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Welcome to the first in a series of posts on using the Wolfram Language in the classroom! Each day this week my colleagues and I will share some of our thoughts about how to use the Wolfram Language in various classroom settings. Each post will focus on a different subject and will provide an example lesson for instructors to use with their students, complete with the appropriate grade levels, goals, and procedures. Our lessons are designed with the principles of
computational thinking in mind, and we will highlight specifically how these lessons fit into that paradigm.
Today I'll discuss a subject the Wolfram Language was born and bred to tackle: math. But since there is so much to do with math in the Wolfram Language, we need to focus on a specific aspect. I want to talk about how to use the Wolfram Language to create exploratory tools that allow students to develop their intuition and curiosity without the pressures of rigorous formalization.