Let (f) be a density with at least two continuous and bounded derivatives and let (g_{i}
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Let \(f\) be a density with at least two continuous and bounded derivatives and let \(g_{i} \[\int_{g_{i}}^{g_{i+1}} f^{\prime}(x)(t-x) d t=O\left(h^{2}ight)\] as \(n ightarrow \infty\), where \[\lim _{n ightarrow \infty} h=0\]
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