Introduction
Imagine trying to understand a sentence before hearing the whole thing. Predictive parsing helps a computer guess what comes next in a sentence so it can understand the structure without backtracking or confusion.
Imagine reading a recipe and knowing exactly which step to do next just by looking at the current ingredient. You don't have to guess or go back; the recipe guides you clearly based on what you see next.
┌───────────────┐
│ Start Symbol │
└──────┬────────┘
│ Predict rule based on lookahead
↓
┌───────────────┐
│ Parsing Table │
└──────┬────────┘
│ Use current non-terminal and lookahead
↓
┌───────────────┐
│ Apply Rule │
└──────┬────────┘
│ Expand parse tree
↓
┌───────────────┐
│ Input Tokens │
└───────────────┘S -> a A bA -> c | εacb, what will the predictive parser do at the point it reads c?Ac. The grammar allows A -> c or A -> ε.c, the parser chooses A -> c to match the input symbol and consume it.A -> c and consume c -> Option DA -> c [OK]Grammar: S -> a S b | εa a b bS -> ε immediately at the start.S -> a S b or S -> ε. The input starts with a, so epsilon should not be chosen immediately.a, it should apply S -> a S b first, not epsilon.E -> T E'E' -> + T E' | εT -> intE' and input symbol +?E'E' includes '+' because of the rule E' -> + T E'.E' -> + T E' in the parsing table for E' and '+'.E' -> + T E' because input is '+' -> Option AE' -> + T E' [OK]Pass the test and this pattern moves unknown