quotient groups造句

• As Quotient group, Echigo mole was contacted by Shell Kinney.
• In the case of the idele group, the quotient group
• The quotient group is isomorphic with " C " 2.
• Then PSL ( 2, 7 ) is defined to be the quotient group
• The finite quotient group is precisely the automorphism group.
• This turns the set of cosets into a group called the quotient group,.
• Anything straightforward like that for groups one would relate them to a quotient group.
• It seems common to refer to it as the ( additive ) quotient group.
• Then one can create the quotient group
• Hence every class of the quotient group J ( C ) has precisely one reduced divisor.
• Once the machinery of quotient groups is built up the need for them seems to disappear.
• Both the subgroup and the quotient group are isomorphic with "'Z "'2.
• Much of the importance of quotient groups is derived from their relation to kernel of " ? ".
• These are not finite themselves, but each contains a abelian subgroup such that the corresponding quotient group is finite.
• The quotient group is isomorphic to " S " 3 ( the symmetric group on 3 letters ).
• Since " S " is a simple group, its only quotient groups are itself and the trivial group.
• The rank " n " cohomology group is the quotient group of the closed forms by the exact forms.
• Let denote the subgroup of generated by, since, it is a normal subgroup and one may take the quotient group.
• Then, a factor of automorphy for \ Gamma corresponds to a line bundle on the quotient group G / \ Gamma.
• In this case, the set of all cosets form a group called the quotient group with the operation  " defined by.