use div (or ÷) for /

Author: jverzani

src/Polynomials.jl

@@ -9,7 +9,7 @@ export Poly, polyval, polyint, polyder, poly, roots
 export Pade, padeval, degree
 
 import Base: length, endof, getindex, setindex!, copy, zero, one, convert
-import Base: show, print, *, /, //, -, +, ==, divrem, rem, eltype
+import Base: show, print, *, /, //, -, +, ==, divrem, div, rem, eltype
 import Base: promote_rule
 if VERSION >= v"0.4"
     import Base.call
@@ -235,7 +235,7 @@ function divrem{T, S}(num::Poly{T}, den::Poly{S})
 
     return pQ, pR
 end
-/(num::Poly, den::Poly) = divrem(num, den)[1]
+div(num::Poly, den::Poly) = divrem(num, den)[1]
 rem(num::Poly, den::Poly) = divrem(num, den)[2]
 
 function ==(p1::Poly, p2::Poly)

src/pade.jl

@@ -25,8 +25,8 @@ function Pade{T}(c::Poly{T},m::Int,n::Int)
     end
     if vnew[0] == 0
         d = gcd(rnew,vnew)
-        rnew /= d
-        vnew /= d
+        rnew = rnew ÷ d
+        vnew = vnew ÷ d
     end
     Pade(rnew/vnew[0],vnew/vnew[0])
 end

test/runtests.jl

@@ -74,12 +74,12 @@ p3 = Poly([7, -3, 2, 6])
 p4 = p2 * p3
 @test divrem(p4, p2) == (p3, zero(p3))
 @test p3%p2 == p3
-@test all((abs((p2/p3 - Poly([1/9,2/3])).a)) .< eps())
+@test all((abs((p2 ÷ p3 - Poly([1/9,2/3])).a)) .< eps())
 @test divrem(p0,p1) == (p0,p0)
 @test divrem(p1,p1) == (p1,p0)
 @test divrem(p2,p2) == (p1,p0)
 @test divrem(pR, pR) == (one(pR), zero(pR))
-@test_throws DivideError p1/p0
+@test_throws DivideError p1 ÷ p0
 @test_throws DivideError divrem(p0,p0)
 
 #Tests for multivariable support
@@ -93,7 +93,7 @@ pS3 = Poly([1, 2, 3, 4, 5], :s)
 @test_throws ErrorException pS1 + pX
 @test_throws ErrorException pS1 - pX
 @test_throws ErrorException pS1 * pX
-@test_throws ErrorException pS1 / pX
+@test_throws ErrorException pS1 ÷ pX
 @test_throws ErrorException pS1 % pX
 
 #Testing copying.