Pandas DataFrame rank() Method
In this tutorial, we will discuss and learn the Python pandas DataFrame.rank()
method. This method is simple gives ranks to the data. When this method applied to the DataFrame, it gives a numerical rank from 1 to n along the specified axis.
The below is the syntax of the DataFrame.rank()
method.
Syntax
DataFrame.rank(axis=0, method='average', numeric_only=None, na_option='keep', ascending=True, pct=False)
Parameters
axis: It represents index or column axis, '0' for index and '1' for the column. When the axis=0
, method applied over the index
axis and when the axis=1
method applied over the column
axis. It indicates the index to direct ranking.
method: It includes ‘average’, ‘min’, ‘max’, ‘first’, ‘dense’, and the default method is ‘average’
numeric_only: It represents the bool(True or False), which is optional.
na_optio: It includes ‘keep’, ‘top’, ‘bottom’, and the default is ‘keep’
ascending: It represents the bool(True or False), and the default is True. It indicates whether the elements in the DataFrame should be ranked in ascending order or not.
pct: It represents the bool(True or False), and the default is False. It indicates that whether to display the returned rankings in percentile form or not.
Example 1: Rank the DataFrame column in Pandas
Let's create a DataFrame and get the rank of one of the columns of the Dataframe using the DataFrame.rank()
method. Here, we are getting the rank of the 'Profit' column. See the below example.
As we can see, by default the DataFrame.rank()
method gives the rank in ascending order. In the below example, in the profit column, there are four values and the smaller number gets the rank '1', the highest number gets the rank '4'.
#importing pandas as pd
import pandas as pd
#creating DataFrame
df=pd.DataFrame({'Product_Id':[1001,1002,1003,1004],'Product_Name':['Coffee powder','Black pepper','rosemary','Cardamom'],'customer_Name':['Navya','Vindya','pooja','Sinchana'],'ordered_Date':['16-3-2021','17-3-2021','18-3-2021','18-3-2021'],'ship_Date':['18-3-2021','19-3-2021','20-3-2021','20-3-2021'],'Profit':[750,652.14,753.8,900.12]})
df['ranked_profit']=df['Profit'].rank()
df
Output
![](data:image/png;base64,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)
Example 2: Rank the DataFrame column in Pandas
This example is similar to the previous one. Here, we set the ascending parameter to False. Now the DataFrame.rank()
method gives rank in descending order. See the below example.
#importing pandas as pd
import pandas as pd
#creating DataFrame
df=pd.DataFrame({'Product_Id':[1001,1002,1003,1004],'Product_Name':['Coffee powder','Black pepper','rosemary','Cardamom'],'customer_Name':['Navya','Vindya','pooja','Sinchana'],'ordered_Date':['16-3-2021','17-3-2021','18-3-2021','18-3-2021'],'ship_Date':['18-3-2021','19-3-2021','20-3-2021','20-3-2021'],'Profit':[750,652.14,753.8,900.12]})
df['ranked_profit']=df['Profit'].rank(ascending=False)
df
Output
![](data:image/png;base64,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)
Example 3: Rank the DataFrame column in Pandas
If the DataFrame consists of the same values, we can rank the DataFrame by the different methods using the DataFrame.rank()
method.
If the method is average
, it provides rank by taking the average of two numbers. If the method is min
, it gives the lowest rank in the group.
If the method is max
, it gives the highest rank in the group.
If the method is first
, it ranks the column in the order they appear in the array.
If the method is dense
, it is similar to the 'min' but rank always increases by 1 between groups.
#importing pandas as pd
import pandas as pd
#creating DataFrame
df=pd.DataFrame({'column_1':[1,3,3,4,7],'column_2':[1,2,3,4,5]})
df['average_rank']=df['column_1'].rank(method='average')
df['min_rank']=df['column_1'].rank(method='min')
df['max_rank']=df['column_1'].rank(method='max')
df['first_rank']=df['column_1'].rank(method='first')
df['dense_rank']=df['column_1'].rank(method='dense')
df
Output
![](data:image/png;base64,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)
Example 4: Rank the DataFrame column in Pandas
If the DataFrame consists of null values, we can rank them using the na_option
parameter, if the parameter is set to keep
, it assigns NaN rank to NaN values, if it is set to top
, assigns the smallest rank to NaN values and if it is set to bottom
, assign the highest rank to NaN values if ascending.
#importing pandas as pd
import pandas as pd
#imporing numpy as np
import numpy as np
#creating DataFrame
df=pd.DataFrame({'column_1':[1,3,np.nan,4,np.nan],'column_2':[1,2,3,np.nan,np.nan]})
df['keep_rank_Nan']=df['column_2'].rank(na_option='keep')
df['Top_rank_Nan']=df['column_2'].rank(na_option='top')
df['Bottom_rank_Nan']=df['column_1'].rank(na_option='bottom')
df