Ethnomathmatics

A study of the mathematics in a variety of cultures

BLS493: Ethnomathematics

 

** Sample course syllabi for an interdisciplinary course at

University of Washington, Bothell **

 Instructor:  Cinnamon Hillyard,

Quantitative Skills Center, UWB

 Projected Implementation Date:  Fall Quarter, 2002

 Overview: 

·       5 credit, 10-week quarter class in the “Interdisciplinary Arts & Sciences Program” at UWB.

·       Targeted to junior/senior level university students.

·       Each topic would be introduced from a cultural perspective.  Ideally guest lectures from the campus would provide these introductions. 

·       Additionally, each topic will include some sort of hands on experimentation and discovery project designed to put the student’s in a similar frame of mind as that of the people we are studying.

·      Reading and homework problems will be assigned outside of class to reinforce both the cultural discussion and the mathematics.

 

 

Sample Topics:

 

·       Introduction to the history and concept of ethnomathematics

·       Mathematics in India:  sand drawings, Pythagorean theorem, concept of zero

·       Mathematics of the Inca: Quipu, patterns on pottery

·       Mathematics of Japan:  origami, abacus

·       Mathematics of Maya: base 20 number system, Mayan calendar

·       Mathematics of China:  magic squares, Chinese remainder theorem

·       Mathematics of Africa:  fractals, Egyptian mathematics

·       Mathematics of African Americans: need more research here

·       Mathematics of Women:  need more research here

 

Assessment:

·       Homework assignments: both reading and homework problems will be assigned to both reinforce as well as expand on the topics discussed in class.

·      In-class exams and quizzes

·       Final paper and presentation:  students will be required to research another ethnomathematics subject (from provided list of topics) and write a final paper discussing both the culture and the mathematics they discovered.    If time allows, presentations of these projects will be given in class.

 

Goals:

·      Students will be able to see how mathematics is viewed in different cultures.

·      Students will discover that non-European cultures are in not primitive

·      Students will have a greater appreciation of the usefulness and application of mathematics in their own lives.