Welcome to The Coolest Nicknames

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Googlism comments

Isomorphism is low for pp
Isomorphism is an
Isomorphism is a common generalization of
Isomorphism is a mathematical perspective on the the process whereby two or more domain structures/representations are structurally reconciled
Isomorphism is a 1
Isomorphism is components having the same connections as other corresponding components
Isomorphism is to generate all n
Isomorphism is the problem of testing whether two graphs are really the same
Isomorphism is to realize that two groups are structurally the same even though the names and notation for the elements are different
Isomorphism is np
Isomorphism is a ring Isomorphism
Isomorphism is in fact technically "canonical" shows why your
Isomorphism is in fact technically "canonical" shows why your attempted nitpick is misguided
Isomorphism is a common topic in the conference
Isomorphism is an important and very general form of exact pattern matching
Isomorphism is one
Isomorphism is an important and very general form of pattern matching that finds practical application in
Isomorphism is in spp
Isomorphism is low for zpp
Isomorphism is completely determined by
Isomorphism is related to the
Isomorphism is given by the mapping
Isomorphism is already known
Isomorphism is implied
Isomorphism is shown by using an edge
Isomorphism is defined for two
Isomorphism is the cultural dichotomy
Isomorphism is in
Isomorphism is a bijection between the vertices of two graphs and
Isomorphism is a very general form of pattern matching in which one attempts to find a target graph as a subgraph of a larger input graph
Isomorphism is almost a necessary postulate
Isomorphism is the composite of
Isomorphism is obtained on the homotopy colimit level
Isomorphism is for data
Isomorphism is in class p
Isomorphism is a way of describing two groups as being the same
Isomorphism is the result of pressure on organisations from exogenous providers of resources
Isomorphism is natural under
Isomorphism is natural under the assumption that the base is a canonical factor of the group exten
Isomorphism is an equivalence relation between types which means that
Isomorphism is not sufficient for representation; 2
Isomorphism is only required to map the cycles and symbols found in the first g cycle groups of the source Isomorphism
Isomorphism is an equivalence relation on ob
Isomorphism is simply
Isomorphism is determined as follows
Isomorphism is as easy as 1+1=2
Isomorphism is called an automorphism of g
Isomorphism is in p
Isomorphism is known to be in np since you can easily guess a mapping of the vertices and then check in polynomial time if the mapping is an Isomorphism
Isomorphism is an equivalence relation on the class of all groups
Isomorphism is c
Isomorphism is a mathematical equivalence between two or more groups
Isomorphism is intended
Isomorphism is a correspondence
Isomorphism is a correspondence between type expressions in the lambda calculus and propositional logic
Isomorphism is always an equivalence relation
Isomorphism is given by f
Isomorphism is on a more abstract level
Isomorphism is important in
Isomorphism is important in information retrieval and other application fields in
Isomorphism is both a monomorphism and an
Isomorphism is a bijective morphism
Isomorphism is a function such that is one
Isomorphism is a unitary transformation whose elements are
Isomorphism is in np
Isomorphism is called a birational equivalence
Isomorphism is a group
Isomorphism is a local Isomorphism
Isomorphism is that an Isomorphism is always a direct translation from one language to another
Isomorphism is possible at all by ensuring that the number of nodes and edges and both the given graphs match
Isomorphism is one of computable dimension
Isomorphism is an important property
Isomorphism is called an isomorphic system that is a model of another by virtue of an Isomorphism offers no simplifications
Isomorphism is a bijective homomorphism
Isomorphism is not np
Isomorphism is a very strong relation; components are considered equivalent if there is a one
Isomorphism is already determined by it's point mapping
Isomorphism is just a one
Isomorphism is described as a map from the natural defining generating set for one module to the natural defining generating set for the other module
Isomorphism is useful for a number of pratical applications spanning from relational theory to investigating chemical structures
Isomorphism is out
Isomorphism is strictly harder
Isomorphism is hard?
Isomorphism is no harder than graph Isomorphism