diff --git a/Project_01j.jl b/Project_01j.jl
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+### A Pluto.jl notebook ###
+# v0.20.21
+
+using Markdown
+using InteractiveUtils
+
+# ╔═╡ 0d9be664-d7c5-4084-add2-25e5418742d6
+using Symbolics, ModelingToolkit, DifferentialEquations, Plots
+
+# ╔═╡ f17103ea-06bf-11f1-a2b0-79e68ed152eb
+md"""# Project_01 - Spinning Pendulum and the Lagrange equations
+
+In this project, a pendulum is attached to a spinning frame. The frame has dimensions, 
+
+$h_1 = 0.2~m$
+
+$w_1 = 0.1~m$
+
+and the pendulum length is $L=0.15~m$ with a $m=0.1~kg$ point mass at the end of the system. The pendulum swings in the $x'-z'-plane$ as it rotates at a constant speed, $\Omega$
+
+![Spinning pendulum with rotating  and fixed coordinate systems.](https://raw.githubusercontent.com/cooperrc/me5180-project_01/refs/heads/main/spinning_pendulum.svg)
+
+Your team's goal is to 
+
+- build the equations of motion using Lagrange and least action $L=T-V$
+- solve for the motion for a slow rotation speed and a fast rotation speed
+- visualize the solution with plots and animations
+
+"""
+
+# ╔═╡ 548d67a6-4e91-4d1f-a407-18818a85708a
+import Latexify
+
+# ╔═╡ e2dfc44a-dd64-4527-af83-f7e5296c0768
+default(fontfamily = "Computer Modern", linewidth = 2, size = (800, 600))
+
+# ╔═╡ 910c7d40-5d28-448e-aaf7-486bb000f478
+# definining variables and basic equations.
+begin
+	@parameters L h1 w1 m g Ω
+	@independent_variables t
+	@variables θ(t)
+	D = Differential(t)
+	θ_dot = D(θ)
+	θ_dot_dot = D(D(θ))
+	φ = Ω * t
+end
+
+# ╔═╡ cbd246ac-cbc8-4301-b224-87e92f7912b5
+r_rot = [L*sin(θ)*cos(φ), L*sin(θ)*sin(φ), -L*cos(θ)]
+
+# ╔═╡ 89408ad5-0f4f-4bf9-bfaf-5ef3fdf1791d
+md"""
+$\vec{r}_{0} = \begin{bmatrix} w_1\cos(\phi) \\ w_1\sin(\phi) \\ h_1 \end{bmatrix}$
+"""
+
+# ╔═╡ 342f30ae-5a57-4330-8a18-8a9b1eabd74f
+r_0 = [w1*cos(φ), w1*sin(φ), h1]
+
+# ╔═╡ d8d43e4b-a976-4535-a3f0-c2230fd55631
+md"""
+Position vector:
+
+$\vec{r} = \vec{r}_{rot}+\vec{r}_0$
+"""
+
+# ╔═╡ 21a2c22e-99a7-46b5-b898-22028948e114
+r = r_rot .+ r_0
+
+# ╔═╡ 2c97d2eb-070c-499f-8bbc-9f650953ccd1
+md"""
+The Lagrangian is:
+
+$L = T - V$
+
+$T = \frac{1}{2}mv^2$
+
+$V = mgh$
+"""
+
+# ╔═╡ 9a46c115-04c9-42cc-9592-5f9d08014735
+md"""
+$h = z = h_1 - L\cos(\theta)$
+
+$v = \frac{d\vec{r}}{dt}$
+
+$T = \frac{1}{2}m\left(\frac{d\vec{r}}{dt} \cdot \frac{d\vec{r}}{dt}\right)$
+"""
+
+# ╔═╡ 61500b9e-061e-4412-9fa7-9931ad27bee4
+# defining lagrangian stuff
+begin
+	h = r[3]
+	v = D.(r)
+	T = m/2*sum(v .* v)
+	V = m*g*h
+	Lag = expand_derivatives(T - V)
+end
+
+# ╔═╡ 107838fd-dc24-4b35-bc0f-531cfc6362f2
+md"""Euler-Lagrange equation:
+
+$\frac{d}{dt}\left( \frac{d L}{d \dot{\theta}} \right) - \frac{d L}{d \theta}= 0$
+
+"""
+
+# ╔═╡ 242302eb-fe7e-4c20-83a2-f5a976fbbac9
+begin
+	dL_dθ = Symbolics.derivative(Lag, θ)
+	dL_dθ_dot = Symbolics.derivative(Lag, θ_dot)
+	el_eq = expand_derivatives(D(dL_dθ_dot) - dL_dθ)
+	sol = simplify(solve_for(el_eq ~ 0, θ_dot_dot))
+end
+
+# ╔═╡ 28406b28-a701-4b46-8620-5df4a5dc70ae
+begin
+	@variables x1(t) x2(t)
+    @parameters c   # damping coefficient
+
+    # original RHS from Euler–Lagrange
+    original_rhs = substitute(sol, Dict(θ => x1, θ_dot => x2))
+
+    # add viscous damping: τ_damp = -c * θ̇
+    # EoM: θ̈ = original_rhs - (c/(m*L^2))*θ̇
+    damped_rhs = original_rhs - (c/(m*L^2)) * x2
+
+    eqs = [
+        D(x1) ~ x2,
+        D(x2) ~ damped_rhs
+    ]
+
+    @named sys = ODESystem(eqs, t, [x1, x2], [L, g, Ω, m, w1, h1, c])
+    sys = structural_simplify(sys)
+end
+
+# ╔═╡ 8776d0cc-f9fb-43ee-babe-b77ec4f189ce
+# setting up initial conditions and running ODE solver
+
+begin
+    u0    = [x1 => 0.5, x2 => 0.0]   # initial θ and θ_dot
+    tspan = (0.0, 10.0)
+
+    p_vals = Dict(L => 0.15, g => 9.8, Ω => 2.0, m => 0.1, w1 => 0.1, h1 => 0.2, c => 0.002)     # damping coefficient
+    p_slow = merge(p_vals, Dict(Ω => 0.5))
+    p_fast = merge(p_vals, Dict(Ω => 8.0))
+
+    prob_slow = ODEProblem(sys, merge(Dict(u0), p_slow), tspan)
+    prob_fast = ODEProblem(sys, merge(Dict(u0), p_fast), tspan)
+
+    sol_slow = solve(prob_slow, Rodas5(); reltol=1e-6, abstol=1e-8, saveat=0.0333)
+    sol_fast = solve(prob_fast, Rodas5(); reltol=1e-6, abstol=1e-8, saveat=0.0333)
+
+  
+    solution = sol_slow   # or sol_fast
+end
+
+# ╔═╡ 1a7f4f86-3dc5-4bd3-a25a-4a8f6a96e14e
+Plots.plot(solution, idxs=[x1], xlabel="t", ylabel="θ (rad)", title="Angle vs. Time")
+
+# ╔═╡ 3b72fdac-c439-4755-b501-dc1de46f4414
+Plots.plot(solution, idxs=[x2], xlabel="t", ylabel="θ/s (rad/sec)", title="Angular Velocity vs. Time")
+
+# ╔═╡ fcd29939-01e8-42ae-8fef-f70ca60eebef
+begin 
+	θ_vals = solution[x1]
+	t_vals = solution.t
+	p_use = p_slow      
+	φ_vals = p_use[Ω] .* t_vals
+	
+
+	r_x = p_vals[L] .* sin.(θ_vals) .*  cos.(φ_vals)  .+ p_vals[w1] .* cos.(φ_vals)
+	r_y = p_vals[L] .*  sin.(θ_vals)  .* sin.(φ_vals) .+ p_vals[w1] .* sin.(φ_vals)
+	r_z = -p_vals[L] .* cos.(θ_vals) .+ p_vals[h1]
+
+
+	frame_top_x_values = p_vals[w1] .* cos.(φ_vals)
+	frame_top_y_values = p_vals[w1] .* sin.(φ_vals)
+	frame_top_z_values = fill(p_vals[h1], length(t_vals))
+end
+
+# ╔═╡ ce3510bf-40ff-40fb-8394-a22fe3eebc48
+begin
+	max_radius = p_vals[L] + p_vals[w1]
+
+	pendulum_animation = @animate for index in eachindex(t_vals)
+	    # Static vertical frame: from (0,0,0) up to (0,0,h1)
+	    vertical_x = [0.0, 0.0]
+	    vertical_y = [0.0, 0.0]
+	    vertical_z = [0.0, p_vals[h1]]
+	
+	    # Rotating horizontal arm: from top of frame to moving pivot
+	    arm_x = [0.0, frame_top_x_values[index]]
+	    arm_y = [0.0, frame_top_y_values[index]]
+	    arm_z = [p_vals[h1], frame_top_z_values[index]]
+	
+	    # Pendulum rod: from moving pivot to bob
+	    rod_x = [frame_top_x_values[index], r_x[index]]
+	    rod_y = [frame_top_y_values[index], r_y[index]]
+	    rod_z = [frame_top_z_values[index], r_z[index]]
+
+		
+		trace_x = r_x[1:index]
+		trace_y = r_y[1:index]
+		trace_z = r_z[1:index]
+		
+		plot3d(
+			trace_x, trace_y, trace_z;
+			label      = "Trace",
+			linestyle  = :dot,
+			linecolor  = :blue,
+			linewidth  = 2,
+			xlim       = (-max_radius, max_radius),
+			ylim       = (-max_radius, max_radius),
+			zlim       = (0.0, p_vals[h1] + p_vals[L] + 0.1),
+			aspect_ratio = :equal,
+			xlabel     = "x",
+			ylabel     = "y",
+			zlabel     = "z",
+			title      = "3D Pendulum on Rotating Frame (t = $(round(t_vals[index]; digits = 2)) s)",
+		)
+
+	
+	    plot3d!(
+	        rod_x, rod_y, rod_z,
+			label     = "Pendulum Rod",
+	        linecolor = :green,
+	        linewidth = 3,
+	    )
+
+		scatter3d!([r_x[index]], [r_y[index]], [r_z[index]],
+	        label       = "Bob",
+	        markercolor = :red,
+	        markersize  = 6,
+	    )
+	
+	    plot3d!(vertical_x, vertical_y, vertical_z,
+	        label        = "Frame",
+	        linecolor    = :black,
+	        linewidth    = 3,
+	    )
+	
+	    plot3d!(arm_x, arm_y, arm_z,
+			label     = "Rotating Arm",
+			linecolor = :black,
+			linewidth = 3,
+	    )
+	
+	    
+	end
+end
+
+# ╔═╡ 077d3892-d766-4011-8ed4-c04969e8acb8
+gif(pendulum_animation, "pendulum_3d.gif", fps=30)
+
+# ╔═╡ a64ae2a4-e481-402b-8ea8-c36de5620973
+begin
+	begin
+	    # Faster swinging initial conditions (bigger angular velocity)
+	    initial_angle_fast_swing = 0.6          # radians 
+	    initial_speed_fast_swing = 6.0          # rad/s (makes the bob swing faster)
+	
+	    # Initial state vector for faster swinging solution
+	    u0_fast_swing = [
+	        x1 => initial_angle_fast_swing,
+	        x2 => initial_speed_fast_swing
+	    ]
+	
+	    # Use the SAME rotation speed Ω as your slow case (same pole rotation)
+	    p_fast_swing = Dict(
+	        L => 0.15,
+	        g => 9.8,
+	        Ω => p_slow[Ω],   # << SAME ROTATION SPEED
+	        m => 0.1,
+	        w1 => 0.1,
+	        h1 => 0.2,
+	        c => 0.00001         
+	    )
+	
+	    # Solve time interval
+	    time_span_fast_swing = (0.0, 12.0)
+	
+	    # Build and solve the ODE
+	    problem_fast_swing = ODEProblem(
+	        sys,
+	        merge(Dict(u0_fast_swing), p_fast_swing),
+	        time_span_fast_swing
+	    )
+	
+	    sol_fast_swing = solve(
+	        problem_fast_swing,
+	        Rodas5();
+	        reltol = 1e-6,
+	        abstol = 1e-8,
+	        saveat = 0.05
+	    )
+	end
+	``
+end
+
+# ╔═╡ e393d30a-eac2-4658-9113-319747ae36ca
+begin
+    # Extract θ(t) and time
+    theta_fast_swing = sol_fast_swing[x1]
+    time_fast_swing  = sol_fast_swing.t
+
+    # Compute rotation angle φ(t) using SAME Ω
+    phi_fast_swing = p_fast_swing[Ω] .* time_fast_swing
+
+    # Read physical parameters for readability
+    pendulum_length = p_fast_swing[L]
+    frame_width     = p_fast_swing[w1]
+    frame_height    = p_fast_swing[h1]
+
+    # Compute pendulum bob position in 3D
+    bob_x_fast = frame_width .* cos.(phi_fast_swing) .+
+                 pendulum_length .* sin.(theta_fast_swing) .* cos.(phi_fast_swing)
+
+    bob_y_fast = frame_width .* sin.(phi_fast_swing) .+
+                 pendulum_length .* sin.(theta_fast_swing) .* sin.(phi_fast_swing)
+
+    bob_z_fast = frame_height .-
+                 pendulum_length .* cos.(theta_fast_swing)
+
+    # Pivot point (top of pendulum rod)
+    pivot_x_fast = frame_width .* cos.(phi_fast_swing)
+    pivot_y_fast = frame_width .* sin.(phi_fast_swing)
+    pivot_z_fast = fill(frame_height, length(time_fast_swing))
+end
+
+# ╔═╡ f266ff36-94ca-4a79-9fd1-34d37f5a6ade
+begin
+    max_radius_fast = frame_width + pendulum_length
+
+    fast_swing_animation = @animate for i in eachindex(time_fast_swing)
+
+        # Trace of bob path
+        plot3d(
+            bob_x_fast[1:i], bob_y_fast[1:i], bob_z_fast[1:i];
+            label="Trace", linecolor=:blue, linestyle=:dot, linewidth=2,
+            xlim=(-max_radius_fast, max_radius_fast),
+            ylim=(-max_radius_fast, max_radius_fast),
+            zlim=(0, frame_height + pendulum_length + 0.1),
+            xlabel="x", ylabel="y", zlabel="z",
+            title="Fast Swinging Damped Pendulum (t = $(round(time_fast_swing[i], digits=2)) s)",
+            aspect_ratio=:equal
+        )
+
+        # Pendulum rod
+        plot3d!(
+            [pivot_x_fast[i], bob_x_fast[i]],
+            [pivot_y_fast[i], bob_y_fast[i]],
+            [pivot_z_fast[i], bob_z_fast[i]];
+            label="Rod", linecolor=:green, linewidth=3
+        )
+
+        # Bob
+        scatter3d!(
+            [bob_x_fast[i]], [bob_y_fast[i]], [bob_z_fast[i]];
+            label="Bob", markercolor=:red, markersize=6
+        )
+
+        # Fixed vertical support
+        plot3d!([0,0], [0,0], [0,frame_height];
+            label="Frame", linecolor=:black, linewidth=3
+        )
+
+        # Rotating frame arm
+        plot3d!(
+            [0, pivot_x_fast[i]],
+            [0, pivot_y_fast[i]],
+            [frame_height, pivot_z_fast[i]];
+            label="Arm", linecolor=:black, linewidth=3
+        )
+    end
+end
+
+# ╔═╡ 36d683c2-0415-4ef4-bf75-ad7f66f5eeaf
+gif(fast_swing_animation, "pendulum_fast_swing.gif", fps=30)
+
+# ╔═╡ 00000000-0000-0000-0000-000000000001
+PLUTO_PROJECT_TOML_CONTENTS = """
+[deps]
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+
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+
+[[deps.Xorg_xcb_util_renderutil_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_xcb_util_jll"]
+git-tree-sha1 = "5b0263b6d080716a02544c55fdff2c8d7f9a16a0"
+uuid = "0d47668e-0667-5a69-a72c-f761630bfb7e"
+version = "0.3.10+0"
+
+[[deps.Xorg_xcb_util_wm_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_xcb_util_jll"]
+git-tree-sha1 = "f233c83cad1fa0e70b7771e0e21b061a116f2763"
+uuid = "c22f9ab0-d5fe-5066-847c-f4bb1cd4e361"
+version = "0.4.2+0"
+
+[[deps.Xorg_xkbcomp_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libxkbfile_jll"]
+git-tree-sha1 = "801a858fc9fb90c11ffddee1801bb06a738bda9b"
+uuid = "35661453-b289-5fab-8a00-3d9160c6a3a4"
+version = "1.4.7+0"
+
+[[deps.Xorg_xkeyboard_config_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_xkbcomp_jll"]
+git-tree-sha1 = "00af7ebdc563c9217ecc67776d1bbf037dbcebf4"
+uuid = "33bec58e-1273-512f-9401-5d533626f822"
+version = "2.44.0+0"
+
+[[deps.Xorg_xtrans_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "a63799ff68005991f9d9491b6e95bd3478d783cb"
+uuid = "c5fb5394-a638-5e4d-96e5-b29de1b5cf10"
+version = "1.6.0+0"
+
+[[deps.Zlib_jll]]
+deps = ["Libdl"]
+uuid = "83775a58-1f1d-513f-b197-d71354ab007a"
+version = "1.3.1+2"
+
+[[deps.Zstd_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "446b23e73536f84e8037f5dce465e92275f6a308"
+uuid = "3161d3a3-bdf6-5164-811a-617609db77b4"
+version = "1.5.7+1"
+
+[[deps.eudev_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "c3b0e6196d50eab0c5ed34021aaa0bb463489510"
+uuid = "35ca27e7-8b34-5b7f-bca9-bdc33f59eb06"
+version = "3.2.14+0"
+
+[[deps.fzf_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "b6a34e0e0960190ac2a4363a1bd003504772d631"
+uuid = "214eeab7-80f7-51ab-84ad-2988db7cef09"
+version = "0.61.1+0"
+
+[[deps.libaom_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "371cc681c00a3ccc3fbc5c0fb91f58ba9bec1ecf"
+uuid = "a4ae2306-e953-59d6-aa16-d00cac43593b"
+version = "3.13.1+0"
+
+[[deps.libass_jll]]
+deps = ["Artifacts", "Bzip2_jll", "FreeType2_jll", "FriBidi_jll", "HarfBuzz_jll", "JLLWrappers", "Libdl", "Zlib_jll"]
+git-tree-sha1 = "125eedcb0a4a0bba65b657251ce1d27c8714e9d6"
+uuid = "0ac62f75-1d6f-5e53-bd7c-93b484bb37c0"
+version = "0.17.4+0"
+
+[[deps.libblastrampoline_jll]]
+deps = ["Artifacts", "Libdl"]
+uuid = "8e850b90-86db-534c-a0d3-1478176c7d93"
+version = "5.15.0+0"
+
+[[deps.libdecor_jll]]
+deps = ["Artifacts", "Dbus_jll", "JLLWrappers", "Libdl", "Libglvnd_jll", "Pango_jll", "Wayland_jll", "xkbcommon_jll"]
+git-tree-sha1 = "9bf7903af251d2050b467f76bdbe57ce541f7f4f"
+uuid = "1183f4f0-6f2a-5f1a-908b-139f9cdfea6f"
+version = "0.2.2+0"
+
+[[deps.libevdev_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "56d643b57b188d30cccc25e331d416d3d358e557"
+uuid = "2db6ffa8-e38f-5e21-84af-90c45d0032cc"
+version = "1.13.4+0"
+
+[[deps.libfdk_aac_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "646634dd19587a56ee2f1199563ec056c5f228df"
+uuid = "f638f0a6-7fb0-5443-88ba-1cc74229b280"
+version = "2.0.4+0"
+
+[[deps.libinput_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "eudev_jll", "libevdev_jll", "mtdev_jll"]
+git-tree-sha1 = "91d05d7f4a9f67205bd6cf395e488009fe85b499"
+uuid = "36db933b-70db-51c0-b978-0f229ee0e533"
+version = "1.28.1+0"
+
+[[deps.libpng_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Zlib_jll"]
+git-tree-sha1 = "6ab498eaf50e0495f89e7a5b582816e2efb95f64"
+uuid = "b53b4c65-9356-5827-b1ea-8c7a1a84506f"
+version = "1.6.54+0"
+
+[[deps.libvorbis_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Ogg_jll"]
+git-tree-sha1 = "11e1772e7f3cc987e9d3de991dd4f6b2602663a5"
+uuid = "f27f6e37-5d2b-51aa-960f-b287f2bc3b7a"
+version = "1.3.8+0"
+
+[[deps.mtdev_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "b4d631fd51f2e9cdd93724ae25b2efc198b059b1"
+uuid = "009596ad-96f7-51b1-9f1b-5ce2d5e8a71e"
+version = "1.1.7+0"
+
+[[deps.nghttp2_jll]]
+deps = ["Artifacts", "Libdl"]
+uuid = "8e850ede-7688-5339-a07c-302acd2aaf8d"
+version = "1.64.0+1"
+
+[[deps.oneTBB_jll]]
+deps = ["Artifacts", "JLLWrappers", "LazyArtifacts", "Libdl"]
+git-tree-sha1 = "1350188a69a6e46f799d3945beef36435ed7262f"
+uuid = "1317d2d5-d96f-522e-a858-c73665f53c3e"
+version = "2022.0.0+1"
+
+[[deps.p7zip_jll]]
+deps = ["Artifacts", "CompilerSupportLibraries_jll", "Libdl"]
+uuid = "3f19e933-33d8-53b3-aaab-bd5110c3b7a0"
+version = "17.7.0+0"
+
+[[deps.x264_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "14cc7083fc6dff3cc44f2bc435ee96d06ed79aa7"
+uuid = "1270edf5-f2f9-52d2-97e9-ab00b5d0237a"
+version = "10164.0.1+0"
+
+[[deps.x265_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl"]
+git-tree-sha1 = "e7b67590c14d487e734dcb925924c5dc43ec85f3"
+uuid = "dfaa095f-4041-5dcd-9319-2fabd8486b76"
+version = "4.1.0+0"
+
+[[deps.xkbcommon_jll]]
+deps = ["Artifacts", "JLLWrappers", "Libdl", "Xorg_libxcb_jll", "Xorg_xkeyboard_config_jll"]
+git-tree-sha1 = "a1fc6507a40bf504527d0d4067d718f8e179b2b8"
+uuid = "d8fb68d0-12a3-5cfd-a85a-d49703b185fd"
+version = "1.13.0+0"
+"""
+
+# ╔═╡ Cell order:
+# ╠═f17103ea-06bf-11f1-a2b0-79e68ed152eb
+# ╠═0d9be664-d7c5-4084-add2-25e5418742d6
+# ╠═548d67a6-4e91-4d1f-a407-18818a85708a
+# ╠═e2dfc44a-dd64-4527-af83-f7e5296c0768
+# ╠═910c7d40-5d28-448e-aaf7-486bb000f478
+# ╠═cbd246ac-cbc8-4301-b224-87e92f7912b5
+# ╠═89408ad5-0f4f-4bf9-bfaf-5ef3fdf1791d
+# ╠═342f30ae-5a57-4330-8a18-8a9b1eabd74f
+# ╠═d8d43e4b-a976-4535-a3f0-c2230fd55631
+# ╠═21a2c22e-99a7-46b5-b898-22028948e114
+# ╟─2c97d2eb-070c-499f-8bbc-9f650953ccd1
+# ╟─9a46c115-04c9-42cc-9592-5f9d08014735
+# ╠═61500b9e-061e-4412-9fa7-9931ad27bee4
+# ╠═107838fd-dc24-4b35-bc0f-531cfc6362f2
+# ╠═242302eb-fe7e-4c20-83a2-f5a976fbbac9
+# ╠═28406b28-a701-4b46-8620-5df4a5dc70ae
+# ╠═8776d0cc-f9fb-43ee-babe-b77ec4f189ce
+# ╟─1a7f4f86-3dc5-4bd3-a25a-4a8f6a96e14e
+# ╟─3b72fdac-c439-4755-b501-dc1de46f4414
+# ╠═fcd29939-01e8-42ae-8fef-f70ca60eebef
+# ╟─ce3510bf-40ff-40fb-8394-a22fe3eebc48
+# ╠═077d3892-d766-4011-8ed4-c04969e8acb8
+# ╠═a64ae2a4-e481-402b-8ea8-c36de5620973
+# ╠═e393d30a-eac2-4658-9113-319747ae36ca
+# ╠═f266ff36-94ca-4a79-9fd1-34d37f5a6ade
+# ╠═36d683c2-0415-4ef4-bf75-ad7f66f5eeaf
+# ╟─00000000-0000-0000-0000-000000000001
+# ╟─00000000-0000-0000-0000-000000000002