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「If...」の共起表現一覧(2語右が「only」)

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if and only if , and
That is, if and only if
a if and only if b
If they only knew."
Another is "a if and only if b".
A topological space is first countable if and only if .
are collinear if and only if the determinant
Equality occurs if and only if the triangle is equilateral.
{Iα, Iβ} ∈ E if and only if Iα ∩ Iβ ≠ ∅.
x ≤ cl(y) if and only if cl(x) ≤ cl(y)
rojection operator k is called a kernel operator if and only if k ≤ idA.
Thus a pronic number is squarefree if and only if n and n + 1 are.
So we have a ≤ b if and only if -a+b ∈ G+.
This inequality is an equality if and only if X and Y are statistically independen
A hypergraph is a hypertree if and only if its dual hypergraph is conformal and
The Cheeger constant is strictly positive if and only if G is a connected graph.
x ≤ y if and only if y is contained in all open sets that
with equality if and only if all the numbers ai are equal.
Thus, it is ineffable if and only if it is 2-ineffable.
with equality if and only if the two triangles are similar.
is planar (can be drawn with no crossings) if and only if n ≤ 3.
A polyabolo has order 1 if and only if it is itself a rectangle.
Then S is called a singleton if and only if, for all x ∈ X,
In topology, a space is a T1 space if and only if every singleton is closed.
Two filter bases are equivalent if and only if the filters they generate are equal.
A graph is triangle-free if and only if it is locally independent.
a < b if and only if f(a) < f(b)
Chords are equidistant from the center if and only if their lengths are equal.
A connected graph G is planar if and only if it has an algebraic dual.
If and only if they were enrolled, it was compulsor
A subset I of a lattice (P,≤) is a prime ideal, if and only if
A bipartite double cover is connected if and only if G is connected and non-bipartite.
Such a formula is indeed satisfiable if and only if at least one of its terms is satisfi
They will not stay healthy if fed only on lettuce.
For example, from the statements " if I'm breathing, then I'm alive" and "if I'm alive
A planar graph is outerplanar if and only if its weak dual is a forest, and a pla
Why are they pentads if there's only three of them?
G1 and G2 are isomorphic if and only if there exists a permutation matrix P
signed complete graphs yield the same two-graph if and only if they are equivalent under switching.
This strengthened conjecture would be true if and only if both Guy's conjecture and the Albert
A poset D is a dcpo if and only if each chain in D has a supremum.
tract rewriting a reduction is called convergent if and only if it is both confluent and terminating
ally compact Hausdorff space is zero-dimensional if and only if it is totally disconnected.
An outcome is in equilibrium if and only if it is the product of mutually utilit
cpo with the Scott topology is a Hausdorff space if and only if the order is trivial.
Likewise, a cardinal is strongly unfoldable if and only if it is strongly λ-unfoldable for all
A cardinal is unfoldable if and only if it is an λ-unfoldable for all ordina
One can prove that P is a normal polytope if and only if this monoid is normal.
The book thickness of a graph is at most 1 if and only if it is outerplanar.
A linear ordering is an Aronszajn line if and only if it is the lexicographical ordering o
axiomatisation of deontic logic implies that !x if and only if x is true, OR !x is unsatisfiable.
A minimum path cover consists of one path if and only if there is a Hamiltonian path in G.
there is a morphism between any two objects if and only if there is a (directed) path between t
Moreover, equality holds if and only if X and Y are multivariate normal rand
In this sense, a relation is asymmetric if and only if it is both antisymmetric and irrefle
κ is almost n-huge if and only if there is j : V → M with critical poi
Connecting two vertices, u, v if and only if the distance between them is at most
with equality if and only if (M, g) is isometric to the m-sphere
A directed graph is a pseudoforest if and only if every vertex has outdegree at most 1
two lines form a right angle if and only if the dot product of their directional
A partially ordered set is series-parallel if and only if it does not have four elements formi
An ordered ring R has no zero divisors if and only if the positive ring elements are close
singular (meaning that it has an inverse matrix) if and only if the identity matrix can be obtained
heorem, is that a four-connected graph is planar if and only if it has no K5 minor.
lection group comes from a real reflection group if and only if it has an invariant of degree 2.
l its touch-screen voting machines to the county if, and only if, the county removed Supervisor Sanc
are forbidden minors for F: a graph belongs to F if and only if it does not contain as a minor any g
t theory, a set is called hereditarily countable if and only if it is a countable set of hereditaril
A set is hereditarily countable if and only if it is countable, and every element o
speaking, a positive number m is a perfect cube if and only if one can arrange m solid unit cubes i
This means that a graph is a forest if and only if none of its minors is the loop (or,
A cardinal is weakly compact if and only if it is κ-compact; this was the origin
paper, Rosa proved that the cycle Cn is graceful if and only if n ≡ 0 (mod 4) or n ≡ 3 (mod 4).
For an ellipse, two diameters are conjugate if and only if the tangent line to the ellipse at t
So this Welch bound is met with equality if and only if the set of vectors {xi} is an equian
{1, 2, 3, ...}, with the order defined by a < b if and only if a divides b and a ≠ b.
Equivalently, κ is a measurable cardinal if and only if it is an uncountable cardinal with a
alent (with respect to the equivalence relation) if and only if they are elements of the same cell.
iscernibles states that two things are identical if and only if they share the same and only the sam
or function or constant) is implicitly definable if and only if it is explicitly definable.
In ZF, a set is infinite if and only if the powerset of its powerset is a De
at a finitely presented group is word-hyperbolic if and only if it satisfies a linear isoperimetric
That is the case if and only if C is pointed and its spherical secti
A subset I of a lattice (P, ≤) is a Frink ideal if and only if it is a lower set that is closed und
proximal or δ-neighborhood of A, written A « B, if and only if A δ X−B is false.
A regular language is star-free if and only if it is accepted by an automaton with
states that a topological space X is metrizable if and only if it is regular and T0 and has a σ-dis
a finite set J ⊆ I belongs to N if and only if the intersection of the Ui whose sub
gth language L, an ω-word w is in the limit of L if and only if Pref(w) ∩ L is an infinite set.
Thus, a graph is a pseudoforest if and only if it does not have the butterfly or th
tween partially ordered sets is Scott-continuous if and only if it is continuous with respect to the
ned in terms of a logical disjunction: x ∈ A ∪ B if and only if (x ∈ A) ∨ (x ∈ B).
do is to prime the Turing machine to signal to p if and only if the Turing machine halts.
that a cellular automaton has a Garden of Eden, if and only if it has twins.
For S is a pure state if and only if its diagonal form has exactly one no
r of some (d −1 )-dimensional simplicial complex if and only if
number of voters meets conditions 1, 2, 3, and 4 if and only if it is the simple majority method.
e contrapositive: G has a matching larger than M if and only if G has an augmenting path.
A graph is a line graph if and only if it does not contain one of these nin
the bipartite case, a quantum state is separable if and only if it lies in the image of the Segre em
eserves validity: the resulting formula is valid if and only if the original one is.
It can be shown that a state i is recurrent if and only if the expected number of visits to thi
that the inequality fails for all larger numbers if and only if the Riemann hypothesis is true.
ts the edges and vertices of a convex polyhedron if and only if it is polyhedral.
And, a planar graph is bipartite if and only if, in a planar embedding of the graph,
A regular graph is a Ramanujan graph if and only if its Ihara zeta function satisfies an
κ is super n-huge if and only if for every ordinal γ there is j : V →
κ is super almost n-huge if and only if for every ordinal γ there is j : V →
A graph is bipartite if and only if it is 2-colorable, (i.e. its chromat
A poset is a bounded lattice if and only if every finite set of elements (includ
and equality is achieved if and only if the vectors are orthogonal or at lea
e closure indicates path connection in R: x R+ y if and only if there is an R-path from x to y.
isation of limit points: x is a limit point of S if and only if it is in the closure of S \\ {x}.
A non-zero vector y is in C * if and only if − y is the normal of a hyperplane th
o the classical result that a cardinal is Woodin if and only if for every set S, the set
undirected, connected graph has an Eulerian path if and only if it has either 0 or 2 vertices of odd
showed that a connected graph is a partial cube if and only if it is bipartite and the relation Θ i
ver Keisler (1965) proved that a formula is Horn if and only if it is preserved under nonempty reduc
A quasiordering is a wqo if and only if the corresponding partial order (obt
if ashes only will be left, and want Chaos and temp
Yep, if I'd only find the time.... Qwrk (talk) 14:59, 19
                                                                                                   


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