Syntax Parsing: Top-Down, Bottom-Up, and CKY Algorithm

Added:

Grammar Parsing
Parsing Strategies
Top-Down Demo
Bottom-Up Demo
DP Parsing Need
CKY Algorithm
CNF Conversion
CNF Examples
Lecture Summary

Grammar Parsing

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Playing Section
  • 1

    Introduces using context-free grammars for parsing sentences.

  • 2

    Shows a derivation example of a simple sentence.

  • 3

    Demonstrates how to build a parse tree from the derivation.

Basic understanding of Context-Free Grammars (CFGs), including terminal/non-terminal symbols and production rules.
Familiarity with the concept of Parse Trees and syntactic derivation.
Fundamental knowledge of Dynamic Programming design paradigms and computational complexity (Big-O notation).
Understanding the distinction between lexical analysis (tokenization) and syntax analysis (parsing).
Probabilistic Context-Free Grammars (PCFGs) and the probabilistic version of the CKY algorithm for resolving syntactic ambiguity.
Deterministic parsing techniques used in compiler design, such as LL(k) and LR(k) shift-reduce parsing.
Dependency Parsing methodologies, comparing constituency-based parsing to dependency-based grammatical representations.
Transition-based and graph-based neural dependency parsers utilized in state-of-the-art Natural Language Processing (NLP).
16.1K views101likes29:03@naturallanguageprocessing6035Original Release: 2017-02-15

Parsing is the process of finding all possible parse trees for a given sentence according to a context-free grammar. Two fundamental strategies exist: top-down parsing starts from the start symbol and explores possible expansions, while bottom-up parsing starts from the input words and builds upward by combining adjacent substrings. Both approaches can explore many paths that don't lead to valid complete parse trees, making them inefficient. To achieve polynomial-time parsing, dynamic programming approaches like the CKY algorithm are used, which require converting the grammar to Chomsky Normal Form (where each production has either one terminal or two non-terminals on the right-hand side) and caching intermediate results to avoid redundant computations.