Results 111 to 120 of about 16,198 (182)
Kurt Gödel Maxims and Philosophical Remarks, vol.IX
International audienceWe are pleased to present here a revised second edition of the electronic edition of Kurt Gödel’s Maxims and Philosophical Remarks, commonly called Max Phil.
van Atten, Mark +3 more
core
Kripke on Gödel Incompleteness
This paper surveys six of Saul Kripke's highly creative ideas and results on Gödel incompleteness, from when he was an undergraduate to last publications.
Isaacson, Daniel
core +1 more source
Gödel Agent: A Self-Referential Agent Framework for Recursively Self-Improvement
Xun-Jian Yin +5 more
semanticscholar +1 more source
In this thesis, firstly the original Gödel's metric is examined in detail. Then a more general class of Gödel-type metrics is introduced. It is shown that they are the solutions of Einstein field equations with a physically acceptable matter distribution
Özgören, Kıvanç
core
Kurta Gödla dowód na istnienie Boga
Recenzja książki: Kurt Gödel, La prova matematica dell’esistenza di Dio, red. Lolli, P. Odifreddi, Wyd. Bollati Boringhaieri, Torino 2006, ss. 123.
Michał Heller
doaj
Self-Referential Introspection in Large Language Models: The Critical Threshold for Recursive Self-Improvement. [PDF]
Zhang J, Yuan B, Zhang Q.
europepmc +1 more source
Correction: Kopecka et al. Insights into P-Glycoprotein Inhibitors: New Inducers of Immunogenic Cell Death. <i>Cells</i> 2020, <i>9</i>, 1033. [PDF]
Kopecka J +8 more
europepmc +1 more source
Kurt Gödel, lector de Edmund Husserl
Kurt Gödel, the mathematician of the completeness theorem, of the incompleteness theorems and of the consistency test of the axiom of choice and the generalized hypothesis of the continuum, was a reader of Edmund Husserl.
López López, Andrés Felipe
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Evolutionary multi-agent reinforcement learning for crisis-aware demographic policy optimization. [PDF]
Dozhdikov AV, Sitkovskiy AM.
europepmc +1 more source
Understanding Gödel\u27s Incompleteness Proofs
This project investigates the proofs that Kurt Gödel published in 1931 for his incompleteness theorems. We first lay out the basic knowledge necessary to understand the incompleteness theorems and the foundations of mathematics.
Ito, Nanako
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