Remove polygonize docs to test

src/methods/barycentric.jl

@@ -25,7 +25,7 @@ export MeanValue
 # ## Example
 # This example was taken from [this page of CGAL's documentation](https://doc.cgal.org/latest/Barycentric_coordinates_2/index.html).
 
-# barycentric
+# ```@example barycentric
 # using GeometryOps, Makie
 # using GeometryOps.GeometryBasics
 # # Define a polygon
@@ -97,7 +97,7 @@ export MeanValue
 #     xautolimits = false, yautolimits = false
 # )
 # f
-# 
+# ```
 
 # ## Barycentric-coordinate API
 # In some cases, we actually want barycentric interpolation, and have no interest 
@@ -298,7 +298,7 @@ function barycentric_coordinates!(λs::Vector{<: Real}, ::MeanValue, polypoints:
     return λs
 end
 
-# julia
+# ```julia
 # function barycentric_coordinates(::MeanValue, polypoints::NTuple{N, Point{2, T2}}, point::Point{2, T1},) where {N, T1, T2}
 #     ## Initialize counters and register variables
 #     ## Points - these are actually vectors from point to vertices
@@ -331,7 +331,7 @@ end
 #         λs[i] / ∑λ
 #     end
 # end
-# 
+# ```
 
 # This performs an inplace accumulation, using less memory and is faster.
 # That's particularly good if you are using a polygon with a large number of points...

src/methods/polygonize.jl

@@ -5,14 +5,14 @@ export polygonize
 
 # The main entry point is the [`polygonize`](@ref) function.
 
-# ```@doc
+
 # polygonize
-# ```
+
 
 # ## Example
 
 # Here's a basic implementation, using the `Makie.peaks()` function.  First, let's investigate the nature of the function:
-# ```@example polygonize
+
 # using Makie, GeometryOps
 # n = 49
 # xs, ys = LinRange(-3, 3, n), LinRange(-3, 3, n)
@@ -24,28 +24,28 @@ export polygonize
 # )
 # cb = Colorbar(f[1, 2], p; label = "Z-value")
 # f 
-# ```
+
 
 # Now, we can use the `polygonize` function to convert the raster data into polygons.
 
 # For this particular example, we chose a range of z-values between 0.8 and 3.2, 
 # which would provide two distinct polyogns with holes.
 
-# ```@example polygonize
+
 # polygons = polygonize(xs, ys, 0.8 .< zs .< 3.2)
-# ```
+
 # This returns a list of `GeometryBasics.Polygon`, which can be plotted immediately, 
 # or wrapped directly in a `GeometryBasics.MultiPolygon`.  Let's see how these look:
 
-# ```@example polygonize
+
 # f, a, p = poly(polygons; label = "Polygonized polygons", axis = (; aspect = DataAspect()))
-# ```
+
 
 # Finally, let's plot the Makie contour lines on top, to see how well the polygonization worked:
-# ```@example polygonize
+
 # contour!(a, zs; labels = true, levels = [0.8, 3.2], label = "Contour lines")
 # f
-# ```
+
 
 # ## Implementation