Overview

Dataset statistics

Number of variables3
Number of observations52
Missing cells0
Missing cells (%)0.0%
Duplicate rows1
Duplicate rows (%)1.9%
Total size in memory1.3 KiB
Average record size in memory26.5 B

Variable types

NUM3

Reproduction

Analysis started2020-08-24 23:51:10.967542
Analysis finished2020-08-24 23:51:12.496301
Duration1.53 second
Versionpandas-profiling v2.8.0
Command linepandas_profiling --config_file config.yaml [YOUR_FILE.csv]
Download configurationconfig.yaml

Warnings

Dataset has 1 (1.9%) duplicate rows Duplicates
lugs_1989 has 2 (3.8%) zeros Zeros

Variables

lugs_1989
Real number (ℝ≥0)

ZEROS

Distinct count14
Unique (%)26.9%
Missing0
Missing (%)0.0%
Infinite0
Infinite (%)0.0%
Mean3.2788461538461537
Minimum0.0
Maximum8.0
Zeros2
Zeros (%)3.8%
Memory size544.0 B
2020-08-24T23:51:12.545712image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Quantile statistics

Minimum0
5-th percentile0.5
Q12
median3
Q35
95-th percentile6.225
Maximum8
Range8
Interquartile range (IQR)3

Descriptive statistics

Standard deviation1.938802596
Coefficient of variation (CV)0.5913063635
Kurtosis-0.7459003552
Mean3.278846154
Median Absolute Deviation (MAD)1.5
Skewness0.2696733472
Sum170.5
Variance3.758955505
2020-08-24T23:51:12.663504image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
Histogram with fixed size bins (bins=10)
ValueCountFrequency (%) 
2917.3%
 
3815.4%
 
5713.5%
 
459.6%
 
159.6%
 
647.7%
 
1.535.8%
 
023.8%
 
0.523.8%
 
6.523.8%
 
4.523.8%
 
5.511.9%
 
811.9%
 
3.511.9%
 
ValueCountFrequency (%) 
023.8%
 
0.523.8%
 
159.6%
 
1.535.8%
 
2917.3%
 
3815.4%
 
3.511.9%
 
459.6%
 
4.523.8%
 
5713.5%
 
ValueCountFrequency (%) 
811.9%
 
6.523.8%
 
647.7%
 
5.511.9%
 
5713.5%
 
4.523.8%
 
459.6%
 
3.511.9%
 
3815.4%
 
2917.3%
 

lugs_1990
Real number (ℝ≥0)

Distinct count16
Unique (%)30.8%
Missing0
Missing (%)0.0%
Infinite0
Infinite (%)0.0%
Mean9.653846153846153
Minimum2.5
Maximum14.0
Zeros0
Zeros (%)0.0%
Memory size544.0 B
2020-08-24T23:51:12.779938image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Quantile statistics

Minimum2.5
5-th percentile5.55
Q18
median10
Q311
95-th percentile13
Maximum14
Range11.5
Interquartile range (IQR)3

Descriptive statistics

Standard deviation2.337961366
Coefficient of variation (CV)0.242179265
Kurtosis0.5785891129
Mean9.653846154
Median Absolute Deviation (MAD)1.75
Skewness-0.660782564
Sum502
Variance5.466063348
2020-08-24T23:51:12.887105image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
Histogram with fixed size bins (bins=10)
ValueCountFrequency (%) 
101121.2%
 
11917.3%
 
8713.5%
 
747.7%
 
1347.7%
 
1235.8%
 
7.523.8%
 
11.523.8%
 
923.8%
 
523.8%
 
2.511.9%
 
611.9%
 
1411.9%
 
12.511.9%
 
10.511.9%
 
9.511.9%
 
ValueCountFrequency (%) 
2.511.9%
 
523.8%
 
611.9%
 
747.7%
 
7.523.8%
 
8713.5%
 
923.8%
 
9.511.9%
 
101121.2%
 
10.511.9%
 
ValueCountFrequency (%) 
1411.9%
 
1347.7%
 
12.511.9%
 
1235.8%
 
11.523.8%
 
11917.3%
 
10.511.9%
 
101121.2%
 
9.511.9%
 
923.8%
 

target
Real number (ℝ≥0)

Distinct count19
Unique (%)36.5%
Missing0
Missing (%)0.0%
Infinite0
Infinite (%)0.0%
Mean18.08653846153846
Minimum2.5
Maximum26.0
Zeros0
Zeros (%)0.0%
Memory size544.0 B
2020-08-24T23:51:13.170013image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Quantile statistics

Minimum2.5
5-th percentile10.325
Q116
median19.5
Q321
95-th percentile23
Maximum26
Range23.5
Interquartile range (IQR)5

Descriptive statistics

Standard deviation4.394427347
Coefficient of variation (CV)0.2429667432
Kurtosis2.104371593
Mean18.08653846
Median Absolute Deviation (MAD)2.5
Skewness-1.156232682
Sum940.5
Variance19.3109917
2020-08-24T23:51:13.271304image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
Histogram with fixed size bins (bins=10)
ValueCountFrequency (%) 
201019.2%
 
2159.6%
 
1759.6%
 
1559.6%
 
2359.6%
 
1647.7%
 
2235.8%
 
1123.8%
 
1823.8%
 
1923.8%
 
17.511.9%
 
20.511.9%
 
2.511.9%
 
2611.9%
 
8.511.9%
 
2411.9%
 
1411.9%
 
1211.9%
 
9.511.9%
 
ValueCountFrequency (%) 
2.511.9%
 
8.511.9%
 
9.511.9%
 
1123.8%
 
1211.9%
 
1411.9%
 
1559.6%
 
1647.7%
 
1759.6%
 
17.511.9%
 
ValueCountFrequency (%) 
2611.9%
 
2411.9%
 
2359.6%
 
2235.8%
 
2159.6%
 
20.511.9%
 
201019.2%
 
1923.8%
 
1823.8%
 
17.511.9%
 

Interactions

2020-08-24T23:51:11.108776image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.245572image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.375853image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.497947image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.629865image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.751681image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.866078image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:11.984040image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:12.097315image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Correlations

2020-08-24T23:51:13.381290image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Pearson's r

The Pearson's correlation coefficient (r) is a measure of linear correlation between two variables. It's value lies between -1 and +1, -1 indicating total negative linear correlation, 0 indicating no linear correlation and 1 indicating total positive linear correlation. Furthermore, r is invariant under separate changes in location and scale of the two variables, implying that for a linear function the angle to the x-axis does not affect r.

To calculate r for two variables X and Y, one divides the covariance of X and Y by the product of their standard deviations.
2020-08-24T23:51:13.540682image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Spearman's ρ

The Spearman's rank correlation coefficient (ρ) is a measure of monotonic correlation between two variables, and is therefore better in catching nonlinear monotonic correlations than Pearson's r. It's value lies between -1 and +1, -1 indicating total negative monotonic correlation, 0 indicating no monotonic correlation and 1 indicating total positive monotonic correlation.

To calculate ρ for two variables X and Y, one divides the covariance of the rank variables of X and Y by the product of their standard deviations.
2020-08-24T23:51:13.704854image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Kendall's τ

Similarly to Spearman's rank correlation coefficient, the Kendall rank correlation coefficient (τ) measures ordinal association between two variables. It's value lies between -1 and +1, -1 indicating total negative correlation, 0 indicating no correlation and 1 indicating total positive correlation.

To calculate τ for two variables X and Y, one determines the number of concordant and discordant pairs of observations. τ is given by the number of concordant pairs minus the discordant pairs divided by the total number of pairs.
2020-08-24T23:51:13.867380image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Phik (φk)

Phik (φk) is a new and practical correlation coefficient that works consistently between categorical, ordinal and interval variables, captures non-linear dependency and reverts to the Pearson correlation coefficient in case of a bivariate normal input distribution. There is extensive documentation available here.

Missing values

2020-08-24T23:51:12.292681image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/
2020-08-24T23:51:12.439412image/svg+xmlMatplotlib v3.3.1, https://matplotlib.org/

Sample

First rows

lugs_1989lugs_1990target
01.05.09.5
13.08.017.5
23.011.018.0
33.09.020.0
45.09.520.5
53.510.020.0
63.012.019.0
74.510.021.0
85.011.519.0
95.010.026.0

Last rows

lugs_1989lugs_1990target
421.58.017.0
431.511.017.0
441.010.020.0
451.07.015.0
461.05.014.0
471.07.012.0
480.58.011.0
490.56.011.0
500.07.58.5
510.02.52.5

Duplicate rows

Most frequent

lugs_1989lugs_1990targetcount
02.08.015.02