This book assists teachers in providing curriculum to identify gifted students of diversity in the early years, without the formal use of traditional measures of ability. Appropriate for small and large group settings, the pedagogical tools and lessons in this book provide young students with teaching and learning experiences designed to uncover…

When it comes to teaching vocabulary in foreign language classes words are often taught in isolation, without regard to the context in which they appear. The paper draws attention to the importance of teaching words in context so that the meaning of a word often results from the meaning of a larger construction it is part of. After presenting the…

Students in object-oriented analysis and design (OOAD) courses typically encounter difficulties transitioning from object-oriented analysis (OOA) to logical design (OOLD). This study conducted an empirical experiment to examine these learning difficulties by evaluating differences between OOA-to-OOLD and OOLD-to-object-oriented-physical-design…

Automated theorem proving (ATP) for Propositional Classical Logic is an algorithm to check the validity of a formula. It is a very well-known problem which is decidable but co-NP-complete. There are many algorithms for this problem. In this paper, an educationally oriented implementation of Semantic Tableaux method is described. The program has…

The article offers teachers suggestions on ways to instruct elementary students in the vocabulary of mathematics. It gives examples of math difficulties at the elementary school level, math difficulties related to vocabulary, and math difficulties related to problem solving. (DB)

Science is suggested as an excellent content area for teaching primary students the creative and critical thinking skills that can help them become better problem solvers. J. P. Guilford's Structure of Intellect model and Benjamin Bloom's Taxonomy of Educational Objectives serve as the basis for developing exercises which lead to improvement of…

Presents two cognitive models that illustrate the commonalities between reading for meaning and solving mathematical problems with meaning. Discusses the importance of number sense in the prior knowledge component of the solving with meaning model and the implications of the models in teaching mathematics. (MDH)

The diagnostic discourse of medical students and physicians in thinking-aloud protocols on paper cases was analyzed for evidence of semantic structure. Results show that structural semantics can be used to distinguish various levels of mental processing among novices as well as between novices and professionals. (MSE)

The most popular activities from APA's successful "Activities Handbooks for the Teaching of Psychology" are gathered together and updated in this book of teachers' favorites. The lesson plans, which encourage active learning and involve the whole class, have stood the test of time and proven themselves to be entertaining, effective, and easy to…