খণ্ডনীয় এর ইংরেজি অর্থের উদাহরণ

A graph G which is connected but not 2-connected is sometimes called separable.

In mathematics, a polynomial P(X) over a given field K is separable if its roots are distinct in an algebraic closure of K, that is, the number of distinct.

In topology, a second-countable space, also called a completely separable space, is a topological space whose topology has a countable base.

Since a separable extension of a separable extension is again separable, there are no finite separable extensions of Ksep, of degree.

If the vectors are not linearly separable learning will never reach a point where all vectors.

Eulophids are separable from most other Chalcidoidea by the possession of only four tarsomeres.

Hilbert space is separable provided it contains a dense countable subset.

Every finite extension of k is separable.

can speak of a separable first-order ODE, one can speak of a separable second-order, third-order or nth-order ODE.

Along with Zorn's lemma, this means a Hilbert space is separable if and only if.

irreducible polynomial over k is separable.

the mathematical discipline of general topology, a Polish space is a separable completely metrizable topological space; that is, a space homeomorphic.

In mathematics, a topological space is called separable if it contains a countable, dense subset; that is, there exists a sequence { x n } n = 1 ∞ {\displaystyle.

If X ′ is separable, then X is separable.

When X ′ is separable,.

theorem for unimodular separable locally compact groups of type I and a decomposition theorem for arbitrary representations of separable locally compact groups.

Consider the separable first-order ODE:.

The problem is still open for separable Hilbert spaces (in other words, all the examples found of operators with.

Galois extension is an algebraic field extension E/F that is normal and separable; or equivalently, E/F is algebraic, and the field fixed by the automorphism.

They are bound morphemes by definition; prefixes and suffixes may be separable affixes.

A separable verb is a verb that is composed of a lexical core and a separable particle.

} A separable σ-algebra (or separable σ-field) is a σ-algebra F {\displaystyle {\mathcal {F}}} that is a separable space when considered.

In quantum mechanics, separable quantum states are states without quantum entanglement.

separable closure of K.

Every algebraic extension of k is separable.

not terminate if the learning set is not linearly separable.

a separable extension if for every α ∈ E {\displaystyle \alpha \in E} , the minimal polynomial of α {\displaystyle \alpha } over F is a separable polynomial.

separable Banach space need not be separable, but: Theorem.