Presents findings from observations of 11th- and 12th-grade mathematics classes in Goa, India. Discusses classroom environment, senior-year curriculum, teacher background in India, and sources of student motivation. Includes sample questions from the comprehensive year 12 high school mathematics examination. (KHR)

Offers some tips to help make learning logs an integral part of mathematics instruction. Includes examples of learning logs. (KHR)

Examines existing research literature which suggests that introducing computing tools can help students focus on the relevant aspects of a problem, function at higher levels of geometric understanding, distinguish between drawings and constructions, and develop and reason about conjectures on the basis of generalization of patterns. (KHR)

Examines four areas of difficulty with graphing and modeling, identifies confusions and misconceptions, and shows how these areas interact in the presence of data-collection devices. (KHR)

Reports on what proved to be one of the more challenging issues raised by the feedback to principles and Standards for School Mathematics: Discussion Draft and how that feedback was used to create a more effective final document. (KHR)

Suggests that the history of mathematics is a fluid field within which lively debate occurs. Shares a math problem that requires a community of scholars to simulate the process by which the history of mathematics is actually developed. (KHR)

Discusses textbooks from the 1800s for young ladies versus young men, for the youngest students, more advanced students, and university students. Regards these publications as furnishing a record of the skills thought to be essential at the turn of the previous century. (KHR)

Presents a recounting of the work of Kepler and Wiles, great minds who made a tangible impact on the field of mathematics but who had to overcome seemingly insurmountable roadblocks. (KHR)

Cites Mandelbrot as an example of one who learned the language of mathematics, biding his time until he could employ his knowledge both as a means of creative expression and as a tool for comprehending the intricacies of the world around us. (KHR)

Discusses the parallels between Klein's position at the forefront of a movement to reform mathematics education and that of the National Council of Teachers of Mathematics' (NCTM) Standards. Draws a picture of Klein as an important historical figure who saw equal importance in studying pure mathematics, applying mathematics, and teaching…

Provides examples of the mathematics explored in a project that involved teachers in seminars in which they solved problems that focused on algebraic thinking across the grades. Presents the project as a model for staff development for teachers across grade levels. (DDR)

The need for students of engineering to acquire the rational, methodical approaches identified with the "mathematical way of thinking" is discussed. The skill areas in mathematics most critical to engineering majors are pointed out, with proper shaping of student attitudes seen as an important role secondary school mathematics must play. (MP)

The first nationwide effort of industry, education, and government to promote excellence in mathematics through a junior high school mathematics competition is described. The rationale for MATHCOUNTS, the organizational structure, the format, and mathematics content are described. Contains some sample items. (MNS)

Presented is a study that underscores the extent to which students do not understand the use or meaning of letters in equations. (MP)

A set of criteria is suggested that can be useful as a guide in making decisions about purchases of computers. The three best microcomputers for classroom use are viewed as the Apple, the PET, and the TRS-80. (MP)