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Domain notation using multiple and nested '' and '&'
OpenERP 7.0
I have read http://christophesimonisattiny.blogspot.com/2008/08/newnewdomainnotation.html
I can't work out how to translate the following:
( A OR B ) AND ( C OR D OR E )
I'd appreciate both the answer as well as a method I can use to get the answer myself next time.
The post above gives this example: [ '' , '' , ('state', '=', 'open') , ('state', '=', 'closed') , ('state', '=', 'draft') ]
I am assuming this is ( A OR B OR C ).
So my guess is what I need is:
[ '&' , '' , (A) , (B) , '' , '' , (C) , (D) , (E) ]
and my second guess is:
[ '&' , '' , (A) , (B) , '' , (C) , '' , (D) , (E) ]
are these the same?
I'd rather not guess or assume, and rather not test, I'd like to KNOW!
How does the expression get parsed? Does it start from the right?
Ray,
My method for simplification:
(1) Start with the outermost operator and move it to the start of the expression.
"(A operator B)" becomes "operator (A B)"
(2) Repeat step 1 for each sub expression with an operator to move.
"A operator (B operator C)" becomes "operator A (B operator C)" then "operator A (operator B C)"
(3) Remove all brackets.
"A operator (B operator C)" becomes "operator A operator B C"
So for my example:
( A or B ) AND ( C or D or E )
First simplification:
AND ( A or B ) ( C or D or E )
left side
AND ( or A B ) ( C or D or E )
right side outer
AND ( or A B ) ( or C ( D or E ) )
right side inner
AND ( or A B ) ( or C ( or D E ) )
remove brackets
AND or A B or C or D E
In OpenERP domain syntax this would be:
[ '&', '', (A), (B), '', (C), '', (D), (E) ]
OpenERP uses Polish Notation for Domain filters.
First you should understand what is polish notation. You can find detailed information in wikipedia about polish notation. http://en.wikipedia.org/wiki/Polish_notation
About your question
( A OR B ) AND ( C OR D OR E )
should converted to the polish notation as
AND OR A B OR OR C D E
And should be solved by the algorithm with following order [] represents operation
AND [OR A B] OR OR C D E Result of [OR A B] is F
AND F OR [OR C D] E Result of [OR C D] is G
AND F [OR G E] Result of [OR G E] is H
[AND F H]
it starts from LEFT to Right.
"If another operator is found before two operands are found, then the old operator is placed aside until this new operator is resolved. This process iterates until an operator is resolved, which must happen eventually, as there must be one more operand than there are operators in a complete statement." From wikipedia article.
you can also use in operator instead of writing three separate tuples with OR operator like
['&',('field2', 'in', ['A', 'B']),('state', 'in', ['open', 'closed', 'draft'])]
you can check the various use of the domain filters in the actions list from
Settings > Actions > Window Actions (technical features should be on)
Thanks! I did read that Wikipedia article. When I read 'the result is a syntax lacking parentheses or other brackets that can still be parsed without ambiguity' I figured you were not supposed to use parentheses! Isn't the arity of & and  fixed ?
I was looking at AND(OR A B)(OR C OR D E) when I made that comment. Can that be written as AND OR A B OR C OR D E
Just corrected my answer please read it again,
order will be AND [OR A B] OR C OR D E > AND [OR A B] OR C [OR D E] > AND [OR A B] [OR C [OR D E]] so yes it gives the same result.
Thanks. Both answers helped me formulate the process I outlined in my answer.
Your first guess is OK. You may find easyer to understan it if you start with the Reversed Polish Notation, which is a little more intuitive for programmers.
en.wikipedia.org/wiki/Reverse_Polish_notation
There is a good example:
The infix expression "5 + ((1 + 2) * 4) â 3" can be written down like this in RPN:
5 1 2 + 4 * + 3 
The reversed notation is exactly the same, but enables you to resolve without going back and forth.
The infix expression requires you to compute first the inner addition "1 + 2", then multiply by 4, then add 5 and finally add 3, off course you can change some orders and thats one problem.
With reverse polish notation you apply the operators you find to the inmediately preceding operands in the stack, the partial result replace them as a new operand, you follow the same with the next operator, an so on until there's no more operators. In this case: "5 1 2 + 4 * + 3 " you find + and apply to 1 and 2, replace with the partial result, now your stack is "5 3 4 * + 3 ", find first operator again, *, and apply to two preceding operands, 4 and 3, now you have this stack "5 12 + 3 ", find the next operator, + , and apply to preceding operands, 5 and 12, replace the result in the stack "17 3 ", again, find the firs operator and apply the preceding operands: "14". Done.
In this example you take always two operands because thats that's what apply to the operators, if you find unary operator (a negation for example) you apply to only one preceding operand. You could find an operator which requires 3 or more operands.
In your example, if you reverse and simplify the expression you get this:
E D C   B A  &
If you resolv this logical expresion with the same algorithm follow in the previous numeric example, you'll find you get exactly what you want.
Thereafter, you only need to acomodate your mind to the nonreversed notation, which is the same, perhaps a little bit less intuitive.
Hope this helps.
Best regards.
Thanks. All this makes sense apart from the 'reverse and simplify the expression'! That's the part I was a foolproof method for. I get AND OR A B OR C OR D E as I comment above when I do it. If that's right then I think I have a method.
Pablo can we write Domain filters also in reverse polish notation or did you give this since it is easier to understand ? Do we need to reverse the reverse polish notation to use in domain filters?
OpenERP uses direct Polish Notation, not reversed. I use reverse notation to explain the method because I personally find the reverse notation a little bit more intuitive, but that's not necesary true for everybody, and I think Ray found a very clean way to explain the direct Polish Notation.
Thnak you for explanation.
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Asked: 2/18/13, 3:29 PM 
Seen: 44588 times 
Last updated: 1/2/19, 4:44 AM 