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All publications in one list
All publications (co)authored by S. Shelah
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Available Keywords
Modeltheory

cla:
Classification Theory
 sta: Stable (first order theories)
 unstable: Unstable classes

nec:
non elementary classification (and aec)
 diam: Finite diagrames, the class of Dmodels
 aec: Abstract elementary classes (?)

smt:
Soft Model Theory (including generalzied quantifires)
 inflog: Infinitary logic

non:
Nonstructure
 nni: Number of nonisomorphic

odm:
Model Theory: Others
 univ: Universal structures (in a cardinal)
 mon: Monadic logic
 PA: Peano arithmetic
Settheory

ico:
Infinite combinatorics
 ba: Boolean Algebras
 pc: Partition Calculus
 normal: Normal filters or ultrafilters
 app(pcf): Applications of pcf
 trees: Trees
 wd: The weak diamond principle and ideal
 ultraf: Ultra filters
 pure(large): large cardinals  the pure theory
 aron: Aronszajn tress
 unif: Uniformizations principles

for:
Forcing
 iter: Iterated forcing
 pure(for): Pure forcing
 creatures: Creature forcing
 pcf: Pcf theory (and cardinal arithmetic)

str:
Set Theory of the Reals
 leb: Lebesgue measure
 meag: Meagre sets and the derived ideal

dst:
Descriptive Set Theory
 psdst: Psuedo descriptive set theory, generalization

ods:
Set Theory: others
 linear order: Linear orders
 ref: Reflection in Set Theory
 AC: Axiom of Choice
Other

alg:
Algebra
 ab: Abelian groups and modules
 stal: Set Theoretic Algebra
 wh: Whitehead Problem and related
 grp: Group theory (non Ableian)
 af: Almost free (groups or other structures
 ua: Universal algebras, permuataions groups varieties and clones

top:
Topology (including Banach spaces and algebraic topology)
 gt: General Topology

fin:
Finitary Mathematics
 fmt: Finite model theory (include 01 laws)
 fc: Finite combinatorics
 odo: Other: others.
Unassigned Keywords
 set: Set theory
 mod: Model theory
 inv: Cardinal Invariants
 graph: graph theory
 auto: Automorphism (of structures)
 setmod: Set theoretic model theory
 cont: Continuum
 large: Large cardinals
 up: Ultraproducts
 cat: Categoricity (in a cardinal, ususally)
 inv(ba): Cardianl invanriants of Boolean algebras
Keyword list
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