O-minimal theory (source code)

= O-minimal theory
{wiki=O-minimal_theory}

O-minimal theory is a branch of mathematical logic and model theory that studies certain simple structured extensions of ordered structures, primarily in the context of real closed fields. The "O" in "O-minimal" stands for "order". \#\#\# Key Concepts: 1. **Ordered Structures**: O-minimal structures are defined over ordered sets, especially fields that have a notion of order. The most common example is the real numbers with their usual ordering.