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a/Sweeps/LUT_Channel_Filter/lut_channel_filter_sweep.csv b/Sweeps/LUT_Channel_Filter/lut_channel_filter_sweep.csv index 6d10db8..1954e08 100644 --- a/Sweeps/LUT_Channel_Filter/lut_channel_filter_sweep.csv +++ b/Sweeps/LUT_Channel_Filter/lut_channel_filter_sweep.csv @@ -1,341 +1,26 @@ channels,filters,ms -120,100,11.698661890896885 -120,116,11.735773616366917 -120,132,22.611633491516113 -120,148,22.65601957411993 -120,164,22.766465759277345 -120,180,22.905080032348632 -120,196,23.400910801357693 -120,212,23.419047636144303 -120,228,23.468284050623577 -120,244,23.501793670654298 -123,100,12.758872382494868 -123,116,12.88172176328756 -123,132,24.402303886413574 -123,148,24.60709114074707 -123,164,24.888910388946535 -123,180,25.162594985961913 -123,196,25.460280204305842 -123,212,25.581143856048584 -123,228,25.715707111358643 -123,244,25.857753658294676 -126,100,11.58137863972148 -126,116,11.610783958435059 -126,132,21.003065395355225 -126,148,21.023682384956174 -126,164,21.096583938598634 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+97,1032,44.35154075622559 +1023,128,32.38247661590576 +1023,1020,260.4021924743652 +1023,1024,259.78029414367677 +1023,1028,290.8375671386719 +1023,1032,290.75796799432663 +1024,128,32.383728218078616 +1024,1020,260.389200398763 +1024,1024,260.3953817952474 +1024,1028,290.88586764865454 +1024,1032,290.74009399414064 +1025,128,37.19824485778808 +1025,1020,298.9899963378906 +1025,1024,299.19036865234375 +1025,1028,331.73373631068637 +1025,1032,331.7690289815267 diff --git a/__pycache__/modeling.cpython-313.pyc b/__pycache__/modeling.cpython-313.pyc index 92dd163..8cbed55 100644 Binary files a/__pycache__/modeling.cpython-313.pyc and b/__pycache__/modeling.cpython-313.pyc differ diff --git a/channel_experiments.ipynb b/channel_experiments.ipynb index 1ee1216..832a7b8 100644 --- a/channel_experiments.ipynb +++ b/channel_experiments.ipynb @@ -5,8 +5,8 @@ "id": "a853eaac-8442-45f9-a83a-65680038469c", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T15:02:34.754882Z", - "start_time": "2025-11-18T15:02:34.752303Z" + "end_time": "2025-11-20T14:00:30.908290Z", + "start_time": "2025-11-20T14:00:30.906531Z" } }, "source": [ @@ -20,15 +20,15 @@ "import scipy" ], "outputs": [], - "execution_count": 24 + "execution_count": 9 }, { "cell_type": "code", "id": "dd678982", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:39:25.323995Z", - "start_time": "2025-11-18T14:39:25.320393Z" + "end_time": "2025-11-20T14:00:30.918492Z", + "start_time": "2025-11-20T14:00:30.911777Z" } }, "source": [ @@ -44,15 +44,15 @@ " return kernel_size[0] * kernel_size[1] * input_shape[2] * out_x * out_y * filters\n" ], "outputs": [], - "execution_count": 3 + "execution_count": 10 }, { "cell_type": "code", "id": "81811eea-db29-4f40-989c-20e6a5ad0a52", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:39:26.262622Z", - "start_time": "2025-11-18T14:39:25.556956Z" + "end_time": "2025-11-20T14:00:30.975421Z", + "start_time": "2025-11-20T14:00:30.963453Z" } }, "source": [ @@ -2987,37 +2987,19 @@ } } ], - "execution_count": 4 + "execution_count": 11 }, { "cell_type": "code", "id": "284d739a-7a6b-4002-994a-86b62d793df2", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T15:05:17.388487Z", - "start_time": "2025-11-18T15:05:16.113407Z" + "end_time": "2025-11-20T14:00:32.220319Z", + "start_time": "2025-11-20T14:00:31.012755Z" } }, "source": [ - "upper_sampled_channels = [7, 993]\n", - "lower_sampled_channels = [1, 992]\n", "\n", - "upper_sampled_channel_meas = [channel_meas[channels.index(c)] for c in upper_sampled_channels]\n", - "lower_sampled_channel_meas = [channel_meas[channels.index(c)] for c in lower_sampled_channels]\n", - "\n", - "upper_m, upper_b = lin_interpol(upper_sampled_channels[0], upper_sampled_channels[1], \n", - " upper_sampled_channel_meas[0], upper_sampled_channel_meas[1])\n", - "lower_m, lower_b = lin_interpol(lower_sampled_channels[0], lower_sampled_channels[1], \n", - " lower_sampled_channel_meas[0], lower_sampled_channel_meas[1])\n", - "\n", - "r_c = list(range(0, 1050))\n", - "\n", - "r_v_upper = [calc_upper(c, upper_m, upper_b) for c in r_c]\n", - "r_v_lower = [calc_lower(c, lower_m, lower_b) for c in r_c]\n", - "r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c]\n", - "\n", - "print(upper_m)\n", - "print(lower_m)\n", "\n", "fig = make_subplots(specs=[[{\"secondary_y\": True}]])\n", "lv = channel_meas[0]\n", @@ -3037,11 +3019,7 @@ " template='plotly_white',\n", ")\n", "fig.add_trace(go.Scatter(x=channels, y=channel_meas, name=\"Layer Execution Time\", mode=\"markers\", marker=dict(size=4)), secondary_y=False)\n", - "fig.add_trace(go.Scatter(x=r_c, y=r_v_rect, name=\"Stepwise Approximation\", line=dict(dash=\"dot\", width=0.75,color=\"blue\" )))\n", - "mean_var = np.mean(deltas)\n", - "smoothed_deltas = [delta**2 for delta in deltas]\n", "fig.add_trace(go.Scatter(x=channels[1:], y=deltas, name=\"Point to point variance\", line=dict(color=\"lightgreen\")), secondary_y=True)\n", - "fig.add_trace(go.Scatter(x=channels[1:], y=smoothed_deltas, name=\"Point to point variance\", line=dict(color=\"lightgreen\")), secondary_y=True)\n", "\n", "fig.update_layout(\n", " title_text=\"Latency Measurements for a Singular Neural Network Layer With Changing Input Channels\",\n", @@ -3063,14 +3041,6 @@ "fig.show()" ], "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "0.034859607127407585\n", - "0.03090997176087061\n" - ] - }, { "data": { "application/vnd.plotly.v1+json": { @@ -5187,2119 +5157,6 @@ "xaxis": "x", "yaxis": "y" }, - { - "line": { - "color": "blue", - "dash": "dot", - "width": 0.75 - }, - "name": "Stepwise Approximation", - "x": [ - 0, - 1, - 2, - 3, - 4, - 5, - 6, - 7, - 8, - 9, - 10, - 11, - 12, - 13, - 14, - 15, - 16, - 17, - 18, - 19, - 20, - 21, - 22, - 23, - 24, - 25, - 26, - 27, - 28, - 29, - 30, - 31, - 32, - 33, - 34, - 35, - 36, - 37, - 38, - 39, - 40, - 41, - 42, - 43, - 44, - 45, - 46, - 47, - 48, - 49, - 50, - 51, - 52, - 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{int(d):distances.count(d) for d in distances}\n" ], "id": "c16f6f494fcd97f6", - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "[16, 8, 24, 32, 48, 40, 56, 64, 72, 88, 80, 96, 104, 112, 120, 128, 136, 144, 152, 160, 168, 176, 184, 192, 200, 208, 216, 224, 232, 240, 248, 256, 264, 272, 280, 288, 296, 304, 312, 320, 328, 336, 344, 352, 360, 368, 376, 384, 392, 400, 408, 416, 424, 432, 440, 448, 456, 464, 472, 480, 488, 496, 504, 512, 520, 528, 536, 544, 552, 560, 568, 576, 584, 592, 600, 608, 616, 624, 632, 640, 648, 656, 664, 672, 680, 688, 696, 704, 712, 720, 728, 736, 744, 752, 760, 768, 776, 784, 792, 800, 808, 816, 824, 832, 840, 848, 856, 864, 872, 880, 888, 896, 904, 912, 920, 928, 936, 944, 952, 960, 968, 7, 976, 9, 3, 5, 19, 984, 992, 13, 35, 11, 4, 12, 20, 26, 28, 44, 53, 1000, 2, 21, 37, 41, 33, 60, 76, 83, 22, 29, 1008, 50, 17, 27, 39, 67, 15, 23, 55, 57, 92, 100, 108, 116, 124, 132, 140, 148, 156, 164, 172, 180, 188, 196, 204, 212, 220, 228, 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"5919d9a5b836e014", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:26.397215Z", - "start_time": "2025-11-16T16:43:26.394937Z" + "end_time": "2025-11-20T14:00:32.948082Z", + "start_time": "2025-11-20T14:00:32.946399Z" } }, "source": [ "color=\"darkblue\"" ], "outputs": [], - "execution_count": 6 + "execution_count": 15 }, { "cell_type": "code", "id": "b615e79b-639f-4850-b9f8-5518ba98edd9", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:26.474866Z", - "start_time": "2025-11-16T16:43:26.445034Z" + "end_time": "2025-11-20T14:00:59.312250Z", + "start_time": "2025-11-20T14:00:59.282416Z" } }, "source": [ @@ -13483,10 +9220,10 @@ "\n", "r_c = channels\n", "\n", - "r_v_upper = [calc_upper(c, upper_m, upper_b) for c in r_c]\n", - "r_v_lower = [calc_lower(c, lower_m, lower_b) for c in r_c]\n", - "r_v_mean = [calc_mean(c,upper_m, upper_b, lower_m, lower_b) for c in r_c]\n", - "r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c]\n", + "r_v_upper = [calc_upper(c, upper_m, upper_b, 32) for c in r_c]\n", + "r_v_lower = [calc_lower(c, lower_m, lower_b, 32) for c in r_c]\n", + "r_v_mean = [calc_mean(c,upper_m, upper_b, lower_m, lower_b, 32) for c in r_c]\n", + "r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b, 32, 8) for c in r_c]\n", "\n", "err_upper = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_upper, channel_meas)]\n", "err_lower = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_lower, channel_meas)]\n", @@ -26866,15 +22603,15 @@ } } ], - "execution_count": 7 + "execution_count": 18 }, { "cell_type": "code", "id": "069bce83-c4d8-4f36-8c27-d00269919c34", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:26.496976Z", - "start_time": "2025-11-16T16:43:26.490877Z" + "end_time": "2025-11-20T14:01:10.887353Z", + "start_time": "2025-11-20T14:01:10.883228Z" } }, "source": [ @@ -26883,15 +22620,15 @@ "split_df = df.groupby('channels')" ], "outputs": [], - "execution_count": 8 + "execution_count": 19 }, { "cell_type": "code", "id": "f48c666a-e44c-4381-871d-2443abde826f", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:27.509195Z", - "start_time": "2025-11-16T16:43:26.545736Z" + "end_time": "2025-11-20T14:01:12.431978Z", + "start_time": "2025-11-20T14:01:12.386387Z" } }, "source": [ @@ -27066,1260 +22803,26 @@ ], "outputs": [ { - "name": "stdout", - "output_type": "stream", - "text": [ - "np.mean(errs)=np.float64(2.768728199793735e-14)\n", - "np.mean(rect_errs)=np.float64(0.5195734160479627)\n", - "np.mean(errs)=np.float64(2.048453928944935)\n", - "np.mean(rect_errs)=np.float64(2.53793726954352)\n", - "\n", - "np.mean(all_errs)=np.float64(1.0242269644724813)\n", - "np.mean(all_rect_errs)=np.float64(1.5287553427957412)\n" + "ename": "TypeError", + "evalue": "calc_rect() missing 2 required positional arguments: 'step_period' and 'rect_period'", + "output_type": "error", + "traceback": [ + "\u001B[31m---------------------------------------------------------------------------\u001B[39m", + "\u001B[31mTypeError\u001B[39m Traceback (most recent call last)", + "\u001B[36mCell\u001B[39m\u001B[36m \u001B[39m\u001B[32mIn[20]\u001B[39m\u001B[32m, line 37\u001B[39m\n\u001B[32m 35\u001B[39m upper_m, upper_b = lin_interpol( upper_sampled_channels[\u001B[32m0\u001B[39m], upper_sampled_channels[\u001B[32m1\u001B[39m], upper_sampled_channel_meas[\u001B[32m0\u001B[39m], upper_sampled_channel_meas[\u001B[32m1\u001B[39m])\n\u001B[32m 36\u001B[39m r_c = \u001B[38;5;28mlist\u001B[39m(category_df[\u001B[33m\"\u001B[39m\u001B[33mchannels\u001B[39m\u001B[33m\"\u001B[39m])\n\u001B[32m---> \u001B[39m\u001B[32m37\u001B[39m r_v_rect = [\u001B[43mcalc_rect\u001B[49m\u001B[43m(\u001B[49m\u001B[43mc\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_m\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_b\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mlower_m\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mlower_b\u001B[49m\u001B[43m)\u001B[49m \u001B[38;5;28;01mfor\u001B[39;00m c \u001B[38;5;129;01min\u001B[39;00m r_c] \n\u001B[32m 38\u001B[39m err_rect = [np.abs((approx - meas) / meas) \u001B[38;5;28;01mfor\u001B[39;00m approx, meas \u001B[38;5;129;01min\u001B[39;00m \u001B[38;5;28mzip\u001B[39m(r_v_rect, channel_meas)]\n\u001B[32m 41\u001B[39m upper_m, upper_b = lin_interpol(upper_left - \u001B[32m3\u001B[39m, upper_right - \u001B[32m3\u001B[39m, upper_left_meas, upper_right_meas)\n", + "\u001B[31mTypeError\u001B[39m: calc_rect() missing 2 required positional arguments: 'step_period' and 'rect_period'" ] - }, - { - "data": { - "application/vnd.plotly.v1+json": { - "data": [ - { - "marker": { - "color": "#000088", - "size": 7 - }, - "mode": "markers", - "name": "#Filters:100 Latency", - "x": { - "dtype": "i2", - "bdata": 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} }, "source": [ "\n" ], "outputs": [], - "execution_count": 10 + "execution_count": 12 }, { "cell_type": "code", "id": "81d1130d-3141-4142-b248-b6dfc61ea469", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:28.594477Z", - "start_time": "2025-11-16T16:43:28.592450Z" + "end_time": "2025-11-20T14:00:33.063697543Z", + "start_time": "2025-11-20T07:43:26.050242Z" } }, "source": [], @@ -29778,8 +24281,8 @@ "id": "117c4d5f-16b9-4921-a875-504f43dd9f9b", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:28.643041Z", - "start_time": "2025-11-16T16:43:28.641059Z" + "end_time": "2025-11-20T14:00:33.064073988Z", + "start_time": "2025-11-20T07:43:26.096278Z" } }, "source": [], @@ -29791,8 +24294,8 @@ "id": "7dfb3cc8-920d-499f-a616-df908ed8a6ab", "metadata": { "ExecuteTime": { - "end_time": "2025-11-16T16:43:28.691178Z", - "start_time": "2025-11-16T16:43:28.689117Z" + "end_time": "2025-11-20T14:00:33.069438936Z", + "start_time": "2025-11-20T07:43:26.146437Z" } }, "source": [], diff --git a/filter_experiments.ipynb b/filter_experiments.ipynb new file mode 100644 index 0000000..717e17f --- /dev/null +++ b/filter_experiments.ipynb @@ -0,0 +1,14899 @@ +{ + "cells": [ + { + "cell_type": "code", + "id": "a853eaac-8442-45f9-a83a-65680038469c", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:07.412161Z", + "start_time": "2025-11-20T13:26:07.256191Z" + } + }, + "source": [ + "from experiment_loader import load_2d_experiment, load_3d_experiment\n", + "from modeling import *\n", + "import plotly.graph_objects as go\n", + "import pandas as pd\n", + "from plotly.subplots import make_subplots\n", + "PLOT_WIDTH = 2000\n", + "PLOT_HEIGHT = 1000\n", + "import scipy" + ], + "outputs": [], + "execution_count": 1 + }, + { + "cell_type": "code", + "id": "dd678982", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:07.419831Z", + "start_time": "2025-11-20T13:26:07.417132Z" + } + }, + "source": [ + "def calculate_complexity(\n", + " input_shape: tuple, kernel_size: tuple, stride: tuple, filters: int, padding: str\n", + "):\n", + " if padding == \"valid\":\n", + " out_x = np.floor((input_shape[0] - kernel_size[0]) / stride[0]) + 1\n", + " out_y = np.floor((input_shape[1] - kernel_size[1]) / stride[1]) + 1\n", + " else:\n", + " out_x = np.floor((input_shape[0] - 1) / stride[0]) + 1\n", + " out_y = np.floor((input_shape[1] - 1) / stride[1]) + 1\n", + " return kernel_size[0] * kernel_size[1] * input_shape[2] * out_x * out_y * filters\n" + ], + "outputs": [], + "execution_count": 2 + }, + { + "cell_type": "code", + "id": "81811eea-db29-4f40-989c-20e6a5ad0a52", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:08.091566Z", + "start_time": "2025-11-20T13:26:07.472362Z" + } + }, + "source": [ + "# lut_channel_sweep(channels: Union[range,list], base_path: str, lut_config: dict = {\"f\": 128, \"kernel_shape\": [3, 3], \"pads\": [1, 1], \"stride\": [1, 1], \"dilation\":[1, 1]}):\n", + "filters, filter_meas = load_2d_experiment(\"./lut_filter_sweep.csv\")\n", + "ops_cost = []\n", + "for filter, meas in zip(filters, filter_meas):\n", + "\n", + " ops_cost.append(calculate_complexity((256, 256, 128), kernel_size=(3, 3), stride=(1, 1), filters=filter, padding=\"zeros\") / meas )\n", + "\n", + "fig = go.Figure()\n", + "fig.add_trace(go.Scatter(x=filters, y=ops_cost, name=\"Channel Measurements by ops\", mode=\"markers\"))\n", + "\n", + "fig.update_layout(\n", + " autosize=False,\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT,\n", + ")" + ], + "outputs": [ + { + "data": { + "application/vnd.plotly.v1+json": { + "data": [ + { + "mode": "markers", + "name": "Channel Measurements by ops", + "x": [ + 10, + 11, + 12, + 13, + 14, + 15, + 16, + 17, + 18, + 19, + 20, + 21, + 22, + 23, + 24, + 25, + 26, + 27, + 28, + 29, + 30, + 31, + 32, + 33, + 34, + 35, + 36, + 37, + 38, + 39, + 40, + 41, + 42, + 43, + 44, + 45, + 46, + 47, + 48, + 49, + 50, + 51, + 52, + 53, + 54, + 55, + 56, + 57, + 58, + 59, + 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"fig.update_layout(\n", + " scene=dict(\n", + " xaxis_title='channels',\n", + " yaxis_title='filters',\n", + " zaxis_title='ms'\n", + " ),\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT / 3 * 1,\n", + " template='plotly_white',\n", + ")\n", + "fig.add_trace(go.Scatter(x=filters, y=filter_meas, name=\"Layer Execution Time\", mode=\"markers\", marker=dict(size=4)), secondary_y=False)\n", + "fig.add_trace(go.Scatter(x=filters[1:], y=deltas, name=\"Point to point variance\", line=dict(color=\"lightgreen\")), secondary_y=True)\n", + "\n", + "fig.update_layout(\n", + " title_text=\"Latency Measurements for a Singular Neural Network Layer With Changing Input Channels\",\n", + " autosize=False,\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT / 3 * 2,\n", + " legend_x=0,\n", + " legend_y=1,\n", + " template='plotly_white',\n", + "\n", + " font=dict(\n", + " size=16,\n", + " )\n", + ")\n", + "fig.update_xaxes(title_text=\"#Channels\")\n", + "fig.update_yaxes(title_text=f\"\"\"Layer 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"print(sorted_distances)\n", + "counted_distances = {int(d):distances.count(d) for d in distances}\n", + "print(counted_distances[2])" + ], + "id": "c16f6f494fcd97f6", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[160, 64, 128, 32, 96, 192, 320, 224, 48, 112, 144, 176, 256, 16, 272, 288, 304, 336, 384, 208, 352, 80, 2, 5, 9, 53, 117, 149, 165, 181, 245, 277, 309, 325, 341, 373, 437, 469, 501, 3, 7, 51, 115, 147, 163, 179, 243, 275, 307, 323, 339, 371, 435, 467, 499, 4, 240, 368, 432, 464, 496, 44, 108, 140, 156, 172, 236, 268, 300, 316, 332, 364, 428, 460, 492, 416, 448]\n", + "1\n" + ] + } + ], + "execution_count": 5 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:09.618287Z", + "start_time": "2025-11-20T13:26:09.598836Z" + } + }, + "cell_type": "code", + "source": [ + "from scipy.fft import fft, fftfreq\n", + "import scipy\n", + "import numpy as np\n", + "\n", + "# Same signal creation...\n", + "\n", + "# Perform FFT\n", + "bins = 768\n", + "offset = 16\n", + "signal = deltas[offset:offset+bins]\n", + "print(len(signal))\n", + "print(32*16)\n", + "fft_result = fft(signal)\n", + "\n", + "n = len(fft_result)\n", + "frequencies = fftfreq(n, 1)[:n//2]\n", + "magnitude = 2 * np.abs(fft_result[:n//2]) / n\n", + "fig = make_subplots(specs=[[{\"secondary_y\": True}]])\n", + "# fig.add_trace(go.Scatter(x=channels[1:], y=deltas, name=\"Point to point variance\", line=dict(color=\"lightgreen\")), secondary_y=True)\n", + "fig.add_trace(go.Scatter(x=frequencies, y=magnitude, name=\"Point to point variance\", line=dict(color=\"lightgreen\")), secondary_y=True)\n", + "mean_magnitude = np.mean(magnitude)\n", + "\n", + "for (mag, freq) in sorted(zip(magnitude, frequencies), reverse=True):\n", + " if freq > 0 and mag > mean_magnitude:\n", + " print(round(1 / freq), mag)\n", + "fig.show()" + ], + "id": "efd335c6fc7769cb", + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "503\n", + "512\n", 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upper_b = lin_interpol( upper_sampled_filters[0], upper_sampled_filters[1], upper_sampled_filter_meas[0], upper_sampled_filter_meas[1])\n", + "lower_m, lower_b = lin_interpol(lower_sampled_filters[0], lower_sampled_filters[1], lower_sampled_filter_meas[0], lower_sampled_filter_meas[1])\n", + "\n", + "r_c = filters\n", + "\n", + "r_v_upper = [calc_upper(c, upper_m, upper_b, 128) for c in r_c]\n", + "r_v_lower = [calc_lower(c, lower_m, lower_b, 128) for c in r_c]\n", + "r_v_mean = [calc_mean(c,upper_m, upper_b, lower_m, lower_b, 128) for c in r_c]\n", + "r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b, 128, 1) for c in r_c]\n", + "\n", + "err_upper = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_upper, filter_meas)]\n", + "err_lower = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_lower, filter_meas)]\n", + "err_mean = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_mean, filter_meas)]\n", + "err_rect = [(approx - meas) / meas for approx, meas in zip(r_v_rect, filter_meas)]\n", + "\n", + "# print(np.mean(err_sine))\n", + "print(np.mean(err_rect))\n", + "\n", + "fig = go.Figure()\n", + "fig.add_trace(go.Scatter(x=filters, y=filter_meas, name=\"Channel Measurements\", mode=\"markers\"))\n", + "\n", + "fig.add_trace(go.Scatter(x=list(range(filters[-1])), y=[c * upper_m + upper_b for c in range(filters[-1])], name=\"Upper Sampled Channels\"))\n", + "fig.add_trace(go.Scatter(x=list(range(filters[-1])), y=[c * lower_m + lower_b for c in range(filters[-1])], name=\"Lower Sampled Channels\"))\n", + "fig.add_trace(go.Scatter(x=r_c, y=r_v_mean, name=\"Mean Steps\"))\n", + "fig.add_trace(go.Scatter(x=r_c, y=r_v_rect, name=\"Rect Steps\"))\n", + "\n", + "fig.add_trace(go.Scatter(x=r_c, y=err_rect, name=\"Rect Errors\", mode=\"markers\"))\n", + "print(np.mean(np.abs(err_rect)))\n", + "fig.update_layout(\n", + " autosize=False,\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT,\n", + "\n", + ")\n" + ], + "outputs": [ + { + 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"plotlyServerURL": "https://plot.ly" + } + } + }, + "metadata": {}, + "output_type": "display_data", + "jetTransient": { + "display_id": null + } + } + ], + "execution_count": 15 + }, + { + "cell_type": "code", + "id": "069bce83-c4d8-4f36-8c27-d00269919c34", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:09.774182Z", + "start_time": "2025-11-20T13:26:09.770285Z" + } + }, + "source": [ + "\n", + "df = pd.read_csv('./lut_channel_filter_sweep.csv', usecols=[\"channels\", \"filters\", \"ms\"])\n", + "split_df = df.groupby('channels')" + ], + "outputs": [], + "execution_count": 9 + }, + { + "cell_type": "code", + "id": "f48c666a-e44c-4381-871d-2443abde826f", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:09.933731Z", + "start_time": "2025-11-20T13:26:09.821346Z" + } + }, + "source": [ + "fig = make_subplots(specs=[[{\"secondary_y\": True}]])\n", + "split_df = df.groupby('filters')\n", + "first = True\n", + "\n", + "deltas = calculate_deltas(list(split_df.get_group(100)['ms']))\n", + "all_errs = []\n", + "all_rect_errs = []\n", + "\n", + "color_tuples = [\n", + " (\"#000088\", \"#0000DD\", \"#880000\"), # Blue (max brightness), Green (max brightness)\n", + " (\"#0000CC\", \"#00CC00\", \"#550000\"),\n", + " (\"#0000BB\", \"#00BB00\", \"#330000\"),\n", + " (\"#0000AA\", \"#00AA00\", \"#880000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000066\", \"#006600\", \"#880000\"),\n", + " (\"#000055\", \"#005500\", \"#880000\"),\n", + " (\"#000044\", \"#004400\", \"#880000\") # Blue (min brightness), Green (min brightness)\n", + "]\n", + "for (idx, (category, category_df)) in list(enumerate(split_df))[::5]:\n", + " # print(category_df)\n", + " # if not first:\n", + " # continue\n", + " upper_right = 195\n", + " upper_left = 129\n", + " lower_right = 192\n", + " lower_left = 126\n", + "\n", + " upper_right_meas = category_df.loc[category_df[\"channels\"] == upper_right][\"ms\"].values[0]\n", + " upper_left_meas = category_df.loc[category_df[\"channels\"] == upper_left][\"ms\"].values[0]\n", + "\n", + " lower_right_meas = category_df.loc[category_df[\"channels\"] == lower_right][\"ms\"].values[0]\n", + " lower_left_meas = category_df.loc[category_df[\"channels\"] == lower_left][\"ms\"].values[0]\n", + " upper_m, upper_b = lin_interpol( upper_sampled_filters[0], upper_sampled_filters[1], upper_sampled_filter_meas[0], upper_sampled_filter_meas[1])\n", + " r_c = list(category_df[\"channels\"])\n", + " r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c] \n", + " err_rect = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_rect, filter_meas)]\n", + "\n", + "\n", + " upper_m, upper_b = lin_interpol(upper_left - 3, upper_right - 3, upper_left_meas, upper_right_meas)\n", + " lower_m, lower_b = lin_interpol(lower_left, lower_right, lower_left_meas, lower_right_meas)\n", + " start = list(category_df['channels'])[0]\n", + " end = list(category_df['channels'])[-1]\n", + " # r_c = list(range(start, end))\n", + "\n", + " r_v_upper = [calc_upper(c, upper_m, upper_b) for c in r_c]\n", + " r_v_lower = [calc_lower(c, lower_m, lower_b) for c in r_c]\n", + " r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c]\n", + " lv = list(category_df['ms'])[0]\n", + " delta_approx = [lv]\n", + " for delta in deltas:\n", + " lv = delta * lv\n", + " delta_approx.append(lv)\n", + " \n", + " errs = compute_absolute_percentage_errors(list(category_df['ms']), delta_approx) # [np.abs(1 - (g / m)) * 100 for g, m in zip(delta_approx, list(category_df['ms']))]\n", + " rect_errs = compute_absolute_percentage_errors(list(category_df['ms']), r_v_rect)\n", + "\n", + " all_errs.append(np.mean(errs))\n", + " all_rect_errs.append(np.mean(rect_errs))\n", + " print(f\"{np.mean(errs)=}\")\n", + " print(f\"{np.mean(rect_errs)=}\")\n", + " fig.add_trace(go.Scatter(\n", + " # x=category_df['channels'],\n", + " x=category_df['channels'],\n", + " y=category_df['ms'],\n", + " # mode='markers',\n", + " marker=dict(\n", + " size=7,\n", + " color=color_tuples[idx][0]\n", + " ),\n", + " name=f\"#Filters:{category} Latency\",\n", + " mode='markers',\n", + " \n", + " ), \n", + " secondary_y=False\n", + " )\n", + " # fig.add_trace(\n", + " # go.Scatter(\n", + " # x=list(category_df['channels']),\n", + " # y=delta_approx,\n", + " # name=f\"Delta Latency approximation\",\n", + " # mode='lines',\n", + " # line=dict(\n", + " # width=.5,\n", + " # color=color_tuples[idx][1]\n", + " # ),\n", + " \n", + " # ), \n", + " # secondary_y=False\n", + " # )\n", + " fig.add_trace(\n", + " go.Scatter(\n", + " x=list(category_df['channels']),\n", + " y=r_v_rect,\n", + " name=f\"Approximation\",\n", + " mode='lines',\n", + " line=dict(\n", + " dash=\"dot\",\n", + " width=.5,\n", + " color=color_tuples[idx][1]\n", + " ),\n", + " \n", + " ), \n", + " secondary_y=False\n", + " )\n", + " # fig.add_trace(\n", + " # go.Scatter(\n", + " # x=list(category_df['channels']),\n", + " # y=errs,\n", + " # name=f\"Delta Latency Approximation Error\",\n", + " # mode='lines',\n", + " # line=dict(\n", + " # width=.5,\n", + " # color=color_tuples[idx][2]\n", + " # ),\n", + " \n", + " # ),\n", + " # secondary_y=True\n", + " # )\n", + " fig.add_trace(\n", + " go.Scatter(\n", + " x=list(category_df['channels']),\n", + " y=rect_errs,\n", + " name=f\"Error\",\n", + " mode='lines',\n", + " line=dict(\n", + " width=.5,\n", + " color=color_tuples[idx][2]\n", + " ),\n", + " \n", + " ),\n", + " secondary_y=True\n", + " )\n", + "\n", + " first = False\n", + "\n", + "print()\n", + "print(f\"{np.mean(all_errs)=}\")\n", + "print(f\"{np.mean(all_rect_errs)=}\")\n", + "fig.update_layout(\n", + " scene=dict(\n", + " xaxis_title='channels',\n", + " yaxis_title='filters',\n", + " zaxis_title='ms'\n", + " ),\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT,\n", + " template='plotly_white',\n", + ")\n", + "fig.update_xaxes(title_text=\"#Channels\")\n", + "\n", + "fig.update_yaxes(title_text=f\"\"\"Layer Execution Time (ms)\"\"\", secondary_y=False, range=[-5, 50])\n", + "fig.update_yaxes(title_text=f\"\"\"Absolute Approximation Error (%)\"\"\", secondary_y=True, range=[-4, 40],)\n", + "fig.update_layout(\n", + " title_text=\"Approximation using a modified stepfunction\",\n", + " autosize=False,\n", + " width=PLOT_WIDTH / 2,\n", + " height=PLOT_HEIGHT / 3 * 2,\n", + " legend_x=0, \n", + " legend_y=1,\n", + " font=dict(\n", + " size=14,\n", + " )\n", + ")\n", + "fig.write_image(\"images/step_approx.svg\", width=PLOT_WIDTH /2, height=PLOT_HEIGHT / 3 * 2, scale=2)\n", + "\n", + "fig.show()" + ], + "outputs": [ + { + "ename": "TypeError", + "evalue": "calc_rect() missing 2 required positional arguments: 'step_period' and 'rect_period'", + "output_type": "error", + "traceback": [ + "\u001B[31m---------------------------------------------------------------------------\u001B[39m", + "\u001B[31mTypeError\u001B[39m Traceback (most recent call last)", + "\u001B[36mCell\u001B[39m\u001B[36m \u001B[39m\u001B[32mIn[10]\u001B[39m\u001B[32m, line 37\u001B[39m\n\u001B[32m 35\u001B[39m upper_m, upper_b = lin_interpol( upper_sampled_filters[\u001B[32m0\u001B[39m], upper_sampled_filters[\u001B[32m1\u001B[39m], upper_sampled_filter_meas[\u001B[32m0\u001B[39m], upper_sampled_filter_meas[\u001B[32m1\u001B[39m])\n\u001B[32m 36\u001B[39m r_c = \u001B[38;5;28mlist\u001B[39m(category_df[\u001B[33m\"\u001B[39m\u001B[33mchannels\u001B[39m\u001B[33m\"\u001B[39m])\n\u001B[32m---> \u001B[39m\u001B[32m37\u001B[39m r_v_rect = [\u001B[43mcalc_rect\u001B[49m\u001B[43m(\u001B[49m\u001B[43mc\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_m\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_b\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mlower_m\u001B[49m\u001B[43m,\u001B[49m\u001B[43m \u001B[49m\u001B[43mlower_b\u001B[49m\u001B[43m)\u001B[49m \u001B[38;5;28;01mfor\u001B[39;00m c \u001B[38;5;129;01min\u001B[39;00m r_c] \n\u001B[32m 38\u001B[39m err_rect = [np.abs((approx - meas) / meas) \u001B[38;5;28;01mfor\u001B[39;00m approx, meas \u001B[38;5;129;01min\u001B[39;00m \u001B[38;5;28mzip\u001B[39m(r_v_rect, filter_meas)]\n\u001B[32m 41\u001B[39m upper_m, upper_b = lin_interpol(upper_left - \u001B[32m3\u001B[39m, upper_right - \u001B[32m3\u001B[39m, upper_left_meas, upper_right_meas)\n", + "\u001B[31mTypeError\u001B[39m: calc_rect() missing 2 required positional arguments: 'step_period' and 'rect_period'" + ] + } + ], + "execution_count": 10 + }, + { + "cell_type": "code", + "id": "8c92e57c-3d5a-41f3-8225-d5ad2c50e650", + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-20T13:26:09.944595098Z", + "start_time": "2025-11-20T07:43:24.882926Z" + } + }, + "source": [ + "fig = make_subplots(specs=[[{\"secondary_y\": True}]])\n", + "split_df = df.groupby('filters')\n", + "first = True\n", + "\n", + "deltas = calculate_deltas(list(split_df.get_group(100)['ms']))\n", + "all_errs = []\n", + "all_rect_errs = []\n", + "\n", + "color_tuples = [\n", + " (\"#000088\", \"#0000DD\", \"#880000\"), # Blue (max brightness), Green (max brightness)\n", + " (\"#0000CC\", \"#00CC00\", \"#550000\"),\n", + " (\"#0000BB\", \"#00BB00\", \"#330000\"),\n", + " (\"#0000AA\", \"#00AA00\", \"#880000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000033\", \"#000099\", \"#330000\"),\n", + " (\"#000066\", \"#006600\", \"#880000\"),\n", + " (\"#000055\", \"#005500\", \"#880000\"),\n", + " (\"#000044\", \"#004400\", \"#880000\") # Blue (min brightness), Green (min brightness)\n", + "]\n", + "for (idx, (category, category_df)) in list(enumerate(split_df))[::5]:\n", + " # print(category_df)\n", + " # if not first:\n", + " # continue\n", + " upper_right = 195\n", + " upper_left = 129\n", + " lower_right = 192\n", + " lower_left = 126\n", + "\n", + " upper_right_meas = category_df.loc[category_df[\"channels\"] == upper_right][\"ms\"].values[0]\n", + " upper_left_meas = category_df.loc[category_df[\"channels\"] == upper_left][\"ms\"].values[0]\n", + "\n", + " lower_right_meas = category_df.loc[category_df[\"channels\"] == lower_right][\"ms\"].values[0]\n", + " lower_left_meas = category_df.loc[category_df[\"channels\"] == lower_left][\"ms\"].values[0]\n", + " upper_m, upper_b = lin_interpol( upper_sampled_filters[0], upper_sampled_filters[1], upper_sampled_filter_meas[0], upper_sampled_filter_meas[1])\n", + " r_c = list(category_df[\"channels\"])\n", + " r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c] \n", + " err_rect = [np.abs((approx - meas) / meas) for approx, meas in zip(r_v_rect, filter_meas)]\n", + "\n", + "\n", + " upper_m, upper_b = lin_interpol(upper_left - 3, upper_right - 3, upper_left_meas, upper_right_meas)\n", + " lower_m, lower_b = lin_interpol(lower_left, lower_right, lower_left_meas, lower_right_meas)\n", + " start = list(category_df['channels'])[0]\n", + " end = list(category_df['channels'])[-1]\n", + " # r_c = list(range(start, end))\n", + "\n", + " r_v_upper = [calc_upper(c, upper_m, upper_b) for c in r_c]\n", + " r_v_lower = [calc_lower(c, lower_m, lower_b) for c in r_c]\n", + " r_v_rect = [calc_rect(c, upper_m, upper_b, lower_m, lower_b) for c in r_c]\n", + " lv = list(category_df['ms'])[0]\n", + " delta_approx = [lv]\n", + " for delta in deltas:\n", + " lv = delta * lv\n", + " delta_approx.append(lv)\n", + " \n", + " errs = compute_absolute_percentage_errors(list(category_df['ms']), delta_approx) # [np.abs(1 - (g / m)) * 100 for g, m in zip(delta_approx, list(category_df['ms']))]\n", + " rect_errs = compute_absolute_percentage_errors(list(category_df['ms']), r_v_rect)\n", + "\n", + " all_errs.append(np.mean(errs))\n", + " all_rect_errs.append(np.mean(rect_errs))\n", + " print(f\"{np.mean(errs)=}\")\n", + " print(f\"{np.mean(rect_errs)=}\")\n", + " fig.add_trace(go.Scatter(\n", + " # x=category_df['channels'],\n", + " x=category_df['channels'],\n", + " y=category_df['ms'],\n", + " # mode='markers',\n", + " marker=dict(\n", + " size=7,\n", + " color=color_tuples[idx][0]\n", + " ),\n", + " name=f\"#Filters:{category} Latency\",\n", + " mode='markers',\n", + " \n", + " ), \n", + " secondary_y=False\n", + " )\n", + " fig.add_trace(\n", + " go.Scatter(\n", + " x=list(category_df['channels']),\n", + " y=delta_approx,\n", + " name=f\"Approximation\",\n", + " mode='lines',\n", + " line=dict(\n", + " dash=\"dot\",\n", + " width=.5,\n", + " color=color_tuples[idx][1]\n", + " ),\n", + " \n", + " ), \n", + " secondary_y=False\n", + " )\n", + " # fig.add_trace(\n", + " # go.Scatter(\n", + " # x=list(category_df['channels']),\n", + " # y=r_v_rect,\n", + " # name=f\"Stepwise Latency approximation\",\n", + " # mode='lines',\n", + " # line=dict(\n", + " # width=.5,\n", + " # color=color_tuples[idx][1]\n", + " # ),\n", + " \n", + " # ), \n", + " # secondary_y=False\n", + " # )\n", + " fig.add_trace(\n", + " go.Scatter(\n", + " x=list(category_df['channels']),\n", + " y=errs,\n", + " name=f\"Error\",\n", + " mode='lines',\n", + " line=dict(\n", + " width=.5,\n", + " color=color_tuples[idx][2]\n", + " ),\n", + " \n", + " ),\n", + " secondary_y=True\n", + " )\n", + " # fig.add_trace(\n", + " # go.Scatter(\n", + " # x=list(category_df['channels']),\n", + " # y=rect_errs,\n", + " # name=f\"Stepwise Latency Approximation Error\",\n", + " # mode='lines',\n", + " # line=dict(\n", + " # width=.5,\n", + " # color=color_tuples[idx][2]\n", + " # ),\n", + " \n", + " # ),\n", + " # secondary_y=True\n", + " # )\n", + "\n", + " first = False\n", + "\n", + "print()\n", + "print(f\"{np.mean(all_errs)=}\")\n", + "print(f\"{np.mean(all_rect_errs)=}\")\n", + "fig.update_layout(\n", + " scene=dict(\n", + " xaxis_title='channels',\n", + " yaxis_title='filters',\n", + " zaxis_title='ms'\n", + " ),\n", + " width=PLOT_WIDTH,\n", + " height=PLOT_HEIGHT,\n", + " template='plotly_white',\n", + " plot_bgcolor= \"rgba(0, 0, 0, 0)\",\n", + ")\n", + "fig.update_xaxes(title_text=\"#Channels\")\n", + "\n", + "fig.update_yaxes(title_text=f\"\"\"Layer Execution Time (ms)\"\"\", secondary_y=False, range=[-5, 50])\n", + "fig.update_yaxes(title_text=f\"\"\"Absolute Approximation Error (%)\"\"\", secondary_y=True, range=[-4, 40],)\n", + "fig.update_layout(\n", + " title_text=\"Approximation using the point to point differences of reference sweep\",\n", + " autosize=False,\n", + " width=PLOT_WIDTH / 2,\n", + " height=PLOT_HEIGHT / 3 * 2,\n", + " legend_x=0, \n", + " legend_y=1,\n", + " font=dict(\n", + " size=14,\n", + " ),\n", + " plot_bgcolor= \"rgba(0, 0, 0, 0)\",\n", + "\n", + ")\n", + "fig.write_image(\"images/delta_approx.svg\", width=PLOT_WIDTH /2, height=PLOT_HEIGHT / 3 * 2, scale=2)\n", + "\n", + "fig.show()" + ], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "np.mean(errs)=np.float64(2.768728199793735e-14)\n", + "np.mean(rect_errs)=np.float64(0.5195734160479627)\n", + "np.mean(errs)=np.float64(2.048453928944935)\n", + "np.mean(rect_errs)=np.float64(2.53793726954352)\n", + "\n", + "np.mean(all_errs)=np.float64(1.0242269644724813)\n", + "np.mean(all_rect_errs)=np.float64(1.5287553427957412)\n" + ] + }, + { + "data": { + "application/vnd.plotly.v1+json": { + "data": [ + { + "marker": { + "color": "#000088", + "size": 7 + }, + "mode": "markers", + "name": "#Filters:100 Latency", + "x": { + "dtype": "i2", + "bdata": "eAB7AH4AgQCEAIcAigCNAJAAkwCWAJkAnACfAKIApQCoAKsArgCxALQAtwC6AL0AwADDAMYAyQDMAM8A0gDVANgA2wA=" + }, + "y": { + "dtype": "f8", + "bdata": 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b/images/delta_approx.svg @@ -1 +1 @@ -120140160180200220010203040500510152025303540#Filters:100 LatencyApproximationError#Filters:180 LatencyApproximationErrorApproximation using the point to point differences of reference sweep#ChannelsLayer Execution Time (ms)Absolute Approximation Error (%) \ No newline at end of file +120140160180200220010203040500510152025303540#Filters:100 LatencyApproximationError#Filters:180 LatencyApproximationErrorApproximation using the point to point differences of reference sweep#ChannelsLayer Execution Time (ms)Absolute Approximation Error (%) \ No newline at end of file diff --git a/images/step_approx.svg b/images/step_approx.svg index fccf149..abdf84d 100644 --- a/images/step_approx.svg +++ b/images/step_approx.svg @@ -1 +1 @@ -120140160180200220010203040500510152025303540#Filters:100 LatencyApproximationError#Filters:180 LatencyApproximationErrorApproximation using a modified stepfunction#ChannelsLayer Execution Time (ms)Absolute Approximation Error (%) \ No newline at end of file +120140160180200220010203040500510152025303540#Filters:100 LatencyApproximationError#Filters:180 LatencyApproximationErrorApproximation using a modified stepfunction#ChannelsLayer Execution Time (ms)Absolute Approximation Error (%) \ No newline at end of file diff --git a/images/sweep.svg b/images/sweep.svg index 195bc22..4a686ba 100644 --- a/images/sweep.svg +++ b/images/sweep.svg @@ -1 +1 @@ -02004006008001000−100102030400510152025303540Layer Execution TimeStepwise ApproximationPoint to point variancePoint to point varianceLatency Measurements for a Singular Neural Network Layer With Changing Input Channels#ChannelsLayer Execution Time (ms)Point to point variance (%) \ No newline at end of file +02004006008001000−100102030400510152025303540Layer Execution TimePoint to point varianceLatency Measurements for a Singular Neural Network Layer With Changing Input Channels#ChannelsLayer Execution Time (ms)Point to point variance (%) \ No newline at end of file diff --git a/modeling.py b/modeling.py index aa99472..fc76688 100644 --- a/modeling.py +++ b/modeling.py @@ -1,18 +1,20 @@ import numpy as np -def calc_upper(c: int, m: float, b: float) -> float: - return np.floor(c / 32) * 32 * m + b +def calc_upper(c: int, m: float, b: float, period: float) -> float: + return np.floor(c / period) * period * m + b -def calc_lower(c: int, m: float, b: float) -> float: - return np.ceil(c / 32) * 32 * m + b +def calc_lower(c: int, m: float, b: float, period: float) -> float: + return np.ceil(c / period) * period * m + b -def calc_mean(c:int , m_u: float, b_u: float, m_l: float, b_l: float) -> float: - return (calc_upper(c, m_u, b_u) + calc_lower(c, m_l, b_l)) / 2 +def calc_mean(c:int , m_u: float, b_u: float, m_l: float, b_l: float, period: float) -> float: + return (calc_upper(c, m_u, b_u, period) + calc_lower(c, m_l, b_l, period)) / 2 -def calc_rect(c:int , m_u: float, b_u: float, m_l: float, b_l: float) -> float: - if ((c - 1) % 8) < 4: - return calc_upper(c, m_u, b_u) + +def calc_rect(c:int , m_u: float, b_u: float, m_l: float, b_l: float, step_period: float, rect_period: float) -> float: + if ((c - 1) % rect_period) < 4: + return calc_upper(c, m_u, b_u, step_period) else: - return calc_lower(c, m_l, b_l) + return calc_lower(c, m_l, b_l, step_period) + def lin_interpol(x0:float, x1:float, y0:float, y1:float) -> (float, float): m = (y1 - y0) / (x1 - x0) diff --git a/newplot2.png b/newplot2.png new file mode 100644 index 0000000..6938085 Binary files /dev/null and b/newplot2.png differ diff --git a/notebook.ipynb b/notebook.ipynb index 5c30e6e..be4bc8c 100644 --- a/notebook.ipynb +++ b/notebook.ipynb @@ -5,8 +5,8 @@ "id": "fbc121e30a2defb3", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:22:08.644815Z", - "start_time": "2025-11-18T14:22:08.334294Z" + "end_time": "2025-11-21T14:47:24.473239Z", + "start_time": "2025-11-21T14:47:24.470530Z" } }, "source": [ @@ -26,15 +26,15 @@ "# plt.rcParams['figure.figsize'] = [25, 15]" ], "outputs": [], - "execution_count": 1 + "execution_count": 20 }, { "cell_type": "code", "id": "37bf71a9-de31-4274-8b55-d20efc1bf556", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:22:09.869362Z", - "start_time": "2025-11-18T14:22:09.867489Z" + "end_time": "2025-11-21T14:47:24.836372Z", + "start_time": "2025-11-21T14:47:24.834668Z" } }, "source": [ @@ -42,46 +42,70 @@ "PLOT_HEIGHT = 1000" ], "outputs": [], - "execution_count": 2 + "execution_count": 21 }, { "cell_type": "code", "id": "a96ea0301fc7692a", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:22:11.549855Z", - "start_time": "2025-11-18T14:22:11.546604Z" + "end_time": "2025-11-21T14:47:25.000327Z", + "start_time": "2025-11-21T14:47:24.997035Z" } }, "source": [ - "channels, channel_meas = load_2d_experiment(\"./lut_channnel_sweep.csv\")\n", + "channels, filter_meas = load_2d_experiment(\"./lut_channnel_sweep.csv\")\n", "filters, filter_meas = load_2d_experiment(\"./lut_filter_sweep.csv\")\n", "inputs, input_meas = load_2d_experiment(\"./lut_input_sweep.csv\")\n", "channel_cf, filters_cf, channel_filter_meas = load_3d_experiment(\"./lut_channel_filter_sweep.csv\")" ], "outputs": [], - "execution_count": 4 + "execution_count": 22 }, { "cell_type": "code", "id": "c7abf7a2802a93b8", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T13:40:37.224908Z", - "start_time": "2025-11-18T13:40:37.223400Z" + "end_time": "2025-11-21T14:47:25.193118Z", + "start_time": "2025-11-21T14:47:25.191467Z" } }, "source": [], "outputs": [], "execution_count": null }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-21T14:47:25.395929Z", + "start_time": "2025-11-21T14:47:25.393327Z" + } + }, + "cell_type": "code", + "source": [ + "def calculate_complexity(\n", + " input_shape: tuple, kernel_size: tuple, stride: tuple, filters: int, padding: str\n", + "):\n", + " if padding == \"valid\":\n", + " out_x = np.floor((input_shape[0] - kernel_size[0]) / stride[0]) + 1\n", + " out_y = np.floor((input_shape[1] - kernel_size[1]) / stride[1]) + 1\n", + " else:\n", + " out_x = np.floor((input_shape[0] - 1) / stride[0]) + 1\n", + " out_y = np.floor((input_shape[1] - 1) / stride[1]) + 1\n", + " return kernel_size[0] * kernel_size[1] * input_shape[2] * out_x * out_y * filters\n" + ], + "id": "cad87ae957f50f74", + "outputs": [], + "execution_count": 23 + }, { "cell_type": "code", "id": "9a653659b7f067cf", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:44:09.586242Z", - "start_time": "2025-11-18T14:44:09.575205Z" + "end_time": "2025-11-21T14:47:25.715960Z", + "start_time": "2025-11-21T14:47:25.702136Z" } }, "source": [ @@ -3031,13 +3055,13 @@ } } ], - "execution_count": 31 + "execution_count": 24 }, { "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T14:14:29.282473Z", - "start_time": "2025-11-18T14:14:29.272426Z" + "end_time": "2025-11-21T14:47:25.979315Z", + "start_time": "2025-11-21T14:47:25.968826Z" } }, "cell_type": "code", @@ -3987,15 +4011,15 @@ } } ], - "execution_count": 53 + "execution_count": 25 }, { "cell_type": "code", "id": "361ee9ff66d1b6e5", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T15:42:49.187072Z", - "start_time": "2025-11-18T15:42:49.177448Z" + "end_time": "2025-11-21T14:47:26.604240Z", + "start_time": "2025-11-21T14:47:26.596345Z" } }, "source": [ @@ -6927,15 +6951,15 @@ } } ], - "execution_count": 32 + "execution_count": 26 }, { "cell_type": "code", "id": "51ca081aacbae203", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T13:40:38.199359Z", - "start_time": "2025-11-18T13:40:38.071051Z" + "end_time": "2025-11-21T14:47:26.973076Z", + "start_time": "2025-11-21T14:47:26.894776Z" } }, "source": [ @@ -8247,15 +8271,15 @@ } } ], - "execution_count": 6 + "execution_count": 27 }, { "cell_type": "code", "id": "c9f108c1b000a586", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T13:40:38.216082Z", - "start_time": "2025-11-18T13:40:38.214482Z" + "end_time": "2025-11-21T14:47:27.125738Z", + "start_time": "2025-11-21T14:47:27.124208Z" } }, "source": [], @@ -8267,8 +8291,8 @@ "id": "b7f986b8-8b63-4ffc-886c-996b108e7b05", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T13:40:38.379729Z", - "start_time": "2025-11-18T13:40:38.267435Z" + "end_time": "2025-11-21T14:47:27.656032Z", + "start_time": "2025-11-21T14:47:27.634233Z" } }, "source": [ @@ -8291,7 +8315,7 @@ " upper_left = 129\n", " lower_right = 192\n", " lower_left = 126\n", - " # # upper_m, upper_b = lin_interpol( upper_sampled_channels[0], upper_sampled_channels[1], upper_sampled_channel_meas[0], upper_sampled_channel_meas[1])\n", + " # # upper_m, upper_b = lin_interpol( upper_sampled_channels[0], upper_sampled_channels[1], upper_sampled_filter_meas[0], upper_sampled_filter_meas[1])\n", "\n", " upper_right_meas = category_df.loc[category_df[\"filters\"] == upper_right][\"ms\"].values[0]\n", " upper_left_meas = category_df.loc[category_df[\"filters\"] == upper_left][\"ms\"].values[0]\n", @@ -8377,34 +8401,55 @@ "traceback": [ "\u001B[31m---------------------------------------------------------------------------\u001B[39m", "\u001B[31mIndexError\u001B[39m Traceback (most recent call last)", - "\u001B[36mCell\u001B[39m\u001B[36m \u001B[39m\u001B[32mIn[7]\u001B[39m\u001B[32m, line 22\u001B[39m\n\u001B[32m 19\u001B[39m lower_left = \u001B[32m126\u001B[39m\n\u001B[32m 20\u001B[39m \u001B[38;5;66;03m# # upper_m, upper_b = lin_interpol( upper_sampled_channels[0], upper_sampled_channels[1], upper_sampled_channel_meas[0], upper_sampled_channel_meas[1])\u001B[39;00m\n\u001B[32m---> \u001B[39m\u001B[32m22\u001B[39m upper_right_meas = \u001B[43mcategory_df\u001B[49m\u001B[43m.\u001B[49m\u001B[43mloc\u001B[49m\u001B[43m[\u001B[49m\u001B[43mcategory_df\u001B[49m\u001B[43m[\u001B[49m\u001B[33;43m\"\u001B[39;49m\u001B[33;43mfilters\u001B[39;49m\u001B[33;43m\"\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m \u001B[49m\u001B[43m==\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_right\u001B[49m\u001B[43m]\u001B[49m\u001B[43m[\u001B[49m\u001B[33;43m\"\u001B[39;49m\u001B[33;43mms\u001B[39;49m\u001B[33;43m\"\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m.\u001B[49m\u001B[43mvalues\u001B[49m\u001B[43m[\u001B[49m\u001B[32;43m0\u001B[39;49m\u001B[43m]\u001B[49m\n\u001B[32m 23\u001B[39m upper_left_meas = category_df.loc[category_df[\u001B[33m\"\u001B[39m\u001B[33mfilters\u001B[39m\u001B[33m\"\u001B[39m] == upper_left][\u001B[33m\"\u001B[39m\u001B[33mms\u001B[39m\u001B[33m\"\u001B[39m].values[\u001B[32m0\u001B[39m]\n\u001B[32m 25\u001B[39m lower_right_meas = category_df.loc[category_df[\u001B[33m\"\u001B[39m\u001B[33mfilters\u001B[39m\u001B[33m\"\u001B[39m] == lower_right][\u001B[33m\"\u001B[39m\u001B[33mms\u001B[39m\u001B[33m\"\u001B[39m].values[\u001B[32m0\u001B[39m]\n", + "\u001B[36mCell\u001B[39m\u001B[36m \u001B[39m\u001B[32mIn[28]\u001B[39m\u001B[32m, line 22\u001B[39m\n\u001B[32m 19\u001B[39m lower_left = \u001B[32m126\u001B[39m\n\u001B[32m 20\u001B[39m \u001B[38;5;66;03m# # upper_m, upper_b = lin_interpol( upper_sampled_channels[0], upper_sampled_channels[1], upper_sampled_filter_meas[0], upper_sampled_filter_meas[1])\u001B[39;00m\n\u001B[32m---> \u001B[39m\u001B[32m22\u001B[39m upper_right_meas = \u001B[43mcategory_df\u001B[49m\u001B[43m.\u001B[49m\u001B[43mloc\u001B[49m\u001B[43m[\u001B[49m\u001B[43mcategory_df\u001B[49m\u001B[43m[\u001B[49m\u001B[33;43m\"\u001B[39;49m\u001B[33;43mfilters\u001B[39;49m\u001B[33;43m\"\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m \u001B[49m\u001B[43m==\u001B[49m\u001B[43m \u001B[49m\u001B[43mupper_right\u001B[49m\u001B[43m]\u001B[49m\u001B[43m[\u001B[49m\u001B[33;43m\"\u001B[39;49m\u001B[33;43mms\u001B[39;49m\u001B[33;43m\"\u001B[39;49m\u001B[43m]\u001B[49m\u001B[43m.\u001B[49m\u001B[43mvalues\u001B[49m\u001B[43m[\u001B[49m\u001B[32;43m0\u001B[39;49m\u001B[43m]\u001B[49m\n\u001B[32m 23\u001B[39m upper_left_meas = category_df.loc[category_df[\u001B[33m\"\u001B[39m\u001B[33mfilters\u001B[39m\u001B[33m\"\u001B[39m] == upper_left][\u001B[33m\"\u001B[39m\u001B[33mms\u001B[39m\u001B[33m\"\u001B[39m].values[\u001B[32m0\u001B[39m]\n\u001B[32m 25\u001B[39m lower_right_meas = category_df.loc[category_df[\u001B[33m\"\u001B[39m\u001B[33mfilters\u001B[39m\u001B[33m\"\u001B[39m] == lower_right][\u001B[33m\"\u001B[39m\u001B[33mms\u001B[39m\u001B[33m\"\u001B[39m].values[\u001B[32m0\u001B[39m]\n", "\u001B[31mIndexError\u001B[39m: index 0 is out of bounds for axis 0 with size 0" ] } ], - "execution_count": 7 + "execution_count": 28 }, { "cell_type": "code", - "execution_count": 12, "id": "c958d465066f3b1d", "metadata": { "ExecuteTime": { - "end_time": "2025-11-18T13:40:38.394902050Z", - "start_time": "2025-09-03T06:37:15.273866Z" + "end_time": "2025-11-21T14:47:28.023381Z", + "start_time": "2025-11-21T14:47:28.007330Z" } }, + "source": [ + "filenames = [\"lut_input_sweep_K1x1.csv\", \"lut_input_sweep_K3x3.csv\", \"lut_input_sweep_K5x5.csv\"]\n", + "fig = go.Figure()\n", + "# deltas = calculate_deltas(list(split_df.get_group(120)['ms']))\n", + "inputs_k1, inputs_k1_meas = load_2d_experiment(\"lut_input_sweep_K1x1.csv\")\n", + "inputs_k3, inputs_k3_meas = load_2d_experiment(\"lut_input_sweep_K3x3.csv\")\n", + "inputs_k5, inputs_k5_meas = load_2d_experiment(\"lut_input_sweep_K5x5.csv\") \n", + "\n", + "fig.add_trace(go.Scatter(x=inputs_k1, y=inputs_k1_meas, name=f\"Input Measurements K1\"))\n", + "fig.add_trace(go.Scatter(x=inputs_k3, y=inputs_k3_meas, name=f\"Input Measurements K3\"))\n", + "fig.add_trace(go.Scatter(x=inputs_k5, y=inputs_k5_meas, name=f\"Input Measurements K5\"))\n", + "\n", + "fig.update_layout(\n", + " autosize=False,\n", + "width=PLOT_WIDTH,\n", + "height=PLOT_HEIGHT,\n", + " # margin=dict(\n", + " # l=50,\n", + " # r=50,\n", + " # b=100,\n", + " # t=100,\n", + " # pad=4\n", + " # ),\n", + " )\n", + "fig.show()" + ], "outputs": [ { "data": { "application/vnd.plotly.v1+json": 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" + } }, "metadata": {}, - "output_type": "display_data" + "output_type": "display_data", + "jetTransient": { + "display_id": null + } } ], - "source": [ - "filenames = [\"lut_input_sweep_K1x1.csv\", \"lut_input_sweep_K3x3.csv\", \"lut_input_sweep_K5x5.csv\"]\n", - "fig = go.Figure()\n", - "# deltas = calculate_deltas(list(split_df.get_group(120)['ms']))\n", - "inputs_k1, inputs_k1_meas = load_2d_experiment(\"lut_input_sweep_K1x1.csv\")\n", - "inputs_k3, inputs_k3_meas = load_2d_experiment(\"lut_input_sweep_K3x3.csv\")\n", - "inputs_k5, inputs_k5_meas = load_2d_experiment(\"lut_input_sweep_K5x5.csv\") \n", - "\n", - "fig.add_trace(go.Scatter(x=inputs_k1, y=inputs_k1_meas, name=f\"Input Measurements K1\"))\n", - "fig.add_trace(go.Scatter(x=inputs_k3, y=inputs_k3_meas, name=f\"Input Measurements K3\"))\n", - "fig.add_trace(go.Scatter(x=inputs_k5, y=inputs_k5_meas, name=f\"Input Measurements K5\"))\n", - "\n", - "fig.update_layout(\n", - " autosize=False,\n", - "width=PLOT_WIDTH,\n", - "height=PLOT_HEIGHT,\n", - " # margin=dict(\n", - " # l=50,\n", - " # r=50,\n", - " # b=100,\n", - " # t=100,\n", - " # pad=4\n", - " # ),\n", - " )\n", - "fig.show()" - ] + "execution_count": 29 }, { "cell_type": "code", "id": "e266a562cbc80021", "metadata": { "ExecuteTime": { - "end_time": "2025-11-19T15:27:46.018059Z", - "start_time": "2025-11-19T15:27:46.009139Z" + "end_time": "2025-11-21T14:47:28.951609Z", + "start_time": "2025-11-21T14:47:28.940721Z" } }, "source": [ @@ -10018,15 +10053,15 @@ "result = [y for x in os.walk(\"./Sweeps\") for y in glob(os.path.join(x[0], '*.json'))]\n" ], "outputs": [], - "execution_count": 73 + "execution_count": 30 }, { "cell_type": "code", "id": "6d714069-fdc3-42a1-86ac-797f5c4a268f", "metadata": { "ExecuteTime": { - "end_time": "2025-11-19T15:27:57.026072Z", - "start_time": "2025-11-19T15:27:55.365760Z" + "end_time": "2025-11-21T14:47:30.961124Z", + "start_time": "2025-11-21T14:47:29.298112Z" } }, "source": [ @@ -10075,35 +10110,38 @@ ] } ], - "execution_count": 75 + "execution_count": 31 }, { "cell_type": "code", "id": "5d10b8cf-ae00-447c-bc1f-b248e7c2a3f2", "metadata": { "ExecuteTime": { - "end_time": "2025-11-19T15:37:02.584404Z", - "start_time": "2025-11-19T15:37:02.537013Z" + "end_time": "2025-11-21T14:47:31.046582Z", + "start_time": "2025-11-21T14:47:30.970015Z" } }, "source": [ "characterization_list = []\n", "import plotly.express as px\n", "df = []\n", + "\n", "print(df)\n", + "print(sorted(characterization[256].keys()))\n", "for c in characterization[256]:\n", " for f in characterization[256][c]:\n", "\n", " for kx in characterization[256][c][f]:\n", " for ky in characterization[256][c][f][kx]:\n", - " df.append([c, f, (kx, ky), characterization[256][c][f][kx][ky]])\n", + " df.append([c, f, (kx, ky), characterization[256][c][f][kx][ky], calculate_complexity((256, 256, c), (kx, ky), (1, 1), f, \"valid\") / characterization[256][c][f][kx][ky], np.log2(characterization[256][c][f][kx][ky])])\n", + "\n", "# print(df)\n", - "df = pd.DataFrame(data=df, columns=[\"Channels\", \"Filters\", \"Kernel\",\"LatencyMS\"])\n", + "df = pd.DataFrame(data=df, columns=[\"Channels\", \"Filters\", \"Kernel\",\"LatencyMS\", \"Op-Cost\", \"LatencyLog\"])\n", "print(df)\n", "import plotly.express as px\n", "fig = px.scatter_3d(df, x='Channels', y='Filters', z='LatencyMS', color=\"Kernel\")\n", "fig.update_layout(width=2000, height=1000, margin=dict(l=0, r=0, b=0, t=0))\n", - "fig.show()" + "fig.show()\n" ], "outputs": [ { @@ -10111,20 +10149,21 @@ "output_type": "stream", "text": [ "[]\n", - " Channels Filters Kernel LatencyMS\n", - "0 128 338 (3, 3) 13.605897\n", - "1 128 338 (5, 5) 34.520517\n", - "2 128 24 (3, 3) 2.793949\n", - "3 128 24 (5, 5) 7.066144\n", - "4 128 327 (3, 3) 13.563218\n", - "... ... ... ... ...\n", - "5626 404 128 (3, 3) 14.899150\n", - "5627 404 128 (5, 5) 40.567556\n", - "5628 253 128 (3, 3) 8.514450\n", - "5629 253 128 (5, 5) 22.618347\n", - "5630 707 128 (3, 3) 25.984329\n", + "[1, 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}, "type": "scatter3d" }, @@ -11022,15 +11061,172 @@ } } ], - "execution_count": 87 + "execution_count": 32 }, { "cell_type": "code", - "execution_count": null, "id": "9af37da0-3655-4b4f-9cd3-98cae5120fcf", - "metadata": {}, - "outputs": [], - "source": "" + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-21T14:50:27.178360Z", + "start_time": "2025-11-21T14:50:26.408338Z" + } + }, + "source": [ + "\n", + "# df = pd.DataFrame(data=df, columns=[\"Channels\", \"Filters\", \"Kernel\",\"LatencyMS\", \"Op-Cost\", \"LatencyLog\"])\n", + "import plotly.io as pio\n", + "pio.renderers.default = \"browser\"\n", + "channel_step_size = 32\n", + "channel_rect_size = 8\n", + "\n", + "filter_step_size = 128\n", + "filter_rect_size = 1\n", + "\n", + "kernel_prediction = (3, 3)\n", + "\n", + "filter_start = 128\n", + "filter_end = 1028\n", + "fc_dims = [filter_start, filter_end]\n", + "# print(channels)\n", + "upper_sampled_channels = [97, 1025]\n", + "lower_sampled_channels = [96, 1024]\n", + "predictions = []\n", + "for fc_dim in fc_dims:\n", + " print(fc_dim)\n", + " # print(df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == fc_dim)& (df[\"Channels\"] == 97)])\n", + "\n", + " upper_sampled_channel_meas = [df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == fc_dim) & (df[\"Channels\"] == c)].iloc[0][\"LatencyMS\"] for c in upper_sampled_channels]\n", + " lower_sampled_channel_meas = [df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == fc_dim) & (df[\"Channels\"] == c)].iloc[0][\"LatencyMS\"] for c in lower_sampled_channels]\n", + " print(upper_sampled_channel_meas)\n", + " print(lower_sampled_channel_meas)\n", + " # lower_sampled_channel_meas = [channel_meas[channels.index(c)] for c in lower_sampled_channels]\n", + "\n", + " upper_m, upper_b = lin_interpol( upper_sampled_channels[0], upper_sampled_channels[1], upper_sampled_channel_meas[0], upper_sampled_channel_meas[1])\n", + " lower_m, lower_b = lin_interpol(lower_sampled_channels[0], lower_sampled_channels[1], lower_sampled_channel_meas[0], lower_sampled_channel_meas[1])\n", + " for c in range (upper_sampled_channels[1] + 1):\n", + " # def calc_rect(c:int , m_u: float, b_u: float, m_l: float, b_l: float, step_period: float, rect_period: float) -> float:\n", + " r_v_rect = calc_rect(c, upper_m, upper_b, lower_m, lower_b, channel_step_size, channel_rect_size)\n", + " predictions.append([c, fc_dim, r_v_rect])\n", + "\n", + "for c in range (1, upper_sampled_channels[1] + 1, 3):\n", + " filter_preds = [pred for pred in predictions if pred[0] == c]\n", + " # print(filter_preds)\n", + " f128_pred_lat = [pred[2] for pred in filter_preds if pred[1] == 128][0]\n", + " f1028_pred_lat = [pred[2] for pred in filter_preds if pred[1] == 1028][0]\n", + "\n", + " upper_m, upper_b = lin_interpol( 128, 1028, f128_pred_lat, f1028_pred_lat)\n", + " # lower_m, lower_b = lin_interpol(lower_sampled_filters[0], lower_sampled_filters[1], lower_sampled_filters_meas[0], lower_sampled_filters_meas[1])\n", + " for f in range (0,1100,3):\n", + " # def calc_rect(c:int , m_u: float, b_u: float, m_l: float, b_l: float, step_period: float, rect_period: float) -> float:\n", + " r_v_rect = calc_rect(f, upper_m, upper_b, upper_m, upper_b, filter_step_size, filter_rect_size)\n", + " predictions.append([c, f, r_v_rect])\n", + "print(\"hi\")\n", + "\n", + "\n", + "\n", + "cf_dims = [96, 1024]\n", + "upper_sampled_filters = [128, 1028]\n", + "lower_sampled_filters = [128, 1028]\n", + "for cf_dim in cf_dims:\n", + " # print(df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == fc_dim)& (df[\"Channels\"] == 97)])\n", + " print(df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == 1024)& (df[\"Channels\"] == cf_dim)])\n", + " upper_sampled_filters_meas = [df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == f) & (df[\"Channels\"] == cf_dim)].iloc[0][\"LatencyMS\"] for f in upper_sampled_filters]\n", + " lower_sampled_filters_meas = [df[(df[\"Kernel\"] == (3, 3)) & (df[\"Filters\"] == f) & (df[\"Channels\"] == cf_dim)].iloc[0][\"LatencyMS\"] for f in lower_sampled_filters]\n", + " print(upper_sampled_filters_meas)\n", + " print(lower_sampled_filters_meas)\n", + " # lower_sampled_channel_meas = [channel_meas[channels.index(c)] for c in lower_sampled_channels]\n", + "\n", + " upper_m, upper_b = lin_interpol( upper_sampled_filters[0], upper_sampled_filters[1], upper_sampled_filters_meas[0], upper_sampled_filters_meas[1])\n", + " lower_m, lower_b = lin_interpol(lower_sampled_filters[0], lower_sampled_filters[1], lower_sampled_filters_meas[0], lower_sampled_filters_meas[1])\n", + " for f in range (1100):\n", + " # def calc_rect(c:int , m_u: float, b_u: float, m_l: float, b_l: float, step_period: float, rect_period: float) -> float:\n", + " r_v_rect = calc_rect(f, upper_m, upper_b, lower_m, lower_b, filter_step_size, filter_rect_size)\n", + " predictions.append([cf_dim, f, r_v_rect])\n", + "\n", + "\n", + "sub_df = df[(df[\"Kernel\"] == (3, 3))]\n", + "pdf = pd.DataFrame(data=predictions, columns=[\"Channels\", \"Filters\", \"LatencyMS\"])\n", + "fig = go.Figure()\n", + "\n", + "fig =fig.add_trace(go.Scatter3d(x=sub_df['Channels'], y=sub_df['Filters'], z=sub_df['LatencyMS'], marker=dict(size=2), mode='markers'))\n", + "\n", + "fig.add_trace(go.Scatter3d(\n", + " x=pdf['Channels'],\n", + " y=pdf['Filters'],\n", + " z=pdf['LatencyMS'],\n", + " mode='markers',\n", + " marker=dict(size=2),\n", + " # name=f\"channel {category}\",\n", + " # mode='markers+lines',\n", + " line=dict(\n", + " dash='dash',\n", + " width=.1\n", + " )\n", + " ))\n", + "fig.update_layout(width=2000, height=1000, margin=dict(l=0, r=0, b=0, t=0),\n", + " scene=dict(\n", + " xaxis_title='channels',\n", + " yaxis_title='filters',\n", + " zaxis_title='ms'\n", + " ),\n", + "\n", + " template='plotly_white',\n", + ")\n", + "fig.show()\n", + "#\n", + "#\n", + "# channel_lower_approx =\n", + "\n" + ], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "128\n", + "[np.float64(4.9109807968139645), np.float64(37.22674671808878)]\n", + "[np.float64(3.5613492742369446), np.float64(32.39117988380226)]\n", + "1028\n", + "[np.float64(44.43491191864014), np.float64(331.73373631068637)]\n", + "[np.float64(32.60566730499268), np.float64(290.88586764865454)]\n", + "hi\n", + " Channels Filters Kernel LatencyMS Op-Cost LatencyLog\n", + "1096 96 1024 (3, 3) 29.010786 1.967531e+09 4.858517\n", + "[np.float64(3.5613492742369446), np.float64(32.60566730499268)]\n", + "[np.float64(3.5613492742369446), np.float64(32.60566730499268)]\n", + " Channels Filters Kernel LatencyMS Op-Cost LatencyLog\n", + "1869 1024 1024 (3, 3) 260.395382 2.338173e+09 8.02456\n", + "[np.float64(32.39117988380226), np.float64(290.88586764865454)]\n", + "[np.float64(32.39117988380226), np.float64(290.88586764865454)]\n" + ] + } + ], + "execution_count": 38 + }, + { + "metadata": { + "ExecuteTime": { + "end_time": "2025-11-21T14:47:51.358209Z", + "start_time": "2025-11-21T14:47:51.354108Z" + } + }, + "cell_type": "code", + "source": "calculate_complexity((256, 256, 1024), (3, 3), (1, 1),1024, \"same\")", + "id": "e97d1684e488064a", + "outputs": [ + { + "data": { + "text/plain": [ + "np.float64(618475290624.0)" + ] + }, + "execution_count": 34, + "metadata": {}, + "output_type": "execute_result" + } + ], + "execution_count": 34 } ], "metadata": {