Try to make the interpolator reference plot more robust. #180
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2 errors and 1 notice
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../../../.julia/packages/Documenter/C1XEF/src/utilities/utilities.jl#L44
failed to run `@example` block in src/general.md:40-82
```@example 1
using TopoPlots, CairoMakie, ScatteredInterpolation, NaturalNeighbours
data, positions = TopoPlots.example_data()
f = Figure(resolution=(1000, 1250))
interpolators = [
DelaunayMesh() CloughTocher();
SplineInterpolator() NullInterpolator();
ScatteredInterpolationMethod(ThinPlate()) ScatteredInterpolationMethod(Shepard(3));
NaturalNeighboursMethod(Sibson(1)) NaturalNeighboursMethod(Triangle());
]
data_slice = data[:, 360, 1]
for idx in CartesianIndices(interpolators)
interpolation = interpolators[idx]
# precompile to get accurate measurements
TopoPlots.topoplot(
data_slice, positions;
contours=true, interpolation=interpolation,
labels = string.(1:length(positions)), colorrange=(-1, 1),
label_scatter=(markersize=10,),
axis=(type=Axis, title="...", aspect=DataAspect(),))
# measure time, to give an idea of what speed to expect from the different interpolators
t = @Elapsed ax, pl = TopoPlots.topoplot(
f[Tuple(idx)...], data_slice, positions;
contours=true,
interpolation=interpolation,
labels = string.(1:length(positions)), colorrange=(-1, 1),
label_scatter=(markersize=10,),
axis=(type=Axis, title="$(typeof(interpolation))()",aspect=DataAspect(),))
ax.title = ("$(typeof(interpolation))() - $(round(t, digits=2))s")
if interpolation isa Union{NaturalNeighboursMethod, ScatteredInterpolationMethod}
ax.title = "$(typeof(interpolation))($(typeof(interpolation.method))) - $(round(t, digits=2))s"
end
end
f
```
exception =
TaskFailedException
nested task error: KeyError: key (8, 7, 5) not found
Stacktrace:
[1] getindex
@ ./dict.jl:498 [inlined]
[2] #_eval_interp#22
@ ~/.julia/packages/NaturalNeighbours/HJ2P0/src/interpolation/eval.jl:65 [inlined]
[3] _eval_interp
@ ~/.julia/packages/NaturalNeighbours/HJ2P0/src/interpolation/eval.jl:47 [inlined]
[4] (::NaturalNeighbours.NaturalNeighboursInterpolant{DelaunayTriangulation.Triangulation{Vector{Tuple{Float32, Float32}}, Set{Tuple{Int64, Int64, Int64}}, Vector{Int64}, DelaunayTriangulation.ZeroWeight{Float32}, Int64, Tuple{Int64, Int64}, Set{Tuple{Int64, Int64}}, Tuple{}, Dict{Tuple{Int64, Int64}, Tuple{Vector{Int64}, Int64}}, Dict{Int64, Vector{Int64}}, Dict{Int64, UnitRange{Int64}}, Dict{Int64, DelaunayTriangulation.RepresentativeCoordinates{Int64, Float32}}, DelaunayTriangulation.TriangulationCache{DelaunayTriangulation.Triangulation{Vector{Tuple{Float32, Float32}}, Set{Tuple{Int64, Int64, Int64}}, Vector{Int64}, DelaunayTriangulation.ZeroWeight{Float32}, Int64, Tuple{Int64, Int64}, Set{Tuple{Int64, Int64}}, Tuple{}, Dict{Tuple{Int64, Int64}, Tuple{Vector{Int64}, Int64}}, Dict{Int64, Vector{Int64}}, Dict{Int64, UnitRange{Int64}}, Dict{Int64, DelaunayTriangulation.RepresentativeCoordinates{Int64, Float32}}, DelaunayTriangulation.TriangulationCache{Nothing, Nothing, Nothing, Nothing, Nothing}, Nothing}, Vector{Int64}, Set{Tuple{Int64, Int64}}, Vector{Int64}, Set{Tuple{Int64, Int64, Int64}}}, Nothing}, Float64, Vector{Tuple{Float32, Float32}}, Vector{Tuple{Float32, Float32, Float32}}, Vector{NaturalNeighbours.NaturalNeighboursCache{Float32, Int64, DelaunayTriangulation.InsertionEventHistory{Tuple{Int64, Int64, Int64}, Tuple{Int64, Int64}}, Tuple{Int64, Int64}, Base.RefValue{Tuple{Int64, Int64, Int64}}}}, Vector{NaturalNeighbours.DerivativeCache{Int64, Float32}}})(x::Float32, y::Float32, id::Int64; parallel::Bool, method::NaturalNeighbours.Triangle{0}, kwargs::@kwargs{project::Bool})
@ NaturalNeighbours ~/.julia/packages/NaturalNeighbours/HJ2P0/src/interpolation/interpolate.jl:187
[5] NaturalNeighboursInterpolant
@ ~/.julia/packages/NaturalNeighbours/HJ2P0/src/interpolation/interpolate.jl:180 [inlined]
[6] macro expansion
@ ~/.julia/packages/NaturalNeighbours/HJ2P0/src/interpolation/interpolate.jl:204 [inlined]
[7] (::Nat
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