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Model theory is the branch of mathematical logic which deals with the connection between a formal language and its interpretations, or models.

7 votes
Accepted

How hard is it to get "absolutely" no amorphous sets?

Turning my comment into an answer, an $X$ which is the universe of any finitely axiomatized theory with an infinite model must be orderable, and there must be a bijection between between $X$ and $X^2. …
Elliot Glazer's user avatar
12 votes
Accepted

Is "There exists an unbounded non-measurable set but no bounded non-measurable set" consiste...

The answer to your first question is yes, and the answer to your second question is no, under any of the multiple definitions of "measurable" in choiceless contexts. We will prove a theorem relating v …
Elliot Glazer's user avatar
2 votes

Is "There exists an unbounded non-measurable set but no bounded non-measurable set" consiste...

This is more of a long comment than an answer. The "right" notion of an unbounded set being measurable in ZF is less than clear. Suppose $\mathbb{R}$ is a countable union of countable sets. Let $\lang …
Elliot Glazer's user avatar