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MathGroup Archive 2004

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Re: how to express one expression in terms of other expressions symbolically?

  • To: mathgroup at smc.vnet.net
  • Subject: [mg45766] Re: how to express one expression in terms of other expressions symbolically?
  • From: bobhanlon at aol.com (Bob Hanlon)
  • Date: Sat, 24 Jan 2004 00:36:17 -0500 (EST)
  • References: <buqmak$ra1$1@smc.vnet.net>
  • Sender: owner-wri-mathgroup at wolfram.com

{{a01*x1 + a02*x2 + a03*x3 + a04*x4 +
        a04*x5 + a03*x6 + a02*x7 + a01*x8}, 
{a05*x1 + a06*x2 + a07*x3 + a08*x4 -
        a08*x5 - a07*x6 - a06*x7 - a05*x8}, 
{a09*x1 + a10*x2 - a11*x3 - a12*x4 -
        a12*x5 - a11*x6 + a10*x7 + a09*x8}, 
{a13*x1 - a14*x2 - a15*x3 - a16*x4 +
        a16*x5 + a15*x6 + a14*x7 - a13*x8}, 
{a17*x1 - a18*x2 - a19*x3 + a20*x4 +
        a20*x5 - a19*x6 - a18*x7 + a17*x8}, 
{a21*x1 - a22*x2 + a23*x3 + a24*x4 -
        a24*x5 - a23*x6 + a22*x7 - a21*x8}, 
{a25*x1 - a26*x2 + a27*x3 - a28*x4 -
        a28*x5 + a27*x6 - a26*x7 + a25*x8}, 
{a29*x1 - a30*x2 + a31*x3 - a32*x4 +
        a32*x5 - a31*x6 + a30*x7 - a29*x8}} // 
  FullSimplify


Bob Hanlon

In article <buqmak$ra1$1 at smc.vnet.net>, "walala" <mizhael at yahoo.com> wrote:

<< I want to ask how to express the following terms into the form of (x1+x8),
(x1-x8), (x2+x7), (x2-x7), etc. This is variable substitution. How can do
this manipulation in mathematica symbolically?

[ a01*x1+a02*x2+a03*x3+a04*x4+a04*x5+a03*x6+a02*x7+a01*x8]
[ a05*x1+a06*x2+a07*x3+a08*x4-a08*x5-a07*x6-a06*x7-a05*x8]
[ a09*x1+a10*x2-a11*x3-a12*x4-a12*x5-a11*x6+a10*x7+a09*x8]
[ a13*x1-a14*x2-a15*x3-a16*x4+a16*x5+a15*x6+a14*x7-a13*x8]
[ a17*x1-a18*x2-a19*x3+a20*x4+a20*x5-a19*x6-a18*x7+a17*x8]
[ a21*x1-a22*x2+a23*x3+a24*x4-a24*x5-a23*x6+a22*x7-a21*x8]
[ a25*x1-a26*x2+a27*x3-a28*x4-a28*x5+a27*x6-a26*x7+a25*x8]
[ a29*x1-a30*x2+a31*x3-a32*x4+a32*x5-a31*x6+a30*x7-a29*x8]


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