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authorFederico Igne <federico.igne@cs.ox.ac.uk>2020-11-19 10:32:56 +0000
committerFederico Igne <federico.igne@cs.ox.ac.uk>2020-11-19 10:32:56 +0000
commit5fb28b459e6c1bd33afa4730ba707a1b06557d5b (patch)
treefa3e6f256e6b7a0d38a0fc3eafd25c63bf9dd212
parentd9511b4f3742ae9f4b8f589bd154159d7a45b944 (diff)
downloadRSAComb-5fb28b459e6c1bd33afa4730ba707a1b06557d5b.tar.gz
RSAComb-5fb28b459e6c1bd33afa4730ba707a1b06557d5b.zip
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@@ -37,15 +37,18 @@ The following is a summary of fixes (🔧), changes (🔄) and improvements (⚡
37 37
38+ 🔄 [RDFox](https://www.oxfordsemantic.tech/product) is used instead of DLV as the underlying LP engine. 38+ 🔄 [RDFox](https://www.oxfordsemantic.tech/product) is used instead of DLV as the underlying LP engine.
39 39
40+ 🔧 In [[1](#references) - Def.4], the definition of built-in predicate `notIn` is wrong and should reflect the implicit semantics implied by the name, i.e., "let [...] `notIn` be a built-in predicate which holds when the first argument is **not** an element of the set given as second argument". 40+ 🔧 In Def.4, the definition of built-in predicate `notIn` is wrong and should reflect the implicit semantics implied by the name, i.e.,
41 This has been fixed by (1) introducing a built-in predicate `In` (note that instances of `In` can be computed beforehand since they only depend on the input ontology), and (2) implement `notIn` as the negation of `In` using RDFox NaF built-in support. 41
42 > let [...] `notIn` be a built-in predicate which holds when the first argument is **not** an element of the set given as second argument
43
44 This has been fixed by (1) introducing a built-in predicate `In` (note that instances of `In` can be computed beforehand since they only depend on the input ontology), and (2) implement `notIn` as the negation of `In` using RDFox *NaF* built-in support.
42 45
43+ 🔄 Top (`owl:Thing`) axiomatisation is performed introducing rules as follows. 46+ 🔄 Top (`owl:Thing`) axiomatisation is performed introducing rules as follows.
44 Given *p* predicate (arity *n*) *in the original ontology*, the following rule is introduced: 47 Given `p` predicate (arity *n*) *in the original ontology*, the following rule is introduced:
45 ``` 48 ```
46 owl:Thing[?X1], *...*, owl:Thing[?Xn] :- *p*(?X1, *...*, ?Xn) . 49 owl:Thing[?X1], ..., owl:Thing[?Xn] :- p(?X1, ..., ?Xn) .
47 ``` 50 ```
48 Note that by definition arity can be either 1 or 2. 51 Note that, by definition, arity can be either 1 or 2.
49 52
50+ 🔄 Equality axiomatisation is performed introducing the following rules: 53+ 🔄 Equality axiomatisation is performed introducing the following rules:
51 ``` 54 ```
@@ -56,12 +59,12 @@ The following is a summary of fixes (🔧), changes (🔄) and improvements (⚡
56 defining equivalence as a congruence relation over terms in the ontology. 59 defining equivalence as a congruence relation over terms in the ontology.
57 *Substitution rules have not been entroduced yet.* 60 *Substitution rules have not been entroduced yet.*
58 61
59+ 🔧 In [[1](#references) - Def. 4], the definition of built-in predicate `NI` is not consistent with its use in [[1](#references) - Table 3] and related description in [[1](#references) - Sec. 4.2]. 62+ 🔧 In Def. 4, the definition of built-in predicate `NI` is not consistent with its use in Table 3 and related description in Sec. 4.2.
60 We redefined `NI` as the set of all constants that are *equal* to a constant in the original ontology (according to the internal equality predicate `rsa:congruent`). 63 We redefined `NI` as the set of all constants that are *equal* to a constant in the original ontology (according to the internal equality predicate `rsa:congruent`).
61 Note that, in this scenario, there is no need to introduce `NI` instances as facts in the system; 64 Note that, in this scenario, there is no need to introduce `NI` instances as facts in the system;
62 instead we can add a rule to populate the new predicate: 65 instead we can add a rule to populate the new predicate:
63 ``` 66 ```
64 NI[?X] :- rsa:congruent[?X, ?Y], rsa:named[?Y] . 67 rsa:NI[?X] :- rsa:congruent[?X, ?Y], rsa:named[?Y] .
65 ``` 68 ```
66 where `rsa:named` is an internal predicate keeping track of all constants in the original ontology. 69 where `rsa:named` is an internal predicate keeping track of all constants in the original ontology.
67 70