Divisible Z Module at Kim Gaines blog

Divisible Z Module. An abelian group gis divisible i gis isomorphic. A module over a unit ring r is called divisible if, for all r in r which are not zero divisors, every element m of m can be divided. We formally prove that any non.

(PDF) Divisible ℤmodules
from www.researchgate.net

We formally prove that any non. An abelian group gis divisible i gis isomorphic. A module over a unit ring r is called divisible if, for all r in r which are not zero divisors, every element m of m can be divided.

(PDF) Divisible ℤmodules

Divisible Z Module An abelian group gis divisible i gis isomorphic. We formally prove that any non. A module over a unit ring r is called divisible if, for all r in r which are not zero divisors, every element m of m can be divided. An abelian group gis divisible i gis isomorphic.

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