Simplify tests (#98)

Author: devmotion

Project.toml

@@ -28,13 +28,13 @@ julia = "1"
 
 [extras]
 ForwardDiff = "f6369f11-7733-5829-9624-2563aa707210"
+HCubature = "19dc6840-f33b-545b-b366-655c7e3ffd49"
 Pkg = "44cfe95a-1eb2-52ea-b672-e2afdf69b78f"
 PythonOT = "3c485715-4278-42b2-9b5f-8f00e43c12ef"
 Random = "9a3f8284-a2c9-5f02-9a11-845980a1fd5c"
 SafeTestsets = "1bc83da4-3b8d-516f-aca4-4fe02f6d838f"
 Test = "8dfed614-e22c-5e08-85e1-65c5234f0b40"
 Tulip = "6dd1b50a-3aae-11e9-10b5-ef983d2400fa"
-HCubature = "19dc6840-f33b-545b-b366-655c7e3ffd49"
 
 [targets]
 test = ["ForwardDiff", "Pkg", "PythonOT", "Random", "SafeTestsets", "Test", "Tulip", "HCubature"]

examples/basic/script.jl

@@ -92,7 +92,7 @@ sinkhorn2(μ, ν, C, ε)
 # ```
 # One property of the quadratically regularised optimal transport problem is that the
 # resulting transport plan $\gamma$ is *sparse*. We take advantage of this and represent it as
-# a sparse matrix. 
+# a sparse matrix.
 
 quadreg(μ, ν, C, ε; maxiter=500);
 
@@ -120,7 +120,7 @@ norm(γ - γ_pot, Inf)
 γpot = POT.sinkhorn(μ, ν, C, ε; method="sinkhorn_epsilon_scaling", numItermax=5000)
 norm(γ - γpot, Inf)
 
-# ## Unbalanced optimal transport 
+# ## Unbalanced optimal transport
 #
 # [Unbalanced optimal transport](https://doi.org/10.1090/mcom/3303) deals with general
 # positive measures which do not necessarily have the same total mass. For unbalanced
@@ -166,10 +166,8 @@ norm(γ - γpot, Inf)
 
 μsupport = νsupport = range(-2, 2; length=100)
 C = pairwise(SqEuclidean(), μsupport', νsupport'; dims=2)
-μ = exp.(-μsupport .^ 2 ./ 0.5^2)
-μ ./= sum(μ)
-ν = νsupport .^ 2 .* exp.(-νsupport .^ 2 ./ 0.5^2)
-ν ./= sum(ν)
+μ = normalize!(exp.(-μsupport .^ 2 ./ 0.5^2), 1)
+ν = normalize!(νsupport .^ 2 .* exp.(-νsupport .^ 2 ./ 0.5^2), 1)
 
 plot(μsupport, μ; label=raw"$\mu$", size=(600, 400))
 plot!(νsupport, ν; label=raw"$\nu$")
@@ -216,10 +214,8 @@ heatmap(
 # $\lambda_1 \in \{0.25, 0.5, 0.75\}$.
 
 support = range(-1, 1; length=250)
-mu1 = exp.(-(support .+ 0.5) .^ 2 ./ 0.1^2)
-mu1 ./= sum(mu1)
-mu2 = exp.(-(support .- 0.5) .^ 2 ./ 0.1^2)
-mu2 ./= sum(mu2)
+mu1 = normalize!(exp.(-(support .+ 0.5) .^ 2 ./ 0.1^2), 1)
+mu2 = normalize!(exp.(-(support .- 0.5) .^ 2 ./ 0.1^2), 1)
 
 plt = plot(; size=(800, 400), legend=:outertopright)
 plot!(plt, support, mu1; label=raw"$\mu_1$")

test/entropic.jl

@@ -5,6 +5,7 @@ using ForwardDiff
 using LogExpFunctions
 using PythonOT: PythonOT
 
+using LinearAlgebra
 using Random
 using Test
 
@@ -219,10 +220,8 @@ Random.seed!(100)
         @testset "example" begin
             # set up support
             support = range(-1; stop=1, length=250)
-            μ1 = exp.(-(support .+ 0.5) .^ 2 ./ 0.1^2)
-            μ1 ./= sum(μ1)
-            μ2 = exp.(-(support .- 0.5) .^ 2 ./ 0.1^2)
-            μ2 ./= sum(μ2)
+            μ1 = normalize!(exp.(-(support .+ 0.5) .^ 2 ./ 0.1^2), 1)
+            μ2 = normalize!(exp.(-(support .- 0.5) .^ 2 ./ 0.1^2), 1)
             μ_all = hcat(μ1, μ2)
             # create cost matrix
             C = pairwise(SqEuclidean(), support'; dims=2)

test/exact.jl

@@ -20,10 +20,8 @@ Random.seed!(100)
     @testset "Earth-Movers Distance" begin
         M = 200
         N = 250
-        μ = rand(M)
-        ν = rand(N)
-        μ ./= sum(μ)
-        ν ./= sum(ν)
+        μ = normalize!(rand(M), 1)
+        ν = normalize!(rand(N), 1)
 
         @testset "example" begin
             # create random cost matrix
@@ -87,8 +85,7 @@ Random.seed!(100)
 
         @testset "semidiscrete case" begin
             μ = Normal(randn(), rand())
-            νprobs = rand(30)
-            νprobs ./= sum(νprobs)
+            νprobs = normalize!(rand(30), 1)
             ν = Categorical(νprobs)
 
             # compute OT plan
@@ -113,14 +110,12 @@ Random.seed!(100)
         @testset "discrete case" begin
             # random source and target marginal
             m = 30
-            μprobs = rand(m)
-            μprobs ./= sum(μprobs)
+            μprobs = normalize!(rand(m), 1)
             μsupport = randn(m)
             μ = DiscreteNonParametric(μsupport, μprobs)
 
             n = 50
-            νprobs = rand(n)
-            νprobs ./= sum(νprobs)
+            νprobs = normalize!(rand(n), 1)
             νsupport = randn(n)
             ν = DiscreteNonParametric(νsupport, νprobs)
 
@@ -200,11 +195,9 @@ Random.seed!(100)
             end
 
             # Create discretized distribution
-            μprobs = pdf(μ, μsupp')
-            μprobs = μprobs ./ sum(μprobs)
-            νprobs = pdf(ν, νsupp')
-            νprobs = νprobs ./ sum(νprobs)
-            C = pairwise(SqEuclidean(), μsupp', νsupp')
+            μprobs = normalize!(pdf(μ, μsupp'), 1)
+            νprobs = normalize!(pdf(ν, νsupp'), 1)
+            C = pairwise(SqEuclidean(), μsupp', νsupp'; dims=2)
             @test emd2(μprobs, νprobs, C, Tulip.Optimizer()) ≈ ot_cost(SqEuclidean(), μ, ν) rtol =
                 1e-3
 

test/gpu/Project.toml

@@ -1,6 +1,7 @@
 [deps]
 CUDA = "052768ef-5323-5732-b1bb-66c8b64840ba"
 Distances = "b4f34e82-e78d-54a5-968a-f98e89d6e8f7"
+LinearAlgebra = "37e2e46d-f89d-539d-b4ee-838fcccc9c8e"
 OptimalTransport = "7e02d93a-ae51-4f58-b602-d97af76e3b33"
 Test = "8dfed614-e22c-5e08-85e1-65c5234f0b40"
 

test/gpu/simple_gpu.jl

@@ -3,6 +3,7 @@ using OptimalTransport
 using CUDA
 using Distances
 
+using LinearAlgebra
 using Random
 using Test
 
@@ -18,14 +19,12 @@ Random.seed!(100)
         @testset "sinkhorn" begin
             # source histogram
             m = 200
-            μ = rand(Float32, m)
-            μ ./= sum(μ)
+            μ = normalize!(rand(Float32, m), 1)
             cu_μ = cu(μ)
 
             # target histogram
             n = 250
-            ν = rand(Float32, n)
-            ν ./= sum(ν)
+            ν = normalize!(rand(Float32, n), 1)
             cu_ν = cu(ν)
 
             # random cost matrix
@@ -71,13 +70,12 @@ Random.seed!(100)
         @testset "sinkhorn_unbalanced" begin
             # source histogram
             m = 200
-            μ = rand(Float32, m)
-            μ ./= 1.5f0 * sum(μ)
+            μ = normalize!(rand(Float32, m), 1)
+            μ .*= 1.5f0
 
             # target histogram
             n = 250
-            ν = rand(Float32, n)
-            ν ./= sum(ν)
+            ν = normalize!(rand(Float32, n), 1)
 
             # random cost matrix
             C = pairwise(SqEuclidean(), randn(Float32, 1, m), randn(Float32, 1, n); dims=2)

test/utils.jl

@@ -66,10 +66,10 @@ Random.seed!(100)
     @testset "checkbalanced" begin
         mass = rand()
 
-        x1 = rand(20)
-        x1 .*= mass / sum(x1)
-        y1 = rand(30)
-        y1 .*= mass / sum(y1)
+        x1 = normalize!(rand(20), 1)
+        x1 .*= mass
+        y1 = normalize!(rand(30), 1)
+        y1 .*= mass
         @test OptimalTransport.checkbalanced(x1, y1) === nothing
         @test OptimalTransport.checkbalanced(y1, x1) === nothing
         @test_throws ArgumentError OptimalTransport.checkbalanced(rand() .* x1, y1)