We consider the data compression using antidictionaries and give algorithms for faster compression and decompression. While the original method of Crochemore et al. uses finite transducers with e-moves, we (de)compress using e-free transducers. This is provably faster, assuming data non-negligibly compressible, but we have to consider the overhead due to building the new machines. In general, they can be quadratic in size compared to the ones allowing e-moves; we prove this bound optimal as it is reached for de Bruijn words. However, in practice, the size of the e-free machines turns out to be close to the size of the ones allowing e-moves and therefore we can achieve significantly faster (de)compression. We show our results for the files in Calgary corpus.
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