Exact(45)
Moreover, they found that differentiable functions satisfying (2) satisfy (1).
(a) does not satisfy (1), and is therefore not pseudoscientific on either account.
It is shown that the operators not fixing copies of l1 on a Daugavet pair satisfy (1).
If we apply Theorem 3.1 with M = X 6 then F satisfy (1).
where p and q satisfy 1 q + 1 + 1 p + 1 = n − α n.
Clearly, (Phi_{P}subsetPsi_{P}) holds and consequently, all members of (Phi_{P}) satisfy (1).
Similar(14)
Let n and p satisfy (1< p< n).
and they satisfy (1,1 -system associated with (4.1,1 -system
Let be the set of rate vectors that satisfy (1.a).
Let p and r satisfy
Consider (k=1), which is the minimum k we could provide, then both an edge and a clique could satisfy 1-plex property.
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