unambiguous$86324$ - definizione. Che cos'è unambiguous$86324$
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  • etimologia

Cosa (chi) è unambiguous$86324$ - definizione

AMBIGUITY IN GRAMMAR
Ambiguous grammars; Inherently ambiguous language; Unambiguous grammar; Unambiguous context-free grammar; Ambiguous context-free grammar

Unambiguous finite automaton         
  • Unambiguous finite automaton (UFA) for the language ''L'' for ''n=2''
  • Deterministic automaton (DFA) for the language ''L'' for ''n=2''
SPECIAL KIND OF A NONDETERMINISTIC FINITE AUTOMATON (NFA). EACH DETERMINISTIC FINITE AUTOMATON (DFA) IS AN UFA, BUT NOT VICE VERSA. DFA, UFA, AND NFA RECOGNIZE EXACTLY THE SAME CLASS OF FORMAL LANGUAGES
Unambiguous finite automata; Unambiguous automaton; Unambiguous automata
In automata theory, an unambiguous finite automaton (UFA) is a nondeterministic finite automaton (NFA) such that each word has at most one accepting path. Each deterministic finite automaton (DFA) is an UFA, but not vice versa.
Multitree         
  • The [[butterfly network]], a multitree used in distributed computation, showing in red the undirected tree induced by the subgraph reachable from one of its vertices.
DAG IN WHICH THE SET OF VERTICES REACHABLE FROM ANY VERTEX INDUCES A TREE, OR A POSET THAT DOES NOT HAVE FOUR ITEMS A, B, C, AND D FORMING A DIAMOND SUBORDER WITH A ≤ B ≤ D AND A ≤ C ≤ D BUT WITH B AND C INCOMPARABLE TO EACH OTHER
Mangrove (graph theory); Strongly unambiguous graph
In combinatorics and order-theoretic mathematics, a multitree may describe either of two equivalent structures: a directed acyclic graph (DAG) in which there is at most one directed path between any two vertices, or equivalently in which the subgraph reachable from any vertex induces an undirected tree, or a partially ordered set (poset) that does not have four items , , , and forming a diamond suborder with and but with and incomparable to each other (also called a diamond-free poset.).
Ambiguous grammar         
In computer science, an ambiguous grammar is a context-free grammar for which there exists a string that can have more than one leftmost derivation or parse tree, while an unambiguous grammar is a context-free grammar for which every valid string has a unique leftmost derivation or parse tree. Many languages admit both ambiguous and unambiguous grammars, while some languages admit only ambiguous grammars.

Wikipedia

Ambiguous grammar

In computer science, an ambiguous grammar is a context-free grammar for which there exists a string that can have more than one leftmost derivation or parse tree. Every non-empty context-free language admits an ambiguous grammar by introducing e.g. a duplicate rule. A language that only admits ambiguous grammars is called an inherently ambiguous language. Deterministic context-free grammars are always unambiguous, and are an important subclass of unambiguous grammars; there are non-deterministic unambiguous grammars, however.

For computer programming languages, the reference grammar is often ambiguous, due to issues such as the dangling else problem. If present, these ambiguities are generally resolved by adding precedence rules or other context-sensitive parsing rules, so the overall phrase grammar is unambiguous. Some parsing algorithms (such as (Earley or GLR parsers) can generate sets of parse trees (or "parse forests") from strings that are syntactically ambiguous.