
TL;DR
This paper introduces a modified technique for reconstructing recurrence equations from sequences, enabling successful inference with fewer initial terms than traditional methods.
Contribution
It presents a novel variation of classical recurrence reconstruction techniques that requires less data to succeed.
Findings
Effective with fewer input terms
Improves accuracy of recurrence inference
Applicable to experimental mathematics
Abstract
Reconstructing a hypothetical recurrence equation from the first terms of an infinite sequence is a classical and well-known technique in experimental mathematics. We propose a variation of this technique which can succeed with fewer input terms.
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