To prove (B.28), letg(ij) i′j′ denoteK (ij) h,i′j′(ζ ′ i −ζ ′ i′, ζ′ j −ζ ′ j′)H(ij) i′j′ (ζ ′ i −ζ ′ i′, ζ′ j −ζ ′ j′)′ for notational simplicity

54 to show that there exists constants 0< D 4 < D5 <∞such that 14 P  D4n2h2dζ ≤min i,j∈S c X i′,j′∈S2 1( ˆdii′ ≤h)1( ˆdjj ′ ≤h)≤max i,j∈S c X i′,j′∈S2 1( ˆdii′ ≤h)1( ˆdjj ′ ≤h)≤D 5n2h2dζ   ≤1−δn −1/2 ⇒P  D4n2h2dζ −1δN,n ≤min i,j∈S c X · 1995