Extends computads with invertible generators, constructs a coreflection to ordinary computads that preserves generated ω-categories, proves those ω-categories are cofibrant, and shows the subcategory of generalised computads with generator-preserving morphisms is a presheaf topos.
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2 Pith papers cite this work, alongside 324 external citations. Polarity classification is still indexing.
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Univalent Segal sheaves on lax grids are monoidally equivalent to (∞,n)-categories with Campion's Gray product, constructed by Day convolution.
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Computads with invertible generators for weak {\omega}-categories
Extends computads with invertible generators, constructs a coreflection to ordinary computads that preserves generated ω-categories, proves those ω-categories are cofibrant, and shows the subcategory of generalised computads with generator-preserving morphisms is a presheaf topos.
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The Gray Product of $(\infty, n)$-Categories via Lax Grids
Univalent Segal sheaves on lax grids are monoidally equivalent to (∞,n)-categories with Campion's Gray product, constructed by Day convolution.