Jordan Measure
Let the set 
correspond to a bounded, Nonnegative function 
on an interval 
for 
. The Jordan measure, when it exists, is the common value of the outer and inner Jordan measures of .
The outer Jordan measure is the greatest lower bound of the areas of the covering of , consisting of finite unions ofRectangles. The inner Jordan measure of is the difference between the Area 
of theRectangle 
with base 
and height 
, and the outer measure of the complement of in .
References
Shenitzer, A. and Steprans, J. ``The Evolution of Integration.'' Amer. Math. Monthly 101, 66-72, 1994.
- Complete Graph
- Complete k-Partite Graph
- Completely Regular Graph
- Complete Metric Space
- Completeness Property
- Complete Permutation
- Complete Quadrangle
- Complete Quadrilateral
- Complete Residue System
- Complete Sequence
- Complete Space
- Completing the Square
- Complex
- Complex Analysis
- Complex Conjugate
- Complex Derivative
- Complex Differentiable
- Complex Function
- Complexity (Number)
- Complexity (Sequence)
- Complexity Theory
- Complex Matrix
- Complex Multiplication
- Complex Number
- Complex Plane