Tag: Cecylia Rauszer
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Discussing “An algebraic and Kripke-style approach to a certain extension of intuitionistic logic”
Heyting-Brouwer logic (more commonly known now as bi-intuitionistic logic) has fascinated me since I first learned of it. The idea is beguilingly simple: extend intuitionistic logic with a new connective that makes it completely symmetrical. The ‘symmetry’ I am thinking of (perhaps better called ‘duality’, but not quite the same thing as De Morgan duality)…
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Recent Posts
- Discussing “BI as an Assertion Language for Mutable Data Structures”
- Discussing “Sheaves in Geometry and Logic”
- Discussing “Extended Curry-Howard Correspondence for a Basic Constructive Modal Logic”
- Discussing “Basic Proof Theory”
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