*Rarely is this the case with most discrete math topics.*When we ask students what their favorite topic is, most respond either “combinatorics” or “number theory.” (When we ask them what their least favorite topic is, the overwhelming response is “geometry.”) Simply put, most students find discrete math more fun than algebra or geometry.

*Rarely is this the case with most discrete math topics.*When we ask students what their favorite topic is, most respond either “combinatorics” or “number theory.” (When we ask them what their least favorite topic is, the overwhelming response is “geometry.”) Simply put, most students find discrete math more fun than algebra or geometry.

We who are, broadly speaking, constructivist teachers need to answer for how kids will do enough math, to be good at math, in problem-solving classrooms, but that’s a topic for another post. Somewhere, on a dusty shelf, you might have an old binder full of problems.

Problem-solving as an event or reward is not what we have in mind for our school mathematics.

What do we mean when we say “mathematics problems”?

However, both of these approaches generally lack a great deal of emphasis on discrete math: topics such as combinatorics, probability, number theory, set theory, logic, algorithms, and graph theory.

Because discrete math does not figure prominently in most states’ middle or high school “high-stakes” progress exams, and because it also does not figure prominently on college-admissions exams such as the SAT, it is often overlooked.

## Comments Definition Of Problem Solving In Math

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