Understanding Follow Function

Duration: 7 min

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  1. Quantitative Aptitude: Ratio and Proportion (Ratios), Data Interpretation, Mixture and Alligation, Permutation and Combination, Number System, Sequence and Series (Series), Speed Time and Distance, Speed Mathematics and Basic Mathematics, Algebra, Percentage, Profit and Loss, Simple Interest and Compound Interest, Powers and Exponents (Surds and Indices), Time and Work, Mensuration and Geometry, Partnership
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  17. Descriptive Test (Main Exam): English Writing Ability
AI summary & chapters

AI Summary

An AI-generated summary of this video lecture.

This educational video provides a detailed lecture on computing Follow sets within the context of Context-Free Grammars and compiler design. The instructor begins by defining Follow(A) as the set of terminals that can appear immediately to the right of a non-terminal A in any sentential form. He systematically presents four fundamental rules used to calculate these sets, covering cases for start symbols, productions with non-epsilon suffixes, and productions where the suffix can derive epsilon. The lecture then transitions into practical applications, solving examples of increasing complexity to demonstrate the application of these rules.

Chapters

  1. 0:00 – 2:00 00:00-02:00

    The lecture begins with the definition of Follow(A) displayed on the slide. The instructor explains that Follow(A) contains terminals following A in sentential grammars. He lists four specific rules: Rule 1 states that if A is the start symbol, Follow(A) includes the end marker $. Rule 2 applies when A is followed by a non-epsilon beta, setting Follow(A) to First(beta). Rule 3 handles the case where A is the last symbol in a production, equating Follow(A) to Follow(S). Rule 4 addresses the scenario where A is followed by a beta that can derive epsilon, combining First(beta) and Follow(S). The instructor uses hand-drawn diagrams with arrows and lines to visually represent derivations and the position of terminals relative to non-terminals.

  2. 2:00 – 5:00 02:00-05:00

    Next, the presenter moves to a simple example where S -> epsilon. He determines First(S) is {epsilon} and Follow(S) is {$} because S is the start symbol. He then introduces a slightly more complex grammar: S -> aA and A -> bA / epsilon. He calculates First(S) as {a} and First(A) as {b, epsilon}. For Follow sets, he establishes Follow(S) as {$}. To find Follow(A), he notes that A appears at the end of the production S -> aA. Applying Rule 3, he concludes that Follow(A) must equal Follow(S), which is {$}. He writes these values clearly on the slide to reinforce the concept.

  3. 5:00 – 7:06 05:00-07:06

    Subsequently, the class analyzes a grammar with multiple productions: S -> AaBb / BbAa, with A -> epsilon and B -> epsilon. The instructor calculates Follow(S) as {$}. For Follow(A), he observes that A is followed by 'a' in both productions, so Follow(A) = {a}. Similarly, B is followed by 'b' in both productions, so Follow(B) = {b}. Finally, he introduces a standard arithmetic expression grammar: E -> E+T / T, T -> T*F / F, F -> (E) / id. He begins calculating Follow sets for this recursive grammar. He determines Follow(E) = {$, +} based on the start symbol and the '+' in E -> E+T. He finds Follow(T) = {*, $, +} by combining the end marker, the '*' from T -> T*F, and the '+' from E -> E+T. He writes Follow(F) = {*, $, +}, indicating the terminals that can follow F in the derived strings.

The video effectively bridges theoretical definitions with practical calculation methods. By starting with abstract rules and moving to concrete examples, the instructor demonstrates how to handle epsilon productions and recursive structures. The progression from simple start symbol cases to complex arithmetic grammars provides a comprehensive guide for students learning to construct parsing tables or analyze grammars.

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