「subsets」の共起表現一覧(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 |
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