A quickie: is there any way of defining a formal polynomial with unknown coefficients, such as:
a_0+a_1*x+a_2*x^2+a_3*x^3 ? I want to calculate the values of the coefficients by a system of linear equations based on integrations whose integrands include that polynomial. For small polynomials I can write p:=a+b*x+c*x^2+d*x^3 but this gets clumsy for higher powers. I can enter, for example A:=[a[n] for n in 0..10] for a list of symbols, but neither of sum(a[i]*x^i, i=0..10) or sum(A.i*x^(i-1),i=1..11) work, nor do they work when "sum" is replaced with "summation". --[https://ci6.googleusercontent.com/proxy/2sF0a1ZoLMOPckOBVppCZ4OFi06ffJNGtQadXIhbQiE95NE6m4gM53kVdCiQnVJYlRw380RlZ0tK7XHk4CmM2qy3nTM_ptogovPuXhk2=s0-d-e1-ft#https://dl.dropboxusercontent.com/u/2796170/facebook.png] [http://www.facebook.com/alasdair.mcandrew][https://ci4.googleusercontent.com/proxy/egLBn4P9MCM5JXRJFUg5fGnVRlWCGBo6zl_hik07VL66K0muLhfGiUf2i_7iymWxqLVLANxJraL5xfbJOTx8akBt9TmFlAIJcVuyk6fs2a9ASV26=s0-d-e1-ft#https://dl.dropboxusercontent.com/u/2796170/f-gplus_256-48.png] [https://plus.google.com/+AlasdairMcAndrew/posts][https://ci3.googleusercontent.com/proxy/-agz0u1Ac2-yf996SqPviIMbF5L-qAheB2hrZu975cEQB4YOZRFxRLuXLXmoQYBGNsMppMznpOXtgH2hmVu428QgisuXNCqKPzRQf1ZJ=s0-d-e1-ft#https://dl.dropboxusercontent.com/u/2796170/linkedin.png] [https://www.linkedin.com/pub/alasdair-mcandrew/a/178/108][https://ci5.googleusercontent.com/proxy/V-iov0_6bPsm3W5m1rgoRpRS5HaoNkB_5EbwhbqM_SqKHZOJsrTxalR6JGpq4SaT0gndZYFa2JH92qAJUGe2YVF05zindKPUWLep5js=s0-d-e1-ft#https://dl.dropboxusercontent.com/u/2796170/twitter.png] [https://twitter.com/amca01][https://ci6.googleusercontent.com/proxy/AMQYVjh54hMGPrzE9x9QAB8CTaI4oJKwlOSjuRnDGBKXOtbQJ9c9nVqOdcEd9fLnc1vtced39dXoWEEJHoJ0SUb2eH6a6wZdyjPMJQY3vw=s0-d-e1-ft#https://dl.dropboxusercontent.com/u/2796170/wordpress.png] [http://numbersandshapes.net]
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