There is the data: atp_tennis containing the following columns: ['Tournament', 'Date', 'Series', 'Court', 'Surface', 'Round', 'Best of', 'Player_1', 'Player_2', 'Winner', 'Rank_1', 'Rank_2', 'Pts_1', 'Pts_2', 'Odd_1', 'Odd_2', 'score'].  
--- The description for each column this data is:
Tournament: Name of the tennis tournament (Brisbane International, Chennai Open, Qatar Exxon Mobil Open ...etc)
Date: Date the match was played (year-month-day)
Series: Category or level of the tennis tournament (ATP250, ATP500, Masters1000 and Grand Slams offer 250, 500, 1000, and 2000 ranking points to the winner seperately.)
Court: Place the match was held (Indoors or Outdoors)
Surface: Type of court surface (Hard, Grass and Clay)
Round: Stage of the tournament (1st Round, 2nd Round, Quarterfinals, Semifinal and The Final)
Best of: Tourament systems ("best of 3" or "best of 5")
Player_1: Name of the first competitor in each match
Player_2: Name of the second competitor in each match
Winner: Name of the Player_1 or Player_2 who won the match 
Rank_1: World rankings of the Player_1 at the time of the match
Rank_2: World rankings of the Player_2 at the time of the match
Pts_1: Ranking points held by Player_1 before the match (accumulated over the season and higher points typically indicate a more successful player)
Pts_2: Ranking points held by Player_2 before the match
Odd_1: Betting odds for Player_1 (reflecting their perceived chances of winning)
Odd_2: Betting odds for Player_2 
Score: Final score of the match ("score of Player_1" - "score of Player_2")
---
Considering contents from the dataset and requirements from user. Please note DO NOT CHANGE FILE AND VARIABLE NAMES THAT I HAVE SET!
Interactions begin:
[USER (data scientist)]: Hi, let's start by assessing the data quality of the atp_tennis dataset. To achieve this, we'll create a Data Quality Report DataFrame that covers two main aspects: a list of columns along with the number of missing values in each column, A list of unique values for each categorical column, such as Tournament, Series, Court, Surface, and Round.

[YOU (AI assistant)]: Sure, let's create a Data Quality Report Dataframe for the atp_tennis dataset. Here's the code to generate the report :
'''
import pandas as pd
import pickle

atp_tennis = pd.read_csv('atp_tennis.csv')

# Data Quality Report
missing_values = atp_tennis.isnull().sum()
unique_values = atp_tennis[['Tournament', 'Series', 'Court', 'Surface', 'Round']].nunique()

data_quality_report = pd.DataFrame({'Missing Values': missing_values, 'Unique Values': unique_values})

print(data_quality_report)

'''

[USER (data scientist)]: Great, We want to analyze the key statistics and distributions of player rankings, win/loss ratios, and surface types in the atp_tennis dataset across different tournaments and time periods. To do this, we'll create a Descriptive Statistics Table and Visualizations, including histograms, bar charts, and box plots.

[YOU (AI assistant)]: Sure, let's create a Descriptive Statistics Table and Visualizations for the atp_tennis dataset. Here's the code to generate the table and visualizations :
'''
import matplotlib.pyplot as plt
import seaborn as sns
import pandas as pd
import pickle

atp_tennis = pd.read_csv('atp_tennis.csv')

# Count the number of wins for each player
player_wins = atp_tennis['Winner'].value_counts()
  
# Count the total number of matches played by each player
player_matches = atp_tennis['Player_1'].value_counts() + atp_tennis['Player_2'].value_counts()
  
# Calculate win/loss ratio for each player
win_loss_ratios = player_wins / (player_matches - player_wins)
  
# Add win/loss ratios to the dataset
atp_tennis['Win_Loss_Ratio_1'] = atp_tennis['Player_1'].map(win_loss_ratios)
atp_tennis['Win_Loss_Ratio_2'] = atp_tennis['Player_2'].map(win_loss_ratios)
  
# Descriptive Statistics Table
desc_stats = atp_tennis[['Rank_1', 'Rank_2', 'Win_Loss_Ratio_1', 'Win_Loss_Ratio_2']].describe()

# Combine Rank_1, Rank_2, Win_Loss_Ratio_1, and Win_Loss_Ratio_2 into single columns
combined_ranks = pd.concat([atp_tennis['Rank_1'], atp_tennis['Rank_2']]).reset_index(drop=True)
combined_win_loss_ratios = pd.concat([atp_tennis['Win_Loss_Ratio_1'], atp_tennis['Win_Loss_Ratio_2']]).reset_index(drop=True)
  
# Create a DataFrame with combined ranks and win/loss ratios
combined_data = pd.DataFrame({'Rank': combined_ranks, 'Win_Loss_Ratio': combined_win_loss_ratios})
  
# Descriptive Statistics Table
desc_stats = combined_data.describe()
  
# Histogram for Player Rankings Distribution
fig1, ax1 = plt.subplots()
ax1.hist(combined_ranks, bins=50, alpha=0.5)
ax1.set_title('Player Rankings Distribution')
ax1.set_xlabel('Ranking')
plt.savefig('./ref_result/hist_chart.png')
plt.show()
  
# Scatter Plot for Player Rankings vs Win/Loss Ratios
fig2, ax2 = plt.subplots()
ax2.scatter(combined_data['Rank'], combined_data['Win_Loss_Ratio'], alpha=0.5)
ax2.set_title('Player Rankings vs Win/Loss Ratios')
ax2.set_xlabel('Ranking')
ax2.set_ylabel('Win/Loss Ratio')
plt.savefig('./ref_result/scatter_chart.png')
plt.show()

# Bar Chart for Surface Types
fig3, ax3 = plt.subplots()
surface_counts = atp_tennis['Surface'].value_counts()
surface_counts.plot.bar(ax=ax3)
ax3.set_title('Matches by Surface Type')
ax3.set_xlabel('Surface')
ax3.set_ylabel('Number of Matches')
plt.savefig('./ref_result/bar_chart.png')
plt.show()

print(desc_stats)

'''

[USER (data scientist)]: Thank you, Tapilot. Now let's move on. We want to determine if there is a significant correlation between surface types (hard, clay, grass) and player performance (win/loss ratios, player rankings) in the atp_tennis dataset. To do this, we'll create a Correlation Matrix and perform Statistical Tests to obtain p-values and confidence intervals.

[YOU (AI assistant)]: Sure, let's create a Correlation Matrix and perform Statistical Tests for the atp_tennis dataset. Here's the code to generate the matrix and perform the tests :
'''
import numpy as np
import pandas as pd
import scipy.stats as stats
import pickle

atp_tennis = pd.read_csv('atp_tennis.csv')

# Create a DataFrame with surface types, player rankings, and win/loss ratios
surface_data = atp_tennis[['Surface', 'Rank_1', 'Rank_2', 'Win_Loss_Ratio_1', 'Win_Loss_Ratio_2']].copy()

# Remove rows with missing or invalid data in the Win_Loss_Ratio columns
surface_data_clean = surface_data.dropna(subset=['Win_Loss_Ratio_1', 'Win_Loss_Ratio_2']).copy()

# One-hot encoding for surface types
surface_data_clean = pd.get_dummies(surface_data_clean, columns=['Surface'], prefix='', prefix_sep='')

# Calculate the average player ranking and win/loss ratio for each match
surface_data_clean.loc[:, 'Avg_Rank'] = (surface_data_clean['Rank_1'] + surface_data_clean['Rank_2']) / 2
surface_data_clean.loc[:, 'Avg_Win_Loss_Ratio'] = (surface_data_clean['Win_Loss_Ratio_1'] + surface_data_clean['Win_Loss_Ratio_2']) / 2

# Create a Correlation Matrix
corr_matrix = surface_data_clean[['Hard', 'Clay', 'Grass', 'Avg_Rank', 'Avg_Win_Loss_Ratio']].corr()

# Perform Statistical Tests
anova_result_clean = stats.f_oneway(surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Hard'] == 1],
                                    surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Clay'] == 1],
                                    surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Grass'] == 1])

# Calculate the mean and standard error of the mean for each surface type
hard_mean = surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Hard'] == 1].mean()
hard_sem = stats.sem(surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Hard'] == 1])

clay_mean = surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Clay'] == 1].mean()
clay_sem = stats.sem(surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Clay'] == 1])

grass_mean = surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Grass'] == 1].mean()
grass_sem = stats.sem(surface_data_clean['Avg_Win_Loss_Ratio'][surface_data_clean['Grass'] == 1])

# Calculate the confidence intervals using the t-distribution
confidence_level = 0.95
degrees_of_freedom = len(surface_data_clean) - 1
t_critical = stats.t.ppf((1 + confidence_level) / 2, degrees_of_freedom)

hard_ci = (hard_mean - t_critical * hard_sem, hard_mean + t_critical * hard_sem)
clay_ci = (clay_mean - t_critical * clay_sem, clay_mean + t_critical * clay_sem)
grass_ci = (grass_mean - t_critical * grass_sem, grass_mean + t_critical * grass_sem)

print("Correlation Matrix:\n", corr_matrix)

print("P-value:", anova_result_clean.pvalue)

print("Confidence Intervals:\n", t_critical)

print("Hard SurnConfidenceface:", hard_ci)

print("Clay Surface:", clay_ci)

print("Grass Surface:", grass_ci)

'''

[USER (data scientist)]: Great, We want to analyze how the impact of surface types on player performance varies across different player ranking groups (top-ranked, mid-ranked, and low-ranked players) in the atp_tennis dataset. To do this, we'll perform a Stratified Analysis, which includes charts, and statistical test results (p-values) comparing performance across ranking groups and surface types. [0, 50) refers to top-ranked players, [50, 200) refers to mid-ranked, while others are low-ranked.

[YOU (AI assistant)]: Sure, let's perform a Stratified Analysis for the atp_tennis dataset. Here's the code to generate charts, and statistical test results (p-values) :
'''
import numpy as np
import pandas as pd
import matplotlib.pyplot as plt
import seaborn as sns
import scipy.stats as stats
import pickle

atp_tennis = pd.read_csv('atp_tennis.csv')

# Create a new DataFrame with separate rows for each player
player_data = pd.DataFrame(columns=['Player', 'Rank', 'Win_Loss_Ratio', 'Surface'])

# Add Player_1 data to the new DataFrame
player_data_1 = atp_tennis[['Player_1', 'Rank_1', 'Win_Loss_Ratio_1', 'Surface']].copy()
player_data_1.columns = ['Player', 'Rank', 'Win_Loss_Ratio', 'Surface']

# Add Player_2 data to the new DataFrame
player_data_2 = atp_tennis[['Player_2', 'Rank_2', 'Win_Loss_Ratio_2', 'Surface']].copy()
player_data_2.columns = ['Player', 'Rank', 'Win_Loss_Ratio', 'Surface']

# Concatenate Player_1 and Player_2 data
player_data = pd.concat([player_data_1, player_data_2], ignore_index=True)

# Group the DataFrame by player and compute the average rank and win/loss ratio for each unique player
unique_player_data = player_data.groupby('Player').agg({'Rank': 'mean', 'Win_Loss_Ratio': 'mean', 'Surface': 'count'}).reset_index()
unique_player_data.columns = ['Player', 'Avg_Rank', 'Avg_Win_Loss_Ratio', 'Match_Count']

# Define ranking groups based on average rank
unique_player_data['Rank_Group'] = pd.cut(unique_player_data['Avg_Rank'], bins=[0, 50, 200, np.inf], labels=['Top-ranked', 'Mid-ranked', 'Low-ranked'])

# Calculate the average win/loss ratio for each ranking group and surface type
grouped_data = player_data.merge(unique_player_data[['Player', 'Rank_Group']], on='Player')
grouped_data = grouped_data.groupby(['Rank_Group', 'Surface']).agg({'Win_Loss_Ratio': 'mean'}).reset_index()

# Create a bar chart comparing win/loss ratios across ranking groups and surface types
plt.figure(figsize=(12, 6))
sns.barplot(x='Surface', y='Win_Loss_Ratio', hue='Rank_Group', data=grouped_data)
plt.title('Win/Loss Ratios by Surface Type and Ranking Group')
plt.ylabel('Average Win/Loss Ratio')
plt.savefig("./ref_result/barplot.png")
plt.show()

# Perform statistical tests for each ranking group
anova_results = {}
for group in ['Top-ranked', 'Mid-ranked', 'Low-ranked']:
    group_data = player_data.merge(unique_player_data[unique_player_data['Rank_Group'] == group][['Player', 'Rank_Group']], on='Player')
    hard_data = group_data['Win_Loss_Ratio'][group_data['Surface'] == 'Hard'].dropna()
    clay_data = group_data['Win_Loss_Ratio'][group_data['Surface'] == 'Clay'].dropna()
    grass_data = group_data['Win_Loss_Ratio'][group_data['Surface'] == 'Grass'].dropna()

    if len(hard_data) > 0 and len(clay_data) > 0 and len(grass_data) > 0:
        anova_result = stats.f_oneway(hard_data, clay_data, grass_data)
        anova_results[group] = anova_result.pvalue
    else:
        anova_results[group] = None

print(anova_results)

'''

[USER (data scientist)]: Thank you, Tapilot. We aim to examine any significant trends or shifts in the correlation between court types and player performance within the atp_tennis dataset over the years. To achieve this, we will conduct a Time Series Analysis, incorporating line graphs, trend evaluations, and statistical test outcomes. Given the provided resolution, could you also clarify the following: What type of trend was observed in player performance on hard courts over time? Similarly, what trend was evident on grass courts? Lastly, what was the trend for clay courts?

A. statistically significant upward, downward, No significant
B. statistically significant downward, upward, No significant
C. statistically significant downward, upward, Significant
D. statistically significant upward, downward, Significant
E. statistically significant downward, downward, No significant
F. None of above

[YOU (AI assistant)]: 