{"id":414,"date":"2025-06-25T07:14:00","date_gmt":"2025-06-25T10:14:00","guid":{"rendered":"http:\/\/prediksitogelwla.siteprofissional.com\/?p=414"},"modified":"2025-06-28T13:57:16","modified_gmt":"2025-06-28T16:57:16","slug":"teoria-dos-jogos-valor-esperado-na-teoria-dos-jogos-uma-perspectiva-estrategica","status":"publish","type":"post","link":"http:\/\/prediksitogelwla.siteprofissional.com\/index.php\/2025\/06\/25\/teoria-dos-jogos-valor-esperado-na-teoria-dos-jogos-uma-perspectiva-estrategica\/","title":{"rendered":"Teoria dos jogos  valor esperado na teoria dos jogos  uma perspectiva estrategica"},"content":{"rendered":"<p>A segunda aplica\u00e7\u00e3o ir\u00e1 ilustrar o uso da probabilidade frequencial em espa\u00e7os amostrais infinitos nos quais n\u00e3o podemos fazer uso da defini\u00e7\u00e3o cl\u00e1ssica de probabilidade. Vigorish, ou VIG, \u00e9 a taxa que um agente de apostas cobra para aceitar uma aposta esportiva. Se quiser ganhar dinheiro apostando em esportes, voc\u00ea precisa saber como essa taxa afeta suas chances de ganhar. Isso mostra que voc\u00ea n\u00e3o pode ganhar dinheiro dessa forma a longo prazo porque a aposta n\u00e3o funciona a seu favor. Ele ajuda voc\u00ea a identificar boas apostas, evitar as ruins e administrar melhor seu <a href=\"https:\/\/jogododragaozinho.com.br\/\">jogar drag\u00e3ozinho<\/a> dinheiro.<\/p>\n<p>O uso do EV ajuda voc\u00ea a identificar apostas com probabilidades favor\u00e1veis, gerenciar melhor os riscos e tomar decis\u00f5es mais baseadas em dados em vez de confiar nas emo\u00e7\u00f5es. Quando as probabilidades da casa de apostas n\u00e3o correspondem \u00e0s chances reais de algo acontecer, o EV ajuda voc\u00ea a identificar essas oportunidades de ganhar dinheiro. No blackjack, por exemplo, o jogador pode calcular o EV de uma m\u00e3o espec\u00edfica considerando as cartas j\u00e1 distribu\u00eddas e as probabilidades das cartas restantes no baralho. Em jogos de roleta, o EV pode ser calculado para diferentes tipos de apostas (simples, d\u00fazia, coluna) considerando a estrutura do jogo e as odds oferecidas pela casa.<\/p>\n<p><a href=\"jogododragaozinho\"><img decoding=\"async\" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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width=\"304px\" alt=\"Estrat\u00e9gia de Valor Esperado\"\/><\/a><\/p>\n<p>Para incorporar v\u00e1rios crit\u00e9rios na tomada de decis\u00e3o, podemos usar a an\u00e1lise de decis\u00e3o de v\u00e1rios crit\u00e9rios (MCDA).Essa abordagem envolve a identifica\u00e7\u00e3o dos crit\u00e9rios relevantes, atribuindo pesos a cada crit\u00e9rio com base em sua import\u00e2ncia relativa e avaliando cada op\u00e7\u00e3o com base em seu desempenho em cada crit\u00e9rio.Os resultados podem ser usados para classificar as op\u00e7\u00f5es e identificar a melhor op\u00e7\u00e3o. O pr\u00f3ximo passo no pensamento estrat\u00e9gico \u00e9 analisar os jogadores.Isso envolve entender as motiva\u00e7\u00f5es, prefer\u00eancias e recursos de nossos oponentes.Ao analisar os jogadores, podemos prever suas a\u00e7\u00f5es e desenvolver contra-estrat\u00e9gias.Por exemplo, em um jogo de poker, entender as tend\u00eancias de nossos oponentes nos permite prever seus movimentos e ajustar nossa estrat\u00e9gia de apostas de acordo. Ao considerar op\u00e7\u00f5es diferentes, a melhor op\u00e7\u00e3o \u00e9 a com o maior valor esperado.No entanto, esse nem sempre \u00e9 o caso, pois pode haver outros fatores a serem considerados, como toler\u00e2ncia ao risco e prefer\u00eancias pessoais.Portanto, \u00e9 importante usar o valor esperado como uma ferramenta para a tomada de decis\u00e3o, mas tamb\u00e9m para considerar outros fatores que podem afetar a decis\u00e3o. Utilizando o conceito de valor esperado, voc\u00ea pode identificar apostas que realmente valem a pena, como a calculadora odds de valor, que ajuda a descobrir apostas lucrativas. Com isso, voc\u00ea se torna um apostador mais consciente e preparado para maximizar seus lucros. O sucesso nas apostas n\u00e3o vem da sorte, mas sim de uma an\u00e1lise cuidadosa e fundamentada.<\/p>\n<h2>Import\u00e2ncia do Valor Esperado na Tomada de Decis\u00f5es<\/h2>\n<p>Ao compreender e utilizar o valor esperado, os investidores podem tomar decis\u00f5es mais informadas e avaliar os resultados potenciais dos seus investimentos. Lembre-se, esta \u00e9 apenas uma breve vis\u00e3o geral e h\u00e1 muito mais para explorar no mundo do valor esperado. Ao incorporar estes elementos no processo de avalia\u00e7\u00e3o, os investidores podem compreender melhor a gama de resultados poss\u00edveis e tomar decis\u00f5es mais informadas sobre o n\u00edvel de risco que est\u00e3o dispostos a aceitar.<\/p>\n<h3>Principais erros que levam \u00e0 perda de dados em ambientes corporativos e como evit\u00e1-los<\/h3>\n<p>As melhores estrat\u00e9gias incluem estudar estat\u00edsticas dos jogos, acompanhar as varia\u00e7\u00f5es das odds e entender profundamente os esportes e eventos em que est\u00e1 apostando. Quanto mais voc\u00ea souber sobre o esporte, melhor voc\u00ea poder\u00e1 identificar apostas de valor. Uma aposta de valor \u00e9 uma aposta onde as odds (chances) oferecidas s\u00e3o maiores do que a probabilidade real do evento acontecer. Voc\u00ea a identifica comparando as chances reais de um resultado com as odds oferecidas pela casa de apostas. As casas de apostas utilizam diferentes cen\u00e1rios para criar as odds e permitir que os apostadores coloquem seu dinheiro em cada op\u00e7\u00e3o. Ao avaliar o potencial de uma startup, os investidores enfrentam frequentemente o desafio de quantificar as incertezas inerentes.<\/p>\n<h3>Introdu\u00e7\u00e3o \u00e0 teoria dos jogos<\/h3>\n<p>Uma das dicas mais valiosas que voc\u00ea pode aprender neste universo \u00e9 sobre o conceito de Valor Esperado, ou EV (do ingl\u00eas Expected Value). Compreender esse conceito \u00e9 fundamental para quem deseja n\u00e3o apenas se divertir, mas tamb\u00e9m maximizar suas chances de sucesso a <a href=\"https:\/\/artigos.noticiasemfoco.inf.br\/\">longo prazo.<\/a> Muitas pessoas realizam apostas sem ter uma no\u00e7\u00e3o clara do que cada decis\u00e3o significa em termos de rentabilidade e risco. O valor esperado pode ajud\u00e1-lo a analisar suas escolhas e a entender se elas s\u00e3o vantajosas. Mesmo que voc\u00ea n\u00e3o se torne um profissional, saber como calcular e aplicar esse conceito nas suas apostas pode fazer uma grande diferen\u00e7a.<\/p>\n<p>O futuro da avalia\u00e7\u00e3o de startups reside numa abordagem equilibrada que considere fatores tradicionais e novos. Trata-se de tecer uma narrativa convincente que capture a vis\u00e3o da startup, baseada em m\u00e9tricas robustas e em uma avalia\u00e7\u00e3o clara de riscos e oportunidades. \u00c0 medida que o panorama das startups continua a mudar, o mesmo acontecer\u00e1 com os m\u00e9todos e modelos de avalia\u00e7\u00e3o, sempre com um olhar voltado para o potencial futuro destas empresas inovadoras. Para calcular as odds justas das apostas \u00e9 necess\u00e1rio muito conhecimento acerca da modalidade esportiva e tamb\u00e9m das equipes da partida.<\/p>\n<p>Use an\u00e1lises de desempenho, estat\u00edsticas e informa\u00e7\u00f5es atualizadas para ajustar suas previs\u00f5es. Lembre-se de que o Valor Esperado \u00e9 uma ferramenta poderosa na an\u00e1lise de investimentos, mas deve ser usado em conjunto com outras m\u00e9tricas e considera\u00e7\u00f5es financeiras para tomar decis\u00f5es de investimento bem informadas. Isso significa que, no longo prazo, o retorno sobre o valor total apostado, nessas circunst\u00e2ncias de odd oferecida de @3 e odd justa de @2, \u00e9 de 50%.<\/p>\n<p>Isso ajuda a verificar se suas decis\u00f5es foram corretas e se o EV est\u00e1 funcionando a seu favor. As ferramentas certas podem fazer uma grande diferen\u00e7a na sua estrat\u00e9gia de apostas. Usar tecnologia para calcular o valor esperado positivo \u00e9 um passo importante para se tornar um apostador mais consciente e informado.<\/p>\n<p>Neste cen\u00e1rio, o valor esperado do investimento \u00e9 de 0,095, indicando um retorno esperado positivo. A odd justa servir\u00e1 como um medidor para saber se um padr\u00e3o de apostas te dar\u00e1 lucro ou n\u00e3o. Em outras palavras, no longo prazo, para cada real investido voc\u00ea \u00e9 esperado de obter R$0,50 de retorno.<\/p>\n<p>O valor esperado positivo \u00e9 uma ferramenta essencial para os apostadores que buscam decis\u00f5es informadas e um futuro lucrativo nas apostas esportivas. Ao focar em apostas com valor, voc\u00ea aumenta suas chances de sucesso a longo prazo. O valor esperado positivo \u00e9 um conceito essencial para quem deseja apostar de forma inteligente e lucrativa no mundo dos esportes. Compreender como funciona esse conceito pode ajudar apostadores a tomar decis\u00f5es mais informadas e a maximizar seus ganhos a longo prazo. Esta \u00e9 uma pergunta crucial para qualquer trader que deseja aplicar an\u00e1lise t\u00e9cnica e otimizar seu desempenho. O valor esperado (EV) \u00e9 uma medida de quanto voc\u00ea pode esperar ganhar ou perder de cada negocia\u00e7\u00e3o em m\u00e9dia, com base na probabilidade e no retorno de cada resultado.<\/p>\n<p>Sua capacidade de aliar criatividade ao pensamento estrat\u00e9gico a tornou uma criadora de conte\u00fado requisitada. Ela est\u00e1 ansiosa para se aprofundar nas complexidades do software de iGaming, desvendando as hist\u00f3rias por tr\u00e1s da tecnologia e traduzindo recursos complexos em narrativas envolventes. Fa\u00e7a das apostas em EV sua b\u00fassola, mas combine-as com uma boa pesquisa e h\u00e1bitos de apostas disciplinados.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>A segunda aplica\u00e7\u00e3o ir\u00e1 ilustrar o uso da probabilidade frequencial em espa\u00e7os amostrais infinitos nos quais n\u00e3o podemos fazer uso da defini\u00e7\u00e3o cl\u00e1ssica de probabilidade. Vigorish, ou VIG, \u00e9 a taxa que um agente de apostas cobra para aceitar uma aposta esportiva. Se quiser ganhar dinheiro apostando em esportes, voc\u00ea precisa saber como essa taxa&hellip; <a href=\"http:\/\/prediksitogelwla.siteprofissional.com\/index.php\/2025\/06\/25\/teoria-dos-jogos-valor-esperado-na-teoria-dos-jogos-uma-perspectiva-estrategica\/\" class=\"more-link\">Leia mais <span class=\"screen-reader-text\">Teoria dos jogos  valor esperado na teoria dos jogos  uma perspectiva estrategica<\/span><\/a><\/p>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[336,338,334,337,99,335],"class_list":["post-414","post","type-post","status-publish","format-standard","hentry","category-sem-categoria","tag-esperado","tag-estrategica","tag-jogos","tag-perspectiva","tag-teoria","tag-valor"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v26.9 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>Teoria 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