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Re: checking the sign of all terms in a long expression

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From	Dan siegal-gaskins <dantimatter@gmail.com>
Newsgroups	comp.soft-sys.math.mathematica
Subject	Re: checking the sign of all terms in a long expression
Date	Sat, 12 Apr 2014 09:17:34 +0000 (UTC)
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Thanks everyone for the quick responses! 
It turns out that some of the terms are multiplied by negative numbers other than -1.  This solution worked well:

toCheckv2 = a + a b + a b c + a c - 2 b + bc + d - e f;
Cases[toCheckv2 // ExpandAll, Times[_?Negative, __]]

{-2 b, -e f}

cheers
dan


On Apr 11, 2014, at 7:54 AM, Murray Eisenberg wrote:

> Are the symbols a, b, etc., just symbolic, as you seem to indicate, or might they be actual numeric values, too?
>
> If indeed the symbols a, b, etc. are just symbols and NOT numbers, then the following should help -- but note that Mathematica will automatically rearrange the terms of toCheck into its usual canonical form.
>
>         toCheck = a + a b + a b c + a c - b + bc + d - e f
>    (* a - b + a b + bc + a c + a b c + d - e f *)
>
>         Flatten@Position[List@@toCheck, Times[-1,__]]
>    (* {2, 8} *)
>
> If you insist on identifying the "negative" terms by their positions in the original expression, before it is evaluated, then you may want to treat it as a string, and the treatment will be trickier.
>
>
> On Apr 11, 2014, at 2:10 AM, dantimatter <google@dantimatter.com> wrote:
>
>>
>> hello all
>> is there to check the signs of all terms in a symbolic expression, like
>>
>> toCheck = a + a b + a b c + a c - b + bc + d ....
>>
>> in this case, with the assumption that the a, b, c etc are all positive, only one term is negative (b by itself) and the rest are positive.  I have expressions like this that have a hundred or more terms and i'm worried i might not be catching all those that are of a different sign.
>>
>> thanks
>>
>
> Murray Eisenberg                                murray@math.umass.edu
> Mathematics & Statistics Dept.      
> Lederle Graduate Research Tower      phone 240 246-7240 (H)
> University of Massachusetts               
> 710 North Pleasant Street                
> Amherst, MA 01003-9305
>
>
>
>
>
>

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Re: checking the sign of all terms in a long expression Dan siegal-gaskins <dantimatter@gmail.com> - 2014-04-12 09:17 +0000

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