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when q is odd is the most popular phrase on the web.

a lower cost is achieved when 10 results on the web	when q is odd 11,890 results on the web More popular!
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It doesn't look like this phrase is very popular! The search could not find any examples on the internet.	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�... 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,�...

a lower cost is achieved when

10 results on the web

when q is odd

11,890 results on the web

More popular!

It doesn't look like this phrase is very popular! The search could not find any examples on the internet.

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�...
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,�...