282 lines
170 KiB
Plaintext
282 lines
170 KiB
Plaintext
{
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"cells": [
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{
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"cell_type": "code",
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"execution_count": 109,
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"metadata": {},
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"outputs": [],
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"source": [
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"import matplotlib.pyplot as plt\n",
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"import random\n",
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"\n",
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"plt.rcParams[\"font.family\"] = \"Times New Roman\"\n",
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"plt.rcParams[\"font.size\"] = 16\n",
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"\n",
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"g_label_fontsize = 16\n",
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"\n",
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"colors = [\n",
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" \"#233142\",\n",
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" \"#F95959\",\n",
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"]\n",
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"\n",
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"edgecolors = [\n",
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" \"#FFFFFF\",\n",
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" \"#FFFFFF\",\n",
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"]\n",
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"\n",
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"hatches = [\"\", \"\"]"
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]
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},
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{
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"cell_type": "code",
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"execution_count": 110,
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"metadata": {},
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"outputs": [
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{
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"data": {
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"image/png": 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",
|
|
"text/plain": [
|
|
"<Figure size 2100x700 with 1 Axes>"
|
|
]
|
|
},
|
|
"metadata": {},
|
|
"output_type": "display_data"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig, ax = plt.subplots(\n",
|
|
" figsize=(7, 14 / 6), ncols=1, nrows=1, constrained_layout=True, dpi=300\n",
|
|
")"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 111,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"labels_name_a = [\n",
|
|
" \"ModelA\\n8DP\",\n",
|
|
" \"ModelA\\n8TP\",\n",
|
|
" \"ModelA\\n2DP$\\\\times$4TP\",\n",
|
|
" \"ModelA\\n2DP$\\\\times$8TP\",\n",
|
|
" \"ModelA\\n4DP$\\\\times$2TP\",\n",
|
|
" \"ModelB\\n8TP\",\n",
|
|
" \"ModelB\\n4DP$\\\\times$2TP\",\n",
|
|
"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 112,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"# MFU\n",
|
|
"data_a = {\n",
|
|
" labels_name_a[0]: [39.3, 44.4], # modela 8DP\n",
|
|
" labels_name_a[1]: [39.3, 43.6], # modela 8TP\n",
|
|
" labels_name_a[2]: [33.8, 44.6], # modela 2DP 4TP\n",
|
|
" labels_name_a[3]: [38.0, 42.6], # modela 2DP 8TP\n",
|
|
" labels_name_a[4]: [36.9, 44.7], # modela 4DP 2TP\n",
|
|
" labels_name_a[5]: [43.4, 49.4], # modelb 8TP\n",
|
|
" labels_name_a[6]: [37.6, 38.0], # modelb 4DP 2TP\n",
|
|
"}\n",
|
|
"\n",
|
|
"data_b = [\n",
|
|
" 612,\n",
|
|
" 623,\n",
|
|
" 617,\n",
|
|
" 628,\n",
|
|
" 614,\n",
|
|
" 713,\n",
|
|
" 716,\n",
|
|
"]\n",
|
|
"data_c = [\n",
|
|
" 212,\n",
|
|
" 227,\n",
|
|
" 223,\n",
|
|
" 217,\n",
|
|
" 214,\n",
|
|
" 266,\n",
|
|
" 262,\n",
|
|
"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 113,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"legend_labels = [\"ILP\", \"Lynx\"]"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 114,
|
|
"metadata": {},
|
|
"outputs": [],
|
|
"source": [
|
|
"bar_width = 0.2\n",
|
|
"group_spaing = 0.15\n",
|
|
"\n",
|
|
"group_positions = {}\n",
|
|
"current_pos = 0\n",
|
|
"\n",
|
|
"x_label_cnt = len(data_a.keys())\n",
|
|
"x_label_group_cnt = 2\n",
|
|
"\n",
|
|
"for idx in range(x_label_cnt):\n",
|
|
" group_positions[idx] = []\n",
|
|
" for _ in range(x_label_group_cnt):\n",
|
|
" group_positions[idx].append(current_pos)\n",
|
|
" current_pos += bar_width\n",
|
|
" current_pos += group_spaing\n",
|
|
"\n",
|
|
"group_centers = {}\n",
|
|
"for idx, positions in group_positions.items():\n",
|
|
" group_centers[idx] = sum(positions) / len(positions)"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 115,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
"text/plain": [
|
|
"Text(0, 0.5, 'Time (s)')"
|
|
]
|
|
},
|
|
"execution_count": 115,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"label_set = set()\n",
|
|
"for idx, (x_label, y_data) in enumerate(data_a.items()):\n",
|
|
" positions = group_positions[idx]\n",
|
|
"\n",
|
|
" for i, (pos, value, color, edgecolor, hatch, label) in enumerate(\n",
|
|
" zip(\n",
|
|
" positions,\n",
|
|
" y_data,\n",
|
|
" colors,\n",
|
|
" edgecolors,\n",
|
|
" hatches,\n",
|
|
" legend_labels,\n",
|
|
" )\n",
|
|
" ):\n",
|
|
" if label in label_set:\n",
|
|
" local_label = None\n",
|
|
" else:\n",
|
|
" local_label = label\n",
|
|
" label_set.add(local_label)\n",
|
|
"\n",
|
|
" ax.bar(\n",
|
|
" pos,\n",
|
|
" value,\n",
|
|
" width=bar_width,\n",
|
|
" color=color,\n",
|
|
" label=local_label,\n",
|
|
" hatch=hatch,\n",
|
|
" edgecolor=edgecolor,\n",
|
|
" )\n",
|
|
"\n",
|
|
"ax.set_xticks(list(group_centers.values()))\n",
|
|
"ax.set_xticklabels(list(data_a.keys()))\n",
|
|
"\n",
|
|
"ax.set_ylim(0, 100)\n",
|
|
"ax.set_yticks([0, 50, 100])\n",
|
|
"ax.set_yticklabels([\"0\", \"50\", \"100\"], rotation=90, ha=\"center\", va=\"center\")\n",
|
|
"\n",
|
|
"ax.tick_params(axis=\"x\", bottom=False, labelsize=g_label_fontsize - 4, pad=1)\n",
|
|
"ax.tick_params(axis=\"y\", left=True, labelsize=g_label_fontsize, pad=5)\n",
|
|
"ax.set_ylabel(\"MFU (%)\", fontsize=g_label_fontsize)\n",
|
|
"\n",
|
|
"ax2 = ax.twinx()\n",
|
|
"ax2.plot(list(group_centers.values()), data_b, \"^--\", color=colors[0])\n",
|
|
"ax2.plot(list(group_centers.values()), data_c, \"v--\", color=colors[1])\n",
|
|
"ax2.set_ylim(0, 805)\n",
|
|
"ax2.set_yticks([0, 200, 400, 600, 800])\n",
|
|
"ax2.set_yticklabels([\"0\", \"200\", \"400\", \"600\", \"800\"], rotation=90, va=\"center\")\n",
|
|
"ax2.tick_params(axis=\"y\", left=True, labelsize=g_label_fontsize)\n",
|
|
"ax2.set_ylabel(\"Time (s)\", fontsize=g_label_fontsize)"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 116,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
"text/plain": [
|
|
"<matplotlib.legend.Legend at 0x7fce1b2b80b0>"
|
|
]
|
|
},
|
|
"execution_count": 116,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig.legend(\n",
|
|
" ncol=3,\n",
|
|
" loc=\"upper center\",\n",
|
|
" frameon=False,\n",
|
|
" shadow=False,\n",
|
|
" bbox_to_anchor=(0.5, 0.98),\n",
|
|
" fontsize=g_label_fontsize,\n",
|
|
")"
|
|
]
|
|
},
|
|
{
|
|
"cell_type": "code",
|
|
"execution_count": 117,
|
|
"metadata": {},
|
|
"outputs": [
|
|
{
|
|
"data": {
|
|
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",
|
|
"text/plain": [
|
|
"<Figure size 2100x700 with 2 Axes>"
|
|
]
|
|
},
|
|
"execution_count": 117,
|
|
"metadata": {},
|
|
"output_type": "execute_result"
|
|
}
|
|
],
|
|
"source": [
|
|
"fig.savefig(\"or_tool.pdf\", bbox_inches=\"tight\", dpi=1000)\n",
|
|
"fig"
|
|
]
|
|
}
|
|
],
|
|
"metadata": {
|
|
"kernelspec": {
|
|
"display_name": ".venv",
|
|
"language": "python",
|
|
"name": "python3"
|
|
},
|
|
"language_info": {
|
|
"codemirror_mode": {
|
|
"name": "ipython",
|
|
"version": 3
|
|
},
|
|
"file_extension": ".py",
|
|
"mimetype": "text/x-python",
|
|
"name": "python",
|
|
"nbconvert_exporter": "python",
|
|
"pygments_lexer": "ipython3",
|
|
"version": "3.12.9"
|
|
}
|
|
},
|
|
"nbformat": 4,
|
|
"nbformat_minor": 2
|
|
}
|