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Foundations of Mathematics, Logic & Computability | Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computab

Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and compu…

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Foundations of Mathematics, Logic & Computability | Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computab | foundationalperspectives.wordpress.com Reviews
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Foundations of Mathematics, Logic & Computability | Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computab | foundationalperspectives.wordpress.com Reviews

https://foundationalperspectives.wordpress.com

Reviewing classical interpretations of Cantor&#039;s, G&ouml;del&#039;s, Tarski&#039;s, and Turing&#039;s reasoning and addressing some grey areas in the foundations of mathematics, logic and compu…

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Why there are infinitely many twin primes | Foundations of Mathematics, Logic & Computability

https://foundationalperspectives.wordpress.com/2016/07/19/why-there-are-infinitely-many-twin-primes

Foundations of Mathematics, Logic and Computability. Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computability. Why there are infinitely many twin primes. July 19, 2016 in Foundations of mathematics, logic and computation. Notations, non-standard concepts, and definitions used commonly in these investigations are detailed in this post. A: The twin prime conjecture. If the twin prime ...

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Why Gödel’s ‘undecidable’ formula does not assert its own unprovability | Foundations of Mathematics, Logic & Computability

https://foundationalperspectives.wordpress.com/2016/07/12/why-godels-undecidable-formula-does-not-assert-its-own-unprovability

Foundations of Mathematics, Logic and Computability. Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computability. Why Gödel’s ‘undecidable’ formula does not assert its own unprovability. July 12, 2016 in Foundations of mathematics, logic and computation. Languages of adequate expression. Languages of effective communication. University of Montpellier, France. 8216; The Truth Assignment...

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Notation, non-standard concepts and definitions used in these investigations | Foundations of Mathematics, Logic & Computability

https://foundationalperspectives.wordpress.com/2013/09/07/some-comments-on-the-notation-non-standard-concepts-and-definitions-used-in-these-investigations

Foundations of Mathematics, Logic and Computability. Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computability. Notation, non-standard concepts and definitions used in these investigations. September 7, 2013 in Foundations of mathematics, logic and computation. Use of square brackets. Use of an asterisk. We have taken some liberty in emphasising standard definitions selectively, and ...

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Why the prime divisors of an integer are mutually independent | Foundations of Mathematics, Logic & Computability

https://foundationalperspectives.wordpress.com/2016/07/20/why-the-prime-divisors-of-an-integer-are-mutually-independent

Foundations of Mathematics, Logic and Computability. Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computability. Why the prime divisors of an integer are mutually independent. July 20, 2016 in Foundations of mathematics, logic and computation. Notations, non-standard concepts, and definitions used commonly in these investigations are detailed in this post. And this previous post.

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Can quantum mechanical description of physical reality be considered complete? | quantum communications

https://ericcavalcanti.wordpress.com/2009/11/26/can-quantum-mechanical-description-of-physical-reality-be-considered-complete

Can quantum mechanical description of physical reality be considered complete? November 26, 2009. Middot; by Eric Cavalcanti. That was the title of a ground-breaking article published in 1935 in the Physical Review by Einstein, Podolsky and Rosen (EPR). In this article they brought to the attention of physicists the strange correlations predicted by quantum mechanics for observations involving what are now called. Complete description of reality. According to the Copenhagen interpretation, if one decides...

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Foundations of Mathematics, Logic & Computability | Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computab

Foundations of Mathematics, Logic and Computability. Reviewing classical interpretations of Cantor's, Gödel's, Tarski's, and Turing's reasoning and addressing some grey areas in the foundations of mathematics, logic and computability. Why the prime divisors of an integer are mutually independent. July 20, 2016 in Foundations of mathematics, logic and computation. Notations, non-standard concepts, and definitions used commonly in these investigations are detailed in this post. And this previous post.

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