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A monoidal category in which tensoring has internal-hom right adjoints.
wp-closed-monoidalnlab-closed-monoidalriehl-category-contextEach relation below ends at this concept.
This is an authored directed relation from the source endpoint to the target endpoint.
Compact closure canonically supplies internal homs, for example , and hence a closed monoidal structure.
Pass canonically from a stronger object to structure it determines, or forget part of the data while retaining a valid weaker structure. The carrier may change under a canonical induced construction.
wp-compact-closednlab-compact-closedwp-closed-monoidalnlab-closed-monoidalriehl-category-contextThis is an authored directed relation from the source endpoint to the target endpoint.
Choose internal objects giving tensor–hom adjunctions.
Equip an existing carrier or structured object with additional chosen data, when such compatible data exists. Use a construction junction when several independently meaningful inputs must coexist on the same carrier or interact compatibly.
wp-closed-monoidalnlab-closed-monoidalriehl-category-contextEach relation below starts at this concept.
No direct relations are authored in this direction.