In category theory, a strict 2-category is a category with "morphisms between morphisms", that is, where each hom-set itself carries the structure of a...

category C has finite products, the category of C-enriched categories has finite products too. While this concept is too strict for some purposes in for example...

diagram commutes. A strict monoidal category is one for which the natural isomorphisms α, λ and ρ are identities. Every monoidal category is monoidally equivalent...

location, which means a Category 2 hurricane that hits a major city will likely do far more cumulative damage than a Category 5 hurricane that hits a...

higher-dimensional categories allow us to profitably generalize this by considering "higher-dimensional processes". For example, a (strict) 2-category is a category together...

compete with a Category A service. As a consequence, Category A licenses carried more stringent obligations on their owners, such as stricter thresholds for...

also called strict partial orders. Strict and non-strict partial orders can be put into a one-to-one correspondence, so for every strict partial order...

F channel and Category 7 cable are backward compatible with Class D/Category 5e and Class E/Category 6. Class F features even stricter specifications...

mathematics, a bicategory (or a weak 2-category) is a concept in category theory used to extend the notion of category to handle the cases where the composition...

United Nations and the Convention on Biological Diversity. A strict nature reserve (IUCN Category Ia) is an area which is protected from all but light human...

results show. From series 2 onwards, the show has been broadcast in the run up to Christmas. With its high viewing figures, Strictly Come Dancing has become...

focuses on strict 2-groups. A strict 2-group is a strict monoidal category in which every morphism is invertible and every object has a strict inverse (so...

Ehresmann's research interests moved to category theory, where he introduced the concepts of sketch and of strict 2-category. His collected works, edited by his...

non-strict order. For each (non-strict) total order ≤ {\displaystyle \leq } there is an associated relation < {\displaystyle <} , called the strict total...

A strict nature reserve (IUCN category Ia) or wilderness area (IUCN category Ib) is the highest category of protected area recognised by the World Commission...

products within a given category. Let C {\displaystyle C} be a category and let X 1 {\displaystyle X_{1}} and X 2 {\displaystyle X_{2}} be objects of C ....

Under Joy's control, Riley inadvertently gets the campers punished by the strict camp director, Coach Roberts. Anxiety, deciding that Riley needs to change...

In category theory, a branch of mathematics, the opposite category or dual category Cop of a given category C is formed by reversing the morphisms, i.e...

it is called a zero object or null object. A pointed category is one with a zero object. A strict initial object I is one for which every morphism into...

And Vito Coppola Respond To Strictly Fans' Complaints Of Underscoring From Judges". HuffPost UK. December 2, 2022. "Strictly best thing to ever happen to...

integers). Preorders are closely related to equivalence relations and (non-strict) partial orders. Both of these are special cases of a preorder: an antisymmetric...

HTML 4.01//EN" "https://www.w3.org/TR/html4/strict.dtd"> This declaration references the DTD for the "strict" version of HTML 4.01. SGML-based validators...

In category theory, a branch of mathematics, the abstract notion of a limit captures the essential properties of universal constructions such as products...

In mathematics, specifically in category theory, a pre-abelian category is an additive category that has all kernels and cokernels. Spelled out in more...

prototypical example of an abelian category is the category of abelian groups, Ab. Abelian categories are very stable categories; for example they are regular...

In category theory, a branch of mathematics, a functor category D C {\displaystyle D^{C}} is a category where the objects are the functors F : C → D {\displaystyle...

they take their feet off our necks." "About". Strict Scrutiny. Archived from the original on February 2, 2022. Retrieved March 23, 2022. Litman, Leah;...

In mathematics, specifically category theory, a functor is a mapping between categories. Functors were first considered in algebraic topology, where algebraic...

fundamental constitutional right, the court may apply the strict scrutiny standard. Strict scrutiny holds the challenged law as presumptively invalid...

In mathematics, a morphism is a concept of category theory that generalizes structure-preserving maps such as homomorphism between algebraic structures...