Rename has -> haskey for Julia 0.3

REQUIRE

@@ -1,4 +1,4 @@
-julia 0.2-
+julia 0.3-
 Catalan
 Distributions
 ODE

src/FormalPowerSeries.jl

@@ -68,7 +68,7 @@ function =={T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  for (k,v) in P.c
  if v==0 #ignore explicit zeros
  continue
- elseif !has(Q.c, k)
+ elseif !haskey(Q.c, k)
  return false
  elseif Q.c[k] != v
  return false
@@ -77,7 +77,7 @@ function =={T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  for (k,v) in Q.c
  if v==0 #ignore explicit zeros
  continue
- elseif !has(P.c, k)
+ elseif !haskey(P.c, k)
  return false
  elseif P.c[k] != v
  return false
@@ -90,21 +90,21 @@ end
 function +{T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  c = Dict{BigInt, T}()
  for (k,v) in P.c
- has(c,k) ? (c[k]+=v) : (c[k]=v) 
+ haskey(c,k) ? (c[k]+=v) : (c[k]=v) 
  end
  for (k,v) in Q.c
- has(c,k) ? (c[k]+=v) : (c[k]=v) 
+ haskey(c,k) ? (c[k]+=v) : (c[k]=v) 
  end
  FormalPowerSeries{T}(c)
 end
 
 function -{T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  c = Dict{BigInt, T}()
  for (k,v) in P.c
- has(c,k) ? (c[k]+=v) : (c[k]=v) 
+ haskey(c,k) ? (c[k]+=v) : (c[k]=v) 
  end
  for (k,v) in Q.c
- has(c,k) ? (c[k]-=v) : (c[k]=-v) 
+ haskey(c,k) ? (c[k]-=v) : (c[k]=-v) 
  end
  FormalPowerSeries{T}(c)
 end
@@ -134,7 +134,7 @@ function CauchyProduct{T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  c = Dict{BigInt, T}()
  for (k1, v1) in P.c
  for (k2, v2) in Q.c
- has(c, k1+k2) ? (c[k1+k2]+=v1*v2) : (c[k1+k2]=v1*v2)
+ haskey(c, k1+k2) ? (c[k1+k2]+=v1*v2) : (c[k1+k2]=v1*v2)
  end
  end
  FormalPowerSeries{T}(c)
@@ -145,7 +145,7 @@ end
 function HadamardProduct{T}(P::FormalPowerSeries{T}, Q::FormalPowerSeries{T})
  c = Dict{BigInt, T}()
  for (k,v) in P.c
- if v!=0 && has(Q.c,k) && Q.c[k]==0
+ if v!=0 && haskey(Q.c,k) && Q.c[k]==0
  c[k] = v * Q.c[k]
  end
  end
@@ -162,7 +162,7 @@ end
 isunit{T <: Number}(P::FormalPowerSeries{T}) = P==eye(P)
 
 # [H, p.12]
-isnonunit{T}(P::FormalPowerSeries{T}) = (!has(P.c, 0) || P.c[0]==0) && !isunit(P)
+isnonunit{T}(P::FormalPowerSeries{T}) = (!haskey(P.c, 0) || P.c[0]==0) && !isunit(P)
 
 #Constructs the top left m x m block of the (infinite) semicirculant matrix
 #associated with the fps [H, Sec.1.3, p.14]
@@ -260,8 +260,8 @@ end
 
 #[H, p.45]
 function isalmostunit{T}(P::FormalPowerSeries{T})
- (has(P.c, 0) && P.c[0]!=0) ? (return false) : true
- (has(P.c, 1) && P.c[1]!=0) ? (return true) : (return false)
+ (haskey(P.c, 0) && P.c[0]!=0) ? (return false) : true
+ (haskey(P.c, 1) && P.c[1]!=0) ? (return true) : (return false)
 end
 
 

test/FormalPowerSeries.jl

@@ -17,7 +17,7 @@ nzeros = int(rand()*MaxSeriesSize)
 XX = deepcopy(X)
 for i=1:nzeros 
  idx = int(rand()*MaxRange)
- if !has(XX.c, idx)
+ if !haskey(XX.c, idx)
  XX.c[idx] = convert(TT, 0)
  end
 end