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'A Formula Which I Derived Many Years Ago' Boole, Reichenbach and Popper on Probability and Conditionals.

• Authors : Rott, Hans¹

• Source: History & Philosophy of Logic. Nov2022, Vol. 43 Issue 4, p383-390. 8p.

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Bacon, Boole, the EPA, and Scientific Standards.

• Authors : Root, David H. (AUTHOR)

Subjects: META-analysis; PROBABILITY theory; SIMULATION methods & models

• Source: Risk Analysis: An International Journal. Aug2003, Vol. 23 Issue 4, p663-668. 6p.

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An Investigation of the Laws of Thought on Which are Founded the Mathematical Theories of Logic and Probabilities

• Authors : Boole, George

Subjects: Boolean algebra; Classical logic; Multi-valued logic

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THE INCLUSION-EXCLUSION PRINCIPLE FOR IF-STATES.

• Authors : CIUNGU, L. C.¹ ; RIEČAN, B.²

• Source: Iranian Journal of Fuzzy Systems. Apr2014, Vol. 11 Issue 2, p17-25. 9p.

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Hidden assumptions in the derivation of the theorem of Bell

• Authors : Hans De Raedt; Kristel Michielsen; Karl Hess

Subjects: Quantum Physics; Superluminal motion; Logical operations

• Source: Physica Scripta, T151:014002. IOP PUBLISHING LTD

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An investigation of the laws of thought on which are founded the mathematical theories of logic and probabilities

• Authors : George Boole

Subjects: Law of thought; GEORGE (programming language); Classical logic

• Source: An investigation of the laws of thought on which are founded the mathematical theories of logic and probabilities / by George Boole.

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Generalized Random Events.

• Authors : Skřivánek, Václav¹ ; Frič, Roman

• Source: International Journal of Theoretical Physics. Dec2015, Vol. 54 Issue 12, p4386-4396. 11p.

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Quantum Correlations and the Measurement Problem.

• Authors : Bub, Jeffrey¹

• Source: International Journal of Theoretical Physics. Oct2014, Vol. 53 Issue 10, p3346-3369. 24p.

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Epr-bohm experiment and Bell’s inequality: Quantum physics meets probability theory.

• Authors : Khrennikov, A. Yu.¹

• Source: Theoretical & Mathematical Physics. Oct2008, Vol. 157 Issue 1, p1448-1460. 13p.

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Quantum mechanics over sets: a pedagogical model with non-commutative finite probability theory as its quantum probability calculus

• Authors : David Ellerman

Subjects: Pure mathematics; Toy model; General Social Sciences

• Source: Synthese. 194:4863-4896

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