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blank-node labels (based on the input URI) to ensure uniqueness when merging
RDF graphs [35]. We define the set of data sources S
U as the set of URIs
S :=
. 7
RDF Triple in Context/RDF Quadruple. An ordered pair ( t, c ) with a triple
t := ( s,p,o ), and with a context c
{
s
U
|
get ( s )
∅}
=
get ( c ) is called a triple in
context c .Wemayalsoreferto( s, p, o, c )asan RDF quadruple or quad q with
context c . In Fig. 2 we illustrate the RDF data from Fig. 1 as dereferenceable
RDF graphs. Note that Fig. 2 contains more data than Fig. 1, where we include
triples obtained from dereferencing the founders of organisations mentioned in
Fig. 1, as well as data obtained from dereferencing class and property URIs.
HTTP Dereferencing/Redirects. We now give some notation relating to a “Linked
Dataset”, which is inspired by the notion of named graphs in SPARQL, but where
the dataset reflects the get (
S and t
) function that maps graph names to RDF graphs
obtained from dereferencing URIs.
·
Definition 1 (Data Source and Linked Dataset)
We define a Linked Dataset as Γ
get ; i.e., a finite set of pairs ( s, get ( s )) such
S . 8 The “global” RDF graph presented by a Linked Dataset is denoted as
merge ( Γ ):=
( u,G ) ∈Γ
that s
G
where the operator '
' denotes the RDF merge of RDF graphs: a set union
where blank nodes are rewritten to ensure that no two input graphs contain the
same blank node label [35]. (From the perspective of a SPARQL dataset, one
may consider merge ( Γ ) as the “default graph” and all such ( s, get ( s )) as named
graph pairs.)
A URI may provide a HTTP redirect to another URI using a 30x response
code [19]; we denote this function as redir : U
U which first removes any
fragment identifier from the URI (a hash string sux) and then follows a single
redirect, mapping a URI to itself in the case of failure (e.g., where no redirect
exists). We denote the fixpoint of redir as redirs , denoting traversal of a number
of redirects (a limit may be set on this traversal to avoid cycles and artificially
long redirect paths). We define dereferencing as the function deref := get
redirs
which maps a URI to an RDF graph retrieved with status code 200 OK after
following redirects, or which maps a URI to the empty set in the case of failure.
We denote the set of dereferenceable URIs as D :=
{
d
U : deref ( d )
=
∅}
;note
that S
D and we place no expectations on what deref ( d ) returns, other than
returning some valid RDF. 9 As a shortcut, we denote by derefs :2 U
2 U × 2 Tr ;
7 Note again that we use instead of to emphasise that obviously not all URIs
point to non-empty RDF graphs.
8 Γ is finite thus - again - we use instead of .
9 The URIs within D that are not in S are those that return (non-empty) RDF graphs
by means of (an) intermediate redirect(s) and/or after having a fragment identifier
stripped.
 
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