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Why doesn't symprod recognize indexed variables?

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Sree
Sree el 26 de Dic. de 2018
Comentada: Sree el 27 de Dic. de 2018
I was expecting to get: k1*k2*k3*k4. Instead . . . .

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Stephan
Stephan el 26 de Dic. de 2018
Editada: Stephan el 26 de Dic. de 2018
Hi,
try:
syms k(n)
symprod(k(n),n,1,4)
this should give you the expected result.
Best regards
Stephan
  1 comentario
Walter Roberson
Walter Roberson el 27 de Dic. de 2018
Editada: Walter Roberson el 27 de Dic. de 2018
However, going from the symbolic function calls k(1)*k(2)*k(3)*k(4) to k1*k2*k3*k4 becomes tricky. And the k(1) and so on in the symprod result will be function calls, not indexing.

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Walter Roberson
Walter Roberson el 27 de Dic. de 2018
MATLAB does not permit symbolic variables to be indices because it does not know how to index a definite matrix at an unresolved location.
When you define k as a matrix and try
symprod(k(n), n, 1, 4)
then that is equivalent to
TTTTTT = k(n);
symprod(TTTTTT, n, 1, 4)
because argument evaluation is always done first before the function itself is invoked. So the k(n) part has to be meaningful outside the context of the symprod() or symsum()... but it isn't.
When you want to do a symprod or symsum that would call for the dummy variable to be used as an index, then what you need to do is to replace the symprod or symsum with creation of a vector of definite values that are then prod() or sum(). For example,
TTTTTT = k(1:4);
prod(TTTTTT)
or more compactly,
prod(k(1:4))
or even
prod(k)
since you defined k as being only 4 long.
If you had something more complicated such as
symprod(sin(k(n)^n), n, 1, 4)
you would again proceed with definite values:
prod( sin(k(1:4)).^(1:4) )
  3 comentarios
Stephan
Stephan el 27 de Dic. de 2018
Since this answer is meeting your requirements much better than mine, you should unaccept my answer and accept this one.
Sree
Sree el 27 de Dic. de 2018
No need for that change! Your answer was immediately useful and solved my problem (which was a bit more involved than the example I had included in my question). The other answer was philosophically instructive, for the long term.

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