GraphicalAxioms Class Reference

Public Member Functions
	__construct ()
	prepareClassAxioms ($pattern, $classaxioms)
	prepareObjectPropertyAxioms ($pattern, $objpropaxioms)
	prepareDataPropertyAxioms ($pattern, $datapropaxioms)
	prepareDomainAxioms ($pattern, $domainaxioms)
	prepareDomainDataPropertyAxioms ($pattern, $domaindpaxioms)
	prepareRangeAxioms ($pattern, $rangeaxioms)
	prepareRangeDataPropertyAxioms ($pattern, $rangedpaxioms)
	prepareStrictSubClassAxioms ($pattern, $strictsubclassaxioms)
	prepareStrictSubObjectPropertyAxioms ($pattern, $strictsubobjectpropertyaxioms)
	prepareEquivalentClassAxioms ($pattern, $equivalentaxioms)
	prepareDisjointClassAxioms ($pattern, $disjointaxioms)
	prepareEquivalentObjectPropertyAxioms ($pattern, $equivalentaxioms)
	prepareDisjointObjectPropertyAxioms ($pattern, $disjointaxioms)
	getClass ()
	getStrictSubClass ()
	getObjectProperty ()
	getDomain ()
	getRange ()
	getEqClasses ()
	getDataProperty ()
	getDataPropertyDomain ()
	getDataPropertyRange ()
	to_json ()

Protected Attributes
	$classes = []
	$objectproperties = []
	$dataproperties = []
	$domain = []
	$range = []
	$strictsubclassaxioms = []
	$strictsubobjectpropertyaxioms = []
	$domaindp = []
	$rangedp = []
	$eqclasses = []
	$disjclasses = []
	$eqobjectproperties = []
	$disjobjectproperties = []

Detailed Description

This class parses an OWL Document in order to extract an ontology from them and returns an intermediate representation for each OWL 2 axiom. It also parses graphical annotations.

protected $sub = []; protected $sub_total = []; protected $sub_partial = []; protected $sub_disj = []; protected $rel_without_class = []; protected $equivalence = []; protected $disjointness = [];

Constructor & Destructor Documentation

__construct

(

)

Member Function Documentation

getClass

(

)

getDataProperty

(

)

getDataPropertyDomain

(

)

getDataPropertyRange

(

)

getDomain

(

)

getEqClasses

(

)

getObjectProperty

(

)

getRange

(

)

getStrictSubClass

(

)

prepareClassAxioms	(		$pattern,
			$classaxioms
	)

prepareDataPropertyAxioms	(		$pattern,
			$datapropaxioms
	)

prepareDisjointClassAxioms	(		$pattern,
			$disjointaxioms
	)

prepareDisjointObjectPropertyAxioms	(		$pattern,
			$disjointaxioms
	)

prepareDomainAxioms	(		$pattern,
			$domainaxioms
	)

prepareDomainDataPropertyAxioms	(		$pattern,
			$domaindpaxioms
	)

prepareEquivalentClassAxioms	(		$pattern,
			$equivalentaxioms
	)

prepareEquivalentObjectPropertyAxioms	(		$pattern,
			$equivalentaxioms
	)

prepareObjectPropertyAxioms	(		$pattern,
			$objpropaxioms
	)

prepareRangeAxioms	(		$pattern,
			$rangeaxioms
	)

prepareRangeDataPropertyAxioms	(		$pattern,
			$rangedpaxioms
	)

prepareStrictSubClassAxioms	(		$pattern,
			$strictsubclassaxioms
	)

prepareStrictSubObjectPropertyAxioms	(		$pattern,
			$strictsubobjectpropertyaxioms
	)

to_json

(

)

The string generated by to_json() is like the following.

{
    "Class": ["name1", "name2"]
    },
    "ObjectProperty": ["name3", "name4"]
    },
    "Domain": [{"objectproperty" : "class domain"}, {"objectproperty" : "class domain_2"}]
    },
    "Range": [{"objectproperty" : "class range"}, {"objectproperty" : "class range_2"}]
    }
    "DataProperty": ["name1", "name2"]
    },
    "DomainDataProperty": ["name3", "name4"]
    }
    "RangeDataProperty": ["name1", "name2"]
    },
    "StrictSubClassOf": ["name3", "name4"]
    }
    "StrictSubPropertyOf": ["name1", "name2"]
    },
    "EquivalentClass": ["name3", "name4"]
    },
    "DisjointWithClass": ["name1", "name2"]
    }
}

Field Documentation

$classes = []

protected

$dataproperties = []

protected

$disjclasses = []

protected

$disjobjectproperties = []

protected

$domain = []

protected

$domaindp = []

protected

$eqclasses = []

protected

$eqobjectproperties = []

protected

$objectproperties = []

protected

$range = []

protected

$rangedp = []

protected

$strictsubclassaxioms = []

protected

$strictsubobjectpropertyaxioms = []

protected

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The documentation for this class was generated from the following file:

• web-src/wicom/translator/strategies/sparqldl/graphicalaxioms.php