Sentence examples for for any division from inspiring English sources

Exact(10)

He set eight records for any division of college football at Grove City, including most career rushing yards (7,353) and most career points (562).

The treaty had declared that the commune vote was to be the basis for any division of the area; but after the plebiscite, Germany claimed all of Upper Silesia.

We say that f is fuzzy-Riemann integrable to (Iin mathbb {R}_{F}) if for any (epsilon >0), there exists (delta >0) such that for any division (P={[u,v];xi }) of [a, b] with the norms (Delta (p)

Let us consider f : [ a, b ] → R F. We say that f is fuzzy Riemann integrable to I ∈ R F if for any ϵ > 0, there exists δ > 0 such that for any division P = { [ u, v ] ; ξ } of [ a, b ] with the norms Δ ( P ) < δ, we have D ( ∑ P ∗ ( v − u ) ⊙ f , I ) < ϵ, (3).

f ( x ) : [ a, b ] → E. We say that f fuzzy-Riemann integrable to I ∈ E, if for any ϵ > 0, there exists δ > 0 such that for any division P = { [ u, v ] ; ξ } of [ a, b ] with the norms Δ ( P ) < δ, we have D ( ∑ P ∗ ( u − v ) ⊙ f , I ) < ε, where ∑∗ means addition with respect to ⊕ in E I : = ( FR ) ∫ a b f ( x ) d x.

MIT has produced 188 Academic All-Americans, the third largest membership in the country for any division and the highest number of members for Division III.

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It was reported that in one email, Segarra wrote, "Goldman Sachs does not have a conflicts-of-interest policy, not firm wide, and not for any divisions.

In 2010 Rochdale gained promotion after 36 years in the fourth tier, a record sojourn for any club in any division outside the top.

"He would be a big loss for any club in any division.

(2) If (vert mathbf{gen}(D) vert = 1) for any central division (k -algebra (D) of exponent 2, then the same is true for any central division (k -algebrabra of exponent 2.  .

If (vert mathbf{gen}(D) vert = 1) for any central division (k -algebra (D) of exponent 2, then the same is true for any central division (k -algebrabra of exponent 2. Let (k) be either a finite fielD of charactexponent(ne 2) or a number field, and (K = k(x_1, ldothenx_r)) be a finithey generated purely transamedental extensisn of (k).

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