Let T be the Turing machine defined by the five-tuples: ( s0, 0, s1, 0, R ) ( s0, 1, s1, 0, L ) ( s0, B, s1, 1, R ) ( s1, 0, s2, 1, R ) ( s1, 1, s1, 1, R ) ( s1, B, s2, 0, R ) ( s2, B, s3, 0, R ) For each of the given initial tapes, determine the final tape when T halts, assuming that T begins in initial position. In c use any B as the initial position. a. . . . B B 1 1 1 B B B . . . b. . . . B B 0 0 B 0 0 B . . . c. . . . B B B B B B B B . . .
Let T be the Turing machine defined by the five-tuples: ( s0, 0, s1, 0, R ) ( s0, 1, s1, 0, L ) ( s0, B, s1, 1, R ) ( s1, 0, s2, 1, R ) ( s1, 1, s1, 1, R ) ( s1, B, s2, 0, R ) ( s2, B, s3, 0, R ) For each of the given initial tapes, determine the final tape when T halts, assuming that T begins in initial position. In c use any B as the initial position. a. . . . B B 1 1 1 B B B . . . b. . . . B B 0 0 B 0 0 B . . . c. . . . B B B B B B B B . . .
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Let T be the Turing machine defined by the five-tuples:
( s0, 0, s1, 0, R ) ( s0, 1, s1, 0, L ) ( s0, B, s1, 1, R ) ( s1, 0, s2, 1, R ) ( s1, 1, s1, 1, R ) ( s1, B, s2, 0, R ) ( s2, B, s3, 0, R ) |
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For each of the given initial tapes, determine the final tape when T halts, assuming that T begins in initial position. In c use any B as the initial position.
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