the value that is added to vs when q is odd

These two phrases are not directly comparable as they serve different purposes. The first phrase describes a specific situation where a value is added, while the second phrase introduces a condition related to the variable q being odd. They are used in different contexts and cannot be interchanged.

Last updated: March 15, 2024 • 806 views

the value that is added to

This phrase is correct and commonly used in English to describe a specific value that is added to something.

This phrase is used to introduce the specific value that is added to a variable, object, or situation.

Show examples from the web [+]

All the value that is added to these commodities is added elsewhere. And there is a lack of any kind of link between the extractive industries that prevail in many ...
The value that is added to any product or service as the result of a particular process. For example, VARs add value to systems through the loading of ...
education. The origin of the term value-added comes from econom- ics and means the value that is added to raw materials through the processes of production.
There is a unit of production and consumption which moves through these processes AND gathers the value that is added to it by the factory. Finally, in the ...

when q is odd

This phrase is correct and commonly used in English to introduce a condition related to the variable q being odd.

This phrase is used to specify a condition that occurs when the variable q is odd.

Show examples from the web [+]

for a new determination of the subgroups of PSL(3, q), at least when q is odd. ( For a result relevant to of the case of even q, see Suzuki [28].) Our major result is.
When q is odd and n is even, there are two types of (nondegenerate symmetric bilinear) forms: the elliptic and the hyperbolic one. When q is odd and n is odd, ...
r = 1 + tan pt/q when q is odd. Zeros, double points and intersections of axes can be counted and thus verify the theorems since the ratio p/q which is in the upper ...
Proposition 2.3 states that when q is odd, if an element g ∈ U(n,Fq) is conjugate to an element of an embedded orthogonal group O±(n,Fq), then g is strongly ...

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the value that is added to vs when q is odd