Assignment #1 (demo). Exploratory data analysis with Pandas. Solution

Assignment #1 (demo). Exploratory data analysis with Pandas. Solution#

../../_images/ods_stickers.jpg

mlcourse.ai – Open Machine Learning Course

Author: Yury Kashnitsky. Translated and edited by Sergey Isaev, Artem Trunov, Anastasia Manokhina, and Yuanyuan Pao. All content is distributed under the Creative Commons CC BY-NC-SA 4.0 license.

Same assignment as a Kaggle Kernel + solution.

In this task you should use Pandas to answer a few questions about the Adult dataset. (You don’t have to download the data – it’s already in the repository). Choose the answers in the web-form.

Unique values of features (for more information please see the link above):

  • age: continuous;

  • workclass: Private, Self-emp-not-inc, Self-emp-inc, Federal-gov, Local-gov, State-gov, Without-pay, Never-worked;

  • fnlwgt: continuous;

  • education: Bachelors, Some-college, 11th, HS-grad, Prof-school, Assoc-acdm, Assoc-voc, 9th, 7th-8th, 12th, Masters, 1st-4th, 10th, Doctorate, 5th-6th, Preschool;

  • education-num: continuous;

  • marital-status: Married-civ-spouse, Divorced, Never-married, Separated, Widowed, Married-spouse-absent, Married-AF-spouse,

  • occupation: Tech-support, Craft-repair, Other-service, Sales, Exec-managerial, Prof-specialty, Handlers-cleaners, Machine-op-inspct, Adm-clerical, Farming-fishing, Transport-moving, Priv-house-serv, Protective-serv, Armed-Forces;

  • relationship: Wife, Own-child, Husband, Not-in-family, Other-relative, Unmarried;

  • race: White, Asian-Pac-Islander, Amer-Indian-Eskimo, Other, Black;

  • sex: Female, Male;

  • capital-gain: continuous.

  • capital-loss: continuous.

  • hours-per-week: continuous.

  • native-country: United-States, Cambodia, England, Puerto-Rico, Canada, Germany, Outlying-US(Guam-USVI-etc), India, Japan, Greece, South, China, Cuba, Iran, Honduras, Philippines, Italy, Poland, Jamaica, Vietnam, Mexico, Portugal, Ireland, France, Dominican-Republic, Laos, Ecuador, Taiwan, Haiti, Columbia, Hungary, Guatemala, Nicaragua, Scotland, Thailand, Yugoslavia, El-Salvador, Trinadad&Tobago, Peru, Hong, Holand-Netherlands;

  • salary: >50K, <=50K.

import numpy as np
import pandas as pd

pd.set_option("display.max.columns", 100)
# to draw pictures in jupyter notebook
%matplotlib inline
# we don't like warnings
# you can comment the following 2 lines if you'd like to
import warnings

import matplotlib.pyplot as plt
import seaborn as sns

warnings.filterwarnings("ignore")
# for Jupyter-book, we copy data from GitHub, locally, to save Internet traffic,
# you can specify the data/ folder from the root of your cloned
# https://github.com/Yorko/mlcourse.ai repo, to save Internet traffic
DATA_URL = "https://raw.githubusercontent.com/Yorko/mlcourse.ai/main/data/"
data = pd.read_csv(DATA_URL + "adult.data.csv")
data.head()
age workclass fnlwgt education education-num marital-status occupation relationship race sex capital-gain capital-loss hours-per-week native-country salary
0 39 State-gov 77516 Bachelors 13 Never-married Adm-clerical Not-in-family White Male 2174 0 40 United-States <=50K
1 50 Self-emp-not-inc 83311 Bachelors 13 Married-civ-spouse Exec-managerial Husband White Male 0 0 13 United-States <=50K
2 38 Private 215646 HS-grad 9 Divorced Handlers-cleaners Not-in-family White Male 0 0 40 United-States <=50K
3 53 Private 234721 11th 7 Married-civ-spouse Handlers-cleaners Husband Black Male 0 0 40 United-States <=50K
4 28 Private 338409 Bachelors 13 Married-civ-spouse Prof-specialty Wife Black Female 0 0 40 Cuba <=50K

1. How many men and women (sex feature) are represented in this dataset?

data["sex"].value_counts()
sex
Male      21790
Female    10771
Name: count, dtype: int64

2. What is the average age (age feature) of women?

data[data["sex"] == "Female"]["age"].mean()
np.float64(36.85823043357163)

3. What is the proportion of German citizens (native-country feature)?

float((data["native-country"] == "Germany").sum()) / data.shape[0]
0.004207487485028101

**4-5. What are mean value and standard deviation of the age of those who receive more than 50K per year (salary feature) and those who receive less than 50K per year? **

ages1 = data[data["salary"] == ">50K"]["age"]
ages2 = data[data["salary"] == "<=50K"]["age"]
print(
    "The average age of the rich: {0} +- {1} years, poor - {2} +- {3} years.".format(
        round(ages1.mean()),
        round(ages1.std(), 1),
        round(ages2.mean()),
        round(ages2.std(), 1),
    )
)
The average age of the rich: 44 +- 10.5 years, poor - 37 +- 14.0 years.

6. Is it true that people who earn more than 50K have at least high school education? (educationBachelors, Prof-school, Assoc-acdm, Assoc-voc, Masters or Doctorate feature)

data[data["salary"] == ">50K"]["education"].unique()  # No
array(['HS-grad', 'Masters', 'Bachelors', 'Some-college', 'Assoc-voc',
       'Doctorate', 'Prof-school', 'Assoc-acdm', '7th-8th', '12th',
       '10th', '11th', '9th', '5th-6th', '1st-4th'], dtype=object)

7. Display age statistics for each race (race feature) and each gender (sex feature). Use groupby() and describe(). Find the maximum age of men of Amer-Indian-Eskimo race.

for (race, sex), sub_df in data.groupby(["race", "sex"]):
    print("Race: {0}, sex: {1}".format(race, sex))
    print(sub_df["age"].describe())
Race: Amer-Indian-Eskimo, sex: Female
count    119.000000
mean      37.117647
std       13.114991
min       17.000000
25%       27.000000
50%       36.000000
75%       46.000000
max       80.000000
Name: age, dtype: float64
Race: Amer-Indian-Eskimo, sex: Male
count    192.000000
mean      37.208333
std       12.049563
min       17.000000
25%       28.000000
50%       35.000000
75%       45.000000
max       82.000000
Name: age, dtype: float64
Race: Asian-Pac-Islander, sex: Female
count    346.000000
mean      35.089595
std       12.300845
min       17.000000
25%       25.000000
50%       33.000000
75%       43.750000
max       75.000000
Name: age, dtype: float64
Race: Asian-Pac-Islander, sex: Male
count    693.000000
mean      39.073593
std       12.883944
min       18.000000
25%       29.000000
50%       37.000000
75%       46.000000
max       90.000000
Name: age, dtype: float64
Race: Black, sex: Female
count    1555.000000
mean       37.854019
std        12.637197
min        17.000000
25%        28.000000
50%        37.000000
75%        46.000000
max        90.000000
Name: age, dtype: float64
Race: Black, sex: Male
count    1569.000000
mean       37.682600
std        12.882612
min        17.000000
25%        27.000000
50%        36.000000
75%        46.000000
max        90.000000
Name: age, dtype: float64
Race: Other, sex: Female
count    109.000000
mean      31.678899
std       11.631599
min       17.000000
25%       23.000000
50%       29.000000
75%       39.000000
max       74.000000
Name: age, dtype: float64
Race: Other, sex: Male
count    162.000000
mean      34.654321
std       11.355531
min       17.000000
25%       26.000000
50%       32.000000
75%       42.000000
max       77.000000
Name: age, dtype: float64
Race: White, sex: Female
count    8642.000000
mean       36.811618
std        14.329093
min        17.000000
25%        25.000000
50%        35.000000
75%        46.000000
max        90.000000
Name: age, dtype: float64
Race: White, sex: Male
count    19174.000000
mean        39.652498
std         13.436029
min         17.000000
25%         29.000000
50%         38.000000
75%         49.000000
max         90.000000
Name: age, dtype: float64

8. Among whom is the proportion of those who earn a lot (>50K) greater: married or single men (marital-status feature)? Consider as married those who have a marital-status starting with Married (Married-civ-spouse, Married-spouse-absent or Married-AF-spouse), the rest are considered bachelors.

# married men
data[(data["sex"] == "Male")
     & (data["marital-status"].str.startswith("Married"))][
    "salary"
].value_counts(normalize=True)
salary
<=50K    0.559486
>50K     0.440514
Name: proportion, dtype: float64
# single men
data[
    (data["sex"] == "Male")
    & ~(data["marital-status"].str.startswith("Married"))
]["salary"].value_counts(normalize=True)
salary
<=50K    0.915505
>50K     0.084495
Name: proportion, dtype: float64

It’s good to be married :)

9. What is the maximum number of hours a person works per week (hours-per-week feature)? How many people work such a number of hours and what is the percentage of those who earn a lot among them?

max_load = data["hours-per-week"].max()
print("Max time - {0} hours./week.".format(max_load))

num_workaholics = data[data["hours-per-week"] == max_load].shape[0]
print("Total number of such hard workers {0}".format(num_workaholics))

rich_share = (
    float(
        data[(data["hours-per-week"] == max_load) & (data["salary"] == ">50K")].shape[0]
    )
    / num_workaholics
)
print("Percentage of rich among them {0}%".format(int(100 * rich_share)))
Max time - 99 hours./week.
Total number of such hard workers 85
Percentage of rich among them 29%

10. Count the average time of work (hours-per-week) those who earning a little and a lot (salary) for each country (native-country).

Simple method:

for (country, salary), sub_df in data.groupby(["native-country", "salary"]):
    print(country, salary, round(sub_df["hours-per-week"].mean(), 2))
? <=50K 40.16
? >50K 45.55
Cambodia <=50K 41.42
Cambodia >50K 40.0
Canada <=50K 37.91
Canada >50K 45.64
China <=50K 37.38
China >50K 38.9
Columbia <=50K 38.68
Columbia >50K 50.0
Cuba <=50K 37.99
Cuba >50K 42.44
Dominican-Republic <=50K 42.34
Dominican-Republic >50K 47.0
Ecuador <=50K 38.04
Ecuador >50K 48.75
El-Salvador <=50K 36.03
El-Salvador >50K 45.0
England <=50K 40.48
England >50K 44.53
France <=50K 41.06
France >50K 50.75
Germany <=50K 39.14
Germany >50K 44.98
Greece <=50K 41.81
Greece >50K 50.62
Guatemala <=50K 39.36
Guatemala >50K 36.67
Haiti <=50K 36.33
Haiti >50K 42.75
Holand-Netherlands <=50K 40.0
Honduras <=50K 34.33
Honduras >50K 60.0
Hong <=50K 39.14
Hong >50K 45.0
Hungary <=50K 31.3
Hungary >50K 50.0
India <=50K 38.23
India >50K 46.48
Iran <=50K 41.44
Iran >50K 47.5
Ireland <=50K 40.95
Ireland >50K 48.0
Italy <=50K 39.62
Italy >50K 45.4
Jamaica <=50K 38.24
Jamaica >50K 41.1
Japan <=50K 41.0
Japan >50K 47.96
Laos <=50K 40.38
Laos >50K 40.0
Mexico <=50K 40.0
Mexico >50K 46.58
Nicaragua <=50K 36.09
Nicaragua >50K 37.5
Outlying-US(Guam-USVI-etc) <=50K 41.86
Peru <=50K 35.07
Peru >50K 40.0
Philippines <=50K 38.07
Philippines >50K 43.03
Poland <=50K 38.17
Poland >50K 39.0
Portugal <=50K 41.94
Portugal >50K 41.5
Puerto-Rico <=50K 38.47
Puerto-Rico >50K 39.42
Scotland <=50K 39.44
Scotland >50K 46.67
South <=50K 40.16
South >50K 51.44
Taiwan <=50K 33.77
Taiwan >50K 46.8
Thailand <=50K 42.87
Thailand >50K 58.33
Trinadad&Tobago <=50K 37.06
Trinadad&Tobago >50K 40.0
United-States <=50K 38.8
United-States >50K 45.51
Vietnam <=50K 37.19
Vietnam >50K 39.2
Yugoslavia <=50K 41.6
Yugoslavia >50K 49.5

Elegant method:

pd.crosstab(
    data["native-country"],
    data["salary"],
    values=data["hours-per-week"],
    aggfunc=np.mean,
).T
native-country ? Cambodia Canada China Columbia Cuba Dominican-Republic Ecuador El-Salvador England France Germany Greece Guatemala Haiti Holand-Netherlands Honduras Hong Hungary India Iran Ireland Italy Jamaica Japan Laos Mexico Nicaragua Outlying-US(Guam-USVI-etc) Peru Philippines Poland Portugal Puerto-Rico Scotland South Taiwan Thailand Trinadad&Tobago United-States Vietnam Yugoslavia
salary
<=50K 40.164760 41.416667 37.914634 37.381818 38.684211 37.985714 42.338235 38.041667 36.030928 40.483333 41.058824 39.139785 41.809524 39.360656 36.325 40.0 34.333333 39.142857 31.3 38.233333 41.44 40.947368 39.625 38.239437 41.000000 40.375 40.003279 36.09375 41.857143 35.068966 38.065693 38.166667 41.939394 38.470588 39.444444 40.15625 33.774194 42.866667 37.058824 38.799127 37.193548 41.6
>50K 45.547945 40.000000 45.641026 38.900000 50.000000 42.440000 47.000000 48.750000 45.000000 44.533333 50.750000 44.977273 50.625000 36.666667 42.750 NaN 60.000000 45.000000 50.0 46.475000 47.50 48.000000 45.400 41.100000 47.958333 40.000 46.575758 37.50000 NaN 40.000000 43.032787 39.000000 41.500000 39.416667 46.666667 51.43750 46.800000 58.333333 40.000000 45.505369 39.200000 49.5