Explores how to use Gardner's Multiple Intelligence theory to help students' master multiplication. Focuses on helping children use their different intelligence strength to attain conceptual understanding of multiplication, develop their own thinking strategies for harder facts, and build mastery through practice and problem solving. (KHR)

During three discussion sessions, two groups of five teachers each developed a shared lesson plan, one for each group, for the teaching of a difficult economic concept. Differences in learning outcomes are interpreted in light of observed differences in how the concept was dealt with in the different classrooms. (Author/AEF)

Edgar Dale's (1946) Cone of Experience model-and various adaptations-have been used by practitioners for decades. However, little has been accomplished by way of examining and refining the model (and its associated theories). This article suggests several philosophical perspectives by which gaps in the prevalent version of Dale's Cone could be…

Describes an activity in which students design credit cards and discover for themselves the mathematical realities of buying on credit. Employs multiple-intelligence theory to increase the chance that all students will be reached. (YDS)

Explores the research on argumentation in science education by focusing on two questions: (1) what should constitute argumentation?; and (2) what does research say about classroom conditions that promote, nurture, and sustain argumentation practices among students? Discusses possible barriers to argumentation and foundational frameworks and…

Focuses on the experience learning theory (ELT) that views learning as a process, explaining that it entails a four-stage process that includes four learning modes. Presents the results of a study that used the learning style inventory (LSI) that examines one's approach to learning situations. Includes references. (CMK)

Described is a study designed to extend a theoretical model of children's progression from a perceptual to an abstract concept of number. The implications of this research for the design of mathematics curricula are discussed. (CW)

It is argued that the concept of genre-based language teaching is both useful in the first language and also in the second- and foreign language classroom. The theoretical basis for the concept of genre is also outlined. (60 references) (GLR)

This article reports findings from a "meta-review" and synthesis of research on variables related to learning, including both cognitive and affective schooling outcomes. Results confirm that distal policy variables are less important to schooling outcomes than quantity and quality of instruction, home environment, or student characteristics. (IAH)

Presents an instructional design model for software that was developed to increase the effectiveness of computer-assisted instruction in the classroom. The importance of basing the design of instructional materials on valid learning theories is discussed, and efforts to increase the effectiveness of instructional software are described. (39…

Discussion of developing children's awareness of their own learning focuses on a study of preschool children ages five-seven in Sweden. Metacognitive skills and phenomenography are discussed, interviews with the students are described, and treatments for the experimental and control groups are explained. (16 references) (LRW)

The paper reviews the theoretic legacy of the Orton Dyslexia Society, describes a longitudinal study conducted in a large public school system which has proven the effectiveness of the Orton Gillingham system of reading instruction, and underlines the role of educators in the quest for literacy. (JDD)

Recommends techniques for teaching history in the junior college. Discusses subject matter to be taught, the psychology of learning, and the philosophy of teaching history. Addresses the special needs of the junior college classroom. Outlines criteria to be followed in teaching history. (RW)

Observed that teachers and students play reciprocal roles in learning. States that students learn in schemata units, and provides the list of teaching skills required to maximize these methods. Concludes that teachers must understand children's intellectual processes in order to nurture them. (NL)

The question is raised: What comes first: rules of calculation or the meaning of concepts? The pressures on the teacher to teach and simplify knowledge to algorithms are discussed. The relation between conceptual and procedural knowledge in school mathematics and consequences for the teacher's professional knowledge are considered. (DC)