tag:blogger.com,1999:blog-45340224607172979282024-03-12T23:17:47.821-07:00Abordagem Comportamental"A mente é um mito, com todos os poderes dos mitos." (Skinner)Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.comBlogger38125tag:blogger.com,1999:blog-4534022460717297928.post-81737158750521372212013-04-07T17:52:00.000-07:002013-04-07T17:56:25.083-07:00<br />
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<b>O conceito de comportamento verbal</b></div>
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Segundo Skinner (1957/1992), o comportamento verbal é comportamento operante, agindo sobre o ambiente e sofrendo as conseqüências da alteração que provoca nele. Estas conseqüências – como o reforço e a punição – determinarão a probabilidade de emissão futura da classe de respostas que integram o operante. O que individualiza o comportamento verbal frente aos outros operantes é que, em seu caso, as relações entre a conseqüência provida pelo ambiente e a resposta são reguladas por práticas culturais. A conseqüência é apresentada pelo ouvinte cujo comportamento conseqüenciador já foi, no passado, instalado por sua comunidade verbal. Posso obter o reforço água, por meu comportamento não-verbal, andando até a cozinha, abrindo a geladeira, pegando uma garrafa de água, despejando água em um copo, etc. Enfim, as relações entre meus comportamentos e a parcela do ambiente que preciso manipular para obter a água são descritas completamente por leis relativas às contingências de reforçamento mantidas pelo ambiente físico, como por exemplo, as leis da física. Por outro lado, posso obter água através de meu comportamento verbal: - Um copo com água, por favor. Neste caso, as relações existentes entre meu comportamento e o reforço não decorrem apenas das contingências de reforçamento mantidas pelo ambiente físico, mas também daquelas mantidas pela comunidade verbal a que pertencemos ambos, eu e o ouvinte. Este, por sua vez, foi preparado por nossa cultura para apresentar-me o reforço especificado em meu comportamento verbal e a relação entre o comportamento dele e o reforço que me vai apresentar, esta sim, será descrita adequadamente pelas leis relativas às contingências de reforçamento mantidas pelo ambiente físico.</div>
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Passos, M. L. R. F. <b>A análise funcional do comportamento verbal em Verbal Behavior (1957) de B. F. Skinner</b>. Rev. bras. ter. comport. cogn. vol.5 no.2 São Paulo dez. 2003.</div>
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PAULO RICARDO DE SOUZA</div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-90700288604362862812013-04-07T13:47:00.000-07:002013-04-07T16:58:41.126-07:00O Psicólogo Comportamental<br />
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<span style="font-family: Arial, Helvetica, sans-serif;">O Psicólogo Comportamental – também conhecido como terapeuta comportamental - é o profissional de psicologia que orienta sua intervenção clinica baseado na análise do comportamento de seu paciente e aplica a Análise Experimental do Comportamento. Possibilita ao paciente a identificação dos seus comportamentos disfuncionais, ou seja os comportamentos que causam sofrimento e trazem prejuízos à saúde, prejuízos sociais, emocionais ou comportamentais.Com este protocolo de trabalho o psicólogo comportamental ajuda a desenvolver formas mais adaptativas e positivas de interação a partir da criação da possibilidade de novo repertório de atitudes e comportamentos ao seu paciente.</span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;">A Terapia Comportamental baseia-se nas propostas do Behaviorismo de Skinner - Os comportamentos disfuncionais que fazem as pessoas sofrerem são aprendidos, e neste sentido a terapia é a “escola” para a aprendizagem de novos comportamentos mais adaptativos.O psicólogo comportamental desenvolve novos repertórios, ensina a identificar o que determinou o aparecimento de tais comportamentos disfuncionais e o quê os mantêm.</span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;">A Terapia Comportamental faz uso de técnicas específicas, sendo a mais importante a análise funcional , ou seja, identifica como, quando e onde tais comportamentos ocorrem e que função tem estes comportamentos para seu paciente. Que valor determinado comportamento tem para a pessoa.</span></div>
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<span style="font-family: Arial, Helvetica, sans-serif;">A psicologia comportamental leva em conta que a pessoa tem uma historia de vida e está inserida em uma comunidade.A psicologia comportamental se faz muito eficiente em quadros clínicos de ansiedade, Pânico, fobias, transtornos do afeto como depressão,transtorno bipolar, transtornos de personalid</span><span style="font-family: 'Trebuchet MS', Verdana, Arial, sans-serif;">ade... etc.</span><br />
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<span style="font-family: 'Trebuchet MS', Verdana, Arial, sans-serif;"><br /></span>
<span style="font-family: 'Trebuchet MS', Verdana, Arial, sans-serif;">FLAVIANA GONÇALVES PEREIRA</span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-86440079231225804232013-04-06T07:25:00.002-07:002013-04-06T07:25:34.898-07:00A cura do trauma emocional <div class="separator" style="clear: both; text-align: center;">
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Nirlaine FerreiraAbordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-2828731988967092872013-04-05T18:47:00.001-07:002013-04-05T18:47:27.495-07:00Psicologia Comportamental<b> </b><br />
<b> Psicologia comportamental</b> ; é um ramo de atuação dos profissionais da psicologia o qual dá ênfase às interações entre as ,emocões, pensamentos, comportamento
e estados fisiológicos.<br />
A Psicologia avalia seu comportamento fisico e
mental, mentalizando que pode ser feito para ajudar o paciente. B F Skinner foi o fundador de uma das filosofias que embasam a análise experimental do comportamento, o behaverismo radical.<br />
Skinner dizia que o organismo teria em seu comportamento três tipos
deles:<br />
. P.D.F(padrão fixo de ação). <br />
. Comportamento respondente (100%
inatos). <br />
. Operantes (100% aprendidos).<br />
Segundo Skinner, o homem será
influenciado por fatores filogenéticos, ontogenéticos e culturais, tendo como parâmetro teórico o Selecionismo de charles Darwin.<br />
A unidade básica para se estudar um comportamento, é a tríplice contigência representada por<br />
" <img alt="Sant-R-Sconsq" class="tex" height="25" src="http://upload.wikimedia.org/math/c/d/3/cd3742334e46498cf6a0a723ec6b316f.png" width="200" />".
Na teoria de Skinner os fatores culturais atuam como modificadores do
comportamento, em uma relação funcional do indivíduo com o ambiente através do comportamento verbal.<br />
<br />
<sup class="reference" id="cite_ref-B_2-1"><a href="http://pt.wikipedia.org/wiki/Psicologia_comportamental#cite_note-B-2"><span style="color: black;">Elizângela Maria Reis </span></a></sup>Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-54244131764193770012013-04-05T18:23:00.003-07:002013-04-05T18:26:58.748-07:00Comportamentalismo de Skinner<!--[if gte mso 9]><xml>
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<br />
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Arial","sans-serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Comportamentalismo de Skinner</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 35.4pt;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">A aprendizagem decorre de uma primeira ação do
sujeito que será reforçada. A retenção, ou seja, a própria aprendizagem, é
também fraca, pois depende da manutenção dos reforços sobre as respostas que
vão acontecendo. O aluno tem pouca participação e não necessita de motivação
própria. Assim como a teoria de Pavlov, o método de Skinner é indicado para
aprendizagens menos complexas que podem ser realizadas por meio do reforço.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 35.4pt;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">De acordo com a teoria do condicionamento operante,
o comportamento humano não é fruto de tendências inatas, mas sim de
condicionamentos constituídos por circunstâncias reforçadoras, podendo, por
isso, ser modificado por influência externa. O condicionamento operante induz à
aprendizagem operante, a qual se baseia nos seguintes princípios:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">1) A
frequência de uma conduta aumenta quando acompanhada de reforços positivos;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">2) A
frequência de uma conduta diminui quando não é acompanhada de reforços
positivos;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">3) A
frequência de uma conduta diminui quando é acompanhada de castigos.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 35.4pt;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">A aprendizagem por imitação é tanto mais eficaz
quanto melhor conseguir assegurar as seguintes condições: amabilidade e
competência do modelo; capacidade de observar e de processar e reter informação
por parte do aluno; frequência e intensidade do modelo. O modelo tem uma
capacidade tanto maior para estimular a imitação quanto mais prestígio tiver,
melhores relações afetivas estabelecer com o observador, mais continuada e
intensa for a presença do modelo e mais informação conseguir transmitir ao
observador.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Skinner
considera que todas as crianças nascem com três características congénitas: </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">1)
Competência genéticas;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">2)
Capacidade para responder aos reforços;</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">3)
Repertório de comportamentos respondentes.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: justify; text-indent: 35.4pt;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: PT-BR;">Os reforços podem ser positivos ou negativos. Os
reforços positivos tendem a aumentar a frequência da resposta. A punição conduz
à extinção de uma resposta indesejada, mas não tem qualquer relação direta com
o aumento da frequência das respostas desejáveis. Por isso, Skinner considera
que a punição não deve ser usada em educação.</span></div>
<div class="MsoNormal" style="line-height: normal; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 14.0pt;">Cleuma Celeste Moura</span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-57186699045297664662013-04-03T10:45:00.002-07:002013-04-03T10:48:03.450-07:00Exemplo Condicionamento Operante<br />
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Video que exemplifica o condicionamento operante em realação aos reforços positivos , negativos , punição e extinção. Com questões do nosso dia-a-dia, observando principlamente a punição e o reforço.<br />
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<span style="font-family: Times,"Times New Roman",serif;"><iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/3G4qIKV03Lk?feature=player_embedded' frameborder='0'></iframe></span></div>
<span style="font-family: Times,"Times New Roman",serif;">Créditos a Claudiajotta que disponibilizou o video acima no Youtube.</span><br />
<span style="font-family: Times,"Times New Roman",serif;"><br /></span>
<span style="font-family: Times,"Times New Roman",serif;">O reforço negativo nada mais é que a remoção (negativo) de um evento desagradável após o comportamento desejado. A punição positiva se resume na apresentação de uma consequência desagradável após a realização de um comportmento não desejado. A ausência do reforço causa a extinção de um comportamento . quando você tenta usar um telefone e de nenhuma forma consegue ultiliza-lo, o que seria um reforço positivo e aumentva as chances de voltar a utiliza-lo ou seja , repetir o comportamento) o compotamento de usar o telefone pode acabar se extinguiendo.</span><br />
<span style="font-family: Times,"Times New Roman",serif;"><br /></span>
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Postado por Alice Matoso da Costa Silva.Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-20180417791788636752013-03-30T10:40:00.001-07:002013-04-05T18:31:48.288-07:00"O que nós somos é o que fazemos, e o que fazemos é o que o ambiente nos faz fazer." (Watson)<br />
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Postado por: Luan Manoel Thomé Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-20193379286328738902013-03-28T05:22:00.001-07:002013-03-28T05:24:37.261-07:00<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;">Breve resumo da Abordagem Comportamental </span></span></span></span><br />
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<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/ijbjiB799Fw?feature=player_embedded' frameborder='0'></iframe></span></span></span></span></div>
<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><br /></span></span></span></span>
<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><br /></span></span></span></span>
<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><br /></span></span></span></span>
<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;">C<span style="font-size: small;">réditos à TVconcelhos</span></span></span></span></span><br />
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<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><span style="font-size: small;">Postado por Alice Matoso da Costa<span style="font-size: small;"> Silva</span></span></span></span></span></span><br />
<span style="color: #cccccc;"><span style="background-color: black;"><span style="font-family: Times,"Times New Roman",serif;"><span style="font-size: large;"><span style="font-size: small;"><span style="font-size: small;"> </span> </span></span></span></span></span>Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-48821261285001379042013-03-25T03:37:00.000-07:002013-03-25T03:42:38.008-07:00Walden Two<div style="text-align: justify;">
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</xml><![endif]--><a href="http://skoob.s3.amazonaws.com/livros/2747/WALDEN_TWO_1287337838P.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img alt="http://skoob.s3.amazonaws.com/livros/2747/WALDEN_TWO_1287337838P.jpg" border="0" class="decoded" src="http://skoob.s3.amazonaws.com/livros/2747/WALDEN_TWO_1287337838P.jpg" /></a><span style="font-size: large;"><span style="font-family: Times,"Times New Roman",serif;"><span style="line-height: 115%;"><span style="line-height: 115%;">O romance Walden Two: uma Sociedade do Futuro, escrito pelo psicólogo B. F. Skinner em 1948, narra a estória </span></span><span style="line-height: 115%;"><span style="line-height: 115%;"><span style="line-height: 115%;"><span style="line-height: 115%;">utópica </span></span>de uma comunidade que reside numa área rural e que é regida pela tecnologia da
experimentação comportamental. Desta forma, Skinner<span style="font-size: large;"> </span>apresenta a solução dos
problemas da humanidade através da aplicação do reforço positivo e descreve o
funcionamento de uma sociedade auto-suficiente e auto-sustentável, organizada
por relações sociais e econômicas estruturalmente planejadas e controladas. </span></span></span></span><span style="line-height: 115%;"> </span></div>
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<span style="font-size: large;"><span style="font-family: Times,"Times New Roman",serif;"><span style="line-height: 115%;"><span style="font-size: large;">Postado por Jannyllian C. S. Viana</span> </span></span></span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-40785434321529877002013-03-24T13:36:00.000-07:002013-03-25T05:41:35.599-07:00Experiência Clássica de Pavlov - Condicionamento<!--[if !mso]>
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<span style="color: #cccccc;"><span style="mso-spacerun: yes;"> </span>I.P.PAVLOV (1849-1936) (responsável pela
primeira lei do comportamento)</span></div>
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" /></span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 35.4pt;">
<span style="color: #cccccc;">A experiência
clássica de Pavlov é aquela do cão, a campainha e a salivação à vista de um
pedaço de carne. Sempre que apresentamos ao cão um pedaço de carne, a visão da
carne e sua olfação provocam salivação no animal. Se tocarmos uma campainha,
qual o efeito sobre o animal? Uma reação de orientação. Ele simplesmente olha,
vira a cabeça para ver de onde vem aquele estímulo sonoro. Se tocarmos a
campainha e em seguida mostrarmos a carne, dando-a ao cão, e fizermos isso
repetidamente, depois de certo número de vezes o simples tocar da campainha
provoca salivação no animal, preparando o seu aparelho digestivo para receber a
carne. A campainha torna-se um sinal da carne que virá depois. Todo o organismo
do animal reage como se a carne já estivesse presente, com salivação, secreção
digestiva, motricidade digestiva etc. Um estímulo que nada tem a ver com a
alimentação, meramente sonoro, passa a ser capaz de provocar modificações
digestivas.</span></div>
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 35.4pt;">
<br /></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">Para que surja um
reflexo condicionado é preciso que existam certas condições:</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">1. Coexistência no tempo, várias vezes repetida,
entre o agente indiferente e o estímulo incondicionado (no caso, o som da campainha
e a apresentação da carne)</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">2. O agente indiferente deve preceder em pouco
tempo o estímulo incondicionado. Se dermos a carne primeira e tocarmos a
campainha depois, a reação condicionada não se estabelece</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">3. Inexistência naquele momento de outros estímulos
que possam provocar inibição de causa externa. Se simultaneamente damos uma
chicotada no animal ou lhe jogamos água gelada, provocamos inibição,
desencadeando reação de defesa no animal</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">4. Para que o reflexo condicionado se mantenha,
é necessário que periodicamente o reforcemos. Uma vez que o reflexo se formou,
o mero som da campainha substitui a apresentação da carne. Mas, se tocarmos
repetidamente a campainha e não mais apresentarmos a carne, depois de um certo
número de vezes o animal deixa de reagir com salivação e secreção digestiva.</span></div>
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;"> </span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">Como Funciona o
Reflexo Condicionado</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">Estímulo -------> Resposta</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">Estímulo Indiferente + Estímulo
Incondicionado (apresentação da carne) ---------> Resposta Incondicionada</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: #cccccc;">Estímulo Indiferente --------> Resposta
Condicionada</span></div>
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 35.4pt;">
<span style="color: #cccccc;">Explicando melhor:
um estímulo indiferente, combinado com um estímulo capaz de ativar um reflexo
incondicionado, gera uma resposta incondicionada e, depois de algum tempo, o
estímulo indiferente, por si só, é capaz de provocar resposta que pode, então,
ser considerada como condicionada. Esses estímulos indiferentes podem vir tanto
do meio externo (estímulos sonoros, luminosos, olfativos, táteis, térmicos)
como do meio interno (vísceras, ossos, articulações).</span></div>
<span style="color: #cccccc;">
</span><br />
<div class="MsoNormal" style="mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 35.4pt;">
<span style="color: #cccccc;">As respostas
condicionadas podem ser motoras, secretoras ou neuro vegetativas. Podem, pois,
ser condicionadas reações voluntárias ou reações vegetativas involuntárias.
Podemos fazer com que respostas involuntárias apareçam de acordo com a nossa
vontade, se usarmos o condicionamento adequado. As respostas condicionadas
podem ser excitadoras (com aumento de função) ou inibidoras (com diminuição de
função).</span><a href="http://www.blogger.com/null" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img alt="" border="0" 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N3+68x1fJ2ITHvCbkcDlo2updmUuveNf/Gp2/KF/hY8Tk1leXm+fJnf1NRUWVk10cjoWFDQt55UG/5p1L9vuHwxKuZcQEYyR1kZ11QSC8t4sJwHy3nNpVx52e3qgquFGZez+ImVle++9WT/DJRK5cnIiPnj+uxbaMiyNfC2M2BaGWy10N3j5w0hvBQVut11Lj/9uQpChULR0tLy/v37pqam0ndV3FvRN7yMw1guNy6eTHrw9H5qWhzvNve0/y3mNEkIScSmiQFFDMyQ8p4JzNBLCkgSQBYDMxGg5EWaRzNn2VPHkqeN8Fk2B6w2spxtkJ37QXBSi1xx6Vr02oX0rYwR3nZEHxddb3vCKpqOt9fOv/jgbbz5t6Cmujoq6kTfvn06duw4cGD/bdu2qlpbv/Wk2vCPIi+vyIe5Pe3OUViXCKsTm0u4LTKuUsZVyLgKGbdFxm2ScRVlcfBdXG3BZf7DS6/fyL71lL8YfHHWdEMdPyeCtz2RZTva256403rEjoWT3hYXQQg3uK1z27gJ76xSqeRyeVNTU0tLS01NjbODrTi7sLFZ0dLS/P79+xa5ovRdfWTosdSDFCmbIgYUKTCTApIQ0CSALAS0DGAuAlQJIIuR4yiEnhM5L/0Y7d6eORnHaK9Oz3922GTVEqfq+o9NH2vXrV08p6+v/WhPGyLTXn+XzVDnOSNu3o77Kw/expt/IxISEs6dO5eQ8Jc+oTb8F/Gusubm5ZOFL07BmiRlKbdJw5iNMm6TjNsi40IZt0XGbZVx5TIurIirz7v8PDUWmbn+Q7hw5rTL7B+8F43wdiSw7Ay8nfR2OeqscJheU1sDIbxy5erTp2l4Z6VS2dra2tzcLJfLHz58+OxFulwub2xsfP/+fW1tbXV19fv3DaUV1ce8Fr8IMhYAhgAwRICaBUwzgRnypwsBLQuYigElAzCEgCYAdCmHlhtGFrPJfLZ5Joe60ZKwy9Pzo0nm5OZtc53jMX8403q0t6P+bieDNbSfJo4hpKQ+/NMP3sabbWjD10fD+1rpo1OwJqGx5LZSxpXLuEoZt0XrJdc6Vsq4sDYx4cahazdufeuJfwFCI05MIuj42hGZNgbeTnosZ11vJ8IuS13XedPevfvA7NDUpJYBW1paVCpVWlraoUOHWlpaIIQKhaKpqam5ubm+vr66uqqmrilb/Dwd0DNC1A6iTGAmAHQRIEsACXnbhYCWAWgiQBEBsiYknioENBGHkRFkGhWwvKT0Y6OHyeypG+gDWY4ELwc9X2eCv/PopXP7hRz2b1Eo/9yzt/FmG9rw9XHz2ll5Saxcxm2WcZtlXJWM2yTjNsu4rUg91+jpchkX9VFV3sl/fvp4WNDr159MO/5XobqmdrGDxXKTISxbA6a1AcvWwMvWgGVrwFygazV3fEVFZatKJZFItm/fPnfu3KlTp5qZmeFpgZcvX8YTsqGGOpuammpraxsbm6SZ2f6rSJJQOh8w+GrRki4A1BfAQgDoYkARADofmGcAugSYIc0dyaFSQCo6TgtdO+FwMFt7qioI7ezsnEx1/RbqetoSPR1H+Tjq7100ynz6KKE48889/lfgzdLSN9XVlb/fp7Gxobr6P2n5/n00N79//bro/fvaz3f9L0OpVL558/L9+7rPd/2fhwrC6BuxFrQ5zW9vKcvimjVEiUgTqepyDXUqcWIt5cnL4wP93ZIfpH7rJ/hDCNjr52o8YI+LHtPagGVn4GVr4GltwLQ28LLRXUifWFdfX1JSsmjRInNz861bt5qbmw8cOLBHjx6owgMKd7lw4UJISAibzUaBOkjkbGhoKCp+e3AvK2EfNY9jIgWkF8BCI2PSkdFTAsykgCQGlExAEgLkQaIIAF0CyDkcs+S9M66EeVdWf/Avee7C5UnEwSyXn5j2BE9HXS87ov8iva3zdRyszbNzC/7E43+SN8+ePevg4LBs2bKlS5cu0cDe3h7/0aisrDx9+rSZmdmIET8RiQQne/vHjx7JZB/Ytquqqu4lJtrZ2k6YMJ5A0HW0sz9z+vjr16/RWaVS6e7uvmjRomXLli1btmzx4sVr1qy5ePFifn5+Q0PDn3iYfxI11dVHjhwxMhqvo/Pj2LGGdnbWjx598I2Xy+UXL55buHChi4sLk8n86PLr1687ODi4uLj4+nrX1Hzwq9Pa2rpjxw4XFxcXF5fY2Oj37+v8/Vmurq5LliyJibmG+rx4kbZ27ZpFi1zXr1+Tn5+DX3vy5EknJyeXRYs8d+wo1yqXFxER4ejouOxXWLx48erVq4qLC1JSUlAHR0fHqKgo/MLHDx967tgxa/YsHZ1BY8ca7t7tm5ubI29pQWcDAgIWLlzo5OR05swZlUoFIXz8+LGTk9OSJUuXLFkcE/PV0jP+K6irb4o8Hh68f8te75UtJbcVZTxEkbh9s0UjYLZ82KKqjC+RXNq0btHTZ8/+jokpIJTkFAkz82VlZcV5QmHa/bgb5+Kjz8dFX3h87/bbwsx3FeXirAK+NL++We3AbIWwUQHrm2GjAn5kdo3lJa5xnMG0G+btpMd00GM56XnZ6zPtiD5OhF22wxZbTmtVqc6dv7Bw4ULU/9mzZ5s2bSIQCAsWLGhubi4rK/Pz88M0oFAoqCBOfX19XV1dc4v8yrXrgaum5UXQRYCGS5R8QBcAOh/Q0YEQUPmAIQYUMSCJAJUPGHzAEALa29P0rZajzl6+qT3hlEdPdQf39HXU9XYiMO0Jvo5ELzuityNh4qheK35e+SfW8/fy07Hfwv79+yGEGRnPDQ0NUUufPr2+++47DMPaYRieTgMhFAjSx40bh1/Yq1dvdPDjjz+i0HGlUjlw4MBf36Jjx45WVlaNjX81xupvgkql4nG5k42M0GxHjRqFz9zDwwPvlp9f0K5dO9TepUuX6Oho7UHc3d3RKQJh5KtX+dqnWltbBw8ejM5u27ZBpWoF4Ch6SyQSketgyZIlqMXBwbalRb1Qr4qKjCZMwCdjbWWFm5ksLS1/89NEePz4fkREBP526dKlEEKlUunl5YU/wk8/DWvfvgOGYd917Lhh3To07JQpU/Crok6ehBBGRUXhLdu3b/+7PgMNVBA2NDS/eVMiEIpfvnrd1PzNyqE2NSvuxMen3r2WzD0MqxOatOyYKhm3UWPfbNTInk1avvVWGRfW3k28sW/vHp/auvovum9zc3NERERQUNCBAwc8PDxQ2ZqzZ8/iJsXE+6kXz556Hndik8PU9QvGXPSxSA+hC4JJGYfnZBye/eQw+cVR8otg+o29dhtsJqyfb5B0Yf+pU8f3HTicfD1UzD2adi2Af/NQVlKE+DHvxMkTBw4Fg9BII4ORKylD9jgbeDno7bAdtcN21A67USynUd5Out4OI1bZzVAqlbGxt1etWpWenp6ZmXnjxo0DBw7MmTOnT58+oaGhGzZsmD59+u7du1euXEkikfr06WNjYyMQCBobG2traxVKZXRs3N5lk/Ii1XlE6CUFJBQVnw4sBICGRykJAEUIqIg60wE9P5LOXjvJ1tZWVlqOr1J+UfHYkT/42esz7fS9HYhMe4KXjYGf4+hdNiOdKRPuJad86cf9Sd5cv349+vbb2Njk5OTk5ORkZ2c/f/68pKSksrLS2HgOhmEd2ren00iZmZLMzEwrq/moP5VKhSpVa2srnU5FLbNmTUtKSiooKHBwsEUt3bp1uXcvEUI4fPhwDMPatWs3efJkMplMJBL79u2L+hw6tP9LH+afQUPD+xEjhqJJMpnM7Oys6Ojrc+bMmTJlColExrulpqZoc5ORkREuaEMImUwmah83zrC4+ANNobW1FediD48tEML795PRWx0dHaWyFUJoZ6deSe1SAGGhoR8RYk5OLjrl4eFBJBKJROKAAQPws/379ycSiePGjRWJ0o8fP463r169GkL46tUr9LZj+/bhYWElJSVnzpzp1asXhmHtO7Q7fz4KQjhnzhz8qoH9++fm5sbGxuItu3Z97Nn8iih89fZlUVHak/tBh/2vnjuaGMOOvhQCgvY8enj35cui4tf/XExPZfV7mazk/JmIuCv7m9/EwOpERSm3tYwn13L+KDQyJi57tsq4LTJuMzou4zWX3r50wu/+gy/4B25tbc3Kylq6dCmGYQMGDJg8ebKhoWH37t3R4q9bty47OzspPtbSZHTkhknPjhhnR1gURtIK2LOlISbSEGMRIGmSvsniEJIEkIsiyMXHyaKjc05uGLeEPGKx2fCb3qa3fWaLjswQHpl1b++siPXjfV1G25KMZhkOWG01fsFs3fkmo90XTdq52MjLdaK348S1jNH2MwY6U8dDCO8nP6BSqXv27AkMDNy/fz+LxZoyZcqAAQNmzpy5Zs2aly9fQggrKioiIiLmzp2LYdiiRYtUKlVNTY2ytfVaNM9r4aTC4zQ+oAvVzh+aGJBFgCQBFE00EkUCyChWSZO6ThIAqgRQROGWs8cNevLsl1KTha/eGA7v7+0wiumgy3LS87IjshwJPk76+xcbWI3tvvLnFV/6oX+eN2fMmMFms9lsdkRERElJCdQSRdetXt2i+VnLzc3V1dXFMGzggAGPHz6EEP74448YhnXo0OHBg2TUp6CgQF9fH127e7c/hHDEiBEYhn3//fd4aUtfX1/UgUIh/8a0/gVoamrC5ayuXbuSyZSDBw8GBARcvnwB75Oenm5gQEB9BgwY0KlTJwzDDh48iHfAeXP8+DG/5k20khiG7dixFUJVZWWVnZ0dWqj4eN6rV0VEoh6GYUQiMTNTbdhuaWlZsWIFhmGDBw/etm0zujw4+Ehr6wcew2PHjuG8pl1kmsPh4O1r1qyBEC5atAi93enujnfDvxVIBUPfeBwTJkzw8fHB33r+KiLka+HZs7TTYXsSbhxsKYmtL7rW8OZmSxm38e2tmpfX64pvxl0/EHMZFObnNLX8SW/pH4FSCXPyClOS72Sl89ISwqsLr8HKO8oyHtQQIpIlVZqoI7mM26qRPeVapCmXcRVlvFTu0ZvRV7/k7kr0UQ4fPnzfvn2PHz9OTU09duzY6tWrp06d2qdPH/Svt8x8TEGoaWEEWQAYKP5RO5Ic5YPjWeFSQBICSgag50ZY5EWapx1lnN1hdni92dOjdCmHksUmFUTQCo9TRSFk4THy/cPmW+3GMl2m7VtDjvFn5IRR7+wzD1wzeyVdz9t16s1r51yWrOjdbyCFZu7i4uKycOHs2bMHDx48cOBAGo3m4ODw/PnzysrK58+fh4eHUyiUXr16oSIPNTU1DY1Nl69ePbp+Zk44XQhoQuQrVyetkwRq0ZIuBGQpIAk11IloFFlCJRzGwY2U4te/FP8tKn47dkR/v4UjvZ30mE66LHt9lrMe00HPy9Zgt4P+UpqR397A+t/dz+IjfJ43tYESJSdNmoTeRkZGal9ibm6O2qPOREEIhwwZgmFYr169MjIy8D5WVlaoD8pHxHnzyZMnqMPu3btRB+3SRP82PHuWNnnS+I8Wp107LAyEoA446cydO/fMqVMDBwxAfIQbH7R5882bIu3Bf8WbrRDCx48fI+Xdycnx0KGD6CwqpIKQkJDQtWtXRKaPHz9B+vWPPw78aOYAAHzC2jyuzZtr166FEBoYjEb/e9plWDds2ID6LFmyBGrx5uDBg7t164ZhWJcuXf5W3lQoWpMS4u/dOqaq4MKaRKWMqyjjNZfyFKVceSlPUcZTlHJhTQKsuXMa7Irj3fz8iF+Iyqp6oVhS/U526fzxQ/t3ZD+OgO+4sDK+tYyn0Ph5FBpvT5OGH3HHeotG0sQVdmUpT1HKjTnrf+TwAWlWrvKPJV2WlJT07t27Q4cOS5cuRW4WhUJx69at4ODgBQsWjBw5snevXhiGGQztmR1pmcUmIR+0CFCQEVATu0MVAiqS11DhDCGg8gFNCGgSQMlkU3LCKPnhFAmgIm+1ANDSAYPPtpByaJkcyptT9JfHqT6u0zYtNHvBtswOo+VEMt6cMi88zohlTfWy1580ejhxlE7PvgP6D/hx0ODBHTp0mF1Ea7YAACAASURBVDlzZkhIiIWFRWBgYHh4+IEDB/bt22dqatq7d+/ly5erVKr6+vriN6XBB/15eymZHKSD08SAguLe+YAuAhQhoAkAjQ9omcBMAih8wBAAmgSYItIUA4oghPbg6HzZqyx8KbNyCwyG9fN10PVx0mfZ67Mc9VgORE+r0Uw7fX8XwmbLkQSdHtqhpp/F53lz4sSJ/v7+/v7++/fvR9KNi4szOrV540aoUs/t1atXyOI5eNDAZ08fQY282aVLF5wT37x5g1s8/f13Qy3efKYxh+MGYyqV+scf459HY0PDqRMnDh486OfnZ2AwukOHDhiG9evXTywWV1VUjB87FsOw7t27HzsWVFiYM2jQjxiGtWvX7sGDB+hynDcnTBhbUvJBjfrf5E0I4YIFVhiG9e3b96effsIw7Pvvu0dFnUSnampqcEF+zpzZ8fFcQ8MxGIZ17drt3r0PakL/cXnTzs4aw7D27dvv9vPDu+G8iUrn4bwZHh6OpF1tfHXerK6pu3DuhPRRJKy6oyjjKWXcJo34ptSKhWyRcZWlPFVp7Cv+udOnIl++LG6R/xnBU6FUNTUrlEoVhDAt7VlYKPtVTlq+JOF8pFfhi6iGtzcb3tyE7+4oZdwGjeSIjtGsGjWk2awhykatGTbLuI2aCxUyrupdfHbaiSMBm+8mxikUn08te/bsGfq5cnNze/r0aXZ2tkAguHr1KpvNdnZ2njp16g8//NC+ffvOXbp6uEzNO2EpBmQhIIsBFQVFStS+FJT0TUPsiSfkSAAZGRClgCwCVEReIkARAVMhoGQACz6giYGpEFCEbIYklPHw6Lz0Y3Q8HkgMyNlhpLwIRnYYLfUwY63l2KFDdDAM69S5S0pKyo0bN3R1da2tra2srBwcHMzNzQ0NDbt06WJlZaVSqerq64WSrH1uFtkckkgjCOMRmgJAR5IysmZqn+WrCyZRUG57RjD5+ll2i8aflXA3mTC0p6+Dnrejvo8jkWlPYNmOZtkaeNoTPB10fRbq7bIftnKJQ2PTH7WPf543kfShDZnsLZFAwDCsS+fOG9aura2qKi4uRnYWDMMoZIqqtVWhUBiNV0tkixcuLH5ZVFX1btWqVailc+dOSUlJUMObHTp0cHZ23rBhw5gxY/r3768mVm+vP/gM/zCamprIZDJBX3/W7NknT0ZCqHryKJWgq4thWM8ePUR8fmBgYIf27dFTdOzYvkPHdjiV+LDUVILzZs+ePUxNTczNzc3NzY2NjS9dugQh/E3ejIo61b17N3yoH374AT8lFAi0Ceu77zrixwS9kdmZYnzyf4Q3kX0zPz8Pve3SqVMclyuXN8fzeD8NGYIaT506AbV4k8PhvHv3zs3N7W/lzeam+pynp2BVvFIjuCk0Mh0e04P813IZV1kW1/TmVtaj8KqX8dcvBJ07e+bps4yXxSXK35XnqmreF758k84XJycnnzkZGn4sQJB6RVmeUiS6lBZ/pCrnInzHg3VJsCJOUcptKeUpPtTKlZo4TVwNV2i14I14e5NWQBKsvNNazr1xdq9M9vlNq+7cudO5c+cffviBRqMFBAScPHnywoULp06dWr9+/bx580aOHNm/f3/krXWcO+xtlIUA0DIAQ6SRLnF+1NQDpkoAWQDoGYAqAeRMYMYHjAzAEAEyH9D4gC4GZDEgSwBZrBlBCGi43JrJJmcCEsrh0ZAaXQzIUrZZTii56IT5g4PUzQuIy5avghCGRkZhGKajozNq1ChdXV1dXd0ffvgBwzASiaRUKiur6wTPHz45Qs0GJmJAEqspW13vXQTIIkBDojHSyiWAjJT0DEAXA1MpIIkBScimPg8ieW9f/b5JTZxXrkcbDu/r7ajLciQw7fQ97fRRYijTnuDlQGA56e52IThO7/3zqtV/8Kv4Sd5cvnw5+vY7OTn9+iwvNhbZUDAMmzppko6ODjoeNGjQ7dvqYsN3eLx+/fqh9uFDh4wbPwYd9+/f/+rVKxBCpbIVLdmvMXv2rNLSf2kAsFKpjDp9Wm/kSDTVCRPGT548ER3PmTOntbXV3sEBvTUcPXrPnj3+/ru3bNmCWrp26nTt0iUI4fbt23/zwXfs2AEhxMMMNm1ah5OjXN48aNAgvKedtXWrJuedQVW74Ozt7QMCAnbv3u3quhDvydz5SxWDgwcP4u2onh7C0aNH8fbFixdDCFtbW/Fp9+nZk0wy6dO3L4Zh7TBs9c8rVCoFhHDiRPWDIwouKXk7dOgvM0SbAnwtKBStly6cbnlzS1HKbdGKJFdqiFKhUYGVGkpqLuW1Vt5RlnFbS26lJXGiQr3Sk8/LK0WwPqulUvImN+1NftqbvDRZ4fPmSqmqLgvWZb3OTHiSePri6b2J0Udk0otNb28q3t6Ul9yCFTxYndhcxkNhmM0aX3mT5taNWgSqknGhli9IKeNCGVcp46q0GuUansWzhqCMC9/dyXtx6uiR/dU1n4kIzsrKateuXZcuXcaMGWNjY7NhwwYPD481a9bY2NhMmTKlX79+vXv3btcO69Wzx4ntZkURJD5gpAMLEUB8RJECEhLcBID+AswTAhrKBMf1d42rmpoOGHxgjoyh6cBCAshZwFQMSHxAE2uJeyJAzQDmQkCVqt04FBEgiQCND+gSYFoQTs47bhG0bvbRAJ/40A0TRvXFMKxPnz59+/bt0aMHhmF9+/aNiopqbW19I6s4ftBdEmyMboEIGt03E5iKAUkIKEKN8o4YUwQoYrWzyEwIqBJAyeGYvTg8x5o2q7pOHc7IDg0zHjec5TDK00GP6ajLtCWynPRYTnpetkRvu9EsOwN/x9HulkPnzSQmpzz8IxsPf5I3jx49amJiYmJiggKPfo1Xr155eu4wMNDv+N133bp1M5owITo6+qNN1oqLiy9cuDBhwriePb7v3KnzhPHjd+zYUVCgdoMolUonJycTExNjDchksse2bc+ePv1UZbl/D6orK/fs2WNgoP/dd991797NyGiCn7d3aWmpRCKysLAwMTFh0OkP7t1Dnevr69Fizpw5c8Xy5RDCkydPohbjD3HmzBkIoYuLCzobHs7GeRNC6ObmhtoXLnSUvX2Dtzs4OhobG5uYmDzTiv7bvHkDGj9Qy455/fp1Ew3QNh4IMTExePvhw4fxdi6XO2/ePJ3BgzEM++GHvkuXLn78+LG8WR2/uXHjRnTJtWsosFR18+Yv43xk/v6LKH79dq//rpqiG4oyHm5DlGuc1LgE2qzFX3LNAZRxYdUdWH8XVsa1lMQo30bLX9+ozbtcnX+5Ju9ybcGVltc35G+jlW+jYVksrIyDdYmwOkFVHqco5eGMLNdyhePO8ZYPqVCuFdP+UUuj1jh4H7lWT4WMqyjltZbHH/L7ed++gN9fjcbGxoULF2IY1qVLl8GDBxsYGEyZMmXKlCm6uroDBw7s27cv1q49hmGzxg3NP2Ep/pW2i0uduKeIDxgoG0cMKEJAQrUzBIAqBBQRoAgAPQOYI2LlA6oIUCRaPIvkViGgCgEqpmmaCczEmvhKtU2AbVF43GKH3biN80fFBTBGaSJSMAzr0PG7xKS7EMLXsndeXl63fE0yORQpMBMDsgSgAh8kNG0xoGYAhgDQRBqVXAhoUkDGq8GLAE0EKNkcs7RDxtPH61bWqDM1OKERJuNG+jnretkTmA56THuCpx3B25Ho62DgZa/Psh3NtCX6OhM8rPVGDukXE8v73bWH8K/nC1VWlqelPX3+7FnTpyPVq6veCfkZz589a/gSj9V/ApWV5U+fPhEIMpqa/u2B+n8FrwoLHz58mJkp+YZzyMrOuXjqUP3rGHkZT6klrzVq7Im4MVGppTUrtQTAJq04SrmMqyzjwTJeaxlPVcqTawpttGjMlK0aD3iDlqKt1ORHtmjsqk1aN8X7N2qZEeQay6ZcQ/RyTeeGDw2jjTKuopSnLI87zdni7f35QmclJSXz589Hyni3bt0GDBjQt2+/Pn16d+7SFcOwdu3arzQn3PClZoVSRVrV1NOBBc6Aai1bI0siIQ73s/+S9w1IGYCRAcwzgLkEkNHlqBuiM6TjI4MjUvO1HdyovxSQxBx62lFa1C6GJNQ8PoDh4TTRZNIoJzvrs+fO1dTUPn+RHrhrxUWmqeCYaSYb2VUZ6I7ZwATJxQJAlwIyEpZRIKcYUMRqnxVdAOgorCqLY5Z2aO708bqVNepg2PDQyJnjRvg76fk46jPtiN5OBKaNAdN6NNOewHTUZTrqeTvr+TgSfZ2Ii6b127hmeUVlze8vflt+ehv+Gygvf7dh3ZLyzIvK8ji5hsXkWpSkzXqKDwU6pcb6iTOp8kPJtOXDdrkWvTZrvN6wLE5VHqesiFeUx8nLeMoyXmsZr7WMpyjjKcp4qjKesjxOVRGvrIiXl8cpNabP1or4llJek2a2LVrCpnb0u5p2S3nKMt5psOVAgP/nVwRCuVyekpJiYmLy/fffYxgyomA9e/SkTtM94z731UnzvEiGEFDEgCTW4kFxCFkaSs+NoEmAmQBQkZ6LIiKFgCYCZKFGlBOri64zEJNmAjMBIKMimHhsEGJMMaBoKhWZizX137QEWFomMOMDqpRDzQqlvTjGyAunFp5akBFikXPaWXpxQ0r4ykfBlk8CZuRF0ERstaFABMgiQBYDEqJFvqY8EnLu42FVQo3Ai3gzE5jlcMyeHZ49jzS1ulYtzXBCw+eMG86y02M56HvZ63vZE7zticjW6e2s5+tE9F1I8HEketoR9jga2M8alsHn//7Kt/FmG/4baFWpwkJDMhKPwqoEeanaiNmgpYwjuVL1oROm6bdeH5EXbi3F/UuNMm5LWRysTIB1d2F1glJ2q67oSkXuRZn0/BtB1LvMC2XZl8qkF4pFF17xz73in3spOP9KcOEV/+wrQdRb0Zl32RdqC68o3/Fg3d2i9KiG4puqUh7Owrgcqm3fVIvJpTxVRfyxPat9vX3++Mo0NjY+ePCATDOnjO15YMWki56U3OPzCiMoEjZFCGi5YaQcjimS0RAfFYaTL++cuXPhRAFnnoRNkgAziYbykBSJmA6p3mK19ZCSBUxxwyViSSkgiTXOJRGgajRrdUS6BJAlgITui0uvEkDmA3M+YCB/ThaHwgd0YbCJMNhEEEKVcGgSQBKpA6HIfI2lVQpIUnXQO07uNLR5hhhQkGUACdQonDOLbfoiyJS5ZdX7RrVfiB0aPmfMMJbDKG8nPS8nXU9boreTHstJz9PGAJVb9rE38HEi+DgSvR30Pe1G2M03Sbj74HfW/O/jzdamps9kjP2/rPTxB1FVVf75Tm34EJWVlWfCfGvyritK41Ql3Oa3aspr0ZgOVTJu81uu/C235a0mOeet5qXFm8oPrYrNGrm1tZSnLI9TlMcpKnj1xTE5aSfuXNuXdDMo+8V16fOYO7eizh4H+/x9ok6FJiXy+BnPigpz83Kz8nKz8vOyhYL0xDvcY0EHDwT43rgc+fzhxcSbR57eORqyz+2N8Dx8dwdnc6hF8R9V92itiH8lOH94r++bN1/sFA2PPLWQNvblqflvjpPEgJoBaGI2hR9Cj91NSQ0kSzk0IaCg3JtsDvleAPkKkyTiMKSAjEROEcdcxKbjjInbPaVqb4zatS1Wxy3RpFpV3TT91b6gDGCORL8MQBMCinZ8qMYsQJYCUhYwFQKqAKC9KsmajEmKlrucpuUxNxOrg6LoyBQgAtQMwJCoL6Qj40B2GFXKoWaEMDKOUWMuRODhZ8mpjwmDe/k4jfJ10fNy1mXaEpFuztSQJtPawNOO4O1A9HYgspx1HSd3d7SktMg/GZb0e7x58lTkxo0b9uzZU1xcrFKp/P39t27dumXLlpQUdSD0rVu33NzcPDw83Nzc8MjEwvx8z507qVTS7NkznJ2dIyJC6+o+cPJkZWWtXr2aRDIdN87QymrBmTNnlEr1z0Jx8UsWy3PLlq3nz5//0u/NP4zMTMmWLZvcNmzg8XgQwtjYWDc3t02bNrPZIQ0NtRDC0tJSd3f3rVu3enp64m6u2traC2fPWlrOnzRp/IIFlhEREVVVVehURUXFjh07tm/f7uHh4e7u7u7uvm3btqNHg9LT0/Bc41OnIjdt2ujv7y/TqtnxvwOlsvXxw3sgYN3LZydhzV0oi1No6dSIeuRvuQot3mx5y5W/5crffuCrUWi9mmVcZRlPVZ0Iq+40vrz2Rnz2reBC9uNTQfvdd3psDgsNvf/gUWn5Z8p9/RoqCJ+mpe8P2Gs5j3EuzB2W3YHl8c1aQi4u8DZp5FBYHgdrEm5fDCgoyP/8DX4FWWkZmUy+4THuZaSap7JDSU+C6MsczU+5mxZFkFH1X0RzEg4tKxR5q8kiQBKzqY+PUNODqWL2L84ipI/zAS0DbemjYVKhRh4UqWmUIgZmGvmUjvRlxG64nRRRmxhQhYAqBmYSQBEBUiYwFQFKOmAIAJ0PqJnAFBddP3yRkW89HZgjfkQRmhJgKgVkIaCi8sZiNjX16PxTnrRHR+hSYJYSZFn+5pdlLKuoos+ZyLIZyXLQ93UmeDnqedrqs2xH+zoRfZ0JLHuipx3B057ActTzdtT3tNX3cRq+xWbs5Wsxn1rtT/JmbXX1aCIRwzBUwqS+vh5PffXzU1f3WbduHe4UO3DggFIpDwkJ6dmjx0exNSNH/oS2UC8tLWHu8OjbuzeGYR07ftetmzq3xMzMOD09DULY1NTg7OyAYdiPAweWlnw+iu0b4nBgIIZhQ3V0XhYVQa1w17FjDVAcu0gkwlcAZaafPRs1dOjQjxanb9++LJanXC7Pz8/HfgvdunWlUqnl5eUQQi73JmoM54R+06f/ljh37jxz2wpxSmhN/tWWUl6DRh9H7pfWD+PP5VqOF4WWjqwWUcvjFBVx8tfR/PucpGtBmY+jr5wLvxUTXV5aUl5eWVP7ZSU2fo3WVlV5xbuDB/dGhexqKYmF1YmwjNeo8WXhxll5KQ9WJtTkXzsRvPX0idDGpuY/d7vEpHtnPOnZIbORQyYTkDJCGE+O0PjHKGKNXwjVDRIDksZuSBECWv7JBRZTdSLdjPKOW4gBSQJIQo3QJwR0SZh5FoecCczEgMTX1L7kA1oGoAsBNQMw8LIauGsIlxO1LaFCQNbywqutAci9kwEYYmCmZkBghowGmgh8uhiQBFphm3hqE5JqhSgyn83ICGEsMR+/zmlOeRR1u+PELK29hhRK1fWLkVvmD2M5ELzsiL7OBJbtaE9rA6YDwctJ19tZ19NBl2lLZNrpezvoe9np+zoTXOf08mF+sjDNp+vIRZ3s0rkThmHLli+HENbV1eER6Xv3+qA+mzdvxv+9ORwOmx2Cjrt37z5x4sS1a1cN0cR1tm/fvra2JiQkGO+/ffu2goLcrVu36uvr9+vXb/FiZ+SSRvnp7TDsQMDuP/ft+QdQXlY6dZIRhmGR4eGoBV+KKVOMSkqKIYQSiQS1dOrUqbKyUiwWDxqkjso0Gj/el8WcPWcWvhoPHz589+4dXnzo1KlT8fHx/v7++G8Vh8OBEL59+xb1mT1zak1N1bdcgm+KDIHEj7muID2qtTyuFZc0NS/tguq4UKmd7yiXcWFlAqy/V5V/JT/t9MkQpqfH5pSUJ80tf8s2FXJFa1TUycgjW3Ifhje/uQnr7sGqBFh5R1WZACsTYVWSXHarVHyGc3Ary9vvs5Gbv49Fjlb3983J4lCygQkSMHM5psjQKdJsTY52J8cVZCGg5oZRQjfOStozNyeULAamQo2GLgVkCaAEbzZLOMDIZpsJ1KmZNCGgpAMGH9CEGge6ADBQcUwxoCI9XQLIfEDHHfRCQEMZnMh9hMuhmmMKijCVALJ2bqVmX3WSQN2ZKgCUTGAiBSS+xi+UARjI0CnlULPCLdjb6Jd9zacTBz59IdBemYeP08zG/RCwkOhpr+dlT/B21Pdy0mXaEX2c9H3sR7Mc9D1t9T3t9L3tDFgO+kxb4q4FOse8ln9UxxPHJ3kTyZJdOnc+GRkJIayrq8NL6ezb54v64HHRGIaFh4fb2KiL9OzZs6e5uRlCWCaTBezdu2zZspUrV/D5z9nsX5JSdHVHHDly6NSp06GhofkFBUqlEhVwPHHiBMpx/tfmp6tUqqCgIPQU+DbI+FJMnTrxI95EGfp4ao2enh5anObmpm3bti1btszV1VUsFpeUlLRv3x79xqSkpJSWlt69exelpQ4YMAClV5WXlxsYGKBxzp77CttA/0fx5HFybsY5ZTkPakpmqD6kSNw/rl2RqBXF+lTEw+qE7CcR58OYNy6F3k28866y5k+LeH8c165d5wQfuBZ1KCbKV5wanvf8eG5aZFpSyLkIZsz5Q3diL2ZnZ//1u6RnCPxX03LCKJkcqugXVqJKAEnKJueE06QclDGJXCtqA6U0xCw73ELCUQdmitUxm2QRm57JJm+2Hn1qJ1nKIQsBLYtNyuR8pEdTJYAk0MRpigBJ+Kv8SORHEgB6BqCLNe5v5BBHKrwIkIWAzAfmEkDO0sibGYCOHE1SQJJqqjcJAU0KzKTAjI9nK2l8WWJAvr9/7qHlRr179vFheb//MDLyrax8wwpnh2l9fJz1mbZElpOu3yI9L1sDlu1olp0B03o0y5HAtCWyHPRZDvpMG6K/nYHllJ+u3PjtEgef4c3hw37KyRLDD3lz/351wvJHvOno6IiOjxw58ptj1tbWurq6du7UCfsQDra2uVlZSqUSQpiWljZ06JB/M282NzdPnz4dzTw5WV3qCV+KadMmyWSvoRZv/vDDD3FxcfjDEonE3xw2Ozu7vSY7s127dp20VsnV1RW/NZ7PumLFzyrVf3nj7T+L1tbW0oKUptfRci0nNW7f1K4N3Kxlx1SVxSlkXFibVF1w9cntQyFBvpevxtTV/9NRt4VFxVevXjmwf7e31+ad29bv3eMbc/NWfsGrz1/5x6BQqs6fO7Nn2VR+0Jy8CDpezTeLbSYMNrvkaZwYQBaHMoQaQ6cwhCoNZRRE0jOBKR6TlANMcsPpIjYdWTnzIhmZoTQpIOWGkfnHKI8D1RU0csOohScsNNIl4jXkfaLim1Bq2JMmABQxIGeH0cShajkRKfW4vwhZLcWAIgBkFM2OLAYokFP8wW8A0t/VcfWZwEwEyAI2QwioAYuJmxfo2dFnP88Q/npxePHx4ycYLpo9OGChPoo68nIgsBwILGddb0eCr4OBn5OBt4O+p72ep71egOuYiYOxg0eO/eY6fyY/fcqUKehtbW0tnli5b49a3vTw8MD/tzkcjp29PTo+evQoPs69e0kAgJCQkPv376OWB3fvenh4bNu2zdTUtIfGGNqjR4+ioiIIYXFx4fjxYzAMMzc3/xPfm38AdXV1eP4o/lB4wYspk4zelcsghAUFBailb9++ycn3Bw5UWzkMDAzwoc6ePQsAAAC8fv26uLgY8Wa7du3s7e2XL18+Zow6M9XR3k72Vl2708dnF2o0Njb+z21/+FWQdPeB4P5xWH1Hrokwx+PSm7Ssmdr2zYaS269F52FV4uO4IxGcgMiI8Pr33zJPQS5XNjY2v29o/iMlPP4E2OEn11qOfbTbKCvCgs+24AN6dijl6WGyNXkSWDe18DgtHdBRoHtWGC3Rf1bEpmmSUEYmICFd+MUx+iWm2YujFCmbnAVMJYDEZ5tLw+cn7DY7tHT8hS1TpGyqmMM460neu2S8ADAEbFoWh5wZShOzP/bqSAEpE5jyAVXCpok5tCvMGfF+M3M46grEKCApE5gh8RPZLjXh6xQBYKASJBJgKtRMGFEtoksJoEgBWQzIAkAWsBl8wAhcPN7HYeiBrZZZuS9/c2XeVdbs9veaN7n3rvkjfWwNfBcSWE66qKacnzPRy0Fd2NjHgejtNHTlggnJKY9/c5zP8KahoWFtbQ2EsKWlmUo1Rf+xQ3WGcNjsR48eTZ06FedN7u2by5YuQ8cjR47c4+f3/Fna8uWuXbt2Ro28W7cuXLw4depUhrm5nZ1dTExMY+P7mOgbuFEvJycHQigVCVGNjH8zb+KiN86bERGcTp06YhjWvVu33X4+AkGGu/svPyplZaXnz51Bz9m1a9dNmzbl5eUdOfJLqjiXy62qqsL1dFSnvby8fPbs2ajDieMREEKlQrHJTe2Lc3Fx+d+UNyOPn4o56wfr7zZpGLNJKwoSz33Eq2YoS7nKMl7qzUMBO119vL1kv9rs8P8lBJKc1a7WLmYj+SGUvEgLCSDnckh8toXgGEXKJmeoKYlceMI8ZI3RxPHEJ8BGwqGJAUUaSj/nZzVmtH7SPrOsMLqYTc+PoErCGBfcZ/g6Ei95zBCzqWI2RcyhX/ahe7jOygsj54eTnxwyO7xk7IWtUyVsqoSNwonUUUQSNiUrnCENpbLdJuxzJd7dM1fCUSf24Io8LntKAFkKTAWAkgEsMoC5RC29UjV0SeUDhiYWFRUcoYiAmQRQhGy6BJAPLBmz23m471pShuj3jB4Xzl+YO2UMeXTvbYwf/ZxG+TrqsxxGeTvoe9kTWHb6fs6E/a561hM6e2zZ8KkRPqOn9+/f78EDdZJ1TMw17LfQtWtXHxaruvKdWCh0dXX9zT521tYQwufPn5tqzHy9e/devNjFgk5Db62tF1RWVkIIY2JiUPLDv7aOnFwut7CwQNPG9fTKyvKxYw1/89npdHpTU5NSrnBxdv7NDjNnziwuLsbrq2OanxAI4fz56ir6R44EQQhra2tNTdS/Xl83+/s/hIuXrsZdC4S1iSiGHH4YPd6klSOkwL3V5bzTIR4hwcfKyv8nSBOhovp91LkL+7Y4ntk0Lieclh1KywkjZ4eSszkUcai5hEMTA6qUQ0sKZFzzpmSzyShOKJNNTgs2D9tiIggm5YRRBUEmtzxnHHebuH/p6LsHjHMjGbmh5OxQUhaHlB9BK4yk3t8987TblIClBhFuRqkBMzM5yN9NkrApWaGkzDAaP4R602tGyMqxYM34pBoaQAAAIABJREFU50fMskOpmq191aXaUcklZMGUqPf7pWjiNH+pqikFZqjeu8bQqc6dV/uO2BQxm7p/CZHlMCJsn5vsc6FjRcVvDx8J2rd9mb0x0dxo8GZLPU+7n3ZZDdtlOfxn6k/mU3Xc1y96+OSTFTk/s79Qu3btNm7ciFoUCsXTp0+9vLx0dAZ36tSpffv2gwYNMjExwctrIly6dGHy5Al9+/T+rmPHPr16U6lUHo9XrYlSlDc3R9+4MXGiUa9ePTEMw7B2c2bNunb5El6WfM+ePRiGtcMwz53u8N+K27dvI/J6+PCXretzcnJ2eXiMGjWye/fu7du37969u6mx8fWrV/FaxVVVVTwez9XVuX//H9q3b9+9WzcKmfzgwQMUwvny5cuxY8caGhqOHTv21Su1wWvjxo2GhoaGhoZbNm5sqK8vLStDxYnHjTX4aIvq/x28LSmrfHVfWaF2Byk/jC5q1tRD+qVIUnlcVdbFDWsW/z068b8d+S9lnh6bSdMIP8+f4G017OAi3asek+/vM3kRTJaGMvIiaC+P096cpBVGUAoiKNkR5jlhNFGImRCYxTBngFVjA5cTOOvGxfrOen6UJAmlCwHpxVGzx4Fzru2cemzZuKM/G7LXjb3JnPP0sEnBcVpRJDUrwlwaMT8/gpbDId/bM+ukm9GBRYb7l46+7DFVyqFmhlJQWU9t/74QUERI19Zo6Hgkk0YCJWl867+UpkfychYwzQSmYkCRsilCQD681NB5bn/2saA/uDjNCtULgeRp2vPcLOFd3pWosCPc61EZz548eZ5R+/739jf7JG/evXsXBR7hm9LhePmyID4+/tatW/n5vx2g+/59rSD9xZ34+BfPniHf8a8hEglu3rz14MGDVuUHNWW9vLwwDOvTu3fe13Av/k2oqalBhevXr1/T0vLBA1ZXV6WmPoiNjU1NTf2UHp2ZKYq9fTs1OfmjZ/8doHgDXCYNDAj431TSEZJ4l0ozL8DKO41aoeMKrcQb7TrBsDYp8cb+u4nxCuX/JHFC+DydP32WyZGg4LOhB3dvdSYZDXMy1TuwevQpjynnt08+tc4gYp3hmQ1GUe4Tz+2YfGbHpKA147bbEymTfzIzGupKJXotGxu6aTzbzQisnRCyZsIO53GudINNNnrbHUZtdRjJWT/x+s4ZXJ+ZvN0zo1kzz22bEbVt2vntsyLcJh1cZhjpNunS9unPgmi5YWQJW+0L+nVwe4YmCx7p4AJN/Lx2TzEg8wFNAihCtU2TjndIB4zMMPp1j+n7XUZbT+7N9Pb7/KL8NfxevhCNRuvStev0aVNyc/7k7uxfiqws6eTJE7p16zZn1qx/5o5/GjExMV26dPn++24nT4T9YzfduXN7t27devXseU9Toe5/E7l5hbcvBxW8iGituqMsj2suVTvQlVoRmi2lXOW7+NZyXuKVPeejIpq/3VaX3xwtLS1oW5q3svJ7qc9MGSZM8qzLP5nvnkmymTnNaj6VNHfaOAO9Cd/3t9Mdv2u68aWh5le6m3MwSihGOdfN4mrPeZcG0DnTGeeGMG50Z1zsbn62y7wLIxm7Zs6kDBtFnzmaSptgY6HvbElYMG80nWxkMdXg+q459/YZPztinBlGzwo3F7FpUmAmALQMTRYmSjkXqDV0shBQRYCcBUyRrVMAqAJAFgCKBJAFgCEGZBGgoD080A7AQq0UTwkg54ZRHx403e9quJY81MmS8u7dF+d3fSl+jzczMjISEhOT792rKPuHsvrKysp4PN69e/eyJN+yZNkfQWlpaUJCQmJiolgg+Hzvr4SUlAcJiYmPHz6sr/1L0dH/D8Dlxl07e0yYElaTfw1WJsDKBFgRDyviVbJ4+O4OrElUvbldm3vt3o39RwL9igq/WqDPfxRZWVk3rl+XSLN9fL1iDtny7eclY3b3MKtbhMVvit9ACA8EH+VgZqmY7T3MLhmze4DZPcLsH2H2KZjdA8wuGbO7j9kla06lYnYPMLv7mF1CB9sLw20OjDD3Hkjy/cGM9SPpyDDL65NsM4Oo2RG0bA5ZqM7toQg0G/mqa8qp89bJQnW1JFORVkFPPKAd0aIUmAoBRQyoWcAUz1tHrn8xoGaH0TOCycfdJm6bN3jm2KFHj3H+gfVsq4fUhv8q6urfc29euxC+51LYjuzUiNrC61X5V6uzr7xJP5sSs593LeRC1LEXz9Mam1q+9Uy/PRQKxZkz50xNSac8SdIDpPtdbO9iNimYzWWMsm39JgjhyrWr92NGTzGHe5jN3U+87mE2yZhtMmZ7H7NJxmwfYLbo72PM7glmj16PMLsXK+ZLI0jI+IjijUSAJtEqKIc27NWEstPwUh2aunOouJHaz56pqUqHh7jjSZyZHFJ2OCNhNylw2Rg388GMmWMT7yX/M+vZxptt+G9DVlp+9dr1oIO7N6x0/HnRvHU/2+/2cQ/jgLz8ws9f/L+EW3FJJga9Ck7NFx6iJg+2ScJskjHbyxhpq93CBqh0WrbYDxvzFHO4i9ncx2ySMZsHmE0KZpuM2aRitk8xhxTMltvR6nq7eTfazYvtZBXdfv61dhZxHawfYXb3NcSaiNk+mmslDqWJQ/Gax8h2SRMBMjJiavbnoGhkTxPkE5cAshiYiQBZBOh8QBMCikhTRxmvIYLyiPjAPCuULg2lPQumRjNn7HYkbKAP1h/a5dTZy//YYrbxZhv+P6ChsSk3rzA7Nz+voOhd5b99k5VvggcPnzKdxhWcNE8Pp6c5WCViNncxm1TMPrIPzddxtbOV5bGOs55i9o8x+/s9He/86HB1gPWl/2PvvMOaSN44vqjnWc9Tzzt7AUICKGID6aZtCiA1CaHaewdpSegqooLKJKHY+9nO3uuJBQXSE4qonL0iWAAL+/tjkhw/5U49C+e5n2cfH7KZ3Z2ZxG9m3vedd7p47+3G2dhpZEoz59X9PDJtmNzWloGtreYN9BjTwdbvO0JyXzT3F49jbTknEd/jrb3PjWTLlzG12RSYiUMBUCVgFAJ3OWBoAEUJUAWgG0JH6YbNLQybngM6tGPCXdFlgKlqkH5JDlCNmKYR07USVCNhnE1z2SuwXxBMivI183P6xW8ka/OWzca0YV8AXDdxcL4J9h06znPuXr6CrVtFl8czT3TwPYb4Hkd8TyI+JxGPTb+M3NHR59e+3pN/GMpoY0rpbh7q5DoKpaGk/m7WNmG2jtv7+ZW1DS5FgkqQoGIkqAQJKkeCFc0DR/UeNqPd0EvteZemeypXoUopXOEOd1WjKgATTqthnmPZn7FH+t0x5frY9T/HpzBOUyFmFktpJVm04iyGLttdm4XqAEW1nFawhLw1enCUd+/J5F9GU8zsbfosTn/fqKNPCK6bODjfBFeuVowKC4nmWP6+0LF0FVo4Az3R2eso4n8c8T3VmiOx9U4Z4n7COej0gMAjFpzjJF5h/9BC2zG/WwXmDw57NDr8PmWqrlWQFgnUIYHGfy8jwaUIf2b7QeOZAwqlZJ0Epi6maQCtCDA1gCwHTDlgwcQcKkBXA7oSoDq4otyQ7kifpB2Q1WK0REovyWaUZrPkYvR8muuxROejiS6nkhwPJw5fMd06hWsa7tmbNbjV3GDKzAmha9esulpxvUk6E9dNHJxvhTv3HgT4uI9x7bRTaF+yhqKcx7oYyioa4Duztf2C3iMe9JzwaOLc2tTEqslR912n3LCecN1q4m3bqbeGTPnDdmLpT6EaJFD7/4cGCSxDgnWdwmLt3M4tcdVJaQ0TcCj183S2zJC/DjrTG+Zyh3GaZVm00mxUtox+OMFhzYzB62bb5UywEXn1nkrpGuz4s8fwXq4Du9r37zp7nO+W1ZL1GzaVlDWx8RrXTRycbwhtcVns9ECe0y8rpg+Qi8llm6llS5jpPg7TzRw0PYIee8+qShJdsRinRrhqJECDBKgNhwbha9/STXiUIIFyQti+BG+llAb3mHwjj5whsTFDbkjMYXgLVUqYpVnoifmU3SJnMLF/jFe/QNcuTubfBboQQPyElNgZk8aGTJsxQyLNOXv+0uMnX86C+ffguomD821RpNCSzLrNDLCf7W+VO9nm+AKnirWsPfMpvGE2WUSvhwGzyy3GapCAv1LJxnQz6BISIPCny7NQpZgpBwzoIoc7AOsAWQtgAiR9ZniY+kgjpl/JpV9a4rZuxuCFoZYT6V3sSe1DfOgH9+5av+nXU6fz3t2SpgPXTRycb4uCIuVQs44Lxw8NDxoczR80hmYuE7OurmAuiyWHDbL9gzW9YvAkNcL7IN08jwRMZTursqhqMaoAVCWgwFXkhkAiqhLAvCEMJaBrxbSSLFSRSdsf75I9adBEtKuX3Y9T+OiyTGlldVPm93t/cN3Ewfm2eFZTK5w7bSazz+kUp0uZ7JwZdkWZTBVAr69mrhC4RXZ1qLKbVvpL6N9MzBvTTd50Dzd5Fk0mZqgAqjEk5oAB7dDDrgVUrZimyvZUS9AjyS5g3MC57n1cLdpFzJywd//Bx1+JYkJw3cTB+ea4WFDAGNI1c6zV4QTXq6vcNVkMrQQtyUIPLCHHOZPl/cdWdAvTfqBuTnV3lWfRFWKWHDBkgCEDrCLAVkKtlLC1EqYui6kQoyfnuWZPHhLp1TvAqcdUPn3hwpQ/bt5u6v74YHDdxMH55qiqejovJZ5s1WoCtUfujEFnF5ELM2gKCfvmalQqdFz2M/MaEvL+8/RiJLCgGX/xGE95FhxjUlWAJgMsuYStzUJlmYy8JfQzC8mrpw4B421nsfrwXQme1CE7dmy7+scHbxP/LwHXTRycbxSxNMusX/cQ114xI3vPCzY7lOisWErW5qLZk73Otg25jAS9v24WNQ/MneGnyWVopQyVlK2RMDVSlmwZ/fR8t5VTh8T49Y0c2WcW2sfZooO1Re8tW7c9q/m601PhuomD8+1SXFImBcs8KMPGjxw41q1bIs9qzfTBTNd+EYQRxS2DdO+tm4XNAxePcf89g1ywyHWPyAlMHLBsvFX6qEGzvfrx7DrODbDnMBwiZ0w4fPS4WvPvzav7/uC6iYPzrVP3sv7cufMeHiMHWvYJcO45lt27R5uWZxHfMiT4Pe2bBc0CAodbzvLsPofZe6577zke/ULovW3NOlsRTWfOnFVUJHte++K/lDUa100cHBwMw7CnT5/JFGq5Qr5pncSfzjzzY0Dp+03VS5Cgwma8MAZ9UqiXJ9VpUhjn0K4tcnnRmXMXNNr/wujybXDdxMHBeZPHdU9TUY4W4b6PbuoQflGzgN0rN2IY9hrDvoX9W3DdxMHBeZObVfc9+tjqEJ7uPYacUDf3rNzQ1LX+cuC6iYOD8yaVL58vHxWp+5DxJq6bODg43zSvMKxk1wlVa877RL/rEH5BM96vWaubutZfDlw3cXBwGuHuzSt7BnJL30M3S5DAC4jvgrnCb8GyCcF1EwcHpxHOaQvCf7G//h6hSCVI4HnERzhlNq6bODg43zT7Tx137NS9uNvokvcbbybNinqnbt6rfVJ8u0Jz48r9uidfog2fDVw3cXBwGuHylStc3shtPbyvvsulXooE5SEjp/FH/41uav+4cnTX7uhBPtwfbLidBsbY+144efxe1aMv155PCq6bODg4jVBfXx+7KCUCsbyFjPp73SxDgo8jTCfLQY3q5otXrzbt2RExhHmA6PnAa+Y9x4lXEF4Zwt3Z3XsCl3P4xLEv3bBPAa6bODg4jbPv7AnpT+yKd483g08h7j4UeqM3Kam4PKGfXcmAwBdRwsrY6Gu2Y7UmfB0SWIEEZbZw2PDr6i/bpk8Drps4ODiNc/d59dmJKSoT379P8KFDAgsQn42TI96+Q1Xts1m+obKeAVWT5t6fGlHWLVRt2IGjBAk823akcudvX6M3CddNHBycv2RVZvouE7T83UPOgOM/8XcfOfDG5Y9fPJvrMrLkR36F/Xhd66CG2xbpkMCC1l4lG7d9jfk+cN3EwcH5S6ZHzlmJOFYgoX+vm+VI0JEWXr5s1kVlUcPL617VHuBMUSEcDcJ/Y+ONy0jQvjaM33fvaKqmfQy4buLg4PwlqlLd2WGTLr/Hgssyk6D9bdlpEXNvP39svPzV67o8n6lqhPP21P5a21GjW/WLTIprwtb9Y3DdxMHB+Ttm+AZsQ9zK3iPBx1WT4CNtPOaivCNF5248eQgvP8eY8rZuXkVCTnQc6ePB0pWWNG3r/hm4buLg4Pwdu04emeTELm7Oe5/071eQ4AuI56xmA3O501evzZkze87F1oEl/z9DL0GCNIi/yIZ+9daNpm7cPwTXTRwcnHdw4cKZTZbe1xD++0hnCRJ0AwkpQQLWNXeZazn8YiteSYOxajESVNw8MNfEfs70mU3drH8Orps4ODjv4HHt81XpGZv7srWI//tM2LVIoBbh30FGzR/keboN16ibV5CQ8ma81Y5cQbygsrq6qZv1z8F1EwcH5908e/UyMSlunpPn7619biOhf7PbpQ4JLEGC7iCjdvfwcurX70QLn8tIcDES9AcSehihR7camLt2RVO35mPBdRMHB+d90f5xefW8tPGtB+xs6a5DfMuQgAoktPT/dVPVnH+hK39pb3qoCXF/F68bzcOuIIFyxCv+e7uM+clb9uxs6kZ8AnDdxMHB+QBqsdeL12dPHj32gP/sI134YsTuaAt3LeJdjnD/QIJvI6EH+vBC2xJH/0i62HakDPFejbgc6OS3eAQ/BSxu6rp/MnDdxMHB+Sc8x17+fvF8Rq44/8A+XdK6VeRJ03+0H93CetR31uNb2a5yHFcYl6XYu3/VhrUHTx57+qquqev7KcF1EwcH52N5gWE3nj1SXC8rvKIrvKKTXyu5/uTB86au1ecD100cHBycDwPXTRwcHJwPA9dNHBwcnA/jHbpZ9aL+4O26Q/iBH/iBH//d48DtupP3Xrx871Sg79DN4upX9scqHY9XOp/AD/zAD/z4bx52xyo98h4/e/W+wvkO3Xxdjz15Wf8UP/ADP/Djv3s8eVn/7FX9+2eex+2bODg4OB8Grps4ODg4Hwaumzg4ODgfBq6bODg4OB8Grps4ODg4Hwaumzg4ODgfBq6bODg4OB8Grps4ODg4Hwaumzg4ODgfBq6bODg4/xYeP617UFmdk5MTOXfu8oxFh3auPbFr3Yld67auy41PSJg7d+6qVasqq55WPWviLMi4buLg4DQ9F4tU6WkpYSOHgxj/3QL7nCnWmyOGHkpyPp40/GSSw17R8DUzbFZOsdopcp4/bWSwl2v28oVn8wubqra4buLg4DQl1U9rp0ybMdS6968Rg4vFZM0y51IptSyHpc1iqyWoWkIrlZBLpLTybPqVHLRYSi9cStUA8vYYO8ow07DQsCvXbnz5OuO6iYOD02TkF6omh/pIJpDyUp3Lct0VgKECqBKgWkBRAIYcMLWAogFUeGgBRQ1oWkDRAoouxzNvMW3ddKvpgeScVRtLy8q/ZLVx3cTBwWkCautexMYlh7Ftzy10uZrLKM2ia6XotVzatVXsq6s8LucyFWKmDLCgVioAowiw5YChBHQVoGsAtQiwlVL38lymfDl1iqcFx99bodJ+scrjuomDg/N5efny5fHjJ7Zs3b4gLWPO3JgVK9eu27xz8qQJy6YMV2Q4l61wV0uYZdn0Y4vcV81xXRA2ICnEJmeOkyqLUZZFU0rdZYClBKgMsGSAIQd0JUCVgCEDLBWgKwCqkaDlK1gH5tGjJ3odOXb8y7QI100cnC/Hw4cPFQpFSUnJo0ePmrouXwiVRuvqRm7ZqnW775ExDNOFo6xXzbCb69mT2L3VRiH9XDrzxHzysTT2oskuLoPM3YYPZbkNGkkdPMzGLJhutTeRcjqNdiUX1YmpKkBXAboCMBSAoQR0JUCLAFsNaGpA04rppcB1dQzVmmQazA+IjYrYu2vn9Zu37z54/JkahesmDs6XQKvVAgB69erVtm3b9u3b9+zZ8/z5801dqc/L02fPN2/51WmwZbef2s8bNVCxnHoll3FzJbViBfXmGuaJVNokL9uk0U6RnIGJYxx3p3geSXG7mE5TZXmqc7zPLaHvS6Iljh4+imktmYPKMhnl2TQ1oGkAVQ6YCkBraO68sxqd42XuMrDPbHfCaKfOk2ldI3wtgtABXjS75cuWnP8MbndcN3FwPjvHjx/v0aMH8v8MGTKkqev1eVmzdpVNbxPbPm1OpjEqcim5UazkOUFJM3mrwp0upjlczqJfyaHLAUstYZZmoTopqstiaqWoUsxUiVGVlK2Wsstzmfnp9KTJTA7dZqvAWSVlqACqAnQ1oBUBlgIwlABVAMbVlQxh0BCui+k8vlVigGUClyTgmibzzES+hEDHLgx7q12793zapuG6iYPzGXn9+nVWVpaFhQXyFq6urk1du8+ItqR8DIcy0713MM3ieKIdEIUdP3Gy/PrdilsP1m1Ytzkz+lS6pxLQ1WK6TkLTAKp6uZtyOVmX6VoqGaEEVCVA4WRcJ2WUZTM2CGipUymFmUylmAnlUgXo0OdeCNxLV7inT3AYw+6XHNovhW8dzyHF84hCDlHgR0zkW0R49B1mbbpu45ZP2DpcN3FwPhe3bt3i8/lvKyaCIG3atFEqlU1dwc/Fi9dYzKxJocN+nO414EjayJVgoe7y9boXL588qa6qqnr67Hnlkxd5h7ecW+x2NYeSn+a8cDozLXosSJommuhxIMGlPAdVAEYhYBcBphzQFIBZnIVqs1iFgC0HTDWgKgBDCyg6QIYaem2Vewx/UN/uPw3u38thQN9Qulm0DyGRRxJxSAIuIZ5vMY3dh+ZocfLUmU/VQFw3cXA+C7/99tvAgQMbFU0rK6v9+/c3dQU/F/UYlpA8331Yn9QgEjqsb+I0n+qnzzEMe/HixcuXL2tra6urq2vr6q5e+2OpaMzaCMdfxbGn885fuX732s37quKrmWkJYNJgeSaqELNkgKUFZDWgweGnCpA1gCoDqBpQjbpZBNgaCXpiIbpkOiM6yIHj2nes+4CJHEd/V0J8gEUcx1LkbzkvmMhz/HH69Omfqo2N6+apU6f8/f1DQkJCQkKCg4ODgoICAwMzMzNv3bwJC1RUVAQHBwcHB8MCED6fP3rUqLOnT2MYtnDhQg6Hw+Fws7LAq1f/t5j09u3boaGhgYGBISEhFy58sl+AL8bz58+nTp3K5/MDAgLy8/ON5xcsWODv7z9qVOjFi3/a+x/cvz9//nxXV1dXV1c3N7dly5Y8eHC/0dveuXMnLCzM2KWBgYFjxoRt2LDq5s0/l0NERkYGBAQ07POgoCA+n79u1SpYoP7160uXLvn5+cEnUimU9atX19bWYhhWWVk5fvx42O3BwcF8fuC4cWPWr1957dqVhtWoq63dvXs3iqLwDlOnTlapFA0LJCcnczgcPp+7Z89v8ExeXp6/vz+PxxMIBPDMyxcvFqamslgseBMWg3H00EHjHfLz8zkcjvHbBQkICJg6ebJOrf7wD+TfSHh4eIsWLRoVzTlz5ty6daupK/gZOZ9/caSzaay/eRzHjGlvuf/QyYbvvn79+sWLF7W1NfX12G+79yalzHv85Fltbd2jR48ePXr0+PHjO/cebdu593jOVMVSNyVgqAC9GIyQA2YRYENfkBJQFQDVAYoGUIsAowiwFQDVStDLOYyKFeiN1ayylSN/X+I+J8hppFPfBC4pjmMZxyUmB1ugdmYTp856/vz5x7excd2USqWNfuS9evTYuH4thmFyubzRAgiCrFq1CsMwZ2dn+NLbm11T87ThzYuLixsUzvr4Nnxhqqqq2rZtC+tva2u7a9cueH748OHw5Lp16zAMq6+vX792rRWJ9PZYY9++fW/ftqSkpNH+7N69+7Zt22CZXr16NVpm3NixsEDqvORW33//xrsjXF2vlpdXVlaamJi8fW3nzp1Wr14NLy8sLGQzGG8UaNeunUAgqDdskjpkyBB4vmfPnmVlZRiGrVy5Ep4hEAiwTMTsWW895cd4UeyN69cxDNu0aVOjrWjZsuXx418o/u7zce7cuaSkpL8STZFI1NQV/OxMGRM8ndUjPoAQx+3n4UJ6+LASw7DXr19jGPbq1asXL17U1NS8fPny9q1bKSkp58/n19fXV1dXP336tKqqCkrny9fYof07jy6ga6UoXC8Ew49kgKUGNBUgKwFdo7eB/t8hAywY11mew/h9EY3lQBRxSUIuQeBrOS+INBHt3a/LD+fOfYIwhsZ1c8WKFfBjtrKyksnkMpk8IyPju+++QxCka9dfbt26dfnyZVigVatWp06dUkM0GqVKdf/+fQzDaDQaLMDl+ryhm6Wlpcav0bp1Kz6+DV+Y6urqLl26GJvQu3fviooKDMNGjBgBz2zatAnDsPz8/GbNmyMI8kP79jt37rxw4UJiYmKbNm0QBGnbts3ePb/Vv37d8LZlZWVQ13r27Hnw4MGLFy/yeDx4Q0dHR1jG6F5IT09XqVSw11UqFazA9u3bW7b8DkEQIpG4Y/t2jVrN5fL69+9v1q/foYMHa2trjXK/bt26/Pz8+Pi41m1aIwjy00+dSkt1T58+tbOzQxDEBEFiY2IuXLiwc+dOU1NTeIkgNrK2pgbDMCcnJ2PbBw60efmybuvWrfCljY0NhmG5udlQn+3t7Xfv2iWVSBwdnYhEYq+evfLOnMEwzFi+b9++aiMajVqtrq6u/rIf5qfk4cOHOTk5HTp0eFsuW7duPX78+P984BGGYZkgk+fYK45rLuKbTvfsN2fGxHsPK1+/fv3q1av6+vpXr17V1tbW1NTU1tZevXpVp9NhGAaVtLa29vnz51VVVZWVldVVVbfuP94pnn02zU0lRosAqgB0qJ46QFYDChTNAuCh1o9GaYXAXQOoMkCXA4YWUJSAocv1ypzhQrHtlRJsGc8lCfxISYEWEd59fdwpDyurPrKZ79DNgQNt7ty5cffuzQ0b1rdr187ExGTMmDE1NTUajcZHNQEXAAAgAElEQVT4hTh48GBhYeHFS5fyL1y4UlYG70Cn02EBHs/3bd00Dny+Ut38+eefG/6vCA4Oxho0+ddff8UwzNvbG75ckpZmvJbJZMKTTg4Od/5/slZWVtasWTOoenAqkZqaCgvTaTRYhkgkwjOpqakymezSpUv5+flKmQyrr8cwbNGiRfDd5s2bD7C2jheJDh36c2B7+/btdu3awQLl5eUYhlU+ejBsyCAEQdq2bXvs2LE1a9bAdxl0+rMnT+BVxm9C2zatjx46jDWYSUCWLl2yfft2w7dlIIZhkZGR8GWLFi2GDRmSsWTJ77+faNhSo2726dPn0qVLly5dunjxYv6FC7euX//kH9YX49WrV8YfzrfhcDhNXcEvQUn5H9PCGOHuvRK5lgl8c3e7bjt27HhdX//y5cuGxerq6u7fv7948WL4EoppXV1dTU1NTU3N48ePKysr6168jI8X7k1wKZZSCwFLAegqQFcCFAZsqgyjS3hGBWgywFIChhwwVYAOz19Z6ZE1eWCnzj+Hc6yT+USBPzHWj5jAswge0Ss+IeEjW/oO3WzRonmXLp26dOkMX3bu3HnXzp0YhskVika/H+4sFrzDN6Kbffv2RRDkxx9/TEqKd3TUz9PhtLp79+7w5enTp43XGnWzY8cOFy/mN7ytUTdbtmxJIpEGDBjwyy+/IAjS4Ycf9hpMAUbdbEj3rt2uXbuGYdijR48mTpz4c4OxcMuWLYYMGezn43Pr5s0nT58addPZ2dnLy8vezv675i0QBLGysnry5MnEiRPhu1OnTjXWyvhNQBAkNXU+ZtBNExMTU1PTdu3atWrVqk+fPrAA1M379++/4URu377tkCFDQgID79+7hzXQzTeYPm3aZ//wPg+3bt3y8vJqtFEkEuno0aM3DY6B/zAV129Q3NxGMXolBljE+Vsl+ltRrH86fOQIhmG1tbVFRUVbt249evQo/M1++PDh6tWra2trXxuAo86amprnz58/efKk+slTtVpVlM1TLicrAKoAdCWgqQBNCagqgMoBUwfIOkBRAqoK0JQAVQFUBphwIg+d7MVS9GyGu6MtwWNw1wWhJCGXIPS1SuRazUR7+qCut+/c+ZjGvkM3+/Xrt379+nXr1sfGxrZu3drExMTa0vLu7dulZWWwQIsWLXg8/7Fjw0aNChk1KjgnRwrvYNTN4GDeGzcvKSkx6ua2bRs/pvZNQkPdPHr06KiQkDf+q0DdJBksmw1tdu7u7vBk7949tNr/84EYdfMNOnTosG2bPvTMqJtksuvEiWNHjw4ZNSo4JnZuQ1O3RqmcPHlit24/N2/+p4ktIS7uwf37jU4hW7VqBQ2ys2bpjZKTJk0y3m3dunXGkitX5mAG3WzRosWBAwc8PDwa3grqJmTbtm2jR4d16tSxoaUPDr2N49MOHX4YPTpkzJjQUaOCR48O3r175+f4vD43hw4dIr1lxYaQSCQoE98CR44cDHLpJfInCLgEIc8iJcCSYv3L8eOnMAxbunRphw4d4Nevb9++CoWivr7+yZMnr169gte+NtisXr58CWfrVdVPqquqClaPVS511YARCkCXAYYSoHLAlAMmtGYqAEMNqMVghBrQ5IApB6gMMOF0Hpa8vm7kdG9rms0vKQHWQh4hjksU8SySA6w9bTqyPLyrPsIo9M55+sBbt27dunXrwoULHTt2hCdlsqJr167Bv1u3bn369EmdTqPRqDQalVIpv379OtZAN6lUt5Mnj501UFVVdeXKFaNuikTRxrcKCgqMzod/Mw1189KlS7du3OjXz7Th/5YtW7ZgGLZ08WL40t7eXqNR1tbWaDQa6FRp2fI7iQQYvzQQo2727t379OnTOp1u2rRp8A4UChmWMepmRkZ6SYkO9rlarSwpKcEw7Pfffx8/fnx4RMTChanHjh3W6dQhBk0PDgoqLy/v1KkTfLl9+3atVqvVanU6XZnBtFKQn9++bVsEQTp37rx+/bonVVXXr1+fPXs2vMTbe+SzZ88wg242a9Zs3759xcWali1bvqGb+/fvHz9+fExMzJIli0+ePF5UcMnD8GsxYfx4DMN27NgBX/bt21ejUWm1atgQhUJ+7969L/hJfiwPHjyYNWtWq1at3lbM5s2bx8TE3L17t6nr+IW4/+ChN3lIrE8/EZcYzycKAwiJQWa0IT0PHztZWloaHBy8Z8+e4uLiUaNG9ejRY86cOXV1dVAr79y5I5FIvLy8JkyYcOTIERirVF1dXVVVff/Bw52Lx8kynLWACnPKKQBNDegqQIfzcSidSoBqAE0BaDLAkAOWAqCF+vk79XI2mhPNnuAzUOhPiOeS4viEOL55Io8U6UOy7PvDr1u3/eP2Nq6bEomk0d9PBEGCgwOrq6uUSmXDk82aNW/WrBn8b8/j8TAMc3BwaPTyo0eP3r17t9G32rVr94aU/Dupqqoy/lc5evQohmFnzpxu27a1sSFr1qzBMKy6utro2OnatYurq/N33+klZn5K0tu3NfrTu3bt+vDhQwzD4uLi4BnjwhLj3B/2uYmJvs+7d+/+4sWLK1eu9Le2hu/26tWTw/Fu27YNfLlr186amhrjtSqVqtGmZWdnwwImJoj90CG9eurd93Qy+ckTfYoEW1tbeBL+POTmZvfqpa+VqakphmEajaZ7t27wDJFIQGkUE0T/M3n8+FEMwzZu3GisCWxCs2bNTEyaIQiSmJj4yT+vz8T69euNoQVvYGpqun379qau4Jej7HI5PyBgGr2v0M8igU+MCzQT8E2TeKRJbIu01OTIyOicnBxYUiQS+fj42NjYwP84lZWVYWFhRCLR3t7e1NT0u+++Gzly5O3bt2tra589f3733gNJwrhLGWSZmA396XCAqQY0lcHcCQ+Vwb0uAywFQDWArAY0FaDoxNSTS/2EYxzm+prFc0kCLkHAJcRzSYkBpBg/M2/UqeLmP5ytN66bBw4coFKpVCqVQqHAEDwymUylUrlcLhyelJWVUQ24NsDNzS0hIQHDsMjISMMdqBQKhWxAoVA8fvyYRqMZ7298Kygo6PX/u5j/nTx79szPzw/WXy6XYxj2+vWrjIx0Y4cYJ+Y3blQEBHAoFMovXbqYmDTr0bP7iBFuISEh9Y0188aNG7BbQkNDHzx4gGHY2rVr4Q1jY2NhmVGjRsEzbm5uDbvd19cXBmmeOXnSnc12cXHu0uUnBDExNe1LpVKTkpJqa2urqqo8PDzg5aWlpX/VOqEwikqlEgkWLZq3+OGH9vb2w6hUqlLxZwjnzJkzqVQqjUYz2m23bdsKbzthwgR4Zu+uXQwUdXR06Njxx+YtWhCJBCqVumJF7osXdRiGnTp16o1vl/HLA39y/uVUVlbOmzevUcVEECQkJMQ4hP9GSEtbOLBPq2he3zg+QcQhxvoRhX6kRJ5lvD/Rn+VGZ7LHjRt35MgRmUwWGhrK5XI7d+48f/78V69eAQBGjx5dXFycl5cXFxdnbW2NIMjJkydra2urq5/cu/9w9fzxhRlkjZhmcArR1YCsAHQlYCj1OeWgxZOuM4THqwAdjk9lgFUsphRlukeGukT4EoU8c6GfpdDPMpZjIeBYzAuyGE74fveeRiIC3wd8vdCX4HJJyfnz569cvfzFnlhSortwIf/mzT/+2eUP793Lv3BBoZS/fv3iY6qh0ajy8/Pv3bv9MTf5V3Hs2DFjoO4b9O7de+3atV+FrekTci6/IIAxKD6wjyC4ryiAkBBAEvmThL5W8VxLEdd8po/1lEnjyRSqp6ent7c3l8uFM9FNmzaVl5ePGDFi/fr1GIY9evQoOzubx+P16NGDyWQ+evSo+snTx5WVl1aOUSxzM8ZmKgBDDWg6QFYBikI/PWfAsadRNGEZqLNaQLmSQ48KdZjqSYwPNEvgWor8LGM5BCHXIo5PEHLMbEim6zZu/getxnUTBwcrLCzc8P9s3rz57VU9xcXFf+UCcnBwUCgUjd78P0zVk2dxsZG+g9skB1jF+loKucQ4LikhgBjPtxBwzYX+hCR+f4dhts2btyCRSM7OzgQCwcTEZOjQoRUVFevXrycSibNmzdq/f39OTs6iRYtGjhzZpUuXfv363b9//8mz5/fv3dWsCVYvc1ECmky/LgiqJFx2SVMDMvSeywFTbdBQOWAUASZcwK4B1JIcdiR/6GR385QgYlwAQcQjiDhEgT9RxCMmBRLtzNqjKOMfNBzXTZxvmjlz5owbNy46OjoiImKmgVmzZs2ePTslJSUkJCQ7O/vFixd3794NCwvr2bNno6IZHBxcVfWxodRfIzKZ3H1Yr3mBFkJ/YhLPakGIVSKPJPI3j/UzjfQ3jfAyF3IGeLIZJs2aN+yu7OxsDMO4/JDOP/1kZ2cXEBAQGhrKYrFsbW27du1qZmb26NGjmtq6+amLDqZQyyRkNaAo9Vr5pz8dzs2haMoBS6bPnwQPmgZQdYCsAdSyHGZMwODJbPMEHimWQxDwCPFcS4GfZaw/MZ5HTORZeDn3Xbl2w4c2HNdNnG+UM2fOhIeHu7i4iMXic+fOabVa49olpVKp0WgqKiq2bNnC4XCioqLCwsIaVczmzZtPnTr19u3/jiHi/SlS6qZPGBXt3zcxkDDXz5xD7j7S/hfeiL5TvAdH8YZHhg0XhA0XjnVLEEUOtB1m0rw1giBde/SdHR5Z9eT5+fPnJ/EZP//8c5cuP5ubm1tbWxMIhD59+rRo0WLUqFGPHj168RpbIpp2MH54iZQKwzNVBk+6EqAKQJMBFvSqawBVCegKQIOZPnSAAqft8G9dNmsO124yy1wYYCb0s0zgWcbzLQT+xFguIY5PmB/UP2Bou0B/ryfPPmzROq6bON8ct27dioiI8PX1Xbp0qUwmKyoqunDhwrlz586dO3f27NkzZ84oFIrKykpYuLa2dvPmze7u7m9E137//fcWFhaNphr4j1Fx41Z5xa1r165tWLsifWHSpLEh48P448P4NiTTn35o4WTdwYHUKcjdLjZoyFR2v8UThuxM8TiS6n4m3UOWyT67lL0/hb4pylU80TZjnM2vqUHZi+aOHx02PdRzfQwlyN+zc+curVq1ateuXfv27REEadmy5fnz51+9en3oyPGjizx1ErISoDAkUwOoxggkFUDlhtVBGkBVAZphDTtVqbd1MhQA1YrJF5d7RAU7zPIkiPhmIn9Loa9VLIcg4FgIeQQhlxDvbzU/oL+fQy8a0/3O3Q+IgcN1E+fbIjc3t1OnTrGxsWfPnlUoFOfPnz9n4MyZM2fPnr1+/boxHq6yslKhUKjV6kOHDk2bNg2mF0AQxMTEJDc3Fwa0/oc5febchMnTyMOsJngN2rXQ//c08onk4ftjB+6NHbgndvDJZIczC0ecme90OIW8K8Vr/sQRTGdLprPlqVTKtVy6TkJTiRnFEmqJlHY5l1Gxil2x2r04Cz2zwPGAyO7QfIY/xdLJztbVZUT7H36AvdqzZ8+9e/e+ePmq/MbD7ZkRhWnDiiVUJaBpDHk2jQc0ZeoAGWqoAtCLALMIMBUNJvIaQCkWk88vGykY5TTb21zEN0/gkYT+xFguQcQjxAUQ4gIIiQGWiXyS0N/M0arj1u0fsOwC102cb4WSkpK4uLjx48cvWbLk4sWLFy9ePNeAvLy8goKCx4/1YaovXry4evWqRqM5fPjw7t27N2zYsGLFCj8/v2bNmllaWubk5MDAr6+X8qt/XLt+SyUvSkuOHRPkNybILyV2uiRNsH3FvJ0rUtYui4+fO9m8988tTZDJfo57F/gcTHI7u4islrLVUpZaytRJGWopu0RKL5XSdVlMrZShzmLnLXXPmjbseIqzVsosAmxjznYZYMkAEzpt1BJaiRQtzmL+vpgJJg2eyR0+YfK07NxV27bvVCjVT5/XyWWyBREhp9LoOgkK88gpABWuoVQBehFgw7spARWOMQ0PYsgAQwnocsBUAKYMoDLAUEuYBxb6xI5yifYnxHFJogBzIc9c4GcZxyUJ/YkCf2Ic31wUYJ4QQIz0ItKcbCuu33h3x2EYhusmzjdCUlKSjY3NvHnzLl26pFarGw4z8/LyTp8+XVxc/OKFPujq+fPnOp3u4sWLBw8e3LhxY25u7pIlSxYsWBAfHz906NAjR440bVs+kt/P5U+eFj7MxiJ54oj9qT6nU4Yfiht8SDT0dPLQk/Odzy10Or9w+OkFzseSnfJSXS6m0y5moAdSPSZzHFfMcSrOYRUClgwwVIAqBww1oCkBXQnIMsBUAkaJhFq+gq2UesgymYZ9z2kaQIFBQgr9zJomB0wloGukzIrVntrlLpN87SZPGrf7t61bt21dNC9m9zzvwkUOxRIatFoWAabcMMyEu1fC2xYBlhIwlICqBHQlYKgATWnImaQxONm1UsbWZJ8ovp2AYyrkWsT6E0U8C5E/KY5LEvEICYGEOB5RxCWKeMR4DinUoZO3t9d79iGumzj/ZW7fvn3kyJGZM2eGh4fv27evqKiooWJC8vPzy8rK4Ny8vr7+7t27SqXy7NmzO3fuXLt2bVZW1sKFC4VCYXR0dGxs7NixY21tbQ8ePPjOR//buHrtj62bN04ZGwRmkcFowon5I0qyUTWgaiU0nZSuljLUElQrpqvEDI2YqhHTNBK6RoqWSalaCb1YQivNZugkcOjHMixwZCgBqgYUBaAbExTJARMaIqHAaQAVvoQbAckBUw3oMGYIxhVpJWjBcvbhBehuwfDNEcOOpVJVgFoioegARQEYMsBQAZoC0KGVUw5QJaDJAVMB6HLAlAMGXF6pAFQ1oMj1ay6pckBXAVoxIF/NIm9NHhkeMljgZxbLM4vzs4rnWIkCCPEBFqIAgpBHEPhYi3ytRFxSHN881r+3tzNh5ep1z549fWdn4rqJ89/kyZMnW7ZssbGxCQ4O3rRpk0wmKywsfEMxf//994sXLzaccV+7dk0mk50+fXr79u0rV67MyMhYsGCBUCicO3funDlzIiIioqKiSCRSUFBQEzbtQ3lVj234dZerve1vCZSz8+zVgHp1JVubxTLubgYXKb6x6gb+rQY0NaAoAV2tX9pIh/NlmWE7SRWgKwFDCyhaQJEbZs1qQNcYgoeMOgsvaeDbocOnaCV0jZRZJqWUZtO0Errqz2RxdDWgyQFLqRdHGLxJUQIaTIlUAFhygMLKawz1NOQzpqsAvTybtmveyLn8YQJfcxGPKPAnCvyIcOeMOB4x1p8o8CMK/EgCLiGOR0ziWc3xIrZqiWx4j0h4XDdx/lMUFBTk5eXNmzePy+XOnj07Nze3oKCgoKDgDcXMy8s7c+ZMUVGR0W/++PHj8vLys2fPwrm5VCrNyMhITk6eO3dudHT03Llzw8PDw8PDIyMjx4wZExoaevXq1SZtaCM8f/68uLhYo9FoNBpj5rr8AlnUzEmLJrseTKYUS2llErIKUIoA2xgorgFU+HehflMKshJQ5YCh0Fsk9anbigCrALg3sCfq/TMFwAOGncsBQw7oRcC9CLBlgKkFIxQNVvIYZ9lywCoCDJi7SAFQHRgBn64FFCh2CsAoAiwYqgnd6GpAhYKoATQFQIsAy5gSyVhMC6hKQJcZFgtppKz9KfSp3gO2z+clBDsK/MziuKQ4PkEUYB7rYyn0Jwk5RCGHKOARhAGExEALoZ+V0M8ykdd/LK3HuFHcR4/fMeTEdRPnK+bly5f379/Pz89fvHhxWlpaRkbG2LFjx4wZs2bNmhMnTuTn58vl8rcn5nCYefPmTWjQrKuru3HjRlFR0fHjx3fs2LF69eqlS5empKQIhcKYmJjw8PA5c+aEN0AoFMKoz6Zu/Z8cO3YsKirKw8OjQ4cO33//fcuWLc3NzUUiUUxs3KxRnkdSXMqkI4qzYT4hmkKvOPrIHjiyKwTuMsBSGmyRakCTAVQO0ELAkgG2FlA1gKwwDDPVgKYxqGFDDVUCGow5VwGKEqBywwATPs5QDG0geahcH5uJGsenRYAtB0w4gFUAmhwwZQBVAaohcRxNBthywFDr92hjQeHW6HMm0VWAVgjclWKmRsqKH+00wMpiovfAuACLOC5RwCUIuOYCX8tYP5KQQ0zgEwU8goBLEHIsBL5WcRxLgbfV/CBLj8EdJAD8fYfjuonz9XHu3Dm1Wp2Xl5eVlRUSEuLo6NimTZthw4ZFRESo1eqbN2/CAKO3FROGZzYcZtbU1JSVlRUWFh48eHDTpk0rV65csmRJWlqaSCSKioqKiop6QzTDw8NFItGgQYMWLlzYtJ0AuX379pgxYzp06NC5c2cHBwdnZ2dzc/NevXq1bq1P0OXv1PvaSnZxNrMok6kAaCFgww3OVICmBlSV3mJILwQeCoAqAKoAzELAlAOGDKDQcKkBVIV+eMgwzrvlANW7d8AIw4iSqgR0FaA2XPVoGG/SCwBbCVAVoCkBBQaxFwGWXO/PgepJUwGaAjBlgKUEdCWgqgFVYcgUBwehcFauATQNoBQCVsMMSXBnIRlgGze/LMthnk1nDrDo7TiwZxzfSsgzE/iSBH6kWL0nnSDgEQS+liJ/ksCPKOAQ4nhEgT8xjkNK4hCtTLvt2X/ob7od102cr4kzZ85kZGQsWrRo7969t27dqqure/78+c2bN/ft25eamrp+/fqUlJSgoKCVK1cqFAqZTNZQNM+cOXPu3LkrV67U1ek3WH38+LFCoTh58uTevXvXrVuXlZWVlpaWnJwcHx8fFRUVERER3hgikWjw4MGpqalN2xUYhlVUVDg4OPz8888cDmft2rXbt29funTpnDlzvL297e3tu3btChMeeg43VQN6sZSmBDQloMsBSwOocGwIpUepF0FGQ581/Bs6dmBhpUHCFICuBGR4ubGwHDCMvmxDcCXNkFGYITcYUosA2xBoyYLjTQ2gygHNMMBkqgFVpU9ohMLLDak2UUM1aFAoNYacckZDrQrQ4JhaJ6YolpH3xw9bNnUY3c56OosYxzeP87cU+VvGBViIuERRACGWQxD4WsX5W8X6E+P45sIAgoBrLuJaJPOsPQb97MFC/6bncd3E+WpQKpXh4eEwd99foVAo3N3dQ0JClixZkpWVJZfLYZzmmTNn8vPzrxu2MKqvr3/w4IFGozlz5syvv/66YcOGzMzM1NTU+Pj4iIiIyMjIt4eZEOga8vb23rNnzxdp9F9SWVkZEBDQrFmzwMDAw4cPv379uq6u7ujRo0uXLuVwOL6+vqampu3btzcxMUEQk5QxTsXZLDlgNXCw6KN2ZIAt06fJoMJpuAyw1ICqAmSop8aoSaMjyDAG1EuqrIGfB873VfqEbzQ5YDXYBYhiMHRSZHrHOgy3RA0WUqbCUD3Fn7Gfet2ENk05YBQZpv/QwiAHTBlgqgAV7hIsB0w1oCgljAtL6CJ/YlIAaTipaxilX1KAZXyARTyfEMexSuRZirjEWD+iiGch8LcQ8ghx/pYCH6tYX5KIZ5HIJwp8+43zsjt24uRfdT6umzhfBydOnBg5ciTM6PxOXr9+vW7duujo6GnTph0+fLiwsPDq1as1NTXw3ZqamitXrly6dOnkyZObNm2SSqXLli2bN29efHx8dHR0o3JpJCoqikKh8Pn8Jo9737dvH4IgXbp0iYmJycvLgydPnjyZm5s7adIkb2/vfv36dejQAU7Ye/zU4UIGqpaylYCqAhQ47YXeIbjqphC4y/TOcb3x0bjRrlExjfnVGyTX0NtAjeM+GWBB6dQAigZQoaVSBegFwMPoTIeHGlAVgKbTW0KZWkAxZDaCk31UBVC4PbqxnmpAKwTu0NtuMMiiSkBXAFRuqB48qRIz5JmUFdOGJHKtrHq2H03rncy3iuMTBFxzgR9J4EeK4xJFXGIcnyDgEkQ8C5GfVZy/pdBPn9t4fgjJy6b91BnT/6rzcd3E+Trw8vKKior60KtSUlLGjRsnFouNaTEfP36s1Wrz8vL27t27fv16sVicmpqalJQUExPzN3Nzo2jOnDnz+++//zdsg37gwAGom+PGjdu4cePly5fLysp27dolFov5fL6/v3/fvn07d+4Mp+o/tm2Vn07VSRkqQFcDqhwwVYaRowqgGglDJWYqAQ1OpQ3n6cZs6kqAFgGmGlANI0c4DScrAV1rOKkDZIO3h1UEWEpAVf7fLF5vBzDub2Hch1I/jBWjajFqHFcqAEMJ6Ap9Ig+YpZgFKyYHTBlgQTmGc3zoT1frI+rRAuCuFNNVYnR77PC4AAtit/Yulj8m8S0SeJYif8tYjoXA30LItRByLWJ9LUV+VrFc87gAi3iOFdwuONbbKt7fciKtR4pw5vPnNY12Pq6bOF8B9fX1Uqn07YSY78ONGzcyMzOTk5MfPnx47969oqKio0ePbt26deXKlcuWLUtNTRUIBFAT/140IyIi5syZ4+joKJFIjBbSJgSON1u3bu3q6hoaGioSiVJTU0Ui0aRJk/z9/alUavfu3Tt27GhiYoKYNJsycqhGwlCLYVgPTQloRYBZBNw1gKoA1KLlVOVyqtKQPgM6jozqZhiBQl+53iSq0esUQwFo0DVv9JUb1ozrB60qgKoBXQvIcr0tlQYDMOHmlBq46YUYLVpGv7iEYjQFyABLAWgaQJUBNnSUFxr87DJDHJLBsokahBvaN1E5QJViVLGcvmL6wKRggnWvDt169WMM6hHPsRb6Wgp5BAHHQr9nBsc6zt9KwCUIeOZCH6tYH0uRn1UCzzKOS0oONvUY0n3T1h2Ndj6umzhfAXfu3CkqKvoYtdqzZ8+gQYNycnJOnTq1ZcsWqVSanp6enJwsFAqh0/yvDJrGkWZcXJyZmVl4ePgnbNfHcOrUKegx/+WXX4hEoqenJ5/P9/Pz8/LycnFx6dmz588//9ymbVsEQQIZVsW5I7USuhrQNICsNOQQUgG6RsK4CEZSHaxEXIvrq9gqQIMLctSArpUYnS1/blwuB8xC4K4AaLGEphIzoLVRDegKvQuergBM6E0qBCw5oABDmWEAACAASURBVGsBFTqIFICm1nvS4R8wJB5VAZpSzLycy9oR7SKdNKgok6EWMwzjSrgOXZ+lWAEYCsDUArLCEESlAVTln5mMKUpAkwG6HKBqQCmW0C+lU5MCrNJCSRa/fHf0ZN78hYsplu0XBhGT+CQRxxKON4X+pHiuZRzfPI5nkcC1ivUliTjEBK5VPNdyfqilTRckLWNZo52P6ybOV8CtW7cuXbr0MSbF+vr6FStWjBs3LiYmZvXq1ampqQkJCQKBwBjQ/veiGRYWZmtrO3XqVLj107+B58+fb9261cLColmzZh07duzTp8+AAQNsbW2tra07d+7csWNHmL1pCKn7yQWU0lx2AXBXAFQNyHCMBpOtqcWoQuIeHuyyfJpjSa4HjPVRAoYik34pwzAY1MeTk9WAXgTYhcBDDpiFGRTZcroCMGWArTC4hoy2UWNgkArQlICsEtMUYqbRSCoDDIU+EwdTI6boxJTNc+3m8a33CB0uZ1E1gCozBLQXARYMbCoC7jL9YJamMRgT4A6XhlVJDLifpRZQisEIlYT5+yJqAtdSENB/xsTAqupnDx49HhvGYw75ScCxSuQR4wOI8TxiHN88LtBcwCEKfKziuZZCf5KQR0gIMo/jE1L4lrSBP65Z3/jaIVw3cb4CXr9+ffDgwfv373/kfZ49e4aiKIVCgeGZcPXk38/N4Zr07t27//bbb//CvYNUKlWPHj2MWUGbNWvWsmVL4z7bFDtCYSa7LJupyqTJAEspQVUSJnSkqABdBZNiiBkaKUspZhpTW2qzWIeTnN36dynMZCvEet+LFlDUgKIAqFLM0OR4o8P6SCfZXF7hoV/VI2GqpWw4f5eLWVdWuhdL6fBBGgmqkTCKMplw1g9d8/r1nWK0PIfxa6RdhKfZiqlDi6V0jd6/pF/NqdTvxUZTAlQDyHALNpU+zpRhWAJPkQO6DLBlgAVNnBoJXSdlLhszUMgb1O+X1qvXrod99eJl/bYdOy3Nuo11657EM4/nEpKCiEIOURRAEHFI8VzLxACSkGsh4pDmBZGmM36ZOyXo/sNHjXY7rps4XweTJk2SyWQff5+zZ8/yeDw+nx8dHf33ohkeHh4ZGYmi6ODBg3ft2vXxj/5M5Ofnb9y4cfr06d26devQoUOrVq1++qlTRMCwpRMG/Z7ufiWLCn3WWjHtYjr17BJUDSg6QIY6CMduGjGtREzWAgp0XhdL6CcX0qdxh19c7g59NdDtIwcoDDK/nEVfP3vIkSQXrZSpAVStmHYk2Wlz5CAVoBZLqRcXu3k79cuJZquz3HVS9NwityXj+++KGa6VUv/0NYlRjYShBuSdMfbJAVY7Y5xUyyklYgpc+QONAyqDA6rBSk06TA6i0Of7gDsA65erqwBNC8hqMaoQM3cJ7VMCLIPcelJo6NVr1xp2174DB6eODyUP6T2G2mcWo5fA13peqEVcgHkixyqBY5nCs0zk9p+O9qAO+Wnp0sy/6nNcN3G+DhgMxuTJkz/JrR48eMBms6dOnfo3UUcRERHx8fEuLi5UKlWj0XyS535uKisrHz58mJeX19fUYvUch8e/ehVL6EpA1QCyHDCvrWQmjRriYD/09CK0REpX6t3ZqCETx5/rJlWArhSjainTGPpu2P6MBTNrqDMp5blMnZShyERLs5l7hY4CrvmvUcO0YnqJlHppkYuPi9kmIf3qCsalpZR5QaTEUOKJBS7FEqpGjKokTLWUXZLN3BvvLOQSE/iWJ+a5leWy1BKGClDhqiS1foNfmsLgcWq4mtMQq08z7CmEwjl7IWCqJMyyLHRLpL3AjzjasbObk93zmkZsOzV1L2/cvrdm9SrbAVa9Orel27QPcuk2xq13mEsv7vBuQ/q1d7Ifumr16r+xp+O6ifN1cOzYsREjRnyqmfLRo0fbtWvH4/GEQuHbognn74MHDw4MDKyoqPgkT/yS5K5eHx0yTAMoGgkDpstUAlQtYZ5aSF0RSc9LZ8vF7gp95COjELgbd6H4v8h2MWqMIlIAhiITLclxL1nloxCjMCBJBljFUsb5dHpa2IAFwdaFy6gqMV0LKCVZ6PW1nsUS8paIYUvC+mdNGyhbTilfwdRJ0YKldBWg7omzzxgzcPHo/lvm2p1fRCnOQg0hSjQ5YCgBvQighcCjELjLDSs7DSHxqHGBE5ywF+m97ahczNBlsy8tY/wWbT8/jDR2xE/UIYQjR4//fUddvVaxc9eebTt2nzx+bNvm9ds2bzx46PDmrdtv3HzHhlG4buJ8NezYsWPnzg/YzOBvOHHihJ2dHZvNnjhxYmRk5Nu66ezsHBMTU11d/Uke9+VJXZiWOs6+RIrKxWwYK16YydZKGVdy6HIxG8bxyABLKWZopX/G9BQCd6hEMjFDleUpAww4VlUAtCyHsXSqw2Rf2/wMVC1haMU0XRarcCllyXir1TMGyjOZSqmHRsIozUJPpI7YGmUvnjAwe8qg3bGO5xZTT813OhBnvyPKfslom3H0fhM9+myPscvPQEuyGKVSqgZQFICmNowrjQGexsRLhhXxDDmgywCrCLAUAFUBsgZQ5IChELNUUpZWQj6c6JoWOiCK15c2uAtthFP+pcLP1724buJ8NZSUlPj7+3/8faqrq2fPnn3v3r3ExEQ2mx0VFdVweh4XF+fi4sLj8T7+QU3Iy1eYn5/fookOJTnsYglVrZ9ro4bccWQYdylbRjm9cAQ0HRqTDavFdNky8uFk14aLGq+vQoMpfdu1anEqjVa20l0toR+Jd04LHZAz3bZYSiuVogXpFCWgHIgfFuVLmM7qF8kxXTB24PzQQbN9CXy37mEjTOf6D2Db93Ed1GdtLFq+wl0tYcoAQ64PiqLCVHJwKZEG0IoBuWEEvnEpukFDmWpA00npJTlshRi9mE7eGjM0IdAszLETmdSWFxhy+84HbLL2D8B1E+eroa6ubtOmTUuWLPnINY4XLlyYOXMmhmEvX74kk8njxo2DQ04Yk0Sn09ls9uXLlxtecvPmzXv37p08efIfp908c+aMSqWSy+XvNDXs3bt37969/+wpDbl5+25SUnz8eLfC5Wh5LlNlmFzL9Hk9UE2W+zYh2dmmh0bChH4huJrospRyap6L/wiSWsxQipnG9YtqKGSZ6JEklzUzhsT7WyUH9N8TO3xHzLAVU2xF/lbudj35NIvMqcOXTbXPmOywdKpd2kTHOdzBAW595/KG7l/odTYdlS+jqLM9odtHAWiG5MT6VJtGWVca3oK1VQCGUszQSBgaKVMnoWukrBIp9WSK8/Yox5UzBifw+81g9kNtOgXxOBkZSz++694Jrps4XxNFRUVmZmanTp36x3e4e/cui8UqLy+HL5OTk8PCwuCQMyYmhs/nt2nTxri776tXr+BmRHv27Dl16tThw4e1Wu39+/dv374Nt1yHInjjxo1z5849evTo7t27bz+xoKBALpf7+vrm5OQUFBTU1dXdvHkTJp+/ZnD1FhYWFhcXP3r0qLq62tHR0d7e/h83sCEvXr6OFiWH+1keS3EpW8G+soIpF8Nl6VQlQFUS1umFlJhAe7UYVTWwG2oAVbYcPbEQriKnacVUjZRVlsPQAGrBUvq2aKdJTFOuU68gl178ET3Gsc3nBAyY6NmfOrjvWB+XVXNRdc7IArGXRsy4lk0pyWGXr2BXrGJfXYEWS6g6CV0l0S9mV+h3UkONiT+MyzRlgCkDDKWEXZzNLM5ma7I9S7OZCsDIT6flp7ldWuJ6IsV1y5xhKYGESbTunMEdJrmTqE6DomLjPkmnvQ+4buJ8ZajV6sjIyH8Qy3nr1q0bN26MGTPGx8fHuAXbvXv3zMzMxowZEx0dPXny5OHDh589e9Z4ydGjR0NDQ6Ojo5OTk2UyWXR09Lp162xtbfl8flRUFJPJvHPnzt69e2fPnh0VFTVo0KDg4OA3HpqbmztlypSMjAwWi7VmzZo1a9Zcv37dycnJ19c3KipKKBRev3598+bNc+bMEQqFAwYM2LFjR3R09NixYz+mi95AmpXT8Yf2M7xIyyfbFQJW6QqP4hyWTkxTAbJKjJbksLVShlbKLJbStVIG/FuXxSzOcVdIPRRSD1km4/Q8512CYcsmWY5jEXwdei0cP3yyZ/9RdNNxTLN5Uygnl7DUmdQLGQxtFrM0G4Xh9GqxcSdLhhLQ5PqtOKA/h6bWb3fOVANaEWDB5G/6ebqEpZUydFJm/hLy7lj7rZGOO2Jcdovsc2YMSORZRLL7Rnj2Cib3G0Hq7O3YTzQrLDY2+rffdlVWfVFLNK6bOF8fy5YtS09Pv3fvA2xYv/32G4vFsrGx6dOnz9GjR42T5SdPnjg5OQ0ePDgxMdHb23vcuHHGS+rr6/fu3QuDkLZu3VpYWDh16tSVK1d27do1KSkJw7D09HSZTNavX7/FixdjGGZjY+Pr6/vGc11cXG7cuIFh2IwZM6RSqVQqraiosLGxOXz4MIZhR48eXblypYWFxf3792tqaszMzLZu3bpp0yZ4w0/Fq1evfXz9MqWrhgwdPjtkxNoIh1XhzufSGbdW0StWsZVLXc+muf2+gHxmoeuFBY7nUl3zFrqdSaOcX0K7lEH5LcYhKXDAKJppCLXPWJal88CeK2bZX13lfmWV+x+r2RWrPUpy2EoJUylmaiWoRkyDaeXgQNWQV4msAlRDpD1ccg6X97CUAIXbXsIsnJelVF2O+/kM6rmFbtti7TPG9J/r0Td0xI/uA9qwrVqHkXuFBztNC2Yz3YYPH243dsKUY6fyHlc3zRb2uG7ifJUkJibOnTv36dN3bz2IYdipU6fi4uKKi4tXrVrVqVOnTp06NXSU79u3z9XV1cPDo1u3bm8so1y9evWWLVtqamoSExMvXbo0adKk7OzsXr16paenYxiWkpLyxx9/cLncpKSk2tpaMzMzLpdbW1t7//59oy4zGAylUvn06VNPT0+pVCoWiysqKiwtLbdt2wYfffDgQT8/v5KSEpVK1atXr507d8rl8k++X+apU6c2b96MYdiy1OQA115zfK3WxHklhNiOQ009h/ce70Ga4W09w8dsmhdpho/1eJZVGGrtbtfX0bJjKH3A8lkjRIEDEsMGX1juqcyka7M95QCVA3qRISmRXL+kkq4BNAWgw+0nYXo6JUA1hvB1Yx4jOK5U6jPJM1SAXiyla6XosRSHjeF2C0MHRLL7BLl1c7b6UTSNt3xJYlxCokAg3LBxk7a4+Mmz5y9fY6+bet0Wrps4Xyvbt28XiUTvI51paWmnT5/GMEyn03Xp0gVBkKqqKuO7jx49SkxM7NOnz/r169+48Pr16/PmzZs8efKBAwdu3LixZcuWvLy82NhYuIX6/v37nz9//uTJk7179yYnJxMIhHHjxp06dWrcuHGPHz+GdygtLU1KSkpLS0tPT4dbGz18+DA5ObmoqAjDMLlcfuPGjcePH2/ZsiU+Pp5IJG7cuPH48eOfxC/UkMePH48fP/7IseNbVy2/mE59tIEhW05f/z/2rjOuqev932pra62z7oUDCEFFcSLKyLgZLJmJoAiiKG5kQwhTcSGCnIQlorVu60KcuJAlQnbCFnCiyFYZAvf/4iQpVWq1tX+tv3w/9wX33JOTcw7JN895ptf8pPUzT/gt2LPe4MK5Yw8riotLi08m7zzmt+BKmMFJP/0U99mpYQRZgtnjZPTBPoqIQ4MZlcRySxEqk1u9SXx5fQuKMlORwp0IFlj/3WVdBMg8RZI6MaAIOCYlCdT0LQu566aFO052Nx2vpzGItGD2sSOHMu8WVNfUf9p9+FRQ8aYK/2EcOXIkNjb2L3WdDx8+XLZsmY+Pj7GxMYIgS5YseSsUxN3dfePGjX9m6X5/Hqb79+8fPXr08OHDVCo1Nzf34cOH165de/36tbJDR0fHmzdv3jOCTCY7fvx4VFQUjUaTyWSdnZ3/RiB8aWmp27oNjuYL963Tzd1pKOOiskTz4iTz8iT6vSjjtMPR7Z1YWyd27uDu3D2U0gRyRSKpPIkqi6fBWHIRIIsBSSLPvIlCb3llijk+oCnjjhRp5OkKmw/6Tn+KCFBEHJo0jiaOIZ721dtqr+1rrWk2Z6Q1Ojsyctejpz2Y174oqHhThf82jh8/vmjRIqFQ+P5uJSUlp0+fhqdgpVFICVdX15iYnjOG/SVqa2tlMll5eTmMLHo/RfaIZ8+elZSUyGSyj9LY/g3U1jU42VCdDIfGrZ1elEARcWiweOSD/TSzuaPvCQqf1jbHsZcWc42F3QzcfHlRDXlRCugYD4/b8G+xQpzsnncORiLx5KmPlPGaqABQpVxyWSJVxKUf95m/Z/kUls2kqWN66c2elnbp8v2qx//qDnwqqHhThf888vLyvLy8fvnll+5S3ofj5cuXCQkJhYWFn3xiXyB8/ALIU35k26pdDDEoikNl8fRiLqksgerNmHH1egZPVrllLb0onipR5CeGGUCUQeJSRY1JRd5iZXY4VNSt1ht0vVQ4q5OFgCTlkMviSCXxZAHX7E4kesZ/XvJ63fWkMfb6YxYZTg0JDr1+M+Nz781HQMWbKnwNqKurO3DgwM6dO2/cuPGxr42JiflUGUO+fDQ1Na9xW0WYO20NWe3AZt3LYQv5UUbF8VRJvJmHw4J169YHu5neT4TJ3EhCgPIUtYNgBmKYnQjW7O2ebVMISFJAlAASjIYUAbQQEGQckpRDKuSQiuNREaBlbDe4HLZg34bZWxZrbzZTXzRnrLUJcfu2iPKqR597Vz4aKt5U4etBdXW1mZnZgQMHnj79i7wMSjx79mzKlCkHDx78Vyf2peHU2TSdScNXkUZupIzmuk6/Hm5wL5ouBaRr4YRLW0iliXQJl8oDdD6gSgAJypgiAPPRyUvy8roVa+MDOgzThCE9sni6LMGkJJ4i5lAL9lLyoqnXw/V/3Tw73AG/hjJqtdFwyzlj8BNHrnBd9fL15y838veg4k0VvirU19dnZGQEBQUlJiYePnz4/enZHz16tG3btjt37vy/Te8LQWdnF5/P27Ru7Qo7mtnMYZssJkUsxiet0UkNnHsrwuBahNHdPWQR16QwnlYUR5FxKSIuTcylSrkUMZcs4VKkXKqQayLm0sQcKp9rJowzK45DS+JQCYeatZuSFka4FGJ0JXRB8qaZEUvxW+1xQYs1FxuMImv/5MQwWcKwSklJKa+o+huK4C8HKt5U4etEZmami4uLnZ3dlStXqqqqKioqHj16VFdXV1tb+/Tp08rKyqqqKicnp/81SfMt1DU2r9vgrjlxLJOsuQYd47xwsBtxBMtm0l7X6b96zbgQNPdy6MKcSKIwhlgQTcqLRgXRRGE0oSAa5UWT7kVTBDGknChK+hbj9PAFpwNn7t+ku3eFboCl+gbaKFfCMBeDIatJI+2JeL2pE9Q1JgeFhL+oa/jcK/40UPGmCl8zKisr79+/v3fvXjc3t9DQ0NOnT588eXLPnj0bN248cuTIW8k7/mfx+El1YVFxgJ/3Mgemr7ur+1J92rR+6JR+5rOGrKSO87HSCLTBhTE1QhnqYbaaobaaYXaa2xarb2VqbmFqBC/W2GyBX03TstL/mTDlB4p2v5W0qeE+Lt6bVi1bwvTevDHjTuaDR09fvPigwvf/Fah4UwUVVPgDpIVFR0+cYgWFWtkw58yaNUN70qwpE4nzNKzJ020Is20Is6yJutboXFvSDMPpE+fpTNKZooHT1Fy0yGrteve9nPjMnLyWtv/wGfxDoOJNFVRQoWd0dnU1NDY9f1H3rKbu2Yv62vrG2vqm2vqm2vrGmvqmF3WN1TV1z2rqntfUvqita2//yrmyO1S8qYIKKqjwcVDxpgoqqKDCx0HFmyqooIIKHwcVb6qgggoqfBxUvKmCCiqo8HF4H2++6cLaO1WX6lJdquvrvz4qc9/7ePNgZWuQ5NVWmepSXapLdX211xbZq3DZq6ctnZ+GN9s6sZaOrtZO1aW6VJfq+sqvj0oVrdJvqqCCCip8HFS8qYIKKqjwcVDxpgoqqKDCx0HFmyqooIIKH4c/5c3CwsLTp88cP378+PETJ06clEqlHzVuW1tbdnZ2Z+dHmKj+PTQ0NNy6dau5ubmutvbKlSvda8BiGNba2nr16tVHjz+uIFRZWdn/SEUaFVRQ4S38KW86OTktWKC3erXLipVODkw7PA7n5+f34ePW1dU5ODi0trZ+ikn+U2RnZw8YMIDH4/H4/FkzZsgkEgzDeDzevn37MAx7/vz53Dlzzp0+/VFjJiQkREZG/ivTVeHrhUwmW758+fLlyyMiIv6NYr8q/P/gT3nT2dn5/PlzytuzZ04NHDjg3LlTHzgu/Ex8IZ8MsVgyatSo38shdHVhGHb+/Hkmk/l7py9jqip8xbh27Zq6ujqiQFBQ0IfXQVLhi8Kf8uby5cvPnz/fvSUyMrJfv75ZWXe6uro2bdp0+/ZtDMMaGhoiIiI6OjowDIuO3pOSkkSlUs+ePYth2K5duzAMO3r0aERYmNOyZa6urvb2DD6/AI6Wnp5uZ2e7Zs0aV9eV9vYMBweHZ8/+UGw+JyfH1tZ27dq1TCZzz56dkIITE+MWL7Z3dnai0WiVlZWwZ2xsrKmpqbOTk+OyZS4uTk+fPsEwrKOjIzQ01MXFxc3NzdnZccKE8Xw+v6yszMPD48mTJ1FRUXQ6HYfDBQYGFhcX+/v737t3D8OwjRs3MhiM5cuX02hUqJq4cuVKCJvt5eGxevVqBoNx9eol+KaXL1+G+8NmsbZt2eLq6rp06dLw8GD4tK621tPDw9HRce3atQyGjYeHxz/7N6nw30Ztbe2qVat69eqF/BErVqz43FP7gtDWgT18Wnvm/KUdu3Zvct/sstzZy9s7JjYuI7vg0bP6zz27P+B9vAnpT4mioiIEQWJjYzEMGzJkSEJCAoZhT548mTdvHiyxNG/evAkT1Gg0Wnp6ektLi56eHoZhmzZtQhBk+fLlWVlZOjo6s2bNam5ubmiop9Op5ubmMpnsxIkTo0ePRhCkpKRE+V7V1dVUKpXNZpeUlPj5eSEIcvjwL/HxCQiCREVFnT37G4Fg5OzsDPUAJiYmurq6Z06dCg0LQxCkoCAfw7DkpKQpU6ZcS08XiURUKqVXr2/Ky8vv3LnTr18/gUDw8OHDuLg4KyurioqKysrKQYMGnT179tChQ7Nnz962bdvFi6lUKpnJZLa3t3O5XARBQthsPo9HpdEmTJhQWlqKYdjWrVsDAgIwDEMQRGfKlNysrNjY2KlTp0B+X7J4MYIgR44cKSkpcXZ2Gj16NPxpUeF/EJmZmWvWrEF6wqpVqz737P4tXLuRceHsqaunD5w7vPfymV9upqf9euRoZs69163t73a+ciPz2IkTl46D9UyDZdSpO9YYg3V6KZtmx6w32LbS0Jmi7eOM3r54OH7fwTye+P9/Le/iI3izsLAQQZADBw5gGDZp0iT4R3V1NYqikDcXLlxobW0NO9fU1FAoFAzDvLy8dHR0IJsEBrIRBGloaDh//tzQoUPKysph5/DwLQiClJeXK98rLy/P1NRUeXv58uWioiJTU1M4JoShoeHz588xDGMymXw+H8MwHo83ZsyY3NxcDMN8fX05HA7seePGzSFDhshkspycnLFjx4pEIgzD0tLSXFxc4BLU1NTS09NXrlx57do15fhEIrGxsTEpKWnMmDHVz55hGHb48GEEQWCF7t27d4eHh2MYNnr06L1792IY1tzcTKPR4Fbo6ek5OjrCcdrb22k02uvXrz/wX6LC14Tw8PAff/yxR9Jks9lvnbG+DlxOv+G7fvkygsaS+T97LRrptWi4O33ccuJo2tT+6yyms1ZZuW/efPHyddhZKC0N8feOXj07zk1bGket3Ed5kIw+PUh7coBenoAWx6NF8ZTSeLQ0nnR9q2GI3YQkfytvjw0CWfn75/Bv4328efHixe4tIWz22LGjCwulr1+/Hjdu3NGjRzEMa2xspFAokCyIRKK3tzfs/OLFC8hxnp6eKIq2tLRgGObj44MgSFNT49mz58aNG1NZWQE7h4aGvsWb9+7dMzc3V94WFRXV19ebmJgwmbbKRgKBoORNqDTIzs4ePXr03bt3MQzz9fWNiYmBPfPz84YN+1kslnTnzTNnzrzFm6tWrUpPT1eOj6JoY2NjQkLCtGnT4BslJycjCALfS8mb6urqhw4dwjDs2bNnVCoVbsX8+XqrV6+E47x+/ZpCpcIdUOF/B48fP46MjBwwYECPpEmn07/Kn9Kcu/eM5+CX6w8Js8NtddAOYWgF2WmFLFYPYk4OZeL8bcd70cbYzBlmoDMSREfEJx8K2OCYtFqjKpl2gmW8xUk3xYd8JMhsi9OcHSvn5O2llySQiuKpMkCUAaKUS3mwn17KJXDXzYrwcjifmlpd89kO7+/jzcTExEoF4mJjNSdNzMnJxDCssbFRQ0Pd3d29vLw8LjZ23ty5nV1dGIYZGxtv3LgRvvzFixcoimIY5uHhYWxsDD8i3t7eCII8fvy4oaHBwoK+Z8/uysrKvNy7C/X13+LN4uLiOXPmnD9/vrKyMuP27QlqakeOHHF3dx85clhhYeH9+/ejoyMNDBY2NjZhGMZgMJS8OWrUKMibMTExNDpdIpVWVFTs3LH9+z7fFRcX5+TkjBkzBvLmuXPnrKysqqoeVFVVqampXblyJTAwkMm0KSoqvH///r59ifPmzWltbYuPj8fj8dXV1RiG7du3T8mbkZGRYWFhGIZNnDgxJSUFw7Bnz54pf0IsLS0nTVIrLy+vrKwE0TGzdHX/09WiVfhYZGdna2lp9ciYNBrt0qVL7e09HFf/02hvb79+6w6TOn8zOnKr/RS2rXaInVaYHT6QMWWVmbbVgsn+Dno7N1AcKNPt9Mavpo4iTe8f5ax1PVx/n7/J/iDrw/6EaLe5RwPR82GUvW7zEtwXhC7XS9xMvr1lfjGXJAaoFJCkgCQB5PsJZPFekXV4VgAAIABJREFU45OBhlGByy9fu9l9DvcrH96vfJCTeT1qR7jjYht7W/PFNhZJ3L1FJWVPnz3/hIv9U95cuXJl93/2BDW1O7dvK59m3bn9Q58+P/300yILizlz5sBj+Pz589esWQM71NTUGBoaYhi2YcOG+fPnQ950d3dHEOT+/fsYhslkEv0F8xEE0cZrzZ41E0GQt4qypl+7NmTQIARB8FpaGTdvtrW1vXnzJiVl37Bhw/r06TN37qyyslLY09LSEp6d79y5M2jQoJycHAzDOjs7g1isbxAEQZAl9sxZutP5fH5mZuaQIUMEAgGGYffu3evVq5em5uSsrDtqampHjx598+aNq6vL8OHDv/32u1mzZgiFAgzDdu/ePXHiRGj3TEhIUJ7Tt2/fzmazMQwbOXJkUlIShmHV1dVGRkbK7wOXCwYNGoQgCIFgqKc3T6Xf/N9BSkrKTz/91CNpoij6hTg1f3KIpIVjhg1eR58Y7qAVaKu1ZQnOexHOdNaY+dPHczYT82Mo/L0UAcdExKEkbpinN109arVR2f5FTmYzt6wm8LlmJQnU0n1mZfHk8jhC+T5qxT5KfjS6az3JxXxWQayZhEORAKIMEEWAIgIUCQctjSeIo/Vj1y3cE7Ubw7DnL+r9WGwdbTUrw8k+tjh3+vg1xqPWk0auIw/3NJ1A0hlJJRuXVzz4VIv9U94sKSlJT0+/psDblaa7sHt5eTk5Oa2trVKpFPKmQCCANhMMw9rb24VCIYZhZWVlAoEAflbKy8tv3rzZ0tLS1NRw6NCBi2kXeTyeTCZ1dV2hoaEBz8LdIRQIrl27Vlxc3L2Rx+PduXOnru6FskUqlTY0NGAY1tjYmJ2d3dTUBNvbWlpu37p1/fr1x08eiUTC5uZm2OHly5cYhrW0tGRlZefn5zU3N929exdqmtraWvh8fkZGxvPncsXTo0eP8vLy2traMAx7+vTpzZs34Xs9fPgQGvRzc3Mhq8Ilw62Ij4/fG7OXV1DA4/FycrL09ed/Ia6sKvyrePjw4dq1a3v37v0uY/70008+Pj5Pnjz53HP8V/CmE/Pzcl9NGr3FARfAUA9arO5EGLlzi/+l9AxXOyMplyyKoxUmmJYm0svijEsTKfl76aeCTE5tMUsNp/KjSTIuKgFkGSAKAE0EKGJAFgCKjIMWx5EzoxfdjaYLOJQCQBMAihgQpYAkADQZIBQlUG5GLFxnMdXOysxzmYmD4c+brceHO6gHWuECrfFspkaQvUYgU4O9eHIYE7fJRGMFg3Tq9NlPIul/njjLzs7ONWvcdHV09u7da2NjM2vWbCXhfh3w8/P+BkHcN2yIjo4eM2ZMYGDg556RCv860tLScDhcj2LmuHHjfncf/hpRUVm1hDI1iDkhaLEGy05ji70mw1Dt9IVrt29ez4miymIM7u4hx3sY73RbeCHUWBJrXJ5IkcXTxYBcGE+TcikSgIoBWQIIyvO4EFBFgCIGaAmXUMghCgBVBKhSQBYBkhQQpYBcmkCJWG2EVx/vRtNwNxnhazUmfLHWlsXaW5fiwhiagTaTgmwnhzK1wuy1Qu1xwYtxwbY4T/NJM3Ejcu8V/PP1frb49MePn9y8eTM1NfXq1avvSpr/fXQVFBRcunQpNTX16/7CqIBhWG1tbUBAQI9n8++//3758uVQN/W1Iis7l0ac72E5ns3UCGBoBFlPWWU8MthnXUNjs6UZJT1M79cg81O/xvN4vPSbmbk5mbePhJ4KWMjbQ5ByKRIORcohFUQbi/cSirmEIkCAdFkECGKA8oCJEFAFgCoCqASQRIAiBBQpIEo4FEmchZvNnEWGE0KYU0LtNcMdNQJtpznojWDMGeRmpubvoONnN30FYayj/kg/S61Ah8mhi7XCGHgv88n2i0hPnlb/wyWr8nqooMI/Qmdn5/Lly3sUMxEEgdEfXzf8/HzMpvYNYWqybHEsW1zY4qlknSGr3NaWlJZZmxknsBnFJWX1za0trW2trW3Nr1ofPX2xY+uWK1sIsljD2zsJe3ysOeHrucEuqaHGomgDEUDFAJUAogigIkARAFoBoAsBKgZESJ0iQBEDSmkSbe8mQ/VJY13RiUF2Ws6k8bjxQ80XWQYHh/x2+rfc3NyMjDvcuDgUpdsaTGTbTQpl4oNstYOZmk4Gg9a4rf6HS1bx5j9FV9f/iMHn67Rm/EOkpqZOmzbthx9+eJcxra2t79y589XbA9Nv3LI20AixxbNstFi2OLYdzstKbd50rZu3Mn47fcacOO/0qeMYhnV2dnZ0dLS2tr569aq1te35i9qDkZtTAsxOHtkvkhaJCsuKyqpOnzwSHbImJ4oiAyQeoBYAE8ib+cBMAshFwFgKyAJA4QEaH5jIAEEWTzsfZGitP95cXx1sMj7kMSvQ1/1Fw8vu02t++crba5MbXS3YVsvfEh/C1PJdNN7ZdPbNjOx/smoVb/4tdHUdPXTI39/fxsbS3Jzu5eXl5+eXm5vVvUt9fb2/AomJid0ficVi2B4eHlZV9fYJrqura9euXbBDSUnJ69evfX194W19vdxh7dixY/7+/n5+fhcuXFC+8P790i1bwmDPq1evdh/zxIkTfn5+fn5+/t0AW6AX6r1792Djjh3bqqvlqaFqamoCAgL8/PxsbKwWLTLz9vbesmWLWCxQDpuQkABfBaNUMQzj8/mwBfq0fsXIz8/ftGlTjyYgBEF27NjxhSRn+FfxpLpm40rHDeiYEDttlo0Wy04ziKG1hjJ8tq4OhmHJycm6urrV3Xz7u7q62traOjo6GhoaYmK5Ylnxq5Y3b968aW5ubmpqamx+/bSm4UwcqxAQJYAgBmQRoEIBUwpIYoDCv3mAzgd0CSBLOaSKRLKUg/JiaeUJ5IfJ6BanmUGBrLcm2Ylh1pS5Pmbjgxn4ACt8+BKtjSZjp6uPycy5+7cX3jNvXrp0ycDAgEKhUCgUogKBgYFZWVl1dXUYhpWVlaEoiqIohUIhkUiwg7GxMZ1Gu3b5MoZh7e3tS5YsIRAIxsbG+fn53Qd/9OgRlUpFUZRAIDg7O//n3DI6Ojp8PDze/ar069e3tPT3UNGrV68qH6mpqXUf4ddff1U+un372lvjd3Z2DhkyBD5NTU1tampSdr6bk4Nh2Ju2NkMDA9ji6empfGFCQryyp7Gx8etunvZEIvHPDpIIgmAYxuFw4N8//dSXz8/DMKy19bWjo+O7nceOHZOVJf+F0NHRgY1MJvNNRwemcHFFEIRAIHzSXf+y8PTpUwqF0uNmjhgxQhn98dUjO/funAn9wu21gu01Qu1xwfYagQx1dxO19WtdMQxLSEjYvn179/4dHR0dHR1v3rypr68/e/bsmzdv2traWltbX79+3dDQ0FBf3/SqpSAv5wxrQVk8SQqIYoAKAE0A6CJA5gG6EFDFgCQAqAigIkAWAFQC0EIOScyhigBVyDERx5IT2fa59wRvzdOYQFikPyrYQZ1lpxlgg9vqgHc2GBUS6N/88tXfW3jPvBkfH9/jZwJBEBsbm+bmZolE0uPT3r17//LLLxiGtba2/vzzz7AxLS2t++Awzh1izJgxH86bXwjDNjY29u/fH84/OTn57t27W7duNbewIBAIv+xPgn14eXka3TLfDBo0KOPmTeUIJ0+ehO1Dhw7Jzr711vidnZ3KrDnnzp3DMGz79u3w1sLUFMOw306dGvDTTwiC6OjoVFRUwFe9aW93cXbu/r9Y4ezcoJBPr1y5Eh0dHRYWNmnSJPh07ty50dHR0dHRMM8AdE1FEERNbWxhoail5aWz81L5f9za+uzZ0+fOnWMwGLAFj8fDYQ0NDZVv5+vpiWHY0WPH4K2lpeW/9Q/4rOjq6vL399fW1u7x879w4UKx+IsIoP5/QGb2XUemBctOnWWryWKqs2xxLDvNQIb6Zpq6r5c7hmEpKSk8Hu/KlSvr1q3z9PR89OgRhmHQIW///v0vXrzAMKytre3169eQOhsbG1++elVe8SjA3fVKmEFRHCoB5AJAFwCKGJCgulMCUBkgigBJAshQEyoDRAkgFwBTIaBWJlES1k4De6PemmpGVi5u3JBgGxxrsXowUyvYDh/hgKfpjsgv+Ju29Z55Uyk16OrqNjU1NTU1HT9+HCpxhgwZUlVVVV5eDjv8+OOPpaWlTQrU1tY2NzfD3Rk3bhzsc/ny5e6Dl5SUfPMNdEhH1NXVP4wNO7ZuDZk5cxaDwfh76/yEaGxs7NOnj5zIzE3iOSA7O/vcuXM1Nc/eKFzDVq9ygR2MCYZ4PA5BEEODhS9eyN0GPpw3T58+jWHY1avX4O2oUaMwDNu5axe8pVKp8CVdXV3Xrl4Z+vNA2K6cXvdUKRiGtbW1EQgE+Gj16j+oxpXyppra2Kqq8l9+OQhv582e/VSR0bmiomLq1KkIggwZPPjKxYvYH3kTQZCTJ4+mpaX9F3mztbX14sWLp/6InJyct3z96urqPD09e2TMXr16LVu27Gv0DPlTLF261EBjQJCdJstOk2WFZ1njWba4QBvNzeYTIG8eOXLEz89PKT+ZmprCuDuZTBYZGdk98ri9vb2lpQVKne3t7SfOXtriPLcyiSwGqABQBYDKB3To2ikEVAkgiQFRDFAJIMMW+LcYkAo5BFEs6dCutZWP/hD439D8apkNPWCRejBDK4ipGWCrEchQ97fW3LBm5cPHf8e2/he8OXz48A0bNmzYsGHdunUwPYGnl9ebN2/EYjHs8N13361atcpdARhxiH063mxra2tpaamtfW5uTkMQZOjQoQ0NDS0tLZ9R9mxvb9+2bdvIkSOVq4BAUWJWRgaGYQ0Ntbq6MxAEURs3rlAqc3BYAjsAsBeO8OG8eebMGQzDHj16sGCBHoIgo0aNfPSows/PF0GQAQP6nz59Er6kobERCpLffINsXLcuMjISvjw6Orr7yE+ePFm4cCF85OTk1P0RTPsEebO6+qGb21p4u2HDhu7dNmzYANsDWCxMwZv9+/cf0L8/giBjx45ZutT+P8SbXV1dOTk569ev9/Ly8vT0XLdu3dpuCAkJYbPZYWFhUqm0tbX10qVLc+bM6ZE0tbS0Dh8+/LlX80Ho6OyqqWt8Vttc39TS0Nza8LK1rul19Yummrqmjs6PUMgeO3HCAcWz7SazbHFBDFygtXaAjRbLFhfM1PRYNB7yJovFmj179vHjxw8dOuTk5DR8+HASiSSVSvft23fz5s1r1665uLi4uLgkJyfDUBQYmfLq1StpyYMr8Rtlew34gA7FST6g8wFdCKjQPV4KSDxgUgBMxQCVAIIUkESAKgYkCSDe328S4qC9ycOnURH/Ald9+hA3wGJigBWexdAIclBnMdRDmDjq1IEuy53/xjb+BW++i20RERiGCYXCHp/Onj0bjtCdN7snGcIwrLS0VMk4Ghoa75+fi4vLiBEjhg8f/sMP3yMI0rt37xEjRqipqWVmZv6N1X5CdHR05OXlOTk5zZ07V7mc6To6GIZt374dmgtsrK27OtuiY/ZAAdDRcWlLy2usG28OG/azWJz/1sjv8iaGYbm5WaNGjezVq5eh4dwJE8YhCDJs2DAMk3/QpYqfsalT8S9qnmZl3oG3b+Wv+0DefPy4cscOuWZgiYODsk99/QsCwQhBkB/79j1x7Bim4M1+/fqFBQdP/ePR9T/Bmy4uLqampvv27Tt9+rRIJJIqIBaLRSLRkydPKioq0tLS3N3dJ02a9G72TIjly5c/fPjwcy8FwzCss/N9VcBzC8SRMXEbN2ywosx3Mp0TutZqh7vVzs3WbFe6I03HijJ37foN4dujbmXlKV/yqrXjcXXts7rm5pY/iCmPnr5Y7UDxMh0dulSDZafBtsOFMPFsO+2gxRphS9S9rdTCggMqKh9s2bJFabfMyMgwNjZGEGTFihW//fYbiqLd00SZm5vX1NS0tLTU19fX19c3tXRW3krIj1wA6VIMKNAiJJBLnVQBoMFkH2KAChUipxSQpIAo4pCFHLqBzrh7fEn3OWemn99kOo5ljWPZaQYyNQJsNYOZuBCbyUtJ6ucuXPrYrf4L3tTS0srOzs7Ozj5x4vjAgQMQBBk25OfSkpLy+/dhhx9++OHAgQPnFID53LA/8ub58+dbFGhtbS0uLlYSzeTJk1+9egVF9B4jERctsnj3k/rdd99ev379Y5f6qfD69WvXVatWrly5evXqkpKSysrKtWvXKrYLh2GYm5sbvO3du9eMGVPHj5fvQ79+fe/ezcW68eaPP/ZdtmxpQECAv7//5s2boWq4R97EsC4TE1r3TWAymUqh29JCvkt9+/44dar2mDEj4W3//j/dy89VzvwDebO4WFJRUT5nzmwEQQYPHBgUEFD95EljY+Phw4fhZx2Pw9XW1GAK3vzmm2+uXr26e/fu77777r/Cmzdu3Fi6dKmrq+v169eFQuG9e/eyFcjMzMzMzHzcrd5UTU2Nm5vbt99++xZ1DhgwgMPhfN6MLW1tbXv37l22bJmzszODwViyZMnKlSudnJzS0tLevHnzpqOLx+NvDws6mRBxJJDmZzk+YZN+7h56MTAsjDWU7jUq3GtQFLuwnGOQE4Umuev7WE5I9CSeSQpfu2btrqDNNxI33uC43Dvkzj/ul/Vb5KG47b6eG9e5rbIwo1nNH+9jru5nhfNehN9gprnGdPxa+ngvq0khDpq+5hPXrnI5duIknU4/cOBAenp6WlpacnKymZnZoEGDXF1do6Ki8Hh8UlLSuXPnAgICpkyZgiCIu7s7hmGNjY11dXVNrV1VtxMKIvWlgCwGJBEgiwBVDMhQrSkGqBCgQkAVAJoUkAQAFQKaFJAlgAzl0MI4WsxG48qKP3iqSEV5rjS1QMbkAGstlhU+yFY7hIHf6oB3Ig5keW/82PPrX/CmtrY2n8/n8/kHDyb/+KPcSY3HK6isrFR8UfveuHED/j6LRKLs7GyYJr07b06ePHnWrFm6urozZswwNja+detW37594aPvv/9eV1d35syZ06ZNMzc3f9fZTSAouHIlNTX1tKGhAYIgw4cPu3Dh7O3b6Q0NdR+1zk+IV69ejR09Gs7/22+//fnnn2H+DgRBEhO56enX+/XrB39RFi1ahKIUOp0+cKA8kiQpPh7DsBMnTrz7Y4AobNCdnZ3jx4+HLb/99pvyfb28vJQ9p2hpKb/Y7e3to0aNgu06OjoUCpVON4GfRQRB5s6ZXfdCHsv/+PHjuXPnwnaHboIkhmGxsbGwfdSo4UJhPoZhT548UeZA6/fjj/3791f+2p08dgy+Sk9PD7YcO3asq6srMZGrnGH39KlfFKqqqtatW2dra3vixInc3Nz8/PysrCzImFlZWRkZGbm5ubW1tbBzR0fH/fv3xWJxZmYmTGutXKC+vj7MwPAZUVJSoq+vP2TIkJkzZ1pbWzMYDENDw5EjR8JvFplMdlvpnLTZ6HrYvMzwORVxhg9STGWJJhIOWQwofEDnAVMpIMmgiw+HVpJIe5BiUpJIy4jQT/WffsZ35ko6zoEw4WbEfMleo7u7Ft4Im5fmr3PWV+dCkEGg4/wJo38eMKC/5zIi28XQgaBGnDUBXTBn/vRJxviBJCLpwKEj3//wo4vLiq1bt0ZERPj7+8+fP3/gwIGmpqYHDx5U5sbNzc319vbW0NAwNjYuLi5ua2traGh42YY9vLOPHzlP4YFEFMk1mGQBoPEBypPb2WkigIoAygc0MSDBznxAF8WSpYCUcfnEm25kKBXddaVMCmKqBzO1ghhaQUxckI12MENrqyPOaOoQP3b4R/mN9cybSivBWxg8eLCXl0dLy2uBQNBjBwRBzMzMMAxraWn5s5QwFy5c6LG9b9++f+4k3GFhQUMQZMCAAR++tn8PxYWFMTExU6dOHThwYP/+/QcNGjRq1CgAQGNjvZkZbfDgwUOHDjUyMlL2P3QoeejQoUOHDp0zc2ZTU9OVK1eGKvBzNyxZsgTDsM7Ozrlz58Kn3V0RHj16pKOjA9uTk5KU7SkpKePHjx86dOicWbNKFTlQ9u/fD3uOGD6cExsLG6urq83MzGD7+vXru69I2V9XV0cmE8HGGzduODk5DRkyZMCAAXCZa9eu7SYCY+bm5kOHDh02bBhMcf2yqcnC1BSOs2zZsk+65Z8AtbW1hw8ftrS09PDwuHr1akFBQW5urlLMzMrKyszMFIvFUNeGYVhNTU1RUdGtW7dSU1MPHjx46NAhf3//kSNH9u3b19bW9sGDT5Zc5+8hLy9PTU1t0KBBLBbrxo0b1dXVOTk5ERERVlZWeDwefvvGD/vhxm6z4kR6EZdUCAhCQMkHpkJAhQdbkeL8KwIUHjBRGl4EHJOSeLQ4HpUmWuzbOPtUMFkcR5cAsohLL4qnlsajRfHU+0nU34JI8Rvn71izcJeb/t0oMn8v7dI286i1CyJdpu/YYLHGhTF4wI8aOG0DQyMTExN9ff2JEyf27t173LhxbDY7JiZGKBRKpdKUlJSgoKAZM2aMHz8+MTGxs7OzoaGh8skL3m9bBXsMBYAmASQhQMWAJAEk6JbEB3SRYv5igPIBXQgoBYAuBDTYKOVQ8qOM7BcRG5p/Nz2J+DmrzCaFLtYMsdcMZKoHMNVZNlosK+1wB/wGk3FGupo8Pv/DibNn3rx165ajo6Ojo+PSpUvt7e3t7e2XLl26bds2pYxTWVnpqICDg4O9Ag4ODjD5+Zs3bzZt2uT4DlavXi0Wi1euXPnuI09Pzz+TltvaWgCIcXR0dHd3/3ISWULPCQiYhKmrq6u6uhq2QL8CJWDj8+fPof9aY0949UruTQYV5I2NjW8t9tWrV7C9e2NdXV1dXV1jY2NrNwNlW1sb7FlfX6/s39XV9fLlS9j+VtJcZf+mpqbOzj/8enWf4Vs7oBxNaXfu7Ox8ay1fCHg83siRI62trS9fviwSifLy8rK74c6dO7m5uY8fP1YKHU+fPhUKhbdv3z527Njhw4ejo6N37ty5bds2JyenqVOnVlVVfd7lNDU1oSiKIIiBgcHx48dh46tXr44dO+bi4mJpaamlpdW7d2/km2+cKZMfHjCDhMgHFBFApYrTLmRMocK3nAdMoJaQD+gCQOcDugBQ7iehEi6NF4tCzpIAciEgwFeVJNAe7qfxoowOBlBczKfn7DKsSCSXJ5tW7jeVxVEzty+8vZMausJoxPARffv/PPjnYVDRoa+vP2PGDFdX18jIyJ07d+7atcvGxmbKlCnffvstLMPV3t5+PTM/1suiNJ4kAFQeoAoAXQxQISDxARWe2WWAqDCjk+DPgASgcCFCQJVxKXcjDedOm1xb/7tp6NqFY75WEwPtNFk2WiGLcWymJssGF8jQZDNwW5bivBeNIRrMbWn7UG5RxQup8DXjzZs3Uqk0PDzczs5u27ZtUMzszpiZmZkZGRkikUgZi9Xe3l5dXZ2Xl3fp0qUzZ84kJibGxsZu3749ODiYzWb7+Phoamp6eXl93nVVVVX17du3V69eBAJh37592dnZAoHg2rVrBw4cWLZsGZPJxOPxUN28zHjskwMmEkDmAyofUMQAFQFiATDlAxOlBw8U3ISACnMRiQFZDIhiQJbII8SpIoAKAZUPaGIFPQkATQhoQkCRcdHSOLIw3lwMKBJAhiZvIaAWccml8eTiRJMzoZSApfMmjRuBIN/sitydlZ0zX3+hlpaWsbExDJzB4/Fjx44dOHAgDKt7VlO3JzpmnzexNJ4EjenKN5UAkgiQle5HAkCD84dmIrE8sJ0s5lDyo4xdl5o2vvxdkrhy7heWzZhgB/UAGxzbBh9oox1gq8liqrMZuAA7jeDFk23njU5OTvnA/VfxpgpfJ4RCYXR0tI+Pj6Oj465du27dugXFTKU2E5Jmdnb2gwcPlAcdKGZmZ2efOnVq//79cXFxERER4eHhLBbL19fX29vb29t7/fr1ZDL5LS+R/2dUVFQgCNKrVy8dHZ3ly5cHBQWFhoay2WwPDw8rK6t58+YNHz7822+/RRDE3nhC5QFzaTfTMyTBAkAXAKoyhJEPaNCoAl1/xIAMLxEgCwEqUiTUgIQlBFQRIEkAkQ9M+IAqBiRImiJA4QM6HLAQEGSAIAC0kkR6+T6T7GgTz8VzkpIP5GbdMqEYI8g3AwYMGDx48JAhQwYPHowgyPz581+8eNHY1FxYVBSzkVDIJYkAAU4PcqIUkAoBQQrIkDGhVgGKyfAHoACYQkuRENAEe4yObHNpVdSAa+/oPJQY6WsxPoA5mWWLC7bDs2202QxcsIN6gK0mi6HBXqzBslS3Jc9Kv/G2X2CPUPGmCl8VHj16xOPxzpw5s2DBgnHjxiUkJEil0rdUmVCbefv27ZycHKUJqLOzs6amhsfjZWRknDt37tChQ3v27Nm+fXtQUJC3t7eXl5eHh4enp6enp2dwcPD06dO3bNnyGZfZ3NxsYWGBIEj//v0NDQ2pVKqZmZmFhYWFhYWBgcGIESOGDh0Krf9rTDUqU0wlgCQFJMhrfEAXyQU3kgDQCoCpUJ5kCIXu5VJAFAJqATARAIoYoGJAkcjN1vKcmGKACgCFL2cusgQQJYCsPPsLAVUIKFAboCBZanECpTDBhKI3bfMSowCH6d9///1b5o2VK1diGPaypePymUMSDgqnJwVkqDSQAJIYEKCSQanZhPKmWG4aosNoIvjuwmiDm8BFqT563fZm7za2n9mkYCaObYcLYmoG22sEM/BBtvhAhiaLoRHMxG9zmOpkMHzy5HESWeFf7n/PvFleXn7gwIFj3XD4yJGTJ05UdUsj+Kat7fixY9EK3LrVs2NQWVnZ3r17YZ/r1/+QbOL27dsHDx6E4x85cuTkiROlRUUf+LlRQQUIqFM+c+ZMdHR0SkoKi8VaunSpv7//lStXcnJy3jqVK0kzNze3uLhYWRrg9evXJSUleXl5V65c+fXXX5OTk/fs2RMeHh4YGOjv7+/5R7BYrPnz5yur/n0uFBcXz5w5E0EWM2tmAAAgAElEQVSQn376afTo0To6OjNmzFBXVx81atTgwYORb3ojCDJ7mnpWjLmMK6dFxfGWojBMQyERFQCUB0x5gC4GRBkgFgIiFN9EgKpMIcxXiHjwLKyULvmAzgMmIrkwKE+RKVAQGewMmbqQQxDHkret0k/apHc6lKY3YyJkTPwUnfjEfY3Nr/N44qNHD5/bbi3aS1SqXwWABhWvMM4Ser9D0VhhyKLwAAVKuCJA4gETHjARRhvd4Cz/nTdb38RsZwVYTQiy0Zb7vTPVWTY4lrV2EEOLzcAF2WgHLdYIcpy0kjpyvavT8xe179/8nnkzMTGxR5P3gf37YYfaFy82/rEk9I8//hAbu6e7vvzF8+fBLJbSpQZBkB9+6GNpaQnLomEYRqPR3hp/3Jgxbm6uT588+qefKRW+apSXl0PiO3bsmIeHh62trZqa2vDhw01NTVNTUx89elRSUnL37t23ZEyIjIyM27dvd49AbWhokEqld+7cuXjx4qFDh+Li4nbt2hUSEuLt7e3j4+P5Dnx9fW1sbPbs2fMZdwCipqbG2tq6u0dK7z4/Ish3CIL0/eF7Ez2tKxHUsgSKUK6+pIgAGaovhbFoaQKlMJ4mjiWKAVHBqihfrkYkQtZTMpdSeBTLw8MpQkApBASoWxQCKh9QxYAsBGg+MJXI3S1RsVwrKj+5iwFakUQ+FWi039uw+gA1a6/5tlWGdmSdU78mNr548qBMtm8Pa9/GWUXAUMKREz3Ubyr0AxQhIMsAgQ/ofECDYqxyPvAPgeLngRdteB0sf/O7vNnBjQxi26oFMjWCGPhgO3yQnVaALY7FUA+wwbGY6ixbTZYNPtAOt8Uerz/pp/Opae/f+Z55MykpCf4nRowY4e8fAMEOCoIOa2lpadBx7/vvv1u2zNHPz49Opyj6D793T+5oTafTYaOFhYWfn58yK8SQIUNgH2WHPn36QB0HxMwZ08+d/a3HianwP44HDx6w2ezQ0NCIiIh79+5BB4CGhobc3NzIyMjQ0FAul7tixYqwsLC8vDyBQPAWdWZkZEilUlgPCsOw9vb2hw8f5ufnX7x48dixYwcOHIiJiYmIiGCxWN7e3u8yJoSfnx+dTn8rhvUzIjk52c/Pz83NbejQYUbTx6ygaqxAJx70WlCaZFqaAHNhQOohixTCY2kC5ZiP3gn/hWUJZKUcpwxqFAJ5o7wIGnSKlMt68DBO5SvaFcGO8hxFiova3cnp9yuWWBSHSuJNxbHkQi5ats9UGm8mil90e7dZxm4TaSyhmEsu5MilXSjVFgJCISAIAK0AmEBJUwQoQrkzPEkCSIWAAAkaCrxCQC0CBEG04W87Vra1/S5v7tnK8l80gcVUZ9loBdni2TbabKYmi6kexMSxbLRYDHWWnWaInXYIAx9kgyPOm7LvwC/v2fO/8HvX09N796m+vj586uHhDlva2loYDCZsdHBYjGFYTs6dvn1/QBBk+PDh0BMewzBlXjIajdLW1r5o0SJ4u2XLlpKSkrNnzvRXuHxOmKD21Sd8VeFj0dnZGRgY6ODgoHSxfBeNjY1RUVEkEikgICA+Pj47O5vP5+fk5EC7uUAgUDpItbS0PHjwICsr6+LFi0ePHuVyubt37966daufn1+PYqYSQUFBurq6X2Ai9wULFv7iPuP5MZuHB8wqElEZhySOJd1PpJQk0ESxZBkgCBVH9Ycp9PVWOn6Lp1fuN1NoNk14wESqECGlgFwEjMXy47acN4VyNyCKCFBlgCQBZD6g8RT2JSGgiAEZSn/QY0kpBsKKFwJA4wOaGBBF3e34HKoAUCVy1ygiD9B4wASStRCKxopyQ2JFjBDUJPAAHdqyCgFBBohyFS2HIuFQJADl7THmBLm0KOxCrW0d3N3B/lbjghdrBttrBC3WYDM12UzNQFtcoA0+mKEVzNAKsFNnOUwKZGoEWU9dqjecajz/PVv9F7w5aNDARYtMzc3p5ub0kyflWSSU0XW//PJ7blp/f3/4Ejs7OwzDLC0tlZyo7BMaGqo4sP+Qnp6+ZIk84YUyx21MVBRsGT9+/Jfjp6nCF4JTp04pE8f8JdLT04OCgjw8PKKiorKzs/Py8h49egTt5l1dXU+ePBEIBLdu3Tp16lRycjKXy926dWtoaKinp6eXl9d7hE0vLy9fX18jI6MvMJHH1q0RFwPnlMXL7T8CQCtPoiWsmZbsPq840VSssIbzAV3Mod2KpGfsNhFwqAXARAgoRVyylEsRdHMzEivkUMikUPoTAppAcfGAiRQQRXLhFBUAqlDeRx4BCbkS+q53M8QrjtLAhA9oMmAsUci2sF1hFjeWKPJ3QD0mPJ7zAV0AyDJAECsmqdAbUIWAytuLijhUCZd6b7eRDV2/oel3J+K7ty5tMh3HssEF22sG2asHLlYPWawVxtQOtMOF2GuybbQD7DRZTPUAhgaLoRHCnOyKaiQk7f+zrf6IvB5hYSHwqZGREeTNo0ePKl/i7e0Nu8FUbwRFolzoBg/BZrOVo6WmnlWKn/sVatMDKSmwRU1NTcWbKnRHZmbmggULPvZVhYWFCQkJdnZ2sGgzhmEvX76E2s/z58+fOHEiISHhA8VMSJp+fn5TpkyxtLT8Ags7t7a1H97hUrDbUKww4zxKoW221AhaOv3+fnMJIIoBmg/MCoApH9AgUQoBKgKohEPKjKRc32nCj6UJFMpKZSIiAYcm4VIlgCgGZEi7sIIFNMVAqZOvkBMVR3tod5Kn5HgrNkmZwh2ybbenkH9pQnnpSopSzBTK+1BFgFIATPiAJlWoPuHJXcJBBVwzVxs9htHkpwco93YbWlIX1nfjzaysLHT68BAmjmWLC16sGcjQDLTDsRm4YKZWIFMjwBrPstUMYKgHMjUD7XCh9riVxMERQWv/bKv/gjdxOFxmZuadO3cyMjIqK8vh0wULFsCnkZGRsKWrq2vjxo2wcfFiJoZhMVFRvXv1QhAERVFllJGPjw/sM3++XneVdlJSUldXV/XTp8qcOuPGjVPxpgrdsWrVKkdHx7+nvTl+/Dibza6oqGhpaZFKpXl5eampqYcPH05JSYFaUUiaMJvce+Dv789kMtXU1C5evPjJF/jP0YVh/ptXF0QukHJQpe27AJjxODQRQIUKIzg8IyvdHkWAUhhPAz7m4esthXtJIg5FBEgwJbBU7rZJksUSxIBYAOhSQJYqXJp4wEQKSFKFTlMpz8JUb4p8RUQoGxYAmlJ+5Ml5EIUv4QOaooUoBUSor4TncSkgQfFToOBWhSkfFQOSwthFkQFiISBIuPRL2+nrLbST3fVK44mnDsS2dgtQv5x+ax5u8NalmixrPNtGO8hWO8AWx2Kqs+w0A+w0WAyNYDt8kB2ebYtn2+DZtvgwO82lKO7UmQs9bvVf2NNnzZr17tMTR4781K8vgiCDBw+2MDUN8PfGa+NhMouBAweUlBRiGPb65cvx48fCQRbOnx8aGGhjYwNjZn/6qV9ZWTHWzZ4+ZMiQiRMnjv49WUavAweS/hfKs6jw4aDT6f+kZhGfz0dRdMWKFXfv3j137lxycjIMnYQmIA8PD6V75p9JmiwWy8nJafr06YWFf+3f91nQhWEFfNEaM63KJJKEIw86FHNQKUeu/hMBspBDUfg/UkRyUY4qArR70ei9PWQJIAsAXQho8uBFDrkonrrCUm+u1jBJHCrhUMWAVAiI8GisVH3CMEcZMBYDcj4wUXqDQjlRrAg6EgOyQE670AmfKgZkMSBJAFkCiAJFuKRcflSc9yUAhTYo+KYK6iRBp1FFgBNkeeKD/fRz4ZRta9FfWGYPH/4hFvbVq9e7d7BdCIO3OeKCGDi2LZ69WIPF0AhmagXZ4QMZGkEO6mwGLsBGi22tzbbFb3HAm80aamZu+bym5t2t7pk39+/f36dPnz59+syf37Ny9MyZk1paGm8d5Okoeqzbyf38+dNTpuCUucch+vbtCwCAHSwtLeG7KJ/26dNn4sSJBw+m/L3PjQpfMSwsLI4cOfJPRpBKpRs3bty0aVNCQkJsbOy2bdtgcbr3y5ienp7QIYlKpc6cOfP8+fOfakX/BhqbX4eFBEW7zREDVMw1gYGJMkCQW8M5dEGcOR+YiAGZD+hiQOQDmgBQRYAq5ZCknLfs4KgQUIRceuLmhWFOuiIOXQwoYkCScQgK6xBFDMhigBYAOg/QeIAqADQeoAkBRQSoQoBKAQEeuqH8+O5RXQAofEXMkhBQecBE4exJFciHNVGGKiks6VSFzyZVGb8EhVMJh3Jzq8HBTXprF03XnKhWXFL21uak38zQ05m82WJc6BINtr06m4ELttMOtNUKsccFWmuHMLVYDA0WQyPIXoPF1Ai21/Cy1cRPHp2Xz3t3n3vmzebm5qqqqqqqKqXHxruorX2RnZ2ZGMfdE7n75LEjEomwrVteCYi6utqqqqrTJ09u3bI1ISFOIhF2zyLz/PnzqndQ0xO7q6ACjUYLDg7+h4O0trZu2LBhxIgRgYGBgYGBf8mYnp6ePj4+Pj4+enp6BgYGb1UY/GLBYocGL5lWxCVI46hiQIRCXGk86UQIfbMz/dZOqiyOIgZoESBAL8iKfdSyeFQU2833iEMRceUunCWJ9AfJVAkgy+JpEoCe8JmTv5csg4bsOLQwDgqSVAHHRMKlFnJIirwhZJh0Q8mYYg5VFk8viqN0izdHeXJ/T7mIqjQEFQJjKSCKAEWqCEaCEZaQzWWAJJQrIsgKPiWLudSLoUbhDlo6o3uZWjJbW9+mIwzDKh8+1Z89ZSNlWMhi9TB7rVCmNssWF2CDY9tqBTPw7MUabKZmMFOLzcCxmeoB9vjRQ767dTvr3XFUcZYq/DewY8eOBQsWtLW1/cNxXr58mZCQQCQSob7yPcdzDw8Pf3//1atXz5o1y9nZuXsm4y8c7R1dJ06d2u25KD1sfmEcVRxvJogly+KoF7egMRsJd6PIEi4VugcVcUn5MdTVVrMT1s8uS6JDXaEUkK/tMk2NMBMCCh9QBYBeFIeWxZOvhc2PWT0tZoWOKBYVcWmiWHLkRtp+b0JZAqk4gSIFpLuRRH40UcyRq1AhOcJo9+I4VMJBj/vMO+GjVxSHShR+SCJAEgJUAlCYD1QCyAKACgANagOk8vprZOiQJFSc0JUu8VBQ5QOaDBBLuKSCPUbbnNQtF45xXr6y4Z30XRAnT/3mtMhoDU1jPTosaPGkcHt8oA2Oba8eZK8BlZvBdvhgO/zWxdomusOsbe1qa3tI9aviTRX+G6ipqWEwGE3disb8Exw+fHjatGlubm6+vr5/xpsBAQHLly9HUdTHx6flnbPUl48CgXRHiGeCj9mt8HllCag4zqQ4nlK1jyLl0iQKMa0wjnpjlyldH7/bdVblPrkhu5BDPsAyidyASrlUWRylMI52dw85ZfPsXS5aCetm5O82lHBRAYcu4Jhc2mF+M9KEH028GLRg3/pZwHX69XBDWRwMf6RJAFkI6EIuvTCBkrubmLhGN9Jp2gmfOcVxROUElAZ0pRAqUjiZQkclgSIhk1Ru0Ic1gWnQbVMCRV1AlgByCZeYu9N4K1N70Vw1ewfH+oaGP9uZ2vrGQ7/84rvRxdZo7KKZg1mL1QNt1QKt1QOtNdnWmkE2GqxF6k7G49e72t+v7DnLqoo3VfjP4N69e7dv3/5Uozk7O+vo6Pj7+/doRvfz81u6dOnYsWO7O9v9FxHDSXa1NToTSroUODNvp54k1lgcSxRy6EUJJtJ4s+J4akk8pSqZLks0F3FosjhaYTxNlmB6P5FSmkDl7SXzYkgn/fUinadFLtfJj6I8SDEtTjIpSqCWckmCvSQxIGVsN4xZPTXABpe0biYfUKRcqoBDl3BpsnhKSQJayKXkRxEvhRpsd9LZtmxafjS5NB4VAKpUYeeRKByeFEHocmcjJW+KAEn8u+8nVQhQ6CQv+D1eHvrqo1IO+TRr/jZH7anDkU0e3h9S+uLCpWuOTk5GczXW2ekH2c/yt9Tys9b0WzrDWHeCuSm9oupPy0a9jzfz8/NhvSoMwzo6Om7dunXp0qWLFy/W1dVhGNbR8YbPL0hLS7tw4YIy5Bzi+rVrRxQQi9+uJdDZ2XnmzBllh2JFivKWltfp6VfT0i4W/N2ixv/PKCsrO3PmTFaWXP2Rn5+flpaWmpqqdBUsLS1OS7t48eJFZR+I1NRUuPa0tAtdXb871jx//jwtLe2qAleuXLl9+2ZpaamyQ0tLy7Vr11JTU+G/4H8NhYWFrq6un2So58+fm5qaTpw40cXF5V23TV9fX1tbWwMDg8TExK/AH66mrjGAxfLd5BrLsncxnRzsoHHYY86ZEIMzofqpwQtvbDfM3k0QxBDzogkZuwyvhBtdCJp7PnTBscCZO1drhi/FhS7BgfW6Z0P1LoXNvRAyLzV4/qUwveMs3R1O+IilOM6qGZdCFog5tOI4VBpPK46niQAtO5JwKdTgdOCCg5tmRTnrxLnNOhcwXwiIIg4ZEqXCuxOFaTigU5TSzgODJpV1K+W++gAVA4pQbseHdT5MFM75NCEHlXBpu5ZNC2VqutktzMn7CA55Wl1TV99YWlR49cK5y2nnyspKnlTXNL98X+LtP+XNBw8ewBo1sIBXU1PTiBEjoNX75s2bGIY1NtbS6WTYYm9vD1/V3toaxmb37la+auTI4ZcupTU0yJPC1tfXdc9EgCDI+PHjYcLq+vo6WC7x559/vnfv3ocv+7Pg5cuXtra2CIJMmzYNthAVrv7QrbWrq9PLS+7TisfjYZ/b16/b/HH5JJLRhQtn4Zfz3LlzCIJ0Ly/cuzcyYYJaWFgY9LKurKxEvvkGQZD4+PjPtO7Piebm5pSUFGXtv3+Cs2fPLly4UCgUmpmZrVmzpnuAkK+vr5ub24wZM5S/f18BiopLXrW0PatttLBijBs9XFdrlA8T78vEbWJqbraYuNJwyFrSiM3mE9ZYT9y0GOfJ0AwwmcqYpzF71FDGTJwXTcePPoW1SMvbTiuAru1PmbqSqLMKnebLnLpx8WQve9yOtVN3b56yL3B2StCcvd4zWM5TPC01Qx01w5ZpJayfeXs7sTiBBvWb3f1GxYAMvTKVcejd438UEqU8P4hYHo9EUXodKbMsQ4NSWTwpa5vBDiecg96QbVvD/+39/FPe3Lx5M4IgAwcOhKVjmpqalPXjb9y4gWFYXd0LEskItjCZTAzDcnJy7KyslB5FOjry0mDffNPLyGgBhmESiUhHZypsXLBgwdq1a6dNmwZv9+zZ/abjTV7u3eFDhyIIoqOj84X7bx4/fhzOPCIiArbA8FMEQXbu3IlhWFdXx6ZN8jqX6urqGIalnT8/VJG+ZPzYsbqKtffqhdy4kY5h2NmzZ2HLiBEjYJES5Z7TaLTq6ur6+nqdqVMRBOnXr99vv51U1gH+30F+fj6ZTFZmPPh7ePHixdq1a6FrR1hYmIODg1Lk9PHx8fDw0NXVVRawhaitrT1z5syTJ0/Ky8s/tvYhREVFxbFjx0pKSuDX5z1obGx86wD3z1FVVeXv749hWMS2bQ4O5u6kqTfnWPyibcOaTsRPVl/p4rLCxWW+lrbF95OCcaQDOosu97O6gFieQszOIYsu9rK8+q3l+Z+tDk+zuviT5bVvLS/2trrUy3o/zmqzur5lH811Y+d4TZ4bPkN/+yz9APz85cNneJjhhbEEfixFxiGXcEkKVaY8aWYBoIvksUYk5VEdxsJLFEnqlEndi4Ax/FsCSCIFS4oAiQfoCqsRpSiOlrfHOGblNH+b8aZ6E0/+dvbT7t676Jk3u7o6V65cgXTze29qaho+fHh3ebO+/gWFIpewYHFEAoEAbzU1J589e7q6+snOnTth6cpve/UWCwT+/gFKSSoiIuLly5c3blxfu2bN+vXrA3y9X796iWGY26pVCIKMHTumtfV1j3P7QpCUlIggyMiRI5WOU8rlK+TNjs2b18OWKVOmtLW1LVm6VCFjkktLSp49eQIjVhEEWb9mDYZhaWlp8NbKygqOyWQylTsGtz0xPh7eamtrKdML/k+By+XGxMT8PfKCKCgoUJbzbGho0NDQcHNzg2HpPj4+WlpaHh4eyuP58+fPCwoKYmNjx40bl5+fX1xc/PLly8rKSrFYrJR8a2pqCgoK/qxSW3FxcUFBwdatW3/88cebN2+mpqa2t7e3tLQIBIIiRcLZhw8fFhQUwM+SVCpls9l/e3U9oqamJioqqrKywsrWIXrjtCqW1XXEJgex+wUxsFBUHk3Z7JuOmGUjtrcRm5uIzS3E5jZiewuxuam4bv3xj9uITRZil4swsxC7TMTuDmKXgdjdQeyyEbuSSJOiJLKMQxRy5B6X8EwN3TMLAF0IKDJFvs5uGeeUUfAw6IggA0ToVw9D5qH2kwdM+MrwTQ5VGkcXA+qvm2cH2GgtmDbKyeXTaHLej555Mz//rpraWARB5syZA1s+ijd37tyhHOrm/7F33mFNJV0cvlh317U3LKgoVde2KDYskEaz0BGk2DtKsdCrAoqVS0dcLKDYUEyoigWQTgq99wChEyB9vj8uycayll0V8cv73McnmUwuc2/ML2fOOXMmOdnNzc3b2xuppC0oxykmJjZq1KgF8+daHz+Gj4kBfOvSzc0NgqCxY3/H4x9/0yv/L7S0NK1fvxaCoMOHDwi+wB/RzTVr1sTGxiI1rseMGRPNr5LX1tbm4+Pj6emJlKsQ7PQpLy8Pw7Cfn9+yZcsgCBo3dqzlseMtLS0AgPz8/NmzJSAImjlz5g+4RPr74OPj8449+Jk0NTXFx8fjcDjBHLy3t9fAwGDhwoWOjo4nTpzYsmWLpqZmRcXAkuK8vDw7OztLS0tdXd3ly5e/fv365cuXsbGxGzdudHd3P3DgQGhoaGdn5+XLl48dO2Zra+vL3zpUQFVV1cGDBy0tLdXU1GbOnBkVFWVtbV1QUBAQEGBnZ6etrX3nzh0Oh2NlZWVpaYmUW66urr527dp/uT8fpKWlRUffUFVRKj0AR7JSTYJ0nkPaTyG1YM0Drd2dbC4Hj7OIh9SfQ9rP/uFIhrRfQTqpkN5rSBd5kALpvdM/CdJNW6tGuYrO9Vfn10nCCYxN/iIiXB6slsfPZucXgsOSYDSZXzceCfsgnYn8fY0E+/0OJJn644qDcHGuay/uXGynMx+1XPzCxUt9/d/jS/GP64WQL/CKFSuQFmHdfPHiBQCATu9SVx8ou2loaAiEHHwfLOmK1BBtaWlxc3KaP38+JMTwYcNQKirUpiYAgIuLC9JobW39ja75v0MkEiFIDIIgAuHvb69ANy9cuIC0nDxlKdDNiMhI5PGUKZPz8jLePSMPAL5/831WKCgw+ga81HR6l7b2FgiCJCQk/m91k8PhqKurW1pafv5b4uPjdXV116xZIyYmNn78eOFoT2Nj44EDB6ytrffs2bNixQrhlKPTp0+7u7sDALKyshYvXvz8+fP4+PioqKgdO3YAAHp6elRVVWNiYhBfFplMtre3f+fvnj9/HrEiQ0JCJk+efOPGjV27dhGJRGTt0/Xr162trUkkUmZmJgDg2bNn9+/fb25ufvbsw7sn/Bfo9N4DBy0u711WfUcj47BaIqTzDNJOg3TDRmI0jbUJGa/Sl1o9gzSfQ9rPIe0XkPYrSPsVpPMK0nkJaadBehmQ/tPR2/6aoO64YN2RVSpWG1QdpZUCRqkkj9RNhfQQ0UyEdF4pbikMUikMRCGFlAQl45A6dUiF+WJYmcgvCZrPT9LkV0rG8TdBwubA6rkD0/OBenQkGJsNq5JhTEkgtixEPeWcSuBBBVd9OROl6WuWzoRhv+/m2/vE+nRh3ZwyZQrSiESH62qq/lw64KFDNstWUlJCnjo5OSHvotFoR44cWbNmzcYNSndu36iurk5JSc3IyAgLDXW0t3d2dj569KggDIKU4Bbo5r59+7795f9LcnNzhW8FgmDSjVS0ZbOYBrraAt2kkEgLJCUhCBoxYoSrqyvylsjIyE2bNq1fv37/3l0AAEJsLNJ/3rx5NjY2NjY20tLSEAQNHz5cT1+nsbERAMBg9Bob6/+f6yYAIDMzc+/evZ+5ORqXy0Wj0Xg8PikpaeHChSNHjhQu0wUACA0N1dTURKFQ7/zkh4aGXr58mcPhxMXFSUtLJyUlxcbG3rlzByn6VV9fj8PhSkpKIiIiqFTqkydPTp8+DQBoa2sT1B+JjY1NSEjgcDienp6jR48ODw83MzPLzc2NjY0FAMAwbGNj09zcHBISwmKxwsLCbt26RafTBUkmX5Hm5hZjY9MgizVV4TiyC/bFTK0kSCcZ0k76Tdd61FJvw/0pyoeToa2JYlr4SVvvzN8WJLUlUGpLkNSWGzLazlM32Y1fE/WHgbckZufIhSdmrj+7SH3Pr4tPTl3l+ScOhpQzIIPkX7Vfo7bkOGLyQwdckwUwCikoJ9jaiAxj82EVMoymwJgC/jKhHFgjj++szIfRZH79dqQ/3zeKy/fDFgZgCgJUiwPQLzzW3j+55vKuJUfRs7Yozt2/y/jBw++6/vXDunn//n1EzoR1c9y4cci3Wk5OTlFRUUZ6YH36iGHD8U+eAADCQoKHDxeDIGjSpEkrV65UVFSUkpIa6DNieHMzNSEh/rfffv3tt98mTZy43dAwJib6ks85gVVVVVUF+DU6R44cefXqIO/f8hGKi4uRAvUBfn9//QTlnCUkJBQVFZcuWTpi+PABC9TbG/B4VpbHkKe//vqroqKioqLiMH7iwaVLFwAAT548QZ6qq6sj59TT0xPcH8QGoVIblJTWQhA0a9as/2fdBAB0d3ebmJgkJCR8sieLxVq7di3y2NzcHIIgNBot3MHf33/UqFEzZsx4p95SX19fUlKSg4PDxYsXnZycioqKKBRKVlZWUFAQAKC9vR2pXlxaWoqUmj979iyHw4FhGHGqIERFRTk6Onp6etrb26ekpISFhdXU1CBbJzx//jwqKmiXLdgAACAASURBVAoAEB0dffbs2YCAgNjY2Pb29m+RT8Jms087uDjqSDSEqxeFq2YcUE+CtJDZ+htI/42YtsvCTRoLlltNXhe/1PD1BL2Esbrx43Xjx+kmj9O/94vmvblbiqeY10I7GiDzOsi0BtrRCJk3jNiZOlZvx7jFhotXZNiq5t9QzQ/CkH2xebAakkhEhNFI9RB+nEeVBGNyYHWklgeirYIdOCgwugBWQfZWy/fDFPjjigLVSoNwRUEa5cG4Ilg502fjXZuVV/fKeRnLHto0faP8JPT6lYS4eBbnewdIP6ybxNzc+fPmQRCkqKiItLDZbC8vLyTI8w4ODraCNwYH+82ePeOdDkpKaxC/D4/HhuGryLbOwqxevTo8PAxZT+ru7g5B0IwZ4jU1lR8c249AK42GUlaGIEhn21YOf8b34MEDQUknYbS0tvTS6QAAEikPjd74fof169dXVlYCAB49eoS0qKioIOfcvHkz0jJy5EjErZyRkT5+/FgIgiRmz/4/100AQEJCwoEDBwQVtf8JLpfr5eVla2t78uTJ6dOnjxo16vXr18IdLl68CEHQP3kVe3t7P57FGRcXd+PGDQsLC8TeJBKJfX1vRTUFReY/CJPJDA8PR6b/L1684PF432izg4qqCneLbcH7F73w2lAYgs0y13g2UzsJ0nkN6Z2FVpuMkg/6Q6tm06F65SPUDUeoqw/VLd7fuPIQVelwG+ZY+2bL0immBdD2QshI+KiGTF7OMt6/YhXBR7U4AEOGUSQYixTaKIRViDAOcVMilToLYBQZxhXAaCKsmsvfEv3vyvB+KpQAdYq/KtkfmwvjXp9HPXFcc++kYrSd4oNTK66YyVurSVipS25eOUt3vdyZk/tDw8Jb2z+8mPJb8w/xdC7X3MwMgiApKSnh0h6FhYXZ2dk+Pj5WVtZubi6JifHIz6Yw1dVVz58n+l29bG9re+XixZcvX3Z1vbXgqaioKCcnOyDA79ix425ubm/evOnoGMjubG5uQoyp6dPFv+plfn0C/P0hCBo1atSbN28EjVVVVXl5eSEhIVZWVg4O9g8f3svLy2Oz/15S3dvbk5eX9ywx0dXJ6dSpU/fu3cvLyxOsHezs7MzLy8vLyysvHyjlUllZibSQSKSenp7+/r6dO80RJfX08PjBU7W+D8XFxadPn/b09Pxkz2fPniUkJGRmZr6fxtTS0vL+/+TPB7FDU1JSkHATg8H4oo+Gw+FkZWWVlJS8ePHiW69oyM7Jw62Zf1RjeqKHUvUtHPkCNstcI3WKrvM85dxftvcuOUK/4NrpZFevfqh83q7SmTvL5+6qmL+7XHJ30a873hfNQsioADKqgnZkjjXU/GMOMQBD9kN2AMbkw8okfgk4ytvbWyKpmkid4wIYVQijivwxxcEaeb5qCWc2+u9dfHXXH5d2yzvpztqtLK67cpyK3C9rl8xetWzhNjWVO+FBZDKZlF/MHtT/+/+Yv+nldYZvTjp8n6FwOJwrF32QP7p7t9l/STT5DsTHx44ePRKCIE1Nze/2Rxsa6seNGwNB0Nq1q7/WSu2fgPb2dgcHh9OnTyPRFREf53p4+IkjJlbbFt49tSrPT6XgGobsqX7DAms1fVX6fON+B4fadfvzIb0CyLAA2l4AGfKPD4gmcpRCO1IgPa1lsqRAdJ6fRi6sngerFcLKFL4HE0nSRNydfDsU2bcdVxyAKfDHpZ1TeeS4zme3zHH16Qdw89fKTseumge7WzyMCPP383X3OHvtenhhcemnr+178Y+6Sad3+/v72djYIP6X70BPd7fPufP29va+ly/TuwfH/P58mEzG/fv3Tp48+T330e7o6HRxcbG1tS0s/E+J3z8fXC735cuXDg4Ot27d+vik+H2YTGZSUtJ/zKUfWlRXlm5TXmyOmW+x5Y+AQytqrqOqwzCBTmsPL12ejz1Yt/JAPmTwTyr5/lEMGeUNMw411ScFYgv8BEXhsGQYRYFRhbBK/kDpYlUyfz/0fBhN8lMvCNDIuaAScljBw/CPfRgJI40lOpqY6Pt38sgF+UVl/awfdzolqush4seFw+Gw2Ww2m/35kw9PT08dHZ0XL158vnoGBgZaW1v/Xzk98kl5ezFS9xyUvQ9s2KKyPNRaudAf23QdE+igeEBidR/6WNkss48YmB/UzXBTQ3IghuKHIQ/UaUeTBjI0kb3bcPzMdlRhAK4kSDXHV/Wpq9JZY9kDyjM3/DENtWlDfuHXzyL4Roh0U8SPy969eyUlJSUlJb9o80gymQzD8OXLl+Pj4z+5YPHp06cHDx6kUCj/baSfC7WpqbyypryiurNzMN0sr9MyNv4xC94nm+y9Ke6saoIXluSHLfLHpPliz2xd93ylIQ11qGiU8Rfp5nXT7bmBqgV+KP7OP8jCHnUijCMiu2X44Sh+uEJ/dKbPhkT3tZf3/nEQN8tEQ/7IXuPU9MxmWusg3pAvRaSbIn5cNDU1EX+3YMfTz6e1tTUgIGDVqlVOTk5lZWWNjY0NDQ00Gq2rq6u9vb2hoYFKpUZGRhobG//3Wsgfp4fe30PvffYs8fLl83dvXn56F356F4644Xcv6k51VaVgj+/vCYPJvnrRU2vl72cM5VK9lUuDVIsDcfl+2JrrmnYHFNx/20T7fXfRsC+Yp+eKGQVs1yYHYsh+2FwYlzewD7AasuCnMABbHogp9EORfTHPzqz3NJU9hp29e+OMBXOmX7wCf//L/++IdFPEjwWPx3v27FlMTExMTMyqVasQ3Tx8+HBMTExcXGxr65dto1JXV5efn5+cnHz06NEDBw54e3s/evQoNDR0//79FhYWz58/7+np+UYXgpCblxcWeD7+0VVq6b3CN0H0yoe8xhheY0xz6d1q0s3qvIjctOjaqhI253tHQanNNNsTx7ELJ9htnX3L+s94p3XkqyrFIRr5oVtctTdFT9UvH77jM3WzBDLOgAxtsRsLAzZR/DA5sAbZT7XQH1sYiC0PRpP91Z57bnzmvuaG5bJz5rKHceLaiuKWZlt8L1+oqWsYou4RkW6K+LHgcDi//Tbm/SxXhISEf7MsfVDo7OwJCQmOCHag1z3k0AjsFgKvLR40E3hNBE4TgdUSy6HFMpvxoPlpDfEGMTuxr//bmr3v09fPvHP33pGd2uvkx+5Hzww6vDjcQiHeVcn7sOKGeVKZw/RLoc+aqpdAxumQgQ12U3EIrjQYWxiAK/BDp13A3LFeee3QsjDLJR7GC45iZ2D+mKwoO/201b6oB09aO370wO/HEemmiB8LLpe7ZYvG8uVLVq1SGD9+YInanDmzFRX/3LRJiUgcGjWte/sYsTGPH1x35rbFc2hxDCqeTcWzqXgGFd9PxTOpeB4Vz6DiuVQ8m4oHbbENeTey3ny1UvZfREVVnfmuvVb7dTX+nIaVG3d6m0TA4T/UFs7K+EWvDPosk7MEMs4Q235wC+qpx9pn7mue2K8J2r/0jJHMCY05ZspTleXGmGxacHK/oZGJaWLyK9Y3yej/3oh0U8QPR1dXe3s7raenU00Nh+jmxYsXeno6urrah8q0rr2j4zU+AHQnMpoIXCqeQcVzqHgWFd9HxTOpeCYVz6HimVQ8i4pnUPG8JgKPRkiND8n4kirlXxc2F9x/FPPgwYOgc/aKcuKrl0qc/0OjFNpR9Hm6mTPceIfKut3oqeZKE3HLJv8pNWOl/AyH42YJT6Mi795LePaibzDcuN8OkW6K+HHBYAYKbvn7+w/2WL4ADpdXVpjXUx3NasIzEGWk4plUfD8Vz+Xbm0g7k3+ArqTXTy/6+/vRP7o9w3eAzQWZOcQz8KWN0+VLoe2fq5vD9A6g1M6ftbc5dsDc3Dws/BaRXNjL+Clsyw8h0k0RPy6ZmZlIgGhobVnRTOvcbarPqn/Mbo5FxJFNxfdS8Wy+enL4libyADE/QWdimJ9TStoPseSJB0DEyXNFYnqFn5HFWQIZp0FbHPccGOxRfz9EuilCxNckPSP7XuT1owd3MBti2M0EYRuTScX3UfEsKp7NV0/E6cmh4tnNBFbzUw+7vc+SXw32FQxQn095KWVQ/Hm6+Qba6mi8c2j4UL4GIt0UMeRhc7gdnd1M5iBvPFlX15ie/joYtqul3CzO+ovZOGBp8qj4PiqeS8Wz+HLJeE83QWdS1jNf+1PHa+vqB/cqBGSXkE7NWV/9GdlIJZBxGrT1tKlIN0WI+OHhAVBYWHzr9u2H9249iAx+dO/m3TuR+QVFgzIYQmx80BWnBkoktxkP2hJAe4LAd8kW8mMKWthCM3QOlcDrSLxzzf7mlyyL+tY8TU7aMFG8QmLnJ12cJZBxBrTt3MEjIt0UIeLHpYXWFhYa8DjKr7bw4Zu4K2XZf7WV368i3kyLv1JGvPfoLnz/7i3WN14FBABgsTm1dbXk3PTX8ZE5L4LZjTGAFgeaCIy/BXEgbg4ETky+oxPJSULUk9NCKMv+68mDv3p7f6C9CMlFhdvU0ITZehWfyuIshoxyIO07lrafPunPgkg3RQwxiorL7928Uk++Qa99CGgE0JHIaY1jt8TyWuNARyKXRqDXPGituP9XkHda+tevms7lATaHx+OBuPjEi5fOJTy6xGh4TK95CNriuM0EtpAmsvimJYNvcrL4ryLRIUQ0WU0EVhP+VqB9QGDoVx/tf4HNZu+2PnIa+qMRMv8c3bxrJdJNESJ+PJhM1pu01ISHvn31j0FbPLeJwKDie/mBaUFeJLuJAFrjqrNCs5KvZ2RmstlfYQljc0tbVlZeZ1tzASUDvuxSkvUgP/06KSUQtMVzmgh9TQTEfcnlj6efiu/jP2DwI0J9QjlJSB5SLxXPpeI5TYTm4rtP7nh7nnUsL/uBqkz6XPM/MXLRZ+pmhPUndLOnrze3vKAsn1KWnNpQUUIsHxyPyldBpJsihgxNzbSr3qdAK4HbEst421co8BgOtDfiQWdiX/XDq94nLvh4FxQWsdncfgabxflE3jyHB1hsHoPJZrE4PB5gMplv3qRf/+uv8JALoZdtKnJvM5rw3TUP+uujeW3xoD2B87azksnXxA/6NJlvdxP0ZFPxoDUetMVVpYc4nbZobmn7Tjf0U5DqymL/PFQO6X9cN4sgo1xI+6m13UdOxQLgyKGjVhNXxs3SpUw2fDVX9/CslRYnrRtbWz7yrh8WkW6KGBrwAMjOTG0tiuI0E5j85B4Wf6kiU2iCzOGbe8wmQl/D04K0EFpJ9MvY6+e9HJMTo5n0ZsDq4PS3dbZRu9qautqo3R1N7P52wOoArI6ywqwEfJSfr9fDSLixiMBseVFDjMh65ttRdg/0JrNohH7qU24TQSB/ffwxCLLZOVQ8l4oHVDyXP1tH3JqAiucJKTuLH0kXCChoIoDWeMJdj6i7dwb7Zg/A4nKyvP2zhm0r/pRukiHtDMOTDM6HUhp4vIKacldL27Ap2B7dY917T5VL7CyFDEsg/cuQYmJ4JIs39NLjRbopYmjQ2truaH+iu+YRh58UKUgp5/ATyAFfkvr5CsVoJoC2BNCC72t43FcXzWl4zGqM4VFjmDXR9aSIOnJEHSmiMf9Of+1jFjWG1xjDa3jCanjcUx/dWx/NbHjMbHwCaLGgPQG0xLKp+D5+XlE/X/gEHsx+IYcmj9/I5Osmj79YiMcXSmFfJ5MvvtzmWBaV4Ga77/6Dh4N9vwfwcHe6NWxD1acWqpdChs/HG+ET4t4/QzWNunXJhuhpaswj9rR91pXyewvEthdCRsWQcQtkelpcKTEn9f13/eCIdFPE0KCouCTi+kV63WN2M0E4iafv7TWLgiA1m2+KIkLGa8Izmgj9TXgWFc+iPmU14XktBMA/2FQ8l/qURX3KpOI5TXh2E4HTRGDzTVfG22d+R5oFIxH07+cbnmx+inu/kMqz+C/18aNDTP4bWU0EXmtcmK+FpaXFYN/vAcwP7feHVtZCph/XzWrINAxSMju4750CAjwAKNnZ9ydr0tWtWo+dKh6/Q3gHjiZo11Zoyo2Y+4N1df8akW6KGBrU1Na5Ox1rq7jHbollC83Q+/gqJgi2CPscBT15fOHj8ZWLITSvZ7zdzuEbhhy+ugmU8e9QTxOB00xgNccym2NZzbG8ZgK7ifBOfxYVz22JYzQR+vhPBTapIFLE4f/dfiqe20TgNBNu+ttcvuw12Pd7gKTXL17Jmpd+aruhUsg4+xc9PZmlD5IIwm/v4TLP77YphPQq5u4qGWeaDxkKv6sJ2qkDzbhNeDRYV/evEemmiKEBk8k+aXOsIj0EtMYJKgkJ1i+yhWbEgpkvQ8jWYwhpK0tolo2YgVz+WwSLIAcM2CY8tzkW0OJAewLoSAAdCaAzEbTHc5pjmHUPuiqiusrvdpbf7Si/21N1v78uGrTFgq5E0JEA2hPZLXGsJkJraVR/fYxANAXLhISz31n8MXCaCFxaXOiloyesrAb7fg/ABSBy13EypPVxF2cBZFQ73DRyJMrptG0Xu1/w9pbeTuVZi0iQThG0/f0Ni+ohYx/5balF/34H5sFCpJsihgxFxYURgadAawKnJZbHD/5w+FLIpeJB49+5k/1vS6fwIRzUZgvZlQNz8CY8ixYHupJARwKz8XFrSWRZRsiLx173w13DfB18XI9FXDubiL+RlfK4kJhMykokZSWRc55lvn4a9+g67GN33t0iMsQl4YF7VV4ooOGfPzzXUf6Q1xIrCKYDvsRzhHQTUXZ2c2x3ZbStxc7nz18M9s3+G9PdO71mbCiFjD++cKgAMqqFTG+LbXI8dYoOBnK/Wno6labJkCCd4reT5wsgoxox0ycjMFG+/kzwQ+/4/UFEuiliyNDc0up4+mh23AVeCwG0xnOaCP18K7Kfimc04Rl1eE7jW3nmwi5OYeNOUIgIKR7MaYnl0WLZzXjQGsejPqWSwhMfej97dKUoI+p1fGRwkM8Zd5eIm7devHhdXlFT39jc3tHT28dicQCLzWOxeSw26GOwOzrpNXVUIrngSQz+jIcL/kHI8xjfw/t1KK+CQEcSj+8wFbaC+4Rn7k0E0JWUnXjV09NjsO/0W+BfP9ORX1sJGRZ9Rvn3GrEdHjNQUVE34zNfAwAYAGycuZAEab+jm2XQDtJwna0T5l27HzHY1/dvEOmmiKEEg9Hv5nz6itu+3tpodmMMk18JuP89d2Hf22FrjtC/bKGpPaOZANoTumuja3NulKeFR17zeBQRWEpOS0xMTH6ZSmvt+C+jLS2rfBLz1P70/qw4X9CRwGwmcN82e/92HTTHAloc5aVfiN/Zvr7+T5/6+0KIjvEdp1w33LTgU7pZCBlVQiYPf8WFTlGLsnDdaW66cNTUQshQWDeLIKNSyCBMXjM08iaHM/SSkIBIN0UMOXp6+6Oi7nk7HyrLCuO0xLHeC1gzhWe+fBPvnSrrnOZY0BoPWmN7qh8Sbjs72uyJuBHe0tjQQmtt6/jKO/SWlFaccbN99cQbtMSC1jhuazy7JZbdHMtuieU0xYKWeNAWB2j4h9cd9u4yJZHzf8CS9t1c1nlXpyixDXXQjo87OpGjAtpRC+3IgjbfgZQ2jZGkQNsR3SyAjIoh4yrI6Nm4zS6W1oN9Wf8ekW6KGHqQKZT4x1d7ah+DJoKgZAbnPYkUnoyzhFJ/uLS43trokjchcQ8vPb1/PfX1q6ycb7tBRVt7+3lP10vux1LxV6uzr/fWPGI1PmE0xnRWPChICc5K9CXcvfTkUVR1Td03HcZ/oYJaZ6Vv/tcsbPlYs8+RzkLIqAIyJv5uErhKN3+YUdFA2H1HMaTn8cs6+4OH27v/ky0/uIh0U8TQoygvkV7zkEuL5QhlDjGF3JdMIb/hQC5nM4FDxXNpcaAtvqvinv8FaxcX58LCQnov4/uMmcFk01rbkhITz3k6entYe7rud7fd7eJ4xMvbLSEhvrPr225H/FXoB5x7hIfHZVYXQTrFkH4ZZFQBmbyvocWQUQlkVA4ZZU/bobNoZfLvuhXQjnJoRxlkUATpHZ+x3CfIr4v1w/kivgiRbooYYhQVldaSowGNwKTie/nOzX6h8Dri3+zlR10QYe2qesilxdNK7kZHeJ1zP00kEQdr/Gw2N7+gOD0jMyU1vbCoZLCG8e/gAfD44SNLZR3fP7cl/rIlGlIuGW1SC5kgZeGLIKNiyCh7rFHWtB03Z2u4rFULmYQtgQwqxpknQqrhywyv7j2RSc7qZXyn36pvh0g3RQwxwq7ffBrhAXqS3irkIRTzecenyWrC91Lx6XFXmig3r3ha4mMTu3p+oDKXQ5EOTn9bb2egn/+O7YZmc1cEjNmQNlO/ANIpgHSKIF38bJ2bi7Tip2oRoW1lY7aHzcDoyizctd0wt5DSNwRTjj6ISDdFDDHCrt+IjvAA3UlM/kIgjlDovP9tGUUKXPJosdF/OXs4WFFIuT9g1GXowgG8hLRXaXlvGgsoMc6wm+aunX+gTOatNZuz9shS9af2vuXxL7MpWTHPEjt7h4Aj4vMR6aaIIUZOLqkk9x6vPY7JLzvEE4r/MIQ8ngPOzWZCf9XDkxZmjU2tgz32nxkWAHTA6eIxOrn9ndz+bh7zp9ox/W1Euili6FGcF9tREQVocYKyGqy34+mChZUsKh50JeU9u+Lve4kx2Bu3ifhpEOmmiKFHQkJi3ouQnpr7LFocq+nvJZUcfpgIyYdnNBM4LXG1xBu3wnza29oHe9Qifh5EuiliSPJXaGD0jTOt5VGgNQG0xrOaCAPVjxrw7CY8aCaA1gTQ8az0TYCHw8HUlDeDPV4RPxUi3RQxJGGyuIUFBXfDrzwNdy5/E8SujwGdiaAzCdASQVNsX9W9rHjfOyEuMQ9vFhYVD/ZgRfxsiHRTxBCmsqIqED4XHXk5NupcZODJB9ft8eHOcTe93sQFn3c7GeIfMNgDFPFz8jHd5PAAmwc4okN0/KjHwH9UAHJJ+cHX/vIPCgq9Hv7sxStaeyfyIg8M/iBFx5A4vig/7WO6aZFHX5PUgXrRKTpExw97oF92oV92aaQzdIhAhwS0iWBzFgub0oN+2YV+OfjDEx0//qGc3LkxubO05wsqM31MNxObWDer++/UMkSH6BAdouNnPSJrGBE1jHbmF1icIv+mCBEiRHwZIt0UIUKEiC9DpJsiRIgQ8WWIdFOECBEivoxP6GZnZ+eNGzfq6t4tQ52ampqUlPTNRvVllJWVPXr0CABAJBIfPnzIZDIFL/X09Ny+fbuqquqLTlhYWBgcHNzU1PR1xylChIifg0/o5tOnMRAEWVlZsdl/10Tw9/WdMGGCmZlZV1dXQ0MDlzvINfX8/f0nT57M5XJ9fHzWrFnT2dkJAOju7qbT6bW1tQsWLHjy5MkXnTA0NPSXX35JT0//NuMVIULE0OZjupmVlampiVu7dtWIESOIeXmC9iWLF4uLi3M4nBMnTvz2228tLS3ffpwf4+bNmwsWLEDkUoCbm9vVq1cHa0giRIj4ifmYbqqrq//5558P7kdBEBQbG4s0RkZGTp48eezYsfv375eTk4Mg6MSJEwCA7u5uLy9PE5Mdu8zNUl6+RDrj8QQ7u1N+Vy8fPXLkHbM0IyPNwuLI7t27PDzcu7q6AQBt7W0Xfbz27Nq5/8CB69dD+/v7AQAsFsvaxub2jRtHDh60tLLKzc3l8XgAgF463c3NbdeuXba2thYWFrKysmw2OyoqysrKqr6+3sLCYsmSJatXryYSiXv27ElLSwMAdPd0w76X9u7auW///oyMDOT8586f9zzr7uroYGxsHB4ezmAwAAAEAkFVVbW6urqsrPzI0UOB8FVzE1MLCwsqlQoA4PF4TY2Njx49MjY29vHxCQ0NPXv27Ff+WESIGOKwuaCorDK/qAw5GpvbPt6/tJpaVlHdWFcRffevU8f3melrmOlreDmfiIm63lBbUVhWU1rV+H1G/jn8o252drZLSS3Q0tJis1h6Ojp/LF7c09MDAKDT6UuXLpWQkKDRaHv37oUgqLy8vK+Prq29bedO07q6moSEWHV19TsREQCA8PDw3377bft2w/PnzwvOzGazAwMD0Wj006dPm5oaDQx0TE1N6PSenTt3mZubvXz5/MGDhzo62ra2tgAAFoslLS1tdfx4Ppm8a9eumTNncjiciopS1KYNpiYmDQ0NFApl0aJFY8eOBQC4urrKysq2tra2trZaWVmdO3euvb19/Pjx9+7dAwAcPHjQ2NgoPp6Ax+PHjx+/e/duAICenh4EQYlxsfn5+StXrkxMTAQA+Pr6QhBEIpEKCgogCDp66EBZScnJkydNTEwAAL10uuScOQoKChQKJSkpadu2bZs3b/6mH5IIEUOIZlrrtevXL3qcQi+ft1Zu2hq5aWvlph0ywD6KCPS5cOkpPvad/hF378dG+noeVvXeo5Dur51xCfPq7JoUt2Wv3Janea7OuaT8zBvnYLzS7QDu6f1bDx897WMMfh3Vf9RNFxfnESOG37p1Ky8vLzw8bMaM6VWVlchLK1asmDt3LgDg+PHjEASxWKy4OMLMmTOiou6lp6dnZ+doaGoi7VFRUeLi4rW1tcJnrqyshCDIxcUFedrX11dYmN/e3rZp0yZBn+LiYhwOBwDo7e1VVVVFbMywsDBpaWkAgLe3JwRBgmjVlStXZs+eDQDw8vJSUFDo6OgAADg5OQUEBPT29s6ePfvx48cAAGVl5e7ugWL9+/cfWLJkCQDAxMQEhVJGGnft2oV4QoOCgiAIys/PJ5MpU6ZMeZOeBgB4+fKloaEhAKC1tXXqtGmBgYHIuzIzMw0MDP7l7Rch4uci4dnL3YaqBqumWKjO9jCUcTeQc9OXd9WTc9aRtMBN27rk170aUuaG6nv3HSyvrL5284HLaYtrxxXzzq2oDMGlXlR74rIp9iwu96pqdZhGRYhaoR+KCOOK4E0VwejSQMyjU3/es1Oy2bMt6nHCFyyK/Ab8o27u3Llz9uzZSkpKCgoK69atHTF8+P69e5GX8z9bMAAAIABJREFUFBQUEN20sLBA9PHmzZvjx4+3trGxtbV1cHBwdXU9dfo0k8m8deuWjIzMO+H4kpISCILc3d2Rp3Q6vby8vLOzE4VCCaJPBQUFGhoaAIC+vj4sFotIYWBgoIyMDADg6tWrEASVlpYinUNDgyQl54G3ddPBwcHPz49Opwt0E4PBtLcPTBaOHTuyYoUCAMDExERXVw/xIZiZmT19+hQI6SaJRJKQkMjJyQUAxMfHGxsbAwBaW1vFxacHBw/U2klJSRHppojPh8Vi0Wg03s+4zxEpv3ALZr3Z6kmexvIOxpL2xpKOerKuegtPasns0ZTSWi9pill0SF32CGaWpsKsPxfL7FSVuWv955ur6m7mK6Kc1e47q3sdUgk6qZbko+21Z+Wtk+sqrmkW+GFJMI4MYykwKj9QtTRYNcF1jZPpqlD/85SCosG60g/rZkJCwq+/jo6OfkSj0Zqbm2k02sVz5xADDQCwfPlyCQkJAMDu3XsgCOJyuZXl5Yvk5Ql4PNLBxsbGx8cHABAeHj5//vyamhrhkzMY/bt2mUpKzqtvaAAA2NvbHz58mM1mL1my2Nb2JACgs6NDR2frli2bAQB9fX1oNBqRwoCAACkpKQaD0dHRvn79OlMzM+SEKiqbRo8eBQDw9PRcvnw50vnUqVNhYWFMJnPGjBnR0dEAgDVr1hw+vJ/NZvfS6ZMnTVi5ciUAwNjYeOvWrRwOBwBgYmISExMDAAgMDER0k0gkiouLZ2ZmAgDi4uK2b98OAKDT6WPG/KasvAkA0N3dbaRvoK+v/9U+EBE/Ndu2bVu8eLGUlNTy5cujoqIGezhfk+qahhXLZA+pzvE0+sNJX87JaIGToYSjzlxDpTk7NZfdc8ZG260jeKC9dysskZ65XHbG3RMK/fc1vXYreexDR5ze8PocqjwQXRGMrQhCkfzV7tkpeexXdt6nnHNZpcRvEwnGkWAcEcZSYHRxALYqGP3cc8OubaudPa8IBlDX2HzG22ezpobxNozDYaOzNkZnbQztjxhsVlW+FRHV1/81tzv6gG42NDSsXLlSU1Otp6db0Ejv6ZGVlUVkRaCbDx5EycrKeHicAQDExsYa6OpaHj9uZGS0Y8cOMpkMALh+/fr7ugkAoNGa9+3ZabJjx4kTJ3Bo9LNnzwAABAJ+82a1gwcPGRsa6upo5eTkAAB6e3vf0U3EzUqhUPR1dA4fPnz06AF1dTRihwrrpp+f3+bNm/Py8iQlJZHszuTk5K1bN+/bv99sxw5rSyskWPRx3SSRSDNmzHhHNwEACQkJR44c2bNnz7FjxzZvVjcyMvqKH4mIn5L4+HhTU1NIiIkTJyL/M38COFze6RPWO9bNPLN9obO+vLvhwn0qknu2rne3MrM1XZ8Hq5YEqVYGY6qC0SXB6hf2r7A02nhCf6mr2ZqLh9Xi3VUqr6kX+OPyYVQ+jCbDGAqMKQnWIPuiT+r/EeawuSQAacciRz6MLoKVK4MxDxw2WeosCYAvX/ULuuTjYWGiunHRFBP0LEv1WSc15tqozrPWmH1y68x9WHGUwqQTx/dkZed+rev9gG729PRkZGT097+1NzyPxyOTyZWVlQCA8vLykpISpL2piZqVlYU8bmhsfPHiRTb/KQCgo6OjtLSUxfqw0mdnZSUnJ/d0/63ODEZ/ZmYmmUIB/Gp4XC63qqoK0bW2trbS0lJBXJ7R1/fixYvMzIze3h7EhUqj0crLy5HOvb29mZmZSEtXVxfyFjablZOTk0ckCv5iXV1dTU0NMmmqr6/v7u4GALS3t1MoFAaD0d/fX1xc3NfXh9wWxOHQ399vZWV9586dwsLClpaWWPxTdXX1z7nXIv5vCQ4O/uWXX6D3UFVVHeyhfR1evnxpuHGWi76UnZaco76Mo/Y8h71bkl5na+sZEpyVyoKxJfB64oU1RVfWFvmp1IRiCwI0blivuW+nVBKkWhCgRoRxRFiVAmPIMI4E4ygwJhdWp/iploXg0i5rkGEsBcYgRx6slgerkX3RZSHqL89jrIzWKS2RNFk/w3TNRNstCzwMFrqZzHc2lHHWl3fQk7XXl7bTl3YylHI3WWChPktbTelFytdJyhats/ximEymtvZWaWlpV1dXJyenzRoaDx8+HOxBifhB6ejoOHbs2JgxY94XzUmTJiH+9KHOi1ev161cbq25wNFQ2l5f2slQRmfNeA8Xuzv3HuHWymZdQj3zRkee3136PCTpL6fbbnrZVzAlgZjKEFxFIKo0EFPkjy70UykMxBJhDBHGkmEcEVYjwqpEWJUEoyl+WDKMzYE18mA1Eowlw1gSjCsJUn3itFFNcSZm6TTrzTJuRlJnjOVdt8ue3DbrhIaEjcYsC/XpFuriJ7dIuBvJOurJ22ktdN8ub6I0Cb1hdVVN/X+/ZJFu/jt4ZDI5NTU1NTW1hB+eEiFCmK6urvv37ysqKr6vmBAELVmyhCg07xm6UJuajx0w2aE0zVFXzl5fynm7tOVmiWWLpIikfEvrE+eMZr8J3UPKeVNcUUvrYpTXthSXVaXHBDxw3Ei+vL4iCIV3WR/lohFzRvOJvWJZoArJT5UE40gwJgfWyIE1cmG1IliZPz1H5cEYEqxKgTElgaoPXFT1Nsra6CxwMVjosl3OFCVhjJY4a7nl7Ok9NodM95rq2h42dT2it339jKPqc5x0F9lqyZ01kTuCnrVdS5Xe1/8fr1qkmyJEfH36+voOHjz4QcWEIGjr1q2tra2DPcavQ1DI9RWzh3mbLnTSk3PQk3M1lLXUlDh8YA8A4N7NoOvH/sx4ldjPBkwmk06n9/X19vUz6qltp07avPDaFOu+0e300adxz5+/Tvc8eybMcg350jqyL4oMY3JhdWR6ng9jkAdFsHIBjCLBWBKMI8HYuutqPntXS0nO2Kc2f82i2VvXzlNcOLugpFJ4bN30XhtbJyMVSTdDaXsDaSd9ORcD6T3qc3xh3/941SLd/Pf09vU9f/48jk9lecU7Hdrb21NTU9PT03Oys3t7et55taSkJDU1NSUlpaGhQbidx+ORSKS0tLS0tDQqtYHJZGRnZ6anp2dkZLS2Dixp7e2l5+bmvnnzJi0tta3t729gRUVFSkpK2ps3xUVFPKEFWkh75nukp6dnZ2f39dFbWlqQDikpKe+UQSkuKkhKSkSusaKiXPglDoeTl5eXlvYmMzO9v78PaaytrU1JSUlJSSkvf6vz/w/Z2dlYLFZMTOx9xZw5c6afn59wtYchTV1jy0ETLSvVuS76Cx115Z10F9pulTltKE/KTQUABF4+s9dEq1sogMFisfr6+pgsdnV1VcCZI1npr+uptJ4eem9vb2dP38MHD0LOWZJhbJGfSiGsgsSIiDC2CFYhwRjEDs2FcTmwZh6sVgwrE/00Yt1Vwm1RDxw3UK4qP3VDhwUHMJjvRlMO799jvnGKq5G0k84ih+1Sx7dO3bF1Q2VV9X+58A/rJovF6vkQTMZAsIjD4XywA51OF/yfoNPpSCMSqBHA5XIF/Xt7e//L6AeRzvZ2cxMT4a+E9IL5JGKOcJ9Hjx4NGzZs1KhRv//++xl+vqqAbdu2DRs2DIKgd5ZpcrncRYsWjRgxYsSIER4ezh0dbaqq2JEjR44ePfrkyeNIn5s3wyZOHDdixMgFCySzs/8OxJmbm4uJiY0YMWKmuHjK69eC9l27domJif3yHqNGjZowYXxubnp4eDjSQUxM7MiRI8i7mP39Z11dZ4pPE1yjpOQce3t7QZytp6dnzpw5I0aM+OWXUS9eJCONp06dgiBITEzM1NT0v9/nIcetW7fGjx//QTNzwoQJKSkpgz3Ar0laeoby4qlu22XtdGQddOWcDGVOa0ke265I7+kGADg5OT96/JYDl81m9/f3A8BramqKT0ru62cyGAw6nd7Z2dnV1dXHYDc2t0V6meVcVib7oUkwjgxjCmDlAhiVC+MKYFQ+jM6F1fNgtYGZux+mJBBXFoguDcIVBKpT/DCYlfP9gv96Z5AJiUknDRXstkrZacs76ct6GMttWzZeBY1r7+z61xf+Yd28ffv29OnTp0+fPm3atIl8pk2btvLPP58nJQAACgoKp/OZKMSMGTOQrDQmk7l8+XKkw/Pnz4VPXlFRIS4ujry0evXqQS+n9C/o6ek5cOAABEGjRo3S0dFRU1MbOXIkBEFz5swuLx9wd3Z3d2prbxV8ZyZPmRIXFyd8EhwOh7wkWDqFwOVy582bh7x04sRxHo9379595Om8eXORnyUDAwOk5dChQ4KfpdzcLGnpBYK/uGrVKkEpvK1b/x7J+6SmPr927Zrg6Z49ewAAXC7P0NAQaVFUVNy6devSpUuRpysUFGqqqpD7MHnyZKRx0aJFeDweAGBpaYm0/L+ltRYVFZ0+ffqDZuaECRO8vLwaG3+gFdb/nZcpaboaGx30ZJwMZOz0pRx0ZZ2MpGx15pprr25tawMANDY2IsamwJbq7+9nMpn19fUeHh7t7e0AACRrpa+vr7Ozs7Ozs62TTngUkXsVS4Sxgnk6BcYQYdVcWJ0I4/gJSZg8GEeBMUhaEhKCL/JHx7oqnbfb19n17tzOQBN1XHW2g56Mk85Cj+0LnQ2lcH9MCgrwY7L+peH/Yd1EFswgjB8/fvz48VOnTkWeLl4s19nZXlxcIugwceLEyZMnT5k8ecqUKTNmzIiMjERux7RpA3YKgUAQPjmyXghBQkJiKOpmTk4OMv5p06Y1NTV1d3e7uroaGRvtMDa+F3kb6VNeXoH0GTVqFPJdcnNzEz6Juro60uGddi6XKyUlhbx06pQVAOD169fI01mzZiFJXdpaWhAEDRsmduaMh+CNFy9ehCBITExs1KhRSH8SP/KQlpYWERERERFhZmYmuPnbt2+PiIi4e/dOa2uL8Ce+f/9+AEBububw4cMhCBo9ejSFQgEAtLW1KSsrI30OHzwIAOjp6Zk+fbrgjXPnzmWxWKdPnxac/9t9BD8aNBpNXl7+fcWEIOj33393dHQc7AF+fdRxKL2Vk5wN5Ox15ZwN5FwM5Bz1ZJ31FxirK9BaWwEADAajrKzMyMho7dq1Z86c6erqQn7jL126hCzhQ2AwGAwGo7e3t729nd7XX1FRfu20arE/igjjEIkkwTgKjM6H0RQYS4KxebBqLqxGhlEFMArRTTKMocDoQlilJhT7l6UiHPSuyanw5zLzTRKOOgsdDWScjaSc9Ra6G0gpK8wpq6wF/4oP62ZoaChfJf+oqCitqiqLjIwYO3YsBEGrV69qamoSaN8vv/zy+PHj1NTU169fv3r5kpibi5QNZjAYEhISSJ937KzS0lLBb7KUlNRQ1M36+vpVq1YhlzB27FhxcXElpTWXLl0Q/oUIDPRDOly8eBGxHxUVFKoq/vaBfrZu8ths9qlT1sOHDx81alRISEhWRsasGTMgCFJQWE6jDViUvb10AwM9CILmzZuHCCgEQft3737HSSJsV/r6/u0d9/PzE7QfOHAAAKCltQ1R4UuXLgk+IysrK6QPsuT0Hd0cNmzY2bNn3dzc/t90Mzk5efHixR8UTTQaXVZW9tM4NAVE3H1gjpJ21J/rqCvvqCvvoCPvoi/voL3QfpuU1vqlrW3tAABra+u5c+fOnz9fXFx8zJgxWCwWKfZYWlqKqERVVRWdTgcAMJnM/v5+Op3OYDAKiiucLU1yr6Dy/ZB0TiQ5CUWBlSkwlgRjCmBlxMYsgFEFMKoIVqbAKDKMJsOYwkC1hyeXRIZefGcRq6OT6/ol85x15B22L7DdPs9RV95th7Qpdrqf76V/d/mf0M3Ro0dJS8+XkRmY/U2aNOnly1cAgNzcXKRFTExs4sRJU6ZMnTx5yqSJk0yMjZEz/Ny6CQCg0+mnTp0a97Yna/jw4b5XrwIe786dyFGjhkMQNHLkiNzcXF1dXaSDcJH8z9ZNLgCgu7t7w4YNEAQpKPxpYKCPvCpYF9/f33/kyCGkUUHhz9LSUkTOxo8f/45uIkv7Eby9vQXt/v7+gvaDBw8CAJBZ+fDhw4XHfOTIEaSPmZkZENLNqVOmjBs7FoKg6dOnz58///9HN8vLyzU0NH777bf3FVNSUvLmzZsMBuPTZ/le9DB4VfXNr9KyY+Ke34y4dyvy/q3Ie1EPn6ZlkarqaXTmp8+AkEsq3IJachQr7mIk46y30FlfzkFH3kFH3klPzl5LylxDgcVi4/EEHR2dN2/etLS0JCcnm5ubz5gx4+jRoxwOh8vlBgUFrV27dtasWQoKChYWFkwmk8fj9fb29vT09Pb1R0TevXpwVWUwmghjSANWJ5YstGSIPBBVx5H+fqpKhtEUGF13De25Z3Xcs1ThAccQ4mUkJrgYzXcykLHTkXXQXuhoIONkPG+l1ARbB5d/usyP8AndnDhxoq6unq6uHg6HGzly5IgRIw4ePNjT04MUWENMjGXLFq9apbBy5Z8rVi4/dcoGOYOwbiLLKAWUlZUJdBOpbzTkoNPpRCKRTCb7Xrni6el55MiRLVu2IAtCZoqLN9TWamtrIxc4YcJYV1fnzZu3IE8PHTokKOgg0E1h/UJYsGDBO7oJ+D7N33//bfLkCRAE/f777wkJCchLra1tgq/u8uWLz58/LyMjA0HQmDFjELeJgM/RTcTetDx2DHm6f/9+wdYjR48eRRr19Q2AkG7OnD79WmCgrq62sHD89LqZlZWloqLyvmJCEDRz5swbN258n2HweLyUlJTg4OCQkJDQ0ND300KTX7/x9Q/JeP742a2zVibK+psWmGGl7c3W2puuOWmyzkx9iaGylK3ZxqQIb+LrJ5GRd25HPYq4cz8oOCQ4JDQw5DocGHrVP/jaX7fJBSUsLmhp69bR2mKoOPmc6SIXfVmX7dJuxtLOhrLO+vJOhtKOevNMt63icLl370bt2rULGcCLFy88PT3Xrl07Y8aM3NzcixcvTpgwYc6cOStWrBg3bhwEQf7+/lwut7u7u6uri8vlPXpCcDVTqAzBkWBsHqyGrCMi8sNBwtIpvP4SWUpUHaZ5ZLPUcRs7pMAuQkZ2nvzciR5GMo468nZaC+11ZWy15D22LzyMmrlFRZHW1v6l9/wTuqmkpCRoFLg4MzMza2pqkMdjxozp7PxARVJh3bx79y6NRqPRaC0tLa2trUVFRUgcGflNRuqGNDc3I37iIUFDQ4OS0rpJkybJy8oePHTg9avnhw8eREJD6hrquVmZ0gsWQP+Ao50dchI1NTWkRUpKCidEamqqIAJz8qSlQDfT01OnTZsqOI+4uLhgPLf+uv5Pf+73MWMIMTGCnleuXBG85OXlJWgXnqfv278fAFBTVfXbrwNLA3fvNrt//46VlfXMmTMhCBo/flx6eioAoKenB/FiT5w4sbautq2NNmnSRMF5kLJ7PytOTk6CmNg7bNu2LT8//zuMgcPhnDx5csOGDQsXLpw+ffrUqVNHjhwpKSmJw+Hc3Nzo9N4HDx/ZW+267qDpaTgn1nld0VWl4gBMabB6VTCqOBBbHIgtCcSUBqPLg7HlAcpFV9e+9lrvv1cu4NDyPZuXjh09bMuqWZ47ZLxNpM7oz75gJkPw0c+8Y29zYMek8b9uVlqgoyxpiP1DV0Vu85r5WzfM27Fp7gENKestc6yNVgIAYuPitbS0IiMjIyMjfXx83NzcVqxYIS4urq+vb2ZmFhMT09TUVFZWdu7cOcQv7OjoyGaze3p6OFzuvYcxTsbLqkOxebBaPowugJVJMIYIYyj8eHoerJYPq5BhFLL4UrAQkwirFvujMn3V1/+5IDvv74+guq7xD8kpjtoyznpyLoZy9rqyjrryzvpybvqyppumX776xemcn9DNOXPmwDAMw7CtrS0SbZgpLl5dVVVeMRD0GD169PnzPkFBwQiBgYHx8fHgbd0UFxdfsGDB/Pnz582bt3z58ufPnwuMo5EjR86fP3/+/PkSEhIbN258Z1L5w8Lj8SIjbo4cMeKdL4y4+HQiMcfHxxt5KiEhcfjw4cOHD+/Zs0dcXBxpnDZtGnKSfzJVIiIiBM4yS8sjAt0EAMydO1fQ7dSpUwIXx+rVK5BGZWVl5C9qaWkhUR0IgvbxCwACAC5cuCA4g4fH3zElYT01NzdHGs+f9xw37vf3R+jq6op06O7uRrzev/76K5FIAgC4u7sIumlra3/LD2HQKC0t3bVr1wc/u4kTJ7q5ufW8l6v7LWhoaNi2bduECRM0NDROnTrl5OR06tQpLS0tSUlJZDBKG5S3bVryzH1tSSCmPgxb4o9CgidEWLUARvGNNTQFRpFgdBGsQoHR+X6YshD18hC1kmCNmzYbThosP79/TdZFVGO4el0ougBGkS6uS/VUinTUPKC1bLOSFFpZyWjzBiu9ZTtU5puhF7iZrzq7e63WJtnHT2PhgJCViqtNTEwOHjy4b98+DAYzd+7c2bNnr1+/3sDAAHFr9vT0hIaGIo4OTU1NAEBnZyeLxb734LG7mUJVCCofRiGjJcK4PBhLgdFEWBVxbubzL6EY3pQPo7NhzVxYjQKjSTC6Jhh1YNtScuHfC/mqauoXzZviqivjaCRlbyTpoL3QyVDGznieo/F8my2zdxsqp2fm/OON/hAf1k0Yhj/430JB4c/EhAQgFFB+H8RE7e/v/6DTB4KgmJiYD7b/+uuvQ0U3EUh5eY8fP/Dy8ti1a7ed3SkC4WlhYSEAoLi4ODk5OTk5WTjxW9Ao2O6NTCYnfwgajZaTk4M8rqgoF5Q4AQBkZGQIugkXcExNTUMakRIk73QuKysTNNbX1wvOIFxPuqGhQdAuKNoCACCTicnJyZ4eHubm5ra2p/D4J8IZiBwOJzU1NTk5OSUlBRGLrq4uwXmQuzGE6OrqqqysLC8vr6qqEt4VVZjw8PA5c+Z88D/w6tWrMzIyvs9Qm5qaFi1aBEGQnp5eXV1df39/T09PUlKSt7e3pqbmvHnzfv/9dwiCVBXn1f+lUQCjEFsMEZp8GE2EVUkwhgRjKDA6D1YjwbhCWAVZk0OBUTmwWgGMrgxCN1xXfWi3+qXnhnx/VQrf1Vjkjy4NxFZdUy8L1Ug4vxk+usHGcN1LH436vzSqQlXJ/uq3bVY9sFsXeGqrxKxZ0PDfJKVkpaVlpKSkR44cKSMj4+3tra2tffPmzVu3bgUHB1+4cEFdXX3ixIm7d+9GMrubaW2B/ldu2ymXBaqQYQwJVs2FcRQYlQ+jkPk4IvoFMKoQRhXAKsjV5cFqubA6GcaQYXQ+rBJ/XovWWCW4XSVllXJzJrvqSTsbSdsZznfUk3PeLmO3XdLecIGn8cK9mBl/yM+vrf+CLLEP62ZGRsYJPjY2NjY2NidOnLh2LbSvj450aGhoOCGEjRC3bt0CALDZbA8PjxPv4ejoWFpaam9v//5Lnp6eQzRGJGJI8+rVKw8Pj4sXL166dMnLy8vLy8vb2zswMNDNze3KlSvCO7YSCATBvOEdtm/fjmw/9X0oLCyEIGjWrFnW1tb19fUAgM7Ozujo6ICAAENDw6VLl44bN05MTGzS2DHh1soVwRgSjCPCqoJwiqAgG1KFiAJjkMIZhbBKAYwmweg8WDUH1sj1xVUEqeT7q5JhNAlGF8BoRLbIMJYIq1JgbGkQrjRY7azpYl+LTQX+qvkwJs9PvSxErSwQUxyAiXDA7tOQw6xdOGHS1FG//g6JDbty5Up0dLSiouLOnTsdHR3d3NyOHDmioKAwduxYXV1dLpfb19dHKSw7sUeL6IsthlUKYJRgYPmwColfRK4ARuXC6jmwBhHGkGGMwL9JhnFEGEvyVSm8ujEl/h6bLydJz19Kzx7nqCdlryVvryPnvF3GUU/eTlveXkfOyUDGw3CR8frZXmc9Pr+UtGidpYj/X0gk0v79+48dO+bh4REYGEggELKzs3Nzc7Oysh4+fHj16tWwsDA7O7s9e/bcvn1bSUkJcWELIyYmJikpKezx+D68ePFi9OjRs2bN0tHR8fX1jY+Pf/DgQVhYmJOTk5aWlqys7KRJk0aMHAlB0A6UVNVf20j8hB4SrIrMfAv+Nt9UiDAmD1Ynwqp5sBoRVsuDcWS+3xCRyHwYnQ+rIDYpBcaQYQwRVs2BNfJhlQJ4U2WIWmkQlgIjK3ywebBaLqyaC6uXBKnWh2umX9UItlynojB79epVAIBbEZEQJCYhIbFmzZr169cvXLhQQkJCTEwMKanX3tFNIWY+cEYX+GEQ0zgPVsuDVfNhFAVG5cPoAhhNgnF5fPOZAmORB4jVibSQ/TDES+vcTx+i9w+kf+HxcfJzJjtqyzrqyDvqyjsZyjjoyNtrLXTWk7fXk7HTWuisLa2zcV5cfOJn3n+Rbor4f6Szs/Ps2bPr16+/ceNGdnY2iUTKzc3NyMhIS0tLTU199eqVwMnAYrFqa2uXLVv2QTNTXl6eRqN9//FTKBQIgsaMGbN27VojI6Njx44h+yZs375dRUVl8uTJU6dOHTZMbOSIX1x3K5WEapAG5AZL5osR4iJE1uEIQtJEWDUXVsvnKyAy/0UMVaSwmyACkwNr5MLqyDQZOXMerIqkqZNhbN7AqdQpMLrYH1N1Tb0oRNMQt/JKwHU7G4upUyZAEDRu3LiJEydOmDABuZNWVlZcLreptfOMoxXpKooyYEJii2Bl8oAfFkOGsUQYkwOr5cFqAt3nB9ZRgmHn++OyLmzUUVPq6B5wWwUGBistnu+gLetkKOtiJG2nJW+nI2uvL40cdvrSLgZyR1VnGOli2Z9nc/6jbtbW1mZlZeXm5HS0DYTLOzs6srKy4uMJgYFXb9wIy8rKEqxTRqioqMjKykpIiPP1vRAbi8/KyqqrG/Cg9ff3Z2VlZWVlCTvghjS01tasrKxKoTz26urqN29Sb9685u9/+fnzZ1lZWTRaM/KS4PLfoVjIk1haWoY0vrMRvIivS2dn57Nnz3R1dfft2/f06dPs7Ow3b96k8Xn9+nVqampFRQWSd8nj8Zo/Z/diAAAgAElEQVSbmysrK6Ojo3V1dX/99VeBYk6fPt3Q0HCwfLhNTU2ysrLIMNauXYtCoTZu3IhCoTZt2jR//vzJkycjUVwFudkUf/UiPxUk+ZECowXhlHwYVQirkGDVXFiVCGNyYQ0keE15a9qLPMCQ+PN6ZJ6OdEN6FsIqAvESqCqSjp4/MLtXocCYskB0vAdqwwo5972b3I0XTpowVnAnhw0b5u7uXl9fX1ld+zz5efSZzaSrmwoHhodBlgkJ3Jr5sAplIC6Ezh/4MRjwzxbCKoIFl+k+m1YvlWrrHCgp4hcQtGGJhJPhfGdjKRcjaUfdhQ4G0vY75tgbSdrryNqbzLHXkz5jKH9Qc66Brk5F1bv7U7zPP+rm4UOHIAiaN3duXXU1AIDJZKpiMO/82G7atL6yciD0UVtVJS8n904HCYlZBEIMAECQ7+ng4PBP5d+HEP19fVpbtkAQFBIYCHg8AEBJScn7y+z27duN9Bdc/jvMEBcvpFCQPj4+Xkgj/qeoZftj8r/2zjuuqev949fuodafVbucRTEgbgHRAmYngAhkEJYoqFC3svcSUEBAOBkoanErrVWoAwEBRZCZPQBFqghipQoqIgL5/XGSmCpu1NLvfb/y6itcb5J7bsmHc87zPJ+nq6vLw8Nj5MiR+/fv5/P5lZWVGsWE08yysjJth7cbN25UVVWdP3/++PHj2dnZrq6ucKk+YsSIbK3srvdCbm4u/IX57LPPYCX0qFGjRo4cMWSoqhZj/Ojv9/gTatPI6kAQWQQIMoAV/zMF8rFNBiBUAwuBatpI0gRhoDLCuacEEGSqiR5RCvACQBEBghRgJeqFM9wBgC+BJ8AqSRnA1aWRSrcSdgVQRBzy0QjqGLVfjI9/yJ17nQ8eKXfv3Bm9/CcphyRkw8kvFeog3ISF7wnlEk6Zn9BrGBqSA2wtB1uWYD53xqTWO6rEBg5vu+nUH8Pok0OYk4OYk8IddEOZmEDmpCCmbigTE8ScFETHhDP1o+0xRL3P0tQtF59D37p55fLl2TNnIggyc+ZMeMTBwQEO8ocffjAxMZk61UD1zf/u27qaGqVSGRwUBI/MnTs3Pj6WRrMdPXr0J598SrNd1HH/7u3bt2G5yxdffKExmxigdHd3B/r4wMGeO3dOqVSeOHECpn9/8MEHJiYmJiYmn3zyEYIggwYNwuPx169fb2ho0PyKGxoazp8/39TUFLrmTBg/vqCgQKlUKhRyeI6bq2vHgLWJ+tfS2tq6Z88eFxeX8PDwEydOlJeXa08zi4uLz58/LxaLNcnSHR0dtbW1AoHgzJkzR44c2b1797Zt2xITE2fPnj18+PBTp0699xjmgwcP5HL5zz//PGXKFNVE+MNPEQQZPHiowYSvXS2mnt5sVbvDEu5aqueMRAGgCFLJCh65Pp0K9ZQPqOLH6oOHVhrwR/hfdRDGCq7ZZQArBMQqQOGr68fF6imh+rOo1cCiGljAnCdNGIoPqDVcgphNrtxGqkmj5MXgT0fMD3aYyd0SsJ+3JTXU7QKgC7YtULDxAkARAwK8GI1zh0bcxYCo0U34uRqTJJUbCIdcsdXMYsGcv9tUcWw2N23+1B+DbScH2uoF2+mFO+qG0vUCbfVD6HrBTN1Qun4IXS+IoRtmjwljTVw4f6JQJHr+ze9DNx92Ptiwdi38Di9zd1cqlTk5OTCtYcjgIbAgv6Pj/tq1q0eNGjVyxIgtMTFKpRL6AyEIMn369KCgoOjoaE5qamlpaXVlZXtbm1Kp3L9/PzyhsDD/6Q8dQLS1tcEih7Fjx9bX17e1tWmcjZgMlQPQyZPZU6ZM+eabb4YOHVpRUdHU1ARPmDJlCvxm1tfXY9TTc9ic6+rVqyNGjIBH/medK98Gvb29KSkpdDp91apVBw8e5PP5VVVVJVoUFRWVl5c3NTVpUrtaW1uhYmZlZaWnp7PZ7Li4uNDQ0JCQEG9vbx0dndjY2Pc7KG1aW1tPnz5tjiUs0BsS7DD1F+8Fku3Wl7eTFTyyQKWGJAkgSAFOBAh8QK7bTjrgO8/HfiafayNlE8SAIABEAaCKAVECsFKAFwECDOxUAUt1+iQV9pKEk0cBIIkBCS6Q4WnaC3wYu4cP7bktVEM+sOADCwkgXE7D1+2g1m63EKfgREnzq5JMpQAvYZM1fYREAC8BeCjBYtW2KVkCsEK1FlcBSwEgSAAeXrwAEKvhBbAp/CTz4PVL73aolrZsbpqpwY/hdEwIXS+Qhgli6AbZ6QXZ6YUyMEFM1fMgum4gDRPqMMl30VgnhvWF0uellPWhm1ev/jlFXxdBkI8//vjE8eNKrarkmdOm/ln/eEcPGmjevXdPqVTyeLwnHLS+/+5bf3+fS7Wq5MGjR4/C42vWrO6v35j3Qnt7OyydcnN1Vfb2wowQOLvctSNNcxo0uL57925PT49CoYDnDBkyxMXFxdXVBRq+fffdd5GRUdD04d7du3QaDb5PLdp7oz948ODBr7/+6u/vP3PmzNTU1JqaGu2FuWZDs7q6WuPw9ujRo+bm5srKyrNnzx48eBBOM2NiYgIDA2E2nr+/P5PJtLW1/bctm+K2bltPm3LzMPPSDqqITawGVD6gigGuJo0s5ZAEqpkaoQpQa3ZYpq+Z5UzCSLcvlLKJIkASApIIkMWAIAYEKcCK1LM8LSmk8AEV5lFKAVazZpcAvFC1jibBbU0xUO2lSgBRCvBC1dRVtR0J84q0jI4IMoAXqlLZVe8gAziNKMN1uuYyJIAgBHgJwMGgkFg9g4a7BxJAUHDhHwm8aJv5/h1bO9VRnj9O5Uz8fmgoY2KI/aQg5qRAW/0ghm6Q44RAlg58EkTXDaFjghm6oQy9KHt9U73/YzCe54LYh25WVlbCUpOhQ4fCvR5/fz/4tTcw0G9oUDnRt7S0HDly5LfffjtXUACPXLhwISMjw8zMTFtAR40YUV1VpVQqMzMz4REcDtd/vy3vgfb2dlhcmJKSolQqZTLZ559/BvWOx2NrToOpIb/++uvt27cvXbqE9MWECROOHFHXj/f2Bvh5wcW+dqY6yqvS1dVVWFjo4eGxfPnyNWvW8Hi8srKy6urqJxQTbmhevXpVM81sb2+vq6u7cOHCH3/8ceDAAQ6Hk5CQEBUV5e/vv3HjRi81ISEhRkZGiYmJ73eYTyCTK3Dm8476G9ZsJ4sAQQTIUg6pNNli00rqr+EEBY/MVzlfEEUAL+cQa9JUCUlQwiQ8KzGHJARECcDJAQ5uKcIgkhgQYTK8AJCkACsCBAEgVavC60QJwEoAsRqQ+IAiBiQhIEAVFgKCEBBE6h81iZ9QlOFzTYG5JjiunqvCrVi8WmfhvJUoBAQpwMsAFm5owliQKk7FJhQlW/0aaXFpO0kMcMVJltcuSTSx8fqGRqyxXqj9BBhAD2PqhbB0A53GBzn8GEzHBDqOD2XphjP1wx0mh9D1guwwAXbj3Rca5Z8tfNbd7kM3S0tL4bd66NChMJU3Ly8Hrky//PLz9HSeUqns7Ox0dlaZ2rovWaJUKiUSyblz54qLi0tKSiorK4ODgzU9/I4dO6bU0k0ajdb/vzXvEI1ubt26ValUtrbesrFZCIdmbW15716bUqk8fHj/V1+pIobnzp27ceMGfD5p0iSpVHqpttZ740b4JkOGDIa+zr29PX4+G1DdfG0ePnx4+vTpjIyM+Ph4S0tLZ2fnw4cPS6VSPp+vvZWpHTfXtJXu7u5uamoSiUSFhYXHjh3bs2fPtm3bYmNjw8PDAwICfH19vb29NboZHBxsaGiYnJz8vkf8JMEh4YcCzOQ8Kh9QRIAo5hDLk8nRayyOhpNruVAEYVxFtdcJdwklgFiXRo5abnosHF/DI0sBDkbAhYDEByQhIMt5VAmbJFAHauBDop7xwd1MOFsUqjKQyLASCVpnwvkgXGWLVfmYVOFjP00yjE2JAREKYjWgCNSv0pQ5qcNEqvA9jHGJAFYEiGKAkwI8n21xMcWSRpjB/nnm9XQcZyP1upZL9P2Ozrhw7zC7icE0TIj9ZNX+ph0miIYJZU0OomGCaXph9pPD7fXCHCYF20+MctBjzBq6bv36Z93qPnRTKpUOHz4cQZBPPv74RFYWPOjmpvK7HT58GItlb25urpk0CaqqlErl6lWr4I+jR4/28PDw8PCAuvnNNyOEQr5Sa52elsZ++kMHEBrddHN1hY1DiooKPv1UVas+b95cFoulSVjBLjBtaWm5cuUK/FFfX1/TbsXaWmWSlJ6erlQq79y5TSER4BF0nf5C/v77b4FAkJiYyGKxLC0t6XS6j4+Pr69vWFjY8ePHKysrBQJBRUVFyVNcuHChqKiIz+ffvn0bvtW9e/cuXbpUVlZ26tSpQ4cO8Xi8bdu2RUZGBgcHQ8XUnmx6eXn5+fnZ2Nhou5f+S3jwsHul/QJBoomIA+dxeBEgXebiajlYvlZ8BsZPoA5WAwsJINamkeNWmGRH4Gp5BAnAQhEUAZIUEBQAuy+EWryVXMNeIAQEmBgkUp2ArwIWVcASiqMQ1uqo/okgAUQFwKp3OVXdgWC/IAEgyQCeryqgJEoBjq9ezksBXgKwQkCuBpZ8YFEFLCQAqwBYASBXq4LmFC1fD6xQ1XKdJAYEOYf0RzQ1cLHJ2UQbsuGE8qp/xHZyz5zB6n0WxcKEMjBhDrohdL0gO70wpmqvM5SuF+4wOYSJCWFNCmFNDKZjNlJ+SA5b3X6v77zJPnSzvb1duw0DPNjScoNOp2t8jCDm5uaclBR4gojPd3VxeaIKzXD27H379sEK6wMH9sHFrFw+wMqWn6CtrQ2aWUzW1YWl3N3d3bt37yapVQ/y4YcfeixfDreDJRIJPPj999+3tKiSOmGCAYIgCQkJSqXyWuO1b7/9BkGQwYMHP9EZDUUbhUKRlZW1e/fuZcuW2dnZEQiEBQsWUCiUoKCgQ4cOJSYmHj58uLy8vLKysqKi4omZJoyby+VyjS1me3u7RCIpKys7fvz4wYMHd+zYERcXFxsbGxIS4ufnpz3N1NZNW1vbf6FuKpXK+LgtnGWTL20nijkUEcDzAVkAyDKAFwOiDOBreCQJhwy7TcB1rhTg+YAqSCVfTiNJOWQhIErUiUp8QJWwSbUc7FSdUTGrKQoeUQIIIjZZyLZQ6yZRu2pT9M8QkATgxAAvBGQBIAtUuZZEMSBWA2o1oKozomCgHCcGeAGgwPi7BBAlgCBQO72LAFEKCGLVel+1tJcCfBWw0ExFYfBdBvCC5AUJy02mTNZxsre93vSPsteKahHFdIav3Q+hjhNC6JhwB91AhwnBDjpBNEyg44RQlm44Uy+QrhtC1wuzxwTRMBHO41wok06eOdvnfe47D6mkpASaF0yfPl37eH5+/hE1J0+efNrFWiqVak449vvvbeo/6a2tt/B4UwRBvvji8yfaNw44urq6GAwGlLzCoiLtf8rKOq4ZvnZXpfb2Nnjw1KlTmm/suXPn4EHYhUIhV2hk9D+Q4vo26O7uzszMDAwMzMrK6vMWXb58ee/evb/88ou7u/vmzZuzs7M10glbElRVVWniOd3d3Tdv3iwvLz916tTvv/+elpaWmpq6efPmkJAQf39/X1/fpxUTEhQUZGxsnKKeMfyr6OruTdyakOxpLEgyk3EpUoAVALwIEGRsgiCFULgZV5FEELJVi3S4P8gHZDgBVHtZwokquQpYigBZDnC71s48G0eRsAlyDkkESJVJBGgYLOOSrqRThYAsAAT4DmJArAJWfGAhAFQpwFUDCiwnhzItBEQJmyBgU4SAIFEnxkPtEwJCNaBqJFgAKHxAlgC8FBCqVSmi0NedKARkWJ8uAET4x0AESCJAlrCJIkBKcMN4kn+cN0v/VF8Vk2fOnPnJcLKn5Zhwul6IvW6g07ggxwmhrMlBzuNC7HVDGXqBDN1AW70Qmn4wHRO9RHf6d8jWZNDnfX5m3vvSpUsRBPlm1KiG+vpnnfPySCRiKApxcTHvPfHtzWm9dQtrNh9BkJTkZG1fojch0Ncb3qIn7PFRNMjl8tWrV0MLsufT1NR06NAhIpHo5eUF89svXLggk8k05Wr3798Xi8VVVVXHjh3bv39/enp6fHx8dHS0v7//0wvzJ4iIiJg+ffq7r0l/ecI3bfZzMuanEC5zsTVsrBgQanik3C0WY8aOi2DpXt/9uKOZBBCkHFINjygFOIHaA1jCJtamkavZlkJAkgJ8fTq1loOr5RIvbiVyPaYnu00TsylSDikvlgI8Z4kAScwmSdikWg5eyiZVAapINWF8nJcuBGQpmyDlUvipBGEKrDVS6WAlsILxJTiR1NT/iABZDHAigBMDgkytvCJ1szYRwAtUASucEJAEgCJj40WAHO00JYw5OjWY1dDY8vRt6enpbbjWbD7fcAX+uxDaj2FOOsH2k4LomCCWThB9cpCtfhhTL4SBCWRMCqJhIhx0bE3G/Hqs7+qGZ+qmRCLJzs4+efJkU2Pjm/+PvHv3blZWVnZ2dnv7u7AmfAdcuXI5Ozu7urKyv3SzrKw0Ozs7Ozv75s2b/fKG/zGampqWLVt27dq1V3oJl8u1t7ePjY1tbW2Ff7B7enra2toUCkVxcXFOTs7BgwcBAFu3bo2KivLz8/Pz83uOYnp5efn6+jKZTEtLS4VC8dbG2g+czs0PWUU7E2Um5lDFbLKUTRCkknd5mZ4JN5HyKNXqGpva7dR9vj85W84qTaYqOPgqYCnhUo5FLWThMBe2mMu4ZAGgyDhkOY+cGz0/yX16tJNBfuS8Gg6+jkeIX00yxowSs4lCjlVFKjUncv7xkHlCDrkaWPABRfC4XpMkZFNFbMqJCDPOqmm/Bc2XcC3EACdU+SqpOlNq8o1gBF8ISAL1cxEgCwEZBtbVBaAEPrCoBhZCVfITUcimSAAx2d0g2nFCgLtZBf+ZvtFl5RX+3qtWWM5YTRwbTteNYOkG2+oH2emH2OuGsTDhTpNCWJMimJg1lB/C/D3vtLX3+SaorwfKwCA8PByPx7/GC2/cuBEQEKDZjqyvr6+urs7Pz8/MzNy7dy9MzwwODn6hYnp5efn7+8NOIb6+vv06uLfC9ZbWqKgoX+Y0BZdYwyNKeRZXd1tc3kEWcyg1HLyETaoCVjVcQk40Ps0bL2EToU2cmE0pTraK8VxQlkxW8MhinlVVIn7fxtkBzB+zQo1kXPLlNIKcQxZyLPiAWJVCkfNIf0TMi3I2iHTG5MeYSzlkaOYmAbgaDkHGJcu5JCkg/uJlFMqanBttLkzBSgBRDEhVwALWZWqKKWH+vNpNGSd+3MkSJwREzbYsLA1Sp+iT+YDKByQpmyhn47a4GMQ6j032tZHVXnnOnXnUo7x8uX7Fcvc54we7mn8fRBvjt3B8sO34QNtxgTbjgmhjnOaNIszVLb5w8VnvgOomysDAxsYmPj7+9V7b0dFx5MgRb2/vwsJCkUh04sSJAwcOpKWlwfTMgIAAf3//F4qmr6/vmjVrDA0NORzOQFkT3GnvKD5X4LOC7uNimrHRJHGJQU6YycUEbGmiOT+FUMsjKtKoNWmkS9tJMg5RziXLeVQ5jyIGREkqoTiBlBtlvmv9zC1umG3LphfELJCm4mo4+OrkBSUJuLKt5sVbTI/4zU1bOYe9cspBP6Nzm3EyLlkIyGIOsYZHknEJF7cSS7cs2LfBkLNi2vY1U3M2mco4xBo2Tg6wAkAVASLs5SsFeO0QE6yRV4AFAkARqpKZVKVK6saWOBEgCFXzWbglSpCx8TKAjXPDrKOM3ZkY2vHgxe3wHnQ+zD17rqgwP9zfA2s8BT93qh1pDt7YwMEad+y3I+WV/Oe8FtVNlIHBwoULDx8+/CbvkJeXR6fTt2zZcvz4cQBAQkJCRESEr6+vj4/P8xXT29sbxtZ1dHSioqL6a0TvjN+zT5vjSCFBARamMx3NdQJsMEGsSYkeUw74zskMNjwRMqdgk0nJ5nm5W+Yf2zRvX+CclJXTwhdPCnDS8WdN8rLTDXPFsNdP275hFmftTLBuarQbJoClG+ik4+ugs2kJJjvcRMImXE6nNuwg1HBJIh61NAl3Knx+xurZIfYYPxvdHavmlMTjJGysjEsSA7zo8WIcTh4f24jwtfw7ROqSIa0wPczihMWjRJG6gp4PqEJAUvDIWUEmmxdjCJM/Wb3O65Xuz6Me5d37nXc7Ou8/6Lp7v/N+54ubNqO6iTIwsLS0ZLPfNPO3oaHB2dnZ3t4eiibM0HyhaAYGBi5atGjGjBmxsbH/qr6+L8nt27dh/9GcvIKjvx/fGuVjpjeSOPpHhxnTVljPifOx2+5jvWWFWZDFdB/CbNdZ08y+/c7JYEr6PBwbS1mPxS74frTx8BFGw0YaDRtpNHyE89SZwQuINIy+u6HBJpsZcctnbfI0DHWfGrJMP2jZjEjPmfGus4DHrD0b5uTGmJ2NNuOnEBQcgohNEgKCCOD5an9P9XKboIn2iAFRAEgSgBcDIrTqgBVNMD9JkwqqeYnmRwWHyOdYJC2budFyorPFzKJzxS+8J28IqpsoA4OAgAAymfzmGVpNTU0BAQEkEik4ONjHx+f5oXPYAwaLxVpZWfH5z1u4/csRCARZWVk3Wlq2JsYfTWBcoFNOI7Y5iPVx/cXNjU3dPb1xyclcBF+I0M4gtFOIbQ5iV4AwChBGLkI/hdic1HqcQezyEHoOYpeL2OV8YrdXxy7qR6r3t2Z+35h7j8PFTrA4OItWmUCVbSfIeRQJz1LAVkXYxQCnMmRSOxxDPxG+2i9ODIh8QKoEFkJAkQKsFOBk6s5IVcASOiXDxCZYJgTrncRcSxEgbF89NdB24nz97+O3vov6V1Q3UQYG5eXlBgYG/eJ73dPTQ6PRbG1tYUes52xo+vr6GhkZTZs2TbuH3UCkpaUlPDws81gO199CHLfg3BhaAUIrQmyPDbLiJKUqlcrlK3/ejMwqRZhnEbsChFaA0PIRu3zETvOj1sOuALErQGhnEdpZxK4IsbuA0EoRRgnCKEXo5xF6GWGRhEMUcGDnIrz2KhvadPIBSW1ITNDksUtVhu0UtSMcWVO2pM7oJGqaC0HLOzkbX5tGqUrCbV81I9Re18F0fEx09Lu5n6huogwMenp6du/e3V+V+42NjdbW1nZ2doGBgc8SzQ0bNsyePdvT03OgRIGeT9H50jmYHwo3myqSiXnf0/MRuyKEdgDB/kxnKpXKpSuWRSIGpQgTyuUTj7OI3QWEUYzQCxDbMx/anv7QNudD27OIXTFCL0JoeerTchFa0WQbQTxZnEZUW7JjVb4hAKdOM1LZIUMFFGpZfkjUPsfahsRPPGDWkYhNlnPJYkD8I+SnxCVTfa3Hk2YPW79u7d1778i4FtVNlAFDfX39xo0b++vdYmNjBw8evHr16qczkHx8fDZs2KCjo+Pq6vqfqd3KKyrdSNNvzCAL2fgSC6s8hJaP2J1FFh2au/i3M8fNaRYxyMxKxP4iwihH7MsQ+2KEVozQLiLMiwgj9wO7bUPxqUMIx3+gH8HQUqZbZxjYHR1DB8PJRz6zLkUYeYhdHkIrGLOobIOFOIMsStV24SSLAUEI8EL1Pib0gYfzSujoIVL3RheriyyF6ip4jZKqDN7ZFHmahYRDrUrEHvCdGUKfuNR8zCLslIAA/4dd766LOKqbKAOGpqamyMjIfpn9lZaW6uvrR0VF2djYrF279onVuo+Pj7GxcUJCAmwK/9/gj9NnlxHH3dxrKU0nVIWQcr9i5CF2hYhd7qe0iK9+WoUYHP7IYs9Y6xUjDZnIJKdBeuG65GiDhR5DZm38au4BfUbscLPNo7C5ek7Sj5zkgxwVg5zyJjiAsRZrhxlu/dC08hP7MpqViEuu5lrAkA4s4hQACqy2lAK8UKtn0dOzSLkqSZMkVveAg4t3PttSwrWAW6VyHqU6hfy7/7w96+ZsdtVxwg03nvRVTERoteAF9uz9DqqbKAOJU6dOLVmyRGNl9Hp0dnYmJCSkpaUplUoGg+Hu7q4dVQ8NDcVisY6OjtovaW9vr6ioaG1t1W6n/kq0tLSUlpY2NjZWVlY+/8yOjo63sZ16/kLpbINxuzcYydOosl/IpUut8j+i5SK0fMRWgNgfHWTlNczE7huDcFvrAzqWmR+TTn1ByxnCOPql1enJ9lLjFS0jl19FXGoRRzniKEccZYhjLeJ4A3Et+D+GlylpF5Ms5eFlPLzGLQkWkmvsP2DSpUBlEW8pBkRYny5St3EXAjKfTZWwiTIOScqzUKRRpdsXytMsRIBUEm+eF2WWG2n6R7Axb+XkNZTvyJjPnImTly5mhEXG9k+53iuC6ibKQOL69etLliw5duzYm5S3yuVya2tr+Ly6utrExEQz5fTz86NQKEwmU9Pd9+HDhzdv3jx69KiOjk5lZSX0Unr06NHt27c1Hdy6u7v//vvvp21uIB0dHTdv3mSz2V999VVBQYHm4v/66y9N79Kuri7NJ8rl8rdU/F54vmQZA8fxnFqw2Uy+k1i1jnLuJ5viDxgpH5PWfmnEH+3Qarm+3cP37lKv2zbrrhutbJzl0bLAs225960lGy/puEsRBxniqP2QIo4NiMvJYXQXyoLCbRQZR7UMh0EeKIvqBHWVY7EIkEUAL1Jbu8sBFrZlF3GoQkARppAuJmCPBhgf2GC4d+O87asM45x1vSxGryOP97LWtzXTxRqOSdnsk7wt9eTpl+11/jZAdRNl4MFisaRS6Wu/fOnSpVVVVfD5gwcPZs2aNWvWrKCgoMDAQCaT+fXXXwuFQvivDx8+DAsLc3R0NDIymjFjRklJycWLF4uLi2fMmOHm5sZgMEpKSpRKZVhYGJlMZjKZT2fmP3r0CIvFOjs7UyiU0aNHHzt2bNOmTXV1dbGxsZ6ennQ6PScnR6lUOjg40Ol0d3f3srIyhUIRExPz2qN7PnWX6qyxBgF2448FzKnbQ67dSaoLpsZYm67XMa//cnGry4a/gwIbpi+vGY/W6ZUAAAzSSURBVOlaM8K15uvFNV+5KL5wkn3oKEVYT4imRjrrEefzOg7ZUTZSLh6aIsN27er2lgTtLm9iQJSDBSLVniZRBCgKLkmxnVq6Bct2nxbloBuzeMI66rdMo5HGP34+b+ZE87mGHu6u29nJ1eUlDVcbay9ffYfbmM8E1U2UgUdeXt769etfSTpbW1tDQkLc3d3JZLKhoWF39+Mv34kTJ8zNzQMDA1euXGliYlJY+Lg7wi+//BIaGtrR0XHw4MFp06adPXsWms4ZGho2NzfX1dUtXbpUKBSmpqZeuXKFzWY/Xbd+/PjxzMzMhw8fhoeHf/755/v27VuyZIlQKAwJCenu7uZyud7e3levXuVyubdv346Kijp48OC1a9f279//hrfoOaTv2j1NZ9Qyqi5vrcGpMGMBB6fYabEzFB+IMSuZ5tS62qdmlIsEYUkRB61HH4qpedQgTnzEMcaJIuThBGxY1aPqNwnj5tCtHdZQavRUDrAyDknIoZ4MN/1lnVE0c/LP5B8ZeAyDOCdrP++3X49w09ILivKvXW968ZDeOahuogxIfvvtN3d395eM2/T09LBYrIyMjLS0tGHDhg0dOrRA3RQLwuVyXVxcaDTakiVLtI/7+/tHR0crlcqLFy9iMJj8/PzTp08fPnzY1dVVqVQ2NzdTqdT8/HzYDrqxsTEpKemJj96+ffv9+/eVSmVqauqQIUMyMjKWLl1aXV0NL4DD4fj4+NTX10MPVplMdvr06ba2trdqXC2W1c34cXjahnlW5pOtjSekrTKWccmXd1ltCcRTP5v8t+m6Pw1/liD2zxHKp3XzIsJaY2Em5BFEbLK6X5uqb7u6cy9OHU8nVLMtZRziJR5ekILftX56kK2O008jZowfEr8ltvnGzes3Wt/e2PsLVDdRBiqZmZmRkZHP2lXUpqurS9MN0M3NDUEQOzs77RPS09MnTJgwbdq0J/JD5XJ5RETErl27PD09TU1Ni4uLz549e/z4cU9PT6VS2dzczGQy7927t2PHjp07d7q4uPj4+Dx69CgpKUkT9L927dqGDRt27drl6+urp6d35MiRdevWicXivLw8pVK5e/fuyMjInp6e4ODgPXv20Gi0zMzMv/76Cy7e3xI3b912ssODnyeBNUYpK+dlRVElbIKUjZelEba6mWZMpd+c6SH/3OlVdXOdlZmQR5SxH6emax4SlQ0HUQrwMg5BzCZVJeOO+M1OWj51PXW8hdGPYFvi6TP57yXC83qguokyUOnp6UlNTY2IiIATuufQ3d1tbGy8d+/eI0eOjBs3DkGQHTt2aJ+QkpLyLHe49vb25ubmxsbGtra2R48edXV1wQ7P8ALa29s7Ozurqqqam5t37drl4eHR29ublJSk3SX46tWrzc3N7e3t8OR79+51d3fDtNDOzs6Ojo6urq78/Pzbt29HREScOHECBp364QY9m5zcM3Mnf7Zz9TRZKl7Bo0o4ZDEg1vAoZ1KxcfMsm0x+/nOKm2zQK+hmKcJaZWEKdVNjzCECBIHa5UjMpkg55Jo0kpRNPOg1O9Ies54ydsboT1j0Re8+i+jNQXUTZQDT29sbHx+/fPny+hd1JThz5gwWi/3222/HjRsXGRn5RL1mXFzcvHnzNPHxV6KjoyM7O3vdunUAgPPnzyuVSpFI9EIp1+bhw4cpKSn+/v47dux44UD6hZa/bq3xcLefNyrOZeLpCNOyZLKUQ6rlkep3WW1aYcQZRrgx1E360rqpQBwrPnDYstSCz1N5bUgBvhpY8tlUGZd0OY0g55GrU0jFWxbs22CUumzaz9ivnbDjHG2IBw7/dvVaP9iiv3tQ3UQZ2PT29vL5fD8/v9TU1OenPXZ2dt65c6dPRQsLC4uNjX3ta+ju7m5sbHzw4MFrv8PDhw8bGxvfZQuZ9nv3tyXG07ATV5LHxzhOzvSdXRhjKmYT/0gmcX+yESFONS+9TlcgjlUfOvJW24rTcGIOWcYhSzlkEdeqKoVyLsb0VIjJ0WDjhCUG/gt1iHpDaOYY73XLdv/yS9szWkUOCFDdRPkvcOfOHVtbW39//z///PM1Xr5t2zYOh9PvV/Xv59SZAvxPhh5UncXzh/lYjeOsMBAkmTktxICRllc+WvxKusleZSfgkqq24i7Ek8q2EnI3zd+xanoMC+OBH8GcM3gFaexCUwOLhTbZJ8+870H3A6huovx3KCoqiomJiY+Pf6UUpZKSkpiYmNbWARDGfRvcvXf/6NGjoYG+ge6LFhqNczIfzVgw9icdnYpB9rWI88vq5kcOgQwcZ9XUKIfxfovGBFjrLCWNnaf7hb25bnzY6rVrVu9MT//7Ttv7Hmu/geomyn+Kjo4OW1vbpUuXnj9/XpO+/hxu3LiBxWIDAwPfwbX9y7n519+ncs8y7BlWxDn4WbPKP7evRV4qql6LOFUMYpJ0R3ssHBPoNm/lYgJ27jQiEbt1Gygpq3rfw3oroLqJ8h/kzp07KSkpkZGRSUlJiYmJjX31ZO3p6cnJyfHx8cnJyemvpqT/AXp7lQ86u2623txDdJEhzJeMp5cPortZ0Q5lHrp06fLDrp77nV1dj/4FZT1vDVQ3Uf7LZGZmkkgkOp2elZXV0NAgFApLSkoEAkF9ff2ePXuoVCpMWUd5guvtt4ijDeSIvfwldFOOOFR/wMo9+Pv7vup3B6qbKP99oLNGYWFhRkZGXFzc7t27KyoqYB7l+760fylNd/92n0WRI/byl1iqyxGHqg9YR9P3vu+rfneguomCgvIkXcre6ows+UcM2VMeSM/QTYesXw6+76t+d6C6iYKC0gd/ysSn9Zg1L6GbCsSxfBCdHRX3v7NJjOomCgpKH1TXS0In4P98iXV6DeJYgtgEeq5DdRMFBeV/mjMlRdbDdepHLnlhaKgGcbyI2Eau93uhbrb1Pmx9dL/10f125cN3MYa3BqqbKCgofSCvq2PSrbLG0OpfNOWsQZwuIIvWOrs/Rzcbrv1ZcjbPz4zF+t7YYdxcfyyLf7Hkzr32dzeefgXVTRQUlD7o7elZ4bvOC9FrRpY8XzfrEOd8hGKqP6tP3exVKu90dXj5+2wZYnxNx7Vxtlvd5w61CIP3Lc7dw/2WulPIwALVTRQUlL5JP3ow6vO51xCXF9ULORcilovM8H3qZnNLk6c1Y98k2i36hjt+fo3YVfJPnBSIU/0gx5Ah07dnpL/rUfUHqG6ioKD0zaVb14txfnWD6C+Mp5chNpz1fbS2f9D7aFdMUukXNm126++EBl+asESi7lNUhzgVD7bm//pbj3LgxZNQ3URBQembXqXyZHLK2Q+ozy9UlyOOMoSZa7ZCpJA98Q6tnXcddecpBrNu2K6/NM5N8s/mbsKPFsk2ZzxQvjv3vP4C1U0UFJRn4rb+Zy5idBV5gadcA+JyCDG3ZFi3df3DhPRBd+cBh5VihCFFWE+0Ea5BHEs/s649ceJ9De1NQHUTBQXlmRw9kX1mstOlZzQB1l6qy790ivnaKHi91+3Ox87QXY86ixatkiCMp6eoVz5z3fTVXHYa+z2O7rVBdRMFBeV5eBKszn9iVfciL0454tiILM7+krLMwfFym6otXXdvV5Hdyqd18wricgIhzJ09o0r0Yq+/fyGobqKgoDwPr7AAz1HTG17Ow/gK4rRtBD7TN/rXXw/mVVz4q/VWubGn9J+6KUccaxHWLh3rA5mH3/fgXhNUN1FQUF4Aj8vOGIa/jiyWvoR0NiDO0kGMPYhp5hj6KU9/0Rcucq2dTSnieA1ZXPyVTUJo6Pse1uuD6iYKCsoLaLjV5EawzkJw15ElL+cs53gFcbmKOOybaV0+hKXQesmfiMtOxMTHitHY0vS+h/X6oLqJgoLyYm7cu72EZr/yU93LiFOdKvfomaIpR5zqEadzY1lm0/TPfGxzCXGWI461iOMNZDH40Njb20vUUPe+B/RGoLqJgoLyUgjr5N6B/lHfmFV8SRMhthKEVoc4NCCLa/+pm5JBjhKEVf5/jlsotIipFopBTvWIoxShFX9pHf09blfi1oaW5vc9lDcF1U0UFJRXgF8nOZGe4bPQJYv6c95QRgbyU/Uwx+sfuF5BHGsQVh3icGS0HQuZEDB0tnyq25XhS35HSLlD7LbOou1MTq6oFXe97+vvF1DdREFBeWUeKpXtXR05eblrfDYwf/rJ85MpXJ1FefoOpToO53RZWXrMvVMYvt8aW03UW+G54tgfWX8/uDvwqimfDaqbKCgob4RIIT8nqqxpqv/r5rW2pmt3mq7damm8evPaRYWopLqys2tgW232CaqbKCgoKK8GqpsoKCgorwaqmygoKCivBqqbKCgoKK8GqpsoKCgorwaqmygoKCivBqqbKCgoKK8GqpsoKCgorwaqmygoKCivxv8DwLw2B4Cu5JEAAAAASUVORK5CYII=" 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<span style="background-color: #cccccc;">Postado por Alice Matoso da Costa Silva</span><br />
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Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-47631888683729646082013-03-22T12:58:00.002-07:002013-03-22T12:58:41.487-07:00TEORIA COMPORTAMENTALISTA<br />
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Teoria Comportamentalista</h3>
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As teorias Comportamentalistas, focaram sobretudo a relação Estímulo-Resposta, e procuraram saber quais as leis que presidiam ao estabelecimento desta relação.</div>
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A aprendizagem é uma aquisição de comportamentos através de relações mais ou menos mecânicas entre um Estímulo e uma Resposta.</div>
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<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhE6hn7eJbAnH9qDSC8eVQK_cRKSrZsip9nlHAGqE2wpfHVc-pxaUTw8Kc0tegXa2z0mRbn3-BdmGybZoywrefVFHkL7KyZxiEjIIIXKItHIeKCzuJo43CfJFXt5iif7hLmaM4wz1Fz74c/s1600-h/1.bmp" style="color: #4386ce; font-weight: bold;"><img alt="" border="0" id="BLOGGER_PHOTO_ID_5358995705589096242" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhE6hn7eJbAnH9qDSC8eVQK_cRKSrZsip9nlHAGqE2wpfHVc-pxaUTw8Kc0tegXa2z0mRbn3-BdmGybZoywrefVFHkL7KyZxiEjIIIXKItHIeKCzuJo43CfJFXt5iif7hLmaM4wz1Fz74c/s320/1.bmp" style="border-width: 0px; height: 96px; width: 320px;" /></a></div>
<br />A situações idênticas correspondem a comportamentos idênticos<br /><br /><div align="justify">
<strong>Características:</strong></div>
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- O indivíduo é visto como passivo em todo o processo;</div>
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</div>
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- A aprendizagem é sinónimo de comportamento expresso;</div>
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</div>
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- O reforço é um dos principais motores da aprendizagem;</div>
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- A aprendizagem é vista como uma modelagem do indivíduo.</div>
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<strong><br /></strong></div>
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<strong>Princípios Psicopedagógicos:</strong></div>
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<strong><br /></strong></div>
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<strong></strong></div>
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<strong></strong></div>
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</div>
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<span style="font-size: x-small;">-</span> Definir com maior exactidão possível os objectivos finais da aprendizagem;</div>
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</div>
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- Análise cuidada da estrutura das tarefas, de modo a determinar os objectivos do percurso;</div>
<div align="justify">
</div>
<div align="justify">
- Apresentação da matéria em sequências curtas de forma a permitir um melhor condicionamento do aluno, conduzindo-o através de experiências positivas de aprendizagem;</div>
<div align="justify">
</div>
<div align="justify">
- Apresentar estímulos capazes de suscitar as reacções adequadas às aprendizagens desejadas;</div>
<div align="justify">
</div>
<div align="justify">
- Reforçar as reacções desejadas;</div>
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</div>
<div align="justify">
- Proporcionar o conhecimento dos resultados da aprendizagem como forma de retroalimentação do processo;</div>
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</div>
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- Recompensar, retirar a recompensa ou punir, em função da relação entre o comportamento expresso e a aprendizagem desejada;</div>
<div align="justify">
</div>
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- Exercitar os comportamentos aprendidos.</div>
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<strong>Técnicas de Ensino:</strong></div>
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<strong></strong></div>
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<strong></strong></div>
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</div>
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</div>
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- Exercícios de repetidos;</div>
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</div>
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- Ensino individualizado, tipo programado;</div>
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</div>
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- Demonstrações para imitação;</div>
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</div>
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- </div>
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Memorização.<strong style="font-size: 13px;">PAVLOV</strong></div>
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Para Pavlov a aprendizagem é uma resposta a estímulos condicionais. A sua aquisição dá-se pelo "condicionamento correspondente” que modifica o comportamento natural do indivíduo.</div>
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<br /></div>
<div align="justify">
<strong>SKINNER</strong></div>
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A aprendizagem decorre de uma primeira acção do sujeito que será reforçada. A retenção, ou seja, a própria aprendizagem, é também fraca, pois depende da manutenção dos reforços sobre as respostas que vão acontecendo. O aluno tem pouca participação e não necessita de motivação própria. Assim como a teoria de Pavlov, o método de Skinner é indicado para aprendizagens menos complexas que podem ser realizadas por meio do reforço.</div>
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</div>
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<div>
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<div>
POSTADO : KEILA SABRINA</div>
</div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-57336751933578987532013-03-22T12:09:00.002-07:002013-03-22T12:09:57.044-07:00O ser humano, quando adulto,pode exteriorizar o significado de sua ação por palavras,isto é através de um comportamento verbal.As vezes o comportamento vem apenas complementar a compreensão de uma reação motora, cujo significado poderia descoberto apenas pela observação ou experimentação, outras vezes, porém, ele é indispensável para a compreensão adequada da atitude de um indivíduo.A dificuldade principal surge quando se trata de compreender as reações de crianças e animais, sua reação é superficial, pois não percebe ainda a significação total da pessoa humana;reage somente a um conjunto de membros quando em movimento.<br />
Alessandra Francisca Mendes<br />
<br />Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-11551463107558183892013-03-22T09:51:00.003-07:002013-03-22T11:54:01.082-07:00Condicionamento respondente e condicionamento operante <br />
<span style="font-size: medium;"><br /></span>
<span style="font-size: medium;"> Para cada espécie de comportamento, Skinner identifica um tipo de aprendizagem ou condicionamento.</span><span style="font-size: medium;"> </span><span style="font-size: medium;"><br /> Associado ao Comportamento Respondente está o Condicionamento Respondente, e Associado a Comportamento Operante está o Condicionamento Operante.<br /> Temos então o primeiro tipo de aprendizagem, que é chamado de "Condicionamento Respondente", e o segundo tipo de aprendizagem que Skinner chama de "Condicionamento Operante".<br /><br /> <b>Condicionamento Respondente - "reflexo" ou "involuntário"</b><br /> Skinner acredita que essa espécie de Condicionamento desempenha pequeno papel na maior parte do comportamento do ser humano e se interessa pouco por ele.<br /> Ex: dilatação e contração da pupila dos olhos em contato com a mudança da iluminação. Arrepios por causa de ar frio.<br /><br /> <b>Condicionamento Operante</b> - Está relacionado com o comportamento operante que podemos considerar como "voluntário".<br /> O comportamento operante inclui todas as coisas que fazemos e que tem efeito sobre nosso mundo exterior ou operam nele.<br /> Ex: dirigir o carro, dar uma tacada na bola de golfe.<br /><br /> Enquanto que o <b>Comportamento Respondeste</b> é controlado por um estímulo precedente, o <b>Comportamento Operante</b> é controlado por suas conseqüências - estímulos que se seguem à resposta.</span><br />
<div>
<span style="font-size: medium;"><br /></span></div>
<div>
<span style="font-size: medium;">Publicação de Shirley Cristina </span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-56224372254604103352013-03-22T09:36:00.003-07:002013-04-05T18:30:09.268-07:00skinner <br />
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Triunfar sobre a natureza e sobre si
mesmo, sim. Mas sobre os outros, nunca. (<b>Frases de Skinner</b>)<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Como as pessoas se sentem é,
geralmente, tão importante quanto o que elas fazem. (<b>Pensamentos de Skinner</b>)<o:p></o:p></span></div>
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<br /></div>
<div class="MsoNormal">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Poderíamos solucionar muitos dos
problemas de delinquência e criminalidade, se pudéssemos mudar o meio em que
foram criados os transgressores. (<b>Frases de Skinner</b>)<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><br /></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Postagem de : Shirley Cristina</span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-72677729504768110572013-03-22T09:35:00.003-07:002013-04-05T18:29:27.502-07:00Frases de Skinner<br />
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Um pássaro não canta por estar
feliz, ele está feliz porque canta. (<b>Frases de Skinner</b>)<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">Um ambiente físico e cultural
diferente fará um homem diferente e melhor. (<b>Pensamentos de Skinner</b>)<o:p></o:p></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";"><br /></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman";">postagem de : Cleuma Moura </span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-19351476181969294782013-03-22T05:39:00.000-07:002013-03-22T05:39:14.028-07:00Conceitos básicos do Behaviorismo<br />
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<span class="apple-style-span"><b><span style="border: none windowtext 1.0pt; mso-border-alt: none windowtext 0cm; padding: 0cm;">Conceitos Básicos</span></b></span><o:p></o:p></div>
<div style="background-position: initial initial; background-repeat: initial initial; line-height: 15.75pt; margin: 0cm 0cm 0.0001pt; vertical-align: baseline;">
<span class="apple-style-span"><span style="border: none windowtext 1.0pt; mso-border-alt: none windowtext 0cm; padding: 0cm;"> O comportamento da criança depende da
interação dela com o ambiente, ela sempre responde imediatamente a um estímulo
e sua resposta é seguida de um evento reforçador. </span></span><o:p></o:p></div>
<div style="background-position: initial initial; background-repeat: initial initial; line-height: 15.75pt; margin: 12pt 0cm; vertical-align: baseline;">
Estímulo>
resposta>reforço<o:p></o:p></div>
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Um exemplo seria uma criança que sente fome, e por estar com
fome fala ” mamãe papá”, e a mãe logo o alimenta. A fome seria o
estímulo, a sua fala a resposta, e quando a mãe o alimenta é o reforço
necessário pra que ele saiba que quando estiver com fome é só falar que a mãe o
alimentará.<o:p></o:p></div>
<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/KWiLzXGJIPA?feature=player_embedded' frameborder='0'></iframe></div>
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<br /></div>
<div style="background-position: initial initial; background-repeat: initial initial; line-height: 15.75pt; margin: 12pt 0cm; vertical-align: baseline;">
Postado por: Adriano Ribeiro dos Santos</div>
<br />
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-37257888105277729552013-03-22T05:09:00.003-07:002013-03-22T05:13:34.211-07:00Comportamento na ContemporaneidadeEsse vídeo mostra como a Globalização interfere no comportamento humano, o influenciando em diversas áreas e escolhas.<br />
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<div class="separator" style="clear: both; text-align: center;">
<iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/SQgxno2Neuw?feature=player_embedded' frameborder='0'></iframe></div>
<br />
Postado por : Adriano Ribeiro dos SantosAbordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-13806414326807818832013-03-21T19:26:00.000-07:002013-03-22T03:57:56.711-07:00Condicionamento<div style="text-align: justify;">
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<div style="text-indent: -14.2pt;">
<b><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Condicionamento
clássico (Ivan Pavlov)</span></b><span style="font-family: "Arial","sans-serif";"></span></div>
<div style="text-indent: 35.4pt;">
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Processo de
aprendizagem que se baseia na associação de um estímulo condicionado a um
estimula natural, de modo a que o individuo reaja ao estímulo condicionado do
mesmo modo que reage ao estimulo natural</span><span style="font-family: "Arial","sans-serif";"></span></div>
<b><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Aquisição </span></b><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">– processo de associação do estímulo condicionado e do
estímulo incondicionado, de modo a ser aprendida a resposta condicionada</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; font-size: 7.0pt; mso-ansi-language: PT;"> </span><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Processos implicados no condicionamento:</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <u>Extinção:</u> eliminação da resposta aprendida,
pela apresentação repetida do estímulo condicionado sem a presença do estímulo
incondicionado</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <u>Recuperação espontânea:</u> aparecimento temporário
de uma resposta extinta após um período de repouso</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> Em função ou não do reforço:</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> . Recondicionamento:
se o experimentador apresentar de novo o reforço, a resposta vai aumentando
gradualmente</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> . Reextinção: se o
estímulo condicionado continuar a ser apresentado sozinho, a resposta decresce
novamente</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <u>Generalização do estímulo:</u> processo que consiste em
estender a resposta aprendida a novos estímulos que se assemelham ao estímulo
usado no treino</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <u>Discriminação:</u> processo que consiste em estabelecer
diferenças entre estímulos semelhantes, respondendo-lhes de modo diversificado</span><span style="font-family: "Arial","sans-serif";"></span><br />
<div>
<br /></div>
<div>
<b><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Condicionamento operante (B.F.
Skinner)</span></b><span style="font-family: "Arial","sans-serif";"></span></div>
<span lang="PT" style="font-family: "Arial","sans-serif"; font-size: 7.0pt; mso-ansi-language: PT;"> </span><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Processo de aprendizagem dinamizado pela obtenção do
reforço e que é baseado na sua associação à resposta operante</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; font-size: 7.0pt; mso-ansi-language: PT;"> </span><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Assenta no princípio que o comportamento que permite
atingir algo agradável tende a ser repetido, enquanto o comportamento que
resulta em algo desagradável tende a ser evitado</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; font-size: 7.0pt; mso-ansi-language: PT;"> </span><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Mediante os comportamentos, as suas consequências podem
variar:</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <b style="mso-bidi-font-weight: normal;">Reforço:</b>
estímulo agradável que, surgindo em consequência de um comportamento, aumenta a
sua ocorrência</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> . Reforço positivo: apresentação
de qualquer estimulo apetecível e que aumenta a frequência do comportamento</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> . Reforço negativo: retirada de
qualquer estimulo aversivo que aumenta a frequência do comportamento</span><span style="font-family: "Arial","sans-serif";"></span><br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> - <b style="mso-bidi-font-weight: normal;">Castigo:</b>
Qualquer estimulo desagradável que surge em consequência de um comportamento e
que diminui a sua ocorrência<b>.</b></span><span style="font-family: "Arial","sans-serif";"></span><br />
<br />
<span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;">Postado por: Luan Manoel Thomé</span><b><span lang="PT" style="font-family: "Arial","sans-serif"; mso-ansi-language: PT;"> </span></b><span style="font-family: "Arial","sans-serif";"></span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="PT" style="color: #17365d; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;"></span></b></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-12902623296152916342013-03-21T19:18:00.000-07:002013-03-22T03:49:20.698-07:00Relação professor e aluno no Comportamentalismo<!--[if gte mso 9]><xml>
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<div class="Default" style="text-align: justify; text-indent: 35.4pt;">
<span style="font-family: "Arial","sans-serif";">A
os educando os caberia o controle do processo de aprendizagem, um controle
científico da educação, o professor teria a responsabilidade de planejar e
desenvolver o sistema de ensino-aprendizagem, de forma tal que o desempenho do
aluno seja maximizado, considerando-se igualmente fatores tais como economia de
tempo, esforços e custos. O estudo era individualizado cada aluno trabalhava
sozinho e procurava tornar-los iguais, ou seja, com um mesmo nível de
conhecimento. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; line-height: 115%;">Os professores utilizavam d abordagem que enfatizava o
uso de estratégias as quais permitia que um número possível de alunos
atingiu-se altos níveis de desempenho.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; line-height: 115%;">Referência: SANTOS, Juliana. CAMILO, Maria Luiza. APARECIDO, Mateus. teoria Comportamentalista. UFVJM, 2011</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; line-height: 115%;"><br /></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Arial","sans-serif"; font-size: 12.0pt; line-height: 115%;">Postado por: Luan Manoel Thomé</span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-34089461119917719392013-03-21T13:17:00.000-07:002013-03-22T03:31:31.848-07:00<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><br /></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><img alt="" border="0" id="BLOGGER_PHOTO_ID_5405424394040389362" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhxLYnMWWlXRy2O_rDXQoCfO5Q78wxb6ChQyyPJsyBxctN36_w3zUse5LwMbr5LHRnvcFAt11lyL7-l5p6rYJSw4ZTo9ZAFOTy9KjxyMftxz5ZD3CIUQsbUe9SMj-dBGDcIEBt3Xz4Deni3/s400/laranja-mecanica04.jpg" style="-webkit-box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; background-color: white; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; border: 1px solid transparent; box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; display: block; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; height: 184px; line-height: 18px; margin: 0px auto 10px; padding: 8px; text-align: center; width: 250px;" /></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Skinner reformulou a teoria de Pavlov, lançando as bases do neo-behavorismo ou teoria do condicionamento. Para eles, existem dois tipos de comportamento.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">O comportamento respondente são os reflexos e respostas inatas ao ser humano. São respostas naturais. Quando nosso corpo começa a tremer quanto está frio, por exemplo, temos um comportamento respondente.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">O comportamento operante é aquele cuja freqüência foi aumentada ou diminuída como resultado de um condicionamento.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Para Skinner, todos os comportamentos têm a mesma possibilidade de ocorrer, mas se determinada resposta for reforçada, esse comportamento terá maior chance de ocorrer do que outros. Correr é um comportamento inato do rato, assim como andar, mas se, ao final da corrida, ele recebe comida, a chance dele passar a correr se torna maior.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Skinner discordou de Pavlov afirmando que o reforço à resposta deve ocorrer depois, e não antes do comportamento desejado. Para ele, se, no momento em que houver uma resposta correta, houver um reforço, o sujeito terá uma tendência a repetir esse comportamento. Por outro lado, se não houver reforço, o comportamento terá uma tendência a ser extinto. Um exemplo é a criança que faz bagunça para chamar atenção dos pais. Se os pais não demonstrarem nenhuma atitude, a tendência da criança será parar esse comportamento. Por outro lado, a criança que é aplaudida e parabenizada ao guardar os brinquedos de forma organizada, terá a tendência de apresentar novamente esse comportamento.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Para essa corrente de pensamento, a inteligência é vista como a capacidade do organismo de responder aos estímulos do ambiente. Uma pessoa inteligente é aquela que responde melhor ao condicionamento. Um exemplo disso é a chamada caixa de Skinner, em que um rato é deixado em uma caixa e deve apertar uma tecla. A toda vez que a tecla é apertada, o animal recebe alimento. Ou seja, a resposta correta à situação foi premiada com alimento. Um rato inteligente é aquele que percebe logo essa relação e passa a agir de acordo com o condicionamento.</span><img alt="" border="0" id="BLOGGER_PHOTO_ID_5405425371048188594" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiSD565E20J5Cw3GaOdQ-0ZiFIr86Plh59woGh6-4JVSJAfg4IhxmVM57kSnFDgzodZs8YStAf4-aZmKOG5PsziO1_ZOcO9fWaHl4suG-khkzIDq9S-hhW_sh7L7FPLDy_PDPDkpZ-pdHvt/s400/Skinner_Box.jpg" style="-webkit-box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; background-color: white; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; border: 1px solid transparent; box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; display: block; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; height: 372px; line-height: 18px; margin: 0px auto 10px; padding: 8px; text-align: center; width: 400px;" /></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Para a teoria comportamental, a função da escola é manter e conservar os padrões de comportamento aceitos como úteis e desejáveis para uma determinada sociedade, dentro de um determinado contexto cultural, assim como eliminar os comportamentos indesejáveis.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Como o comportamento é moldado a partir da estimulação externa, o aluno não deve participar das decisões curriculares. Essas decisões são tomadas pelos dirigentes e pelo professor, sempre amparados nos objetivos e tendo em vista as necessidades da sociedade.</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;">Os comportamentos desejáveis por parte dos alunos são mantidos através de reforços imediatos, como elogios, notas, prêmios, e reforços remotos, como diploma, vantagens na futura profissão e possibilidade de ascensão social. ______</span></span></span></div>
<div style="text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 13px; line-height: 18px;"> Aline Costa</span></span></span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-45679468170859532412013-03-21T13:14:00.002-07:002013-03-22T03:42:52.660-07:00<br />
<h3 class="post-title entry-title" itemprop="name" style="background-color: white; font-family: Arial, Tahoma, Helvetica, FreeSans, sans-serif; font-size: 22px; margin: 0px; position: relative;">
<span style="background-color: black;"><span style="color: white;">A teoria comportamental na educação __ </span></span></h3>
<div class="post-body entry-content" id="post-body-7511761573366749759" itemprop="description articleBody" style="font-family: Arial,Tahoma,Helvetica,FreeSans,sans-serif; font-size: 13px; line-height: 18px; position: relative; width: 676px;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUiVmXYAoL0gbT5Knm33r3fxqEBQQbYNCoYebSiy_EDmLPUBDwc19kyh-T5STPsxEP6oGGA3vG-f6zKbN_-dU0i3yoWd6CQFeg3zAIRbcBkV16JZPMaoOOEA2z5A_JTE2pTU4U3wqvtqOK/s1600/skinner.jpg" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em; text-decoration: none;"><img alt="" border="0" id="BLOGGER_PHOTO_ID_5405423698856166642" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEiUiVmXYAoL0gbT5Knm33r3fxqEBQQbYNCoYebSiy_EDmLPUBDwc19kyh-T5STPsxEP6oGGA3vG-f6zKbN_-dU0i3yoWd6CQFeg3zAIRbcBkV16JZPMaoOOEA2z5A_JTE2pTU4U3wqvtqOK/s400/skinner.jpg" style="-webkit-box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; background-color: transparent; background-position: initial initial; background-repeat: initial initial; border-bottom-left-radius: 0px; border-bottom-right-radius: 0px; border-top-left-radius: 0px; border-top-right-radius: 0px; border: 1px solid transparent; box-shadow: rgba(0, 0, 0, 0.2) 0px 0px 0px; float: left; height: 213px; margin: 0px 10px 10px 0px; padding: 8px; position: relative; width: 248px;" /></a><span style="background-color: black;"><span style="color: white;"> </span></span><br />
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<span style="background-color: black;"><span style="color: white;">Um dos pensadores mais importantes da educação no século passado foi o norte-americano </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">Frederic Skinner. Suas idéias influenciaram a educação a tal ponto que, de uma análise dos</span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;"> CD-ROM educativos de meus filhos, conclui-se que todos eles são baseados na teoria de Skiner </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">de condicionamento e reforço.</span></span></div>
<span style="background-color: black;"><span style="color: white;">As origens do pensamento de Skinner remontam ao fisiologista russo Ivan Pavlov. Ganhador do </span></span><br />
<span style="background-color: black;"><span style="color: white;">prêmio Nobel de 1904 na categoria de medicina fisiológica, Pavlov ficou famoso por sua </span></span><br />
<span style="background-color: black;"><span style="color: white;">experiência com um cachorro. Ao mostrar comida para um cão, o cientista percebeu que este </span></span><br />
<span style="background-color: black;"><span style="color: white;">salivava e chamou a isso reflexo incondicionado. Em um segundo momento, o cientista </span></span><br />
<span style="background-color: black;"><span style="color: white;">tocou uma campainha e anotou que a resposta do cão era apenas virar a cabeça para olhar </span></span><br />
<span style="background-color: black;"><span style="color: white;">de onde se originava o som. Pavlov passou a tocar a campainha toda vez que apresentava a </span></span><br />
<span style="background-color: black;"><span style="color: white;">carne ao cão. Em um terceiro momento, apenas o toque da campainha já era capaz de provocar </span></span><br />
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">salivação no animal. </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">Pavlov conclui que o comportamento dos seres vivos pode ser controlado </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">através de um processo de condicionamento. Para isso, basta associar à resposta desejada </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">uma outra resposta, já natural do organismo e agradável. Para Pavlov a recompensa deveria </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">vir um pouco antes do estímulo que se quer condicionar para que se estabeleça uma </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">relação. </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">Para o cientista, também é necessário um reforço constante para manter o </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">comportamento desejado. Essa técnica é utilizada pela publicidade, quando os anúncios </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">associam situações de prazer (viagens, esportes, sexualidade) com produtos. </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">Da mesma forma, ao se associar determinado comportamento a respostas negativas, pode-se </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">eliminar esse comportamento. </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">No filme Laranja Mecânica, cientis<span style="background-color: black;"><span></span></span>tas tentam reabilitar um delinqüente aplicando injeções que o </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">fazem ter enjôos enquanto observa cenas de violência e sexo. </span></span></div>
<div style="text-align: justify;">
<span style="background-color: black;"><span style="color: white;">Aline Costa</span></span></div>
</div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-37629640075407164772013-03-21T11:16:00.002-07:002013-03-21T11:16:30.974-07:00<div class="separator" style="clear: both; text-align: center;">
<a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjxRmw8x96r_fupBce4AXMu_rIGuJx5JFIIwCzHvXR1tFBRsIELhBh_VJ368SJKeq6a2pM95Y9eQ5YpJNLUe3Xu6DYOxrX9iOr03V_aS_1UEEZF2DWohHXfxVO4sJ7D5Y_mdVk_hhyphenhyphen3GXo/s1600/293302_506833202698055_147705450_n+(1).jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" height="320" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjxRmw8x96r_fupBce4AXMu_rIGuJx5JFIIwCzHvXR1tFBRsIELhBh_VJ368SJKeq6a2pM95Y9eQ5YpJNLUe3Xu6DYOxrX9iOr03V_aS_1UEEZF2DWohHXfxVO4sJ7D5Y_mdVk_hhyphenhyphen3GXo/s320/293302_506833202698055_147705450_n+(1).jpg" width="247" /></a></div>
<br />
<br />
O garotinho não tinha noção, da amplitude de sua ação ao prender a borboleta,<br />podemos perceber que ao ter conhecimento ele questionou seu comprtamento a gravidade que ele havia cometido!<br />rapidamente soltou a borboleta..... Aline costaAbordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-84461418373275926002013-03-21T11:10:00.000-07:002013-03-22T03:46:55.028-07:00<br />
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<span style="color: white;"><span style="background-color: black;"><i><br /></i></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>O objetivo deste
blog é falar um pouco sobre Psicologia, sendo a temática principal o processo
de aprendizagem e as teorias elaboradas a respeito. Em primeiro lugar, cabe
esclarecer que o próprio conceito de aprendizagem não é bem definido entre os
teóricos e pesquisadores. No caso das teorias do condicionamento, as condições
ambientais/externas são forças propulsoras da aprendizagem, afirmando-se que
esta ocorre por associação entre um estímulo e uma resposta e a
prática/repetição possibilita a memorização do comportamento.<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>Todos os organismos
nascem, em maior ou menor grau, preparados para se relacionar com o mundo que
os cerca, ou seja, nascem com um repertório comportamental inato. Aos
comportamentos inatos dos organismos, damos o nome de reflexos incondicionados,
que são de grande importância para a sobrevivência das espécies.<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>Em psicologia,
definimos um reflexo como uma relação entre um estímulo e uma resposta,
referindo-se o estímulo a aspectos (mudanças) do ambiente e a resposta a
alterações produzidas no organismo. O comportamento respondente é a relação
entre um estímulo e uma reposta na qual o estímulo elicia a resposta (S → R),
enquanto o operante é o comportamento que produz alterações no ambiente (consequências)
e é afetado por elas (R → C).<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>O primeiro tipo de
condicionamento, denominado Condicionamento Clássico, foi desenvolvido pelo
fisiologista russo Ivan Pavlov. É uma forma de aprendizagem em que um estímulo
previamente neutro passa, após o emparelhamento com um estímulo incondicionado,
a eliciar uma resposta reflexa. O outro tipo é o Condicionamento Operante,
desenvolvido pelo psicólogo norte-americano Burrhus F. Skinner, no qual todo
comportamento é influenciado pelas modificações que provoca no ambiente.<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><br /></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>Ivan Petrovich
Pavlov, um fisiologista russo, ao estudar reflexos biologicamente estabelecidos
(inatos), observou que seus sujeitos experimentais (cães) haviam aprendido
novos reflexos, ou seja, estímulos que não eliciavam determinadas respostas
passaram a eliciá-las.<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhC4uzVa-w6C-tvIhcKVhPq9SF5B8KxHNXVF72XFbcvHKURM6tFmcUpukdMJ_CDH9PbB1udCgzJT4TI_no76iUcDur09mZYSAcqNczNAl6X6GkV_Z3RF65LHskIaRCmWZUfuItYSIsWN5c/s1600/images+(1).jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><img border="0" height="240" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhC4uzVa-w6C-tvIhcKVhPq9SF5B8KxHNXVF72XFbcvHKURM6tFmcUpukdMJ_CDH9PbB1udCgzJT4TI_no76iUcDur09mZYSAcqNczNAl6X6GkV_Z3RF65LHskIaRCmWZUfuItYSIsWN5c/s400/images+(1).jpg" width="400" /></i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i> A figura acima ilustra a situação experimental montada por Pavlov em seu laboratório. A mangueira
colocada próxima à boca do cão permitia medir a quantidade de saliva produzida
mediante a apresentação dos estímulos incondicionados (comida) e condicionados
(som de uma sineta).<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><br /></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>O esquema a seguir
fornece uma noção resumida do processo de condicionamento clássico investigado
por Pavlov:<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgLGhSv4allDKuqyBPsKxv-L4osi2xzIUhrDvLCUhciNVkIzIIARDW5wmEYErFl5YorGTcuQ6L5PMpwvLUw6atYd7dCAeIHk9tWXevSuOTRBmKcTSoOFsiIzNwlwtnDnE6lnHBbSDVz1_4/s1600/03+-+PAVLOV+Ivan+Petrovich+-+1849-1936+-+e+c%C3%A3o+condicionado.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><img border="0" height="287" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEgLGhSv4allDKuqyBPsKxv-L4osi2xzIUhrDvLCUhciNVkIzIIARDW5wmEYErFl5YorGTcuQ6L5PMpwvLUw6atYd7dCAeIHk9tWXevSuOTRBmKcTSoOFsiIzNwlwtnDnE6lnHBbSDVz1_4/s400/03+-+PAVLOV+Ivan+Petrovich+-+1849-1936+-+e+c%C3%A3o+condicionado.jpg" width="400" /></i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>O seguinte vídeo pode ajudar a
esclarecer como funciona o processo de condicionamento clássico, por meio do
experimento laboratorial realizado por Ivan P. Pavlov:<o:p></o:p></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>O cão de Pavlov-Laboratório</i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><br /></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><br /></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="http://www.youtube.com/watch?v=YhYZJL-Ni7U&noredirect=1"><span style="font-family: Arial, Helvetica, sans-serif;"><i>http://www.youtube.com/watch?v=YhYZJL-Ni7U&noredirect=1</i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
<div class="separator" style="clear: both; text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><iframe allowfullscreen='allowfullscreen' webkitallowfullscreen='webkitallowfullscreen' mozallowfullscreen='mozallowfullscreen' width='320' height='266' src='https://www.youtube.com/embed/C40cXKi4c3Y?feature=player_embedded' frameborder='0'></iframe></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhv70b6_DL88wWEt44HjKrrGcnSqpFRwpeMGAyzsHka-bgCiAnZ39kb3V6TUkKECn5vGkiJ9Wdiji-Q1OKxyeHs_UNz_fzFWOB8MRdcEy3s9KtFMM8oVlSPUX0NW7eHtOGfTfTACEDn9gk/s1600/download.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><img border="0" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhv70b6_DL88wWEt44HjKrrGcnSqpFRwpeMGAyzsHka-bgCiAnZ39kb3V6TUkKECn5vGkiJ9Wdiji-Q1OKxyeHs_UNz_fzFWOB8MRdcEy3s9KtFMM8oVlSPUX0NW7eHtOGfTfTACEDn9gk/s1600/download.jpg" /></i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>Compreendendo a caixa de Skinner </i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjuL8dEhs8Otbf3NpGL-VpmAkKbFQGz3Q7sym25jIOIonfgbOMIEOmQHo90bIjJFD-x9pQGcj0Iw2VYKPRj13tFt6vfKQgW68gKF993DiEhDay22lMVOZ37aX2OzssARdgo2wDsAxDQ6RA/s1600/6a00e554b11a2e883301157005706b970c-800wi.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><img border="0" height="257" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjuL8dEhs8Otbf3NpGL-VpmAkKbFQGz3Q7sym25jIOIonfgbOMIEOmQHo90bIjJFD-x9pQGcj0Iw2VYKPRj13tFt6vfKQgW68gKF993DiEhDay22lMVOZ37aX2OzssARdgo2wDsAxDQ6RA/s400/6a00e554b11a2e883301157005706b970c-800wi.jpg" width="400" /></i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
<div class="separator" style="clear: both; text-align: justify;">
<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i>Devido à sua preocupação com controles científicos estritos,
Skinner realizou a maioria de suas experiências com animais inferiores,
principalmente o Rato Branco e o Pombo. Desenvolveu o que se tornou conhecido
por "Caixa de Skinner" como aparelho adequado para estudo animal.
Tipicamente, um rato é colocado dentro de uma caixa fechada que contém apenas
uma alavanca e um fornecedor de alimento. Quando o rato aperta a alavanca sob
as condições estabelecidas pelo experimentador, uma bolinha de alimento cai na
tigela de comida, recompensando assim o rato. Após o rato ter fornecido essa
resposta o experimentador pode colocar o comportamento do rato sob o controle
de uma variedade de condições de estímulo. Além disso, o comportamento pode ser
gradualmente modificado ou modelado até aparecerem novas repostas que
ordinariamente não fazem parte do repertório comportamental do rato. Êxito
nesses esforços levou Skinner a acreditar que as leis de aprendizagem se
aplicam a todos os organismos.</i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><b><span style="font-family: Arial, Helvetica, sans-serif;"><i><o:p></o:p></i></span></b></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj4jXdkyT_j_ldp_cgHs2uDN84D4EhpBiNnzx7ks-TQaAdRW5Mr4rKHg0reWFrBXKFVgJy2Wmq3NLImPAZwis5EmVNkvk3libSgsbsuUPL7D0m8Od93gDhcAGtasqQwR6B4xY9WAk7GzR0/s1600/download+(1).jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><img border="0" height="400" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEj4jXdkyT_j_ldp_cgHs2uDN84D4EhpBiNnzx7ks-TQaAdRW5Mr4rKHg0reWFrBXKFVgJy2Wmq3NLImPAZwis5EmVNkvk3libSgsbsuUPL7D0m8Od93gDhcAGtasqQwR6B4xY9WAk7GzR0/s400/download+(1).jpg" width="339" /></i></span></a></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><span style="font-family: Arial, Helvetica, sans-serif;"><i><br /></i></span></span></span></div>
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<span style="color: white;"><span style="background-color: black;"><o:p><span style="font-family: Arial, Helvetica, sans-serif;"><i>Jaqueline Layara Rodrigues Ramos.</i></span></o:p></span></span></div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-26258377973763453922013-03-16T10:56:00.000-07:002013-03-22T03:48:30.239-07:00Os Behavioristas do comportamentalismo<div style="text-align: justify;">
O Behaviorismo de Watson constitui o primeiro estágio da evolução da escola de pensamento comportamental.O segundo estágio do neobehaviorismo,compreende o periódo de 1930 ou menos 1960,e engloba os trabalhos de Shinner e outros behavioristas.
B.F,Shinner(1904-1990)
o behaviorismo de shinner dedicava ao estudo respostas,
Ele se preocupava em descrever e não explicar o comportamento.
A sua pesquisa tratava apenas do comportamento obsersável,e ele acreditava
que a tarefa da investigação cíentifica era estabelecer as relações funcionais entre
as condições de estímulo controladas pelo pesquisador e as respostas subsequentes do organismo.
com base nessa teória shinner derivou o condicionamento operante e o esquema de reforço que foi uma
contribuição para o compotamentalismo.
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A lei de aquisição de shinner
Que afirmar que a força de um comportamento operante aumenta quando ele é seguido pela apresentação de estímulo
reforçador.um grande exemplo foi o rato da caixa de shinner,o comportamento do rato era reforçador cada vez que ele presionava a barra.A sociedade de shinner basseava no esforço positivo,a punição não faz parte do programa de modificação
de comportamento,de acordo com shinner,as pessoas não dever ser punidas por comportamento inadequados elas devem ser reforçadas quando mudarem o comportamento na direção positiva.
Edward chace tolman(1886-1956)
segundo Tolman o comportamento está impregnado de intenção e visa atingir um ojeto ou aprender a forma de alcançar a meta.um bom exemplo o rato de um labirinto,tentando percorrer os caminhos do labirinto,reduzindo os erros a cada tentativa a fim de atingir mais rapidamente a meta.o ocorre nesse caso aprendizado,essa forma de aprender é prova comportamental objetiva da intenção com base nessas ideias tolman criou o behaviorismo internacional
tolman acreditava que as causas iniciadoras do comportamento estava relacionada a cinco variaveis independentes como causas do comportamento ,que tolman expressou pela a matematica.
as variaveis intervenientes
que são determinadas formas de comportamento,que produz estímulo e respostas,devido as pesquisas de tolman o rato branco tornou o principal meio de pesquisa usada em laboratório..
AUTOR;Duane P.schutz livro A historia da Psicologia Moderna
POSTADO: Érica Costa</div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0tag:blogger.com,1999:blog-4534022460717297928.post-19217642493880438872013-03-14T11:03:00.002-07:002013-04-05T18:30:49.293-07:00<div style="text-align: center;">
Abordagem Comportamental</div>
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O comportamento é visto como aspecto construtivo da espécie humana e com relação entre organismo e ambiente.Para maior esclarecimento, os psicólogos atuais dão um sentido mais amplo ao termo comportamento, incluindo tanto as reações globais do organismo como as maneiras de agir que tem uma significação. Por exemplo: o movimento de um único músculo do antebraço não poderia ser considerado comportamento, porque ali atuou apenas uma parcela do organismo. Por outro lado, andar, estender a mão já seria comportamento porque, nesses casos o organismo intervém como um todo. </div>
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Nirlaine Ferreira</div>
Abordagem Comportamentalhttp://www.blogger.com/profile/07567362938882384172noreply@blogger.com0