtM7r35TyrBb637eR+cH2Usackb194Xee7U/dFBnrB0LwLQ43MOGNTK9y13UIhkPn1BT+uwxdnFXtOTaF1sqU3Iqhx51Zre+vNgTKVI+ZtOrS5CtZvt62Fd0Z3vXFZTFj8Ndw2mS6atfTkPfcr4n6m1OU66R6BaGxmvVjmjVKMPYZpJ7S2wjYiip88plk7rpwrcuUDJDS89vWk+OeGg/I0g1uWkIuZwQCXKQHYQpYGUehFcptjhsIOE/3RcP2sFXIk+TUakrAG7v3danEZ1dUzbavxRWhtAUQAjvv/sxG5U0Vl+PANG1TuBM/Sxo1KGs8DPhAiKl/0YmH2+bSPzHUKPupRFWbp5+NEym/lVeRC1reB6rF0uYxaVjVML3APR/lHhykG2fYseiECF5J9GQyaX6GYeAIqDEUnO9K07TRQ/Rc5o978KBXbZPx8E+6nFnAG4vJA/TC/x9R8OeYD+JfjN3oJ0zxDyk6BZcG6ybO4lC5uxhDEOre1gOfb5GhwxvpjVPYk/FN3VZKjfUM19zowR0++eJbPWsMIvuk8+Z6E69ZcBw5TXExpP2mtICT/Rln4k9/7vfL+JE72atXYAlkzaBox6QOgFlZRg9wabezBgGr8fYOBKD+3DsJr8MpmwS5opnZvSE9Xgz3GzmsRgcyhPkY+6DIcxxWoGD1DRzyV0t3BRXzO39p07DT40BIU7w3aSO44tpv5lsQ3grZKoGUgWKOpffJl/2rrSb8mZTX3RC2koNYBl5yd0+GVk9ax4E1m8sjyDvOE3RobE9zEq5vRywaoO5QC9Ii2w9DkYsPpvt0o6rwDM5PGq8Vj30lzDUs7QMjhtHeSZRU9vqN6oYFI9wbjxX7cuymYP2psaIHTg06+nT3tNHn3wua5m7D4rukWheHTn/grGFN8TX7ClLHJCx1++i2vwX2A77VvVSp0H6RVLGAE25Gbn75GcIJd9KcpNDAJQkhuWTxp4rXdMJBtEqPqkB9KgkpUsVDxad9lCh2iWZvEgDeM+ivPnokgB8jfrruFV6xbJkf+QNGSo8/H8IPvQea1JrG+7rNWkYntPYPY8nAULZ57PmbzU54GXsZRszWn8Ikg/58fxtJWKx7NV8Pl0N0xij97xfDDbSDWINIJ3DDLNaz9lw+WuGs0lYF992A+2B3rwKNExAj3XsMNXIcIDr1AIubcv808skXXTolvQvtFNd1+N6ToAZWnTDX2cyeN5xsBvQGuQc+0w9fTB+UE9mETkzI7IDXuzzHi5qojnPeOIbNO+vNL9w2xhOAQciR4fOrz+p4AmHhioV5ouaRD+B3jHEgcZE/mrEzgFoiMepqk8mKCwMDTy1gWHM1sLpNUlI9E3EW/iVABzrAroUdwifurnFOGYHqDUMBGE1798HLm3NKAkRSYF57TIvggoHyJRCtw2a5z0pBstNPcSKKeJPhhFqEAHr5EKRFOixAb6ORzhYrtYb3LDrs7N+2CHEF7Kf8zlAbg7Cg4w8/Racv0Ssx33GtOjwOnWGPD2g040CHuiQvDfiQ6FQb7LCTOoGJ6Gj9fAHfVyKaYgwZbHdCvHfPuLeFY41/Dmg81Kl/mJ5X2J0G2UUY3S5KUdlGsIlG/caIXkfvD1S0RpkmBg2avEmw4Jagm/AtFBoG7pr3ZJC74THcQYUy7hO9neQtDeto+ORDyhym1vQuIp4E/VAJ3Yax7tBorZLV69LQd8xhimPxPhPMrEOgnvFoU7QY/hCKGXo/dF79n9b6t0ckfGld+t1+60PzPUDN9uNm10INaR060y3IIO4nnXE4snCxbhLNX7ubcWfSTxjF9ucyyxV0QJ94qSfhB/Kiv0JcocCWYqq2tRlcwHcLVCKurIGItu8OeSiwczGwXFN5cL4EHbxYTvh3X8ZFrylbyKRO2LHgVIQpEgceKYnd5ZXqj8i3hOgO9K5KKWbpsBorRXCQopJvKpS2TVyutMqOIiQVggEzKbiVAfcp7wO9H0t5r2NKiytrN+2+9OIj7qb3fcoFbjwODIWEaY7rhQS7t/T9pC8yjJktcGOUG4X6M6g2sFD/nFGs0+/Lq6AlehWd5y2jgxERnwRhCBfgvvVksZ+X+kv+9poLS+MgMdYOvhn42G8VySErOXNWItYAbUWT7btU4XPafCuPp/qrfyw8l7QTrfMJ83rVwd/w+ITbcmN4nIrcymJ/E15yLXl1LxM9jP5Ap+aryLfijBqnW3MzfUuO+t3PRy1eofv/zkkr9wnX1bp0e0PqeSr17U3gB7wLUYOCrbH9cDE4PiqQ0+02EWdtF2eMWEUB9bhyda1CY2rchS7T3o+24zrgN7u3Jzaa1Wjswc/n4Zd+Nsg1pCKK5Z0Lk9XhOMAgHcFaEhcr06mHPujvRDJRujS1UvKEwhgCdKe8WiBj5yMlyOGBoUpbRZOiXGcn5hQCXDnq1dydhBs2aZU/RD4JPFbXKMfNfvL2aKB/IVYs450byhPR2cD+xhZdH6GBauU9yR4tsHZ6heFTfXyLmda4nYSYv7atUnmrgOII15aB/98/lD0MGZgB1QOwKb3bhbeWjI3WxOgNV0haBaGhKnhDKbgT4UVcCGIK23ypF3GdtIrPb31MldSEneTCeWgHWlNXlaOTFKeTjT+2d6otu0U6Khd8hoty00Y4L2mdlOCU4Ehc7b0ChpUCOj3W57kPHWkP29cIC3hpff4fnLNhp4nqUUciEUcyJ8DQ7mZCizYd1VUXjkE8zA3dwZwKGQp3PfIpCBlSn4B6CcaN0VjRCIZ7L5yN5W4U2IF2QFn0twun2k+I8WenCn3/NTAOO3AzI4C5w91g2tKHWmnfjWQnJW+5f4GZu2hSO+lwh4HyxbZYYZ6rwuiRBPw3bu3Nt9i1rZ8+TnZFbcj6nmx1Kmva5ojuE4hFPxqhEk9qLj1v17fD4+pTekNysFybk+vjKRaKd2fFbbaLxXHchFuEbvuaTkTz47cbsue1m7v+CHjUY1WPU6jm7mzph70a/osiqTphTc4S8jJJu5PQL8UOV8hiV/UypabvK39fFjFvYqWr9o1zGlA9MHnIrovzUNsCmjaKqP4cuU/2yZzVwETGbCcsXOMvc66rImk9d1RfgbFNmL8U3kTWaDFMbw7iqf2l43Yaa1bgwn5QgMopZB44KhWvB/IpyYrX01wFx8PFXQ34DO4vvh9lUITSu7mKA+evxxCDTo/3hkrvqElm/TdHijqxPhr2AS/4AGAkmH7p2iLoWHVE6ulzBqdweloXTA8B3QMRzOn477qn0un3G89WYt1t33s0jC8hZ/kIfGEPf1XKJDHzelnU2vPRSKGbmmoEf2lBGbX4HvUyAWmH1WIgdie4hcZ3216Umrn1CpJqBWUY5s+/ucRZGMDM/KW7c+zME1NhT6wCthHtdZtF8+NS8BJhlAKcbJUZ01JhTlIJ9waePXsXtAdJ6cnA72DP+mhiXV8Iab7wVKW9twaSCSrMRzuOidnA+On718mS57B2DoSMIX9Dz8PZkoDU/qhDNsDXUZNWsYYOay4eNZBD3GBXm0xNPv7xV4rPbaizFjrSFxkav8Fx1NJ7fmTyeaM8m8UXETY3xXKxfUxm3TK++Y7rhG5T4onujtfz3lcR97MUI6FTwaFcGxn4W6XrXUe3lzcsSMBHUdDKEBQz9+PE1T1kJ4C+LhJ/g1w5T5nqyb78fX+jPu2b8Mv0G9na0fYcfQBZ4wnjuMdA6wJD+Rkzk8IT0s/3mR0aIFmKf7oL4z4TPJcFfIZFHwN2xRPLueCAC2UJiBNaBW/IXPNYwaIk+lOwahv8KZWwYRbTEDOS7VnQTO4g8xixk46ttQllYgvSPs7VgW/vWirl/oXu+diSe84s94wK40TGuQQj0KESFlaxdewq124HcYkWOCm5QW8XEXLV3Hagy2ok8hF9WQbeZBXKJJL5Aho9WZ1iFf5GwCr2GMqJtiDyEezUCpkK5QAxt1hpKVW7TZuU5/ZngR3btA9EjeDIXkfyF5qi94BENCBHB8/gU3rTR3j7WyhWo3qOMBFyslIr40iDWv4MR6sYqNnj8sPSELXVfXXlMtR+E3e+NVZVGjkBaPU7S+g0R3N/5wUMuwjU22RzHKOVCzw2uRbm1QqGrl3wKLiIZps/PUF4iIx9da5ZzH9RFz4uG5aKZjIAvmHc7uIYEiEusndX4MWMzjb+O/GZaL6pgHdAwi1G1mEtkfSivzPwyselcIB1uld7+PzsUcE0MCLpz6Na0WghzkYry/J4teqI0xkWBlxoYyNhGnatVErmUYLyKdbBlTXVkK0ZrGO1cmLWFdEiRGkH/U97cF1kKV7UjDBUJDawDJDTRyq9a89adTS16uBDCyi3uGIhaDsZAwq21qD9JuZV30t00+sFAfVWiN26CZ5ruA/OnjA1VenSTB+0StquPZbAPEqXs11DgFb4Ly6QiFuQBwlFiWYnnZ6wDgLaEZtGR6xOcrXtiAxZI3iwwsaBY9BcvoxgtJK+61EK1vFLvdB++OWVhbal+SNp/ytewb5vhailmMyYydhkyTr3PEFcApHZPQt6I9C4f2HPSJVLvErJ3VYV9C6kQ4hC2Jehlie8vloPOchOIyyrh0M6VHer/WL7fhPluNBm3ysBzujBurQLfFs271b68xWtL5ndIGHvV3eo6lSCDaIolBrtr860D1HHCnGhLfGP/xcbVF5bSN3Q6P3nY+j7qiiJ35LwhzVtqrSCDKzYHHdpZhTmDX/JiK3MjIftDvaSZ07l8/MXTww8enNunHGR/pwS12AWCMne9DX9c4MhgpsIIxM8rrHwvJ5RNs89eJkNxp4FSAJgFMYqhvb4sMHer5KPaCPnNJ+4qewpma+zLLeUKjLQTh3NYM7g9Sb2kGM+0CgrkBaMAfj/NkJ3wRfRCdM3mjJU6JiK4U2Cwx7P5DtSu/fO05ohDgzWdfTBm88Zf73C+JGZUmMqSIzYXCUvgyimsuIr3JCyOWL8OeGJ/MIqE/RdVhokk//ragA/lQkmAy1Ohtel1APJ4jZoRPno/OmeEowSuQhoexNgQ23L8kxCjEbBT4iirjy83qgDGlwgqlOEAmmPvznBxBDSXvgSzW+k/RJZP8BxMfb2fg9x7yLiqi/3Re1+PokP4w2v4JRJuT75DlT759W227JqTWXVtfW1K2/aqgb63rri6Eau0keQwOqfLpnh6T4kAho/0TtLcs951cOCNt/LnluXHoolcdzh4HMYKG3ber79uqchf8nerfZQN88iBtrJOMb2sQUrOYzd+zNCFP93b3jg8Ox3sYHHYzz4r4Ti28KtMoHmZXkkiFYM0h2ULjE3bCEM6mHdezDpKbiKVZX4M0rlAz0w7Fc906r0yJe3rtgKCFrPAT5d4VhzZ/N0l9aw7vJ9z0gX5d0gKPmuGZD/jhJun7V2jfqBGtGCqQkRj9X2R8jIgREJWJcXZP/i1Rpgw2n5VyMq0mrw/+t5fJY/FXCDhO7//zZgwsk6c4VTZS36ooPPaofBYkSgxKDS1dA7nkteKMZwi1U6y8OB/qowk5zKiwaigND3tIJzJP+7++e5vrgFh2gFQV4KV71oH6ihZxqIVBer9b3Qrav4bLYqJ5gZx+5aKRPTvDRWULpK8Ug5Rs9x2Ij46z2yO5Ymc160DqpApsyX4jQ66fy4rawOcX578sv+PkMIKY4ODz3XaS+Y0j4O78RFG0DkBVbN/sU8a7Ze9IQwIhZXHhJeKrIQKlAvEfz8UIC/seBx9tOJA9T+Cvh4t2VfI/V7vHYbUtNEWlj6K3oJCxh2V9Z3cdOCovMwNp1cJCKgVh8oC/s8zLszD/bBwXzY/0UX77Pj28xBEjdm7chrOfo7+nPnnGZ7pSciyTXI4WiQa8u3v/4iuPDp+xwE2qRoxNTaDK0AbSbS9Qfk5gfdrSY5uhaFm7seheqQgVBFcJJqt00l8nZVyVfn3lW1drCq7Vx0/yqa7y+wXk1QFcFCvBSCdj1MMv/bg4/kngRgTVLguRBSBXRLmwr8V5wrfzFCy211P639Mx7RrHtaH2AX8f54RfnF893wTS11cWSYv2EILGXgqWG0ucDwC74hmKbgPoRhdGx4GuNcO452CZi9TBvV+/lTiyjtw7sr+oMyXmuCovWBmcK9T0HK2C3MBFQZ/44d+TuX2cVZ8/aNnQpiNtkZi0j7rQD9EDjMVfHNlnx23YjXV1QAp7S+LSAUQF/G8OWxzAV3Za98HOGPOLCy4NmxAzIjh4zzQu8grD6L5FCwEIXkC5wXMIH4ocEZpV1y/PrwQzfrTzXlwQxMSyyXuVdJyMwuT3SI9mTm/L8XPAwyT0VC3JIQ6EcBItSW4qApsFY0qPhXEAQ9h3A/wxJYhMLrKFKRrdnP3VNctF4k6ulZaMMZn9KrIjaQNEV1W1hfUbXLMaI4k9wuKAtUiK58MH0F/q67674867bejSuzWoi4zIxFml5kEYG9pbfSBGM/xWMNePywgImJ479uoojbETSNCJo8Dfb3R10X2Dz6Vn/t2W4RnTLlUcdE3E0e+vK93/16xT5eWyMoZf5Obp60C06rV5fBcQ082MuKhmEegbLuFpFeMbB1KDpoJjIj7ybcDDG2dfOL2LpwmqBLAETS9wiWBF334/G5BFn9qxWQ/RSjj4SbEHKQ+PnJWFkc0fHCU08pRAuI5VrhXSBuvBxvqGY7TMD74EvnYH2QTUhh6reMfZMQ546BP7n9l2TPnkIfyc6isj8zeXiBrCxBNx49pNavxD1n7/67qmaOtJj62hrh9YBy5aY33izun/z2MqzbtfAS5m9JnCiYb2CbbGF+i+Va93KFtPnzHzxm21+h0QWPG1FfYpZgn76Ieo4a0dYSKSHhdEBKSybESnwVUA9kH7ys4im6Bv1KCmnuh60BIgZS4kmFcjLpQvFZHjXTcxfbZz/znlFceHz/uIbBYnDGxy233MfnH7rMYiDF8jSO11tukfPmS3vLBx4qBB8PO9XtiJPL9qXwPgu+sRN46e3J23rF1u80tBaPPN/Z03IA/T2nUj1P5qKH7RW+l3Mo+cMRhNQ6KNBYZYuvA/UtQhn6v93rGtQq5uMOn4hS88sYd6WvYJuEqLhmFvEj5j8KjNt6XcL4tcda9u3znX55aHfkFfvgjCBSWyCAU9RpGMMcT/5JUzt0qEmiqb5mdd+4wxfTjqM+5qHaCkdSG1jW7UioOUSPHvJRatvQwjCTNg+wnhTb7WLBfuH8uvT8seafjftHoI66TzDqwMK8I5ktyCf2IA9veM8wsV3wo9dbwtdsQoFWsgV0rGfjkn39lqoTIEzH1JYNP5i7uFeVbRSPg9CpOO/a2zMIwYeV02E9IJCG5ihW/jGiv2KvEh3j+6TiYBPeqv5e2VDWGeJxujcYB3Oc4BsRnV/sBRrhLXJa2xF855jn/CXDV+Q37SePfwllLQNQD1Ftwm/jotPzgzfigT0ZgBI+flvhkx2BRV9/O4P5x4Ht15NDKyTGbxmIJES+V+B5+EPxiPYk6Nu/ARCx1o1kzeYq69lFb0UZib46aG3oWoN7af4T5iDGfw7NZX8/bhF/p8LvSYNi2D/VKCVYygljsN13tNdnuf5uuwCqs8S9GLKwOQl2OIv4WqAMQfX3vJ7NzQZP1Y29dqX4J47hSwyglWNymd5wlAlEtfQSykazgnyjdFIM02xHeHXvoOuJzBeQTkB6N/V5XCBm7GQDebgMvPO6OmkX99E6JdlJwZuTdzh2XoP59qq1NHUIzvpUrwIxun9hGWRyiyGJc4uUaWjM/yqSIvu512vVYLuNM/altI3r5+6oT0BNWuInXuBG5krvHBLr4NVo6ju7L0rI/wt/glR7SLIN1rLMsUfipissCUJ+zuTdqOYtKyqo9LDrE3azgvC2PeuRSM2itGWyuXTIy09F9U6T8VOxBdcX5Zxo9PhX3crZ5j3G67GoRU1Xg8Wxz95j7BNMklOqyq1nW0uVnbV6ralBtzX+Lk6hFEFTvLXNfXVtioh6fbtSQmNvu4T/+RZjK8DOWKcI9EeLy271CTHUskSUBFyD+ctnsjpRl1r3v3y4o1OXA8wiZ/Y9i2wPtwSwEhWgEg8oPFHvFnTVaWuD9BffGncLpr0lK+HmxBOIy8zEhEc9/XKVvaeB/VE5xV8E9YVkcazWkuJjwYwe4mAVtn49xIyw2rOBqwF1/HfKBnIxRfpY3i9R9MltRkKUzsCHSug4sT0ujLqMZW600h2MOtb9gwut7pHGv0faBNdFhazhInc/6msYlcHeU2fxxJwIWyTzBbjqmSXVL9+hJekb+0xo3kixiegdPNwCQ9k9kV4Pb5h16tTcITB1D68faF1JEa1edbhQ+Wwf6jI1EnTco/gczOQrXw8CjKNNZyUCJr4DSr5/Vf4Ha2UuZNqyKNk825qZR8HRy0kKfBAzDXAf83JfDf0CUqRWNaHOIXjsFCaP3MsETHeGziAjNTrnR0zd7FDGzDri4UlZXcEQbw6kiYct/ArLihMg6cc7cNVuXNmPesEl0jERNB+TXbHrILTzD06Jg8FoUcuJUHicYBSbFgNvgmhkz95J208dFi5SI3GeCOujlK0tFon9rqHdzTi+kGV5AD13nNIMnN7p2HbDfDUHqtz58OboIn0g5b36UtmXeoyieEJBVPAfpXkRuAxzqNGdtynBhF3Izr1PZdDx3rYInhxqJHSLx8fXt7UaxZopjBoXNt+vj3uA+PCnMx+qMzEglAV4sntUdxIol1dr5w+d6juMgmdqH39tO8XM0KEMSQN4THC2X5yKdFJLXyiy1b+Yi6zHg1n2ImBcF/EFUD13GcfxMD7wD4/C/gmFl0xFlUVUQeGIsDT/e7tuNaoQEb5m1CHoLnL15HXjs4FIBjRnMUq02OZzKnt3PtH4dwKCsfb0M8WafbgyefwYfMD+3Ed0de+TYxfRPQXvGODMZnjmxrBpI//J4POs+WbzB2O6n2gN18JMhou5XxcOex7Nl1r6yv4rg+hCPFZ8JHpBwPidhn6RpBP6E0fBdME+jXYvTGH7g6MqZXHM0keKhzgPsSk0B8/GtyakNWT5jkkLst7h3l4wkXM04jWxypqvJsyphIckLNVDRoOHefnEVj++U12fvlXSLrwOHGw0MZzjKzNHkWIfjYbm+xmdz5h2jciG7AXAtPcmbQUbskqC9vBPiEXh/71YbFVnuNHva/5gGRLyOAOL/VMW+AyEc6fFP82SU7jDqk9+PaUw/fpCryOyErWA3ovgOI4KPWesSeHHCZGRhlTCXCxhfJgxD6KelyOxOO0M/NMi58jh+Gb5UJDx2K7Lm+Pg0Z8xuUYjBC/CWCPGnBmQQOZLSM/XjvwSmBINgm7bh3GIPlY1WsUswh7CkJtQNWWaio8Ntae6NFmZX0GdF1hizl40RVF5aqqPmLGqcNe6QezgQvmCtdN9yy8X2pr1vU/0WMK75pTTWZPojtXsbbr/Fd3V3nNCnHTP8uu8x2ZTYH1Xu1Z8Uvuu3/Wm/bxHUTIP89z2K8rvk05bcjmX9cV8sWwcK55mie3T7cZEj6eQXtgGvfFPihhTUi3eIaUwh0UhHMBhBfdONKRsXoNLBvQZGQ9T38ZWJbBgLlKKm/wnuht+335x5MGz6ZX6yznvW3MgQsR7SrvKdijZbw/AH6oYLgRGmaIMOv5vp1/fWGM6Osl0HYEVCVyDXFR4f/lCseoqXmfxVSFM+N24+J5tHhxesn0fiIC587KOL9De9hM+X2QNCW5cffmeU1siStavs4McZPFq8cpvCw/3mYR91bZ66RNWywcX6JIF4VyFL9OiWiqoiyVdZF3X5Tjb4dLRNzzrCa4IPopp7r4ia/DWPF921sIrNtD581DM5AicmlMvXF2LMTRdiv2Cnmvn7b9mMVwsYczAN3drsIfHA4ytaIFriJWXhzz1+2+MaoW64HtS34oNBwW8OhhBcajGIVQ7k5F5kMjkGWQ880ESPN4zjpW/scA4nPbFY04LWkOcV1L26k2u4sJ5aN9w1MEYQxDjduFfKvTB7F1x1y0380d3MyisMBL0NNV/piVtg6lhcJNMLhSRgdiGEz8dL7UpBtPDubiSu0p01l3f9017cbZxePkbg7EUqewH8VcmtiSFVOSEad9m1coVGy0ONFAmFQx1rSOim19FS2efFzm3z805vWE434lnNkHwtsA7ouDNHcRoWBYrsBRSjkxzh4BWDfH/odl3s7Rba1WVyJFOjDWJs3u3k/vQGY5xeYYzym7aVnHXg2o/3c8gAQzTPiqAMt8pJ5nwjP4M/BkwVOqpebE4zMDuyO8ckvjlzjoXtXpAGz15LIfYNKheM5W0/T2F9cjSDd0u8N/TPYaIZQjJOCUm6l5/HmRkl7Vz4sA5cdYBxo+FrDzRXsaekFN6NtaTfyAWPz3HYZW71O8HWMY4NIUup7vyxJONVbExwUadgGO1TN3e2/eSUQeWFIDzzouKE/UfuqwBG4iJ5wUjSK/9I8eI44ijEH13gVqJZk3lB3ShGI9pInFMWmuTOmiyJ+4l89kNx2EBq+FHuUy9cyA8uC6cHZM4egvztcxMs493MQwyP/XzqUpubgF5lJi4Ubbvh9Lchq3JYZfBvh0xpCnVxslbWM27k85d24J1qhXYAX56snA6VeOi0lfLxkrtnbsunRtbvDkypLER+GD7xca5ltbjCFb4EVUkcZG5gjlQOnfDX3frp8p+Kb+UsLM/uZFOlpX9rWMflUZ0fd+FD/n5fED7SbxYQLz+riqTW15nXeiROc3rsXG9TposMZ/xUTHAHf/zISAq9SJM8rLuTnm+GrG+6uhUWaPsljIti/ezFDJo/t4r2d0UFrzm9OXe+CDzv/kOx1oFOR9jIpQ2eqKObeRtC5SNtLrf2WzFh3pS60MmXR6I6jDBaylhYxVWIMGo6Dc1WHHJ1O/EsNvM96oOfYyicDNEQdHq4Bn3QbIUggL1EMvv8coyBvuDAeYKYJ7DGu2WiqnCDqHYQaTsXTh6svYqoXMPeCd3WRV9ZKnu162Um/hfZce5pd4z0Sh2OsrYn4TjpRPddDrqixqUpCrkrkIamLsAnjIDXN/8ilkhPVOUOyiFKk2qT4n5u7cI1KMF4KheipqHb4O1brWuilFPqZ2ONxFyHjNIBT0w4uaFPhKth7yrIOkLbRDxTxnnftl9WV4zzSOfvpi/RNYr9xajFTvv3b3ZB3cuXKcHlgq55OTbbBJLzHRt7jyL0xn5bBqO6RpKysFckgI4a43XA4BSd5FEoGR4kt8j87fwSbhUnKE0cW50Ck1tf8E4UafbW+uan8TlvEO5+L6qikLux4X//6hEmjLZJQVxXLHv6aaCI+b7zS+DnPS0qP/lwovazHkYAM/juWcX8jgpGJbr6A26ihBucjmQqL+JfIW1LWSUx+y1LIBsKc6N5B045z4aCTurCDrZQPRwvn30XjYWdvXH7P8ftFVuO936YGeFGUJm9oaKlrT+jFvrLF3tYpYtFm6RzNLg1KL00kZ+nsbsxCEbl+Tvxi08n7F3lcqQmJMCIUGPMm3EQy1Wr2UnfMbcORFQsZoIvJZ3wXXkpbTEkAdsQPK+CJNgk6CZdKScrJvdutZ2Q5YozsaeEk/ewS+e39QILgdtQ357SLFduo2glEDtjHVCGRGtNt8N/IrIAswB9ucPhyb0Ludkd0APjLNsPyO2qN+5dgewyptgkvnrwDvgnlaSj/NwNebJJ6iWcsq2V5iNWma1oMBW1Ea64q7nZo5erNZFrUMpIZvb4y6MPNGBQotcs9nUtqk2cFLpTwl3jXrcz33QhvvCGE0UFVYdClv0UyeOX6U6HS9ib8WAKzNrSjH9ngVhU2wtE6pGKlzNfrQM3czN4NReXZM2o0rLwAecZMc3gkbmvMYmzBjdxj49cUL8592PV6zFWFzWD5osRt23qWqQyc8/07WJlcL3K7W9JVMPsDhK+ZIrsprG+qv4mMCcJjK87V4+04eexS+rIz/SLmnui5uexeXMoSCcDRHQHUfru8yAOFtZvTQni+zdaKnJQLPVZfN/qTE8w1Ga5JQHwQjqcHVEyothv7kHzHbvuSgrMq+LOAmoFG5YDt474un34kZgS8TUFIrDNQY1Xs/u2pZy9r3BhDneI6wAhhN14slTJ8N4Y1Qogy+BpJyPvK4zVkSNpkLn7mj18bbqhBBo8bf500CNzHm+V14Fj/oIEezL/ykNAdwkm1C/NDTuJgtm/15EYVYZ/iRCtwQzAhyCuR5FwgHzCyo/ZOZWCscA40W/mGUU/pk5dOVA5SNAkRUwjRVBjk2pNWbc+Pw38MPZVAfF3zyU3ZUdWPWo+KSszQtIA7hKjVSWb2pWXIoT4FiOsCsRuajmKGIJMKclcEdR8pl3tPzcESRV+ZPiU6jUn7jwk6HhvY1YJzHVxg9waA3Wkm5u8ax1zDRfc821yf5EHNIxk9wp8rfcaNumoDIbfsGcfKpnL1N4SKv5oMbMwkH3wMddpi36Hrl1JjMSQWY/iovaWPg39S/Fso0WDmWHk206YI37Mxej47NV14MaSVlTlDjaOaAWUpvXCXDbfdnI/AqNnbnQxlF9+RHIMWdgBoaIi0e4O8Vz5N+d2sCvda4xwE5XdVhRKzIV6rpOG/ZQSH8IQEKFvL0kK4zZLep2IDJ11/s+85920vQvpEpZpYQU83VcyejHpdAKcXW0hiGsq1zRbqTE8f8FLr5clxLCYcFI9Z1nR/y7l4E9H0rGi8p4bp2tpjT1f3NtLCn36h40UHBfXekOKv/8qVC7lrgzqjiJdbxkLFCHnBrpvbk8tuGX5S/zpfGYFgzwcqch1qeAsm5zIE2p+a6AU5uj74WBUo0D6YZIq0fD8olBEXnvymzvMr4eO7vbM8P4hH3PkfeCpE2JjHBcuFibZWmoCTRVR3todgPicTnMeKSfUkxmJUF134QLHJRoLxhZtVAOlwPTy5y0V1xbHIcrldsiUxt5Y4HL3pBZrPLho8/E+1kc6yUu2LHEScWPNsbGaV25OCJOjy+5ziXHt6Y85POfuoivqzbOSvGS54nPDXAn2suLKK2hKRa8qt+JKwI53ZUUd2mo/PBCLXzAAe9iCO02OrUwQ5vYmv0gtJ7K0FFeVBCzV1rJpq7Y6+/Ybc5tJZbV3zgfVrqIjTj4u0ZD98T1UC3aJ11YaI6wIIrySWRV0krNwWw9ZCGaxgBH8nEDbNETa2bUGFYVCxeRMPkE+TXuA6q27GKTotp16KM6SD0vBtBjHmuqECX/qwUHiFRVbXz04OFF3OYo+7ZDnuQwlFOo7x7j/QSjYhawl3HB6C7sOEdk74o2eh96AzyruKy4EHTXLnm4SoEIJiLbgG9nS5lAWdRX/WDY70P4kqltuejjzz09e6fbrib/w6hO6LZ3rgHi53DCaqLFoGqVM8eaR5Ocyfg3sZo7rh/oZ6QHRHQhWCXGy8v22cyYK6ZGlpY5fEDzTyRxIKrUJBGA4vZy52ZQbX+33+eeEp6mX5vcm8Pf/B7GVVC3WNFOwnyuPicJWJB0m5Z4Rho+tA7HYZCHE7zL2NEwr6YxowkXFukrnpsVjB7bcURphxPZHRDjhX6Qb0yfY0+mfrFtZPzYh+vpzHrkqbr6LQj483NUy/vyoR0OhRwBzVpF2ur8ppRYvZklMLWiimb8vW9pX/pdo8FvlsNp+UTnK3RP80hd/g4/b6WZaVIpnOP+2GPVjHCWTeu0iyHK0qXz0+Z/ytOviyXe2n12o3fSEqdbvC5+wOWexdm4MobhMnsk0mZy2KNjPNHjrZxqgyGa3gLnKU35pS76/IT2/tpF0ZRacVEseXMm/86BuPumuUrmndEV6NDamFmP6qQeiVirrJ0IkfpRVmtJgqxI93+P1he4cKYN6kr9QG5w1mglNHntyUB9KCxU3qY3Ut7Iwgq/SzA6ElUN+D5RpW/V6xO+RRYmYtC7gpe2X4z3fdHdtlqUSnVN3fSizWwfsjpIdpBTE9XMYfOnUJwshunup3svkryzxpDL5zNnT9Jy9DXFEdcOw+kiOoLrCK9TUPHr3LloSMVCmdfPOBwtpOZJHk9zgI7XjSnzNu0jnEFqU+e5wx9C6ANY4FkNV9g08Ds/rdDRRPV+cgzBEkLnYcE1cx8eN8tuJKv5j7ejjZoBro4XaWvmaYyQ5kPuWMp9hA17zj1wMA+G7iOyuW6ghsl+ZvdV59FLcUe4UWZ9ModXzZgtEIHUKrqQOskShPBzIidNgy23IX9AgKu5ABsT9LG90yj1mkf2gpRX/S1I3WwfVh4BMZ+UntPc+43xYKdP4AuMwoXc7IjypTqYvTC8mAS/sgejekbmk/32SoNlzx2sf2/fPysxKwPyL63an4oYlwsHctYPKPYpU7j4Xr+k9ifhotJNEiiTj2S/BneyrT05kv8GNVQO/z8qxbW2d9lvaRNqCQWOr9UTbhsl0lJE0ys/dtuaA88XsDntaUNpr38ljFBqFe8xo81XcNbZjzxyeeOqBl7iOF1QNxOb5cP7yhI6p2ubuy23LD6UhZyaI/vHVeWTy5aQQweoBMONihQSO25vJdMKMSu7GplV8lJM9/l00reIl/2Sl6+3A+kTWb3uRX1JbbJLBIzsfbnVLShf+buqQkYTbR/C2pOjlaH1b8U9JuD2Ec9wpkr/TiTPHO/lv9R63mHekE1k2vDa2/fYLc0kOJKm5+FUHvizi7GtbvfCFOXiPdjBair2Ebq/bKvsNjTgj654dJIMgRgjdJwwhsvhlc0/4yjGb+CN6Gy7j6F04vTSfzpZd/YYMovX4Blu/yMjTtmIbpUDnR6fr0y8oPeeE/RXjZwuzZMQ+dcpqkNeSgKpJWVSUn0rryps4jef/uorsSnEBlK98q9uVpaLNNxIfm101jq2ftfhRzBNwSLoR5iwlp1202cq8yzo3xvU9fvkS04FTiGBOKnXyHQ7PRKxUXmZ9PVl0p9A9/ep3cnSbFMMHIGSCS6ei0tFYTCO1InuZfKua140rEqk85L7s/leePW3YIcZlcJb8DoWJl3S0gcmqeNHmSKxa2xd3U4sfPWB+8wfM/KPKtQdX33M1jXZO35UBoaT3jx7WIm7EK+/Aq5sX3q7hIjv5R6/crwzMV7OKvPaoKtE03e+N82cPk7PoV6iUXtyP955DW+gW7ac3NWvFPEONzb7ifM6/8VU7mXMgO5IQjJO0Hsf1WOLmKyOAWnce9LoXLPPV+vbLdyNvMhe0lWLGOMGUAgCNMeU2XF4HwnBId4UNZZqEo8mWSjtOquOIgNsMcnP+KCTRCnm1hqOsEsJyhOmad90iHPhmtcz5s+f8EJBl2Si6Gy+HZjIzFyVOC1bv2rBcOl3pvHBc1vAGPmdFEpWpyGbgmjF8PA58NOpz+byTQpKxvmnHZfp3bIPNCH1xhNFcLvAk2nSJNHuSdRg3163lMKvYoXCBVfKAz3olWO7y1rc6okYubD8Ku2EdeId6jPq8oTsjlKX+6l2Ot/eZahjqRzH95vBputBCKElb+nruj5EghSTKoacu2a11HWu/IMAY9OiD0JCS/F6drvP1BfNXq3y/uDfcPSaFOFT0HuVS7Zf9vSFQrqFpJiROc3mSiNPTPtyzn7/hs9h4T6ipfYYqcYtReyfy26HEhu5lx1GNcMGOHJuHsfG33CfO3G+NQX2ThTwHK0LakN0p8juJN+5c55bh3lDaKzaRBu98IB0mhF2YYFTEBr6+I4/6u8PmUw37DFLaX38YldITMhjPKGWT708GELYQIpclPrmRvFEN8Zz5acu8/J+7mtf2pNmj8qTWngfNT5vwDfvCTe0R1SuL0yJ11JPrgKaRIIhCzN2pkDzy945x1Z36UX5n+hBDeLoWkILrceR85CCpfmVgIuGHvm8wAI/Ivt68DtyHmO/mMQp5txGcHks4r+eIPfLgi1pOzy5Uo7V4nbhay65diEajnbanbDgv0Qyz41FUyLByptg5b1btdm9BKUobcBt9OERYCqGSuMGv5+DsF2gWeCg+tm/3WjypUX6UqxYBVCtHhJBMO4a1wRg1rTuIYHpSGF8BMcQwmteCo2OLw2/e5U4h8ljDX5XvBq0Dhy04y0bb6sYbuatkv/znVjbhyUKhCO2NYWDcwgyQ8/WGI+sJ6s1I+72WjWSj8v/xdO3xTH//f5NbLiHXUKsol0LK/bYh98vcFYpSYZ9yidwZKteYO7nN3UYqcu1C5TKS+5B7ua0Rcp2ZzW9vn8/395c9vLfzPu/3Oed1fz2fl4LEeVxght2EgE8gxy+npSWgRB+3gcGl3uEu4LJEkNbwqSt5qxqehexB8y+s7x+C7GZ1Lcm1yH5moFZefjG5czwyBjLDBxZn4dbD/Y3PrGy7nHAy/FdN5JQVeTP632xny/NzSc57B0gSE3xvBKrY0QO50C2t0vX/7D2muq/f7frj6o3l4ys0vt85+5Xa3IV91k+fNmSLD6xkgIieWjICULGjUHRjBSixL4y/W2uskSXeEGLBNGxh+vjv1gFyCKXafQiyOgRlY8pfkvQoMb/e+xBhgkwsRRjGdWCs7cK+H7hUIOdnwP/q2gRuSV8oKaYJ+6vxxlX+UrpTHBSHkSm/44lu9sU9tJkJoZ/e41BjhvbHWY5vLZWvmL/EBVsGCfj3vL+47UP1aPGgWGiZvpwcjk//Hhx0Mjyd9X5baab5ty/pScWv5Kb57eZ0Hk2HvuRznYi7n92pkZ1/w9/lCtKB2VGR8RjpHYFyCBoqjl/+nXzh3f2dc5Glgud5r9V5Mq/BRS2YZj/bCEoQYlDzRZ4moOtXuUM2aIqiWycHefnQIeWSjDdZzueseftYUguBGSLPmXls4VIktL4md94sEfEZzqktEfXstY62E1guluJqkfbS2I3W3bMC/+hYQv6g1SuBl6/Zhq5v53ee0iKUGdF9xuFTSOkiph8dH2xKGME5Vb7y7kJBVuE2G94wSFPWZuH9vAUbpYO61vUcdzTt5RF0j3fvU4m1BVXfAYtntzAXIK0AAR7EHXfwDkCkLm2ibrv1pL2gq2aQU4eBJLWHynlt1Xm7EwjcXfjsPkuyOqFeDTJipX711lqFMlR1aJ13njYZptSt1x1NZj0HJPYvNW723crSvQLdxe4+aDTQg3A1i0YuZGxaEaTMvbKVqphepC2bQzSqzXZR+24S1C0Yr5JSTvwkVcfq1N4hyP6Iy9S7j1Fao5lr0J1hGgad32id5mOPpO+FMqCT9xx030jLKe8NyZ3hFz9T/34N7W/ZFu4IFhshVc7E0gWIeE7QzdPy2rgyvd0U+u8WAYOBAhM74tEbAP9bpIBAYBk/nyOLbiLpszQE0Dh6rzAvEaHTirLSVeat7tY1+0CNXwZtIYbG4A4eE+KGDuW1eodJH6/g5OVM0qoybmR/G5qKnL2YLCD9Ar2Su2LH9BkYprvy1a8yjTOfOqTAEnxWlhYg9+J4kLGDsaRQveYbfYy0oe0PpbHJbX5LHvcNC4mDUOiA5SLdftFEUTelxY1M+xhnkyYG2J/w4/Y/hgwF+SL7kQf+JfkXWK9JagA9+wKR5TVdigLdrYS3R5VEopPmFyGkXlCfiPapjZ1Z0ftVAyt9HzXEvURm7kRrh/vconVv0Orp62NYUSvgvDMYhgguO5vbiyLFmiM/WN9FrldQt0xT7SkxRNMGSBPdgaENvl0E+Ah1d9EXrrh2anKCHDEGB2GNlHQ0UfMaZAEhT6AWzvf0zQZfZnqVVM8/eAgyQMC30ftu+3jfXJT42o2NP+4MAxpsDhEi6DUcGYi9+wBejKHWQesR5qsVrxJR6zpUmVR5axigwztqfZNyizfKVPDuS1LmMm60uZiY2G4dxBOn663ra8K5sKTL8bbyG3TiVwym1F5mV050rqgB0gyxPvh9FY7aEaNRMKsTlqztGshPpqmjqhgITQvAEh7++B+CzcsLFGO0RH5FIh7sxtdttOmchI8ygt+AU7elarsl6Lqg+azraz2Q1jHKkV6od1B10m9t8iwoLriYfAjqYYHEFjJa0rIkIF8vpY1oaL8mvt97Ns5c80Dklr3P5M7rovteda1refklQ3lrTtyjfQa/jNLEZ75LqFezB0fasXy6303QyRV7/l1881X4+tCb47mQZeftwmIk4g3X/njrLC09iEAL7N63kTfX7aG81CJV1INuY2SRi1lUPz60xyGo/AhMQXSY0KNl85SDyxjUPJFaRIEf0UaW9EO2+oD+eHZtSgkQQC/ATvZV8VCnYpagbetWCUc4M70g8QqqNGSPH257+4kyz8laH/RPrBb+CBhBAXxpQyRMWt064QZAdjnarK+j1ApfE354rfjzU64jYpD6nAjI9jDuL9JBayj/iN7DIm6ectMrmxM9rQAOLnoP+V1Ld3oRsRCAJ4Dz6tySUqPPlh+NWMhuQtITeXxFXxuTuSRTsgRNKVm1RNJl9GkFsLmIkVhL+hetrtprp261/d2uZr7vdG9eg2Pkxtp5XlOTJ2KN9by9j3xEdP54h0S4/3jt+Qg3PY84CU1E5ptF4u3MPV3vGbw3Kjpx4taVr3Va48w+rSwzGV8t3w1OZYlN2Qi0buIJNAdhnw8xtOATCKGLzwM459fTTFN/dWHuq+ZwkVCbFQBfcXz0zaJrXwPeMAIV94Hr2hrCqP4YyArdA8iNrUEpQtVAMsj5cemHto4ec45+zNcPlr20eI+CwIXM/2WgsMtFmZCGS0EJJNaVdTuN36iNNwQYJ4A+DIDwt0P90GvxDzfb7/h8DBueyRcdiB0jJXzeKTwOFY6Ezm/eRj73WLqRwGFItxP0U/VlS9XHktUHojpe2AgiN9bCS8j4lsf+T6CJ2r7ij3jA+Lwk2jZTwrF6qTMZkJx85TcEs6AUm+T5rULWn92pvqh5WoZ8ZcNwSVD1Rwbn1qFXcTZJQsK6Yuh1XRr1RuWwIUfypgqSaL3uvM7Vl/1cTJGzYh8oGi6bkv8CyddFfNZRPQ3fKmTnB/gcp1ypadaCzutskdkiTX0G9JXWvGodi6YOm09p6uldQ10AimjBnuORKjh+WYRQLHeFClnPUEQhuSuLpkX38d5Cq29UEv+FB6TVu3rztWsHpHgCTzSugvF09lPBbXARrI/hZg4kwYU8eXjuOzlepENQYZUE2vjNwyYP8+Dm0qufj/Hzza64AACXNiN8U70sFBzZmufKqaKYb+HpdQBU4bl6yO8aqvTDcH7+NwchBtvYdzBuZM/6wbF9/A4XhG7wRyAd0Apgph+HIL20ghHJPiY9f99/JIbKrZTiQfIrFjpFpXln9A9BRDuVXczZOaMmmhwRxpnUOXNKubNUlABOYvll9tFeyzCxoYV2/NRp6VHE8c57R1X+sFe6S86RTx/xQiwvsmxWQZUzlV1EH0tRpYQ4hGHxNV01E2JaPkmFbvziVzvOfn8sFsYpg+l4z2HL/knITPXlBTBK/WYg9Yr7nYujHT+Rw+qQtH38we4rikKOSCRvm3BlOVh/7pVZCP/HyAcXjvk91nLui2haebNH8vpaijuNuJRpX3/BWxt3Ft9WJh+jipE5BC2+oSy9Eo6afUXX+qBkBoQUWJCbpqiljziOnJ+DdEZIdHrUbrAfgj4YS9UegrBIkhmIB4Dc89juQuIrKPUX3RmA0rs5r68VHdpChyDDdKo03TXS9h2VI3XALZyeoKj7uQqg0oPy4iNg54q0L5jVVrwMyCznGWS7YX6P6ehDMXKcDyyj+xjpD53hVzJwiJrPxuEtGNvKzqnwPYj+UsgqM0lyo85bLRU3gPSRM4oyoOuzG9votZwsfvatx/S/6cKg+7j9zH2rN1POZUqhQTLm8KZWY5A/Im3rWhhi1Rq5U41yMGUCcgntxfGS3JYGo/HMMjfqKTErtpU3HtwYiBLK23Uaua6XEy1GISLZtIbQ00jKT7xlX5TRca5+ysVX7E+YutXtlyWBpB9dgRfn+J0LJ91epmutUuR7j6glDaQgddMD5ctt3eNGHdaLzFOOPu4lPFtD2zoEqW1Lb6HZvqP/Zs1+OFNGCRkrpFZC1pHz5alSf54doRkgOn1sz8yJKTxqjSwYkZsoolGvGolD33uVKZ04Cy/TJ3HXXpntkzrX9PyO9tIJJgGGUQQ/FGDuLFnlRpPd60/2cjc9vuUNW4cJLLO/2ZH4Cwgq8jI6X89HwewEYwI+oPizA3MSQl7BgOYgRzBZwk3oHfwGZxJeQmexy3UnIroC3sisWAfVAGjiaqAkr50UnwNbKduHJwtThgozBroFhMLWHdDfARkQwVNmmyzm0+TtASApebzD8Q1m+BYcnEnveXBj1UKwj8XaMFjgg40BDcqHfOvxC0/iF2QmmiOjshP4+cibooegd/CuM+ndkySu7UIWPRpWKyrfDPXMuUxjiOE9EjfVuvZmB7tM30rzS86F2KZyRmXnZa7THWpmc1ddQY0uIUNOSOyBwRbWA8xx7dXG2m0uHS4LhEptv5wKmW7wq7769c9zdIYPdbQzvDjnBW/fXZ+tAdaXviumTRodqPX46opeQnv/x5OiSdLte7NclB35AKmqqz7bZQon3MUaECniAnlthyAGaF8Fplr7CDleEWSfltDUkmiNl2WZALqW4fGgh+jlScD0+T3oRilGS1KHqVIN89QzUJIeyCT+CGy6STr4dQlV/hA0RXdrpEVeyzgnjUD5mZbMquYiLpxWs/ppocJnwci9pTBO+0uz1WK5Y6HTlBM+q7yN3WOIuHTrHmsNqkVqXWDTN6XzqrqV008ycj0+PeKEj1EiXyj5UfjNIg9rWrD+NXJ8Zkem4TjubHOHA0Nhg/WiFvQjXtzaY/uidEW9rjSmKWbxNHyzvKyt/YuE04mhEzEHUptbPiz4Q5A0d95DY0sg0acTy31QUlEGVUhMrO5H3MtYtbvmiT6rYbMkLgZk7+qORKVTyADT47jdEREWIDm8OcDV1Jqhh9oeBBKx5EJWWR6mj88kKS3pWL4QwYXbBelOhD+b9GNhM6fQL2rByiGP+gn/VpQopnzyF9+LEyNacNGc+AsMywCkvtGiPnQxh0C0cDIQzET6g7tW1+0OQcJv/KBPxvbGyAPHDmJraNVIaVfHzjaqwzzRmjtw0gQVDLNubIjxa77+a2OofPPcn4Q9tnvsWVmt/XZX5GHfhvW43cP1viDhiLQ/f9HkB60ZV5+0J79AQpBl5uoD5695cQVmFtU3xhWy9NyuII/0jXAW/hsfGAZRFKBbvUjp54UJq4YfBEXgiOb4yC+Uu36U6AjeI9xmxaPapxr1IF11M8cOAx9aMZwuFO2TRo8J8wpvSms/4rpHNI9NEXYtYDJ5MXTKUmZe2YqzBKxn/OgujvU4qYiP+pquvxF9nPJ8Eg2JruJnu8XI+Lmhs9CRoWmuqQ2gbcsFD2YFqvp6NGy4HdtNX2onL9iOPnxQNcEb9zhoi/McSoA+kcclmRNySucao2ZaRh7aXEO+BkjasUVOWt1cJKiDrger9TMqokORblCxZY4O1L9XmjHcwYb3sNIgo5ljNE1XIgnx0G0oQkoksHdm6iRDMAXfej+GUrFVAiGWHoJqqIhQCyb13MDM6T71YHzUhEyrH+1Bvv+1h+RtLExI1IIRej9m4IijLHrmYurtj1paG9tV2fy3uXbSkK1USfB/mBoWvY+EAmN6e5CB+7bvo5A7b486l0CUy1qJQCaGs84F8gn4gC5TjPkWuArjl1mdd+c7GBejdJZRLt9GAdhAjpa0+Dx/bMNchBS7e++gc67INVKi5quzLraR0sFROL6/8oGzazY/Cjm6t3NvFLmypsqnfDX8/GS7eO7bkpTGyoOrRZSBDylkYVR7T6CfauLTK/nesNultpDjJq+N+HD2+sdxWUscimb7PBfTDIejr2fqvZi8pY97/ednuCr2btTJ/qaGANHQpdfoMmuBt9MG5781t6Wy/oy/jzDZvQHQYLb0Glx4HzQo68gCbff4ezPbSXniorfKxGqKkf+t+3ElsO/XNtPiXU/v3sCZHYJIg+VGngki6FwV+pfP4c9nWp4YP6l7cDkG1fnKrF0OvTZwfCpa/Z571vom9CPdjL/3b5dBCrLSNNj6N0Oe/2+39NAD171es90bGwdI0nhpAk3rAXGiopDN17GYjAzJom1gw7+jV48qowtqkC3SCNDrR2mneoB/vGR6ryD9GCCNqzIowqzGrAnQNzVGvZW6i+BhECkubZ2mbVQ1zRUeo8q0TheCJnDLwIwxbo3XUVHTBhvCzRZOBPpAkWwuDKMaSAh110Pr+9MPyNkHFaC5rPqzkm2eL0oPqPAN4aw/3UlvgHUNayKL0PX2XDafw7TGjlMjfF042QFDk4Kuv4P7JJQC7QWlQwylA2eft7gBnRaqMukY1XD0rAIZtyZcgPYOk2SAvquoAiZfxc8u1RlMUkTWWyJ3endKd8H49Lrowjt6fBbnpDyk3IX8qwB+g9GqXeBvZfF5V9u5s90SoxWKjM7h8OobvC421n8Fqb+sAjDlNC4ShgHxDyoD6yGypjwU4cb0iwnyNxPBQq04BA1UDXhfivwb0R+vyAvggRfZhxjx7fM0QdxRYqPln7f56fYQrh2pa20tfq+ER3639BnXBZVVE+X9zJWh2Mfn4GUgqPs2xuLY44MTUeWYEqDpSSsq4gKAzcz5FZOwFtlFF7ErFlNbdCUXaCEgTr8AyTjjAJD/Og0YKIAZeTpn7khWEDQrnc+LHYIuD2+WT6IyALojWSaQXSbrsxSw8OZMhsQRaP0/ZEvJ7wMA86Y7gxijurmY87emft5pp0mRwNUxRMZ0hvPHceKtNq50PLd0Nq+YCj+vuWWtm77wKw8zc8vWlIRfDe/f19p9qJscW7rzlGz3JUrMT9Cl8/vcq3isRvQl1LVTtvBcYo6PnV2z4oNK/GPjMQm6hJziF93duCyr4zJXYceke0J73bRpaZqWoS/Dmjn4ECKBCBi/Q1tfsZKbhhg7WTBdjxLTqGosV6cLmIQjkREbs3999rlZL8imuTHRlSb3ERpfSpFGHqHsOKb817QR8fRPl5og5K+YzUS3rN29u5QAHlJX9VXERxUqEbeRw/zixsOy4bLA8XvueYmvX5hrFddfaLRc5Oyni5pRr7jtyXy48ZPalKEn6lmciTMjT3/9Q33wz8vL65k6A6iUPD+xmldjH4ryKikHr1ZHmTqVW5AzCq1uFloAhFn5pHkjq7nhE5Unmjb4A/BotYBtQ6TD2YCuawWJ69bUPD+Az7OlUv0OJXKlf6vqmMLnyg1kaXFM2hp6rqIe+4ClLx08GeBgT1/4dmCDz0VcMgLf+EEe8oN2GHEwfo3pS8s4veyBWnOmDl9nIfEcgt5Lglt0kf03oWrPrncSx/rSnvM/LoTvHaRRv8COL2ghx7otna7bTffn7QTUawccgs700v/dwrI+u122eY++CTbDM2RhDJkR0ga8dbVzbkJe2kSroKsAZtjBc270EQIJdgvG9/r8S3+IJqpPnS2rKzuPjKOR+RrFl+iGukn/KYWImG9NkE26DzZ7vrDR6KXQqz0ySkTvVp9aTvww80UxAJ9AaFC0t80MvceKeSEnWnO+J6lp7g0P8ag11oIwS7bmb+vJVdnqDFMadpD6mraEnafUNSrRQpGX0jOCDE4nwrJeJS7ckkwy9UY+b4nO6LF4/x7imZbr1x6vQls1aZinBb+hbum9Du+BDJWXa1vzUjHhG77vKC07FyfT6O5zGo1cCt0gjwGJeIfcMpBttvm50K5nLoTFCqnmzc/f/GirWkCjHnUiQyXRO8SC6b5jkvn2/t1cIXRfGkduU5+eI04TAXgrS57QD8ZtgoKqR5Xxiqf70Ysvsjea/ElVmgiRPPK/HYh3+cKqoMHQb1GyBvaoTezjazMp8WlJUhwVoCYZWeEryvs2X2QN1Esg+QLt0VnD3xXvFUiy1z6bCdFA+qo3HVTCZL90bdInGlr68g4ZmbAvnA8XHXrL/+X9+iJho3xSBC3uYoAKHakN1JQWMZdJzX7e21+KrIYt/Zy+qPF2Es7vq8iO3m7/F9AIpDN2elQjzOyqXdMVreuBE2GIbg2/Xvu8p6JPPSh1Tq53Bc8rirj+DMaXrIrtuWLPCyWGp2+aq1kw2V6jlv2tIRz7ZPSeABQ8pV4NH5EN/IWALaSqDTfFk5h9Bb9j8UjBTyqKX18rSVB3THzRksiW1r6KTg/wrXv573FnkDMY12traQi5mZUPn25PSH96S397i0XFbU0p1GrfDP3utc5UI4mt89898qdCZ0a8ZoqyaTQgVFKos97Uv18H0IOamD3dvAidwUZLiayhy65Ifx5m9/t6UR7Xa+XVpHkXTlnOBHg2923wYNNTz/t5ylfRM9gAJ+RRkK91H58X9hbgMUN4SzKUtZm6PBosPNNrxdLUCUxYb/YgBDpUfjsq4vwRGsfwERqRjaXCl8VJYUguOqd6G3MW91IZiMJHcI4dVe220up15XNDb8aBp3G99tKn/sfDy+AFYHub/AfuIadqTQGCx8udUtV0A8+mMaidldFQH0B+H8WG9qAAZI9Z+gJnjkHc4GUmMH7d3t3U0HqAGiD3XzhXZyrCkn40HtFW4TmgMu+hbEP3dA7UHDYAjtr57y5Yz1b8Eaw2sQOk24IkL6BJY/QxC6OM+v6ed/6IjH+dYjGZJA6EoBmCsoAaG2D211eV80/Jvw6aD3PC0EURKhspDFKeQvbz768DDx/AbB858suq1HdrpGVEtHXZ+bf7MSXJHcMI7o+PeH5fEE/ZG8G+udBotvmVAcnL3MX/ALIjtV2RkjKswDYdf8V8s2v9ZOeyT1dwDTChVtKIhZoT/Mml60Owx9cWlaZGSEbPXLuTPW/3dykweGE5+pW7s7PWkeFl01CgvnkZa4JRq/Pp/+ey10eudE/rvdGCP/Fg9eQ1NGR5mLZfDhsOMokdg6zbPh3AK80u20UmzSoDObO1klm5CejIa//taTt5C7rtO3bAEHGaPoMl9NFrLslf2GxODEbNVZ3CvIbiaeezQZkPfdiAgsVTr1kOaugjlEL840FVfO9WVRKDD0HBpVsS/y2nJbNSI92e7ADZuWV/r+gRqRl+Ag09BNHt/PVKkYT0feGcCOlvW0Fm7+VRJOyXcjaoH/2pteZjHQvwVd/YYAZLZuidf4BKlsdGGbVNhNE3YBs01TfMQzPCgROALzTSA/FZSF2DdWhKDTq+FAzIWfnDeWW7yu7IChFzhx80Zm1hShru9mmQmbmqnTHnViQoIy4Gu/pHIJNq9xq+f2BBn+veqSrY4WtbQlGXQQl/PJGLc859KX+mxJClPcOjr8Gm6XNK+5beGqQvfz8WnMMrfV/peaxGXV5nKi2h3S6lXor7a4iLpZujPw3o+uENrDQ+jO3ijOVVVJ3qzy0rEQ+6Zw8xh7KltM4TtaIrIInqqZapx0eVDkHGj+WH+Wq++C6+2TciUifqgVZLqbuQD85lgi72m7LB7GlAA9fdDh+CiqCQ2Cl1xJo04JzPwb8mRHzhHEXO/0TO8osOTjOdyjtj8HdkOXpeXRA9xwcWSvqL7PGjHyAp/1so8kM0qffmqbJOPZBlnGfXo9pyZcgvrNIMXUUZArjGqVOh1XTDtbmQ7WrYu17UUmyBT4cRLX9FcAFxEwoEosqLf9p4NayqyofXdYVPLsoOCsiv2zuvKZ/GZh6ClnmpE6AY5WZKSviDkou/+wyyeNTDEHsrllx7B9A1CyaVux8iGjrMYooFVCDGoam3sn+oXWdWbbNdrsLECLzaCFsknCkZSnHmxeulbkGWXQGRNfOIcLBBl0xoLw3fcsvIndMdph5x5XX3xTMJvWncRRpuSxUv39Dd+zNE+r4YnjsEOSsDsIL1HHrHHzTLJw6At7jmsKGUj0gcBpAhJqim1vX4vLsRUtTiFVoYcmM5Xuo1LI0qApWHBtdJiyDfA28BBpP4wJLrqakcH290316fIisScFe1+rIN7zGCbv8GZBHGdy/+5gOjj3GWY5RU14DRUrRFAdOJ3Wd6g0lrGSUphsuvnvHkMFo0fkjW+fCo581d1qVyQV9kfxXtblHD8C/udZ2uhTO63lA2u48U7g7ixCfGkqL9fQvBNU5fuQk+asZW3YYVtfYh3bgtjdksOyk2y2TPGLsVEWL7ykcP9zi90So7T8SDhc8gcE4Rcj95w84NgK9VofGasAIsUpIMXA3dhyCtWpu7q8/bUrwuGorefXO3UJeWJUGpgnEov4Iuzjh/K2r6IMN+zOssZG3kwAaI7OCRaqAixYOoG+g/tfNNHTdvad802NdoPgT5v2oSMWisFgliFGXLKLKXKpsr6aa8NHespdigvZzJv5SpW1YwcOrDozDvBxiO3168THHig35oc+BD6oQPXhCy/ADI7wX95XA6BJ02qbsbmSFAFnK91xo/pB1w0iAx9Qm0bd2uCdJm6dBwl3hgdkAEoSd4CEcJP7xXCE+BUtsLt8qRqWMW3YCBQxXOjka6w5CtwGV7QaUs7lrj52On2Wz/sD2MCHqEQzDnv7hRHqJi/af2A2aFr5AWXa37esJQRz4QYKT2bIJSg5tB1l5CmngruKuXj0C3GIf6mfmNst8efWUb/B0HzAR/+BTOOOXN6v69NBqx8rz6iskQBvtEyDkraOKz29gn5/hlJZfUzjvphyB20r6w3JR5fr1DcjfG8aN5xBbKONl58hlE+bfHGCuWL8ZLBWvJF7kpLNB+latx8spi1wHn9caB0s3Te9MvfOz9i/q7pIUacuOiZ+GLMNbGv64vr+1ZS3yITAZLbJwY8UJAfkEydB/HizlJAny+sV6T1a2EMsjDesjmgO+qVZ0JruJtxUNT75LN0quvlDN7lh5Y9qRZHYLcHVJoTdaPUkS+X9DXTRmqGIeQDBZh/KWfGtxi4+wXvYhWijsN1whs9yqjAmEvwuYnJ149e3EIYqDZtMMaM4u8LzDnegV5Zi6XW2jVu7dnUxLINnZd0dMnRohEGKtXdU3aVfz5zampmJkrvKeqHqi0NrVmwO7E3gLXw8YL0qPVV3fp+ttJWlV2NUeQXTrz7Aj6vOwHQRoZUxEF8Bk6vw+xYEjo8RE6g0iS0ltshKv67pSZBMZzTb+BG1t7/QsZnR0rsAT2ESNju07/jl8T9b2K7sw4G9srKV+usgqnXD7rIxxuE+OTJXhFweW4/bocMjht1QJCl275uj5eJ9vlhRluGRybKQeCSN3XaKvyLEfkBVgy3gLOFpRbdtupoF7uqCJWiv5of3W+mrZ/VD0tyXDHl/na0huCZbfGhTkthIv8+qqVyI2jgnNFvsy/r2rCV0Hiu7uFx1tGWA526VLp6ZPj1nHWWyX/tV5jhSdOV5A8yBbHHhHiXGD3zAuAVgkigW4fWXzxYoclLr423rdBP4ipMyJbMIaHQj1kluSmV3JyVy2QAJw31zu93VSN+s5+46w/b/2uVCzCOJoKBJ9HZKiSsEzfVSCf6Lcsbmp4LvPjlRGu3lDGBbeffoABz7oDjKX0e+B8Tn5sTmF21ERYPwIdgjKPTpCl49d12d/Jv2qGIi4AqDIAiMvNX26xZGzETMuIfEPE/8NsP/p18zyDOKixov7KBYrpKYAWnDTCHGgI/eTch3qnO/YN/i1ndGAV+l57zwr8Fs6mU3nfwmfFKqxYFFkN7ytqbIz9Wtr+EWWc+2cATX6AzgDp7cYydXspgi6tWFErgTA4aURvN9CsRyrRp3GolHIZstUBlQbdbx+oEz8u2BicfFTAZ03bx3iefX5OJRE8X28sc+dokSyOtQwDDNF9xdGBdG09UzErUW0oU/QvWZz35NcA2mr4xiocJv5ffV+80a9rnaH4ec1lr3c6atfRGbriV8iDkcIuhBdWjMae9Be3cEBM7T+eGJPdjKuWG3eBbNKn8vCtznnfRVkfIowxgDt2jIQdHs3/j9fix+ov+XObaRVl6v+tNYZBZekZ/NyWYJ5rTvoUDLpYGf6EzfGrW7JQcmTSiNz4ndWT4TbbDFLlz7/etVW5M1N27fNnbIrWS/oh4B+PHcs8XQmvhQVtpm2WwKSN78UKvGumn8Bh1RMGP0Nskm+V2sXff3KC5TvfUgXl8jHazYvIaUxR4/MSxvaX+1b8zxOs3mXflxXTmmzmQ7snrIp8xHfOOiQRDGrfOxfwc1K3yXCCaYJ5w/NnxyHfBJ/ORNjLHL3/1nwDzXaZo9rIV7sB3A2uhhXwtaaJ2Xw29pKgzNvm8mMs0AzwY8KEyzHq43C//1IXPjl9Jcj7c+ImgXNXQNdE3szuh4y5inJ/RNCME9tUOo5PGXs0JHe5xTJ/x5JQwVmr3PT3o3ewLPmo2GX2PfxjiE3xKARg7tNkE/Mo3hr82N6piYAfYaZZb2FmZnjUuGSCWOpNdt19aFiWXzCeXg0zdvB5SOfzphh36nK4X5rj17c1PG8W4Y6BxtjN4Yoy4SM05T/ofNsH+sl/XIJW7Wj9XHTb9VvlVWlD/whVbAiouWzFAGEc+ZzlqR7EmPECn9XAFbH4zFNsuEhe5U86wbbZKs9sr2svtR5s3rHUE+Oke/6u/Yh3ydKXHnsTqJVvuYCipwRaBl9qanf2vRW7d6uWxsggyGjEMXVXqim6zEAc1+M11WpcP1GSG+t8Jt3pBNeXoUdj6zQDzUDIur2/7L9sNE7QSPJoPQOyX3HWSk/ruavyvg5aZj/YptX937x/DnKeiJzGElPtc34K3XiY7EOduLFm3+Ocao6eqnCCTEGHCtAAxQUnRecQ9Jj+gyKjwfvJv5pxf3MaLfRoLc5fIwRXDdWhAC2Bp5h309SVz9RhuxqLKT846TlIbkIMgJ4qWZVHBtL0yzrO8YFvH5+zPdtwYn4CwJeaLZ8EL6JJiSaRRBj/zJyYhlvgvKLyxHnaXrmh4CqP37o1SFOSQaIptiR8A6lm6BZ3R3tJFraDFT/mGlpSpsTnfEHLkqQHUnHSoy8l7xamfZA9NbTji9MTrL8UjceSFT+t3KX1exV2Mm4OII6h22fWshfiCl1Ow+etgoyoHQeVItkDOrPSNBvweWq+Y+BmG0+3UK/BhTk979i+D5AI3wH8Vz7clPO3lxfKPg6mp4pLB0dJ8eW0FF//djF7XTRldqJsJmYPR3BaKgvxKNQ3qer+9Dc+aELeUThkcob4d6oUIaDXpzaXmvop8YKOMVtZ3b13yTqh8+tJOyo+1F+2hKizvKR/SJ+JVtSCMwUO4bb6YiQJ0nO9h/pjhL3+4IDxn0dRPRul3Y2rNT+ap0IsmF5R4qOtOAYo8jSb9XcddC+3Q++yfFyRxVPGAigb7KbKDl9i4icPunynBVWLOeqAtW7wgRxd/xC3i5dYXxcGPrDYaGo7Zjk5eX30tzFHipFmg5LQsMaWLud3iqYyRXrNLXLmvh/ZcjJjl7ne5UO0z2bD2FriF37BFMGJDONDELOHs1ldysgEv6yaMNM/D028fb0kKOVo7naTbX79zbFviYsJeXLfn+1U6Dy6YCPylrBnwo2UBn1EMEKIVnm7Ds61HQAbgaWBZ/SSdvTPE9sc9Za3kBio5QExvFeQ4kwaxMg+mr+BTMDQxFZgAi91ZTmlXzMz6chYA1Uj7wzGLZC8AExOBCtLvzxug+6w5FTqsl0zyUyLwc0qKo8PU/qBJAEo6YnWPXHRgx31Y0nS1e1gU5j6QT91Hv5fuzeWk3c+PnrEh0tiD0C5VV1poeu0l14sLz1Fvvt0A1WYTWr+GPH+ifn5mqJH1HvJYcIlgdAhMYabame22x3Lu2nVLRmQ8a1DkMziAfEMQ03NVqlGgMINFhjX+BEF+UunyA851Rzin2P60tb2h7JFUDNGMPb+yVxaM4pg3twQvySTKhsSpXKWYvskLnGeS017E0Ww45Cj7+EFquTb4Xfvrz0w02G9FXCh/cby7CXURrVkBQc/vGuPUm0xpb/iufBtFRdqZeIiy6PbKyEadYW17B+BpbKN86PHV2xLEsLaxzVxm5ULMw7dcfdSbxhsFIpkLUub+BLqUPxfLqV04TQsm/Ic8B/5wC9s7MUW4KQx8uAiXU1Duchs8YGzd2lkVB+LtmkUga+3ab3jWjeA37EguXmfvhW/I8EwngmO42FTI9XPdirfGkjZT8pDVP9Iw6XpOlJOBl1Y/Fkcm5CtuobMuDFpc/vU9YGlu+bmJ1jKbvCY0e/AQiPznZUQW1RkettR6ZMWby362VcVaBvQ9UwT8aNuHINM8zHIuPCkSrOApk+ojlM9QrH0Q+uEXE+x5MtdPRv0Qz14tZQp/dsL4aQ/jeOzHjRhfaNWQiNNTbqu5jvPeGnfCG31XNYw1YEqNTPCUEoxWI+hbpnUepGXoes5pefoaqHUZM/mx1xl8Te3rJPgYaiMSS2SrpRIvaCrv8NXkbPOBDvp0pUrej1YMu4vBV/ktn6evuEUwFKEau2H8kuU5gq+XFowwKGt8+7OXyIJ9XeA6eNPm5OivVyn+zdLHrah5ZHrOa7HP3bVEgt8NikWTJVCBxVEi9Wmf+VPqMX1SXgfcL8jqPdtbOUrBleGu9fpT471UYKOAgWNx9HbbUAu9VPl64sUc2WAXsG/9BL0YBtOmQNQpknB6Y9ZjKvU+s49fM9DWzXEqqF24o5oUH78hwdoaEcI2McDBpXKM8pCW8UMYbGQ/QnH7Mo5gKHQEgiv0m9kaSwxe+bWtQ+orIkIWWvHtZwEAOp8kP6mzN7NX9QDih7Bj2L21cKkPTPMwT6Lcn0RyA/Wj9BHsVkYCEp8RPuNfWfLil5lITit0laN/gvbwtj9fI6FQ/rKmSvN38UmEbmToNGl7L5HdhUZ4IdgJGNcoCvQWYWhRqEjCw93CLpd/MzcZO46RJ4mDGpOszChu1k84QrAzeSoG5bvewk4Ske/CtmdYZZfdHbZmWg66fPvgOVdEpuTV6WEaKsgEy4eiaHSXrtEN/nXF0xdKXWr71ypd+nrxweqQW/HIdly+c3sXBUiDD+928R/kPgPttgCTB/p8gZ1w/qY7YOTES+fUNr2EDppyH7gDXhEyhMtHZFYvly3/xZw+NxJsutJyUNQxABTno0ETesQ9JOv7H8YyDbiJruolubJsUcgB6LFlNs36HPZ8dajZlpF0R7J2MWxzUIW+D+c+DsPEh2H8TbcDlPaWuE/+k/I1+DdtrBf+1E7wDCDDV7k3/Rdcomt5zFffvHs+4v3psLvEbaxxR+innx/XBXilhN/Tq43xnIL6V+S+uV+xj2fU09UOd/lHLPq+S8hZfeoPSBOuu6amDLpdGDxxNKSm/uCXdzY64WfVE7w4z+HoGVHorm5ZXjGbe0riY2GXJDpimJji/Bt5KwCRw7mGzI4vN7t4ezWAN3vsDObuTOlvZT2g6k4CW/DIVn8wuKcZHE8MycJgRfafG6rKX2j0OAFbx4VUXz+C9Hiy2DrTOGkvjqkrziK8f5DwnrwSOQ/inwfeyCjaX8GC3BbmIVIxljVTuQnU3Zkop48lT7l9x6tbnTjM4RueL9+NC8wFLb+Hhk7dCz5r7JaNflzf+Pohy/bb6B/L1+6WBSS/9l19MOb2n8TkqXxya2b29BprG+/A3ZBYkJnkbZOqvR69waA8lboFpjPFg2xictP2K4c1hEQIM9WkLArnkp0gQzwwzD+xFu+MJPDWy4EGwHdzOLqZWmkWg6IA6gxJ3p+DzrL16LPsj8OVUtyjx2njC0+F2Dok8S8kEUufkwPkoUuvqOlgxoAHnUcGT9iPqMsj569srDLfyUOd9Do1c4GMvgXvKyiEiVaEMylQmDJY8vtyRLaQtEPybmhQ1ClV5k4dNmaOmjql64/nqWB9E+9kPvNeeYEerqQ/bS6jTFyCE0d1P+3ADc+zs65Tuu0bx2SE+Q4TbR0Qk8Jw95xzdNtsuI8s4WGWz44ujD6PhgfIfMZEg6lLGWR6F4KarOQLUDtVnl5bUeAYHbRpiqxQ2A/YPfus7eQ5nVeyAKi/bY/2dt6fd+mGT0K7RpatG9+9Y+ZQea+/29xMnUU2SL9cIT9EFRHlnZlvWfHFNZrwrjlpPO65Qa0/cTjiqGXou+d3tEPSBV0vXGrIvwQNCh9yVc50xubiGv9xJhZY/ENOnTuAJkh6wb5is6/vqpaIJeqsXVgA/biS/JO3MZsQUm8tP3yD2ZvF3npSwNaecAwASUhHLDsZruBf2P1WTas2/rg+0DwHRMCYCeaQtaQDmh+uN8s4hBk96EBGTJTNgs92HSmrGWfaKa/bw/odNl1Hcyk9llvHwvzLSGIn8kLZHDeG6VBSsowZTviZc/zC8zwospREs8nfGH+G9y3YPwHoIlajEap/HXqdf4E4wOhLxJloNsYz5g1A0rPwbLU+pnxYz0neFVkPkSapfpnMj2B2bz9wpm3BROEG5sX7BivWzoKha4k1+CGfRW1Zkirlsfv6PlpnnISZqAel6Ft/4B0IhDYY01X754M9z2wlcrxHIBQflswOHH2s0Bx1vPxFZdrg1IeCDAqmyYFYj+Sj/gEEsBSZ0aYCjib5ptpfutqcDIJ+d3Gbujts7uCmkHzowngf4S6O3Tac5viaMQjSoHufRszJVnLFw+1rIkwAdQxVQxhbsb0DL6//syAIVL63rvGzENQU7IPfkhoxUDGM8+FSajXWIhZ02AUY+AbC+bu8mZBoFelWeS70T6GrmO5S4cgb9u8yNF3NHzc4/aSKJsTGSpN9j8Nzh1ITdlB/JGDpfs2VQO2/8S982zrQX4rFRTl0JNYNNXtIr+Lr+CslNkeKrdYuCcH2pipDitE9gMQ4Kpfe+R/TKHhCDvhNEdGZcvuSzCyUVZlwTze+rWWLeq0RkelQ9b4mhjzjQWOj9hjjHYCZXMfNGUNz3pdNXV5e2lLRjcnaWmjbNUvCv+HXEj1ubErTC0v8iI4yif7qdzOuDfTm6wRfWq30gruKmWdfrqsSBOr5Yhsme0r/yKRLJ3/qfPH5KLXx6Bxq+o55b9dYbvW4n6zGxvMmvBN7CGIrUL894O4hu4v0LZV67CyI/Rdjx/XX5m34RDxA+ha3HbhlJT1Zit1yzTK7wb3nX2k36CLzIPCQ1DWLMWN6k4xPtMLoICj+uH1x7bCvocN001Y0YbvkRa9F1c8VGjCvk76Nk9baWRFvjGe7NMwT/S0wqurE2Fftssqe/yzT/vQflVQK6F2QAm0wqXjkIPQ3v4yeA4mi+f4IlRZhcZrxZ4NB4ifzECCEpLo9TdbdONhq9023DOJS9cqITuWgttUACtJs3umIls8Zt1RlNkiTDUBBlmiXZuIuLxhYYI+6h2tfsI9j4QaxxvNbd290MS4W8juqlWnPOVVprvb9H6dysn5hF0K3IwrKmRx5HAEyGhszzbHuehJFG4rSkwUia2HRx9xmf3CkaDV8L0ReF27bILXz4oyY9m7tI2DRJCgk2O9qZqtY9yvwFO6+OKly2FAvu2CIsep2aPUG6quDf1p38bH6bowPLcqWBjUaAGn1UJIrWVArSPpN+KU53kZHpnBT5zgu4uKLURMy7CAFn3gc00oliUqJ0igRKkrrPLOcE4Vx8Yr6atIMStqucYTupdZ3MaNxA0/oUSVihZINzWhVsXTDlR+I7R9j1jz3LkBTyNmCxtjXO2j8AhMjiVO5O9iqHD6JYbgaC6AcKHQCUedP0JyF4kdCxSnzh9cjJDJidKmpQnOG8u6arWSujELBVC1a2mRBZ0RMja+SCyyqJxa/i/8+720TldPOFwXdlKPVqaVccE+aU5emKOAvsytiAQAq2UAfOoQZJj1l240nZw7pxGzRIB8RTjXGyzPkroLmZp+5x2CuLEfbI3WxO7fhnNAn+HR/3IBDjB2FtUvgcc+MS9Bd1vX0ywn+xLOXJ1GvveI9IqPoK/FAN1CfOoLoTtQ3ZjedqQ7C/oDdVi/0AHIjuXA6wAoU7p7XpFYBA2hkRUYLr+ZLsSfn9MsWUfOXkT9e9kdfJYGJSWa2d7N50enkVrfI7Qfo4Hi1oiT8L091AYWwZKvsaDiRVkYTvyKbASeF+RHNyKcieYourktfepBYsmdrW0asUiWW/IXgC0HE0A8m11xXLG7/jsECA+8elF9rjN43yoEVJdel5HNomCpB7ogN29k0nuM570tBomPr5z1L0tc5EmsidKcqDx/mddiktpG2yjPQtOC5Kg7ppGL4+2ub0iVAwIblobQMMhobovnIIqynL0ul/PyhdvwkysyeOXr7DeR0wqzV/+lyozeNKLhlNdg6lwbVsyPtUBhpKzebf6ZsfwDzauXx55dDA54TfqeSws8BM3jU6z4kLixA+aKyvB7UcgdjVWA9wVJiDsgpqrNZ9MdWKCEpUrh9d2H7Z/DPOY8rkC9Z7ML2fn5xEi16GCvArrtTPfHje/5XgmCPiagEdwCy+xJDlrIF5b/gYgvZi9e432hyMruF6MoOIEkpqMzmENRO4/DbUCOkOnwixW9NlHeNfM9vt004azVY7Sg7qNcL/QgzGBbUdPGA+90boLK9Rff6u5scCQGtLx25NDG5+b4jpoRp4rimsLpm63GCbf4RmaYUp4UcVPUhtUn4Cx0mi+sHHq0RxPdUKuyvj/8FcCehe+9piCY/zVUKIpudQ7OB/jABMFlvfaCV3a93YFI7YAF+AiyD7lvQ65Mph9Zp64SuRXrIyqx1nyQOGEpgbpv8PSfl0VkJ+qvcWxqv8DvQ1Bga8hoBUBSNghV0zUrcs24d1uNxIIpdzgEYVcODMgjId3ckjmCcEXVzvC/2xU/pnV2K+dsCRJp67CJod9NiONQAPy1Iu4XAOytllj6Yqpc/DZ4XftCzsPszUmi0REJWXn3eaHJE580PSIcQTJ0A9vbptU4XlCbgWFZy3IGvXRRa5/mFxHrtlqKrKEiwjOcurTwhmcPCupVUgwXYwgwnltI3Cu0cQr8m7R6avmEKc9QKZN/kh5IRhuizBsO+Vb+jf4c4U/YfBTaefBIadDLLO+JNrGhyttFJrbcEWy1vwzM691VcJaWTlfTbyMTkflgV2XLp/DRIhP13t/kKd4i5mqiw5OWrLsNo+3ZmzdO+tp16fh2hiGy1h/mNxy7zJJcUjkkliHxuKPVCDqrqGldm2fE468roo5O2R/5NHMIqr7a5fbQjBlAoQjNiXJ9WYgjoTaxjRw7heC4L5UNFz4+Z5klj6S9EI7H32UkjCafPPnZ5wVlJED1Y6LjqR+IUURdytIGxP9KdCSKQ2iVyiS+UCpHrKMfMhH1oJ3y3u/mx4UmPJg6HeUD0866uitekg3845G5aMf6mYURbJW23gFyU5Adqz1LfPvYY7TYxP9eeJhwhW5uN3LawYj/6ZoeQVFWbap0/8R76O83fSrY9NASFrTDG3Vk8VuNM2ojhYH892K06m/zvCR0A0i61/qNo85cyN6iC3l5Lj8DoTs5C6Emv27KrQ2tDRnOp7To29/m9L9ZSRKHXKJ7e5JS7r2YsfxTvrClOq7jvSXfNk0Chd6v/kjAjTZcn3GMrfjWnScFfdKSEVbaBu46kFa1vQiX1rPXx1pY2ulnyJ+slvVYto/tknFmkWluzb/xPMP+NFdwtSv7l1MWfwY9H4o9NtCqRyj1c2R7Gb8ul/EXEW8lynNV37Dn8LGV5Xm2kd3J2nuZwVJM44WjZgTRfOEH3ez0ack43ag0uHGg8HrSVXNZPaCjLtRlDpPLS2CoYrm49wLZA12x0+4ixGMchZOCxNx2Sq8O9Nfrqd7xkvUZKuXcw/O+Y/c4JudsDKptDSgsExvNFmdLyPFByJ6XRO1f/4HzWrR2Vbwtt7MVZrCJ/XJm+3P8/HNzaCLiIZdx1EI+FrVeDc8BcYmV2TdQUDSK7Yv4N4grbyYJXgQY7yMr30i0Q7wlZQ8JWbT+aXP1EPQmZoNmc1b82Jl0VGIM0VjfQGGYVh15ai6Zs/FU4wvCnp5JpOXkxqMzyPfSDi7aebd5aJ+xZjptymb96kymJYt80do+qHOfEK55Ph1XF5Aln4xh5yNZ67oM+uUoO7Lyll9IRxLBmtkkPvpO3FFMwWaHcar7iNf9Qmko08V8Mxe2vAFGC5fJiqGyDj2EvOfTifK5iLMs1MsvkExmqDK9/ol+SoYMSO9JOyeuzFg+skP3yXcOLXRf+WlJsI8FDEr3PBDBUSc0vv8X2LgHIfKEK6qoCmHu04382FZhUGauJOA5foCXm9CwLemgFK6piiF0pGkC1ThM2nQDxi1xEGqslaGkWSnZv2+Kfm4G419Tuwj9KI2I/3nfmrphlQJj9QF8e4i1FY/l5Au9vRxQZhF0Y7t1DT9y/F/Aa/9s3sic+PnYnNJePZ80disGbZL7XIr2hNSPcqZAb5ND0Cdr/BUMpwRlRF4hIhq+s0FTVNSWom4/OadayJgb60w0OXWGrhylUGu59I/Uia2JiAsyNvdV06mIaatk8CUXlwdpYCqm0AogvuQDpT9I2rYAzfq/+or0q7d9b5v98rrrZagaJmJrAE+3C5f78cPj82LrqL6S5+kGPSfqXeAWrft7RNpdyBwkX/97uR85hqDD0KEdgKrpof3CNlYAHIvr4vCabwGySgXbx/Pc2mooPcNP8fYhTpC2TgixPYX0PCAk67SeuFOjmOg0moRwsjkXMxHXRalX+rVimnophRKNtbmjp/dY+1kEAgZjiDhtqUurdSZV3tZECAV6QGcKj+/7YySgCs7r+HGIQ7Q3ewdtB2TOxOijxzkUcR4gcN3LySVaOHLoaJWXF7I60rTSqMPWc0V3aOnotRx0DkxPeT9r3wpoczOWYOlCll12Xs4iwthg2xhrmlbpma+vbI4AStB3YLwActf7EyVkPBUhkkJB73HT/D5n8eUa1MvwRURNMQwtcLVaR7RO8zO1zmRRt6yHGU59Jad4a+2Y1QO9DVE+lK7WWVqG4llunBANTLZllUk9LxF3VSj/t/rWaB2XOYLdmvJ8H03QtvQ/U80uu6jdSDR1FZwoOXNjEY6InPyTxVQDdFdSZMzD5VzPLjxSVBYtwTdS0OSlkr9lPqxxsXpEotmqZQ+NvnGmFe3Ptw90HH8O9c/DrMKPCDD/IdsGHufG9f+Nz9bS/A1O4Hiw2tnROdhh6hIDWR7bxPAcgobF6arcNnF8HXYjeok1c7orzuBMxtnGWHDs2Gb5tPL+NXwbhv7TlutHjQmR52J7lVxvs57WrBw10+XaJ7bOQL5lgxr/Hc7z0Rxbtt7i56qHV5sYn65Y9DUZdiITPUCztW1jPQ7O7/TGmW6uGMIKOfB10feSr75YVxHDYFrc7xkWjJT2PNrircCPUFyUWimrVn9OdS1F8t2Lhqjxs125QdjEhuOO09ii1wSTlk8Vi8RJSBV8tI09tfBCvX2wkXRjQD1u9wYMKrFiOanNO4mdHJt5paSTA3hQFUMJb0/vGrZ+2MebMT4gWrOIHF+x0w3esEij5XyCjqAJsBOUy850o1O/OHNG8XnXZRVoO6K7H5Hk3/HxJY1YelWo+tem9eUpDuq8OXd7sCfuthC+hsndmjoIZwN1urOnz8cJL35+AJL8PXKlMbH5BIHG6FGjX/VEEjLtEKhy91pEsIsFkwnmq85ClStqvoqB8VKb0V5z6UeLRzd48SiCdWepLCdIv+HnTkD/O+HoS0887l8o7XrojRt6PeJ+dchcLfQQNGA5wELNR348qoVfiuCSI4QKQjrs1FwCMAQhea7dDkHusXqdNhkJ6jZCToq/oSYD/nr+qX2HwovBO+WWDbFGPF6KG03bXsE3Zazs5jyul6y9Dc+QqXOv4R3I9EQ7BOqISySFWLmaT7z8JiHIY6AavufnybVn218TpZoJpywX/NL7rrqt4ET+cuxL1LdwIk2aZUPr8+ieLmVcDRlcEjWlIRlK1FonYQenZdq5nvt5a92/EyU1mvKnHkUdNDVT+NP2Z3Z7AkCluPJghcFeyLyZVFX6oApUFRgE9d0fOPeVuX+fCFVLmjv/VnULUhH8VmvXI8tAadNnIkJk4R2YMnZADI2hb+Uhm57PFRbn071Vc5xnu1Qh3yq4Veh+cBzX4nXnlaV91KI1G7NtgeAEugXZointTN/9BLpPYPyo748Bivy7XlM9NqHb5xAkM7uNKUocFyH9YZ7HnalHVDmCBhud6f56QsQ8x8s5+k/OmQYunGzXWBInDL2S0ZM6BBk9Q36CHV80hO8vUSXd8y6Fk/dDbA7CpGpFO2eNmXU5zF10JMIN6o0WWg9IyKEEF726INpvLKcgj/03Vz/Yyy8TVwOxoVkAou6+ta0P3Z1eY6uB8bvFjQpcdBP7i70ua7BPoEoCiHP+B9IIUMy3NFpI64K0ynxKgalpG+dv6RFtltlcjVDApxU9n4zscaOLd1cfcWRLuOPkULXNNYDHkbpOhLHeAX5J1I7boH0CqGhS3j3tBdlFSbjbxOWF+FixHgFL6TUKELexGIaK1M6fKFUawSGtG0lelyCaoLdLaKum7gylG1fb4XmElfi0rlDk67Tt4hWq9oG0S2Aha2gWZHPCOEloPIG2g+uj23sivrR3QPB9ofFgN20Lcy82ruTMwzxCTuNRMJ2bpgBq0QaWLtwPdZyncf2eRgD2S3k3Ddu8asrq+vwFInSMaLLw9hCUORT+5LLGV/TacP8vGP9JgWtNW04uJ3bkxidpIUbkQchBmMk2v1KYJEPpIHcVZYzS9slkQRm4ZTFhTY7ytZwPzJKMJLxC5+txXEjT+icpRLgBcekOpbV9gCEsvxW4cH3gwS+D7ENQwOhrX4vGgzAJSvkzQWGZ/oOdtK3yXuYf2eSk8PJXAseqtX0k1m5HOMafIxus3zsgcjhvj8L7InCIpWR0MChK4QKaVBu27hD07BAE1Ms/ZFlKoy7nJPMXyM0Uyh6C8jXa5dPE0aSRk0jc13BFWU3MKcaauxfVf2ysGGcegs6Sj5KBWz7sVKlB9PSboYhTu0c0j5V0lXNCqCAk51NO+SGI7sEaRaylA8CTfOlAd4lkIfi9zUbbqUQjWHj9Mb8qS2QlvyW4XKgzXJts4309WiOdJc0a/R6h7kt50z4S0XL91jwk4/qgAeHsD/ntKhj+MnKI97c7TL07gRaE+lblrCdUk7sA8d6tKq6a9b2jcky8qNCA/+8ak/s6uyT0ysqtsXEgd/2PU0Db7xkVL/6BKmZR4VXs+cVmG22eZjGXXwjnd1+hEdb2NK1c6kR2SHyAeLUPowk7d6FN8YxMyWJp8yHICnGHLnrPUxScp6H5enyst00J0TtVQRgXqAJ63dIfvOv+CYBLt+xlYH4ROtWgteO4bmFGq5UjYZpOUNTAB86kwcJJDOMi/UuVWRuF2xcjmu1mQHdYfAE8UYnxL/RNk4qctWmYXRYoL/m/kq48nun/j39cKYrKHF/XFDHkvpJjxNzXjJR8v/oixzpcfSuSjaJC5pgjwmIzIzoQiuhAcjORuzSinMPMbH6f+f23x3vvz/vzPl/H5/18PV9uavoKPmrMjDuDO56qdb07rzM520T4Hil3IVbdUWTEh5l6aynEXUKHQg+Ydy2StwLnH1PuSpIDgjKm6KMOjxRDzS1n66cjz9qXcdMEPY6Nx8rR4DubmIHiAjmwxLs9fVg8KCn+N9vL9Qe0ByvZmQn9nb8GiYrA9PozhfDSqjxnIWmPdVRZnCzu7Usdx8Re8DxmykBTx0KcdPR+MqO5lT2af2UEbAq+nBfwjX58nrEQDTx4NkWngtUOCutZC30GQDe8dqzJ6vIuIM/NbQMoIvRUva5fjKahyxIvRyH5k+sE+XFv1K2HogAju6akWvXjmb8MdfR2OnXFQcsxG/HEeqrxjA57NL7tgMZs1l89PeP/MSoiMZTY2+5WedX96dZ1ykof21NEhpQ1MU3Qn8Fxq/wxmP0UG0F0QFZOD8tqF6jo6S+sVWDZRXYFxOpTcLXNrGIyQai6tj1jrLHxtsf3uXXcRukEpv1trLihruqDa6y4UT0mNdyURvvQzmigrLq1YKL2vrklx2n+xi21M6ko0xGn4jurqegWY0ZZFZyWw/qBlZfGLJHnHN9gllTYG66HMpN8+gTOeV99VItaludswG7j9ohQDUc4iy/Zm5z/jN4F8zaWovSViudUZFkeRe/ax0GFkuG7tQV6HZ7mwXz6+VtK3zbD9Z1uHWtwfV5pf6XL3wNhhdssnzH0YKubaRRkqOdeuPI0qtdGfj1a2O8jcYuVvIeoVpYUinlxIWTmP6c3iTIBfY0qrG4G5nRa0fr73hWMt1XD/tvp7+9hpjxl2yIhj+/x1LGGirUn1EwSWhu5ZN0U4R5F3/HUoknyY009DsGfvfBSmrMYJaeKOZK3L2gJ36t5/I+uEarOUao323ZHiGzJyTKSyy46fk32olsfZOlE1lOZ6RnFktvUtqhE4O7zJo0WaGBL7Axz6EmYSd/rfV8+RDXPxcFX1OJO4O2Vj6losb97rYQvu42Rl5Xhi33HkvXv/1V3BfQIkF30fU6fYjm2Bjf/7bEsq+KZEuUuwb1EfVfD8J+G8EmIaUbWqYS47aSX9pkL4I5UyPp0au3cWvSR3870wPOC2yZFMUl5fbOyQXA9zOknuJ7EKklYTWpQSo3WFF/S47k0TQnJXirqyS5A4rJkNqxDePIyxgtY36/dxyKUvO+OPQv3OfNlP1Np5hBHvESB18hsMy/g2D9ftTvTa8KCHVpVNcssTfzNrThZfC5t883XpyILsyJlvITjfqmbyxBvD6d6rpFG9339FZsYB6srVxFrkLUG9U9qSKcFqyQsfN4LCcw+fQv/tSTo4/6iSt/FZX+iixqi/nNvlgrN1eWeX1Hvd2ced+OXJ5vfpq2Z3PaI/7m+FgBNOHL4UtG3ZpKLIOSTZ57fjZiMg6cW3e8Qgtg+RVka7+FvZ7ZaHS0O5z+RBQ8xeAJRi1YPppah3xkV1gepEstrh6OY+UVtWPHAmf9jcl1VjY7I4dpue/aUNJ1hSurE6ifuC4PHc9mG5i7J/Mwk/1chF6LUnj3l4KeQeOcFYe2nqciQyqjgzlrmGgk7OwlnIOyMCUIfwjczYhqMkW1qviZmiplr3FwiGAbCOQ+oMB17+i/ts3kxkb4LzOOLGN2SvqtL7fPcRIpBYDt0LutRcf4hlc9zGvNn0VKi3VqsdeAdhq3H/aM0VzLlT6xM6RS6br1MeRc4z3WNcwVHuZm8iTsU0x3chnuspybM7JCCuqW5ApL2GSOU5oKZwxdlSbSz5cyzDICzYhiiGO0U8w5o9ATD6V9cv8ThaqEMeKVzK+BZ6N6X5pd2nWK6Jrj9WJTmGMkhcKA9JG7aG9Mipr8KDdmq4771qLcr2vOJhxum05XRDchHgWrEFdmho2vj5Fp4q9W75fjTtFiOVhu2PqoLTkspIil2jckwdEXUWg12gaG6gdzDrXpRjqzHp1E7XxeFOfhfGCp5gEgQSlaVFIkhG/MS6WPcWyd3HDhnBEqEwEGhQQcH0fF65n2S3YlQJqi1SIbzLQ/8WR+eBPzA8hkLsh05WQe9ZNx+qJjmhUcnjmfcL5zNaslZDN0FTH3Xy5TqI0+niwXJqcVIgxq9fQD07RFt8jHN9NZmHadsLx3ZTx9XK3w8jAQZNljpE3dKGBrMJP4BTK8YMwkfUUMMtxAvznYyPwa//ZVIJ83/LGItJO/lqsyOE8+zN6WZe5nnUzhXmumfuIEi8J2Y5wMkQsDRDpXsb8nQFTXPjKslDN+tDY335kiyKhMB8Npj5nI4Zp7JEmm08G7v3iZPFV1opSOvgyqMcpjLDcl7J7g4Gys9ofbhYWPtRwWoQ9WEuqXgkte812G1IrjgnOuXfNEC2koHjuQyIxTCjU1IcFNgM8pjPf+iN27Q9HAO1XFuRVtMX5K2HCghPHYorw40vuYv1ZlHDZ7g6wwlKQncDpaG0Y9av204JQ5fBvdhwem9+ByWW8uzUkyN0YEB4gS82K15dQ20Y6nUlgqd/M4T8bHimvOrDBSdWL8LeG5RCdPuvBrDUK6QLkkonVA+Esuo9F50e88g7gLRWMmYqb3Yl1SvnJiolKCbjPJhh0Q/6/TrLCoQlYnZy0SAnHWy7LLAtJSjbaCqBKE+e4UHfrI4RrnraV/mNPisxv0lCW5EjZ79ZoK5Y1CoU1JODxdTkU8H9f5m81JefhNPROPAy4S4h9jWk5GG71nk+UWXJ7HfwT11f2l43uLAnNHOanTCidZP9zsjwtSGay2hOzGd6xBgBo5Rc/3ytPDvfkxFWoTJ7aFGbqDAK3gjvECh/kD73iksWRQG9w/XlkPHhLcqw3if6WEvMaHLRd8p5gPN42CN4vGjl7hCY0Qez+Ny4Z7WkY8rUxOUxhXMHGEXwCIN+dO4HLFca39RaO+qQj2q/1++2QXMve2h4gZxOWIUNpLLVAy41thypsD/JQrM+2ViRt5Dr3+9jxdsOrPQfBkXx3CW4JOgt0pfTVk8WPUBcUr9xSz5dXNtQ1364kSh3memc6S50UCgUSeGH9FXdtT/pfiFD0aMw92mIql9UQEv+Y6p54/WorJKvp2TRn1gnXP8p2zJrx7X4eJquaNMZFn/Q14re1ZVUqSdwEz3KvJJrQ2IK/xQ98Y0Ma8/K/tW62AG2+MG5d2QKKPV5i5b15LzmfI69UfBJ8vISDELi/BCNeQdLho7mUk1QhdP4AZIR3CWFsGn/hkrYqKbCwxVf0xpLYtl9/qiD15m97u1VMw6t7AmC6k+wvE/9jLz2pquvkw+qjUlN8+LA83cyGmpd8jOJKBurnUPeEmiF4PCBWz9XxTr7hpppGjc90ve4c/KD0Fr7VzJrKnYMur/CEzm0IXgGW32+4LunYV/Za3ZQztlPK8cEm/hcuv/WkYdUORyv//j4Wp+YqTeeBEVFR7HkFwjCISIXY75zRzUIFleuRu9vkEKnhlxGZpHjrWKjT2FEbPWCQcK7f52eKuKGjOwYnytU+wY079w6+wV8bmvVcwjmF79nXJFCObyKPLGn3lctIBfQP2jAux/AtEp/eHHZaK0LZno2m68xkPUlWsFq+0zHt+bqhvqssQJulU2R14dUh/RGh95NNjp+zgauZaaordR9u/r+xfZo+vrlJgHgueG10p1HnzRvGTMl0ARVgn07SGc87v90Mtv+iqZnQ1l/mzOAh5UnXmDY9x3rTz3ZTUvfkHqq4InJOYjc/Bdz33O+SpzPLbAYTsp9eC+/HTGrwvnBO1ayle9zyyrXuqYSrp4Lvu7m7yuoKl0pdK3DF7z+WuR66W95A/MD/4pnqEvn4Vei+ORedk7UH11vPay9HcqrhE2LoLGjRQnFyR3UBIaLYIC1RoevmBdEca4uNIpfKmRnlcv2tw/2dAB7yllnTSN/YPikcXV2uKW8opM/yt/FLq/ATFGlc7nsltE5N53vCtMH80QUXDB3EMFvE7w9xNLMwtJH2ulHRsbso0GCnDivJrXxp9A0zziR2XvTH19KrGaTxY0hS3b3TyZ3m7peSLrxEPqoaomz/rjpMvBLcwIUerQ5bcwb4kbPdOnTBoghy5QCKeWbaIMbEyCcMKdZEZdpHu+h2AF6Ev4SL9Ugv8OPMXRmkfJ17qoX9d1ML8mw2ofeKLh39ERhpnU97FaEt1uZrS6dqOy+Xl1smktrLbCq5kNGNafwSPwec+rrzzmWOA2c622sfWCr+i5jY3Z9Gd3zoVzFH/bXXqPfNH6yWdTvyjQ6c4cl23AekWlSJq2enfHJjf5+jc4qP9KDClciNE34i1xf/+GbcytPv403LgK9IOaQ6X4Gyk3GucXR9GFpRbdzN4M5vHaI616BernvDIFq7CZyLCSrUf2mx5czp8pG6zcf90NUNc5lGg0yXT/S7HsxR3bryTWafDZ9WDe6CQRaV/GvOm9DQzrFxUU7gMRO4bmqwTh//j3MHuYbXeZgP83VJzNf/64T7MGe2beQlLPbur6NhUehNvDvUpb8You770MegXTPziPCqRYhsqcIWvCp21ILF2+HW525j6+ZtqfXaAB5XnsqEyx+TUxVhtZ4hdmj3gDuFC0cWjLoynBsz5B4mgYZrnEXTj486+pPcpe2Ck6fEo/flRnkJuN6WmcVEeai4xcSFyoAaTod/F2ntVVKMN1Fq3q9yjgwcXpIm+gwTkGEkqy8EseBB2oMmKq9n1gfYMoUHYuSrUXfbDc5GuMm6I18e6T6MFHNZgJdnB9h/Wn8XeiK0nhuYUbzhdTeqafO92kmHdLMgQU5ExokHBGgouUf6V7nhTW4nBEC+jdHtvhzdV9ryiHlongj0mn9m/ewrLiS+L352k7iATz9tA4G9Z2LDsmlhkS86C5Xk1LDV4zc5FVw3Px1d7VHuRPIrzxdP9Pa0wcRi2gr02Rdbds0UJM0EKnMfZ61EM2bWc+fj83sEgr8zCHh+nGd/G60NQpqM6y+1/+e9Ju6NbxRzkn9kWOe0w6+XI/yAKPCsz7yLe4wQWn4cvP55BSg4tSIzpJmV+4yS8sDhZ6BOeLNBfwntvETWrNORfqn+NML6j+UGphCgDyMeDynGsusLgncUohhToLozP2oRsvXjP1K73AYwC5UUy0RPAmAQ6wEn3gq0HUiUf+yMbr5Ye8w+wh6TB3Ix6vwwoZHqOx6ETVdH++sIqMRaEJtWdSazlxngQRljVmssxpNWphbKvVm8eVZOMhkyC1eAYQa2evOmd8PxggKKf2N2XeCQ97lGrixiP7SxHZiOL0SzJaldDvvFdHC2rvCABnXhEKUldOUWK22lfBoRF8a+ByTWp+yex+i8M+jjK22AWMdE5vMidaaw45zr+2hRweIK1lguqAwE/3//ObSQ2zwzb3GId649tyublJjnkou+LvLDsAL5S4GdxLsvAd0C7zDRNwroQSz/XZQ79oe2NPMh+yvzP7zt8oyo293qusuMOb9lFK8CcEq/Hg8PPjpeNqlY3IGgX8XxTuCsN4DkDRKE63c330EOogJgT5wj+EEtsrEUvTlrjB/kgfLTjCHp0bIORJfdI8c4OUuj/PgHk7eoC3Xa4bARocHeuQoiBcH+e/o5Z/1addXBGMBuoPWUVyKjj88AJooCv3bHodLm8vyi/jgsRfi6gOCX4blPPlbJf8+c3mCpEyoK5Fl2uIRJMPOjgV6a2MsIaM0pqnMKwFrMSlfXbNk5wsbT5xl3PxNbeiRC689fhwGE4r4ZqjPMZtaur/aLTL9dJLo6w40fZM6o35XMuj9lNNwN8aSRRFsRugj2tzxpWLRrzXmo+Xv4zD0/OAhpfnZLEIm5W2tI7XBm4e65BeFU6+PXNQ3uxFgx7cBV+juaju4/pqMVGlbrTqbeSSGdz7LQ5NkQ2lUei+Mray7gkxdH1sLKRG7GqqW+woO7EftaaWl3Ht75jZnv5uO/+IWwW7gIPf0Q2jC7WOKTiHyrAUhStd7b+TCq4+SWGTmo9ZiIwgLIFQQy71HslFYxzT+ZGTxe/W/NhQ+d/EddDgMrOCn8NMiatkgnIsexzz1q0b8rSEvRQb+zaY9/NvxzcEHSfR7a4iRsgN0Akh7JzFCrtPeu0caC5w7puljDHHzM9L/gX/uOzaxWr4jwvI5Tl538htF2gpD1R6zls9aX+vn5Zz06zcefgU6GZB2XTEh66ab0detJ0qHU3T8If+SarqPmVz8peNiYaSlnGi2bPcUXgiVvOF1/dqt5/CPSYqG8RD4exfu4Aa9nHeHFB6Y6O9SVulIXkxm37h3Rm7hAj1rP5GA8O0YdaEk2b9mWiW9Hxc/cTQqU1igy4778yYTt0LSu1nvFhIxvmmgTb3aZUv+4YFl2PFL75eDvfoX7oAqF1tR3nm+o4a30pXftSgczeePJq7qVGx2IhfXKc4pYrQOjbLjuvWDMiVicqhLwa271QXt/rY0/ylumJC/8FIv5ZJRQSN11SITlglyopWmjqaT54R/dQfprmEcrtQ8C6UNVtirzI2AO/Jh7yqAuU6o1tHYvNQ66uojfJq8fNPTctEp+bdJet7rXcWaj/2yGtl6b0dHk3rfDtUPQUZxl/t0Zt3gxXkZDlFB+IfexUktzcBJ0oaEva36UYyh5pNgIBYTxtB/FgV1Un+CTV/jk/eB1OwX/Bt4Jo5/N5Q2keVvN700pC+q06LZgt/r+GmQR8De/IL5jrojuTZYYZs21eSnq119RsibaGTpMQLOA3b7CZ4k8sPTWkspn1sF6iHV9rOjuOYAWSOgPN5ZfoI8zKXKFuSdxItU7oL2ESbdry1aWYMIcLWpBxq/OU4aOBl/VXCm5lTZdUwC9OnuDNUMWUdmj9HwM4PQbdXPi3IiX/Gk0cR+/LK/rV27LXYUHT+9XG/k5iWMp7qlNNHenw82pUuJlXqfXaKSt4CrX73Ayd6t5/vROeKpahtlF0Z0wZ3Vj6z7xJ+hgHf2rANVUqWPPzzmukSg4D4mBS3l5S4BDnb8X9u7Yc/M3usaJF320LGhe+EZDz5NMPORDJfpb7EzFCHo4TM/Vva/6YKPCTA63Hsflfl8pIvx30ngnDLqMZv4RwyqBUJh2m7AK4BPuH7230IcZNllQ41sYlFZ3bnN4JvBzT62b0/4AXOnioZVpLdEvtsV29T4+1tzb04ZhZiVO2VS3NQs2PZvsyf8OXyJGMl5uphWnOThQQ9zs0Jc1sU2spWNe1onsuGT3vKZji+g08cnGNReYL72mlwh+ezXRhaGldk6TrWzIJH8467hf01rtXgPkv5sPbA60iKP4taqUTmnH/O3rDo4IFeVYG/Ry23Bi3n9IamBYUyKLPnbVe02Bt2J8+9wQvfoPAT4roDfVw49gKSZRy1sOwIwc/gwkkKSyNaLQ8SonI5zPK4Oc4P7hdjWQ2diXs+18zmx0+G/IUz8A6aMDXe0O/qwiTAT/s/jvn5Xa8b8BlXzThCMzRTM+3+he9wmkQFKOuMYl/qwxdQhdSd2Qpy0UvM0OCqOYarX3DsGPK8u5ibTfVjpfcu7/C7wPE51vweesplSt+fXZ7zn2e26qf0eK/nPh75gZy1WA8evVNCaJMoeFijx5XqBJVof3l8OsIIT46eYY8CNVIel3cBqPUuUO38TZvDJWNH68wyF+ma4b0QnsjjxU92kjkrpRxwB0lzkf2QD24VjwUn1wlHrsXfMvA58ADU5PDlvJvLAK2dZsEPXShHefodlXp/NHyd9KmZPoKZ0gd2dgEi9759yIAufePT+MwASV1lZwOeJckz+KTNvJgomETWThPoetyxTjH8bLs9yESGKZstNJ554p8jyGhfg3zWlczMtP/DT31cnJQubM9FD0ROpgy48fmS3HIde9rV1yt+BubT7o5mSgcee/0mvaHQCdOEKi3QhA9zse9nCSkeceH21jFdndIxdzkXuGWoYdeYXaAqk7NdqQ0jf9EMRF4QPR8AX1HDjFhKac5xBLxg5Itv1YW14Y+4NwG3avm2pjjblGrHbu23xyQWRM/2fn1yDDoZylogFqdV6XWghlVWyfztq0ZzLsVYsdCGnXlP3vXPOyHBBL7V0J60KjulQrP54OJpLfhkaE+qHWuR2Y/QrsdelTrYcidkyogxRicCSIsDdbMTTdUDRTkcJpFUPK2475JCg8LAo5aLOhAk4sN3bjHPXQmRiJAJiqqPJpdJ/HLFm+lmqMMt4nZ/WH1gKHN+283pI8ebb8u934Zgk6x27SMu9+eqy4QRY5jDJCNtCNY/bl4yGaYZs2qgNU9iOtprHR1tCBZtv6tt4EJXMGjr/aaNov5nQwT4Gg5LCrzqKbKoeYdixjFS4lL8SCW/LXyuXYJ+amZ0G+wMuzdYiMqpOcDE255meXr9nPYnCZRO7EhtS9/09ub9U+WP/9y7FqHjHvgvKEF659yReYIR1cRFGa0l5vbgx4kg4q0dNNrBMuL4sGC5LTMPLYMPMvGag09S2PMhCW3CD/Gi45RdII4a4WzyCqoEVBY1ofotfHCLeqJMsEVc/+ZDu/d1u0D7ggOMqumVaO+HC80cL2py0esE3wdfXcjPg1G9VB0G7NWM6+CamKQnAw27QA6XG6F84oS6CM339MWU5iA/HfZ3a91O2eDE8Z0SaHTlgJvkcfoU55bRrGqxF53B1HhU/xvV36rjk+Ks/Iepgas0vBn17/W11HP+ZZRfxd8jTmRRAYXQLhRnYGQXcPu2o0rFoyXVJTG6Nmu+h1J/FNZB3wpdTIv1NFMgmmQpZ+WZxf/l2iWKzlxUUJ5SQ215Jukg4mn/RhBSrLRozqk/YVf7OjvFGOhJVW0zmHD6IUu9T+57p264QtHGWnenMnNtqJJwoyR4nXxDUlGyA7cRwY3ZelSmAFocezU1zcpa1ov/aKKSNs4qVB5swW2ikZj90Ahf1ix51Aw2+g5fK4zPd0vpef7K6ariErVo9OxHTjRmah95bXgApwp/A7spXFy9cPbdBaB3kJWYZeBo8OBQlwx0wkAnDnRYXKvbcW9g1JvWiqhXio9lOEz9ux7VYsb0/QI25iiUTDCo51QPEX3HIU3Tb44YXFYQCYQzOspmqX+cgsTo7f6uhkhMWKzHoP8B0MtARgn0K6I3BTn/7ItNjKs8J8q85fuZKuhynxWfe33EdUVI69ik0ip6U12pod718RpcLYfl7/p7E1+u4nSfVTNIQrDf2+rfndD0QX91fXHiS9g3sjI5gJxftgucfsrOEmUIqGw6wScgzxUYzhJDz16vRsrH1ooXUoJfLGbMmi6ZsRdyNp1UtoI5HfdZxakh99+gdwE0uIq9XZgCm+2CnNHDybmrdyerQU/Xj/OrhKWstTQ4m3a7NJf6zNL4DQ7qners0On/Y17E1mlI9E8u5q2DfhmmXjXSzmxgDX3W3J0vXD78t/sh93bo6oZcEObSR/YX3z/1YA06WGMA/fo4rXcUxS+CRpWPzHHM/cuh38J2gTAkOwfsueyA6PXacMp50wuIL2Lpk4UGjubDqh7Nr75zpktYmtAlIWOi/PwV9Nd7B8dtne+7v/qbVYXKUa7AXLJif3H9A3YDBvaUNFP+TSRHh+q+cMPG7nODi6jpUCjYgQbLge/Qlr0KvYuOR3YBrSODMh7VauERBWr1A+AbCCFpc0tCWgoMW2Uy+qUC64yskEjl5XTWBjxBZfMKfBzynWzFfu84KfzpLuusaI1e1McQ4LqBArWydzITvsKHEpayXRFK87aGY5HLgrqw3jvXfj09j+sSFUKHLgpjvMAqZzm9UAZCK60wvrB4FgFfhMHnyeyVkBdTn8osRUR+xH6vmHSIFjIlrkPY02/UdoGQC6kkLpe601Wb8XHFmC1gFzhQUQrh/CKuibGKH535dZflMsZuZk0PKlErRw35ujqg4waXP+NYxbgT4I5ujP+VYGBy5+5DUFGFUae5efi6HWkqYA/wd1+Qb6gX79/Y7zn1MzOzqMFdzga+5MiNfduELdr0zyNGfOIdfwZZ0ToT4BNk9hvurcZebgXnkoEUUQfNDz+P/q1eAkvymWHVpE8kPPRoVWhZr5CSx1+MFjIQTssf4l61lCFa6OcbKcabFbncP5BlPs83+0EpFbBTblx1c/GTbljkQOV0NDLO5mkEz00c91LDjpGPxym7fiG310rJU9GSqlamD+KcdMNRUZ92gU5Jymo3BDzHM+clAkNPLppvXNRjuH4tQmg3QMqXa+JSZDcoRtoc0a/ZSZotjyb/Jh/IuDP/okItZgKUuMBpJAKyH0Ysxh5NghH4IEIwCFCDtCAIFGfkNAEaELwbbz9CCwIg7R0OAZrBiwigj8fRvlUDkCsrTgJUg4uxBwcGkBbCCIgbLxtGXB7IxgoZl+i78XAL+kHdjLRtkl8H3Ll1bKMdYDzBRBKBF3wVb8qdYBKBvzhJz0LYDka4TuDNzgCfdfB2ALxhP5IA2DICmsUr5LKOtPiQ5A0XAmDERcetPh6ESrQ3oH0IEpiZxK8BQVoIQK4XY4XA2gAEfwccQZ63g95oXDLiBARoKNHndt/eJhggEUncMSB4RahHHO0tPvKmIBGA8qjhQL/FvZaSqxpyZVL5wWOOYBmsVYMXK8an75edBDgh4xxtZywOSSmeIrVCaoDcEkgNHvDLhNS48fqBYxAg/kgZ6OPlAhhr8NyuIC0Ev6auI7f6eAO5Q8zUrwm3OICAepvj91COd0IOQdx4bJsgeKCm4Be3y+7SMIA7BfudwTkBf8F4wJFAgOtEfeQe6kJw99v/AFBLBwiZRBcexHUBADiLAQBQSwMEFAAICAgAAYV8QQAAAAAAAAAAAAAAABYAAABnZW9nZWJyYV9qYXZhc2NyaXB0LmpzSyvNSy7JzM9TSE9P8s/zzMss0dBUqK4FAFBLBwjWN725GQAAABcAAABQSwMEFAAICAgAAYV8QQAAAAAAAAAAAAAAAAwAAABnZW9nZWJyYS54bWzlWFuP2zYWfk5/BaGHRYvGsiiSumTtFJkU3Q2QpAEmWxSLBQpaomXGsqiKlO0p+uP3kJRsedw0k6ToolhjPBTJw3P5zo3y4pvjrkZ70WmpmmWAwyhAoilUKZtqGfRmPcuCb55+saiEqsSq42ituh03y4BaSlkugyzLs/VaRLMoT6MZzfJiltO1mAmWFjEWmNGMBggdtXzSqNd8J3TLC3FbbMSOv1QFN07wxpj2yXx+OBzCUVSoumpeVavwqMsAgZqNXgbDwxNgd3HoQBx5HEV4/uOrl579TDba8KYQAbIm9PLpF48WB9mU6oAOsjSbZZAwEqCNkNUGbGJ5HqC5JWoBkFYURu6FhqOTqbPZ7NrAkfHG7j/yT6g+mROgUu5lKbplEIU0I3kckSRlhFKWEJCoOikaMxDjQeh8ZLfYS3HwfO2TEwkYGqXqFbcs0a+/ojiKI/TYDtgPMQxJ4rcivxYRP8R+oH5gnob649STUk9DPQ0FHfdSy1UtlsGa1xoglM26A/ed5trc1cLpMyyczcePwSYtfwFiEkGceMxhPYoe228CX2o35pdG4olU0/UfKXQUmVD2cJHxZxlKTmbi5FpmzN5jZvI7Qr3dD7ETswm0IMr9ue+VRPJ7Zt6X6OefJzChf4qJi/mYKoshO5DeWNoheozYaZsvJEcst2GPEYPcSFKIcoZwDkMaI8gGhBmiDKY4Q4kdU0RS2KCIoAxZOkyQSw6WwT+aOmYJYsDMrqaQkwiDIIoYQdjlFEWQScjlJeRoTICCMcTgkBWPY8uCJIgmMCMZoqCjTckUAyGBgzAH8TEiGBF7GKcoTlBi+WFqUz3JrOrAMkZJhBJsGUJWQ0b7bAb6DBFrTTLAJZu2NxcQFbtyfDSqPfkCqKEencuer08XVfHRouYrUUOjuLWeRGjPa5sRTtBaNQaNToz9WtXxdiMLfSuMgVMaveN7/pIbcfwOqPUo29EWqtFvOmWeq7rfNRqhQtXRSWdV48lzfNIaJmSyQacbbLKRTJ7T35SrYAf1WoB81emRnJflC0txLg2A5PdNfXfTCb5tlbw0YzF3PWch+qKWpeTNDxCsVorFBZ1akC1XYwuiJBkVUV15e6chgtHx36JTy2CG0zDHyemTQ5rc+S3K8jAh2emTgmoFt7kXx2E8/UAk3L1niw6ixf7kIX4UZ2Orzmb2ZPJC36j6vOTsf85b03fu9gDFsbNWPWuqWrgYceUWWnOxXanjrQ8O4nm9vWthFnkNVpXDHUFtiBmgUw3jyo+Oxqp2ooocTeQoojHaZHnax3nsKNy48qOjgvD1qg2m4tFMHI1ipHYVLQqGvBmrlQ1+2+n7RpqX48TIYjuYiv2B1/1uJU4hdMkT/1E8F/N7MbbYiq4R9RDS4Mxe9dpn6CTaS1HIHUz9xgAJt+76FyjgV0tRdWJUvHY3Mw+Y242m0Xq17Fh916ndi2b/FmLhngKL+ajlQhedbG3MoRW0ga04R1UpNYcuUk7P2RwE0wvbLQAeY6GB7OzNRoGz33DTAWToNei0402DvtTFpq/bzZ2W24PcyrAUXwFjqDxwzOZnLXZwHUPGxSAgUp19cSPrErvL3lqCdY1rYOk6ZxkuozVcbwuSxCTOaJmueRbHURoX4j+v5LZTB1HXovnpW9W2ooZbb21+eiW07psqfNdWwVCQb3ixrTrVN+WVe+Dy2pk3NqtQ4zzuovAIlSAKbe7byyUs/OLv7e87gt0REoXZcITeOwIBhdTqHRT2U+/3tk9Ugf33JBvigCyf8Kv5neguwsCxe6XK+8EBSDsPQpFrfWy3Qvi0MEM5QC2wc9Vkigs4zPn+WV0DyveBg2TwDr1yratQJ/OeBZ9tvqtKAwDR5wLgnHofAvxJEAwZqa3ncZinScyc85OQ5VnKLgPAoWKr8UUH96v3Uvqh0N58GrQMX9T66H+D7Rm6LMwSPECXhxj/UdAVageFqRyqya2o7HpwvqDxyEYn4tgi6VHqzbjBPbeBx5Uj9MBthJp/wBXntvThHH+4G+KPDtNZHDJ4OZ18xpDNMo/6jELtYnBPISm7370NXCy38Pas3RXjVD3swz9lW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+
Hinter den Lücken untersucht man die em-Welle mit einer Antenne. Das Signal der Antenne wird an einen Verstärker weitergeleitet, der das aufmodulierte Tonsignal an einen Lautsprecher weitergibt.
  
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<gallery widths=150px heights=200px  perrow=2>
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Bild:Mikrowellen_Doppelspalt.jpg|
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Bild:Mikrowelle_Antenne_Dipol_1.jpg|Die Empfangsantenne ist eine Stabantenne.
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</gallery>
  
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;Beobachtung und Messung
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Hinter den drei Aluplatten findet man "laute" und "leise" Stellen, das heißt Orte mit großer und kleiner Amplitude.<ref>
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In diesem Fall untersucht man die Amplitude des elektrischen Feldes der em_Welle, weil die Antenne des elektrischen Feldes, weil die Stabantenne nur mit dem elektrischen Feld koppelt.</ref> Die "lauten" Stellen sind hier rot, die "leisen" Stellen grün gekennzeichnet:
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{{#widget:Iframe
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|url=https://www.geogebra.org/material/iframe/id/fwXeFdaf/width/650/height/440/border/888888/sfsb/true/smb/false/stb/false/stbh/false/ai/false/asb/false/sri/false/rc/false/ld/false/sdz/false/ctl/false
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|width=650
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|height=440
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|border=0
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(Zur [https://www.geogebra.org/material/show/id/fwXeFdaf Datei] und zum [https://www.geogebra.org/download?lang=de Programm])
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;Ergebnis
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Die elektro-magnetische Welle verhält sich genauso wie eine [[Interferenz#Zwei-Quellen-Interferenz|mechanische Welle am Doppelspalt]].
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Trifft sie auf ein Hindernis, so kann sie in den Schattenbereich eindringen, was man Beugung nennt. Von jeder Lücke gehen daher zwei Kreiswellen aus.
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Diese zwei Wellen überlagern sich, sie "interferieren". Je nach Gangunterschied der beiden Wellen ist die Interferenz konstruktiv oder destruktiv.
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Bei einer konstruktiven Interferenz beträgt der Gangunterschied ein Vielfaches der Wellenlänge, wodurch die schwingenden Felder in Phase sind. Es trifft "Berg auf Berg" und "Tal auf Tal".
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Bei einer destruktiven Interferenz beträgt der Gangunterschied ein Vielfaches der Wellenlänge plus eine halbe Wellenlänge, wodurch die Schwingungen gerade um <math>\pi</math> oder 180° verschoben sind. Es trifft immer "Berg auf Tal" oder "Tal auf Berg".
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Aus den Messungen kann man schließen, dass die Wellenlänge ca. 3cm beträgt.
  
 
===Stehende Welle===
 
===Stehende Welle===
 
*Abstand zwischen den Knoten: <math>\lambda/2</math>
 
*Abstand zwischen den Knoten: <math>\lambda/2</math>
 
  
 
*Reflexion an der Metallplatte ergibt einen Knoten des H- und des B-Feldes. Das entspricht der Reflexion einer mechanischen Welle am festen Ende. ([[Media:Welle_Reflektion_loses_festes_Ende.ogg|Video]]) Bei der Reflexion muss es also einen Phasensprung von <math>\pi</math> geben. Wieso?
 
*Reflexion an der Metallplatte ergibt einen Knoten des H- und des B-Feldes. Das entspricht der Reflexion einer mechanischen Welle am festen Ende. ([[Media:Welle_Reflektion_loses_festes_Ende.ogg|Video]]) Bei der Reflexion muss es also einen Phasensprung von <math>\pi</math> geben. Wieso?
  
 
*Vergleiche mit dem [[Eigenschwingungen von ausgedehnten Gegenständen ("Stehende Wellen")|mechanischem  Fall]].
 
*Vergleiche mit dem [[Eigenschwingungen von ausgedehnten Gegenständen ("Stehende Wellen")|mechanischem  Fall]].
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==Fußnoten==
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<references />
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==Links==
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* Wikipedia: [https://de.wikipedia.org/wiki/Mikrowellenherd Mikrowellenherd]
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* LEIFI: [https://de.wikipedia.org/wiki/Mikrowellenherd Mikrowellenherd]

Aktuelle Version vom 5. Dezember 2022, 13:42 Uhr

(Kursstufe > Elektromagnetische Schwingungen und Wellen)

Gummibärchen in der Mikrowelle

Ein Mikrowellenherd erhitzt Speisen auf unsichtbare Weise. Dabei dreht sich im Garraum ein Teller. Warum eigentlich?

Aufbau

Zur Untersuchung entfernen wir den Drehteller und legen stattdessen eine Pappe in den Garraum auf der in regelmäßigen Abständen Gummibärchen liegen.

Dann schalten wir die Mikrowelle für eine Minute an, schauen nach den Gummibärchen und wiederholen das wieder.

Beobachtung
Erklärung

Die Mikrowellen sind elektro-magnetische Wellen, die von einem sogenannten Magnetron erzeugt werden und von einer Stelle aus in den Garraum eingestrahlt werden.

Die Wände des Garraums sind aus Metall und reflektieren die em-Welle. Im Inneren überlagern sich daher die ankommende Welle mit den reflektierten. Das nennt man Interferenz. Das ist so ähnlich, als ob man in der Badewanne an einer Stelle die Wasseroberfläche zum Schwingen bringt.

An manchen Stellen treffen immer "Berg" auf "Tal" und "Tal" auf "Berg" zusammen. Bei em-Wellen ist es so, dass die Feldstärken der beiden Wellen in entgegengesetzte Richtungen zeigen. Dort ist die Summe der Feldstärken immer Null, was man destruktive Interferenz nennt.

An anderen Stellen treffen immer "Berg" auf "Berg" und "Tal" auf "Tal" zusammen, das heißt die Feldstärken sind hier parallel. Dort ist die Amplitude der Schwingung maximal, was man konstruktive Interferenz nennt.

Es entsteht dabei eine stehende Welle mit sogenannten Knoten bei destruktiver Interferenz und Bäuchen bei konstruktiver Interferenz.

Die heißen Stellen im Herd sind ca. 10cm voneinander entfernt. Auch von einem Knoten zum nächsten sind es ca 10cm. Der Abstand von einem Bauch zum nächsten oder von einem Knoten zum nächsten ist eine halbe Wellenlänge, die gesamte Wellenlänge beträgt also 20cm.

Die Phasengeschwindigkeit der Welle ist die Lichtgeschwindigkeit mit 300000 km/s. Daraus läßt sie die Frequenz der eingestrahlten Welle berechnen:

[math] \begin{alignat}{2} c &= \lambda \, f & \quad | :\lambda \\ \Rightarrow \quad f &= \frac{c}{\lambda} \\ &= \frac{3\cdot 10^8 \,\rm \tfrac{m}{s}}{0{,}2\,\rm m} \\ &= 1{,}5\cdot 10^9 \,\rm Hz = 1{,}5 \,\rm GHz \end{alignat} [/math]

Diese Frequenz ist nicht erwartbar. Üblicherweise wird eine Frequenz von 2,5 GHz verwendet. (Siehe Wikipedia.)

Doppelspalt

Aufbau

Ein Mikrowellensender sendet elektromagnetische Wellen im Zentimeterbereich aus. Die Welle ist mit einem hörbaren Ton (ca. 100Hz) amplitudenmoduliert.[1]

In die em-Welle werden drei Aluminiumplatten gestellt, so dass zwei Lücken entstehen.

Hinter den Lücken untersucht man die em-Welle mit einer Antenne. Das Signal der Antenne wird an einen Verstärker weitergeleitet, der das aufmodulierte Tonsignal an einen Lautsprecher weitergibt.

Beobachtung und Messung

Hinter den drei Aluplatten findet man "laute" und "leise" Stellen, das heißt Orte mit großer und kleiner Amplitude.[2] Die "lauten" Stellen sind hier rot, die "leisen" Stellen grün gekennzeichnet:

(Zur Datei und zum Programm)

Ergebnis

Die elektro-magnetische Welle verhält sich genauso wie eine mechanische Welle am Doppelspalt.

Trifft sie auf ein Hindernis, so kann sie in den Schattenbereich eindringen, was man Beugung nennt. Von jeder Lücke gehen daher zwei Kreiswellen aus.

Diese zwei Wellen überlagern sich, sie "interferieren". Je nach Gangunterschied der beiden Wellen ist die Interferenz konstruktiv oder destruktiv.

Bei einer konstruktiven Interferenz beträgt der Gangunterschied ein Vielfaches der Wellenlänge, wodurch die schwingenden Felder in Phase sind. Es trifft "Berg auf Berg" und "Tal auf Tal".

Bei einer destruktiven Interferenz beträgt der Gangunterschied ein Vielfaches der Wellenlänge plus eine halbe Wellenlänge, wodurch die Schwingungen gerade um [math]\pi[/math] oder 180° verschoben sind. Es trifft immer "Berg auf Tal" oder "Tal auf Berg".

Aus den Messungen kann man schließen, dass die Wellenlänge ca. 3cm beträgt.

Stehende Welle

  • Abstand zwischen den Knoten: [math]\lambda/2[/math]
  • Reflexion an der Metallplatte ergibt einen Knoten des H- und des B-Feldes. Das entspricht der Reflexion einer mechanischen Welle am festen Ende. (Video) Bei der Reflexion muss es also einen Phasensprung von [math]\pi[/math] geben. Wieso?

Fußnoten

  1. Vergleiche die Funktionsweise eines Mittelwelllen-Radio-Senders.
  2. In diesem Fall untersucht man die Amplitude des elektrischen Feldes der em_Welle, weil die Antenne des elektrischen Feldes, weil die Stabantenne nur mit dem elektrischen Feld koppelt.

Links