Explains the terms "naturalistic" and "formalistic" as they apply to mathematics. Outlines the problems involved in deciding what kind of mathematics is appropriate for the average sixth former. Identifies new ideas in the applicability of mathematics and presents a case for teaching mathematics from a naturalistic point of view. (GS)

Presents a rationale for the development of crossdisciplinary courses by outlining the following advantages: relevance to the solution of current social problems, flexibility of focus of study, in depth study at the interfaces of the discipline, and implementation of teaching techniques that bring out relationships between studies. (GS)

Indicates that to explore the relationship between the teaching of science and mathematics in the secondary school, it is necessary to examine the basic issues of the curriculum in some depth. Examines the justifications for the school curriculum and the distinguishing characteristics of physics and mathematics. (GS)

Indicates that integration between mathematics and physics must include cooperation at the planning stage and explains the use of a precedence diagram to reduce the mismatch between the two subjects. (GS)

The situation regarding each Australian State's secondary physics syllabi are summarized. The planning directions necessary to keep such syllabi relevant to the changing needs of Australian secondary students are discussed. Factors influencing the implementation of these physics courses are described. (KR)