Category:Measure theory

• Measure (mathematics)
• Set-theoretic limit

A

• Absolute continuity
• Almost everywhere
• Atom (measure theory)

B

• Ba space
• Baire set
• Bounded variation

C

• Cantor function
• Cantor set
• Computable measure theory
• Concentration of measure
• Conull set
• Crofton formula
• Cylinder set

D

• Dirac delta function
• Direct integral
• Discrepancy theory

E

• Essential infimum and essential supremum

F

• Filtration (mathematics)
• Fuzzy measure theory

H

• Hamburger moment problem
• Hausdorff paradox

I

• Indicator function
• Information theory and measure theory

J

• Jaccard index

K

• Klee's measure problem

L

• Littlewood's three principles of real analysis
• Locally integrable function
• Lp space
• Luzin N property

M

• Measurable function
• Measurable space
• Measure space
• Measure-preserving dynamical system
• Minkowski inequality

N

• Non-measurable set
• Null set

P

• Pi-system
• Planar lamina
• Pointwise convergence
• Positive and negative sets

R

• Rectifiable set
• Ring of sets
• Ruziewicz problem

S

• Sigma-additive set function
• Sigma-ideal
• Simple function
• Smith–Volterra–Cantor set

T

• Tightness of measures

U

• Unit impulse
• Universally measurable set

V

• Vitali set
• Volterra's function
• Volume element

W

• Weierstrass function
• Weight function

Σ

• Σ-algebra