pigeonhole principle
Stirling number of the second kind
Sperner's theorem
pseudointersection
Cantor-Bendixson theorem
uncountable set
Sylow theorem
compact
Galileo's paradox
antichain
Young diagram
Bell number
parity
asymmetric
Bolzano-Weierstrass property
multibracket
equivalence class
underpartition
continuum hypothesis
Matiyasevich's theorem
type
ring
cumulable
σ-finite measure
cake number
connected
alternating group
special unitary group
domatic
cardinal number
Schinzel's hypothesis H
alternating series
topology
multipartition
division algebra
Dickson's conjecture
cofinite topology
discrete
hyperconnection
absolute complement
improper integral
Grothendieck universe
cut-set
axiom of infinity
Radon's theorem
Dedekind cut
quantize
Heine-Borel theorem
hyperreal number
IP set
quantise
nonempty
Tarski-Seidenberg theorem
Cantor's theorem
non-empty
subspace topology
Cayley's theorem
computable
equipartitioning
commutator length
π-system
Sylvester-Gallai theorem
free monoid
unifarious
Dirichlet series
complement
disentangle
isotactic
tesseral
antisymmetric
Coxeter group
precompact
finite geometry
countable
amorphous
Touchard polynomial
pseudoinfinite
subcistrome
mathematical group
departition
Pell number
apeirogon
Euclid's lemma
finitize
reflexive
power set
de Bruijn's theorem
group
intersection
Zenonism
Bézout's theorem
Latin square
stripe
σ-algebra
order
Murasugi sum
hyperring
redundancy
trivial topology
Kruskal's tree theorem

English words for 'The theorem which states that any partition of a finite set of n elements into m (< n) subsets (allowing empty subsets) must include a subset with two or more elements; any of certain reformulations concerning the partition of infinite sets where the cardinality of the unpartitioned set exceeds that of the partition (so there is no one-to-one correspondence).'

As you may have noticed, above you will find words for "The theorem which states that any partition of a finite set of n elements into m (< n) subsets (allowing empty subsets) must include a subset with two or more elements; any of certain reformulations concerning the partition of infinite sets where the cardinality of the unpartitioned set exceeds that of the partition (so there is no one-to-one correspondence).". Hover the mouse over the word you'd like to know more about to view its definition. Click search related words by phrase or description. to find a better fitting word. Finally, thanks to ChatGPT, the overall results have been greatly improved.

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