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UID:/NewsandEvents/Archives/2017/newsitem/9404/6--
 -8-December-2017-Workshop-on-Second-order-Quantifi
 er-Elimination-Related-Topics-SOQE-2017-Dresden-Ge
 rmany
DTSTAMP:20171019T145741
SUMMARY:Workshop on Second-order Quantifier Elimin
 ation & Related  Topics (SOQE 2017), Dresden, Germ
 any
DTSTART;VALUE=DATE:20171206
DTEND;VALUE=DATE:20171208
LOCATION:Dresden, Germany
DESCRIPTION:Second-order quantifier elimination (S
 OQE) means to compute from a given logic formula w
 ith quantifiers upon second-order objects such as 
 predicates, an equivalent formula in which these q
 uantified second-order objects do no longer occur.
  It can be combined with various underlying logics
 , including classical propositional and first-orde
 r logic as well as modal and description logics. I
 n slight variations it is also known as forgetting
 , projection, predicate elimination and uniform in
 terpolation. It is particularly attractive as a lo
 gic-based approach to various computational tasks.
   The workshop aims at bringing together researche
 rs working on SOQE and related topics. The hope is
  that issues shared by problems emerging from diff
 erent special contexts will become apparent, inter
 esting open research problems will be identified, 
 and potential new applications as well as demands 
 on implementations will become visible.  We invite
  submissions of works with original research, adap
 tions of relevant research published elsewhere, an
 d discussions of research in progress, as well as 
 suggestions for tutorials on topics of interest.
X-ALT-DESC;FMTTYPE=text/html:<div>\n  <p>Second-or
 der quantifier elimination (SOQE) means to compute
  from a given logic formula with quantifiers upon 
 second-order objects such as predicates, an equiva
 lent formula in which these quantified second-orde
 r objects do no longer occur. It can be combined w
 ith various underlying logics, including classical
  propositional and first-order logic as well as mo
 dal and description logics. In slight variations i
 t is also known as forgetting, projection, predica
 te elimination and uniform interpolation. It is pa
 rticularly attractive as a logic-based approach to
  various computational tasks.</p>\n\n  <p>The work
 shop aims at bringing together researchers working
  on SOQE and related topics. The hope is that issu
 es shared by problems emerging from different spec
 ial contexts will become apparent, interesting ope
 n research problems will be identified, and potent
 ial new applications as well as demands on impleme
 ntations will become visible.</p>\n</div><div>\n  
 <p>We invite submissions of works with original re
 search, adaptions of relevant research published e
 lsewhere, and discussions of research in progress,
  as well as suggestions for tutorials on topics of
  interest.</p>\n</div>
URL:http://2017.soqe.org/
CONTACT:info at christophwernhard.com
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