In this resource for educators, Harold F. Burks offers a comprehensive guide to the evaluation techniques and intervention strategies that have worked with many school children experiencing problems. Thus, Diagnosis and Remediation Practices for Troubled School Children attempts to: clarify the understanding of observed, unwanted child behavior symptoms ; investigate with educators and parents—and sometimes children—the possible causal factors that antedate these behavior manifestations; create in cooperation with parents and school personnel, innovative intervention techniques to help children learn accepted (...) behavior patterns. (shrink)

The philosophy of Wittgenstein is both novel and enigmatic. What is his new revolutionizing methodology? What is his aim, his purpose, his intention? What does he mean by the puzzling terms ‘forms of life’, ‘language-games’, ‘seeing as’? The key to the answers, according to the thesis of this paper, lies in Wittgenstein’s conception of the ‘Weltanschauung’. By the explanation of the use of this term, the entire philosophy of Wittgenstein may become illuminated with new meaning and interpretation. In understanding the (...) meaning of the word ‘Weltanschauung’ we shall come to understand why Wittgenstein used his new method, just what that method was, and what the impact of the concept and method had on the terms ‘Language-game’, ‘forms of life’ and ‘seeing as’. (shrink)

In [3], two different effective versions of Borel embedding are defined. The first, called computable embedding, is based on uniform enumeration reducibility, while the second, called Turing computable embedding, is based on uniform Turing reducibility. While [3] focused mainly on computable embeddings, the present paper considers Turing computable embeddings. Although the two notions are not equivalent, we can show that they behave alike on the mathematically interesting classes chosen for investigation in [3]. We give a “Pull-back Theorem”, saying that if (...) Φ is a Turing computable embedding of K into K’, then for any computable infinitary sentence φ in the language of K’, we can find a computable infinitary sentence φ* in the language of K such that for all. (shrink)

Here we prove that if T and T′ are strongly minimal theories, where T′ satisfies a certain property related to triviality and T does not, and T′ is model complete, then there is no computable embedding of Mod(T) into Mod(T′). Using this, we answer a question from [4], showing that there is no computable embedding of VS into ZS, where VS is the class of infinite vector spaces over Q, and ZS is the class of models of Th(Z, S). Similarly, (...) we show that there is no computable embedding of ACF into ZS, where ACF is the class of algebraically closed fields of characteristic 0. (shrink)

First published in 2002. Routledge is an imprint of Taylor & Francis, an informa company.