Logic Combinatorial Problems

(Overall View) | (Example Oriented Approach) | (Theoretical Approach) | (Types of Problems) | (Collection of Problems)

edited by: Janine Becker / Prof. Dr. Regina Bruder

If we want to learn an teach mathematics, we are confronted with problems everywhere. The diversity of problems is overwhelming: there are hard and easy ones; obvious formal problems and problems of a practical nature. There are problems to prove a term or define an exact sum, problems to elaborate proofs of geometry and stochastics, problems of general analysis and problems of a specific discipline, such as algebra etc.. Problems can serve many differen purposes or just be a means to an end. In this they bevome of vital importance for successful learning of mathematics.

After studying this modulus you will be able to:

• Solve problems with logic-combinatorial elements with the help of heuristic means and strategies.
• Recognize the typification of problems according to their target structure and utillizing them as orientation for rich learning learning environments.

Please decide now if you would like to take the example-oriented or the theoretical approach.