From c8e61363488af3bdbe5e77972c74a17535557b1d Mon Sep 17 00:00:00 2001 From: sujaygarlanka Date: Mon, 5 May 2025 16:45:29 -0400 Subject: [PATCH 1/2] Add animation --- .gitignore | 3 +- InverseKinematics.ipynb | 8 +- animations/code/modeling/newton_method_1d.py | 144 ++++++++++++++++++ animations/media/modeling/NewtonsMethod1D.mp4 | Bin 0 -> 234917 bytes 4 files changed, 151 insertions(+), 4 deletions(-) create mode 100644 animations/code/modeling/newton_method_1d.py create mode 100644 animations/media/modeling/NewtonsMethod1D.mp4 diff --git a/.gitignore b/.gitignore index 4ca33e7..9ec3c0c 100644 --- a/.gitignore +++ b/.gitignore @@ -2,4 +2,5 @@ html/ *.html .ipynb_checkpoints __pycache__ -*.pyc \ No newline at end of file +*.pyc +.DS_Store diff --git a/InverseKinematics.ipynb b/InverseKinematics.ipynb index 0970a1b..dc03023 100644 --- a/InverseKinematics.ipynb +++ b/InverseKinematics.ipynb @@ -1890,7 +1890,9 @@ "good fit to $f$, then the next iteration gets very close to the root. In\n", "this case we say that the method *converges*. In fact, it can be proven\n", "to obtain a quadratic order of convergence for most \"well-behaved\"\n", - "functions.\n", + "functions. An animation of Newton's method is shown below.\n", + "\n", + "\n", "\n", "In the multidimensional case, we seek the next iterate\n", "$\\mathbf{q}_{i+1} = \\mathbf{q}_i + \\Delta \\mathbf{q}_i$ to solve the following Taylor\n", @@ -2987,7 +2989,7 @@ "provenance": [] }, "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "robotics-book", "language": "python", "name": "python3" }, @@ -3001,7 +3003,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.11.3" + "version": "3.10.16" }, "latex_envs": { "LaTeX_envs_menu_present": false, diff --git a/animations/code/modeling/newton_method_1d.py b/animations/code/modeling/newton_method_1d.py new file mode 100644 index 0000000..b7a2fae --- /dev/null +++ b/animations/code/modeling/newton_method_1d.py @@ -0,0 +1,144 @@ +from manimlib import * + +manim_config.camera.background_color = "#FFFFFF" +class NewtonsMethod1D(Scene): + def construct(self): + # Set graph plane + plane = NumberPlane( + x_range=(-1, 3, 1), + y_range=(-2, 4, 1), + height=5, + width=5, + background_line_style={ + "stroke_width": 0 # Hides the grid lines + }, + axis_config={ + "stroke_color": BLACK, + "include_tip": True, + "include_ticks": True + } + ) + plane.add_coordinate_labels() + plane.shift(LEFT * 3) + + # Functions + def f(x): + return x**2 - 1 + + def f_zero(): + return 1 + + def df(x): + return 2 * x + + # Function graph + graph = plane.get_graph(f, color=BLUE) + label = Tex(r"f(x) = x^2 - 1", fill_color=BLACK).next_to(plane, UP, buff=0.5) + x_label = Tex("x", fill_color=BLACK).scale(0.7).next_to(plane.axes[0].get_end(), RIGHT, buff=0.2) + y_label = Tex("y", fill_color=BLACK).scale(0.7).next_to(plane.axes[1].get_end(), UP, buff=0.2) + plane_label = VGroup(label, x_label, y_label) + + # Error plane + error_plane = NumberPlane( + x_range=(-1, 5, 1), + y_range=(-10, 1, 2), + height=5, + width=6, + background_line_style={ + "stroke_width": 0 # Hides the grid lines + }, + axis_config={ + "stroke_color": BLACK, + "include_tip": True, + "include_ticks": True + }, + ) + + error_plane.shift(RIGHT * 3.3) + label = TexText(r"\textit{Error Graph}", fill_color=BLACK).next_to(error_plane, UP, buff=0.5) + x_label = Tex("Iterations", fill_color=BLACK).scale(0.7).next_to(error_plane.axes[0].get_center(), UP, buff=0.5) + y_label = Tex("Error", fill_color=BLACK).scale(0.7).rotate(PI/2).next_to(error_plane.axes[1].get_center(), LEFT, buff=1.0) + error_label = VGroup(label, x_label, y_label) + y_axis_labels = { + -2: "10^{-2}", + -4: "10^{-4}", + -6: "10^{-6}", + -8: "10^{-8}", + } + + for y_val, label_text in y_axis_labels.items(): + tick = error_plane.y_axis.number_to_point(y_val) + label = Tex(rf"{label_text}", fill_color=BLACK, font_size=30).next_to(tick, LEFT, buff=0.2) + error_label.add(label) + + x0 = 2.0 + x_current = x0 + num_iterations = 5 + + dot = Dot(fill_color=YELLOW, z_index=1).move_to(plane.c2p(x_current, 0)) + + self.play(FadeIn(plane), + ShowCreation(graph), + Write(plane_label), + FadeIn(dot, scale=0.5), + FadeIn(error_plane), + Write(error_label), + run_time=2.0) + self.wait() + + prev_tangent_line = None + prev_intersection_dot = None + prev_intersection_label = None + prev_dashed_line = None + + for i in range(num_iterations): + fx = f(x_current) + dfx = df(x_current) + x_next = x_current - fx / dfx + + # Dot and label on x-axis + intersection_dot = Dot(plane.c2p(x_current, 0), fill_color=MAROON, z_index=2) + intersection_label = Tex(rf"x_{i}", font_size=30, fill_color=BLACK).next_to(intersection_dot, DOWN) + + # Dashed vertical line + dashed_line = DashedLine( + start=plane.c2p(x_current, 0), + end=plane.c2p(x_current, fx), + dash_length=0.1, + stroke_color=BLACK + ) + + # Tangent line: y - fx = dfx(x - x_current) + x_min, x_max = -0.5, 2.5 + y_min = fx + dfx * (x_min - x_current) + y_max = fx + dfx * (x_max - x_current) + tangent_line = Line( + plane.c2p(x_min, y_min), + plane.c2p(x_max, y_max), + color=RED + ) + + # Animate step + error = Dot(fill_color=RED, point=error_plane.c2p(i, math.log10(x_current - f_zero()))) + self.play(FadeIn(intersection_dot), FadeIn(intersection_label), FadeIn(error)) + if i > 0: + self.play( + FadeOut(prev_tangent_line), + FadeOut(prev_intersection_dot), + FadeOut(prev_intersection_label), + FadeOut(prev_dashed_line) + ) + self.play(dot.animate.move_to(plane.c2p(x_current, fx)), ShowCreation(dashed_line)) + self.play(ShowCreation(tangent_line)) + self.wait(0.5) + self.play(dot.animate.move_to(plane.c2p(x_next, 0))) + + # Save references for next iteration cleanup + prev_tangent_line = tangent_line + prev_intersection_dot = intersection_dot + prev_intersection_label = intersection_label + prev_dashed_line = dashed_line + + x_current = x_next + + self.wait(2) \ No newline at end of file diff --git a/animations/media/modeling/NewtonsMethod1D.mp4 b/animations/media/modeling/NewtonsMethod1D.mp4 new file mode 100644 index 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-0400 Subject: [PATCH 2/2] Clean up --- InverseKinematics.ipynb | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/InverseKinematics.ipynb b/InverseKinematics.ipynb index dc03023..40060d5 100644 --- a/InverseKinematics.ipynb +++ b/InverseKinematics.ipynb @@ -1892,7 +1892,7 @@ "to obtain a quadratic order of convergence for most \"well-behaved\"\n", "functions. An animation of Newton's method is shown below.\n", "\n", - "\n", + "\n", "\n", "In the multidimensional case, we seek the next iterate\n", "$\\mathbf{q}_{i+1} = \\mathbf{q}_i + \\Delta \\mathbf{q}_i$ to solve the following Taylor\n", @@ -2989,7 +2989,7 @@ "provenance": [] }, "kernelspec": { - "display_name": "robotics-book", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -3003,7 +3003,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.10.16" + "version": "3.11.3" }, "latex_envs": { "LaTeX_envs_menu_present": false,