Merge 18e0bc1 into d44f1a0

REQUIRE

@@ -1,4 +1,4 @@
 julia 0.5
-Compat 0.9.4
+Compat 0.9.5
 Polynomials
 Iterators

src/factorials.jl

@@ -31,7 +31,7 @@ factorial(n::Integer, k::Integer) = factorial(promote(n, k)...)
 "The number of permutations of n with no fixed points (subfactorial)"
 function derangement(sn::Integer)
     n = BigInt(sn)
-    return num(factorial(n)*sum([(-1)^k//factorial(k) for k=0:n]))
+    return numerator(factorial(n)*sum([(-1)^k//factorial(k) for k=0:n]))
 end
 subfactorial(n::Integer) = derangement(n)
 

src/numbers.jl

@@ -11,15 +11,15 @@ export bellnum,
     stirlings2
 
 import Base: factorial, binomial
-	
+
 "Returns the n-th Bell number"
 function bellnum(bn::Integer)
     if bn < 0
         throw(DomainError())
     else
         n = BigInt(bn)
     end
-    list = Array(BigInt, div(n*(n+1), 2))
+    list = Vector{BigInt}(div(n*(n+1), 2))
     list[1] = 1
     for i = 2:n
         beg = div(i*(i-1),2)
@@ -92,7 +92,7 @@ function stirlings1(n::Int, k::Int, signed::Bool=false)
     if signed == true
         return (-1)^(n - k) * stirlings1(n, k)
     end
-    
+
     if n < 0
         throw(DomainError())
     elseif n == k == 0
@@ -110,7 +110,7 @@ function stirlings1(n::Int, k::Int, signed::Bool=false)
     elseif k == n - 3
         return binomial(n, 2) * binomial(n, 4)
     end
-    
+
     return (n - 1) * stirlings1(n - 1, k) + stirlings1(n - 1, k - 1)
 end
 
@@ -126,6 +126,6 @@ function stirlings2(n::Int, k::Int)
     elseif k == 2
         return 2^(n-1) - 1
     end
-    
+
     return k * stirlings2(n - 1, k) + stirlings2(n - 1, k - 1)
 end

src/youngdiagrams.jl

@@ -2,9 +2,9 @@
 # Young diagrams, partitions of unity and characters of the symmetric group Sn #
 ################################################################################
 
-typealias Partition Vector{Int}
-typealias YoungDiagram Array{Int,2}
-typealias SkewDiagram Tuple{Partition, Partition}
+const Partition = Vector{Int}
+const YoungDiagram = Array{Int,2}
+const SkewDiagram = Tuple{Partition, Partition}
 
 export Partition,
        YoungDiagram, #represents shape of Young diagram