Discussion about the nature and varieties of mathematical understanding is presented. Symbolic understanding is defined as a mutual assimilation between a symbol system and a conceptual structure, that is dominated by the conceptual structure. (MP)

Ned Herrmann is interviewed regarding his latest theories on "applied creativity" and the design and delivery of "whole brain learning." He discusses the roles of the brain's two hemispheres, the Herrmann Brain Dominance Instrument, the importance of brain dominance to trainers, and the link between creativity and productivity.…

Recommends teaching learning-to-learn competencies simultaneously with the course content. Reviews competencies needed for effective learning in the areas of information processing, active study strategies, and self-management. Illustrates opportunities for instructors to teach learning competencies while presenting material or explaining course…

Carl Rogers and Robert Carkhuff maintain that learning is dependent upon particular human qualities in the teacher. In this study, students in adult learning groups rated group members on the qualities of empathy, respect, concreteness, genuineness, honesty, and helpfulness. Results indicated that students, especially adults, can realize their…

Describes an approach to team training based on behavior modification learning principles and describes how it differs from other learning approaches and from common practice. While the implications are strongest for off-site and classroom training, there are implications for process consultation with intact teams. (Author)

Argues that teachers' instructional practices reflect their concepts of the reading process and that, therefore, it is important for them to operate from a sound theoretical view of reading. Suggests an interactive model and schema theory as the basis for such a theoretical view. (FL)

A survey of general mathematics students whose teachers were taking an inservice workshop revealed that they had not yet mastered division. More direct introduction of the standard division algorithm is favored in elementary grades, with instruction of transitional processes curtailed. Weaknesses in transitional algorithms appear to outweigh…

Every student at every level is seen to learn mathematics individually and personally, putting an individual stamp on each incoming perception. (MP)

The concepts of groupings, their characteristics, and possible developments in a context of concept formation processes are illustrated. (MP)

A view is presented that there are people with inborn mathematical talent, and that people with such talent need to receive the best instruction possible. (MP)

Presents an example of one five-year-old child's efforts to learn to read. Concludes that teachers can make learning to read easier by knowing the interests of their students and by providing them with books and other materials that stimulate those interests. (FL)

Implies that instruction can help students improve in reader-based processing of text and that strategies for making schema-general questions story-specific are necessary for processing, storing, and retrieving information from complex short stories. (AEA)

After some preliminary doubts about Kohlberg's method of assessing moral reasoning, six claims of his "stage-structural" theory are criticized: (1) that the stages constitute structural wholes; (2) their invariant sequence; (3) their cultural universality; (4) their logical necessity; (5) increasing cognitive adequacy; and (6) increasing…

Investigated was the effect of availability of calculators, calculator-related curriculum resources, consultant resources, and inservice workshops on children's attitudes and achievement in mathematics (grades 2-6). Results indicated no measurable detrimental effects for calculator use. Significant gains on basic facts and achievement were made…

This study compared good and poor fourth-grade problem solvers on a battery of 19 "reference" tests for verbal, induction, numerical, word fluency, memory, perceptual speed, and simple visualization abilities. Results suggest verbal, numerical, and especially induction abilities are important to successful mathematical problem solving.…