drop new test

test/extensions/bifurcation_kit.jl

@@ -233,42 +233,42 @@ let
 end
 
 # Tests the bifurcation when one of the parameters depends on another parameter, initial condition, etc. 
-let
-    rn = @reaction_network begin
-        @parameters k ksq = k^2 ratechange
-        (k, ksq), A <--> B
-    end
-
-    rn = complete(rn)
-    u0_guess = [:A => 1., :B => 1.] 
-    p_start = [:k => 2.]
-
-    bprob = BifurcationProblem(rn, u0_guess, p_start, :k; plot_var = :A, u0 = [:A => 5., :B => 3.])
-    p_span = (0.1, 6.0)
-    opts_br = ContinuationPar(dsmin = 0.0001, dsmax = 0.001, ds = 0.0001, max_steps = 10000, p_min = p_span[1], p_max = p_span[2], n_inversion = 4)
-    bif_dia = bifurcationdiagram(bprob, PALC(), 2, (args...) -> opts_br; bothside = true)
-    plot(bif_dia, xlabel = "k", ylabel = "A", xlims = (0, 6), ylims=(0,8))
-
-    xs = getfield.(bif_dia.γ.branch, :x)
-    ks = getfield.(bif_dia.γ.branch, :param)
-    @test_broken @. 8 * (ks / (ks + ks^2)) ≈ xs
-
-    # Test that parameter updating happens correctly in ODESystem
-    t = default_t()
-    kval = 4. 
-    @parameters k ksq = k^2 tratechange = 10.
-    @species A(t) B(t)
-    rxs = [(@reaction k, A --> B), (@reaction ksq, B --> A)]
-    ratechange = (t == tratechange) => [k ~ kval]
-    u0 = [A => 5., B => 3.]
-    tspan = (0.0, 30.0)
-    p = [k => 1.0]
-
-    @named rs2 = ReactionSystem(rxs, t, [A, B], [k, ksq, tratechange]; discrete_events = ratechange)
-    rs2 = complete(rs2)
-
-    oprob = ODEProblem(rs2, u0, tspan, p)
-    sol = OrdinaryDiffEq.solve(oprob, Tsit5(); tstops = 10.0)
-    xval = sol.u[end][1]
-    @test isapprox(xval, 8 * (kval / (kval + kval^2)), atol=1e-3) 
-end
+# let
+#     rn = @reaction_network begin
+#         @parameters k ksq = k^2 
+#         (k, ksq), A <--> B
+#     end
+
+#     rn = complete(rn)
+#     u0_guess = [:A => 1., :B => 1.] 
+#     p_start = [:k => 2.]
+
+#     bprob = BifurcationProblem(rn, u0_guess, p_start, :k; plot_var = :A, u0 = [:A => 5., :B => 3.])
+#     p_span = (0.1, 6.0)
+#     opts_br = ContinuationPar(dsmin = 0.0001, dsmax = 0.001, ds = 0.0001, max_steps = 10000, p_min = p_span[1], p_max = p_span[2], n_inversion = 4)
+#     bif_dia = bifurcationdiagram(bprob, PALC(), 2, (args...) -> opts_br; bothside = true)
+#     plot(bif_dia, xlabel = "k", ylabel = "A", xlims = (0, 6), ylims=(0,8))
+
+#     xs = getfield.(bif_dia.γ.branch, :x)
+#     ks = getfield.(bif_dia.γ.branch, :param)
+#     @test_broken @. 8 * (ks / (ks + ks^2)) ≈ xs
+
+#     # Test that parameter updating happens correctly in ODESystem
+#     t = default_t()
+#     kval = 4. 
+#     @parameters k ksq = k^2 tratechange = 10.
+#     @species A(t) B(t)
+#     rxs = [(@reaction k, A --> B), (@reaction ksq, B --> A)]
+#     ratechange = (t == tratechange) => [k ~ kval]
+#     u0 = [A => 5., B => 3.]
+#     tspan = (0.0, 30.0)
+#     p = [k => 1.0]
+
+#     @named rs2 = ReactionSystem(rxs, t, [A, B], [k, ksq, tratechange]; discrete_events = ratechange)
+#     rs2 = complete(rs2)
+
+#     oprob = ODEProblem(rs2, u0, tspan, p)
+#     sol = OrdinaryDiffEq.solve(oprob, Tsit5(); tstops = 10.0)
+#     xval = sol.u[end][1]
+#     @test isapprox(xval, 8 * (kval / (kval + kval^2)), atol=1e-3) 
+# end