Given G $,$ a phrase$-$structure grammar.

Let G $=($V$,$ T$,$ S$,$P$),$ where

V $=\{\text{'}0\text{'},\text{'}1\text{'},\text{'}2\text{'},\text{'}3\text{'},\text{'}4\text{'}\},$ T $=\{$a$,$ b$\},$ S is the start symbol $\text{'}4\text{'},$

P$=\{$S $\text{'}213\text{'},\text{'}2\text{'}\text{'}133\text{'},\text{'}31\text{'}\text{'}02\text{'},\text{'}3\text{'}\text{'}10\text{'},\text{'}23\text{'}\text{'}02\text{'}\}.$

What is the language generated by G $,$ L$($G$),$ that is the set of all strings

of terminals that are derivable from the starting stateS.