one more \quad

Author: MikaelSlevinsky

examples/disk.jl

@@ -8,7 +8,7 @@
 # We analyze the function on an $N\times M$ tensor product grid defined by:
 # ```math
 # \begin{aligned}
-# r_n & = \cos\left[(n+\tfrac{1}{2})\pi/2N\right],\quad{\rm for} 0\le n < N,\quad{\rm and}\\
+# r_n & = \cos\left[(n+\tfrac{1}{2})\pi/2N\right],\quad{\rm for}\quad 0\le n < N,\quad{\rm and}\\
 # \theta_m & = 2\pi m/M,\quad{\rm for}\quad 0\le m < M;
 # \end{aligned}
 # ```

examples/padua.jl

@@ -8,13 +8,11 @@ using FastTransforms
 N = 15
 pts = paduapoints(N)
 x = pts[:,1]
-y = pts[:,2]
-nothing #hide
+y = pts[:,2];
 
 # We take the Padua transform of the function:
 f = (x,y) -> exp(x + cos(y))
-f̌ = paduatransform(f.(x , y))
-nothing #hide
+f̌ = paduatransform(f.(x , y));
 
 # and use the coefficients to create an approximation to the function $f$:
 f̃ = (x,y) -> begin