Nicomachus's Theorem Demonstration

thingiverse

I designed this model to illustrate the Nicomachus theorem from number theory, which describes how the sum of cubes of the first N integers is equal to the square of their total. Specifically, it states that 1^3 + 2^3+ 3^3 + ... N^3 = (1 + 2 + 3 + ... N)^2 . To learn more about this theorem, visit the Wikipedia page at https://en.wikipedia.org/wiki/Squared_triangular_number. My goal is to create a series of models that enable students to engage with mathematical concepts in a hands-on and interactive way. This, I believe, can help spark a deeper interest in mathematics among young minds. To build the complete set, you will need one cube file for each number, along with a square file and two half-square files: - 1 square file matching cube 1 - 2 square file - 2 half square files for 2 - 3 square file - 4 square file - 2 half square files for 4 - 5 square file