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A formula for the Peetre K-functional follows and is used to show that (L1,D∞) is a uniform Calderón couple with constant of K-divisibility equal to one.
Let (u<0), E be 1-concave with constant of concavity equal to M, and let F be just a Banach function space.
In the cases when (p<1), an additional condition on the function space E is that it should be concave with constant of concavity 1; in the cases when (q<1), an additional condition on the function space F is that it should be concave with constant of concavity 1.
If E is 1-concave with constant of concavity 1, (0< p<1) or (p<0) and (Vert f^{p} x,cdot) Vert _{E}>0), then inequality (4.1) holds in the reverse direction.
If (u>1), (qleq1leq p), (qneq0) and F is 1-concave with constant of concavity equal to N, then inequality (5.1) holds in the reverse direction with (C=N^{u-1}).
If (u<0), (p leq1leq q), (pneq0) and E is 1-concave with constant of concavity equal to M, then inequality (5.1) holds in the reverse direction with (C=M^{-u}).
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