Lebesgue Integrable

A real-valued function defined on the reals is called Lebesgue integrable if there exists a Sequenceof Step Functions such that the following two conditions are satisfied:

1. ,

2. for every such that .

• 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
• Locally Convex Space
• Locally Finite Space
• Locally Pathwise-Connected Space
• Local Maximum
• Local Minimum
• Local Ring
• Local Subgroup
• Local Surface
• Loculus of Archimedes
• Locus
• Log
• Logarithm
• Logarithmically Convex Function
• Logarithmic Binomial Formula