additive group造句

• The additive group of integers has 1 as a generating set.
• Typical examples include maps between modules that preserve the additive group.
• Which is bilinear with respect to the additive group structures.
• Every infinite cyclic group is isomorphic to the additive group of "'Z "', the integers.
• :: : : Let A be the additive group of the ring of p-adic integers.
• However, DLP in this additive group is trivial to solve, as can easily be seen.
• The additive group of a ring is the ring equipped just with the structure of addition.
• Let K _ m be its multiplicative group and let K _ a be its additive group.
• This technique uses the pure additive group contributions to correlate the wanted property with an easy accessible property.
• Although the definition assumes that the additive group is abelian, this can be inferred from the other ring axioms.
• The finitary version of Szemer閐i's theorem can be generalized to finite additive groups including vector spaces over finite fields.
• Examples include the " additive group " of the integers, of a vector space and of a invertible elements.
• The additive group of rational numbers "'Q "'is an example of a countable group that is not finitely generated.
• The " isomorphic to the " additive group " of the integers, is generated by a single nonzero translation.
• Besides numbers, other types of values can be added as well : additive group ( or even monoid ).
• Let F be the finite field of order q ^ n and let A be the additive group of F.
• Although not assumed, one can prove that the axioms imply that the additive group ( Q, + ) is abelian.
• For example, the quasigroup on "'R "'with multiplication given by is isotopic to the additive group, but is not itself a group.
• Other group contribution methods, especially methods like UNIFAC, which estimate mixture properties like activity coefficients, use both simple additive group parameters and group interaction parameters.
• The additive group of rational numbers "'Q "'provides an example of a torsion-free ( but not finitely generated ) abelian group that is not free abelian.