Jh/copytotocopy

src/macros.jl

@@ -53,7 +53,7 @@ macro unsafe_strided(args...)
 
     ex = Expr(:let, Expr(:block, [:($s = Strided.StridedView($s)) for s in syms]...), ex)
     warnex = :(Base.depwarn("`@unsafe_strided A B C ... ex` is deprecated, use `@strided ex` instead.",
-                            Core.Typeof(var"@unsafe_strided").name.mt.name))
+                            Symbol("@unsafe_strided"); force=true))
     return esc(Expr(:block, warnex, ex))
 end
 

src/mapreduce.jl

@@ -1,5 +1,5 @@
 # Methods based on map!
-function Base.copyto!(dst::StridedView{<:Any,N}, src::StridedView{<:Any,N}) where {N}
+function Base.copy!(dst::StridedView{<:Any,N}, src::StridedView{<:Any,N}) where {N}
     return map!(identity, dst, src)
 end
 Base.conj!(a::StridedView{<:Real}) = a

test/othertests.jl

@@ -115,15 +115,15 @@ end
         @test minimum(real, R1) ≈ minimum(real, StridedView(R1))
         @test sum(x -> real(x) < 0, R1) == sum(x -> real(x) < 0, StridedView(R1))
 
-        R1 = PermutedDimsArray(R1, (randperm(6)...,))
+        R2 = PermutedDimsArray(R1, (randperm(6)...,))
 
-        @test sum(R1) ≈ sum(StridedView(R1))
-        @test maximum(abs, R1) ≈ maximum(abs, StridedView(R1))
-        @test minimum(real, R1) ≈ minimum(real, StridedView(R1))
-        @test sum(x -> real(x) < 0, R1) == sum(x -> real(x) < 0, StridedView(R1))
+        @test sum(R2) ≈ sum(StridedView(R2))
+        @test maximum(abs, R2) ≈ maximum(abs, StridedView(R2))
+        @test minimum(real, R2) ≈ minimum(real, StridedView(R2))
+        @test sum(x -> real(x) < 0, R1) == sum(x -> real(x) < 0, StridedView(R2))
 
-        R2 = rand(T, (5, 5, 5))
-        @test prod(exp, StridedView(R2)) ≈ exp(sum(StridedView(R2)))
+        R3 = rand(T, (5, 5, 5))
+        @test prod(exp, StridedView(R3)) ≈ exp(sum(StridedView(R3)))
     end
 end
 
@@ -272,13 +272,13 @@ end
             for op3 in (identity, conj, transpose, adjoint)
                 α = 2 + im
                 β = 3 - im
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2), α, β)
                 @test B3 ≈ op3(β) * A4 + op3(α * op1(A1) * op2(A2)) # op3 is its own inverse
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2), α, 0)
                 @test B3 ≈ op3(α * op1(A1) * op2(A2)) # op3 is its own inverse
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2))
                 @test B3 ≈ op3(op1(A1) * op2(A2)) # op3 is its own inverse
             end
@@ -318,13 +318,13 @@ end
             for op3 in (identity, conj, transpose, adjoint)
                 α = 1 // 2
                 β = 3 // 2
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2), α, β)
                 @test B3 ≈ op3(β) * A4 + op3(α * op1(A1) * op2(A2)) # op3 is its own inverse
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2), α, 1)
                 @test B3 ≈ A4 + op3(α * op1(A1) * op2(A2)) # op3 is its own inverse
-                copyto!(B3, B4)
+                copy!(B3, B4)
                 mul!(op3(B3), op1(B1), op2(B2), 1, 1)
                 @test B3 ≈ A4 + op3(op1(A1) * op2(A2)) # op3 is its own inverse
             end