Question

This assignment entails the design and implementation of a push-down automata which can recognize the context-free language L = \{a$^n$b$^n$ | n ? 0\}. The PDA has to be deterministic and it has the capability of look-ahead one step. As to the programming languages, you can use your discretion: C++, Python, Java, or others. You will use the following eight sets of strings as inputs: a$^2$b$^2$ \$, a$^3$b$^3$ \$, a$^4$b$^4$ \$, a$^5$b$^5$ \$, a$^7$b$^7$ \$, a$^8$b$^8$ \$, a$^9$b$^9$ \$, a$^{10}$b$^{10}$ \$.

          This assignment entails the design and implementation of a push-down
automata which can recognize the context-free language L = \{a$^n$b$^n$ | n ? 0\}. 
The PDA has to be deterministic and it has the capability of look-ahead one
step. As to the programming languages, you can use your discretion: C++, 
Python, Java, or others.
You will use the following eight sets of strings as inputs: a$^2$b$^2$ \$, a$^3$b$^3$ \$, a$^4$b$^4$ \$,
a$^5$b$^5$ \$, a$^7$b$^7$ \$, a$^8$b$^8$ \$, a$^9$b$^9$ \$, a$^{10}$b$^{10}$ \$.

$This assignment entails the design and implementation of a push-down automata which can recognize the context-free language L = {a^nb^n | n ? 0}. The PDA has to be deterministic and it has the capability of look-ahead one step. As to the programming languages, you can use your discretion: C++, Python, Java, or others. You will use the following eight sets of strings as inputs: a^2b^2 $, a^3b^3 $, a^4b^4 $, a^5b^5 $, a^7b^7 $, a^8b^8 $, a^9b^9 $, a^10b^10 $.$

Added by Sandra C.

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