isomorphism theorems造句

The question long defied analysis, but was finally and completely answered with the Ornstein isomorphism theorem.
This result is sometimes called the "'diamond isomorphism theorem "'for modular lattices.
A lattice is modular if and only if the diamond isomorphism theorem holds for every pair of elements.
By the first isomorphism theorem, the isomorphic to the quotient of " A " by this congruence.
Then \ mathrm { Im } \ phi and thus the result follows by use of the first isomorphism theorem.
It's difficult to find isomorphism theorems in a sentence. 用isomorphism theorems造句挺难的

The isomorphism theorems familiar from groups and vector spaces are also valid for " R "-modules.
A Thom isomorphism theorem for a homology theory is now accepted as the generalized notion of orientability for a homology theory.
This is another consequence of Banach's isomorphism theorem, applied to the continuous bijection from onto sending to the sum.
In that case the image of in under the homomorphism is necessarily isomorphic to; this fact is one of the isomorphism theorems.
The Ornstein isomorphism theorem, proved by Donald Ornstein in 1970, states that two Bernoulli schemes with the same entropy are isomorphic.
*PM : proof of fourth isomorphism theorem, id = 5749-- WP guess : proof of fourth isomorphism theorem-- Status:
*PM : proof of fourth isomorphism theorem, id = 5749-- WP guess : proof of fourth isomorphism theorem-- Status:
The Myhill isomorphism theorem is a computability-theoretic analogue of the Cantor Bernstein Schroeder theorem that characterizes the recursive isomorphisms of pairs of sets.
By the first isomorphism theorem, \ operatorname { exp } induces the isomorphism \ mathfrak { g } / \ Gamma \ to G.
*PM : isomorphism theorems on algebraic systems, id = 8984 new !-- WP guess : isomorphism theorems on algebraic systems-- Status: