Question

Problem 1 [50 points] For each of the following languages, construct a Turing machine in JFLAP, version 7, that decides the language. To receive full credit for each language, you must submit three files: (1) the JFLAP file (e.g., 1a.jff); (2) a text file (e.g., 1a-accept.txt) with five strings that are in the language, one per line; and (3) a text file (e.g., 1a-reject.txt) with five strings that are not in the language, one per line. In total, you should have 9 files. Note that there is no explicit reject state in JFLAP. We assume that there is a transition to the reject state whenever a state lacks an outgoing transition for a particular symbol. c. $C = \{w\#w\#w \mid w \in \{0, 1\}^*\}$

          Problem 1 [50 points] For each of the following languages, construct a Turing machine
in JFLAP, version 7, that decides the language. To receive full credit for each language,
you must submit three files: (1) the JFLAP file (e.g., 1a.jff); (2) a text file (e.g.,
1a-accept.txt) with five strings that are in the language, one per line; and (3) a text
file (e.g., 1a-reject.txt) with five strings that are not in the language, one per line.
In total, you should have 9 files.
Note that there is no explicit reject state in JFLAP. We assume that there is a transition
to the reject state whenever a state lacks an outgoing transition for a particular symbol.
c. $C = \{w\#w\#w \mid w \in \{0, 1\}^*\}$

$Problem 1 [50 points] For each of the following languages, construct a Turing machine in JFLAP, version 7, that decides the language. To receive full credit for each language, you must submit three files: (1) the JFLAP file (e.g., 1a.jff); (2) a text file (e.g., 1a-accept.txt) with five strings that are in the language, one per line; and (3) a text file (e.g., 1a-reject.txt) with five strings that are not in the language, one per line. In total, you should have 9 files. Note that there is no explicit reject state in JFLAP. We assume that there is a transition to the reject state whenever a state lacks an outgoing transition for a particular symbol. c. C = {w#w#w | w ∈{0, 1}^*}$

Added by Sara A.

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