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» Specification, Abduction, and Proof
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STOC
2007
ACM
94views Algorithms» more  STOC 2007»
14 years 10 months ago
Constructing non-computable Julia sets
While most polynomial Julia sets are computable, it has been recently shown [12] that there exist non-computable Julia sets. The proof was non-constructive, and indeed there were ...
Mark Braverman, Michael Yampolsky
ICSE
2008
IEEE-ACM
14 years 10 months ago
3rd international workshop on advances and applications of problem frames
Central to the problem frames approach is the distinction of three different descriptions: requirements R, domain assumptions W and specifications S, tied together with the socall...
Thein Than Tun, Jon G. Hall, Lucia Rapanotti, Karl...
FAC
2008
80views more  FAC 2008»
13 years 10 months ago
Verification of Mondex electronic purses with KIV: from transactions to a security protocol
The Mondex case study about the specification and refinement of an electronic purse as defined in the Oxford Technical Monograph PRG-126 has recently been proposed as a challenge f...
Dominik Haneberg, Gerhard Schellhorn, Holger Grand...
JUCS
2006
104views more  JUCS 2006»
13 years 10 months ago
Introducing the ITP Tool: a Tutorial
: We present a tutorial of the ITP tool, a rewriting-based theorem prover that can be used to prove inductive properties of membership equational specifications. We also introduce ...
Manuel Clavel, Miguel Palomino, Adrián Ries...
CORR
2004
Springer
90views Education» more  CORR 2004»
13 years 9 months ago
Non-computable Julia sets
While most polynomial Julia sets are computable, it has been recently shown [12] that there exist non-computable Julia sets. The proof was non-constructive, and indeed there were ...
Mark Braverman, Michael Yampolsky