Sentence examples for a corresponding form of from inspiring English sources

The phrase "a corresponding form of" is correct and usable in written English.
It can be used when discussing a version or variation that relates to or matches another item or concept.
Example: "In mathematics, a corresponding form of the equation can be derived by applying the same principles to different variables."
Alternatives: "an equivalent version of" or "a related form of".

Exact(1)

Each lexicon makes a corresponding form of life possible within which the truth or falsity of propositions may be both claimed and rationally justified.

Similar(59)

A high level of optionality may even preclude the generation of a corresponding form, if the EHR system's data model does not support the complex structures prescribed by the archetype.

For the corresponding form of a sigmoid function, we may use the hyperbolic tangent function, defined by C V = tanh V (2).

As a result, the control law depends on the corresponding form of (g_{11},g_{22},g_{11},g_{22}

This fact is not as trivial as it might seem: in Finnish language one buys something from a shop (and this is expressed without any prepositions; the corresponding form of the word shop is used instead).

For example, the nominative plural of deva- 'god' is devās but the corresponding form of ta- 'this, that' is te.

We will discuss (2.5) which is the corresponding form of (3.18).

It is now easy to see what the corresponding form of externalism with respect to the concept of justification would be.

Finally, Chapter 5 traces a relocation of feminized bioeconomic tasks from ART and reproductive labor to stem cell technologies and their corresponding form of regenerative labor.

On the other hand, both mammalian TrxR and EhTrxR reduce the corresponding form of Trx by using NADPH [ 100].

By the relations of the domain, we can get the embedding relations of the domain with the corresponding forms of the norm, D ( A 0 2 ) ( ∥ ⋅ ∥ 2 ) ↪ D ( A 0 ) ( ∥ ⋅ ∥ 1 ) ↪ D ( A 0 1 2 ) ( ∥ ⋅ ∥ 1 2 ) ↪ X ( ∥ ⋅ ∥  or  ∥ ⋅ ∥ 0 ).

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