rename Tesselation -> Tessellation

RPRMakie/examples/makie_example.jl

@@ -3,7 +3,7 @@ using FileIO, Colors
 using RPRMakie
 RPRMakie.activate!(iterations=200)
 earth = load(Makie.assetpath("earth.png"))
-m = uv_mesh(Tesselation(Sphere(Point3f(0), 1.0f0), 60))
+m = uv_mesh(Tessellation(Sphere(Point3f(0), 1.0f0), 60))
 f, ax, mplot = Makie.mesh(m; color=earth)
 Makie.mesh!(ax, Sphere(Point3f(2, 0, 0), 0.1f0); color=:red)
 x, y = collect(-8:0.5:8), collect(-8:0.5:8)

RPRMakie/src/meshes.jl

@@ -165,7 +165,7 @@ function to_rpr_object(context, matsys, scene, plot::Makie.Surface)
     end
 
     positions = lift(grid, x, y, z, Makie.transform_func_obs(plot))
-    r = Tesselation(Rect2f((0, 0), (1, 1)), size(z[]))
+    r = Tessellation(Rect2f((0, 0), (1, 1)), size(z[]))
     # decomposing a rectangle into uv and triangles is what we need to map the z coordinates on
     # since the xyz data assumes the coordinates to have the same neighouring relations
     # like a grid

ReferenceTests/src/tests/examples3d.jl

@@ -9,7 +9,7 @@
     cameracontrols(ax).settings.center[] = false # avoid recenter on display
 
     earth = loadasset("earth.png")
-    m = uv_mesh(Tesselation(Sphere(Point3f(0), 1f0), 60))
+    m = uv_mesh(Tessellation(Sphere(Point3f(0), 1f0), 60))
     mesh(f[1, 2], m, color=earth, shading=NoShading)
 
     catmesh = loadasset("cat.obj")
@@ -315,16 +315,16 @@ end
     N = 3; nbfacese = 30; radius = 0.02
 
     large_sphere = Sphere(Point3f(0), 1f0)
-    positions = decompose(Point3f, Tesselation(large_sphere, 30))
+    positions = decompose(Point3f, Tessellation(large_sphere, 30))
     np = length(positions)
     pts = [positions[k][l] for k = 1:length(positions), l = 1:3]
     pts = vcat(pts, 1.1 .* pts + RNG.randn(size(pts)) / perturbfactor) # light position influence ?
     edges = hcat(collect(1:np), collect(1:np) .+ np)
     ne = size(edges, 1); np = size(pts, 1)
     cylinder = Cylinder(Point3f(0), Point3f(0, 0, 1.0), 1f0)
     # define markers meshes
-    meshC = normal_mesh(Tesselation(cylinder, nbfacese))
-    meshS = normal_mesh(Tesselation(large_sphere, 20))
+    meshC = normal_mesh(Tessellation(cylinder, nbfacese))
+    meshS = normal_mesh(Tessellation(large_sphere, 20))
     # define colors, markersizes and rotations
     pG = [Point3f(pts[k, 1], pts[k, 2], pts[k, 3]) for k = 1:np]
     lengthsC = sqrt.(sum((pts[edges[:,1], :] .- pts[edges[:, 2], :]).^2, dims=2))

WGLMakie/src/imagelike.jl

@@ -16,7 +16,7 @@ function create_shader(mscene::Scene, plot::Surface)
         apply_transform_and_f32_conversion(plot, f32c, grid_ps)
     end
     positions = Buffer(ps)
-    rect = lift(z -> Tesselation(Rect2(0f0, 0f0, 1f0, 1f0), size(z)), plot, pz)
+    rect = lift(z -> Tessellation(Rect2(0f0, 0f0, 1f0, 1f0), size(z)), plot, pz)
     fs = lift(r -> decompose(QuadFace{Int}, r), plot, rect)
     fs = map((ps, fs) -> filter(f -> !any(i -> (i > length(ps)) || isnan(ps[i]), f), fs), plot, ps, fs)
     faces = Buffer(fs)

docs/src/reference/plots/mesh.md

@@ -43,7 +43,7 @@ mesh(
 using GeometryBasics
 
 # Reduce quality of sphere 
-s = Tesselation(Sphere(Point3f(0), 1f0), 12)
+s = Tessellation(Sphere(Point3f(0), 1f0), 12)
 ps = coordinates(s)
 fs = faces(s)
 
@@ -83,7 +83,7 @@ points = vec([Point3f(xv, yv, zv) for (xv, yv, zv) in zip(x2, y2, z2)])
 
 # The coordinates form a matrix, so to connect neighboring vertices with a face
 # we can just use the faces of a rectangle with the same dimension as the matrix:
-_faces = decompose(QuadFace{GLIndex}, Tesselation(Rect(0, 0, 1, 1), size(z2)))
+_faces = decompose(QuadFace{GLIndex}, Tessellation(Rect(0, 0, 1, 1), size(z2)))
 # Normals of a centered sphere are easy, they're just the vertices normalized.
 _normals = normalize.(points)
 

src/basic_recipes/wireframe.jl

@@ -15,7 +15,7 @@ function plot!(plot::Wireframe{<: Tuple{<: Any, <: Any, <: AbstractMatrix}})
         points = vec(Point3f.(xvector(x, M), yvector(y, N), z))
         # Connect the vetices with faces, as one would use for a 2D Rectangle
         # grid with M,N grid points
-        faces = decompose(LineFace{GLIndex}, Tesselation(Rect2(0, 0, 1, 1), (M, N)))
+        faces = decompose(LineFace{GLIndex}, Tessellation(Rect2(0, 0, 1, 1), (M, N)))
         connect(points, faces)
     end
     linesegments!(plot, Attributes(plot), points_faces)

src/utilities/utilities.jl

@@ -426,7 +426,7 @@ function surface2mesh(xs, ys, zs::AbstractMatrix, transform_func = identity, spa
     ps = matrix_grid(p -> apply_transform(transform_func, p, space), xs, ys, zs)
     # create valid tessellations (triangulations) for the mesh
     # knowing that it is a regular grid makes this simple
-    rect = Tesselation(Rect2f(0, 0, 1, 1), size(zs))
+    rect = Tessellation(Rect2f(0, 0, 1, 1), size(zs))
     # we use quad faces so that color handling is consistent
     faces = decompose(QuadFace{Int}, rect)
     # and remove quads that contain a NaN coordinate to avoid drawing triangles