Skip to content

Improve DiffRules integration and tests #209

New issue

Have a question about this project? Sign up for a free GitHub account to open an issue and contact its maintainers and the community.

Sign up for GitHub

By clicking “Sign up for GitHub”, you agree to our terms of service and privacy statement. We’ll occasionally send you account related emails.

Already on GitHub? Sign in to your account

Merged
merged 4 commits into from
Oct 16, 2022
Merged

Improve DiffRules integration and tests #209

Show file tree
Hide file tree
Changes from 3 commits
Commits
Show all changes
4 commits
Select commit Hold shift + click to select a range
882d39b
Improve DiffRules integration and tests
devmotion Oct 1, 2022
c6e37da
Merge branch 'master' into dw/diffrules
devmotion Oct 3, 2022
fc03f6f
Bump version
devmotion Oct 3, 2022
088182c
Try to remove suspicious line
devmotion Oct 13, 2022
File filter

Filter by extension

Filter by extension
Conversations
Failed to load comments.
Loading
Jump to
Jump to file
Failed to load files.
Loading
Diff view
Diff view
2 changes: 1 addition & 1 deletion Project.toml
View file
Open in desktop
Original file line number Diff line number Diff line change
@@ -1,6 +1,6 @@
name = "ReverseDiff"
uuid = "37e2e3b7-166d-5795-8a7a-e32c996b4267"
version = "1.14.3"
version = "1.14.4"

[deps]
ChainRulesCore = "d360d2e6-b24c-11e9-a2a3-2a2ae2dbcce4"
Expand Down
11 changes: 11 additions & 0 deletions src/ReverseDiff.jl
View file
Open in desktop
Original file line number Diff line number Diff line change
Expand Up @@ -29,6 +29,17 @@ const REAL_TYPES = (:Bool, :Integer, :(Irrational{:ℯ}), :(Irrational{:π}), :R
const SKIPPED_UNARY_SCALAR_FUNCS = Symbol[:isinf, :isnan, :isfinite, :iseven, :isodd, :isreal, :isinteger]
const SKIPPED_BINARY_SCALAR_FUNCS = Symbol[:isequal, :isless, :<, :>, :(==), :(!=), :(<=), :(>=)]

# Some functions with derivatives in DiffRules are not supported
# For instance, ReverseDiff does not support functions with complex results and derivatives
const SKIPPED_DIFFRULES = Tuple{Symbol,Symbol}[
(:SpecialFunctions, :hankelh1),
(:SpecialFunctions, :hankelh1x),
(:SpecialFunctions, :hankelh2),
(:SpecialFunctions, :hankelh2x),
(:SpecialFunctions, :besselh),
(:SpecialFunctions, :besselhx),
]

include("tape.jl")
include("tracked.jl")
include("macros.jl")
Expand Down
129 changes: 107 additions & 22 deletions src/derivatives/elementwise.jl
View file
Open in desktop
Original file line number Diff line number Diff line change
Expand Up @@ -72,6 +72,7 @@ for g! in (:map!, :broadcast!), (M, f, arity) in DiffRules.diffrules(; filter_mo
@warn "$M.$f is not available and hence rule for it can not be defined"
continue # Skip rules for methods not defined in the current scope
end
(M, f) in SKIPPED_DIFFRULES && continue
if arity == 1
@eval @inline Base.$(g!)(f::typeof($M.$f), out::TrackedArray, t::TrackedArray) = $(g!)(ForwardOptimize(f), out, t)
elseif arity == 2
Expand Down Expand Up @@ -122,23 +123,54 @@ for (g!, g) in ((:map!, :map), (:broadcast!, :broadcast))
return out
end
end
for A in ARRAY_TYPES, T in (:TrackedArray, :TrackedReal)
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray{S}, x::$(T){X}, y::$A) where {F,S,X}
result = DiffResults.GradientResult(SVector(zero(S), zero(S)))
df = (vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(s[1], s[2]), SVector(vx, vy))
for A in ARRAY_TYPES
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray, x::TrackedReal{X,D}, y::$A) where {F,X,D}
result = DiffResults.DiffResult(zero(X), zero(D))
df = let result=result
(vx, vy) -> let vy=vy
ForwardDiff.derivative!(result, s -> f.f(s, vy), vx)
end
end
results = $(g)(df, value(x), value(y))
map!(DiffResult.value, value(out), results)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tape(x, y), SpecialInstruction, $(g), (x, y), out, cache)
record!(tape(x), SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray, x::$A, y::$(T){Y}) where {F,Y}
result = DiffResults.GradientResult(SVector(zero(S), zero(S)))
df = (vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(s[1], s[2]), SVector(vx, vy))
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray, x::$A, y::TrackedReal{Y,D}) where {F,Y,D}
result = DiffResults.DiffResult(zero(Y), zero(D))
df = let result=result
(vx, vy) -> let vx=vx
ForwardDiff.derivative!(result, s -> f.f(vx, s), vy)
end
end
results = $(g)(df, value(x), value(y))
map!(DiffResult.value, value(out), results)
out = track(DiffResults.value.(results), D, tp)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tape(x, y), SpecialInstruction, $(g), (x, y), out, cache)
record!(tape(y), SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray, x::TrackedArray{X}, y::$A) where {F,X}
result = DiffResults.GradientResult(SVector(zero(X)))
df = (vx, vy) -> let vy=vy
ForwardDiff.gradient!(result, s -> f.f(s[1], vy), SVector(vx))
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

why s[1]?

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Since s is a SVector with a single element vx which we want to use here. That's just the one-argument version of the current implementation on the master branch:

ReverseDiff.jl/src/derivatives/elementwise.jl

Lines 116 to 117 in d522508

result = DiffResults.GradientResult(SVector(zero(S), zero(S)))
df = (vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(s[1], s[2]), SVector(vx, vy))

end
results = $(g)(df, value(x), value(y))
map!(DiffResult.value, value(out), results)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tape(x), SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g!)(f::ForwardOptimize{F}, out::TrackedArray, x::$A, y::TrackedArray{Y}) where {F,Y}
result = DiffResults.GradientResult(SVector(zero(Y)))
df = let vx=vx
(vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(vx, s[1]), SVector(vy))
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

s[1]?

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same as above.

end
results = $(g)(df, value(x), value(y))
map!(DiffResult.value, value(out), results)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tape(y), SpecialInstruction, $(g), (x, y), out, cache)
return out
end
end
Expand Down Expand Up @@ -166,6 +198,7 @@ for g in (:map, :broadcast), (M, f, arity) in DiffRules.diffrules(; filter_modul
if arity == 1
@eval @inline Base.$(g)(f::typeof($M.$f), t::TrackedArray) = $(g)(ForwardOptimize(f), t)
elseif arity == 2
(M, f) in SKIPPED_DIFFRULES && continue
# skip these definitions if `f` is one of the functions
# that will get a manually defined broadcast definition
# later (see "built-in infix operations" below)
Expand Down Expand Up @@ -207,20 +240,52 @@ for g in (:map, :broadcast)
record!(tp, SpecialInstruction, $(g), x, out, cache)
return out
end
for A in ARRAY_TYPES, T in (:TrackedArray, :TrackedReal)
@eval function Base.$(g)(f::ForwardOptimize{F}, x::$(T){X,D}, y::$A) where {F,X,D}
result = DiffResults.GradientResult(SVector(zero(X), zero(D)))
df = (vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(s[1], s[2]), SVector(vx, vy))
for A in ARRAY_TYPES
@eval function Base.$(g)(f::ForwardOptimize{F}, x::TrackedReal{X,D}, y::$A) where {F,X,D}
result = DiffResults.DiffResult(zero(X), zero(D))
df = let result=result
(vx, vy) -> let vy=vy
ForwardDiff.derivative!(result, s -> f.f(s, vy), vx)
end
end
results = $(g)(df, value(x), value(y))
tp = tape(x)
out = track(DiffResults.value.(results), D, tp)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tp, SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g)(f::ForwardOptimize{F}, x::$A, y::$(T){Y,D}) where {F,Y,D}
result = DiffResults.GradientResult(SVector(zero(Y), zero(D)))
df = (vx, vy) -> ForwardDiff.gradient!(result, s -> f.f(s[1], s[2]), SVector(vx, vy))
@eval function Base.$(g)(f::ForwardOptimize{F}, x::$A, y::TrackedReal{Y,D}) where {F,Y,D}
result = DiffResults.DiffResult(zero(Y), zero(D))
df = let result=result
(vx, vy) -> let vx=vx
ForwardDiff.derivative!(result, s -> f.f(vx, s), vy)
end
end
results = $(g)(df, value(x), value(y))
tp = tape(y)
out = track(DiffResults.value.(results), D, tp)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tp, SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g)(f::ForwardOptimize{F}, x::TrackedArray{X,D}, y::$A) where {F,X,D}
result = DiffResults.GradientResult(SVector(zero(X)))
df = (vx, vy) -> let vy=vy
ForwardDiff.gradient!(result, s -> f.f(s[1], vy), SVector(vx))
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

s[1]?

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same as above.

end
results = $(g)(df, value(x), value(y))
tp = tape(x)
out = track(DiffResults.value.(results), D, tp)
cache = (results, df, index_bound(x, out), index_bound(y, out))
record!(tp, SpecialInstruction, $(g), (x, y), out, cache)
return out
end
@eval function Base.$(g)(f::ForwardOptimize{F}, x::$A, y::TrackedArray{Y,D}) where {F,Y,D}
result = DiffResults.GradientResult(SVector(zero(Y)))
df = (vx, vy) -> let vx=vx
ForwardDiff.gradient!(result, s -> f.f(vx, s[1]), SVector(vy))
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same s[1] comment

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same as above.

end
results = $(g)(df, value(x), value(y))
tp = tape(y)
out = track(DiffResults.value.(results), D, tp)
Expand Down Expand Up @@ -291,8 +356,15 @@ end
diffresult_increment_deriv!(input, output_deriv, results, 1)
else
a, b = input
istracked(a) && diffresult_increment_deriv!(a, output_deriv, results, 1)
istracked(b) && diffresult_increment_deriv!(b, output_deriv, results, 2)
p = 0
if istracked(a)
p += 1
diffresult_increment_deriv!(a, output_deriv, results, p)
end
if istracked(b)
p += 1
diffresult_increment_deriv!(b, output_deriv, results, p)
end
end
unseed!(output)
return nothing
Expand All @@ -311,12 +383,25 @@ end
end
else
a, b = input
p = 0
if size(a) == size(b)
istracked(a) && diffresult_increment_deriv!(a, output_deriv, results, 1)
istracked(b) && diffresult_increment_deriv!(b, output_deriv, results, 2)
if istracked(a)
p += 1
diffresult_increment_deriv!(a, output_deriv, results, p)
end
if istracked(b)
p += 1
diffresult_increment_deriv!(b, output_deriv, results, p)
end
else
istracked(a) && diffresult_increment_deriv!(a, output_deriv, results, 1, a_bound)
istracked(b) && diffresult_increment_deriv!(b, output_deriv, results, 2, b_bound)
if istracked(a)
p += 1
diffresult_increment_deriv!(a, output_deriv, results, p, a_bound)
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

why change the value of p here?

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

To extract the correct partial. If a is tracked, its corresponding partial has index p = 1 but if only b is tracked, the first partial (p = 1) corresponds to b. And if both a and b are tracked, p = 1 corresponds to a and p = 2 to b. So incrementing p in the branches allows us to avoid checking and handling all three scenarios separately.

Note that on the master branch p = 1 for a and p = 2 for b are hardcoded. That only works because on the master branch always the partials wrt to both arguments are computed and stored, even if only one argument is tracked.

end
if istracked(b)
p += 1
diffresult_increment_deriv!(b, output_deriv, results, p, b_bound)
Copy link
Member

@mohdibntarek mohdibntarek Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same p comment

Copy link
Member Author

@devmotion devmotion Oct 13, 2022

Choose a reason for hiding this comment

The reason will be displayed to describe this comment to others. Learn more.

Same as above.

end
end
end
unseed!(output)
Expand Down
1 change: 1 addition & 0 deletions src/derivatives/scalars.jl
View file
Open in desktop
Original file line number Diff line number Diff line change
Expand Up @@ -7,6 +7,7 @@ for (M, f, arity) in DiffRules.diffrules(; filter_modules=nothing)
@warn "$M.$f is not available and hence rule for it can not be defined"
continue # Skip rules for methods not defined in the current scope
end
(M, f) in SKIPPED_DIFFRULES && continue
if arity == 1
@eval @inline $M.$(f)(t::TrackedReal) = ForwardOptimize($M.$(f))(t)
elseif arity == 2
Expand Down
63 changes: 39 additions & 24 deletions test/derivatives/ElementwiseTests.jl
View file
Open in desktop
Original file line number Diff line number Diff line change
Expand Up @@ -34,7 +34,7 @@ function test_elementwise(f, fopt, x, tp)
# reverse
out = similar(y, (length(x), length(x)))
ReverseDiff.seeded_reverse_pass!(out, yt, xt, tp)
test_approx(out, ForwardDiff.jacobian(z -> map(f, z), x))
test_approx(out, ForwardDiff.jacobian(z -> map(f, z), x); nans=true)

# forward
x2 = x .- offset
Expand All @@ -57,7 +57,7 @@ function test_elementwise(f, fopt, x, tp)
# reverse
out = similar(y, (length(x), length(x)))
ReverseDiff.seeded_reverse_pass!(out, yt, xt, tp)
test_approx(out, ForwardDiff.jacobian(z -> broadcast(f, z), x))
test_approx(out, ForwardDiff.jacobian(z -> broadcast(f, z), x); nans=true)

# forward
x2 = x .- offset
Expand All @@ -81,9 +81,9 @@ function test_map(f, fopt, a, b, tp)
@test length(tp) == 1

# reverse
out = similar(c, (length(a), length(a)))
out = similar(c, (length(c), length(a)))
ReverseDiff.seeded_reverse_pass!(out, ct, at, tp)
test_approx(out, ForwardDiff.jacobian(x -> map(f, x, b), a))
test_approx(out, ForwardDiff.jacobian(x -> map(f, x, b), a); nans=true)

# forward
a2 = a .- offset
Expand All @@ -102,9 +102,9 @@ function test_map(f, fopt, a, b, tp)
@test length(tp) == 1

# reverse
out = similar(c, (length(a), length(a)))
out = similar(c, (length(c), length(b)))
ReverseDiff.seeded_reverse_pass!(out, ct, bt, tp)
test_approx(out, ForwardDiff.jacobian(x -> map(f, a, x), b))
test_approx(out, ForwardDiff.jacobian(x -> map(f, a, x), b); nans=true)

# forward
b2 = b .- offset
Expand All @@ -123,13 +123,17 @@ function test_map(f, fopt, a, b, tp)
@test length(tp) == 1

# reverse
out_a = similar(c, (length(a), length(a)))
out_b = similar(c, (length(a), length(a)))
out_a = similar(c, (length(c), length(a)))
out_b = similar(c, (length(c), length(b)))
ReverseDiff.seeded_reverse_pass!(out_a, ct, at, tp)
ReverseDiff.seeded_reverse_pass!(out_b, ct, bt, tp)
test_approx(out_a, ForwardDiff.jacobian(x -> map(f, x, b), a))
test_approx(out_b, ForwardDiff.jacobian(x -> map(f, a, x), b))

jac = let a=a, b=b, f=f
ForwardDiff.jacobian(vcat(vec(a), vec(b))) do x
map(f, reshape(x[1:length(a)], size(a)), reshape(x[(length(a) + 1):end], size(b)))
end
end
test_approx(out_a, jac[:, 1:length(a)]; nans=true)
test_approx(out_b, jac[:, (length(a) + 1):end]; nans=true)
# forward
a2, b2 = a .- offset, b .- offset
ReverseDiff.value!(at, a2)
Expand Down Expand Up @@ -163,7 +167,7 @@ function test_broadcast(f, fopt, a::AbstractArray, b::AbstractArray, tp, builtin
# reverse
out = similar(c, (length(c), length(a)))
ReverseDiff.seeded_reverse_pass!(out, ct, at, tp)
test_approx(out, ForwardDiff.jacobian(x -> g(x, b), a))
test_approx(out, ForwardDiff.jacobian(x -> g(x, b), a); nans=true)

# forward
a2 = a .- offset
Expand All @@ -184,7 +188,7 @@ function test_broadcast(f, fopt, a::AbstractArray, b::AbstractArray, tp, builtin
# reverse
out = similar(c, (length(c), length(b)))
ReverseDiff.seeded_reverse_pass!(out, ct, bt, tp)
test_approx(out, ForwardDiff.jacobian(x -> g(a, x), b))
test_approx(out, ForwardDiff.jacobian(x -> g(a, x), b); nans=true)

# forward
b2 = b .- offset
Expand All @@ -207,8 +211,13 @@ function test_broadcast(f, fopt, a::AbstractArray, b::AbstractArray, tp, builtin
out_b = similar(c, (length(c), length(b)))
ReverseDiff.seeded_reverse_pass!(out_a, ct, at, tp)
ReverseDiff.seeded_reverse_pass!(out_b, ct, bt, tp)
test_approx(out_a, ForwardDiff.jacobian(x -> g(x, b), a))
test_approx(out_b, ForwardDiff.jacobian(x -> g(a, x), b))
jac = let a=a, b=b, g=g
ForwardDiff.jacobian(vcat(vec(a), vec(b))) do x
g(reshape(x[1:length(a)], size(a)), reshape(x[(length(a) + 1):end], size(b)))
end
end
test_approx(out_a, jac[:, 1:length(a)]; nans=true)
test_approx(out_b, jac[:, (length(a) + 1):end]; nans=true)

# forward
a2, b2 = a .- offset, b .- offset
Expand Down Expand Up @@ -243,7 +252,7 @@ function test_broadcast(f, fopt, n::Number, x::AbstractArray, tp, builtin::Bool
# reverse
out = similar(y)
ReverseDiff.seeded_reverse_pass!(out, yt, nt, tp)
test_approx(out, ForwardDiff.derivative(z -> g(z, x), n))
test_approx(out, ForwardDiff.derivative(z -> g(z, x), n); nans=true)

# forward
n2 = n + offset
Expand All @@ -264,7 +273,7 @@ function test_broadcast(f, fopt, n::Number, x::AbstractArray, tp, builtin::Bool
# reverse
out = similar(y, (length(y), length(x)))
ReverseDiff.seeded_reverse_pass!(out, yt, xt, tp)
test_approx(out, ForwardDiff.jacobian(z -> g(n, z), x))
test_approx(out, ForwardDiff.jacobian(z -> g(n, z), x); nans=true)

# forward
x2 = x .- offset
Expand All @@ -287,8 +296,11 @@ function test_broadcast(f, fopt, n::Number, x::AbstractArray, tp, builtin::Bool
out_x = similar(y, (length(y), length(x)))
ReverseDiff.seeded_reverse_pass!(out_n, yt, nt, tp)
ReverseDiff.seeded_reverse_pass!(out_x, yt, xt, tp)
test_approx(out_n, ForwardDiff.derivative(z -> g(z, x), n))
test_approx(out_x, ForwardDiff.jacobian(z -> g(n, z), x))
jac = let x=x, g=g
ForwardDiff.jacobian(z -> g(z[1], reshape(z[2:end], size(x))), vcat(n, vec(x)))
end
test_approx(out_n, reshape(jac[:, 1], size(y)); nans=true)
test_approx(out_x, jac[:, 2:end]; nans=true)

# forward
n2, x2 = n + offset , x .- offset
Expand Down Expand Up @@ -323,7 +335,7 @@ function test_broadcast(f, fopt, x::AbstractArray, n::Number, tp, builtin::Bool
# reverse
out = similar(y)
ReverseDiff.seeded_reverse_pass!(out, yt, nt, tp)
test_approx(out, ForwardDiff.derivative(z -> g(x, z), n))
test_approx(out, ForwardDiff.derivative(z -> g(x, z), n); nans=true)

# forward
n2 = n + offset
Expand All @@ -344,7 +356,7 @@ function test_broadcast(f, fopt, x::AbstractArray, n::Number, tp, builtin::Bool
# reverse
out = similar(y, (length(y), length(x)))
ReverseDiff.seeded_reverse_pass!(out, yt, xt, tp)
test_approx(out, ForwardDiff.jacobian(z -> g(z, n), x))
test_approx(out, ForwardDiff.jacobian(z -> g(z, n), x); nans=true)

# forward
x2 = x .- offset
Expand All @@ -367,8 +379,11 @@ function test_broadcast(f, fopt, x::AbstractArray, n::Number, tp, builtin::Bool
out_x = similar(y, (length(y), length(x)))
ReverseDiff.seeded_reverse_pass!(out_n, yt, nt, tp)
ReverseDiff.seeded_reverse_pass!(out_x, yt, xt, tp)
test_approx(out_n, ForwardDiff.derivative(z -> g(x, z), n))
test_approx(out_x, ForwardDiff.jacobian(z -> g(z, n), x))
jac = let x=x, g=g
ForwardDiff.jacobian(z -> g(reshape(z[1:(end - 1)], size(x)), z[end]), vcat(vec(x), n))
end
test_approx(out_x, jac[:, 1:(end - 1)]; nans=true)
test_approx(out_n, reshape(jac[:, end], size(y)); nans=true)

# forward
x2, n2 = x .- offset, n + offset
Expand All @@ -393,7 +408,7 @@ for (M, fsym, arity) in DiffRules.diffrules(; filter_modules=nothing)
if !(isdefined(@__MODULE__, M) && isdefined(getfield(@__MODULE__, M), fsym))
error("$M.$fsym is not available")
end
fsym === :rem2pi && continue
(M, fsym) in ReverseDiff.SKIPPED_DIFFRULES && continue
if arity == 1
f = eval(:($M.$fsym))
test_println("forward-mode unary scalar functions", f)
Expand Down
Loading