"Teaching Kids to Change the World: Lessons to Inspire Social Responsibility for Grades 6-12," by Jennifer Griffin-Wiesner and Chris Maser, is a practical guide that provides educators with the essential tools to inspire young people to change the world for the better. Focusing on eight principles of change, it includes lessons, examples and…

Discards the blinders that have hampered the traditional teaching of calculus and reexamines some of the intuitive ideas that underlie this subject matter. Analyzes the various indeterminate forms that arise through the blind application of algebraic operations. (Author/ASK)

There has been increasing attention to the role of intuition and creative imagery in programing for the gifted. Procedures that help develop the intuitive function are described and the relationship between creativity and imagery are noted. Classroom strategies for developing creativity and intuition are discussed. (Author/CL)

Poses a probability problem with counterintuitive results which ultimately leads to a lesson in how mathematicians work and think. (KHR)

Presents a way of using counterintuitive mathematics problems to help keep students actively involved in mathematics education. (KHR)

Provides problems to illustrate the potential power of mathematical intuition when confident problem solvers take the time to "play" with a problem and follow their instincts. (MKR)

Teaching comprehension skills requires teaching to intuition with activities such as presenting puzzling situations to introduce a topic, using art to elicit latent feelings, using imagery and improvisations to enhance visualization, and using music and dance to encourage nonverbal expressions. (DB)

Explores different types of Bingo games in which students can work on mental arithmetic, solve equations, and recognize geometric shapes. (KHR)

Describes a classroom activity featuring a simple stay-switch probability game. Contends that the exercise helps students see the importance of empirically validating beliefs. Includes full instructions for conducting and discussing the exercise. (CFR)

Presents a technique for introducing analysis of variance (ANOVA) at the concrete level of operational thought, enabling students in introductory statistics courses to understand the complex correlations and interactions between variables. Helps students develop an intuitive understanding of the concepts of between- and within-groups variance and…

Originally written near the beginning of the "new math" movement, this article reflects on the role of student discovery, intuition, mathematics as an analytic language, and the problem of student readiness. (MKR)

Discusses Plato's beauty as simple, organic unity sensed intuitively and reliably by those experienced in their field. Supports the argument that English teachers are capable of assessing student writing abilities when given opportunities to exercise their professional abilities. Concludes that reliable assessment comes from experienced teachers,…

An activity in a college statistics class had students go to a field of grass and clover and use a variety of estimation, probability, sampling, distribution, and calculation techniques for determining the number of flowers in the field. The activity focused on the discovery process, encouraged abstract reasoning, and was pleasurable. (MSE)

Several intuitive proofs for evaluating specific infinite expressions are given. Observations on intuition and errors in mathematics are included. (MNS)

Asserts that the sudden insights that characterize intuitive thinking are as important in effectuating learning as analytical thinking. Claims that intuitive thinking enables students to comprehend complex relationships better, to put things into better perspective, to generate new ideas, and to perceive more ways to integrate facts, concepts, and…