Examples of using Isomorphism in English and their translations into Dutch
{-}
-
Colloquial
-
Official
-
Ecclesiastic
-
Medicine
-
Financial
-
Computer
-
Ecclesiastic
-
Official/political
-
Programming
In the team project that is part of this module, you will use your knowledge to implement your own algorithm for solving the notorious graph isomorphism problem.
an algebraic stack) whose points represent algebro-geometric objects of some fixed kind, or isomorphism classes of such objects.
Y is called a uniform isomorphism if it satisfies the following properties f is a bijection f is uniformly continuous the inverse function f -1 is uniformly continuous If a uniform isomorphism exists between two uniform spaces they are called uniformly isomorphic
invariant under isomorphism, as well as the classes of group with a given such property:
Isomorphism, isosterism and covalence.
homeomorphism, isomorphism, and monomorphism all find use in universal algebra.
The two groups(G,∗) and(H, formula_1) are isomorphic if there exists an isomorphism from one to the other.
A procedure called"Dynamic numbering" makes use of the isomorphism of every hyperbeam with this normal,
this restricted homeomorphism induces an isomorphism of fundamental groups.
The two groups(G,∗) and(H,⊙{\displaystyle\odot}) are isomorphic if there exists an isomorphism from one to the other.
This weaker notion of congruence would later lead members of the 20th century Italian school of algebraic geometry to classify algebraic surfaces up to birational isomorphism.
it is not at all a routine matter to determine how many isomorphism types of groups of order n there are.
A fundamental result in group theory, Cayley's theorem, essentially says that any group is in fact just a subgroup of a permutation group up to isomorphism.
of their infinite models, and that no first-order theory with an infinite model can have a unique model up to isomorphism.
In Set, the category of all sets with functions as morphisms, an isomorphism between two sets is precisely a bijection,
When such a map is also a diffeomorphism, such a map is called an isometry(or isometric isomorphism), and provides a notion of isomorphism("sameness") in the category Rm of Riemannian manifolds.
The notion of isomorphism sheds light on the upper-level classification.
Functional isomorphism implies multiple realizability.
We look into equivalence, isomorphism, anisomorphism, translation strategies.
For topological groups: group isomorphism which is also a homeomorphism of the underlying topological spaces.