Use the pumping lemma to show that the following languages are not
context free:
a)0^n0^2n0^3n;n>=0
b) {w#x \ where w.x e {a,b) * and w is a substring of x}
c) (a^ib^ja^ib^j|i,j>0)
answer should be very clear .otherwise I will down
vote .
Use the pumping lemma to show that the following languages are not context free: a)0^n0^2n0^3n;n>=0 b)...
use the pumping lemma for context free languages to prove the language is not context free. B = {w#t | w is a substring of t, where wit e {a,b}*}. Hint: consider s = apbº#apba.
show that the language is context-free, or use the pumping lemma to show that the language is non-context-free . waxl w.x e fo.1 and w contains the substring
2. (10 points) Use the pumping lemma for context free grammars to show the following languages are not context-free. (a) (5 points) . (b) (5 points) L = {w ◦ Reverse(w) ◦ w | w ∈ {0,1}∗}. I free grammar for this language L. lemma for context free grammars to show t 1. {OʻPOT<)} L = {w • Reverse(w) w we {0,1}*). DA+hattha follaurino lano
Prove {0^i #0^j #0^(ij) | i, j ≥ 0} is not context free using the pumping lemma for context free languages.
2. (6 pts) Use the pumping lemma for context-free languages and the string s = ap + 1 bpcP+1 to show that L (amb"cm | 0 < n < m} is not context-free. 2. (6 pts) Use the pumping lemma for context-free languages and the string s = ap + 1 bpcP+1 to show that L (amb"cm | 0
Let A = {aibjck | i > j > k}. Use the pumping lemma for context-free languages to show that A is not context-free.
Can someone use pumping Lemma to show if these are regular languages or not c) Is L regular? give a finite automaton or prove using pumping lemma. (d) Is L context-free? give a context-free grammar or pushdown automaton, otherwise pr using pumping lemma. (16 pts)Given the set PRIMES (aP | p is prime (a) Prove that PRIMES is not regular. (b) Prove that PRIMES is not context-free. (c) Show if complement of PRIMES (PRIMES ) is regular or not. d)...
Theory of Computation - Non Context Free Languages Use the Context-Free Pumping Lemma to prove that the following language is NOT context-free:
Use the pumping lemma for context-free languages to prove that L3 is not a CFL. L3 = { w: w e{a,b,c}* and na(w) < nh(w) < nc(w) }.
Prove the following languages are not context-free by using the pumping lemma. {b(n) #6(n + 1) | n є N, n-1} where b(n) is binary representation of n with no leading 0 {b(n) #6(n + 1) | n є N, n-1} where b(n) is binary representation of n with no leading 0