#37844

Committed 20 Jul 2024 12:09AM UTC coverage: 85.368% (-2.2%) from 87.523%

Build # #37844

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push

local

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web-flow

Commit Message

Compat for `Base.@nospecializeinfer` (#55178)

This macro was added in v1.10 but was missing a compat notice.

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58.7

/stdlib/Dates/src/ranges.jl

# This file is a part of Julia. License is MIT: https://julialang.org/license

# Date/DateTime Ranges

StepRange{<:Dates.DatePeriod,<:Real}(start, step, stop) =
    throw(ArgumentError("must specify step as a Period when constructing Dates ranges"))
Base.:(:)(a::T, b::T) where {T<:Date} = (:)(a, Day(1), b)

# Given a start and end date, how many steps/periods are in between
guess(a::DateTime, b::DateTime, c) = floor(Int64, (Int128(value(b)) - Int128(value(a))) / toms(c))
guess(a::Date, b::Date, c) = Int64(div(value(b - a), days(c)))
len(a::Time, b::Time, c) = Int64(div(value(b - a), tons(c)))
function len(a, b, c)
    lo, hi, st = min(a, b), max(a, b), abs(c)
    i = guess(a, b, c)
    v = lo + st * i
    prev = v  # Ensure `v` does not overflow
    while v <= hi && prev <= v
        prev = v
        v += st
        i += 1
    end
    return i - 1
end
Base.length(r::StepRange{<:TimeType}) = isempty(r) ? Int64(0) : len(r.start, r.stop, r.step) + 1
# Period ranges hook into Int64 overflow detection
Base.length(r::StepRange{<:Period}) = length(StepRange(value(r.start), value(r.step), value(r.stop)))
Base.checked_length(r::StepRange{<:Period}) = Base.checked_length(StepRange(value(r.start), value(r.step), value(r.stop)))

# Overload Base.steprange_last because `step::Period` may be a variable amount of time (e.g. for Month and Year)
function Base.steprange_last(start::T, step, stop) where T<:TimeType
    if isa(step, AbstractFloat)
        throw(ArgumentError("StepRange should not be used with floating point"))
    end
    z = zero(step)
    step == z && throw(ArgumentError("step cannot be zero"))

    if stop == start
        last = stop
    else
        if (step > z) != (stop > start)
            last = Base.steprange_last_empty(start, step, stop)
        else
            diff = stop - start
            if (diff > zero(diff)) != (stop > start)
                throw(OverflowError("Difference between stop and start overflowed"))
            end
            remain = stop - (start + step * len(start, stop, step))
            last = stop - remain
        end
    end
    return last
end

import Base.in
function in(x::T, r::StepRange{T}) where T<:TimeType
    n = len(first(r), x, step(r)) + 1
    n >= 1 && n <= length(r) && r[n] == x
end

Base.iterate(r::StepRange{<:TimeType}) = length(r) <= 0 ? nothing : (r.start, (length(r), 1))
Base.iterate(r::StepRange{<:TimeType}, (l, i)) = l <= i ? nothing : (r.start + r.step * i, (l, i + 1))

+(x::Period, r::AbstractRange{<:TimeType}) = (x + first(r)):step(r):(x + last(r))
+(r::AbstractRange{<:TimeType}, x::Period) = x + r
-(r::AbstractRange{<:TimeType}, x::Period) = (first(r)-x):step(r):(last(r)-x)
*(x::Period, r::AbstractRange{<:Real}) = (x * first(r)):(x * step(r)):(x * last(r))
*(r::AbstractRange{<:Real}, x::Period) = x * r
/(r::AbstractRange{<:P}, x::P) where {P<:Period} = (first(r)/x):(step(r)/x):(last(r)/x)

# Combinations of types and periods for which the range step is regular
Base.RangeStepStyle(::Type{<:OrdinalRange{<:TimeType, <:FixedPeriod}}) =
    Base.RangeStepRegular()

1	# This file is a part of Julia. License is MIT: https://julialang.org/license
2
3	# Date/DateTime Ranges
4
5	StepRange{<:Dates.DatePeriod,<:Real}(start, step, stop) =	×
6	throw(ArgumentError("must specify step as a Period when constructing Dates ranges"))
7	Base.:(:)(a::T, b::T) where {T<:Date} = (:)(a, Day(1), b)	×
8
9	# Given a start and end date, how many steps/periods are in between
10	guess(a::DateTime, b::DateTime, c) = floor(Int64, (Int128(value(b)) - Int128(value(a))) / toms(c))	3✔
11	guess(a::Date, b::Date, c) = Int64(div(value(b - a), days(c)))	31✔
12	len(a::Time, b::Time, c) = Int64(div(value(b - a), tons(c)))	×
13	function len(a, b, c)	3✔
14	lo, hi, st = min(a, b), max(a, b), abs(c)	34✔
15	i = guess(a, b, c)	34✔
16	v = lo + st * i	34✔
17	prev = v # Ensure `v` does not overflow	34✔
18	while v <= hi && prev <= v	68✔
19	prev = v	34✔
20	v += st	34✔
21	i += 1	34✔
22	end	34✔
23	return i - 1	34✔
24	end
25	Base.length(r::StepRange{<:TimeType}) = isempty(r) ? Int64(0) : len(r.start, r.stop, r.step) + 1	14✔
26	# Period ranges hook into Int64 overflow detection
27	Base.length(r::StepRange{<:Period}) = length(StepRange(value(r.start), value(r.step), value(r.stop)))	×
28	Base.checked_length(r::StepRange{<:Period}) = Base.checked_length(StepRange(value(r.start), value(r.step), value(r.stop)))	×
29
30	# Overload Base.steprange_last because `step::Period` may be a variable amount of time (e.g. for Month and Year)
31	function Base.steprange_last(start::T, step, stop) where T<:TimeType	19✔
32	if isa(step, AbstractFloat)	21✔
33	throw(ArgumentError("StepRange should not be used with floating point"))	×
34	end
35	z = zero(step)	21✔
36	step == z && throw(ArgumentError("step cannot be zero"))	21✔
37
38	if stop == start	21✔
39	last = stop	×
40	else
41	if (step > z) != (stop > start)	21✔
42	last = Base.steprange_last_empty(start, step, stop)	×
43	else
44	diff = stop - start	21✔
45	if (diff > zero(diff)) != (stop > start)	21✔
46	throw(OverflowError("Difference between stop and start overflowed"))	×
47	end
48	remain = stop - (start + step * len(start, stop, step))	21✔
49	last = stop - remain	21✔
50	end
51	end
52	return last	21✔
53	end
54
55	import Base.in
56	function in(x::T, r::StepRange{T}) where T<:TimeType	×
57	n = len(first(r), x, step(r)) + 1	×
58	n >= 1 && n <= length(r) && r[n] == x	×
59	end
60
61	Base.iterate(r::StepRange{<:TimeType}) = length(r) <= 0 ? nothing : (r.start, (length(r), 1))	10✔
62	Base.iterate(r::StepRange{<:TimeType}, (l, i)) = l <= i ? nothing : (r.start + r.step * i, (l, i + 1))	55✔
63
64	+(x::Period, r::AbstractRange{<:TimeType}) = (x + first(r)):step(r):(x + last(r))	×
65	+(r::AbstractRange{<:TimeType}, x::Period) = x + r	×
66	-(r::AbstractRange{<:TimeType}, x::Period) = (first(r)-x):step(r):(last(r)-x)	×
67	(x::Period, r::AbstractRange{<:Real}) = (x first(r)):(x * step(r)):(x * last(r))	×
68	(r::AbstractRange{<:Real}, x::Period) = x r	×
69	/(r::AbstractRange{<:P}, x::P) where {P<:Period} = (first(r)/x):(step(r)/x):(last(r)/x)	×
70
71	# Combinations of types and periods for which the range step is regular
72	Base.RangeStepStyle(::Type{<:OrdinalRange{<:TimeType, <:FixedPeriod}}) =	×
73	Base.RangeStepRegular()

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