Format .jl files [skip ci] (#440)

Co-authored-by: jverzani <[email protected]>

Author: github-actions[bot]

src/Bracketing/alefeld_potra_shi.jl

@@ -96,7 +96,6 @@ function init_options(
     Roots.FExactOptions(δₐ, δᵣ, maxiters, strict)
 end
 
-
 # fn calls w/in calculateΔ
 # 1 is default, but this should be adjusted for different methods
 fncalls_per_step(::AbstractAlefeldPotraShi) = 1

src/Bracketing/itp.jl

@@ -72,7 +72,6 @@ function init_options(
     state::AbstractUnivariateZeroState{T,S};
     kwargs...,
 ) where {T,S}
-
     d = kwargs
     defs = default_tolerances(M, T, S)
     δₐ = get(d, :xatol, get(d, :xabstol, defs[1]))
@@ -85,7 +84,6 @@ function init_options(
     return UnivariateZeroOptions(δₐ, δᵣ, ϵₐ, ϵᵣ, maxiters, strict)
 end
 
-
 function update_state(M::ITP, F, o::ITPState{T,S,R}, options, l=NullTracks()) where {T,S,R}
     a, b = o.xn0, o.xn1
     fa, fb = o.fxn0, o.fxn1

src/convergence.jl

@@ -49,7 +49,11 @@ function init_options(M, T=Float64, S=Float64; kwargs...)
     maxiters = get(d, :maxiters, get(d, :maxevals, get(d, :maxsteps, defs[5])))
     strict = get(d, :strict, defs[6])
 
-    iszero(δₐ) && iszero(δᵣ) && iszero(ϵₐ) && iszero(ϵᵣ) && return ExactOptions(maxiters, strict)
+    iszero(δₐ) &&
+        iszero(δᵣ) &&
+        iszero(ϵₐ) &&
+        iszero(ϵᵣ) &&
+        return ExactOptions(maxiters, strict)
     iszero(δₐ) && iszero(δᵣ) && return XExactOptions(ϵₐ, ϵᵣ, maxiters, strict)
     iszero(ϵₐ) && iszero(ϵᵣ) && return FExactOptions(δₐ, δᵣ, maxiters, strict)
 
@@ -61,7 +65,6 @@ function init_options(
     state::AbstractUnivariateZeroState{T,S};
     kwargs...,
 ) where {T,S}
-
     d = kwargs
     defs = default_tolerances(M, T, S)
     δₐ = get(d, :xatol, get(d, :xabstol, defs[1]))
@@ -74,7 +77,6 @@ function init_options(
     return UnivariateZeroOptions(δₐ, δᵣ, ϵₐ, ϵᵣ, maxiters, strict)
 end
 
-
 ## --------------------------------------------------
 
 """

test/test_composable.jl

@@ -24,7 +24,7 @@ using ForwardDiff
     @testset "find zero(s) with Unitful" begin
         s = u"s"
         m = u"m"
-        g = (9 + 8//10) * m / s^2
+        g = (9 + 8 // 10) * m / s^2
         v0 = 10m / s
         y0 = 16m
         y(t) = -g * t^2 + v0 * t + y0
@@ -47,7 +47,7 @@ using ForwardDiff
         xzs1 = find_zeros(x -> cos(x / 1u"m"), -1.6u"m", 2u"m")
         @test length(xzs1) == 2 && maximum(xzs1) ≈ 1.5707963267948966 * u"m"
 
-        FX = ZeroProblem(y, (0f0s, 2f0s))
+        FX = ZeroProblem(y, (0.0f0s, 2.0f0s))
         prob = Roots.init(FX, Roots.AlefeldPotraShi())
         @test Roots.is_small_Δx(prob.M, prob.state, prob.options) isa Bool  # does not throw
     end