Bounded
A Set in a Metric Space 
is bounded if it has a Finite diameter, i.e., there is an 
such that 
for all 
. A Set in 
is bounded if it is contained inside some Ball 
of Finite Radius 
(Adams 1994).
References
Adams, R. A. Calculus: A Complete Course. Reading, MA: Addison-Wesley, p. 707, 1994.
- L'Huilier's Theorem
- Liar's Paradox
- Lichnerowicz Conditions
- Lichnerowicz Formula
- Lichnerowicz-Weitzenbock Formula
- Lichtenfels Surface
- Lie Algebra
- Lie Algebroid
- Liebmann's Theorem
- Lie Bracket
- Lie Commutator
- Lie Derivative
- Lie Group
- Lie Groupoid
- Lie Product
- Lie-Type Group
- Life
- Life Expectancy
- Lift
- Lifting Problem
- Ligancy
- Likelihood
- Likelihood Ratio
- Limaçon
- Limaçon Evolute