2006
DOI: 10.1007/11832225_18
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The Design of CoCoALib

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Cited by 8 publications
(10 citation statements)
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“…We implemented methods and data structures to handle rational functions for example the basic arithmetic operations, comparisons and simplification. The computer algebra library CoCoALib [1] is used for handling the cancellation part. For details of the tool, we refer to the corresponding tool paper [15].…”
Section: Case Studiesmentioning
confidence: 99%
See 1 more Smart Citation
“…We implemented methods and data structures to handle rational functions for example the basic arithmetic operations, comparisons and simplification. The computer algebra library CoCoALib [1] is used for handling the cancellation part. For details of the tool, we refer to the corresponding tool paper [15].…”
Section: Case Studiesmentioning
confidence: 99%
“…We let D 1 = (S 1 , s 0 , P 1 ) denote the PMC before elimination of the state s ∈ S \ B ∪ {s 0 }, and let D 2 = (S 2 , s 0 , P 2 ) denote the PMC after eliminating state s. Assume that u is maximal welldefined for D 1 . By construction of the algorithm, it holds that S 2 = S 1 \ {s}, and that…”
Section: A1 Proof Of Lemmamentioning
confidence: 99%
“…The prototype of PARAM relied on data structures provided by the arithmetic library CoCoALib [12]. PARAM 1.0 instead uses dedicated data structures and a novel, memory-efficient implementation of rational functions, to avoid costly conversions between PARAM and CoCoALib.…”
Section: Selected Featuresmentioning
confidence: 99%
“…For PMDP, bisimulation is run for the encoded PMC. We use the computer algebra library CoCoALib [1] for handling arithmetic of rational functions, for example the basic arithmetic operations, comparisons and simplification.…”
Section: Case Studiesmentioning
confidence: 99%
“…P(s n−1 , s n ) + P(sn−1,s)P(s,sn) For (1), the transition probability is P 1 (s j , s j+1 ), as we have a direct transition from s j to s j+1 at this point. For (2), we first have a transition from s j to s, then a number of i j − 1 self-loops in s and then a transition from s to s j+1 , leading to a probability of P 1 (s j , s)P 1 (s, s) ij −1 P 1 (s, s j+1 ).…”
mentioning
confidence: 99%