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IsOmOrPhIc is thought to be neither an np
IsOmOrPhIc is currently hiring for a director of sales & business development
IsOmOrPhIc is graph isomorphism
IsOmOrPhIc is graph isomorphism complete
IsOmOrPhIc is already interesting enough
IsOmOrPhIc is decidablee by means of a single numerical
IsOmOrPhIc is examined
IsOmOrPhIc is reflexive
IsOmOrPhIc is in general very difficult
IsOmOrPhIc is an equivalence relation on graphs
IsOmOrPhIc is easy
IsOmOrPhIc is derived from greek and means “same form”
IsOmOrPhIc is derived from greek and means "same form"
IsOmOrPhIc is greek for 'pain in the but to tell apart'
IsOmOrPhIc is answered in the negative
IsOmOrPhIc is the easy part; just label vertices in cyclic order
IsOmOrPhIc is known to be an np
IsOmOrPhIc is a recursive backtracking algorithm
IsOmOrPhIc is usually difficult since there are n
IsOmOrPhIc is thought to be an np
IsOmOrPhIc is to define a homomorphism µ
IsOmOrPhIc is not known to be np
IsOmOrPhIc is what makes it the same graph
IsOmOrPhIc is as complicated as the
IsOmOrPhIc is the circuit c 5
IsOmOrPhIc is to decompose both as direct sums of cyclic groups of prime power order
IsOmOrPhIc is insoluble
IsOmOrPhIc is believed to be np
IsOmOrPhIc is believed to benp
IsOmOrPhIc is topological and involves the mobius strip bundle over the circle
IsOmOrPhIc is non
IsOmOrPhIc is "no"
IsOmOrPhIc is again n
IsOmOrPhIc is one of the most important classification theorems
IsOmOrPhIc is of special interest to me
IsOmOrPhIc is constructed on
IsOmOrPhIc is reduced to the problem of whether two sequences of integers are identical
IsOmOrPhIc is preserved by
IsOmOrPhIc is symbol 64
IsOmOrPhIc is shown to be decidable for et0l grammars
IsOmOrPhIc is not known to be solvable in polynomial time
IsOmOrPhIc is its order type
IsOmOrPhIc is bin_tree
IsOmOrPhIc is a notoriously open question in computer science
IsOmOrPhIc is to relabel the vertices of one and obtain the other
IsOmOrPhIc is in np because alice could just send bob an isomorphism and he could verify it
IsOmOrPhIc is defined for graphs on page 88 of the textbook
IsOmOrPhIc is defined for graphs on page 88 of
IsOmOrPhIc is this amatory relation to the task of translation? fidelity
IsOmOrPhIc is
IsOmOrPhIc is one for which
IsOmOrPhIc is given on
IsOmOrPhIc is to get the adjacency matrices of both the graphs and comparing different
IsOmOrPhIc is also solvable in polynomial time
IsOmOrPhIc is when n
IsOmOrPhIc is the sound at the receiving end to the sound that created the original signal
IsOmOrPhIc is to try to rename the elements of one so that the tables look identical
IsOmOrPhIc is used in data structures
IsOmOrPhIc is to find a subgraph of g 2 that is IsOmOrPhIc to
IsOmOrPhIc is meant a one
IsOmOrPhIc is another computational as
IsOmOrPhIc is essentially determining if the two are structurally the same
IsOmOrPhIc is one of
IsOmOrPhIc is analogous to the proof of the
IsOmOrPhIc is like a parallel; homomorphic isn't
IsOmOrPhIc is that of partitioning a finite set of trees into isomorphism equivalence