It seems Mathematica does not like it when it is given a function defined by an integral to plot.
How would one plot a function $F(x)=\int_0^x\int_0^xf(t,s)dtds$ on a given interval?
Edit
In particular I'd like to see how the graph of the following looks like:
F[x_] :=
2 x^2 ((Log[x])^2 - 3 Log [x] + 7/2) +
2 (1 - x)^2 ((Log[1 - x])^2 - 3 Log[1 - x] + 7/2) +
2 Integrate[(Log[t^2 + s^2])^2, {t, 0, x}, {s, 0, 1 - x}] +
1/2 Integrate[(Log[(1 - x)^2 + (t - s)^2])^2, {t, 0, x}, {s, 0, x}] +
1/2 Integrate [(Log[x^2 + (t - s)^2])^2, {t, 0, 1 - x}, {s, 0, 1 - x}]
Plot
and defineF
in the formF[x_?NumericQ] := ...
. See mathematica.stackexchange.com/questions/18393/…. $\endgroup$