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  1. 1 de abr. de 2018 · Quién era Kurt Gödel, el hombre que caminaba con Albert Einstein (y al que comparan con Aristóteles) Dalia Ventura; BBC News Mundo; 1 abril 2018. Fuente de la imagen, Science Photo Library.

  2. 31 de ene. de 2022 · Kurt Gödel se había graduado con honores en la Universidad de Viena, con una tesis de apenas 11 páginas en las que postuló su teoría de la incompletud. Utilizando las matemáticas logró evidenciar que siempre habrá, por lo menos, una proposición que no puede ser demostrada, aunque sea verdadera .

  3. 11 de nov. de 2013 · Gödel’s two incompleteness theorems are among the most important results in modern logic, and have deep implications for various issues. They concern the limits of provability in formal axiomatic theories. The first incompleteness theorem states that in any consistent formal system \ (F\) within which a certain amount of arithmetic can be ...

  4. Biography. Kurt Gödel's father was Rudolf Gödel whose family were from Vienna. Rudolf did not take his academic studies far as a young man, but had done well for himself becoming managing director and part owner of a major textile firm in Brünn. Kurt's mother, Marianne Handschuh, was from the Rhineland and the daughter of Gustav Handschuh ...

  5. 4 de mar. de 2024 · Vienna Circle. Gödel, a mathematician and philosopher, was called by Einstein “the greatest logician since Aristotle” — a phrase coined in 1924 that stuck. Yet when Kurt enrolled at the ...

  6. Kurt Gödel. The foremost mathematical logician of the twentieth century, Kurt Gödel was associated with the Institute for Advanced Study from his first visit in the academic year 1933–34, until his death in 1978. He was Professor in the School of Mathematics from 1953 until 1976, when he became Professor Emeritus.

  7. Kurt Gödel a los 19 años de edad, cinco años antes de la demostración de los teoremas. Los teoremas de incompletitud de Gödel son dos célebres teoremas de lógica matemática demostrados por Kurt Gödel en 1931. Ambos están relacionados con la existencia de proposiciones indecidibles en ciertas teorías aritméticas.

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