Line 72: | Line 72: | ||
Axiomatic defined operator "SUM" not recognized. | Axiomatic defined operator "SUM" not recognized. | ||
For reference, here are some of the <b>.ptm</b> files | For reference, here are the contents of some of the <b>.ptm</b> files. | ||
* | In case of an error message, you can copy these files into your Theory Projects (e.g., using Drag & Drop) and then refresh (F5). After that animation with ProB should work. | ||
* SUMandPRODUCT.ptm | |||
<pre> | |||
operator "SUM" internal {SIGMA} | |||
operator "PRODUCT" internal {PI} | |||
</pre> | |||
* closure.ptm | |||
<pre> | |||
operator "cls" internal {closure1} | |||
</pre> | |||
* Natural.ptm | |||
<pre> | |||
operator "mk_iNAT" internal {mkinat} | |||
</pre> |
ProB has (limited) support for theories.
Currently supported are (examples refer to the theory project below):
Axiomatically defined operators are not supported without additional annotations.
An example project with theories: media:theories2.zip
The project contains the following theories:
The operators are annotated such that ProB uses an extra implementation.
ProB has some extra support for certain operators. ProB expects an annotation to an operator that provides the information that it should use a specific implementation for an operator. Such tags are given in a .ptm file (ProB Theory Mapping). The file must have the same name as the theory.
For each annotated operator, the file contains a line of the form
operator Name internal {Tag}
where Name is the name of the operator in the theory and Tag is a ProB internal name.
Currently are the following tags supported (with T being an arbitrary type):
Tag | Description | Expected type | Return type |
---|---|---|---|
closure1 | the transitive closure | POW(T**T) | POW(T**T) |
SIGMA | the sum of a set | POW(T**INT) | INT |
PI | the product of a set | POW(T**INT) | INT |
mu | returns the element of a singleton set | POW(T) | T |
choose | returns (deterministically) one element of a non-emtpy set | POW(T) | T |
mkinat(zero,succ) | returns an inductive natural number where zero and succ are the two operators of a natural number datatype with zero having no args and succ having one arg (an inductive natural) | INT | Inductive Nat |
In case the .ptm file is missing, you will get an error message such as the following one:
Axiomatic defined operator "SUM" not recognized.
For reference, here are the contents of some of the .ptm files. In case of an error message, you can copy these files into your Theory Projects (e.g., using Drag & Drop) and then refresh (F5). After that animation with ProB should work.
operator "SUM" internal {SIGMA} operator "PRODUCT" internal {PI}
operator "cls" internal {closure1}
operator "mk_iNAT" internal {mkinat}