Reputation: 13467
I'm trying to substitute L
with Lα
:
f(x) := c * (x + L);
c: L;
f(x), L: Lα;
I expected the output:
Lα * (x + Lα)
instead I got
L * (x + Lα)
Maybe I should define
f(x)
instead?
kill(all);
define(
f(x),
c * (x + L)
);
c: L;
f(x), L: Lα;
Nope — same result.
Do I substitute L
for Lα
in a wrong way?
Edit:
Turns out it is expected behaviour, as maxima ev
avluates expression only once. One can impose "infinite evaluation" via the flag infeval:
f(x), L: La, infeval;
=> La*(x + La)
Another solution is to use subst instead:
subst(
Lα, L, f(x)
);
(source)
Upvotes: 0
Views: 4717
Reputation: 261
Use subst instead of ev.
(%i1) f(x) := c * (x + L)$
(%i2) c: L$
(%i3) subst(L=La,f(x));
(%o3) La (x + La)
But keep in mind that the function continues to be c*(x+L). The symbol c has been bound to L and if you then bind the symbol L to La, c will continue to be bound to L and not to La. Maxima variables work as in Lisp, which might be different to what you are used to in other languages.
Upvotes: 0
Reputation: 47089
You need to add an extra eval
step to make this work:
f(x) := c * (x + L);
c: L;
f(x), L: Lα, eval;
Output:
Lα (x + Lα)
Upvotes: 1