standardize whitespace and newline (#90)

Author: jishnub

src/hankel.jl

@@ -5,7 +5,7 @@ struct Hankel{T, V<:AbstractVector{T}, S<:DimsInteger} <: AbstractMatrix{T}
 
     function Hankel{T,V,S}(v::V, (m,n)::DimsInteger) where {T, V<:AbstractVector{T}, S<:DimsInteger}
         (m < 0 || n < 0) && throw(ArgumentError("negative size: $s"))
-        length(v) ≥ m+n-1 || throw(ArgumentError("inconsistency between size and number of anti-diagonals"))
+        length(v) ≥ m+n-1 || throw(ArgumentError("inconsistency between size and number of anti-diagonals"))
         new{T,V,S}(v, (m,n))
     end
 end
@@ -130,4 +130,4 @@ end
 mul!(y::StridedVector, A::Hankel, x::StridedVector, α::Number, β::Number) = mul!(y, reverse(A,dims=2), view(x, reverse(axes(x, 1))), α, β)
 # Fast application of a general Hankel matrix to a strided matrix
 *(A::Hankel, B::StridedMatrix) = reverse(A,dims=2) * reverse(B, dims=1)
-mul!(Y::StridedMatrix, A::Hankel, X::StridedMatrix, α::Number, β::Number) = mul!(Y, reverse(A,dims=2), view(X, reverse(axes(X, 1)), :), α, β)
+mul!(Y::StridedMatrix, A::Hankel, X::StridedMatrix, α::Number, β::Number) = mul!(Y, reverse(A,dims=2), view(X, reverse(axes(X, 1)), :), α, β)

src/linearalgebra.jl

@@ -410,4 +410,4 @@ function factorize(A::UpperTriangularToeplitz)
     copyto!(tmp, n + 1, Iterators.reverse(v), 1, n - 1)
     dft = plan_fft!(tmp)
     return ToeplitzFactorization{T,typeof(A),S,typeof(dft)}(dft * tmp, similar(tmp), dft)
-end
+end

src/special.jl

@@ -13,7 +13,7 @@ for TYPE in (:SymmetricToeplitz, :Circulant, :LowerTriangularToeplitz, :UpperTri
         convert(::Type{$TYPE{T}}, A::$TYPE) where {T} = $TYPE{T}(A)
 
         size(A::$TYPE) = (length(A.v),length(A.v))
-        
+
         adjoint(A::$TYPE) = transpose(conj(A))
         (*)(scalar::Number, C::$TYPE) = $TYPE(scalar * C.v)
         (*)(C::$TYPE, scalar::Number) = $TYPE(C.v * scalar)

src/toeplitz.jl

@@ -143,4 +143,4 @@ function rmul!(A::Toeplitz, x::Number)
     rmul!(A.vc, x)
     rmul!(A.vr, x)
     A
-end
+end

test/runtests.jl

@@ -360,7 +360,7 @@ end
         T=copy(TA)
         copyto!(T,TB)
         @test T == B
-        
+
         T=copy(TA)
     end
     @test fill!(Toeplitz(zeros(2,2)),1) == ones(2,2)