I have the following functions:
P[t_] := P[t] = P[t-1] +a*ED[t-1];
ED[t_] := ED[t] = DF[t] + DC[t];
DF[t_] := DF[t] = b (F - P[t]);
DC[t_] := DC[t] = c (P[t] - F);
And the following parameters:
a=1;
c=0.2;
b = 0.75;
F=100;
In Mathematica I use the function "ListLinePlot" in order to plot P[t] and F:
ListLinePlot[{Table[P[t], {t, 0, 25}], Table[F, {t, 0, 25}]}, PlotStyle → {Black, Red},Frame → True, FrameLabel → {"time", "price"}, AspectRatio → 0.4, PlotRange → All]
How can I do this in wxMaxima? Is there a similar function or an alternative to ListLinePlot?
This is my attempt in wxMaxima:
P[t] := P[t-1] + a * ED[t-1];
ED[t] := DF[t] + DC[t];
DF[t] := b*[F-P[t]];
DC[t] := c*[P[t]-F];
a=1;
c=0.2;
b=0.75;
F=100;
And then I tried:
draw2d(points(P[t], [t,0,25]))
OK, I've adapted the code you showed above. This works for me. I'm working with Maxima 5.44 on macOS.
P[t] := P[t-1] + a * ED[t-1];
ED[t] := DF[t] + DC[t];
DF[t] := b*(F-P[t]);
DC[t] := c*(P[t]-F);
a:1;
c:0.2;
b:0.75;
F:100;
P[0]: F + 1;
Pt_list: makelist (P[t], t, 0, 25);
load (draw);
set_draw_defaults (terminal = qt);
draw2d (points_joined = true, points(Pt_list));
Notes. (1) There needs to be a base case for the recursion on P
. I put P[0]: F + 1
. (2) Assignments are :
instead of =
. Note that x = y
is a symbolic equation instead of an assignment. (3) Square brackets [ ]
are only for subscripts and lists. Use parentheses ( )
for grouping expressions. (4) Syntax for draw2d
is a little different, I fixed it up. (I put a default for terminal
since the built-in value is incorrect for Maxima on macOS; if you are working on Linux or Windows, you can omit that.)
EDIT: Try this to draw a horizontal line as well.
draw2d (points_joined = true, points(Pt_list),
color = red, points([[0, F], [25, F]]),
yrange = [F - 1, P[0] + 1]);