fix compatibility with geometrytypes and julia v0.6

Author: rdeits

REQUIRE

@@ -1,3 +1,3 @@
-julia 0.4
-GeometryTypes 0.1.6
+julia 0.6-
+GeometryTypes 0.2.2
 Compat 0.8.6

src/marching_cubes.jl

@@ -278,7 +278,7 @@ const tri_table = ((-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1),
                     (-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1,-1))
 
 """
-`marching_cubes(sdf::SignedDistanceField, [iso = 0.0,] [MT = HomogenousMesh{Point{3,Float64},Face{3,Int,0}}])`
+`marching_cubes(sdf::SignedDistanceField, [iso = 0.0,] [MT = HomogenousMesh{Point{3,Float64},Face{3,Int}}])`
 
 Construct a `HomogenousMesh` from a `SignedDistanceField` using the
 marching cubes algorithm. This method is faster than Marching Tetrahedra
@@ -288,15 +288,15 @@ Tetrahedra guarentees a manifold mesh.
 """
 function marching_cubes{ST,FT,M<:AbstractMesh}(sdf::SignedDistanceField{3,ST,FT},
                                iso=0.0,
-                               MT::Type{M}=SimpleMesh{Point{3,Float64},Face{3,Int,0}})
+                               MT::Type{M}=SimpleMesh{Point{3,Float64},Face{3,Int}})
     nx, ny, nz = size(sdf)
     h = HyperRectangle(sdf)
     w = widths(h)
     s = Point{3,Float64}(w[1]/nx, w[2]/ny, w[3]/nz)
 
     # arrays for vertices and faces
     vts = Point{3,Float64}[]
-    fcs = Face{3,Int,0}[]
+    fcs = Face{3,Int}[]
     vertlist = Vector{Point{3,Float64}}(12)
     @inbounds for xi = 1:nx-1, yi = 1:ny-1, zi = 1:nz-1
 
@@ -381,7 +381,7 @@ function marching_cubes{ST,FT,M<:AbstractMesh}(sdf::SignedDistanceField{3,ST,FT}
             push!(vts, vertlist[tri_table[cubeindex][i+1]])
             push!(vts, vertlist[tri_table[cubeindex][i+2]])
             fct = length(vts)
-            push!(fcs, Face{3,Int,0}(fct, fct-1, fct-2))
+            push!(fcs, Face{3,Int}(fct, fct-1, fct-2))
         end
     end
     MT(vts,fcs)

src/marching_tetrahedra.jl

@@ -30,7 +30,7 @@ immutable VoxelIndices{T <: Integer}
     tetEdgeCrnrs::NTuple{6,NTuple{2,T}}
     tetTri::NTuple{16,NTuple{6,T}}
 
-    function VoxelIndices()
+    function VoxelIndices{T}() where {T <: Integer}
         voxCrnrPos = ((0, 0, 0),
                       (0, 1, 0),
                       (1, 1, 0),
@@ -109,7 +109,7 @@ immutable VoxelIndices{T <: Integer}
                     (1,4,3,0,0,0),
                     (0,0,0,0,0,0))
 
-        new(voxCrnrPos,
+        new{T}(voxCrnrPos,
             voxEdgeCrnrs,
             voxEdgeDir,
             voxEdgeIx,
@@ -225,7 +225,7 @@ containers as necessary.
 function procVox{T<:Real, IType <: Integer}(vals::Vector{T}, iso::T,
                           x::IType, y::IType, z::IType,
                           nx::IType, ny::IType,
-                          vts::Dict{IType, Point{3,T}}, fcs::Vector{Face{3,IType,0}},
+                          vts::Dict{IType, Point{3,T}}, fcs::Vector{Face{3,IType}},
                           eps::T, vxidx::VoxelIndices{IType})
 
     # check each sub-tetrahedron in the voxel
@@ -239,7 +239,7 @@ function procVox{T<:Real, IType <: Integer}(vals::Vector{T}, iso::T,
             @inbounds e3 = vxidx.tetTri[tIx][j+2]
 
             # add the face to the list
-            push!(fcs, Face{3,IType,0}(
+            push!(fcs, Face{3,IType}(
                       getVertId(voxEdgeId(i, e1, vxidx), x, y, z, nx, ny, vals, iso, vts, eps, vxidx),
                       getVertId(voxEdgeId(i, e2, vxidx), x, y, z, nx, ny, vals, iso, vts, eps, vxidx),
                       getVertId(voxEdgeId(i, e3, vxidx), x, y, z, nx, ny, vals, iso, vts, eps, vxidx)))
@@ -254,7 +254,7 @@ an approximate isosurface by the method of marching tetrahedra.
 """
 function marchingTetrahedra{T<:Real, IT <: Integer}(lsf::AbstractArray{T,3}, iso::T, eps::T, indextype::Type{IT})
     vts        = Dict{indextype, Point{3,T}}()
-    fcs        = Array(Face{3,indextype,0}, 0)
+    fcs        = Array{Face{3,indextype}}(0)
     sizehint!(vts, div(length(lsf),8))
     sizehint!(fcs, div(length(lsf),4))
     const vxidx = VoxelIndices{indextype}()
@@ -284,7 +284,7 @@ function isosurface(lsf, isoval, eps, indextype=Int, index_start=one(Int))
         vtD[x] = k
         k += one(indextype)
     end
-    fcAry = Face{3,indextype, index_start-1}[Face{3,indextype, index_start-1}(vtD[f[1]], vtD[f[2]], vtD[f[3]]) for f in fcs]
+    fcAry = Face{3,indextype}[Face{3,indextype}(vtD[f[1]], vtD[f[2]], vtD[f[3]]) for f in fcs]
     vtAry = collect(values(vts))
 
     (vtAry, fcAry)