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CATEGORIFICATION

  • Categorification
  • Connects set theory with category theory

    In mathematics, categorification is the process of replacing set-theoretic theorems with category-theoretic analogues. Categorification, when done successfully

    Categorification

    Categorification

  • Khovanov homology
  • Invariant of mathematical knots

    arises as the cohomology of a cochain complex. It may be regarded as a categorification of the Jones polynomial. It was developed in the late 1990s by Mikhail

    Khovanov homology

    Khovanov_homology

  • Mikhail Khovanov
  • Russian mathematician

    Khovanov homology for links, which was one of the first examples of categorification. Khovanov graduated from Moscow State School 57 mathematical class

    Mikhail Khovanov

    Mikhail_Khovanov

  • Chromatic polynomial
  • Function in algebraic graph theory

    04.003, S2CID 53304001 Helme-Guizon, Laure; Rong, Yongwu (2005), "A categorification of the chromatic polynomial", Algebraic & Geometric Topology, 5 (4):

    Chromatic polynomial

    Chromatic polynomial

    Chromatic_polynomial

  • Higher category theory
  • Generalization of category theory

    Mathematics portal Higher-dimensional algebra General abstract nonsense Categorification Coherency (homotopy theory) Lurie, Jacob. Higher Topos Theory (PDF)

    Higher category theory

    Higher_category_theory

  • Vittoria Bussi
  • Italian cyclist (born 1987)

    Derived Symplectic Structures in Generalized Donaldson–Thomas Theory and Categorification. In September 2018, she set a new UCI Women's hour record, riding 48

    Vittoria Bussi

    Vittoria Bussi

    Vittoria_Bussi

  • Topological data analysis
  • Analysis of datasets using techniques from topology

    loosen the stricter restriction of the function. Please refer to the Categorification and cosheaves and Impact on mathematics sections for more information

    Topological data analysis

    Topological_data_analysis

  • Applicative functor
  • Intermediate structure between functors and monads

    functors with tensorial strength. This may not be the most obvious categorification of the standard definition of applicative functor given below, but

    Applicative functor

    Applicative_functor

  • Monoidal category
  • Category admitting tensor products

    examples. Every (small) monoidal category may also be viewed as a "categorification" of an underlying monoid, namely the monoid whose elements are the

    Monoidal category

    Monoidal_category

  • Isomorphism
  • In mathematics, invertible homomorphism

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Isomorphism

    Isomorphism

    Isomorphism

  • Category theory
  • General theory of mathematical structures

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Category theory

    Category theory

    Category_theory

  • Tensor–hom adjunction
  • Concept in mathematics

    } that universally characterizes the tensor-hom adjunction, as the categorification of the remarkably basic law of exponents Z Y X = ( Z X ) Y . {\displaystyle

    Tensor–hom adjunction

    Tensor–hom_adjunction

  • Quasi-category
  • Generalization of a category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Quasi-category

    Quasi-category

  • Category (mathematics)
  • Mathematical object that generalizes the standard notions of sets and functions

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Category (mathematics)

    Category (mathematics)

    Category_(mathematics)

  • Center (category theory)
  • Variant of the notion of the center of a monoid, group, or ring to a category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Center (category theory)

    Center_(category_theory)

  • End (category theory)
  • Mathematical concept

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    End (category theory)

    End_(category_theory)

  • Morphism
  • Map (arrow) between two objects of a category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Morphism

    Morphism

  • David Corfield
  • British philosopher

    (2005). "Doing Mathematics". Philosophia Mathematica. 13: 106–111. "Categorification as a Heuristic Device", in D. Gillies and C. Cellucci (eds.), Mathematical

    David Corfield

    David_Corfield

  • Topos
  • Mathematical category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Topos

    Topos

  • Functor
  • Mapping between categories

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Functor

    Functor

  • Exact functor
  • Functor that preserves short exact sequences

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Exact functor

    Exact_functor

  • Yoneda lemma
  • Embedding of categories into functor categories

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Yoneda lemma

    Yoneda_lemma

  • Lawvere's fixed-point theorem
  • Theorem in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Lawvere's fixed-point theorem

    Lawvere's_fixed-point_theorem

  • Homotopy hypothesis
  • Hypothesis in mathematical category theory

    1007/BFb0026978. ISBN 978-3-540-63455-3. Baez, John C.; Dolan, James (1998). "Categorification". arXiv:math/9802029. Baez, John C. (2007). "The Homotopy Hypothesis"

    Homotopy hypothesis

    Homotopy_hypothesis

  • Bernhard Keller
  • Swiss mathematician

    He has applied triangulated Calabi–Yau categories to the (additive) categorification of cluster algebras. In 2013, he received an honorary degree from the

    Bernhard Keller

    Bernhard Keller

    Bernhard_Keller

  • Initial and terminal objects
  • Special objects used in (mathematical) category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Initial and terminal objects

    Initial_and_terminal_objects

  • Natural transformation
  • Central object of study in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Natural transformation

    Natural_transformation

  • Additive category
  • Type of category in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Additive category

    Additive_category

  • Adjoint functors
  • Relationship between two functors abstracting many common constructions

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Adjoint functors

    Adjoint_functors

  • Applied category theory
  • Applications of category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Applied category theory

    Applied_category_theory

  • M-theory
  • Framework of superstring theory

    1016/0550-3213(94)00559-W. S2CID 13889163. Khovanov, Mikhail (2000). "A categorification of the Jones polynomial". Duke Mathematical Journal. 1011 (3): 359–426

    M-theory

    M-theory

  • Limit (category theory)
  • Mathematical concept

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Limit (category theory)

    Limit_(category_theory)

  • Abelian category
  • Category with direct sums and certain types of kernels and cokernels

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Abelian category

    Abelian_category

  • Representable functor
  • Functor type

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Representable functor

    Representable_functor

  • Universal property
  • Characterizing property of mathematical constructions

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Universal property

    Universal property

    Universal_property

  • Essentially surjective functor
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Essentially surjective functor

    Essentially_surjective_functor

  • Full and faithful functors
  • Functors which are surjective and injective on hom-sets

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Full and faithful functors

    Full_and_faithful_functors

  • Enriched category
  • Category whose hom sets have algebraic structure

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Enriched category

    Enriched_category

  • Cokernel
  • Quotient space of a codomain of a linear map by the map's image

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Cokernel

    Cokernel

  • Simplicial set
  • Mathematical construction used in homotopy theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Simplicial set

    Simplicial_set

  • Pushout (category theory)
  • Most general completion of a commutative square given two morphisms with same domain

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Pushout (category theory)

    Pushout_(category_theory)

  • 2-ring
  • generalization of a ring eventually leads to the notion of an En-ring. Categorification Higher-dimensional algebra Lie n-algebra John Baez, 2-Rigs in Topology

    2-ring

    2-ring

  • Cartesian closed category
  • Type of category in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Cartesian closed category

    Cartesian_closed_category

  • Product (category theory)
  • Generalized object in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Product (category theory)

    Product_(category_theory)

  • Derived functor
  • Homological construction in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Derived functor

    Derived_functor

  • Kan extension
  • Category theory constructs

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Kan extension

    Kan_extension

  • Coproduct
  • Category-theoretic construction

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Coproduct

    Coproduct

  • Commutative diagram
  • Collection of maps which give the same result

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Commutative diagram

    Commutative diagram

    Commutative_diagram

  • Subcategory
  • Category whose objects and morphisms are inside a bigger category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Subcategory

    Subcategory

  • Monomorphism
  • Injective homomorphism

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Monomorphism

    Monomorphism

    Monomorphism

  • Equaliser (mathematics)
  • Set of arguments where two or more functions have the same value

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Equaliser (mathematics)

    Equaliser_(mathematics)

  • Inverse limit
  • Construction in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Inverse limit

    Inverse_limit

  • Opposite category
  • Mathematical category formed by reversing morphisms

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Opposite category

    Opposite_category

  • Pullback (category theory)
  • Most general completion of a commutative square given two morphisms with same codomain

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Pullback (category theory)

    Pullback_(category_theory)

  • Model category
  • Mathematical category with weak equivalences, fibrations and cofibrations

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Model category

    Model_category

  • Conglomerate (mathematics)
  • In mathematics, collection of classes

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Conglomerate (mathematics)

    Conglomerate_(mathematics)

  • Forgetful functor
  • Concept in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Forgetful functor

    Forgetful_functor

  • Localization of a category
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Localization of a category

    Localization_of_a_category

  • Volodymyr Mazorchuk
  • Ukrainian-Swedish mathematician

    "Translation and shuffling of projectively presentable modules and a categorification of a parabolic Hecke module". Transactions of the American Mathematical

    Volodymyr Mazorchuk

    Volodymyr_Mazorchuk

  • Equivalence of categories
  • Abstract mathematics relationship

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Equivalence of categories

    Equivalence_of_categories

  • Isomorphism of categories
  • Relation of categories in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Isomorphism of categories

    Isomorphism_of_categories

  • Overcategory
  • Category theory concept

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Overcategory

    Overcategory

  • Coequalizer
  • Aspect of category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Coequalizer

    Coequalizer

  • Glossary of category theory
  • category theory. categorical probability categorical probability categorification categorification is a process of replacing sets and set-theoretic concepts

    Glossary of category theory

    Glossary_of_category_theory

  • Cone (category theory)
  • Construction in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Cone (category theory)

    Cone_(category_theory)

  • Bijective proof
  • Technique for proving sets have equal size

    counting (proof technique) Combinatorial principles Combinatorial proof Categorification Loehr, Nicholas A. (2011). Bijective Combinatorics. CRC Press. ISBN 143984884X

    Bijective proof

    Bijective_proof

  • Diagonal functor
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Diagonal functor

    Diagonal_functor

  • Symmetric monoidal category
  • Concept in mathematical category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Symmetric monoidal category

    Symmetric_monoidal_category

  • Natural numbers object
  • Object in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Natural numbers object

    Natural numbers object

    Natural_numbers_object

  • Direct limit
  • Special case of colimit in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Direct limit

    Direct_limit

  • Tannakian formalism
  • Monoidal category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Tannakian formalism

    Tannakian_formalism

  • 2-category
  • Generalization of category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    2-category

    2-category

  • Monoidal functor
  • Concept in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Monoidal functor

    Monoidal_functor

  • Zero morphism
  • Bi-universal property in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Zero morphism

    Zero_morphism

  • Morse homology
  • Theory in differential topology

    inequalities). The existence of Morse homology "explains", in the sense of categorification, the Morse inequalities. Edward Witten came up with a related construction

    Morse homology

    Morse_homology

  • Rank-finiteness
  • rigidity, which asserts that every fusion ring has finitely many categorifications. A particularly relevant example to condensed matter physics is the

    Rank-finiteness

    Rank-finiteness

  • Refinement (category theory)
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Refinement (category theory)

    Refinement_(category_theory)

  • Diagram (category theory)
  • Indexed collection of objects and morphisms in a category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Diagram (category theory)

    Diagram_(category_theory)

  • Burnside category
  • Category theory

    are (equivalence classes of) spans of G-equivariant maps. It is a categorification of the Burnside ring of G. Let G be a finite group (in fact everything

    Burnside category

    Burnside_category

  • Fundamental groupoid
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Fundamental groupoid

    Fundamental_groupoid

  • Fibred category
  • Concept in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Fibred category

    Fibred_category

  • Dual (category theory)
  • Correspondence between properties of a category and its opposite

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Dual (category theory)

    Dual_(category_theory)

  • Ivan Losev (mathematician)
  • geometric representation theory, noncommutative algebra, and the theory of categorification." In 2010 in Hyderabad he was an invited speaker with talk, Finite

    Ivan Losev (mathematician)

    Ivan_Losev_(mathematician)

  • Point-surjective morphism
  • Concept in category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Point-surjective morphism

    Point-surjective_morphism

  • Kleisli category
  • Category theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Kleisli category

    Kleisli_category

  • Polynomial functor
  • Endofunctor on the category V of finite-dimensional vector spaces

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Polynomial functor

    Polynomial_functor

  • Exponential object
  • Categorical generalization of a function space in set theory

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Exponential object

    Exponential_object

  • Preadditive category
  • Mathematical category whose hom sets form Abelian groups

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Preadditive category

    Preadditive_category

  • Pre-abelian category
  • Category

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Pre-abelian category

    Pre-abelian_category

  • Stable ∞-category
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Stable ∞-category

    Stable_∞-category

  • Smooth functor
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Smooth functor

    Smooth_functor

  • Closed category
  • Category whose hom objects correspond (di-)naturally to objects in itself

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Closed category

    Closed_category

  • Comma category
  • Mathematics construct

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Comma category

    Comma_category

  • Complete category
  • Category in which all small limits exist

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Complete category

    Complete_category

  • Simplex category
  • Category of non-empty finite ordinals and order-preserving maps

    v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Simplex category

    Simplex_category

  • Sergei Gukov
  • Russian physicist

    Known for quantum topology, string theory, special holonomy manifolds, categorification of quantum group invariants, exact solutions of strongly coupled theories

    Sergei Gukov

    Sergei Gukov

    Sergei_Gukov

  • Frobenius algebra
  • Algebraic structure with "nice" duality properties

    algebras and (1+1)-dimensional TQFTs can be used to explain Khovanov's categorification of the Jones polynomial. Let B be a subring sharing the identity element

    Frobenius algebra

    Frobenius_algebra

  • N-group (category theory)
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    N-group (category theory)

    N-group_(category_theory)

  • Lift (mathematics)
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    Lift (mathematics)

    Lift_(mathematics)

  • N-monoid
  • v t e Category theory Key concepts Key concepts Categorification Category Abelian Additive CCC Complete Concrete Forgetful functor Elementary topos Grothendieck

    N-monoid

    N-monoid

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Online names & meanings

  • Pramadhan
  • Boy/Male

    Hindu

    Pramadhan

    One of the kauravas

  • Sowkya
  • Girl/Female

    Indian, Telugu

    Sowkya

    Decent

  • Yaswini
  • Girl/Female

    Indian, Telugu

    Yaswini

    Joy; Praiseworthy

  • ALIS
  • Male

    Arthurian

    ALIS

    , defender of man.

  • Damanjit
  • Boy/Male

    Sikh

    Damanjit

    Skirt of the victor, Victory over suppression

  • Kandis
  • Girl/Female

    American, British, English, Greek

    Kandis

    Glowing; Modern Variant of Candace; Ancient Hereditary Title Used by Ethiopian Queens; Fire White

  • Anoopa
  • Girl/Female

    Gujarati, Hindu, Indian

    Anoopa

    Miracle

  • Shu'aa
  • Boy/Male

    Muslim/Islamic

    Shu'aa

    Beams Rays

  • Sha'ira
  • Girl/Female

    Muslim

    Sha'ira

    Poetess.

  • Aeldra
  • Boy/Male

    American, British, English

    Aeldra

    Lives at the Elder Tree

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