  We remark that an easy combination of two known results yields a positive
answer, up to log(n) terms, to a duality conjecture that goes back to Pietsch.
In particular, we show that for any two symmetric convex bodies K,T in R^n,
denoting by N(K,T) the minimal number of translates of T needed to cover K, one
has:
  N(K,T) <= N(T*,(C log(n))^{-1} K*)^{C log(n) loglog(n)}, where K*,T* are the
polar bodies to K,T, respectively, and C > 1 is a universal constant. As a
corollary, we observe a new duality result (up to log(n) terms) for Talagrand's
\gamma_p functionals.
