‎In this text we prove that in generalized shift dynamical system $(X^Gamma,sigma_varphi)$‎ ‎for finite discrete $X$ with at least two elements‎, ‎infinite countable set $Gamma$ and‎ ‎arbitrary map $varphi:GammatoGamma$‎, ‎the following statements are equivalent‎: ‎ - the dynamical system $(X^Gamma,sigma_varphi)$ is‎ Li-Yorke chaotic;‎ - the dynamical system $(X^Gamma,sigma_varphi)$ has‎ an scr...

Abstract. In relative clauses, the wh relative pronoun can be embedded in a larger phrase, as in “a boy [whose brother] Mary hit” and “a boy [whose brother’s friend] Mary hit”. In such examples, we say that the larger phrase containing the wh-word has pied-piped along with the wh-word. In this paper, using a similar syntactic analysis for wh pied-piping as in Han (2002) and further developed in...

Multiple interrogatives like (1a) readily admit paired answers like (1b). That answers to (2a) and (3a) also pair values for two wh-expressions instead of one has therefore been taken as evidence that two whs have matrix scope. In the case of (2a) the wh-in-situ thought to have wide scope is inside a wh-complement; in the case of (3a) it is inside an adjunct. Wh-in-situ, it would appear, can ta...

Boškovi (1997a), (1997b), (in press a), (in press b) showed that Superiority effects (cf. Chomsky (1973)) may be taken as a diagnostic for wh-movement in multiple whquestions, that is, movement of a wh-phrase to Spec-CP, if one adopts the minimalist framework of Chomsky (1995b). In this framework, movement is subject to derivational economy, realized in conditions such as Minimal Link (MLC). In...

We study Weyl-Heisenberg (=Gabor) expansions for either L2(IR ) or a subspace of it. These are expansions in terms of the spanning set X = (EM φ : k ∈ K, l ∈ L,φ ∈ Φ), where K and L are some discrete lattices in IR, Φ ⊂ L2(IR ) is finite, E is the translation operator, and M is the modulation operator. Such sets X are known as WH systems. The analysis of the “basis” properties of WH systems (e....

We study Weyl-Heisenberg (=Gabor) expansions for either L 2 (IR d) or a subspace of it. These are expansions in terms of the spanning set where K and L are some discrete lattices in IR d , L 2 (IR d) is nite, E is the translation operator, and M is the modulation operator. Such sets X are known as WH systems. The analysis of the \basis" properties of WH systems (e.g. being a frame or a Riesz ba...