Complete Axiomatic Theory

An axiomatic theory (such as a Geometry) is said to be complete if each valid statement in the theory is capable of being proven true or false.

• Liouville's Phase Space Theorem
• Liouville's Rational Approximation Theorem
• Liouville's Sphere-Preserving Theorem
• Lipschitz Condition
• Lipschitz Function
• Lipschitz's Integral
• Lissajous Curve
• Lissajous Figure
• List
• Lituus
• Lituus Inverse Curve
• LLL Algorithm
• Ln
• Lobachevsky-Bolyai-Gauss Geometry
• Lobachevsky's Formula
• Lobatto Quadrature
• Lobster
• Local Cell
• Local Degree
• Local Density
• Local Density Conjecture
• Local Extremum
• Local Field
• Local-Global Principle
• Local Group Theory