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 Author Comment/Response Gopinath Venkatesan 08/24/07 12:15pm Friends, I think this is simple yet I could not get it. I have several equations that have many arrays, and some of the arrays are defined using common variables. I am posting a sample case below to give a picture of how it looks like. m = 3; kx = Table[A[i, j], {i, 1, m}, {j, 1, m}]; sx = Table[0, {i, 1, m}, {j, 1, m}]; Table[kx[[i, j]] = i j, {i, 1, m}, {j, 1, i - 1}]; Table[kx[[i, j]] = i j, {i, 1, m}, {j, i + 1, m}]; kx // MatrixForm Table[sx[[i, i]] = i kx[[i, i]], {i, 1, m}]; sx // MatrixForm kx /. sx -> 0 // MatrixForm kx // MatrixForm Table[kx[[i, i]] = 0, {i, 1, m}]; Print["What I was expecting is ", kx // MatrixForm] My question is -- What should be used to apply transformation rules to elements of arrays so that resulting assignments are carried on to other definitions. I tried, With[], Assuming[], but no use. Thanks for suggestions. Gopinath Attachment: mathforumquestion_v1_082407.nb, URL: ,

 Subject (listing for 'Transformation') Author Date Posted Transformation Gopinath Ven... 08/24/07 12:15pm Re: Transformation Randy Silvers 08/26/07 06:46am Re: Transformation Gopinath Ven... 08/27/07 09:06am Re: Re: Transformation Randy Silvers 09/13/07 02:02am Re: Re: Re: Transformation Gopinath Ven... 09/13/07 1:01pm Re: Re: Re: Re: Transformation Forum Modera... 09/15/07 11:14am Re: Re: Re: Re: Re: Transformation Gopinath Ven... 09/16/07 10:02pm Re: Re: Re: Re: Re: Re: Transformation Forum Modera... 10/23/07 3:14pm Re: Transformation Gopinath Ven... 08/27/07 11:04am
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