Este blog tem como objectivo levar a cabo o que indica o título - um passeio pela Matemática. Dar a conhecer a sua História, as suas leis, as suas personagens e curiosidades, enfim divulgar esta Ciência que, como disse Victor Duruy, é a chave de ouro com que podemos abrir todas as ciências.
Mostrar mensagens com a etiqueta paradoxos. Mostrar todas as mensagens
Mostrar mensagens com a etiqueta paradoxos. Mostrar todas as mensagens
terça-feira, 21 de maio de 2013
O Gato de Schrodinger
Etiquetas:
Erwin Schrodinger,
História da Ciência,
paradoxos
domingo, 7 de abril de 2013
terça-feira, 2 de abril de 2013
Paradoxo das bolas de ténis
quarta-feira, 27 de março de 2013
Paradoxo do Grande Hotel
quarta-feira, 23 de janeiro de 2013
O Paradoxo da Amizade
«It’s a mathematical fact. Your friends are probably more popular than you are.
Don’t believe it? Consider this: the average Facebook user has 245 friends, but the average friend on Facebook has 359 friends, according to a 2011 Pew survey.
That’s right. The average person on Facebook has fewer friends than their friends do.
But how can that be? It definitely seems weird, and that’s why this phenomenon is known as “friendship paradox,” described in a 1991 paper by Scott L. Feld amusingly titled “Why Your Friends Have More Friends Than You Do.”
It turns out the paradox is not so mysterious, however, when you take a closer look at the math. Below I will give an example of the friendship paradox and then go through the math of why it happens.»
Ler na íntegra aqui.
Don’t believe it? Consider this: the average Facebook user has 245 friends, but the average friend on Facebook has 359 friends, according to a 2011 Pew survey.
That’s right. The average person on Facebook has fewer friends than their friends do.
But how can that be? It definitely seems weird, and that’s why this phenomenon is known as “friendship paradox,” described in a 1991 paper by Scott L. Feld amusingly titled “Why Your Friends Have More Friends Than You Do.”
It turns out the paradox is not so mysterious, however, when you take a closer look at the math. Below I will give an example of the friendship paradox and then go through the math of why it happens.»
Ler na íntegra aqui.
sexta-feira, 21 de outubro de 2011
Aquiles e a Tartaruga
Ler:
Paradoxos
A fórmula 1 dos Gregos Antigos
Paradoxo de Aquiles e a tartaruga
Achilles and the Tortoise
Etiquetas:
paradoxos,
teoria dos limites,
Zenão
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