Conjecture 5.15 . [02D4] Original official author HTML, exact retained edition. Historical TeX conversion verdicts remain unchanged. Cited-edition alignment and mathematical self-containment are not assessed.
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Conjecture 5.15 .
For any n , c , V n,c,V and η < 1 \eta<1 there is a number k 0 ( n , c , V , η ) k_{0}(n,c,V,\eta) such that if k ≥ k 0 k\geq k_{0} then for any X X in 𝒦 ( n , c , V ) {\mathcal{K}}(n,c,V) we have
η ( 2 π ) − n ( k D ) n ≤ ρ k D , X ≤ η − 1 c − 1 ( 2 π ) − n ( k D ) n , \eta(2\pi)^{-n}(kD)^{n}\leq\rho_{kD,X}\leq\eta^{-1}c^{-1}(2\pi)^{-n}(kD)^{n},
with D = D ( c ) D=D(c) as above.