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# and finite
# Any collection of closed subsets of X with the finite intersection property has nonempty intersection.
# X has a sub-base such that every cover of the space by members of the sub-base has a finite subcover ( Alexander's sub-base theorem )
# Every open cover of A has a finite subcover.
# Every finite and contingent being has a cause.
# is a finite set ; each element is called a non-terminal character or a variable.
# is a finite set of terminals, disjoint from, which make up the actual content of the sentence.
# is a finite relation from to, where the asterisk represents the Kleene star operation.
# all of mathematics follows from a correctly chosen finite system of axioms ; and
Contour plot of the Electrostatics # Electrostatic potential | electrostatic potential of a horizontally oriented electrical dipole of finite size.
# " To produce a finite straight line continuously in a straight line.
# REDIRECT finite mathematics
# REDIRECT finite mathematics
# Any finite straight line can be extended in a straight line.
# Lebesgue measure is both locally finite and inner regular, and so it is a Radon measure.
# When finite strains ( larger strains, as opposed to infinitesimal strains ) are applied to solid bodies, the stress-strain relationships are often much more complicated ( i. e. Non-Hookean ).
# S is locally finite and contains a copy of every finite group.
# There is a recursive enumeration of all mappings of the finite set X into S.
# Since G is residually finite, if w is a word in the generators X of G then w ≠ 1 in G if and only of some mapping of X into S induces a homomorphism such that w ≠ 1 in S.
# Main verb ( if the finite verb is an auxiliary )
# Everything is transient and finite, existing in the medium of time.
# C has all biproducts, which are both finite products and finite coproducts ;
Gaiman had a finite run in mind for the series, and it concluded with issue # 75.
# L is the union of some equivalence classes of congruence of finite index

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