Mutually Singular
Let 
be a Sigma Algebra , and let 
and 
be Measures on . If thereExists a pair of disjoint Sets 
and 
such that is Concentrated on and is Concentrated on , then and are said to be mutually singular, written
.
References
Rudin, W. Functional Analysis, 2nd ed. New York: McGraw-Hill, p. 121, 1991.
- Riemann Theta Function
- Riemann Weighted Prime-Power Counting Function
- Riemann Xi Function
- Riemann Zeta Function
- Riesel Number
- Riesz-Fischer Theorem
- Riesz Representation Theorem
- Riesz's Theorem
- Riffle Shuffle
- Rigby Points
- Right Angle
- Right Conoid
- Right Hyperbola
- Right Line
- Right Strophoid
- Right Strophoid Inverse Curve
- Right Triangle
- Rigid
- Rigidity Theorem
- Rigid Motion
- Ring
- Ring Cyclide
- Ring Function
- Ringoid
- Ring Torus