Terminal Symbol
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A Terminal Symbol is an abstract symbol from a terminal symbol set that can be used to generate a formal sentence.
- AKA: Formal Syntax/Grammar/Language Terminal Symbol.
- Context:
- It can be a Natural Language Terminal Word from a Natural Language Lexicon.
- Example(s):
- a Lexical Item.
- a Programming Token.
- a Mathematical Token.
- …
- Counter-Example(s):
- See: Constant, Disjoint Sets, Formal Grammar, Formal Language.
References
2016
- (Wikipedia, 2016) ⇒ https://en.wikipedia.org/wiki/Terminal_and_nonterminal_symbols Retrieved:2016-5-23.
- In computer science, terminal and nonterminal symbols are the lexical elements used in specifying the production rules constituting a formal grammar. Terminal symbols are the elementary symbols of the language defined by a formal grammar. Nonterminal symbols (or syntactic variables) are replaced by groups of terminal symbols according to the production rules.
The terminals and nonterminals of a particular grammar are two disjoint sets.
- In computer science, terminal and nonterminal symbols are the lexical elements used in specifying the production rules constituting a formal grammar. Terminal symbols are the elementary symbols of the language defined by a formal grammar. Nonterminal symbols (or syntactic variables) are replaced by groups of terminal symbols according to the production rules.
2009
- http://www.cse.unsw.edu.au/~billw/nlpdict.html#terminal
- A terminal symbol of a grammar is a symbol that can appear in a sentence of the grammar. In effect, a terminal symbol is a word of the language described by the grammar.
See also non-terminal symbol and context-free grammar.
- A terminal symbol of a grammar is a symbol that can appear in a sentence of the grammar. In effect, a terminal symbol is a word of the language described by the grammar.
2007
- (Kakkonen, 2007) ⇒ Tuomo Kakkonen. (2007). “Framework and Resources for Natural Language Evaluation." Academic Dissertation. University of Joensuu.
- Definition 3-1. Symbol, terminal and alphabet.
- Definition 3-2. String and sets of strings.
- Let Σ be an alphabet.
- A finite sequence of symbols S=(x1 x2… xn), n≥0, x∈Σ is called a string in alphabet Σ.