「subsets」の共起表現(1語右で並び替え)

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「subsets」の共起表現一覧(1語右で並び替え)

subsets

1語右で並び替え

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ense that, for every pair of nonempty compact subsets A and B of Rn and every 0 ≤ t ≤ 1,
of A. Note that the maximization ranges over subsets A of G, subject to A being over half the size
et of the meets of the sets, i.e., for finite subsets A and B of a poset L,
ion of the set M of matroid elements into two subsets A and B. If ρ denotes the rank function of th
the switch graph may be partitioned into two subsets according to which vertex of the switch graph
In this context, directed subsets again provide a generalization of convergent
e, because they imply that there exist proper subsets and proper supersets of an infinite set S tha
for B cells belonging to both the B-1 and B-2 subsets, and elicits its effects by interacting with
so lacks support for higher-order fuzzy sets, subsets, and so on.
Cofinal subsets are very important in the theory of directed
he puzzle involves "AB elimination", in which subsets are identified within a row whose range of va
Directed subsets are used in domain theory, which studies dire
elements of the set are called points and the subsets are called lines.
plete graph on ω1 vertices into finitely many subsets, at least one of the subsets contains a compl
verge uniformly in all derivatives on compact subsets away from the nodes, and
be "learned" by splitting the source set into subsets based on an attribute value test.
Animal culture media can be divided into five subsets based on the level of defined media (Jayme an
As links are added, connected subsets begin to form.
SP/k is actually a sequence of language subsets called SP/1, SP/2, … SP/8.
ter it generates (i.e., the collection of all subsets containing C) is called the principal filter
ile retaining all the constructs of preceding subsets, forming a stepwise system for teaching compu
possible division of the vertex set into two subsets has "many" links between those two subsets.
For a complete lattice, arbitrary subsets have both infima and suprema and thus infinit
In other words, the number of subsets in each subcollection T is less than or equal
k Safer C pioneered the use of safer language subsets in commercial embedded control systems.
Obviously, if J belongs to N, then any of its subsets is also in N. Therefore N is an abstract simp
has selective activities on different T cell subsets; it induces proliferation of Treg cell popula
process subsets known as teams, which support coarrays, colle
ined as the intersection of all closed convex subsets of X that contain K.
A, B, and S are subsets of G such that , where V is the vertex set of
roteins expressed by natural killer cells and subsets of T cells.
In general, subsets of this order do not have least upper bounds:
Baeza-Yates et al. used simulation on two subsets of the Web of 3 million pages from the .gr
Boldi et al. used simulation on subsets of the Web of 40 million pages from the .it
Subsets of the group are selected by Mr. Oliver to me
Subsets of these capabilities are available as Scient
migrate in response to CXCL16 include several subsets of T cells, and natural killer T (NKT) cells.
more generally Lebesgue measures) of compact subsets of Euclidean space.
ce is defined to consist of all of the finite subsets of X, with the semilattice operation given by
etermines a simplicial complex, the family of subsets of antichain members, and conversely the maxi
the metric outer measure property, all Borel subsets of X are Hd measurable.
ebra B is isomorphic to the algebra of clopen subsets of its Stone space S(B).
en any topological space X, the collection of subsets of X that are clopen (both closed and open) i
-synuclein and tau constitute two distinctive subsets of filaments in the same inclusion bodies.
et of edges whose end points are in different subsets of the partition.
It is defined as the number of subsets of four leaves that are not related by the sa
rs (X, Y) of 2m-tuples, each corresponding to subsets of the finite field GF(2m) in some fixed way.
s the largest possible diamond-free family of subsets of an n-element set, then it is known that
lating the surface area and volume of compact subsets of Euclidean space.
ructure (the search tree) whose nodes are the subsets of S.
Then, cofinal subsets of A (or sequences, or nets) are used to defi
or the special case where L is the lattice of subsets of a set, the power set lattice.
; 11 of these appear to be expressed in small subsets of chemosensory neurons.
With [κ]<ω denoting the set of all finite subsets of κ, a cardinal number κ such that for every
he class W of all reflexive well-orderings of subsets of X is a definable subclass of the preceding
For example, fractal subsets of the plane may have intermediate dimension
NLRP1, NLRP3 and NLRC4 are subsets of the NLR family and thus have two common fe
is the graph whose vertices are the k-element subsets of an n-element set, two vertices being adjac
The subsets of cytokeratins which an epithelial cell expr
The ligands for several KIR proteins are subsets of HLA class I molecules; thus, KIR proteins
d A to E. In certain circumstances, there are subsets of these exit groups; these are marked with n
pondence between blunt (or pointed) cones and subsets of S. Indeed, the central projection C' is si
pairwise alignments or sub-MSAs incorporating subsets of the query sequence as a means of optimizin
suffices to replace F by F' consisting of all subsets of Q that contain at least one element of F.
n the real numbers, the subset order ⊆ on the subsets of any given set and the divisibility order o
(Ω, Σ, Pr) to the space of non-empty, compact subsets of Rn equipped with the Hausdorff metric.
ssical Brunn-Minkowski inequality for compact subsets of n-dimensional Euclidean space Rn to random
r letters: , or , or even , where S and T are subsets of the alphabet being used.
N uses class inheritance to model the natural subsets of the available number types: E.g. the integ
As an example, let S be the set of all finite subsets of natural numbers and consider the partially
every n, the f-image of the set of n-element subsets of H has countably many elements.
mains: P is the collection of downward-closed subsets of domain D that are also closed under existi
any discrete collections, where a family F of subsets of a space X is called discrete, when every p
and now supports for most of the methods and subsets of the method that give both hackers and mali
"Mapping subsets of scholarly information".
Let A and B be subsets of .
Individual odorants activate subsets of receptors.
Various subsets of the sixteen binary connectives (e.g.
K(X) is a bounded sublattice of subsets of X.
finite totally-ordered subsets) of S as faces.
Lineages are typically visualized as subsets of a phylogenetic tree.
Lineages are subsets of the evolutionary tree of life.
definition of being IP has been extended from subsets of the special semigroup of natural numbers w
It consists of a family of subsets of a set such that the intersection of two su
just a pre-measure and not a true measure on subsets of X, as can be seen by considering dense, co
ene gun has become a common tool for labeling subsets of cells in cultured tissue.
that GIGs and IGs describe merely-overlapping subsets of the CSLs.
The collection of all subsets of feasible sets forms a matroid.
D is directed complete, i.e. all directed subsets of D have a supremum.
Individual patients present differing subsets of symptoms, which may change over the course
The set of all linearly independent subsets of a vector space V, ordered by inclusion.
graph: its vertices can be separated into two subsets of five and six vertices respectively, such t
rds are obtained via symmetric differences of subsets of the 24 cells-- i.e., by binary addition.
roteins expressed by natural killer cells and subsets of T cells.
The Scott-open subsets of a partially ordered set P form a topology
t; they are further divided between IA and IB subsets on sequence similarity.
at signature is then fragmented into disjoint subsets, one for every sort.
ex in white and the vertices in grey form the subsets S and T of an s-t cut, whose cut-set contains
xpander mixing lemma states that, for any two subsets S,T of a regular expander graph G, the number
It is simply a nested group of sets and subsets shown as a set of nested brackets.
n of the real numbers and therefore for their subsets such as the integers and rational numbers.
, one finds a partition of the graph into two subsets, such that the edges separating the two subse
e hemicompact if it has a sequence of compact subsets such that every compact subset of the space l
ion the integers 1, 2, ..., n into k nonempty subsets such that all elements in each subset have pa
s) and a partition of the given points into r subsets, such that x belongs to the convex hull of ea
the variable splits the set into homogeneous subsets that have the same value of the target variab
ivides the set of points in two roughly equal subsets: the smaller part should have at least a 1/(d
nfinite set is partitioned into finitely many subsets, then at least one of them must be infinite.
rking environment for application software or subsets thereof.
and a slice through the center causes the two subsets to be equal regardless of the number of secto
d an integer k > 1, partition V into k parts ( subsets) V1, V2, ..., Vk such that the parts are disj
uclidean d-space, there is a partition into r subsets whose convex hulls intersect in at least one
he smallest r such that any r points have two subsets whose convex hulls intersect.
very rule of the reduct, and it has no proper subsets with the same property.)
Subsets with a maximum (that is, subsets which are bo
The intersection of these λ-many measure 1 subsets would thus also have to have measure 1, but i
ts, we define the set S# to be the set of all subsets X of the complete lattice that have non-empty