Update for latest version of v0.7

src/WignerSymbols.jl

@@ -2,6 +2,17 @@ __precompile__(true)
 module WignerSymbols
 export δ, Δ, clebschgordan, wigner3j, wigner6j, racahV, racahW
 
+if VERSION <= v"0.7.0-DEV.262"
+    include("mpz.jl")
+    using .MPZ
+else
+    using Base.GMP.MPZ
+end
+
+using Compat
+
+
+
 include("primefactorization.jl")
 
 const Wigner3j = Dict{Tuple{UInt,UInt,UInt,Int,Int},Tuple{Rational{BigInt},Rational{BigInt}}}()
@@ -283,8 +294,8 @@ function compute3jseries(β₁, β₂, β₃, α₁, α₂)
     krange = max(α₁, α₂, zero(α₁)):min(β₁, β₂, β₃)
     T = PrimeFactorization{eltype(eltype(factorialtable))}
 
-    nums = Vector{T}(length(krange))
-    dens = Vector{T}(length(krange))
+    nums = Vector{T}(uninitialized, length(krange))
+    dens = Vector{T}(uninitialized, length(krange))
     for (i, k) in enumerate(krange)
         num = iseven(k) ? one(T) : -one(T)
         den = primefactorial(k)*primefactorial(k-α₁)*primefactorial(k-α₂)*
@@ -302,8 +313,8 @@ function compute6jseries(β₁, β₂, β₃, α₁, α₂, α₃, α₄)
     krange = max(α₁, α₂, α₃, α₄):min(β₁, β₂, β₃)
     T = PrimeFactorization{eltype(eltype(factorialtable))}
 
-    nums = Vector{T}(length(krange))
-    dens = Vector{T}(length(krange))
+    nums = Vector{T}(uninitialized, length(krange))
+    dens = Vector{T}(uninitialized, length(krange))
     for (i, k) in enumerate(krange)
         num = iseven(k) ? primefactorial(k+1) : -primefactorial(k+1)
         den = primefactorial(k-α₁)*primefactorial(k-α₂)*primefactorial(k-α₃)*

src/primefactorization.jl

@@ -1,14 +1,6 @@
 using Primes.isprime
 import Base.divgcd
 
-if VERSION <= v"0.7.0-DEV.262"
-    include("mpz.jl")
-    using .MPZ
-else
-    using Base.GMP.MPZ
-end
-
-
 const primetable = [2,3,5]
 const factortable = [UInt8[], UInt8[1], UInt8[0,1], UInt8[2], UInt8[0,0,1]]
 const factorialtable = [UInt32[], UInt32[], UInt32[1], UInt32[1,1], UInt32[3,1], UInt32[3,1,1]]