Tr : dependency analysis of OWL axioms

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=0A=0A=0A=0ALe Vendredi 14 novembre 2014 21h49, Leila Bayoudhi <bayoudhilei=
la@yahoo.fr> a =C3=A9crit :=0A =0A=0A=0AThanks for your response.=0AWhat I =
mean, is when deleting class from a owl ontology; one must be aware of diff=
rent axioms refrencing this class(range axioms, domain axioms, subClassOf a=
xiom....)=0AHow to do this? Have you any idea?=0ASome works use dependency =
matrix like [1] and [2]. Is this a possible way for recognizing depencies. =
Is their matrix is constructed manually or only by considering an ontology =
as a graph and implementing then a specif algorithm?=0A=0A=0A[1]Modeling Ch=
anges for =F0=9D=93=A2=F0=9D=93=97=F0=9D=93=9E=F0=9D=93=98=F0=9D=93=9D(=F0=
=9D=93=93) Ontologies An Exhaustive Structural Model, Perrine Pittet, Chris=
tophe Cruz, Christophe Nicolle=0A[2] Algebraic graph transformations for fo=
rmalizing ontology changes and evolving ontologies=0AMariem Mahfoudh =E2=87=
=91, Germain Forestier, Laurent Thiry, Michel Hassenforder=0A=0A=0ALe Vendr=
edi 14 novembre 2014 21h32, Pavel Klinov <pavel.klinov@uni-ulm.de> a =C3=A9=
crit :=0A =0A=0A=0AYou'll first need to make precise what you mean by "an a=
xiom affects=0Aanother axiom". Depending on the precise semantics of such d=
ependency=0Aone can develop analytic methods.=0A=0AOne such notion could be=
 based on modules: an axiom X depends on axiom=0AY in ontology O if every m=
odule of O which contains X also contains Y.=0AIntuitively this means that=
=0A every subset of the ontology which is=0Acomplete for reasoning over som=
e fixed set of terms (concepts or=0Arelations) has to contain Y if it conta=
ins X. You can find more=0Adetails in the papers on atomic decomposition, e=
..g. [1].=0A=0AHowever, people are more often interested not in dependencies=
 between=0A*asserted* axioms but between axioms and entailments. Then the b=
asic=0Aquestion is: which entailments will go away (resp. appear) if I remo=
ve=0A(resp. add) the given axiom?=0A=0AIf that is your question, then, as p=
reviously suggested, the body of=0Awork on truth maintenance in highly rele=
vant. Specifically, you can=0Aconsult literature on incremental reasoning, =
e.g. [2], or=0Aexplanations.=0A=0ACheers,=0APavel=0A=0A[1] Chiara Del Vesco=
vo, Bijan Parsia, Ulrike Sattler, Thomas=0ASchneider: The Modular Structure=
 of an Ontology: Atomic Decomposition.=0AIJCAI 2011: 2232-2237=0A[2]  Berna=
rdo Cuenca Grau, Christian Halaschek-Wiener, Yevgeny=0AKazakov: History Mat=
ters: Incremental Ontology Reasoning Using=0AModules. ISWC/ASWC 2007: 183-1=
96=0A=0A=0AOn Fri, Nov 14, 2014 at 12:36 PM, Leila Bayoudhi <bayoudhileila@=
yahoo.fr> wrote:=0A> Hello=0A> I want to know if there is a tool or an appr=
oach realizing dependency=0A> annalysis of OWL 2=0A axioms.=0A> Example:=0A=
> by removing a subClassOf axioms , I want to know affected ones in the=0A>=
 ontology.=0A> Or, can I do it manually by recognizing different types of a=
xioms and=0A> expecting relations between them.=0A> Thank you for answering=
 me.
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<html><body><div style=3D"color:#000; background-color:#fff; font-family:He=
lveticaNeue, Helvetica Neue, Helvetica, Arial, Lucida Grande, sans-serif;fo=
nt-size:16px"><div><span></span></div><div class=3D"qtdSeparateBR"><br><br>=
</div>  <div class=3D"yahoo_quoted" style=3D"display: block;"> <div style=
=3D"font-family: HelveticaNeue, 'Helvetica Neue', Helvetica, Arial, 'Lucida=
 Grande', sans-serif; font-size: 16px;"> <div style=3D"font-family: Helveti=
caNeue, 'Helvetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; fo=
nt-size: 16px;"> <div dir=3D"ltr"> <font size=3D"2" face=3D"Arial"> Le Vend=
redi 14 novembre 2014 21h49, Leila Bayoudhi &lt;bayoudhileila@yahoo.fr&gt; =
a =C3=A9crit :<br> </font> </div>  <br><br> <div class=3D"y_msg_container">=
<div id=3D"yiv9758994145"><div><div style=3D"color: rgb(0, 0, 0); font-fami=
ly: HelveticaNeue, 'Helvetica Neue', Helvetica, Arial, 'Lucida Grande', san=
s-serif; font-size: 16px; background-color: rgb(255, 255, 255);"><div class=
=3D"yiv9758994145"
 style=3D""><span class=3D"yiv9758994145" style=3D"">Thanks for your respon=
se.</span></div><div class=3D"yiv9758994145" style=3D"color: rgb(0, 0, 0); =
font-size: 16px; font-family: HelveticaNeue, 'Helvetica Neue', Helvetica, A=
rial, 'Lucida Grande', sans-serif; font-style: normal; background-color: tr=
ansparent;"><span class=3D"yiv9758994145" style=3D"">What I mean, is when d=
eleting class from a owl ontology; one must be aware of diffrent axioms ref=
rencing this class(range axioms, domain axioms, subClassOf axiom....)</span=
></div><div class=3D"yiv9758994145" style=3D"color: rgb(0, 0, 0); font-size=
: 16px; font-family: HelveticaNeue, 'Helvetica Neue', Helvetica, Arial, 'Lu=
cida Grande', sans-serif; font-style: normal; background-color: transparent=
;">How to do this? Have you any idea?</div><div class=3D"yiv9758994145" sty=
le=3D"color: rgb(0, 0, 0); font-size: 16px; font-family: HelveticaNeue, 'He=
lvetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; font-style: n=
ormal;
 background-color: transparent;">Some works use dependency matrix like [1] =
and [2]. Is this a possible way for recognizing depencies. Is their matrix =
is constructed manually or only by considering an ontology as a graph and i=
mplementing then a specif algorithm?</div><div class=3D"yiv9758994145" styl=
e=3D"color: rgb(0, 0, 0); font-size: 16px; font-family: HelveticaNeue, 'Hel=
vetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; font-style: no=
rmal; background-color: transparent;"><br clear=3D"none" class=3D"yiv975899=
4145" style=3D""></div><div class=3D"yiv9758994145" style=3D"color: rgb(0, =
0, 0); font-size: 16px; font-family: HelveticaNeue, 'Helvetica Neue', Helve=
tica, Arial, 'Lucida Grande', sans-serif; font-style: normal; background-co=
lor: transparent;"><br clear=3D"none" class=3D"yiv9758994145" style=3D""></=
div><div class=3D"yiv9758994145" style=3D"background-color:transparent;">[1=
]<span class=3D"yiv9758994145" style=3D"background-color:transparent;">Mode=
ling Changes=0A for =F0=9D=93=A2=F0=9D=93=97=F0=9D=93=9E=F0=9D=93=98=F0=9D=
=93=9D(=F0=9D=93=93) Ontologies&nbsp;</span><span class=3D"yiv9758994145" s=
tyle=3D"background-color:transparent;">An Exhaustive Structural Model,&nbsp=
;Perrine Pittet, Christophe Cruz, Christophe Nicolle</span></div><div class=
=3D"yiv9758994145" style=3D"background-color:transparent;"><span class=3D"y=
iv9758994145" style=3D"color: rgb(0, 0, 0); font-family: HelveticaNeue, 'He=
lvetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; font-size: 16=
px; font-style: normal; background-color: transparent;">[2]&nbsp;</span><sp=
an class=3D"yiv9758994145" style=3D"background-color:transparent;">Algebrai=
c graph transformations for formalizing ontology changes&nbsp;</span><span =
style=3D"background-color:transparent;">and evolving ontologies</span></div=
><div class=3D"yiv9758994145" style=3D"background-color:transparent;">Marie=
m Mahfoudh =E2=87=91, Germain Forestier, Laurent Thiry, Michel Hassenforder=
</div> <div class=3D"yiv9758994145qtdSeparateBR"><br clear=3D"none"><br
 clear=3D"none"></div><div class=3D"yiv9758994145yqt9715025303" id=3D"yiv97=
58994145yqt31014"><div class=3D"yiv9758994145yahoo_quoted" style=3D"display=
: block;"> <div class=3D"yiv9758994145" style=3D"font-family: HelveticaNeue=
, 'Helvetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; font-siz=
e: 16px;"> <div class=3D"yiv9758994145" style=3D"font-family: HelveticaNeue=
, 'Helvetica Neue', Helvetica, Arial, 'Lucida Grande', sans-serif; font-siz=
e: 16px;"> <div class=3D"yiv9758994145" dir=3D"ltr" style=3D""> <font class=
=3D"yiv9758994145" size=3D"2" face=3D"Arial" style=3D""> Le Vendredi 14 nov=
embre 2014 21h32, Pavel Klinov &lt;pavel.klinov@uni-ulm.de&gt; a =C3=A9crit=
 :<br clear=3D"none" class=3D"yiv9758994145" style=3D""> </font> </div>  <b=
r clear=3D"none" class=3D"yiv9758994145" style=3D""><br clear=3D"none" clas=
s=3D"yiv9758994145" style=3D""> <div class=3D"yiv9758994145" style=3D"">You=
'll first need to make precise what you mean by "an axiom affects<br clear=
=3D"none" class=3D"yiv9758994145" style=3D"">another
 axiom". Depending on the precise semantics of such dependency<br clear=3D"=
none" class=3D"yiv9758994145" style=3D"">one can develop analytic methods.<=
br clear=3D"none" class=3D"yiv9758994145" style=3D""><br clear=3D"none" cla=
ss=3D"yiv9758994145" style=3D"">One such notion could be based on modules: =
an axiom X depends on axiom<br clear=3D"none" class=3D"yiv9758994145" style=
=3D"">Y in ontology O if every module of O which contains X also contains Y=
..<br clear=3D"none" class=3D"yiv9758994145" style=3D"">Intuitively this mea=
ns that=0A every subset of the ontology which is<br clear=3D"none" class=3D=
"yiv9758994145" style=3D"">complete for reasoning over some fixed set of te=
rms (concepts or<br clear=3D"none" class=3D"yiv9758994145" style=3D"">relat=
ions) has to contain Y if it contains X. You can find more<br clear=3D"none=
" class=3D"yiv9758994145" style=3D"">details in the papers on atomic decomp=
osition, e.g. [1].<br clear=3D"none" class=3D"yiv9758994145" style=3D""><br=
 clear=3D"none" class=3D"yiv9758994145" style=3D"">However, people are more=
 often interested not in dependencies between<br clear=3D"none" class=3D"yi=
v9758994145" style=3D"">*asserted* axioms but between axioms and entailment=
s. Then the basic<br clear=3D"none" class=3D"yiv9758994145" style=3D"">ques=
tion is: which entailments will go away (resp. appear) if I remove<br clear=
=3D"none" class=3D"yiv9758994145" style=3D"">(resp. add) the given axiom?<b=
r clear=3D"none" class=3D"yiv9758994145" style=3D""><br clear=3D"none" clas=
s=3D"yiv9758994145" style=3D"">If that is your question, then,
 as previously suggested, the body of<br clear=3D"none" class=3D"yiv9758994=
145" style=3D"">work on truth maintenance in highly relevant. Specifically,=
 you can<br clear=3D"none" class=3D"yiv9758994145" style=3D"">consult liter=
ature on incremental reasoning, e.g. [2], or<br clear=3D"none" class=3D"yiv=
9758994145" style=3D"">explanations.<br clear=3D"none" class=3D"yiv97589941=
45" style=3D""><br clear=3D"none" class=3D"yiv9758994145" style=3D"">Cheers=
,<br clear=3D"none" class=3D"yiv9758994145" style=3D"">Pavel<br clear=3D"no=
ne" class=3D"yiv9758994145" style=3D""><br clear=3D"none" class=3D"yiv97589=
94145" style=3D"">[1] Chiara Del Vescovo, Bijan Parsia, Ulrike Sattler, Tho=
mas<br clear=3D"none" class=3D"yiv9758994145" style=3D"">Schneider: The Mod=
ular Structure of an Ontology: Atomic Decomposition.<br clear=3D"none" clas=
s=3D"yiv9758994145" style=3D"">IJCAI 2011: 2232-2237<br clear=3D"none" clas=
s=3D"yiv9758994145" style=3D"">[2]&nbsp; Bernardo Cuenca Grau, Christian Ha=
laschek-Wiener, Yevgeny<br clear=3D"none"
 class=3D"yiv9758994145" style=3D"">Kazakov: History Matters: Incremental O=
ntology Reasoning Using<br clear=3D"none" class=3D"yiv9758994145" style=3D"=
">Modules. ISWC/ASWC 2007: 183-196<br clear=3D"none" class=3D"yiv9758994145=
" style=3D""><br clear=3D"none" class=3D"yiv9758994145" style=3D""><br clea=
r=3D"none" class=3D"yiv9758994145" style=3D"">On Fri, Nov 14, 2014 at 12:36=
 PM, Leila Bayoudhi &lt;<a rel=3D"nofollow" shape=3D"rect" class=3D"yiv9758=
994145" ymailto=3D"mailto:bayoudhileila@yahoo.fr" target=3D"_blank" href=3D=
"mailto:bayoudhileila@yahoo.fr" style=3D"">bayoudhileila@yahoo.fr</a>&gt; w=
rote:<br clear=3D"none" class=3D"yiv9758994145" style=3D"">&gt; Hello<br cl=
ear=3D"none" class=3D"yiv9758994145" style=3D"">&gt; I want to know if ther=
e is a tool or an approach realizing dependency<br clear=3D"none" class=3D"=
yiv9758994145" style=3D"">&gt; annalysis of OWL 2=0A axioms.<br clear=3D"no=
ne" class=3D"yiv9758994145" style=3D"">&gt; Example:<br clear=3D"none" clas=
s=3D"yiv9758994145" style=3D"">&gt; by removing a subClassOf axioms , I wan=
t to know affected ones in the<br clear=3D"none" class=3D"yiv9758994145" st=
yle=3D"">&gt; ontology.<br clear=3D"none" class=3D"yiv9758994145" style=3D"=
">&gt; Or, can I do it manually by recognizing different types of axioms an=
d<br clear=3D"none" class=3D"yiv9758994145" style=3D"">&gt; expecting relat=
ions between them.<br clear=3D"none" class=3D"yiv9758994145" style=3D"">&gt=
; Thank you for answering me.<br clear=3D"none" class=3D"yiv9758994145" sty=
le=3D""><br clear=3D"none" class=3D"yiv9758994145" style=3D""><br clear=3D"=
none" class=3D"yiv9758994145" style=3D""></div>  </div> </div>  </div></div=
> </div></div></div><br><br></div>  </div> </div>  </div> </div></body></ht=
ml>
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