949 resultados para cleft constructions


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We report a longitudinal comprehension study of (long) passive constructions in two native-Spanish child groups differing by age of initial exposure to L2 English (young group: 3;0-4;0 years; older group: 6;0-7;0 years); where amount of input, L2 exposure environment, and socio-economic status are controlled. Data from a forced-choice task show that both groups comprehend active sentences, not passives, initially (after 3.6 years of exposure). One year later, both groups improve, but only the older group reaches ceiling on both actives and passives. Two years from initial testing, the younger group catches up. Input alone cannot explain why the younger group takes 5 years to accomplish what the older group does in 4. We claim that some properties take longer to acquire at certain ages because language development is partially constrained by general cognitive and linguistic development (e.g. de Villiers, 2007; Long & Rothman, 2014; Paradis, 2008, 2010, 2011; Tsimpli, 2014).

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This experimental study tests the predictions of the Interface Hypothesis (Sorace, 2011, 2012) using two constructions whose appropriateness depends on monitoring discourse information: Clitic Left Dislocation and Fronted Focus. Clitic Left Dislocation relates a dislocated and clitic-doubled object to an antecedent activated in previous discourse, while Fronted Focus does not relate the fronted constituent to a discourse antecedent. The Interface Hypothesis argues that speakers in language contact situations experience difficulties when they have to integrate syntactic with discourse information. We tested four groups of native speakers on these constructions: Spanish monolinguals, bilinguals with more than 7 years residence in the US, intermediate and advanced proficiency heritage speakers. Our findings suggest that attrition has not set in the adult L2 bilingual speakers, and that the heritage speakers perform similarly to the monolingual and the adult sequential bilingual natives.

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Diessel and Tomasello (2000, 2005) propose that relative clauses (RC) are acquired in a piecemeal-fashion in which children initially produce relatively simple RCs. According to their hypothesis, several factors are involved in the process of mastering these sentences: i) similarities between RCs and simpler constructions; ii) semantic and pragmatic factors; iii) children processing limitations; and iv) RC´s frequency of use in the input. We study the RCs produced by 44 Spanish speaking children, from 1;07 to 5;00 years old in order to validate Diessel and Tomasello´s hypothesis in the acquisition of Spanish RCs. Results show that i) the first RCs to appear have just one proposition; ii) first RCs do not interrupt the main clause, they are rather attached at the end of it; iii) the first RCs with two propositions are predominantly intransitives, with a relative pronoun in the subject syntactic role; iv) during first periods, factors such as semantic and syntactic processing, and memory seem to play a more determinant role than input and pragmatic factors. Input factor could be indeed involved in the acquisition of RC but in late periods, when children are older than 4;00 years old; and v) transitive RCs appear in late periods. Diessel and Tomasello´s hypothesis seem to explain our results.

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We study the dynamical properties of certain shift spaces. To help study these properties we introduce two new classes of shifts, namely boundedly supermultiplicative (BSM) shifts and balanced shifts. It turns out that any almost specified shift is both BSM and balanced, and any balanced shift is BSM. However, as we will demonstrate, there are examples of shifts which are BSM but not balanced. We also study the measure theoretic properties of balanced shifts. We show that a shift space admits a Gibbs state if and only if it is balanced. Restricting ourselves to S-gap shifts, we relate certain dynamical properties of an S-gap shift to combinatorial properties from expansions in non-integer bases. This identification allows us to use the machinery from expansions in non-integer bases to give straightforward constructions of S -gap shifts with certain desirable properties. We show that for any q∈(0,1) there is an S-gap shift which has the specification property and entropy q . We also use this identification to address the question, for a given q∈(0,1), how many S-gap shifts exist with entropy q? For certain exceptional values of q there is a unique S-gap shift with this entropy.