Quadratic Probing Insertions Are $\epsilon^{-(1+o(1))}$ Time
It is proved that the expected insertion time of the hash table is $\epsilon^{-(1 + o(1))}$.
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It is proved that the expected insertion time of the hash table is $\epsilon^{-(1 + o(1))}$.
First proposed in 1968, quadratic probing has stood for more than half a century as one of the simplest and most widely used hash-table designs in computer science. It is conjectured that, at load factor $1 - \epsilon$, the hash table achieves $O(\epsilon^{-1})$ expected insertion time. But even proving a bound of the...
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