Sentence examples for for every distinct from inspiring English sources
The phrase "for every distinct" is correct and usable in written English.
It can be used when referring to each individual item or element that is unique or different in a particular context. Example: "For every distinct category of data, we must ensure that the analysis is tailored to its specific characteristics."
With Hubley on piano – sounding out one repeated note for every distinct "movement" of the piece – the guitarists added quietly buzzing microtones.
The only way to rescue the theory is to tie it into knots, making different stories about what counts as an option for every distinct situation that is to be modelled.
For every distinct pleasure and pain, we must calculate its intensity and its duration.
For every distinct points a 1 and a 2 in X, we have T x { a 1, a 2 } = [ a 1, a 2 ].
Strictly η-quasimonotone if there exist η : K × K → X such that for every distinct points x, y ∈ K, 〈 F ( y ), η ( x, y ) 〉 > 0 ⇒ 〈 F ( x ), η ( x, y ) 〉 > 0. (2.4).
In general, the resonator system will exhibit a different response to a given input (epsilon(t)) for every distinct state of the register (vert j rangle), (j in B).
lim n → ∞ θ i, n ( ρ j n ( x ) ) | P j, n ( x ) | = 0 Open image in new window for all x ∈ X and every distinct i,j ∈ I. Then there is a unique function T such that T ( ρ i ( x ) ) = p i ( x ) T ( x ) Open image in new window .
for all x ∈ X and i ∈ I; ρ i ∘ρ j = ρ i ∘ρ j for all i,j ∈ I; p i (ρ j (x)) = p i (x) for all distinct i,j ∈ I; lim n → ∞ θ i, n ( ρ j n ( x ) ) | P j, n ( x ) | = 0 Open image in new window for all x ∈ X and every distinct i,j ∈ I. Then there is a unique function T such that T ( ρ i ( x ) ) = p i ( x ) T ( x ) Open image in new window.
For every pair of distinct points a, b ∈ X, there exists a point c ∈ X such that d ( a, b, c ) ≠ 0. 2.
For every pair of distinct points x, y ∈ X, there exists a point z ∈ X such that d ( x, y, z ) ≠ 0. 2.
A set of vertices L⊆V is a feasible solution for the non-landmarks model (NL), if for every pair of distinct vertices, u,v∈V∖L, there are at least two vertices of L separating them.
