Exercise 3. Convert the following CFG into an equivalent CFG in Chomsky normal form using the...
In each of the following, find a Chomsky Normal Form (CNF) grammar equivalent to the given context-free grammar (CFG). 1. SaA Sab A+ ab | BA ASD BaS b 2. SAIC A → AaB AaC | B | a B Bb Cb (→ cclc 3. S → SabA; AAA bc | Bc; B → Aab | BS a
Convert the following grammar into Chomsky Normal Form (CNF): S → aS | A | bS A → aA | bBa | aAa B → bb | bBb Note: you need to first simplify the grammar ( remove any λ - productions, unit productions, and useless productions), and then convert the simplified grammar to CNF. Convert the following grammar into Chomsky Normal Form (CNF): SaSAS A → AbBa| aAa B+bb | bBb Note: you need to first simplify the grammar...
2. Convert the DFA below into an equivalent CFG using the procedure discussed in class. You must show all steps to receive full points. Show both your non-simplified and simplified CFGs. 20 points 0 0,1 q1 q2 q3 q4
4. Convert the following grammar to Chomsky Normal Form: SabAB A ABC B BA|A|
Convert the following context free grammar G to Chomsky normal form. G:S → AB A → aAb|B2 B → BA2
2.) Convert the following grammar to Chomsky Normal Form ( please note that ‘lam’ refers to epsilon / lambda ) A -> BAB | B | lam B -> 00 | lam
5. (10 points) Convert the following grammar G over Σ-{a, b} into Chomsky normal form. Note that G already satisfies the conditions on the start symbol S, A-rules, useless symbols, and chain rules. Show your steps clearly. 5. (10 points) Convert the following grammar G over Σ-{a, b} into Chomsky normal form. Note that G already satisfies the conditions on the start symbol S, A-rules, useless symbols, and chain rules. Show your steps clearly.
1. [10 Points Convert the following grammars into Chomsky Normal Form. (a) S → AaB | BAC A AaB | BA B → ABaC BACC C → Cb CaА | 6C (b) S XSX a Ab | bAa A + XAXX X + ab
2. Convert the following grammar to Chomsky Normal Form (CNF). R is the start symbol and the lower case letters are terminals. The upper case letters are variables/non-terminals. R->XRXS S->a TbbTa T->XTXI X. € X->ab
Convert the following grammar G over Σ = {a, b} into Chomsky normal form. Note that G already satisfies the conditions on the start symbol S, λ-rules, useless symbols, and chain rules. Show your steps clearly. S → bT T → aAA | AbAT A → aT | bT | a