CS 355 – PROGRAMMING LANGUAGES Dr. X. Topics Introduction The General Problem of Describing Syntax Formal Methods of Describing Syntax.

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Presentation transcript:

CS 355 – PROGRAMMING LANGUAGES Dr. X

Topics Introduction The General Problem of Describing Syntax Formal Methods of Describing Syntax

Introduction Syntax: the form or structure of the expressions, statements, and program units Semantics: the meaning of the expressions, statements, and program units Syntax and semantics provide a language’s definition Users of a language definition Other language designers Implementers Programmers (the users of the language)

The General Problem of Describing Syntax: Terminology A sentence is a string of characters over some alphabet A language is a set of sentences A lexeme is the lowest level syntactic unit of a language (e.g., *, sum, begin) A token is a category of lexemes (e.g., identifier)

Tokens vs Lexemes [Token][Informal Description][Sample Lexemes] ifcharacters i, fif elsecharacters e, l, s, eelse comparison or = or == or !=<=, != idletter followed by letters and digitspi, score, D2 numberany numeric constant , 0, 6.02e23

Formal Definition of Languages Recognizers A recognition device reads input strings over the alphabet of the language and decides whether the input strings belong to the language Example: syntax analysis part of a compiler Generators A device that generates sentences of a language One can determine if the syntax of a particular sentence is syntactically correct by comparing it to the structure of the generator

BNF and Context-Free Grammars Context-Free Grammars Developed by Noam Chomsky in the mid-1950s Language generators, meant to describe the syntax of natural languages Define a class of languages called context-free languages Backus-Naur Form (1959) Invented by John Backus to describe the syntax of Algol 58 BNF is equivalent to context-free grammars

BNF Fundamentals In BNF, abstractions are used to represent classes of syntactic structures--they act like syntactic variables (also called nonterminal symbols, or just terminals) Terminals are lexemes or tokens A rule has a left-hand side (LHS), which is a nonterminal, and a right-hand side (RHS), which is a string of terminals and/or nonterminals

BNF Fundamentals (continued) Nonterminals are often enclosed in angle brackets Examples of BNF rules: → = → if else Grammar: a finite non-empty set of rules A start symbol is a special element of the nonterminals of a grammar

Describing Lists Syntactic lists are described using recursion  ident | ident, A derivation is a repeated application of rules, starting with the start symbol and ending with a sentence (all terminal symbols)

BNF Rules An abstraction (or nonterminal symbol) can have more than one RHS  | begin end

An Example Grammar → begin end → | ; → = → A | B | C → + | – |

An Example Derivation => => => = => a = => a = + => a = b + => a = b + const

Derivations Every string of symbols in a derivation is a sentential form A sentence is a sentential form that has only terminal symbols A leftmost derivation is one in which the leftmost nonterminal in each sentential form is the one that is expanded A derivation may be neither leftmost nor rightmost

Parse Tree A hierarchical representation of a derivation const a = b +

Ambiguity in Grammars A grammar is ambiguous if and only if it generates a sentential form that has two or more distinct parse trees

An Ambiguous Expression Grammar  | const  / | - const --//

An Unambiguous Expression Grammar If we use the parse tree to indicate precedence levels of the operators, we cannot have ambiguity  - |  / const| const const / -

Associativity of Operators Operator associativity can also be indicated by a grammar -> + | const (ambiguous) -> + const | const (unambiguous) const + +

Extended BNF Optional parts are placed in brackets [ ] -> ident [( )] Alternative parts of RHSs are placed inside parentheses and separated via vertical bars → (+|-) const Repetitions (0 or more) are placed inside braces { } → letter {letter|digit}

BNF and EBNF BNF  + | - |  * | / | EBNF  {(+ | -) }  {(* | /) }

Recent Variations in EBNF Alternative RHSs are put on separate lines Use of a colon instead of => Use of opt for optional parts Use of oneof for choices

Questions?……