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1 parent e9b9ab3 commit e0df23fCopy full SHA for e0df23f
examples/disk.jl
@@ -54,7 +54,7 @@ U[1, 1]*sqrt(π)
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# Using an orthonormal basis, the integral of $[f(x,y)]^2$ over the disk is
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# approximately the square of the 2-norm of the coefficients:
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-(norm(U)^2, π/(2*sqrt(2))*log1p(sqrt(2)))
+norm(U)^2, π/(2*sqrt(2))*log1p(sqrt(2))
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# But there's more! Next, we repeat the experiment using the Dunkl-Xu
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# orthonormal polynomials supported on the rectangularized disk.
@@ -101,4 +101,4 @@ U[1, 1]*sqrt(π)
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