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What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories
What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories

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What formal equalities between rewriting paths have in common with homotopies, Kan complexes and ∞-categories

22. Mar 2023••
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II Encontro Brasileiro em Teoria das Categorias, 20 a 24 de Março de 2023

Ruy De Queiroz
Professor Titular um Universidade Federal de Pernambuco
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