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Interactive screen editors repeatedly determine terminal command sequences to update a screen row. Computing an optimal command sequence differs from the traditional sequence comparison problem in that there is a cost for moving the cursor over unedited characters and the cost of an n -character command is not always the cost of n one-character commands. For example, on an ANSI-standard terminal, it takes nine bytes to insert one character, ten to insert two, eleven to insert three, and so on. This paper presents an O ( MN ) dynamic programming algorithm for row replacement where an n -character command costs α n + β for constants α and β. M is the length of the original row and N is the length of its replacement. Also given is an O ( Cost × ( M + N )) “greedy” algorithm for optimal row replacement. Here Cost is the optimal cost (in bytes) of the replacement, so the algorithm is fast when the require d update is small. Though the algorithm is rather complicated, it is fast enough to be useful in practice.
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Eugene W. Meyers
Webb Miller
ACM Transactions on Programming Languages and Systems
Pennsylvania State University
University of Arizona
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Meyers et al. (Sun,) studied this question.
www.synapsesocial.com/papers/6a097acfa9b5885644342a50 — DOI: https://doi.org/10.1145/59287.59290