- From: Peter F. Patel-Schneider <pfpschneider@gmail.com>
- Date: Fri, 24 Feb 2017 20:45:10 -0800
- To: "public-rdf-shapes@w3.org" <public-rdf-shapes@w3.org>
This is a formal objection to how ISSUE-92 was closed. The closure resulted in the addition of sh:qualifiedValueShapesDisjoint and the following wording: TEXTUAL DEFINITION of Sibling Shapes Let Q be a shape in shapes graph G that declares a qualified cardinality constraint (by having a values for sh:qualifiedValueShape and at least one of sh:qualifiedMinCount or sh:qualifiedMaxCount). If G contains a shape p that has Q as a value of sh:property and also true as its value for sh:qualifiedValueShapesDisjoint, then the set of sibling shapes is defined as the set of all values of the SPARQL property path sh:property/sh:qualifiedValueShape starting at p minus the value of sh:qualifiedValueShape of Q itself. The set of sibling shapes is empty otherwise. TEXTUAL DEFINITION of sh:qualifiedMinCount Let C be the number of value nodes v where validating v against the shape $qualifiedValueShape produces no validation results and where validating v against each of the sibling shapes produces some validation results. A failure MUST be produced if the said validations of any of the value nodes has produced a failure. Otherwise, a validation result MUST be produced if C is less than $qualifiedMinCount. The constraint component for sh:qualifiedMinCount is sh:QualifiedMinCountConstraintComponent. First, the definition of sibling shapes is missing context. It cannot be the case that there is a single set of sibling shapes for the entire shapes graph, as indicated in the definition. The definition of sibling shapes needs to be contextualized in some way. The only suitable contextualization appears to be to define the sibling shapes of a shape as that is the only context that is available for the definition of sh:qualifiedMinCount. However, this contextualization is not adequate. The definition of sibling shapes depends not only on the shape itself but also on shapes that refer to the shape. This results in several sets of sibling shapes which in turn leads to several possible meanings for a particular shape. Consider the following shapes graph: ex:s2 rdf:type sh:NodeShape ; sh:targetClass ex:C1 ; sh:qualifiedValueShapeDisjoint true ; sh:property ex:qs1 ; sh:property ex:qs2 . ex:s3 rdf:type sh:NodeShape ; sh:targetClass ex:C1 ; sh:qualifiedValueShapeDisjoint true ; sh:property ex:qs1 ; sh:property ex:qs2 ; sh:property ex:qs3 . ex:qs1 rdf:type sh:PropertyShape ; sh:path ex:p1 ; sh:qualifiedValueShape ex:sx1 ; sh:qualifiedMinCount 1 ex:qs2 rdf:type sh:PropertyShape ; sh:path ex:p2 ; sh:qualifiedValueShape ex:sx1 ; sh:qualifiedMinCount 1 ex:qs3 rdf:type sh:PropertyShape ; sh:path ex:p3 ; sh:qualifiedValueShape ex:sx2 ; sh:qualifiedMinCount 1 ex:sx1 rdf:type sh:NodeShape ; sh:class ex:C1 . ex:sx2 rdf:type sh:NodeShape ; sh:class ex:C2 . ex:sx3 rdf:type sh:NodeShape ; sh:class ex:C3 . The sibling shapes of ex:qs1 are either { ex:sx2 } or { ex:sx2, ex:sx3 }. The meaning of ex:qs1 for the first set of sibling shapes is that there must be at least one value of ex:p1 that is a SHACL instance of ex:C1 but not of ex:C2. The meaning of ex:qs1 for the second set of sibling shapes is that there must be at least one value of ex:p1 that is a SHACL instance of ex:C1 but not of ex:C2 or ex:C3. These are different meanings, and there is no way to choose between them. Even if this problem is overcome, sh:qualifiedValueShapesDisjoint introduces a non-local aspect to validation in that it is no longer possible to determine the behaviour of a shape by examining its property values. Every use of sh:qualifiedValueShapesDisjoint can be replaced with a simple change to the shapes involved. This change eliminates the problems with sh:qualifiedValueShapesDisjoint and makes the meaning of the shapes involved clearer. As sh:qualifiedValueShapesDisjoint adds no expressive power to SHACL, the problems with its definition dictate that it simply needs to be removed. ISSUE-92 can be resolved by noting that this form of additive behaviour can be obtained using negation and conjunction. Peter F. Patel-Schneider Nuance Communications
Received on Saturday, 25 February 2017 04:45:48 UTC