Sentence examples for this conjecture is true from inspiring English sources

In this paper we prove that this conjecture is true for measures with countable support.

(1.1) Borsuk [2] proved that this conjecture is true in finite-dimensional metric spaces.

If this conjecture is true then the monitoring of recycling quotas by legislation could be the incorrect manner of controlling environmental performance.

If this conjecture is true, it would likely lead to a reduction in the difference between the defined categories of interacting with the public and all other staff.

If this conjecture were true, we would expect that dwell time be constant across all conditions.

For instance, the Conjecture is true for abelian groups [24]; this translates to the fact all braided vector spaces V of diagonal type and (dim {mathcal {B}}(V) < infty ), are fundamentally finite.

Using ultraproducts, it has been shown that the conjecture is true for arbitrary d with the possible exception of a finite set of primes p (depending on d).

In 1961 the American mathematician Stephen Smale showed that the conjecture is true for n ≥ 5, in 1983 the American mathematician Michael Freedman showed that it is true for n = 4, and in 2002 the Russian mathematician Grigori Perelman finally closed the solution by proving it true for n = 3.

It was shown in [21, Theorem 7.5] that the conjecture is true if (K) is a number field.

There is some evidence: the conjecture is true for (dim V = 2) or for affine Cartan type.

The authors of [1, p. 16] actually proved that the conjecture is true if ∈ C but sufficiently close to the diagonal.