BETA
Note: These explanations are in the process of being adapted from my textbook.
I'm trying to make them each a "standalone" treatment of a concept, but there may still
be references to the narrative flow of the book that I have yet to remove.
This work is under development and has not yet been professionally edited.
If you catch a typo or error, or just have a suggestion, please submit a note here. Thanks!

# The “Good 1 - Good 2” Choice Space

We can use the tools of economics to analyze a wide variety of choices, from how much of a good to buy to where to work.

In the particular case of bundles of two goods, every option can be represented by a point in a Cartesian plane, with the quantity of good 1 on the horizontal axis, and the quantity of good 2 on the vertical axis. We will call this diagram good 1 - good 2 space. The diagram below shows the general representation of two bundles in good 1 - good 2 space; move the bundles around to solidify your understanding.

As a shorthand, we will sometimes write “good 1 - good 2 space” as \$\mathbb R_{+}^2\$; that is, the set of all vectors \$(x_1,x_2)\$ such that \$x_1 \ge 0\$ and \$x_2 \ge 0\$. We don’t allow ourselves to think of negative quantities of goods: you can’t consume \$-3\$ apples!

Next: The Budget Set
Copyright (c) Christopher Makler / econgraphs.org