「Lemma」の共起表現(1語右で並び替え)

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ong his most famous works are the Lindenbaum's	lemma and Lindenbaum-Tarski algebra.
He proved Fitting's theorem and Fitting's	lemma, and defined the Fitting subgroup in finite gr
gue Lloyd Shapley to prove the Shapley-Folkman	lemma and theorem: Their results suggestthat sums of
We want to apply Zorn's	lemma, and so we take a totally ordered subset T of
This Littlewood-Offord	lemma applied to complex numbers zi, of absolute val
n (in which she teaches the proof of the snake	lemma), as a conservative Supreme Court justice in F
The KKM	lemma can be proved from Sperner's lemma and can be
roof shows that the conclusion of van Kampen's	lemma can be strengthened as follows.
e well-foundedness assumption of the Mostowski	lemma can be alleviated or dropped in non-well-found
Farkas'	lemma can thus be interpreted geometrically as follo
The handshaking	lemma does not apply to infinite graphs, even when t
ry L-MCS contains all theorems of L. By Zorn's	lemma, each L-consistent set is contained in an L-MC
he following variant of the Mostowski collapse	lemma: every well-founded set-like relation is isomo
The pumping	lemma for context-free languages, also known as the
First of all, we consider the piling-up	lemma for two binary variables.
rarily large fixed points; see the fixed-point	lemma for normal functions for a proof.
The fixed-point	lemma for normal functions is a basic result in axio
the Steinitz exchange	lemma implying that each basis of a vector space has
Mostowski collapse	lemma, in mathematical logic
The Yoneda	lemma in category theory is named after him.
different (but equivalent) formulations of the	Lemma in the literature.
hmetici demonstratio nova, introducing Gauss's	lemma in the third proof of quadratic reciprocity.
The	Lemma is meaninigless and the article should be dele
Hoeffding's	lemma is itself used in the proof of McDiarmid's ine
here are no strings of this length the pumping	lemma is not violated.
	Lemma is a phytomorphological term used in botany re
In probability theory, Hoeffding's	lemma is an inequality that bounds the moment-genera
orff maximal principle is equivalent to Zorn's	lemma is very similar to this proof.
In mathematical logic, the Mostowski collapse	lemma is a statement in set theory named for Andrzej
Thus the fixed point	lemma is equivalent to the statement that the fixed
pikelet is 1.9-2.5 mm (0.07-0.10 in) long; the	lemma is 1.6 mm (0.063 in) long with an awn attached
eory, a branch of mathematics, the handshaking	lemma is the statement that every finite undirected
Higman's	lemma is a special case of this theorem, of which th
The van der Corput	lemma is closely related to the sublevel set estimat
field of harmonic analysis, the van der Corput	lemma is an estimate for oscillatory integrals named
Farkas'	lemma is an example of a theorem of the alternative;
The pumping	lemma is often used to prove that a given language i
o qn, so by (the generalized form of) Euclid's	lemma it must divide the remaining factor a0 of the
s well-founded, then by the Mostowski collapse	lemma it is isomorphic to a transitive model of ZF a
al copies of v and y is what gives the pumping	lemma its name.
sella is characterized by strongly overlapping	lemma margins and reduced, veinless paleas.
This	lemma means that, if there are k lines crossing AO,
Pugh's closing	lemma means, for example, that any chaotic set in a
In mathematics, Tukey's	lemma, named after John Tukey, states that every non
l case (for a single linear factor) of Gauss's	lemma on the factorization of polynomials.
In mathematical logic, the diagonal	lemma or fixed point theorem establishes the existen
an alternate and earlier formulation of Zorn's	lemma proved by Felix Hausdorff in 1914 (Moore 1982:
nd in the 'Principia', Isaac Newton cites as a	lemma proved by previous authors that all (bounding)
The KKM	lemma states that the sets C1,C2,C3 have at least on
Newman's	lemma states that if an abstract reduction system A
In the theory of rewriting systems, Newman's	lemma states that a terminating (or strongly normali
The Mostowski collapse	lemma states that for any such R there exists a uniq
The expander mixing	lemma states that, for any two subsets S,T of a regu
One	lemma states that the difference of the cubes of two
In graph theory, Berge's	lemma states that a matching M in a graph G is maxim
why is the	lemma still "The Address Downtown Burj Khalifa"?
proved a significant result known as Watson's	lemma, that has many applications in the theory on t
atisfies the conclusion of the expander mixing	lemma, that is, for any two subsets ,
attice polytope, then it follows from Gordan's	lemma that the intersection of C(P) with the lattice
Sard's	lemma: the set of critical values of a smooth functi
By the handshaking	lemma, there must be an even number of these vertice
The	lemma tips are fused into the "crown," a short membr
gular and hence context-free) obey the pumping	lemma trivially by having p equal to the maximum str
The proof of Hoeffding's	lemma uses Taylor's theorem and Jensen's inequality.
uitfully developed out of the ostensibly minor	lemma, which turned out to be an important early res
conjectures on perfect graphs and for Berge's	lemma, which states that a matching M in a graph G i
hment under command of First Lieutenants W. A.	Lemma, William M. Cooper, and Assistant Surgeon Geor

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「Lemma」の共起表現一覧(1語右で並び替え)