replace StaticArrays with GeometryTypes

REQUIRE

@@ -4,7 +4,7 @@ RecipesBase 0.6.0
 PlotUtils 0.4.1
 PlotThemes 0.1.3
 Reexport
-StaticArrays 0.5
+GeometryTypes
 FixedPointNumbers 0.3
 Measures
 Showoff

src/Plots.jl

@@ -4,7 +4,7 @@ _current_plots_version = v"0.24.0"
 
 using Reexport
 
-import StaticArrays
+import GeometryTypes
 using Dates, Printf, Statistics, Base64, LinearAlgebra, Random
 import SparseArrays: findnz
 

src/components.jl

@@ -1,7 +1,7 @@
 
 
-const P2 = StaticArrays.SVector{2,Float64}
-const P3 = StaticArrays.SVector{3,Float64}
+const P2 = GeometryTypes.Point2{Float64}
+const P3 = GeometryTypes.Point3{Float64}
 
 nanpush!(a::AbstractVector{P2}, b) = (push!(a, P2(NaN,NaN)); push!(a, b))
 nanappend!(a::AbstractVector{P2}, b) = (push!(a, P2(NaN,NaN)); append!(a, b))
@@ -779,7 +779,7 @@ end
 
 # -----------------------------------------------------------------------
 "create a BezierCurve for plotting"
-mutable struct BezierCurve{T <: StaticArrays.SVector}
+mutable struct BezierCurve{T <: GeometryTypes.Point}
     control_points::Vector{T}
 end
 
@@ -792,9 +792,6 @@ function (bc::BezierCurve)(t::Real)
     p
 end
 
-# mean(x::Real, y::Real) = 0.5*(x+y) #commented out as I cannot see this used anywhere and it overwrites a Base method with different functionality
-# mean{N,T<:Real}(ps::StaticArrays.SVector{N,T}...) = sum(ps) / length(ps) # I also could not see this used anywhere, and it's type piracy - implementing a NaNMath version for this would just involve converting to a standard array
-
 @deprecate curve_points coords
 
 coords(curve::BezierCurve, n::Integer = 30; range = [0,1]) = map(curve, range(range..., stop=n, length=50))

src/series.jl

@@ -554,7 +554,7 @@ end
 #
 #
 # # --------------------------------------------------------------------
-# # Lists of tuples and StaticArrays
+# # Lists of tuples and GeometryTypes.Points
 # # --------------------------------------------------------------------
 #
 # # if we get an unhandled tuple, just splat it in
@@ -576,14 +576,14 @@ end
 
 
 #
-# # 2D StaticArrays
-@recipe f(xy::AVec{StaticArrays.SVector{2,T}}) where {T<:Number} = unzip(xy)
-@recipe f(xy::StaticArrays.SVector{2,T}) where {T<:Number}       = [xy[1]], [xy[2]]
+# # 2D Points
+@recipe f(xy::AVec{GeometryTypes.Point{2,T}}) where {T<:Number} = unzip(xy)
+@recipe f(xy::GeometryTypes.Point{2,T}) where {T<:Number}       = [xy[1]], [xy[2]]
 
 #
-# # 3D StaticArrays
-@recipe f(xyz::AVec{StaticArrays.SVector{3,T}}) where {T<:Number} = unzip(xyz)
-@recipe f(xyz::StaticArrays.SVector{3,T}) where {T<:Number}       = [xyz[1]], [xyz[2]], [xyz[3]]
+# # 3D Points
+@recipe f(xyz::AVec{GeometryTypes.Point{3,T}}) where {T<:Number} = unzip(xyz)
+@recipe f(xyz::GeometryTypes.Point{3,T}) where {T<:Number}       = [xyz[1]], [xyz[2]], [xyz[3]]
 
 #
 # # --------------------------------------------------------------------

src/utils.jl

@@ -290,14 +290,14 @@ unzip(xy::AVec{Tuple{X,Y}}) where {X,Y}              = [t[1] for t in xy], [t[2]
 unzip(xyz::AVec{Tuple{X,Y,Z}}) where {X,Y,Z}         = [t[1] for t in xyz], [t[2] for t in xyz], [t[3] for t in xyz]
 unzip(xyuv::AVec{Tuple{X,Y,U,V}}) where {X,Y,U,V}    = [t[1] for t in xyuv], [t[2] for t in xyuv], [t[3] for t in xyuv], [t[4] for t in xyuv]
 
-unzip(xy::AVec{StaticArrays.SVector{2,T}}) where {T}  = T[t[1] for t in xy], T[t[2] for t in xy]
-unzip(xy::StaticArrays.SVector{2,T}) where {T}        = T[xy[1]], T[xy[2]]
+unzip(xy::AVec{GeometryTypes.Point{2,T}}) where {T}  = T[t[1] for t in xy], T[t[2] for t in xy]
+unzip(xy::GeometryTypes.Point{2,T}) where {T}        = T[xy[1]], T[xy[2]]
 
-unzip(xyz::AVec{StaticArrays.SVector{3,T}}) where {T} = T[t[1] for t in xyz], T[t[2] for t in xyz], T[t[3] for t in xyz]
-unzip(xyz::StaticArrays.SVector{3,T}) where {T}       = T[xyz[1]], T[xyz[2]], T[xyz[3]]
+unzip(xyz::AVec{GeometryTypes.Point{3,T}}) where {T} = T[t[1] for t in xyz], T[t[2] for t in xyz], T[t[3] for t in xyz]
+unzip(xyz::GeometryTypes.Point{3,T}) where {T}       = T[xyz[1]], T[xyz[2]], T[xyz[3]]
 
-unzip(xyuv::AVec{StaticArrays.SVector{4,T}}) where {T} = T[t[1] for t in xyuv], T[t[2] for t in xyuv], T[t[3] for t in xyuv], T[t[4] for t in xyuv]
-unzip(xyuv::StaticArrays.SVector{4,T}) where {T}       = T[xyuv[1]], T[xyuv[2]], T[xyuv[3]], T[xyuv[4]]
+unzip(xyuv::AVec{GeometryTypes.Point{4,T}}) where {T} = T[t[1] for t in xyuv], T[t[2] for t in xyuv], T[t[3] for t in xyuv], T[t[4] for t in xyuv]
+unzip(xyuv::GeometryTypes.Point{4,T}) where {T}       = T[xyuv[1]], T[xyuv[2]], T[xyuv[3]], T[xyuv[4]]
 
 # given 2-element lims and a vector of data x, widen lims to account for the extrema of x
 function _expand_limits(lims, x)