terms |
profinite |
As a noun terms
is .
As an adjective profinite is
(mathematics) describing certain topological groups formed from finite groups.
profinite |
prefinite |
As adjectives the difference between profinite and prefinite
is that
profinite is (mathematics) describing certain topological groups formed from finite groups while
prefinite is (obsolete) predetermined.
finite |
profinite |
As adjectives the difference between finite and profinite
is that
finite is having an end or limit; constrained by bounds while
profinite is (mathematics) describing certain topological groups formed from finite groups.
group |
profinite |
As a noun group
is a number of things or persons being in some relation to one another.
As a verb group
is to put together to form a group.
As an adjective profinite is
(mathematics) describing certain topological groups formed from finite groups.
topological |
profinite |
In mathematics|lang=en terms the difference between topological and profinite
is that
topological is (mathematics) of or relating to topology while
profinite is (mathematics) describing certain topological groups formed from finite groups.
As adjectives the difference between topological and profinite
is that
topological is (mathematics) of or relating to topology while
profinite is (mathematics) describing certain topological groups formed from finite groups.