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 Tobias J. Osborne's research notes
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 Neil Barton
 Thoughts
 Computational Semigroup Theory
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 in theory
 Anurag's Math Blog
 Annoying Precision
 njwildberger: tangential thoughts
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Recent Posts
 Incredibly awesome, but with overlength September 3, 2021
 Fields and total orders are the prime objects of nice categories January 30, 2021
 Prefixfree codes and ordinals May 11, 2020
 Isomorphism of labeled uniqueness trees April 20, 2020
 Defining a natural number as a finite string of digits is circular August 17, 2019
 Theory and practice of signeddigit representations April 16, 2019
 A list of books for understanding the nonrelativistic QM — Ajit R. Jadhav’s Weblog November 25, 2018
 I’m not a physicist April 29, 2018
 ALogTime, LogCFL, and threshold circuits: dreams of fast solutions November 2, 2017
 A subset interpretation (with context morphisms) of the sequent calculus for predicate logic September 24, 2017
 Logic without negation and falsehood December 11, 2016
 Logic without truth September 3, 2016
 Learning category theory: a necessary evil? April 3, 2016
 A canonical labeling technique by Brendan McKay and isomorphism testing of deterministic finite automata November 15, 2015
 On Zeros of a Polynomial in a Finite Grid: the AlonFuredi bound September 19, 2015
 Groupoids August 3, 2015
 Reversibility of binary relations, substochastic matrices, and partial functions March 22, 2015
 Algebraic characterizations of inverse semigroups and strongly regular rings December 6, 2014
 Gentzen’s consistency proof is more impressive than you expect December 5, 2013
Recent Comments
 Fields and total orders are the prime objects of nice categories  Gentzen translated on Defining a natural number as a finite string of digits is circular
 Fields and total orders are the prime objects of nice categories  Gentzen translated on Algebraic characterizations of inverse semigroups and strongly regular rings
 gentzen on ALogTime, LogCFL, and threshold circuits: dreams of fast solutions
 gentzen on Theory and practice of signeddigit representations
 gentzen on Defining a natural number as a finite string of digits is circular
 gentzen on Defining a natural number as a finite string of digits is circular
 gentzen on Theory and practice of signeddigit representations
 rjlipton on Theory and practice of signeddigit representations
 Defining a natural number as a finite string of digits is circular  Gentzen translated on Theory and practice of signeddigit representations
 Theory and practice of signeddigit representations  Gentzen translated on ALogTime, LogCFL, and threshold circuits: dreams of fast solutions
 Ajit R. Jadhav on A list of books for understanding the nonrelativistic QM — Ajit R. Jadhav’s Weblog
 gentzen on I’m not a physicist
 gentzen on ALogTime, LogCFL, and threshold circuits: dreams of fast solutions
 gentzen on ALogTime, LogCFL, and threshold circuits: dreams of fast solutions
 gentzen on ALogTime, LogCFL, and threshold circuits: dreams of fast solutions
Tag Archives: category theory
Fields and total orders are the prime objects of nice categories
A field is also a commutative ring, so it is an object in the category of commutative rings. A total order is also a partial order, so it is an object in the category of partially ordered sets. Neither are … Continue reading
A subset interpretation (with context morphisms) of the sequent calculus for predicate logic
The previous two posts used the sequent calculus with a subset interpretation: We work with sequents , and interpret the propositions (and ) as subsets of some universe set . We interpret the sequent itself as . While writing the … Continue reading
Logic without truth
Pi is wrong! But so what? It is neither new, nor complicated enough to count as real math! And suggestions that or might be even better show that it not clearcut either. I recently invested sufficient energy into some logical questions to … Continue reading
Learning category theory: a necessary evil?
The end of my last blog post (about isomorphism testing of reversible deterministic finite automata) explained how category theory gave me the idea that the simplified variant of my question about permutation group isomorphism should be easy to solve: The idea to consider … Continue reading