fix toleance test

test/metric_tensor.jl

@@ -12,18 +12,18 @@ g̅̅ = MetricTensor(𝐮)
 r_ = 3.0
 g = g̅̅(r_, 5.0, 8.0)
 
-@test g.r.r == 1.0 && g.θ.θ == r_^2 && g.z.z == 1.0
+@test g.r.r == 1.0 && g.θ.θ ≈ r_^2 && g.z.z == 1.0
 
 
 𝐞̂ = UnitBasisVectors(CartesianCS)
-    @variables r Ψ θ
-    𝐑 = r * cos(Ψ) * sin(θ) * 𝐞̂.x + r * sin(Ψ) * sin(θ) * 𝐞̂.y + r * cos(θ) * 𝐞̂.z
-    𝐮 = BasisVectors{SphericalCS}(𝐑, [r, θ, Ψ])
-    g̅̅ = MetricTensor(𝐮)
-    simplify(g̅̅)
-    r_ = 3.0
-    θ_ = π / 3
-    g = g̅̅(r_, θ_, 8.0)
-    @test g.r.r == 1.0 && g.θ.θ == r_^2 && g.Ψ.Ψ == r_^2 * sin(θ_)^2
+@variables r Ψ θ
+𝐑 = r * cos(Ψ) * sin(θ) * 𝐞̂.x + r * sin(Ψ) * sin(θ) * 𝐞̂.y + r * cos(θ) * 𝐞̂.z
+𝐮 = BasisVectors{SphericalCS}(𝐑, [r, θ, Ψ])
+g̅̅ = MetricTensor(𝐮)
+simplify(g̅̅)
+r_ = 3.0
+θ_ = π / 3
+g = g̅̅(r_, θ_, 8.0)
+@test g.r.r == 1.0 && g.θ.θ == r_^2 && g.Ψ.Ψ == r_^2 * sin(θ_)^2
 
 

test/operators/cross_product.jl

@@ -1,13 +1,6 @@
-#=
-Author: Jerome Guterl ([email protected])
- Company: General Atomics
- dot_product.jl (c) 2024=#
+a, b, c, e, f, g = rand(6)
+𝐯 = PVector{CartesianCS}(a, b, c)
+𝐰 = PVector{CartesianCS}(e, f, g)
+𝐓 = 𝐯 × 𝐰
+@test 𝐓.x == b * g - c * f && +𝐓.y == -a * g + c * e && 𝐓.z == a * f - b * e
 
-
-    a, b, c, e, f, g = rand(6)
-    𝐯 = PVector{CartesianCS}(a, b, c)
-    𝐰 = PVector{CartesianCS}(e, f, g)
-    𝐓 = 𝐯 × 𝐰
-    @test 𝐓.x == b * g - c * f && +𝐓.y == -a * g + c * e && 𝐓.z == a * f - b * e
-
-@test 𝐓.x == a * e + b * f + c * g && 𝐓.y == a * h + b * i + c * j && 𝐓.z == a * k + b * l + c * m

test/operators/dot_product.jl

@@ -4,16 +4,15 @@ Author: Jerome Guterl ([email protected])
  dot_product.jl (c) 2024=#
 
 
-    a, b, c, e, f, g = rand(6)
-    𝐯 = PVector{CartesianCS}(a, b, c)
-    𝐰 = PVector{CartesianCS}(e, f, g)
-    T = 𝐯 ⋅ 𝐰
-@test T == a*e + b*f + c* g
+a, b, c, e, f, g = rand(6)
+𝐯 = PVector{CartesianCS}(a, b, c)
+𝐰 = PVector{CartesianCS}(e, f, g)
+T = 𝐯 ⋅ 𝐰
+@test T == a * e + b * f + c * g
 
 
-
-    a, b, c, e, f, g, h, i,j,k,l,m = rand(12)
-    𝐯 = PVector{CartesianCS}(a, b, c)
-    𝐰 = PTensor{CartesianCS}(e, f, g, h,i,j ,k ,l,m)
-    𝐓 = 𝐰⋅𝐯  
+a, b, c, e, f, g, h, i, j, k, l, m = rand(12)
+𝐯 = PVector{CartesianCS}(a, b, c)
+𝐰 = PTensor{CartesianCS}(e, f, g, h, i, j, k, l, m)
+𝐓 = 𝐰 ⋅ 𝐯
 @test 𝐓.x == a * e + b * f + c * g && 𝐓.y == a * h + b * i + c * j && 𝐓.z == a * k + b * l + c * m