Shows that Simpson's rule can be obtained as the average of three simple rectangular approximations and can therefore be introduced to students before they meet any calculus. In addition, the accuracy of the rule (which is for exact cubes) can be exploited to introduce the topic of integration. (JN)

Discusses a television program, "Mathematical Eye," for children aged 11-13. Describes sample programs, style, and supplemental materials, such as a teacher's note, investigations pack, book, and software. Lists the titles of 10 programs. (YP)

Presents a personal account of some mathematical work undertaken by the authors during a workshop session on the use of short microcomputer programs as starting points for mathematical investigations. Factors in their work (in solving equations) which may have implications for investigational work with students are addressed. (JN)

A report on the use of microcomputers is summarized, with recommendations on algorithms and procedures, the value of short programs, programs designed for general distribution, mathematical utilities, and developments in hardware. (MNS)

Describes a process of mathematical investigation involving generalized Fibonacci sequences. Provides the derivation using expressions, BASIC programs, and numerical verification. (YP)

Demonstrates how microcomputers can be used in teaching differential calculus, iteration, integral calculus, graphs, and statistics. Several ideas for putting this information into practice are outlined. Sample computer programs are included for the discussions on differential calculus, integral calculus, and iteration. (JN)

This paper describes a computer simulation of Buffon's needle problem. The problem considers the probability that a needle will cross a line when the needle is thrown in a random way onto the parallel lines a certain distance apart. The paper provides the algorithm and computer program. (YP)

Considers definitions of quantiles. Describes median and quartiles. Compares the usefulness of 3 different definitions of quartile using a computer program to simulate 500 quantiles on a sample of a fixed size. Five references are listed. (YP)

A programing approach is described, using numerical methods to draw implicit functions, without solving the relationships explicitly. Several examples are discussed, with programs and printouts included. (MNS)

Programs (using Logo) developed by children to produce multiples, the Fibonacci series, and square numbers are presented, with graphical representations of functions introduced. Another investigation involves drawing a circle using turtle graphics. (MNS)

Some techniques used in making animated computer games in order to highlight their mathematical content are presented through specific examples. (MNS)

Discusses the uses of microcomputers in British elementary mathematics education. Describes the impact of electronics, teacher use of software, student use of software, and programing activities. Lists several mathematics software sources. (YP)

An application of spreadsheets, not specific to any particular spreadsheet, is provided. It provides an exploration involving numbers in the form of 3x3 magic squares and 3x3 magic cubes. Strategies for their use are noted. (MNS)

Some background information and guidelines on computer generation of random numbers is presented. Sections concern ways of generating random numbers and descriptions of statistical tests. (MNS)

Suggestions for how teachers can use the programs in the Micro Primer Software Packs are given. While the reader needs to be familiar with the programs to make full use of the comments, some ideas concerning the interaction between child, computer, and teacher can be garnered. (MNS)