Formal Definition

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  feature set <math>F \subseteq \mathcal{F}</math> a set of feature names,
 
  feature set <math>F \subseteq \mathcal{F}</math> a set of feature names,
 
  feature/value relation <math>V \subseteq \mathcal{F} \times \mathcal{N}</math> a set of <math>(\text{feature name, value name})</math> ordered pairs, i.e. a binary relation between <math>\mathcal{F}</math> and <math>\mathcal{N}</math>.
 
  feature/value relation <math>V \subseteq \mathcal{F} \times \mathcal{N}</math> a set of <math>(\text{feature name, value name})</math> ordered pairs, i.e. a binary relation between <math>\mathcal{F}</math> and <math>\mathcal{N}</math>.
=Example:=
+
 
<math>
+
===Example:===
\begin{matrix}
+
 
F_1 &= \{lang,type\} \\
+
<math>
V_1 &= \{(lang,en),(lang,de),(type,text/plain)\}
+
\begin{align}
\end{matrix}
+
F_1 &= \{lang,type\} \\
</math>
+
V_1 &= \{(lang,en),(lang,de),(type,text/plain)\}
 +
\end{align}
 +
</math>

Revision as of 13:12, 13 March 2012

Formal Chaining Specification

\mathcal{N} a set of all the possible value names,
\mathcal{F} a set of all the possible feature names,
feature set F \subseteq \mathcal{F} a set of feature names,
feature/value relation V \subseteq \mathcal{F} \times \mathcal{N} a set of (feature name, value name) ordered pairs, i.e. a binary relation between \mathcal{F} and \mathcal{N}.

Example:


 \begin{align}
 F_1 &= \{lang,type\} \\
 V_1 &= \{(lang,en),(lang,de),(type,text/plain)\}
 \end{align}