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Project: moss notebooks

No Description

Collaborators

Annie Pompa,   KKristina Zerbinopoulos,   LLarry Moss,   RRui Li,   AAta Tuncer,   NNada Amin,   SScott Michael,   Matthew Heimerdinger,   LL Weakley,   AAli Aljubailan,   EEric Chen,   Patrick Blackburn,   QQi Chen,   LLogan Fields,   Hai Hu,   JJuyeon Chung,   GGavin Whelan,   CCaleb Kisby,   TTomer Libal,   MMatthew Zelenin,   TTal Dvir,   KKazuki Yabe,   AAbe Leite,   KKyle Carter,   John Siratt,   sslelievre.student ,   NNoah Kaufmann,   KKyle R.,   LLavanya Singh,   CCatharine Wyss,   AAlex Kruckman,   YYIYAO WEI,   Seungmin Lee,   BBenjamin Boskin,   SSamuel Lelièvre,   SSaúl Blanco Rodriguez

Public Paths

PathDescriptionLast ModifiedStarsViews
SizesOfSets/sizes.ipynb

This notebook is a theorem prover for an extended syllogistic logic which allows one to make assertions about comparative cardinalities of finite sets. The logic is complete and efficiently decidable. If an assertion follows from a set of assumptions, this notebook displays the proof. If it doesn't follow, it outputs a counter-model.

11/13/2024, 2:33:51 PM1116
getting_started.ipynb

This file is an interpreter for the tiny programming language 1# used in my classes on theory of computation at Indiana University. For more on 1# and the class, see https://iulg.sitehost.iu.edu/trm. Right now, this is just for my students. But if the move to Cocalc turns out well, I might expand this to cover the basics of computability theory.

2/21/2024, 3:06:04 PM69
ARC

Logic of "all" + verbs + relative clauses, for a class at Indiana University

11/10/2020, 5:25:31 AM7207
sizeNotebook.ipynb

syllogistic logic + reasoning about the sizes of finite sets

1/5/2019, 8:19:27 PM233