Chapter 0: Q20E (page 1)
For each of the following languages, give two strings that are members and two strings that are not members—a total of four strings for each part. Assume the alpha-alphabet in all parts.
Short Answer
The solution is,
Chapter 0: Q20E (page 1)
For each of the following languages, give two strings that are members and two strings that are not members—a total of four strings for each part. Assume the alpha-alphabet in all parts.
The solution is,
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Get started for freeLetAbe the setandbe the set.
Let Give a CFG generating the language of strings with twice as many . Prove that your grammar is correct.
Give a counterexample to show that the following construction fails to prove Theorem 1.49, the closure of the class of regular languages under the star operationLet recognize . Construct as follows. is supposed to recognize .
a. The states of are the states of .
b. The start state of is the same as the start state of .
c. . The accept states are the old accept states plus its start state.
d. Defineso that for any and any ,
Find the error in the following proof that 2 = 1. Consider the equation a = b. Multiply both sides by a to obtain a2 = ab. Subtract b2from both sides to get a2 - b2 = ab - b2. Now factor each side, (a+b) (a-b) = b (a-b),and divide each side by (a-b)to get a + b = bFinally, letequal 1, which shows that 2 = 1
Show that the class of context-free languages is closed under the regular operations, union, concatenation, and star.
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