incremental_ctl_verification [-D <number>] [-e] [-h] [-n] \ [-s] [-t <seconds>] [-v <number>] [-V <number>] [-x] <ctlfile>Like model_check, incremental_ctl_verification verifies a set of CTL formulas. It uses a system of abstraction and incremental refinement that works for all of (fair)CTL, using over and underapproximations as appropriate. See [1,2] for details.
Incremental_ctl_verification (also known as Abs or Trasgo) works especially well on large systems on which mc is too slow or runs out of memory. Unlike amc, it can handle full CTL, not just the universal or existential subsets of it. Also, fairness is supported with this command, although it tends to be inefficient. Support for the mu-calculus is not yet implemented.
Before using incremental_ctl_verification, a flattened hierarchy should be present. See `help init`. Using dynamic variable reordering may be beneficial on large systems. See `help dynamic_var_ordering`.
Fairness constraints can be applied using `read_fairness', as with mc. When using incremental verification with fairness, there is no check for unfair initial states. Please be aware that if there are no fair initial states, all formulas starting with "A" will be trivially true. Mc will tell you whether you have fair initial states.
A typical use would be
incremental_ctl_verification -D2 <ctl_file>
For every formula, incremental verification will report whether it is valid or invalid, or it returns an inconclusive result. A formula is valid iff it holds for all initial states. An error trace is not provided. For the people who are used to mc: The -r option is not supported, incremental verification always reduces the fsm with respect to individual formulas. The -c option is not supported either. There is no sharing of subformulas between different formulas.
Command options:
1 number of primary inputs and flip-flops
10 labeled operational graph of the formulas
100 cpu-time for the computation in each vertex
1000 cubes of the function sat for each vertex
10000 cubes of the function goalSet for each vertex
100000 vertex data structure contents after evaluation
1000000 cubes in the care set for every evaluation
10000000 size of care set for every evaluation
100000000 number of states that satisfy every sub-formula
1000000000 number of overall reachable states
10000000000 cubes for every iteration of a fixed point
100000000000 size of the BDD in each iteration in a fix-point
1000000000000 labeled operational graph in dot format
10000000000000 number of envelope states
100000000000000 number of states to be refined
1000000000000000 size of the refinement operands
10000000000000000 cubes of the refinement operands
100000000000000000 Number of latches before and after simplification
1000000000000000000 report partial progress (i.e. reach, EG(true),...)
10000000000000000000 Begin/End refinement process
100000000000000000000 Size of goal set
1000000000000000000000 cubes of the goal set
10000000000000000000000 Contents of vertex after refinement
1. A. Pardo and G. Hachtel. Automatic abstraction techniques for propositional mu-calculus model checking. In 9th Conference on Computer Aided Verification (CAV'97). Springer-Verlag. Pages 12-23, 1997.
2. A. Pardo and G. Hachtel. Incremental CTL model checking using BDD subsetting. In 35th Design Automation Conference (DAC'98). pages 457-462, 1998.