The Category of Groups
If and are group homomorphisms, then so is . This shows that the class (in a sense of category theory) of all groups, together with group homomorphisms as morphisms, forms a category.
Read more about this topic: Group Homomorphism
Famous quotes containing the words category and/or groups:
“I see no reason for calling my work poetry except that there is no other category in which to put it.”
—Marianne Moore (18871972)
“Under weak government, in a wide, thinly populated country, in the struggle against the raw natural environment and with the free play of economic forces, unified social groups become the transmitters of culture.”
—Johan Huizinga (18721945)
Related Subjects
Related Phrases
Related Words