{
"cells": [
{
"cell_type": "code",
"execution_count": 3,
"id": "ba38325e",
"metadata": {
"tags": [
"remove_input"
]
},
"outputs": [],
"source": [
"import pandas as pd\n",
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"import seaborn as sns\n",
"from IPython.display import set_matplotlib_formats\n",
"pd.set_option('display.max_colwidth', None)\n",
"\n",
"sns.set(style=\"whitegrid\")\n",
"sns.set_context(\"poster\", font_scale=.5, rc={\"grid.linewidth\": 0.6})\n",
"sns.set_style({'font.family': 'Roboto'})\n",
"# jupyter-book clean ./ --all\n",
"# jupyter-book build ./\n",
"# ghp-import -n -p -f _build/html"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "f8751081",
"metadata": {},
"source": [
"# 1. Preliminary Data Analysis\n",
"\n",
"Performing a preliminary data analysis is crucial to gaining a better understanding of the data and making necessary cleaning adjustments. During this step, we will explore the following questions:\n",
"\n",
"1. Does the packname follow a consistent pattern?\n",
"2. What is the distribution of hold times?\n",
"3. Is there a clear relationship between difficulty rating and piece counts?\n",
"\n",
"We'll be taking a look at the data sets member_hold_times_and_packs.tsv and packs.tsv."
]
},
{
"cell_type": "code",
"execution_count": 4,
"id": "acba7993",
"metadata": {},
"outputs": [],
"source": [
"# Importing Libraries\n",
"import pandas as pd\n",
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"import seaborn as sns\n",
"\n",
"import warnings\n",
"warnings.filterwarnings(\"ignore\")"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "56fe7f1f",
"metadata": {},
"source": [
"### 1.1 Members Data\n",
"\n",
"- `memberID` - Unique identifiers for each person\n",
"- `holdtime` - number of days the person had the pack\n",
"- `puzzlepack` - name of the pack (may have more than 1 puzzle per pack)\n"
]
},
{
"cell_type": "code",
"execution_count": 5,
"id": "7056a50a",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"(19733, 3)"
]
},
"execution_count": 5,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"member_holdtime_df = pd.read_csv('data/member_hold_times_and_packs_Feb16_2023.tsv', sep='\\t', header=None)\n",
"member_holdtime_df.columns = ['memberID', 'holdtime', 'puzzlepack']\n",
"member_holdtime_df.shape"
]
},
{
"cell_type": "code",
"execution_count": 6,
"id": "19da5020",
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"
\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" memberID \n",
" holdtime \n",
" puzzlepack \n",
" \n",
" \n",
" \n",
" \n",
" 0 \n",
" member1 \n",
" 2.939411 \n",
" Artifact Puzzles Justin Hillgrove Word Travels South Artifact Puzzles Justin Hillgrove Word Travels West \n",
" \n",
" \n",
" 1 \n",
" member1 \n",
" 0.998885 \n",
" DaVici Puzzles Full Moon Feast DaVici Puzzles World's Greatest Miracle \n",
" \n",
" \n",
" 2 \n",
" member1 \n",
" 10.865032 \n",
" DaVici Puzzles Flying Frigate DaVici Puzzles Hobby Horse \n",
" \n",
" \n",
" 3 \n",
" member1 \n",
" 22.083971 \n",
" Liberty Puzzles Haeckel Hummingbirds Nautilus Puzzles Mother Adams \n",
" \n",
" \n",
" 4 \n",
" member1 \n",
" 5.077603 \n",
" DaVici Puzzles Diana Zimens City Of Cats \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" memberID holdtime \\\n",
"0 member1 2.939411 \n",
"1 member1 0.998885 \n",
"2 member1 10.865032 \n",
"3 member1 22.083971 \n",
"4 member1 5.077603 \n",
"\n",
" puzzlepack \n",
"0 Artifact Puzzles Justin Hillgrove Word Travels South Artifact Puzzles Justin Hillgrove Word Travels West \n",
"1 DaVici Puzzles Full Moon Feast DaVici Puzzles World's Greatest Miracle \n",
"2 DaVici Puzzles Flying Frigate DaVici Puzzles Hobby Horse \n",
"3 Liberty Puzzles Haeckel Hummingbirds Nautilus Puzzles Mother Adams \n",
"4 DaVici Puzzles Diana Zimens City Of Cats "
]
},
"execution_count": 6,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"## Does packname have a pattern?\n",
"member_holdtime_df.head()"
]
},
{
"cell_type": "markdown",
"id": "624ca8c7",
"metadata": {},
"source": [
"**Comments**:\n",
"- Observe the extra space at the end of \"cats \". This shows it has this pack has only one puzzle.\n",
"- other strings have the word \"Puzzles\" twice while 'Diana Zimens City Of Cats ' has it only once. \n",
"- Looks like the first word is a brand or something, then the word \"puzzle\" and the name of puzzle. For example -\n",
" * DaVici, **Puzzles** Full Moon Feast DaVici **Puzzles** World's Greatest Miracle \n",
" * DaVici, **Puzzles** Flying Frigate DaVici **Puzzles** Hobby Horse\n",
" * Liberty, **Puzzles** Haeckel Hummingbirds Nautilus **Puzzles** Mother Adams\n",
" * DaVici, **Puzzles** Diana Zimens City Of Cats \n"
]
},
{
"cell_type": "code",
"execution_count": 7,
"id": "48b5b15d",
"metadata": {
"tags": [
"hide_code",
"hide_input",
"remove_output"
]
},
"outputs": [
{
"data": {
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",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"## What is the distribution for holdtimes?\n",
"plt.figure(figsize = (10,5))\n",
"plt.title(\"Figure 1. Distribution of Hold Times\", weight='heavy',y =1.1, x=0.16).set_fontsize('18')\n",
"z = sns.histplot(data=member_holdtime_df, x=\"holdtime\", color=\"#F9C762\", alpha = 1.0, bins = 75)\n",
"sns.despine(left=True, bottom=False)\n",
"z.spines['bottom'].set_color('#DDDDDD')\n",
"z.yaxis.grid(True, color='#EEEEEE')\n",
"z.xaxis.grid(False)\n",
"plt.xlabel(\"Hold Time\", size=17, weight=500)\n",
"plt.ylabel(\"Frequency\", size=17, weight=500)\n",
"plt.tight_layout()\n",
"# plt.savefig(\"_static/images/hold_times_dist.png\", format=\"png\", dpi=1200)\n",
"plt.show()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "3a8d98ab",
"metadata": {},
"source": [
""
]
},
{
"cell_type": "code",
"execution_count": 17,
"id": "4b6d47c5",
"metadata": {
"tags": [
"remove_output",
"hide_input"
]
},
"outputs": [
{
"data": {
"image/png": 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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig, axs = plt.subplots(1, 2, figsize=(15, 5))\n",
"sns.histplot(data=member_holdtime_df, x=member_holdtime_df.loc[member_holdtime_df['holdtime'] <= 150]['holdtime'], bins = 20,color=\"#ffa07a\", alpha = 1.0, ax=axs[0])\n",
"axs[0].set_title(\"Holdtime up to 5 months\")\n",
"sns.histplot(data=member_holdtime_df, x=member_holdtime_df.loc[member_holdtime_df['holdtime'] > 151]['holdtime'], bins = 20, color=\"#FB607F\", alpha = 0.9, ax=axs[1])\n",
"axs[1].set_title(\"Holdtime over 5 months\")\n",
"fig.tight_layout()\n",
"# plt.savefig(\"_static/images/hold_times_dist2.png\", format=\"png\", dpi=1200)\n",
"plt.show()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "46935d2e",
"metadata": {},
"source": [
""
]
},
{
"cell_type": "code",
"execution_count": 9,
"id": "8fb03088",
"metadata": {
"tags": [
"hide_input",
"remove_output"
]
},
"outputs": [
{
"data": {
"image/png": 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",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# Distribution of member hold times value counts\n",
"plt.figure(figsize = (10,5))\n",
"plt.title(\"Figure 2. Puzzle Packs per Member\", weight='heavy',y =1.1, x=0.16).set_fontsize('18')\n",
"z=sns.histplot(data=member_holdtime_df['memberID'].value_counts().reset_index(name='freq'), x='freq', bins = 20, color=\"#FF3D4D\", alpha = 0.9)\n",
"sns.despine(left=True, bottom=False)\n",
"z.spines['bottom'].set_color('#DDDDDD')\n",
"z.yaxis.grid(True, color='#EEEEEE')\n",
"z.xaxis.grid(False)\n",
"plt.xlabel(\"Count of Members\", size=17, weight=500)\n",
"plt.ylabel(\"Count of Puzzle Packs\", size=17, weight=500)\n",
"plt.tight_layout()\n",
"# plt.savefig(\"_static/images/members_dist2.png\", format=\"png\", dpi=1200)\n",
"plt.show()"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "dd6eb5b1",
"metadata": {},
"source": [
""
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "337b5a72",
"metadata": {},
"source": [
"### 1.2 Packs Data\n",
"\n",
"* `pack_name` - name of the pack (may have more than 1 puzzle per pack)\n",
"* `brand` - brand name of puzzle pack\n",
"* `piece_count` - number of pieces in puzzle\n",
"* `difficulty_rating` - difficulty rating for puzzle"
]
},
{
"cell_type": "code",
"execution_count": 11,
"id": "967568c6",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"(920, 4)"
]
},
"execution_count": 11,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"packs_df = pd.read_csv('data/packs_Feb16_2023.tsv', sep='\\t', header=None)\n",
"packs_df.columns = ['pack_name', 'brand', 'piece_count', 'difficulty_rating']\n",
"packs_df.shape"
]
},
{
"cell_type": "code",
"execution_count": 12,
"id": "5ad01723",
"metadata": {
"tags": [
"remove_input"
]
},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" pack_name \n",
" brand \n",
" piece_count \n",
" difficulty_rating \n",
" \n",
" \n",
" \n",
" \n",
" 0 \n",
" Anne Belle Thompson The Mikado Anne Belle Thompson Two Kimonos \n",
" Other-Hand-cut \n",
" 387,242 \n",
" A-Easy,A-Easy \n",
" \n",
" \n",
" 1 \n",
" Anthology Puzzles Alphonse Mucha La Plume Anthology Puzzles Fun at the Fair \n",
" NaN \n",
" 320,160 \n",
" Average,Average \n",
" \n",
" \n",
" 2 \n",
" Anthology Puzzles Colorful Cat Anthology Puzzles Life On The Reef \n",
" NaN \n",
" 150,170 \n",
" Really-Hard,A-Easy \n",
" \n",
" \n",
" 3 \n",
" Anthology Puzzles Framed American Gothic Anthology Puzzles Haeckel Floral \n",
" NaN \n",
" 320,300 \n",
" Average,Average \n",
" \n",
" \n",
" 4 \n",
" Anthology Puzzles Over The Moon Anthology Puzzles Happy House Plants \n",
" NaN \n",
" 278,177 \n",
" Average,A-Easy \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" pack_name \\\n",
"0 Anne Belle Thompson The Mikado Anne Belle Thompson Two Kimonos \n",
"1 Anthology Puzzles Alphonse Mucha La Plume Anthology Puzzles Fun at the Fair \n",
"2 Anthology Puzzles Colorful Cat Anthology Puzzles Life On The Reef \n",
"3 Anthology Puzzles Framed American Gothic Anthology Puzzles Haeckel Floral \n",
"4 Anthology Puzzles Over The Moon Anthology Puzzles Happy House Plants \n",
"\n",
" brand piece_count difficulty_rating \n",
"0 Other-Hand-cut 387,242 A-Easy,A-Easy \n",
"1 NaN 320,160 Average,Average \n",
"2 NaN 150,170 Really-Hard,A-Easy \n",
"3 NaN 320,300 Average,Average \n",
"4 NaN 278,177 Average,A-Easy "
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"packs_df.head()"
]
},
{
"cell_type": "markdown",
"id": "5184e279",
"metadata": {},
"source": [
"Separate columns into `piece_count_1`, `piece_count_2`, `difficulty_rating_1`, `difficulty_rating_2`"
]
},
{
"cell_type": "code",
"execution_count": 13,
"id": "e50e82a4",
"metadata": {},
"outputs": [],
"source": [
"# making two coulmns for piece count\n",
"packs_df['piece_count_1'] = packs_df['piece_count'].str.split(',', expand=True)[0]\n",
"packs_df['piece_count_2'] = packs_df['piece_count'].str.split(',', expand=True)[1]\n",
"\n",
"# making two columns for difficulty\n",
"packs_df['difficulty_rating_1'] = packs_df['difficulty_rating'].str.split(',', expand=True)[0]\n",
"packs_df['difficulty_rating_2'] = packs_df['difficulty_rating'].str.split(',', expand=True)[1]"
]
},
{
"cell_type": "code",
"execution_count": 276,
"id": "336f5308",
"metadata": {
"tags": [
"hide_input"
]
},
"outputs": [],
"source": [
"# creating temporary dataframe with no missing values for analysis\n",
"packs_df_temp_1 = packs_df.dropna(axis=0, subset = ['piece_count_1', 'difficulty_rating_1'])\n",
"packs_df_temp_2 = packs_df.dropna(axis=0, subset = ['piece_count_2', 'difficulty_rating_2'])\n",
"packs_df_temp_1.piece_count_1 = packs_df_temp_1.piece_count_1.astype('int')\n",
"packs_df_temp_2.piece_count_2 = packs_df_temp_2.piece_count_2.astype('int')"
]
},
{
"cell_type": "code",
"execution_count": 277,
"id": "b2df8214",
"metadata": {
"tags": [
"remove_input"
]
},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
" \n",
" \n",
" \n",
" Count \n",
" \n",
" \n",
" \n",
" \n",
" Really-Hard \n",
" 79 \n",
" \n",
" \n",
" Hard \n",
" 329 \n",
" \n",
" \n",
" A-Easy \n",
" 493 \n",
" \n",
" \n",
" Average \n",
" 931 \n",
" \n",
" \n",
"
\n"
],
"text/plain": [
""
]
},
"execution_count": 277,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"#print(packs_df.difficulty_rating.unique())\n",
"categories_dict = {}\n",
"for i in packs_df['difficulty_rating'].dropna():\n",
" categ = i.rsplit(',')\n",
" if categ[0] not in categories_dict:\n",
" categories_dict[categ[0]] = 1\n",
" else:\n",
" categories_dict[categ[0]] += 1\n",
" if categ[1] not in categories_dict:\n",
" categories_dict[categ[1]] = 1\n",
" else:\n",
" categories_dict[categ[1]] += 1\n",
" # Sort by value\n",
"categories_dict = dict(sorted(categories_dict.items(), key=lambda item: item[1]))\n",
"categdf = pd.DataFrame.from_dict(categories_dict, orient='index',columns=['Count'])\n",
"gmap = np.array([[4], [3], [2], [0]])\n",
"categdf.style.background_gradient(axis=None, gmap=gmap, cmap='spring',low=0.7999,high=0.8, vmin=0.05)"
]
},
{
"cell_type": "code",
"execution_count": 288,
"id": "4d546bf7",
"metadata": {
"tags": [
"hide_code",
"hide_input",
"remove_output"
]
},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"No artists with labels found to put in legend. Note that artists whose label start with an underscore are ignored when legend() is called with no argument.\n"
]
},
{
"data": {
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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# checking category-wise distribution of piece_count\n",
"plt.figure(figsize = [12,10], dpi=100)\n",
"color_dict = {'A-Easy':\"#ff7f80\", 'Average':\"#e83e8c\", 'Hard':\"#ff9867\", 'Really-Hard': \"#ffb14e\"}\n",
"\n",
"plt.subplot(2,1,1)\n",
"sns.boxplot(x = \"piece_count_1\", y= 'difficulty_rating_1', \n",
" data=packs_df_temp_1, palette = color_dict, order = ['A-Easy', 'Average', 'Hard', 'Really-Hard'])\n",
"plt.title(\"Puzzle one distribution\")\n",
"\n",
"plt.subplot(2,1,2)\n",
"sns.boxplot(x = \"piece_count_2\", y= 'difficulty_rating_2', \n",
" data=packs_df_temp_2, palette = color_dict, order = ['A-Easy', 'Average', 'Hard', 'Really-Hard'])\n",
"\n",
"plt.title(\"Puzzle two distribution\")\n",
"plt.legend(loc='lower right')\n",
"plt.tight_layout()\n",
"plt.show()"
]
},
{
"cell_type": "code",
"execution_count": 308,
"id": "2af9a516",
"metadata": {
"tags": [
"remove_input",
"remove_output"
]
},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"No artists with labels found to put in legend. Note that artists whose label start with an underscore are ignored when legend() is called with no argument.\n"
]
},
{
"data": {
"image/png": 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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"# checking category-wise distribution of piece_count\n",
"plt.figure(figsize = [12,10], dpi=100)\n",
"color_dict = {'A-Easy':\"#ff7f80\", 'Average':\"#e83e8c\", 'Hard':\"#ff9867\", 'Really-Hard': \"#ffb14e\"}\n",
"\n",
"plt.subplot(2,1,1)\n",
"z1=sns.boxplot(x = \"piece_count_1\", y= 'difficulty_rating_1', \n",
" data=packs_df_temp_1, palette = color_dict, order = ['A-Easy', 'Average', 'Hard', 'Really-Hard'])\n",
"sns.despine(left=True, bottom=False)\n",
"z1.spines['bottom'].set_color('#DDDDDD')\n",
"z1.yaxis.grid(True, color='#EEEEEE')\n",
"z1.xaxis.grid(False)\n",
"plt.xlabel(\"Piece Count 1\", size=11, weight=400)\n",
"plt.ylabel(\"Difficultly Rating 1\", size=11)\n",
"plt.title(\"Puzzle One Distribution\",size=16, weight=700,loc='left')\n",
"\n",
"plt.subplot(2,1,2)\n",
"z2=sns.boxplot(x = \"piece_count_2\", y= 'difficulty_rating_2', \n",
" data=packs_df_temp_2, palette = color_dict, order = ['A-Easy', 'Average', 'Hard', 'Really-Hard'])\n",
"sns.despine(left=True, bottom=False)\n",
"z2.spines['bottom'].set_color('#DDDDDD')\n",
"z2.yaxis.grid(True, color='#EEEEEE')\n",
"z2.xaxis.grid(False)\n",
"plt.xlabel(\"Piece Count 2\", size=11, weight=400)\n",
"plt.ylabel(\"Difficultly Rating 2\", size=11)\n",
"\n",
"plt.title(\"Puzzle Two Distribution\",size=16, weight=700,loc='left')\n",
"plt.legend(loc='lower right')\n",
"plt.tight_layout()\n",
"# plt.savefig(\"_static/images/pieces_category_dist.png\", format=\"png\", dpi=1200)\n",
"plt.show()\n",
"\n",
"\n"
]
},
{
"attachments": {},
"cell_type": "markdown",
"id": "f68406f4",
"metadata": {},
"source": [
""
]
},
{
"cell_type": "code",
"execution_count": 47,
"id": "3b54e442",
"metadata": {},
"outputs": [],
"source": [
"packs_df.to_csv('data/packs_df.csv', index=False)\n",
"member_holdtime_df.to_csv('data/member_holdtime_df.csv', index=False)"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "b320e4d1",
"metadata": {},
"outputs": [],
"source": []
}
],
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"display_name": "Python 3 (ipykernel)",
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