Topic
inverso de una proposición categórica o hipotética
“In conversation avoid the extremes of forwardness and reserve.”
“Method is not less requisite in ordinary conversation than in writing, provided a man would talk to make himself understood.”
“It is a secret known but to few, yet of no small use in the conduct of life, that when you fall into a man's conversation, the first thing you should consider is, whether he has a greater inclination to hear you, or that you should hear him.”
“Ill nature is to conversation what oil is to the lamp—the only thing that keeps it alive.”
“Communication can only take place among equals.”
“The government has no business censoring private conversations between clients and , nor should a counselor be used as a tool to impose the government’s biased views on [his] clients.”
Quotes via Wikiquote (CC BY-SA), each with its original source.
En lógica y matemáticas, el converso de un enunciado categórico o de implicación es el resultado de invertir sus dos enunciados constituyentes. Para la implicación P → Q, el converso es Q → P. Para la proposición categórica Todos los S son P, el converso es Todos los P son S. De cualquier manera, la verdad del converso es generalmente independiente de la del enunciado original.
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