Sentence examples for a certain isomorphism between from inspiring English sources
Second, it suggested a certain isomorphism between language (words), thought (concepts), and reality (things).
But although intuitionists may not have confused concepts and properties, they did seem to believe that there is a certain isomorphism between the structure of our concepts and the nature of the world, such that a proper analysis of our concepts would reveal to us the nature of the corresponding property or thing.
For two such systems, while assuming certain rigidity condition on traces, we prove that if there is certain isomorphism between the ordered K0 of the two crossed product C⁎-algebras, then these two systems are approximately K-conjugate.
We investigate a certain condition for isomorphism between circulant graphs (known as the Ádám property) in a stronger form by referring to isospectrality rather than to isomorphism of graphs.
Weak Global: A weakly globally supervenes on B iff for any worlds w1 and w2, if there is a B-preserving isomorphism between w1 and w2, then there is an A-preserving isomorphism between them.
Strong Global: A strongly globally supervenes on B iff for any worlds w1 and w2, every B-preserving isomorphism between w1 and w2 is an A-preserving isomorphism between them.
For each such flow, we construct a generalized coherent state transform (CST), which is a unitary isomorphism between L2(K) and a certain weighted L2-space of holomorphic functions.
This allows us to show that the map A induces a completely bounded isomorphism between AI and AJ.
And if at least one of any existing B-preserving isomorphisms between two worlds must itself be A-preserving, then it obviously follows that if there is a B-preserving isomorphism between two worlds, there must also be an A-preserving one.
There is a natural isomorphism between X/Z and Y, and under this isomorphism the space H Z) is mapped isometrically onto the complementary space H A) of the range space of A studied by de Branges and Rovnyak.
Fundamental to Alyngton's deduction of the categories and solution of the problem of what falls into the categorial fields (and how) is a close isomorphism between language (mental, written, and spoken) and the world.
