Teichmüller-Tukey lemma
cumulable
cumulability
tuple
exact cover
free
non-empty
finitize
undetermined
cofinite
enumerable
set
backstop
quotient set
discrete
invariable
power set
Hahn series
item
whole
group
Sperner's theorem
enumerability
finitizable
mathematical group
sporadic group
every
medoid
unencumberable
gateless
bare
subcollection
hypersemigroup
featurelessly
lexeme
each
complete lattice
enumerably
whole hog
factorable
hyperideal
enum
combinatorics
countable
anagraphic
variable
limitlessness
itemize
unboundedness
enumerate
itemise
finitely
Galois field
infinitude
hypercontinuum
boundlessness
computable
infiniteness
sans gêne
recite
partition
simply connected
boundless
absolute complement
worth
Stirling number of the second kind
fragmentability
Grothendieck universe
limitless
fundamental theorem of arithmetic
anticonfined
hyperring
singularly
unbounded
unifarious
σ-algebra
nonempty
Euler characteristic
axiom of countable choice
interminate
transfinite
lectically
tell off
splitting field
entitative
parity
context
almost all
noninfinite
π-system
subrepresentation
stamp collecting
Matiyasevich's theorem
ideal
perfect number
finitary
abstraction

English words for 'A lemma stating that every non-empty collection of finite character has a maximal element with respect to inclusion.'

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