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Data Analysis Pythondata~10 mins

Resampling time series in Data Analysis Python - Step-by-Step Execution

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Concept Flow - Resampling time series
Start with time series data
Choose new frequency
Apply resampling method
Aggregate or interpolate values
Get resampled time series
End
Resampling changes the time intervals of data by grouping or interpolating values to a new frequency.
Execution Sample
Data Analysis Python
import pandas as pd

dates = pd.date_range('2024-01-01', periods=6, freq='D')
data = pd.Series([10, 20, 15, 30, 25, 40], index=dates)

resampled = data.resample('2D').mean()
print(resampled)
This code resamples daily data into 2-day intervals by averaging values.
Execution Table
StepActionInput DataResample FrequencyAggregationOutput
1Create daily time series[10,20,15,30,25,40]N/AN/A2024-01-01 to 2024-01-06 daily data
2Choose frequencyDaily data2DN/APrepare to group every 2 days
3Group data by 2-day binsDaily data2DmeanGroups: [Jan 1-2], [Jan 3-4], [Jan 5-6]
4Calculate mean per groupGroups2Dmean[ (10+20)/2=15, (15+30)/2=22.5, (25+40)/2=32.5 ]
5Create resampled seriesMeans2Dmean2024-01-01:15, 2024-01-03:22.5, 2024-01-05:32.5
6Print resultResampled series2DmeanOutput displayed
7EndN/AN/AN/AResampling complete
💡 All original data grouped and averaged into 2-day intervals, resampling finished.
Variable Tracker
VariableStartAfter Step 1After Step 3After Step 4Final
datesemptyDatetimeIndex(['2024-01-01', '2024-01-02', '2024-01-03', '2024-01-04', '2024-01-05', '2024-01-06'])samesamesame
dataemptySeries with 6 daily valuessamesamesame
resampledemptyemptyemptySeries with means per 2 daysSeries with means per 2 days
Key Moments - 3 Insights
Why does the resampled series have fewer data points than the original?
Because resampling groups the original data into larger time bins (2 days here), so multiple original points combine into one aggregated value, as shown in execution_table step 4.
What happens if the original data has missing dates when resampling?
Resampling still creates bins for the new frequency. Missing dates result in NaN values in those bins unless an aggregation method handles them, as implied in step 3 grouping.
Why do we use mean() in resampling?
Mean averages all values in each time bin to summarize data. Other methods like sum() or max() can be used depending on the goal, as shown in step 4 aggregation.
Visual Quiz - 3 Questions
Test your understanding
Look at the execution_table at step 4, what is the mean value for the group Jan 3-4?
A15
B25
C22.5
D32.5
💡 Hint
Check the 'Output' column at step 4 in execution_table for the calculated means.
At which step does the code group the original data into 2-day bins?
AStep 3
BStep 2
CStep 5
DStep 6
💡 Hint
Look at the 'Action' column in execution_table to find when grouping happens.
If we change the resample frequency to '3D', how many output points will the resampled series have?
A4
B3
C2
D6
💡 Hint
Refer to variable_tracker and execution_table to understand how grouping reduces points based on frequency.
Concept Snapshot
Resampling time series changes data frequency.
Use pandas.Series.resample(new_freq) to group data.
Apply aggregation like mean(), sum(), or interpolate.
New series has data at new intervals.
Useful for summarizing or filling missing data.
Full Transcript
Resampling time series means changing the time intervals of your data. You start with your original data indexed by time. Then you pick a new frequency, like every 2 days instead of daily. The data is grouped into these new time bins. Next, you apply an aggregation method such as mean to combine values in each bin. The result is a new time series with fewer or more points depending on the frequency. This process helps summarize data or fill gaps. The example code shows daily data resampled to 2-day averages. The execution table traces each step from creating data to printing the resampled output. Variables like dates, data, and resampled values change as the code runs. Key moments clarify why resampled data has fewer points and how missing dates affect results. The quiz tests understanding of grouping, aggregation, and frequency effects. The snapshot summarizes the main points for quick review.