Category:Descriptive set theory

• Descriptive set theory

A

• Adequate pointclass
• Analytic set

B

• Baire space (set theory)
• Banach–Mazur game
• Bernstein set
• Borel equivalence relation
• Borel hierarchy
• Borel set

C

• Cabal (set theory)
• Cantor space
• Choquet game
• Cichoń's diagram
• Coanalytic set
• Countable Borel relation

D

• Difference hierarchy

F

• Fσ set

G

• Gδ set

H

• Hausdorff gap
• Homogeneous tree
• Homogeneously Suslin set
• Hyperfinite equivalence relation

I

• Inductive set
• Infinity-Borel set

J

• Jankov–von Neumann uniformization theorem

K

• Kleene–Brouwer order
• Kuratowski and Ryll-Nardzewski measurable selection theorem
• Kuratowski–Ulam theorem

L

• L(R)
• Lusin's separation theorem
• Luzin space

M

• Martin measure
• Meagre set

P

• Perfect set property
• Pointclass
• Polish space
• Prewellordering
• Projection (measure theory)
• Projective determinacy
• Projective hierarchy
• Property of Baire

R

• List of properties of sets of reals

S

• Scale (descriptive set theory)
• Schröder–Bernstein theorem for measurable spaces
• Standard Borel space
• Suslin operation

T

• Theta (set theory)
• Tree (descriptive set theory)

U

• Uniformization (set theory)
• Universally Baire set
• Universally measurable set

W

• Wadge hierarchy

Z

• Zero-dimensional space