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There seems to be a graded reduction in risk with increasing years of exercise [ 72].
A graded R-module M is said to be a graded multiplication module if for every graded submodule N of M, there exists a graded ideal I of h(R)such that N = IM.
Let R be a graded ring and M be a graded module over R; two graded submodules N and K of M are called graded coprime whenever N + K = M.
Let R be a graded ring and M be a graded module over R. Let I and J be graded ideals of R.
Let R be a graded ring and M be a graded module over R. Let N and K be graded submodules of M. then, (i) N ⊆ gra d M (N).
Let R be a graded ring and M be a graded multiplication module over R. Let N and K be graded coprime submodules of M.
Similar(24)
It's A-grade.
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It was a Grade A disaster.
It's a Grade I in New York.
It is a Grade I race.
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