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tuple.jl
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## indexing ##
length(t::Tuple) = tuplelen(t)
endof(t::Tuple) = tuplelen(t)
size(t::Tuple, d) = d==1 ? tuplelen(t) : error("invalid tuple dimension")
getindex(t::Tuple, i::Int) = tupleref(t, i)
getindex(t::Tuple, i::Real) = tupleref(t, convert(Int, i))
getindex(t::Tuple, r::AbstractArray) = tuple([t[ri] for ri in r]...)
getindex(t::Tuple, b::AbstractArray{Bool}) = getindex(t,find(b))
## iterating ##
start(t::Tuple) = 1
done(t::Tuple, i::Int) = (length(t) < i)
next(t::Tuple, i::Int) = (t[i], i+1)
# this allows partial evaluation of bounded sequences of next() calls on tuples,
# while reducing to plain next() for arbitrary iterables.
indexed_next(t::Tuple, i::Int, state) = (t[i], i+1)
indexed_next(a::Array, i::Int, state) = (a[i], i+1)
indexed_next(I, i, state) = done(I,state) ? throw(BoundsError()) : next(I, state)
## mapping ##
ntuple(n::Integer, f::Function) = ntuple(f, n) # TODO: deprecate this?
ntuple(f::Function, n::Integer) =
n<=0 ? () :
n==1 ? (f(1),) :
n==2 ? (f(1),f(2),) :
n==3 ? (f(1),f(2),f(3),) :
n==4 ? (f(1),f(2),f(3),f(4),) :
n==5 ? (f(1),f(2),f(3),f(4),f(5),) :
tuple(ntuple(n-2,f)..., f(n-1), f(n))
# 0 argument function
map(f::Callable) = f()
# 1 argument function
map(f::Callable, t::()) = ()
map(f::Callable, t::(Any,)) = (f(t[1]),)
map(f::Callable, t::(Any, Any)) = (f(t[1]), f(t[2]))
map(f::Callable, t::(Any, Any, Any)) = (f(t[1]), f(t[2]), f(t[3]))
map(f::Callable, t::(Any, Any, Any, Any)) = (f(t[1]), f(t[2]), f(t[3]), f(t[4]))
map(f::Callable, t::Tuple) = tuple([f(ti) for ti in t]...)
# 2 argument function
map(f::Callable, t::(), s::()) = ()
map(f::Callable, t::(Any,), s::(Any,)) = (f(t[1],s[1]),)
map(f::Callable, t::(Any,Any), s::(Any,Any)) = (f(t[1],s[1]), f(t[2],s[2]))
map(f::Callable, t::(Any,Any,Any), s::(Any,Any,Any)) =
(f(t[1],s[1]), f(t[2],s[2]), f(t[3],s[3]))
map(f::Callable, t::(Any,Any,Any,Any), s::(Any,Any,Any,Any)) =
(f(t[1],s[1]), f(t[2],s[2]), f(t[3],s[3]), f(t[4],s[4]))
# n argument function
map(f::Callable, ts::Tuple...) = tuple([f(map(t->t[n],ts)...) for n=1:length_checked_equal(ts...)]...)
function length_checked_equal(args...)
n = length(args[1])
for i=2:length(args)
if length(args[i]) != n
error("argument dimensions must match")
end
end
n
end
## comparison ##
function isequal(t1::Tuple, t2::Tuple)
if length(t1) != length(t2)
return false
end
for i = 1:length(t1)
if !isequal(t1[i], t2[i])
return false
end
end
return true
end
function ==(t1::Tuple, t2::Tuple)
if length(t1) != length(t2)
return false
end
for i = 1:length(t1)
if !(t1[i] == t2[i])
return false
end
end
return true
end
function isless(t1::Tuple, t2::Tuple)
n1, n2 = length(t1), length(t2)
for i = 1:min(n1, n2)
a, b = t1[i], t2[i]
if !isequal(a, b)
return isless(a, b)
end
end
return n1 < n2
end
## functions ##
isempty(x::()) = true
isempty(x::Tuple) = false
reverse(x::Tuple) = (n=length(x); tuple([x[n-k+1] for k=1:n]...))
## specialized reduction ##
# TODO: these definitions cannot yet be combined, since +(x...)
# where x might be any tuple matches too many methods.
sum(x::()) = 0
sum(x::(Any, Any...)) = +(x...)
prod(x::()) = 1
prod(x::(Any, Any...)) = *(x...)
all(x::()) = true
all(x::(Any, Any...)) = (&)(x...)
any(x::()) = false
any(x::(Any, Any...)) = |(x...)