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- DictionaryE·quiv·a·lence/əˈkwiv(ə)ləns/
noun
- 1. the condition of being equal or equivalent in value, worth, function, etc.
5 days ago · Other equivalence relations include the following: modular congruence; equality; being in the same room; congruence of triangles. We define the concept of an equivalence class as follows: The equivalence class of an element \(a \in A\) under the equivalence relation \( \sim ,\) denoted by \( [a] ,\) is \[ [a] = \left \{ x \in A \mid x \sim a ...
1 day ago · Other popular theories on code-mixed language formation include equivalence constraint (EC) (Poplack 1980) ... To define each word’s context, we used a window of size 4 (i.e., considering all 2 ...
2 days ago · Interpret the 2-letter therapeutic equivalence codes used for FDA-approved drugs. Explain the use of the therapeutic ratings system in determining whether 1 drug can be appropriately substituted for another of the same therapeutic class.
4 days ago · Hence, for a given function \(\fof{\x ; \w}\), which determines the likelihood \(\pof{\y \given \x, \w} \triangleq \pof{y \given \fof{\x ; \w}}\), we can define an equivalence relation such that \(\w \sim \w'\) if and only if \(\fof{\x; \w} = \fof{\x; \w'}\) for all \(\x\). This equivalence relation partitions the parameter space into ...
5 days ago · One can define an equivalence relation on the vertices by saying two vertices are equivalent if and only if their transposition (leaving all other vertices fixed) is a graph automorphism. The equivalence classes are called coherent components and \(\Lambda \) denotes the set of coherent components of \(\mathcal {G}\) .
23 hours ago · In mathematics, a metric space is a set together with a notion of distance between its elements, usually called points. The distance is measured by a function called a metric or distance function. [1] Metric spaces are the most general setting for studying many of the concepts of mathematical analysis and geometry .
4 days ago · So, the correct answer is “Option D”. Note: : A relation R on a set A is said to be an equivalence relation if and only if the relation R is reflexive, symmetric and transitive. If any of these properties does not hold true then the relation R is never an equivalence relation .
