PulseExploreJournal ClubDebatesTrendingResearchersJournals
Instagram
HomeExploreJournal ClubTrending
Synapse
⌘+K
Synapse
April 25, 20260 citationsOpen Access

Keynes's logical, probability relation is not mysterious, Platonic, unusual, spooky, mystical, true, or mystic. It is Boolean

View Full Paper
MBMichael Emmett Brady

Key Points

  • The research aims to clarify the logical nature of Keynes's probability framework, contrasting it with Platonic interpretations.
  • Analysis of historical arguments by Boole and Ramsey regarding logical relations
  • Examination of the interpretation of Keynes's A Treatise on Probability
  • Review of implications in various fields influenced by misinterpretation
  • Demonstrates that Keynes’s logical framework is not metaphysical but Boolean in nature.
  • Identifies a significant misinterpretation lasting over a century across multiple disciplines.
  • Clarifies that previous views align with speculative logic rather than factual evidence-based reasoning.

Abstract

Abstract F P Ramsey never understood what a relational, propositional (or statement or sentential) logic was. Boole was the first to characterize such a logical system as being an argument form that was composed of propositions containing evidence that specified premises that were not demonstrative and conclusion(s) that were related to this evidence contained in the premises. On pp.7-8 of his The Laws of Thought (1854), Boole stated that the conclusion was internally related (logically connected) to the premises. It was F P Ramsey who constantly insisted that Keynes’s argument form was, instead, related to Platonic, speculative, metaphysical relations, as used by Moore in his Platonic Intuitionism, where the proposition (not propositions) was a self-evident, metaphysical intuition that was true. This has led to a disastrous 105-year detour in the fields of economics, philosophy, psychology, social science, behavioral science and history, that has nothing to do with Keynes’s A Treatise on Probability and the logical theory of probability presented in it.

Ask AI
Helpful
Bookmark
Share
View Full Paper

Cite This Study

Michael Emmett Brady (2026) studied this question.

synapsesocial.com/papers/69ec5b0688ba6daa22dac849https://doi.org/10.5281/zenodo.19703355
Ask AI
Helpful
Bookmark
Share
View Full Paper