Assertion: isomorphism | /r/HasProperty | bijective homomorphism
Facets:
value: formally
type: MANNER
value: in abstract algebra
type: OTHER
Source sentences:
text: In abstract algebra, an isomorphism is a bijective homomorphism.
text: Formally, an isomorphism is bijective morphism.
text: An isomorphism is a bijective homomorhpism.
text: isomorphism is bijective homeomorphism
text: Another use is to classify objects up to isomorphism (bijective homomorphisms) - many algebraic objects may appear different (the group symmetries of the triangle, the group of permutations of three letters), but turn out to be the same.
text: An isomorphism is a bijective homomorphism whose inverse is also homomorphism.
text: An isomorphism from G to H is a bijective homomorphism .
text: isomorphism is bijective homomorphism