isomorphism theorems造句

I had arrived at the conclusion on my own as well by figuring that there are no order 2 normal subgroups and the kernel must be necessarily of order 2 by the 1st isomorphism theorem .-talk ) 08 : 44, 13 November 2009 ( UTC)
In particular, the Ornstein isomorphism theorem does not apply to " K "-systems, and so the entropy is not sufficient to classify such systems there exist uncountably many non-isomorphic " K "-systems with the same entropy.
By the first isomorphism theorem this is true if and only if there exists a linear map \ mathcal { L } : \ mathbb { R } \ to \ mathbb { R } such that \ mathcal { L } \ circ D _ y g = D _ y f.
More specifically, there is a general Poincar?duality theorem for a generalized homology theory which requires a notion of orientation with respect to a homology theory, and is formulated in terms of a generalized Thom Isomorphism Theorem in this regard can be considered as the germinal idea for Poincar?duality for generalized homology theories.
Let R be a ring and I be an ideal containing some other ideal J . Let R'be the ring R / J . Now by the 3rd isomorphism theorem the ideal I corresponds with an ideal I'in R'and moreover R / I is isomorphic to R'/ I '.
It's difficult to find isomorphism theorems in a sentence. 用isomorphism theorems造句挺难的

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