No edit summary |
m (added a space, changed sentence order, added "the") |
||
Line 8: | Line 8: | ||
* Try to put complicated properties into ASSERTIONS rather than PROPERTIES. Something like <tt>!s.(s<:S => P)</tt> will have to check <tt>P</tt> for all subsets of <tt>S</tt> (i.e., checking is exponential in the size of <tt>S</tt>) | * Try to put complicated properties into ASSERTIONS rather than PROPERTIES. Something like <tt>!s.(s<:S => P)</tt> will have to check <tt>P</tt> for all subsets of <tt>S</tt> (i.e., checking is exponential in the size of <tt>S</tt>) | ||
* You may wish to give explicit values to certain constants. | * You may wish to give explicit values to certain constants. For example, in Event-B, this can be done by refining a context. | ||
* Try to use symbolic mode of ProB if you have large or infinite functions. For example, Event-B does not have a transitive closure operator (classical B has <tt>closure1</tt>). As such, the transitive closure is often axiomatised in Event-B as a function <tt>tclos</tt> from relations to relations. ProB will try to find a value for <tt>tclos</tt>. The search space for this function is <tt>(2^n*n)^(2^n*n)</tt>, where <tt>n</tt> is the size of the base set (see [[Tutorial Understanding the Complexity of B Animation]]). In symbolic mode, ProB will keep lambda expressions and set comprehensions symbolic as much as possible. However, there are only limited things you can do with a "symbolic" function without forcing an expansion: taking the value of a function is fine, computing the image over a set is also possible as is taking the union with another symbolic function. | * Try to use the symbolic mode of ProB if you have large or infinite functions. For example, Event-B does not have a transitive closure operator (classical B has <tt>closure1</tt>). As such, the transitive closure is often axiomatised in Event-B as a function <tt>tclos</tt> from relations to relations. ProB will try to find a value for <tt>tclos</tt>. The search space for this function is <tt>(2^n*n)^(2^n*n)</tt>, where <tt>n</tt> is the size of the base set (see [[Tutorial Understanding the Complexity of B Animation]]). In symbolic mode, ProB will keep lambda expressions and set comprehensions symbolic as much as possible. However, there are only limited things you can do with a "symbolic" function without forcing an expansion: taking the value of a function is fine, computing the image over a set is also possible as is taking the union with another symbolic function. |
The most common issue is that ProB needs to find values for the constants which satisfy the properties (aka axioms in Event-B). You should read the tutorial pages on this (in particular Understanding the ProB Setup Phases and Tutorial Troubleshooting the Setup)