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Classifying Learnable Geometric Concepts with the Vapnik-Chervonenkis Dimension (Extended Abstract)

, , , and . STOC, page 273-282. ACM, (1986)

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Learning faster than promised by the Vapnik-Chervonenkis dimension., and . Discret. Appl. Math., 24 (1-3): 47-53 (1989)Minimax universal noiseless coding for unifilar and Markov sources.. IEEE Trans. Inf. Theory, 33 (6): 925-930 (1987)Classifying Learnable Geometric Concepts with the Vapnik-Chervonenkis Dimension (Extended Abstract), , , and . STOC, page 273-282. ACM, (1986)The Rényi redundancy of generalized Huffman codes., and . IEEE Trans. Inf. Theory, 34 (5): 1242-1249 (1988)The Smallest Automaton Recognizing the Subwords of a Text., , , , , and . Theor. Comput. Sci., (1985)Fast Approximate IsoRank for Scalable Global Alignment of Biological Networks., , , and . RECOMB, volume 14758 of Lecture Notes in Computer Science, page 1-16. Springer, (2024)Linear size finite automata for the set of all subwords of a word - an outline of results., , , , and . Bulletin of the EATCS, (1983)OCCAM'S RAZOR, , , and . (1987)Connectedness of PPI network neighborhoods identifies regulatory hub proteins., , , and . Bioinform., 27 (8): 1135-1142 (2011)Building the Minimal DFA for the Set of all Subwords of a Word On-line in Linear Time., , , , and . ICALP, volume 172 of Lecture Notes in Computer Science, page 109-118. Springer, (1984)