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.

• Brocard Circle
• Brocard Diameter
• Brocard Line
• Brocard Midpoint
• Brocard Points
• Brocard's Conjecture
• Brocard's Problem
• Brocard Triangles
• Bromwich Integral
• Brothers
• Brouwer Fixed Point Theorem
• Browkin's Theorem
• Brown Function
• Brown Numbers
• Brown's Criterion
• Broyden's Method
• Bruck-Ryser-Chowla Theorem
• Bruck-Ryser Theorem
• Brunnian Link
• Brunn-Minkowski Inequality
• Brun's Constant
• Brun's Sum
• Brun's Theorem
• Brute Force Factorization
• B-Spline