The phrase "a universal vs" is not correct and usable in written English as it is incomplete and lacks context.
It may be intended to refer to a universal versus something else, but without additional information, its meaning is unclear.
Example: "In the debate of a universal vs a specific approach, we must consider the implications of each."
Alternatives: "a universal comparison" or "a universal conflict".
To compare the number of children needed to screen to identify a case of childhood dyslipidemia and estimate costs under universal vs targeted screening approaches.
In one case, Universal v Corley, a movie studio successfully sued the hacker magazine 2600 for publishing computer code that could descramble a DVD.
It's also offering people a universal labelling system vs the different postcode/zipcodes used in different countries and regions around the world.
Let us now construct a universal highest weight module V over L, which is often called the Verma module.
Criteria for a "universal coupling position (rule v): as a first criterion, we selected residues from steps 1 3 that are found in structurally conserved positions for all 3 template antibodies.
This then proves that v + and v − and hence v 0 and v 1 are a universal set for S U ( 2 ).
If K is a convex symmetric body in ℝ n, then there exists a universal constant c> 0 such that V ( K ) V ( K * ) ≥ c n ω n 2. (1.8).
A simple example of a specific form for the interaction L a j such that v 0 and v 1 form a universal set for S U ( 2 ) (and hence L a j may implement this minimal control model) is given by taking u = H, θ = π 4 and θ r = θ a = 0. We then have that L a j = I j ⊗ H a ⋅ S C T and hence v 0 = H and v 1 = T H T. A proof of the universality of { H, T H T } for S U ( 2 ) is given in the Appendix.
where i = 0, 1 and we assume that { v 0, v 1 } is a universal set for S U ( 2 ).
Ṽ ( K *, K, …, K ⏟ n - 1 ) n ≤ ω n 2 V ( K ) n - 2. Theorem 2.3 Let K be a star body in ℝ n, K* be the polar dual of K, then there exist a universal constant c> 0 such that V ( K ) n + 2 p Ṽ - p ( K *, K ) n ≥ ( c n ω n 2 ) n + p, (2.8).
