##### Item

The text aims to leverage geometric intuition to enhance algebraic thinking. In spite of the fact that it may be difficult to visualize $$\real^{1000}\text{,}$$ many linear algebraic concepts may be effectively illustrated in $$\real^2$$ or $$\real^3$$ and the resulting intuition applied more generally. Indeed, this useful interplay between geometry and algebra illustrates another mysterious mathematical connection between seemingly disparate areas.

in-context