Hi,
I am implementing a DSL that allows to write arithmetic expressions that
involve vectors and operators. For simplicity assume the following Grammar:
struct MVGrammar : proto::or_<
proto::terminal< Vector >
, proto::plus< MVGrammar, MVGrammar >
, proto::minus< MVGrammar, MVGrammar >
, proto::multiplies< proto::terminal< Matrix >, proto::terminal< Vector
> >
> {};
In order to evaluate an assignment of such an expression to a vector I plan to
execute two transforms: the first one evaluates the right hand side of the
statement for one component of the vectors and inserts zero for every operator
application node (i.e. *-nodes that have an operator as their left child). In
the assignment operator function I then simply iterate over all indices and
call this transform with the respective index. The second transform does
nothing for all nodes except for operator application nodes. For the latter it
issues a function call that applies the operator at runtime and adds it to the
left hand side of the assignment which is passed to the transform in the _data
argument.
The only problem is how to detect whether the result of the operator
application is to be added or subtracted from the left hand side. The answer to
this problem is of course easy (if no nested matrix multiplications are
allowed) but I do not understand how I can implement it with Proto: While
walking the AST I want to pass along an integer that counts minus/negate nodes.
If I encounter a minus node I evaluate the left child with the number passed
unmodified and the right child with the number incremented by one. For a negate
node the child is evaluated with the number incremented by one. When I
encounter a multiply node with an operator I calculate my counting integer
modulo 2. If the modulus is 0, I call the function for addition, if it is 1, I
call the function for subtraction.
How can I implement this behavior? I thought I could maybe abuse the _state
parameter for this but got not very far by trying that. Or is there a more
clever way to achieve what I want to do?
Best regards
Ole
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