MSCMSC
- [+]00-XXGeneral
- [+]01XXXHistory and Foundations
- [-]06XXXAlgebra
- [+]26XXXAnalysis
- [+]5XXXXGeometry and Topology
- [+]60XXXProbability and Statistics
- [+]65-XXNumerical analysis
- [+]68-XXComputer science
- [+]7XXXXApplications
- [+]97-XXMathematics education
- 06XXXAllgemeines und Nachschlagewerke
- [+]06-XXOrder, lattices, ordered algebraic structures
- [+]08-XXGeneral algebraic systems
- [-]11-XXNumber theory
- [+]12-XXField theory and polynomials
- [+]13-XXCommutative rings and algebras
- [+]14-XXAlgebraic geometry
- [+]15-XXLinear and multilinear algebra; matrix theory
- [+]16-XXAssociative rings and algebras
- [+]17-XXNonassociative rings and algebras
- [+]18-XXCategory theory; homological algebra
- [+]19-XXK-theory
- [+]20-XXGroup theory and generalizations
- [+]22-XXTopological groups, Lie groups
- 11-XXAllgemeines und Nachschlagewerke
- 11-00General reference works (handbooks, dictionaries, bibliographies, etc.)
- 11-01Instructional exposition (textbooks, tutorial papers, etc.)
- 11-02Research exposition (monographs, survey articles)
- 11-03Historical
- 11-04Explicit machine computation and programs
- 11-06Proceedings, conferences, collections, etc.
- [+]11AXXElementary number theory
- [+]11BXXSequences and sets
- [+]11CXXPolynomials and matrices
- [+]11DXXDiophantine equations
- [+]11EXXForms and linear algebraic groups
- [+]11FXXDiscontinuous groups and automorphic forms
- [+]11GXXArithmetic algebraic geometry (Diophantine geometry)
- [+]11HXXGeometry of numbers
- [+]11JXXDiophantine approximation, transcendental number theory
- [+]11KXXProbabilistic theory: distribution modulo 1; metric theory of algorithms
- [+]11LXXExponential sums and character sums
- [+]11MXXZeta and L-functions: analytic theory
- [+]11NXXMultiplicative number theory
- [+]11PXXAdditive number theory; partitions
- [-]11RXXAlgebraic number theory: global fields
- [+]11SXXAlgebraic number theory: local and p-adic fields
- [+]11TXXFinite fields and commutative rings (number-theoretic aspects)
- [+]11UXXConnections with logic
- [+]11YXXComputational number theory
- 11ZXXMiscellaneous applications of number theory
- 11RXXAllgemeines und Nachschlagewerke
- 11R04Algebraic numbers; rings of algebraic integers
- 11R06PV-numbers and generalizations; other special algebraic numbers
- 11R09Polynomials (irreducibility, etc.)
- 11R11Quadratic extensions
- 11R16Cubic and quartic extensions
- 11R18Cyclotomic extensions
- 11R20Other abelian and metabelian extensions
- 11R21Other number fields
- 11R23Iwasawa theory
- 11R27Units and factorization
- 11R29Class numbers, class groups, discriminants
- 11R32Galois theory
- 11R33Integral representations related to algebraic numbers; Galois module structure of rings of integers
- 11R34Galois cohomology
- 11R37Class field theory
- 11R39Langlands-Weil conjectures, nonabelian class field theory
- 11R42Zeta functions and L-functions of number fields
- 11R44Distribution of prime ideals
- 11R45Density theorems
- 11R47Other analytic theory
- 11R52Quaternion and other division algebras: arithmetic, zeta functions
- 11R54Other algebras and orders, and their zeta and L-functions
- 11R56Adèle rings and groups
- 11R58Arithmetic theory of algebraic function fields
- 11R60Cyclotomic function fields (class groups, Bernoulli objects, etc.)
- 11R65Class groups and Picard groups of orders
- 11R70K-theory of global fields
- 11R80Totally real and totally positive fields
- 11R99None of the above, but in this section
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