Page 244, lines 9 and 12: “. . . such that for . . .” should read . . . such that diam U

We now make a start towards the proof of the Main Theorem with some preliminary technical results..

sian process in terms of the associate covariance and in terms of a Schau- der basis of the space of continuous functions.. Let us start with a probability space

The elements in F ∩ C are splitters and in the case of Harrison’s classical cotorsion theory these are the torsion-free, algebraically compact groups.. For the trivial cotorsion

For general k the proof is very long and involved (it is worth mentioning that the proof offered by Marcinkiewicz and Zygmund has a lacuna filled by Fejzic and Weil [3]).. The

The proof of this general result uses an effective result of Gy˝ ory ([10], Lemma 6) on the S-unit equation in two variables; so the proof of our result ultimately goes back to

We prove that, for every γ ∈ ]1, ∞[, there is an element of the Gevrey class Γ γ which is analytic on Ω, has F as its set of defect points and has G as its set of

Considering the Wold decomposition of V (see [5, Chapter I, Theorem 1.1]) and the decomposition of its unitary part into the sum of the singular and absolutely continuous summands,

In general linear axiomatic potential theory, one has to replace harmonic functions h 0 by hyperharmonic functions u 0 in this definition, in order to obtain an interesting class