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Pseudo-categories
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We provide a complete description of the category of pseudo-categories (including pseudo-functors, natural and pseudo-natural transformations and pseudo modifications). A pseudo-category is a non strict version of an internal category. It was called a weak category and weak double category in some earlier papers. When internal to Cat it is at the same time a generalization of a bicategory and a double category.
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Cited by 2 Pith papers
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An equivalence theorem for algebraic and functorial QFT
A new n-to-1 Lorentzian bordism pseudo-operad makes additive time-slice AQFTs equivalent to functorial QFTs.
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Transposing cartesian and other structure in double categories
Every double category with iso-strong finite products has an underlying cartesian bicategory, via transposition of natural transformations and adjunctions extending companions and conjoints.
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