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Subject: a proposal for "multiple" elements in Target, Prerequisite, Predicate


 
A general proposal for "multiple expressions" in Target, Prerequisite, Predicate:
(trying to take into account previous remarks)
 
1- Target: this element is unique to a TA. But the target may be defined as a composition of several artifacts, that are in turn described by several expressions elements under <target>. It is this composition that is subject to the predicate.
 
See the example given in wiki (issue  #2  http://wiki.oasis-open.org/tag/Issues) , where the target is a combination of "author" + related artifacts, identified using different - but related - XPath expressions :
 
<target>
<prose>...</prose>
<expr name="author" lg="XPath" >/whoswho/arts[@section="literature"]/biographies/author</expr>
<expr name="books" lg="XPath">document(..mybooklist..)/book[@author = $author/name]</expr>
<expr name="publishers" lg="XPath">document(..publishing houses ..) /publishersdirectory/publisher[fn:index-of( fn:distinct-values("for $bk in $books return $bk/@publisher"), @name) gt 0 ]</expr>
</target>
This combination of artifacts is subject to the TA predicate and prerequisite.
2. Prerequisite: this optional element may be multiple in a TA, with the implicit semantics of logical AND.
But each one of these <prerequisite> elements is structured like above <target>: MAY contain several named expressions, that may be referred to by their name and composed into more complex logical expressions:
 
<prerequisite>
<prose>...</prose>
<expr name="youngauthor" lg="XPath" > (a boolean expression, e.g. age less 35) </expr>
<expr name="prolific" lg="XPath"> ( a boolean expression, e.g. number books more than 10 over 10 years ) </expr>
<expr name="international" lg="XPath"> ( a boolean expression, e.g. published in more than 2 languages )</expr>
<expr name="primary" lg="XPath"> ( a boolean expression, that states the overall prereq expression, e.g.: $youngauthor and ($prolific or  $international) </expr>
</prerequisite>
 
3- Predicate: this element is unique to a TA. Structured exactly like a Prerequsite element above.
 
Jacques


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