Support Julia 0.7, drop 0.6

Author: helgee

.travis.yml

@@ -4,8 +4,7 @@ os:
   - linux
   - osx
 julia:
-  - 0.5
-  - 0.6
+  - 0.7
   - nightly
 matrix:
   allow_failures:

REQUIRE

@@ -1,3 +1,3 @@
-julia 0.5
-StatsBase 0.15
-Reexport 0.0.3
+julia 0.7-beta
+StatsBase 0.24.0
+Reexport 0.1.0

appveyor.yml

@@ -1,11 +1,14 @@
 environment:
   matrix:
-  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x86/0.5/julia-0.5-latest-win32.exe"
-  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x64/0.5/julia-0.5-latest-win64.exe"
-  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x86/0.6/julia-0.6-latest-win32.exe"
-  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x64/0.6/julia-0.6-latest-win64.exe"
- #- JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x86/julia-latest-win32.exe"
- #- JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x64/julia-latest-win64.exe"
+  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x86/0.7/julia-0.7-latest-win32.exe"
+  - JULIA_URL: "https://julialang-s3.julialang.org/bin/winnt/x64/0.7/julia-0.7-latest-win64.exe"
+  - JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x86/julia-latest-win32.exe"
+  - JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x64/julia-latest-win64.exe"
+
+matrix:
+  allow_failures:
+    - JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x86/julia-latest-win32.exe"
+    - JULIA_URL: "https://julialangnightlies-s3.julialang.org/bin/winnt/x64/julia-latest-win64.exe"
 
 branches:
   only:

src/SmoothingSplines.jl

@@ -4,6 +4,7 @@ module SmoothingSplines
 
 import StatsBase: fit!, fit, RegressionModel, rle, ordinalrank, mean
 using Reexport
+using LinearAlgebra
 
 export SmoothingSpline
 
@@ -13,7 +14,7 @@ LAPACKFloat = Union{Float32,Float64}
 
 include("matrices.jl")
 
-type SmoothingSpline{T<:LAPACKFloat} <: RegressionModel
+mutable struct SmoothingSpline{T<:LAPACKFloat} <: RegressionModel
     Xorig::Vector{T} # original grid points, but sorted
     Yorig::Vector{T} # original values, sorted according to x
     Xrank::Vector{Int}
@@ -27,26 +28,26 @@ type SmoothingSpline{T<:LAPACKFloat} <: RegressionModel
     λ::T
 end
 
-function fit{T<:LAPACKFloat}(::Type{SmoothingSpline}, X::AbstractVector{T}, Y::AbstractVector{T}, λ::T, wts::AbstractVector{T}=ones(Y))
+function fit(::Type{SmoothingSpline}, X::AbstractVector{T}, Y::AbstractVector{T}, λ::T, wts::AbstractVector{T}=fill(1.0, length(Y))) where T <: LAPACKFloat
     Xrank = ordinalrank(X) # maybe speed this up when already sorted
     Xperm = sortperm(X)
     Xorig = X[Xperm]
     Yorig = Y[Xperm]
 
     Xdesign, Xcount = rle(Xorig)
-    ws = zeros(Xdesign)
-    Ydesign = zeros(Xdesign)
+    ws = zero(Xdesign)
+    Ydesign = zero(Xdesign)
     running_rle_mean!(Ydesign, ws, Yorig, Xcount, wts[Xperm])
 
     RpαQtQ = QtQpR(diff(Xdesign), λ, ws)
     pbtrf!('U', 2, RpαQtQ)
 
     spl = SmoothingSpline{T}(Xorig, Yorig, Xrank, Xdesign, Xcount, Ydesign, ws, RpαQtQ,
-                zeros(Xdesign), zeros(T,length(Xdesign)-2), λ)
+                             zero(Xdesign), fill(zero(T),length(Xdesign)-2), λ)
     fit!(spl)
 end
 
-function fit!{T<:LAPACKFloat}(spl::SmoothingSpline{T})
+function fit!(spl::SmoothingSpline{T}) where T<:LAPACKFloat
     Y = spl.Ydesign
     ws = spl.weights
     g = spl.g
@@ -65,17 +66,17 @@ function fit!{T<:LAPACKFloat}(spl::SmoothingSpline{T})
     spl
 end
 
-function fit!{T<:LAPACKFloat}(spl::SmoothingSpline{T}, Y::AbstractVector{T})
+function fit!(spl::SmoothingSpline{T}, Y::AbstractVector{T}) where T<:LAPACKFloat
     spl.Y = Y[spl.idx]
     fit!(spl)
 end
 
 
-function predict{T<:LAPACKFloat}(spl::SmoothingSpline{T})
+function predict(spl::SmoothingSpline{T}) where T<:LAPACKFloat
     # need to convert back from RLE encoding
     Xcount = spl.Xcount
     curridx = 1::Int
-    g = zeros(length(spl.Yorig))
+    g = fill(0.0, length(spl.Yorig))
     @inbounds for i=1:length(Xcount)
         @inbounds   for j=1:Xcount[i]
             g[curridx] = spl.g[i]
@@ -85,7 +86,7 @@ function predict{T<:LAPACKFloat}(spl::SmoothingSpline{T})
     g[spl.Xrank]
 end
 
-function predict{T<:SmoothingSplines.LAPACKFloat}(spl::SmoothingSpline{T}, x::T)
+function predict(spl::SmoothingSpline{T}, x::T) where T<:LAPACKFloat
     n = length(spl.Xdesign)
     idxl = searchsortedlast(spl.Xdesign, x)
     idxr = idxl + 1
@@ -119,8 +120,8 @@ function predict{T<:SmoothingSplines.LAPACKFloat}(spl::SmoothingSpline{T}, x::T)
     val
 end
 
-function predict{T<:SmoothingSplines.LAPACKFloat}(spl::SmoothingSpline{T}, xs::AbstractVector{T})
-    g = zeros(xs)
+function predict(spl::SmoothingSpline{T}, xs::AbstractVector{T}) where T<:SmoothingSplines.LAPACKFloat
+    g = zero(xs)
     for (i,x) in enumerate(xs)
         # can be made more efficient as in StatsBase ECDF code
         g[i] = predict(spl, x)
@@ -129,7 +130,7 @@ function predict{T<:SmoothingSplines.LAPACKFloat}(spl::SmoothingSpline{T}, xs::A
 end
 
 # update g and w in place
-function running_rle_mean!{T<:Real}(g::AbstractVector{T}, w::AbstractVector{T}, Y::AbstractVector{T}, rlecount::AbstractVector{Int}, ws::AbstractVector{T})
+function running_rle_mean!(g::AbstractVector{T}, w::AbstractVector{T}, Y::AbstractVector{T}, rlecount::AbstractVector{Int}, ws::AbstractVector{T}) where T<:Real
   length(g) == length(rlecount) ||  throw(DimensionMismatch())
   length(Y) == length(ws) || throw(DimensionMismatch())
   curridx = 1::Int

src/matrices.jl

@@ -1,7 +1,7 @@
-import Base.LinAlg.LAPACK: chkstride1, chkuplo, BlasInt, liblapack
+import LinearAlgebra.LAPACK: chkstride1, chkuplo, BlasInt, liblapack
+import LinearAlgebra.BLAS: @blasfunc
 
-
-immutable ReinschQ{T} <: AbstractMatrix{T}
+struct ReinschQ{T} <: AbstractMatrix{T}
     h::Vector{T}
 end
 
@@ -10,7 +10,7 @@ function Base.size(Q::ReinschQ)
    (n+1, n-1)
 end
 
-function Base.getindex{T}(Q::ReinschQ{T},i::Int,j::Int)
+function Base.getindex(Q::ReinschQ{T},i::Int,j::Int) where T
     h = Q.h
     if (i == j)
         1/h[i]
@@ -23,7 +23,7 @@ function Base.getindex{T}(Q::ReinschQ{T},i::Int,j::Int)
     end
 end
 
-function Base.LinAlg.At_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVector)
+function LinearAlgebra.At_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVector)
     n = length(out)
     h = Q.h
     n == size(Q,2) || throw(DimensionMismatch())
@@ -37,7 +37,7 @@ function Base.LinAlg.At_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVect
     out
 end
 
-function Base.LinAlg.A_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVector)
+function LinearAlgebra.A_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVector)
     n = length(out)
     n == size(Q,1) || throw(DimensionMismatch())
     length(g) == size(Q,2) || throw(DimensionMismatch())
@@ -51,7 +51,7 @@ function Base.LinAlg.A_mul_B!(out::AbstractVector, Q::ReinschQ, g::AbstractVecto
 end
 
 
-immutable ReinschR{T} <: AbstractMatrix{T}
+struct ReinschR{T} <: AbstractMatrix{T}
     h::Vector{T}
 end
 
@@ -60,7 +60,7 @@ function Base.size(R::ReinschR)
    (n-1, n-1)
 end
 
-function Base.getindex{T}(R::ReinschR{T}, i::Int, j::Int)
+function Base.getindex(R::ReinschR{T}, i::Int, j::Int) where T
     # TODO: add check bounds
     h = R.h
     if (i==j)
@@ -72,7 +72,7 @@ function Base.getindex{T}(R::ReinschR{T}, i::Int, j::Int)
     end
 end
 
-function QtQpR{T<:Real}(h::AbstractVector{T}, α::T, w::AbstractVector{T}=ones(T, length(h)+1))
+function QtQpR(h::AbstractVector{T}, α::T, w::AbstractVector{T}=ones(T, length(h)+1)) where T<:Real
     # maybe has some redundant calculations but should be good enough for now
     n = length(h)-1
     Q = ReinschQ(h)
@@ -97,23 +97,12 @@ function QtQpR{T<:Real}(h::AbstractVector{T}, α::T, w::AbstractVector{T}=ones(T
     out
 end
 
-# temporary hack to use LAPACK wrapper,
-# as in
-# https://github.com/ApproxFun/BandedMatrices.jl/blob/master/src/blas.jl
-if VERSION < v"0.5.0-dev"
-    macro blasfunc(x)
-       return :( $(BLAS.blasfunc(x) ))
-    end
-else
-    import Base.BLAS.@blasfunc
-end
-
 
 for (pbtrf, pbtrs, elty) in
     ((:dpbtrf_,:dpbtrs_,:Float64),
      (:spbtrf_,:spbtrs_,:Float32),
-     (:zpbtrf_,:zpbtrs_,:Complex128),
-     (:cpbtrf_,:cpbtrs_,:Complex64))
+     (:zpbtrf_,:zpbtrs_,:ComplexF64),
+     (:cpbtrf_,:cpbtrs_,:ComplexF32))
     @eval begin
         # SUBROUTINE DPBTRF( UPLO, N, KD, AB, LDAB, INFO )
         # *     .. Scalar Arguments ..
@@ -127,10 +116,10 @@ for (pbtrf, pbtrs, elty) in
             chkstride1(AB)
             n    = size(AB, 2)
             info = Ref{BlasInt}()
-            ccall((@blasfunc($pbtrf), liblapack), Void,
-                  (Ptr{UInt8}, Ptr{BlasInt}, Ptr{BlasInt},
-                   Ptr{$elty}, Ptr{BlasInt}, Ptr{BlasInt}),
-                   &uplo, &n, &kd, AB, &max(1,stride(AB,2)), info)
+            ccall((@blasfunc($pbtrf), liblapack), Cvoid,
+                  (Ref{UInt8}, Ref{BlasInt}, Ref{BlasInt},
+                   Ptr{$elty}, Ref{BlasInt}, Ref{BlasInt}),
+                   uplo, n, kd, AB, max(1,stride(AB,2)), info)
             AB
         end
 
@@ -150,12 +139,12 @@ for (pbtrf, pbtrs, elty) in
             if n != size(B,1)
                 throw(DimensionMismatch("Matrix AB has dimensions $(size(AB)), but right hand side matrix B has dimensions $(size(B))"))
             end
-            ccall((@blasfunc($pbtrs), liblapack), Void,
-                  (Ptr{UInt8}, Ptr{BlasInt}, Ptr{BlasInt},  Ptr{BlasInt},
-                   Ptr{$elty}, Ptr{BlasInt}, Ptr{$elty},   Ptr{BlasInt},
-                   Ptr{BlasInt}),
-                  &uplo, &n, &kd, &size(B,2), AB,  &max(1,stride(AB,2)),
-                  B, &max(1,stride(B,2)), info)
+            ccall((@blasfunc($pbtrs), liblapack), Cvoid,
+                  (Ref{UInt8}, Ref{BlasInt}, Ref{BlasInt},  Ref{BlasInt},
+                   Ptr{$elty}, Ref{BlasInt}, Ptr{$elty},   Ref{BlasInt},
+                   Ref{BlasInt}),
+                  uplo, n, kd, size(B,2), AB,  max(1,stride(AB,2)),
+                  B, max(1,stride(B,2)), info)
             B
         end
     end

test/runtests.jl

@@ -1,5 +1,8 @@
 using SmoothingSplines
-using Base.Test
+using Test
+
+using LinearAlgebra
+using Random
 
 #n=50
 #X = rand(n) .* 3
@@ -17,7 +20,7 @@ X = [0.0; cumsum(h)]
 λ = 1.0
 
 ws1 = ones(Float64, length(Y))
-ws2 = 1.0 + rand(n)
+ws2 = 1.0 .+ rand(n)
 ws_dict = Dict("uniform weights"=> ws1, "random weights"=>ws2)
 for (k,ws) in ws_dict
   println(k)
@@ -26,12 +29,12 @@ for (k,ws) in ws_dict
   Qfull = reshape(Float64[x for x in Q], size(Q))
   Rfull = reshape(Float64[x for x in R], size(R))
   QtYfull = Qfull'*Y
-  QtY = At_mul_B!(zeros(n-2), Q, Y)
+  QtY = At_mul_B!(fill(0.0, n-2), Q, Y)
 
   @test QtY ≈ QtYfull
 
 
-  tmpQtQpRfull = Rfull + λ*Qfull'*diagm(1./ws)*Qfull
+  tmpQtQpRfull = Rfull + λ*Qfull'*Matrix(Diagonal(1.0 ./ ws))*Qfull
   tmpQtQpR =SmoothingSplines. QtQpR(h, λ, ws)
   @test vec(tmpQtQpR[3,:]) ≈ diag(tmpQtQpRfull)
   @test vec(tmpQtQpR[2,2:end]) ≈ diag(tmpQtQpRfull,1)
@@ -43,8 +46,8 @@ for (k,ws) in ws_dict
   SmoothingSplines.pbtrs!('U', 2, tmpQtQpR, γ)
   @test γ ≈ γfull
 
-  gfull = Y - λ*diagm(1./ws)*Qfull*γfull
-  g = Y - λ*A_mul_B!(zeros(Y), Q, γ)./ws
+  gfull = Y - λ*Matrix(Diagonal(1.0./ws))*Qfull*γfull
+  g = Y - λ*A_mul_B!(zero(Y), Q, γ)./ws
   @test g ≈ gfull
 
   fullfit = fit(SmoothingSpline, X, Y, λ, ws)
@@ -54,7 +57,7 @@ println("testing predict function")
 srand(1)
 n=50
 X = rand(n) .* 3
-Y = 2 .* X.^2 - X .- randn(n)
+Y = 2 .* X.^2 .- X .- randn(n)
 
 spl = fit(SmoothingSpline, X, Y, 1.0)
 
@@ -76,7 +79,7 @@ Y = [2.0,10.0,4.0,22.0,16.0,10.0,18.0,26.0,34.0,17.0,28.0,14.0,20.0,24.0,
   32.0,40.0,50.0,42.0,56.0,76.0,84.0,36.0,46.0,68.0,32.0,48.0,52.0,56.0,
   64.0,66.0,54.0,70.0,92.0,93.0,120.0,85.0]
 # so that λ for this package is comparable to λ in smooth.spline
-X = (X-minimum(X))/(maximum(X)-minimum(X))
+X = (X .- minimum(X))/(maximum(X)-minimum(X))
 
 # compare to R.stats:
 # attach(cars)
@@ -87,4 +90,4 @@ Rpred =  [ 1.657809, 11.682913, 15.064409, 18.482339, 21.947078, 25.465623, 29.0
     32.707552, 36.423468, 40.195168, 44.054188, 48.025219, 52.115627, 56.323874,
     60.673887, 69.808295, 74.533703, 79.313597, 84.103688]
 cars_fit = fit(SmoothingSpline, X, Y, λ)
-@test_approx_eq_eps cars_fit.g Rpred 1e-4
+@test cars_fit.g ≈ Rpred rtol=1e-4