This study aims to compare the forecasting accuracy of three-time series models—Autoregressive Integrated Moving Average (ARIMA), Exponential Smoothing State Space Model (ETS), and State-Space Model with Kalman Filtering—for predicting India’s population trends from 2021 to 2091.
Study Design: A comparative analysis of time series forecasting
models based on historical population data.
Methodology: The study employs statistical and machine learning
forecasting models: ARIMA, ETS, and Kalman Filtering. These models were applied
to obtain forecasts and compared based on their errors and alignment with
currently available data.
Results: The ARIMA model estimates a decline in India's population
after 2051, while the ETS and Kalman Filtering models suggest continuous growth
until 2091. The ARIMA model shows the lowest error rate (MAE: 14.63, RMSE:
24.24, MAPE: 3.36%), providing better short-term accuracy. The ETS model offers
a more reliable long-term projection, though with slightly higher errors. The
Kalman Filtering model presents the highest error values (MAE: 42, RMSE: 54.06,
MAPE: 12.67%), reflecting greater uncertainty in its estimates.
Conclusion: Among the statistical models, ARIMA delivers the most
accurate short-term forecasts, while ETS and Kalman Filtering are more suitable
for long-term projections. In the machine learning forecast, XGBoost was found
to be the most accurate for long-term population forecasting. The study
highlights the strengths and limitations of each model and underscores the
importance of selecting an appropriate forecasting method based on the required
time horizon and accuracy needs.
Author
(s) Details
Abhishek Pandey
Department of Computer Science and Engineering, Institute of Advanced
Research, The University for Innovation, Gandhinagar, Gujarat. Pin :382426,
India.
Sanjay Sonar
Department of Computer Science and Engineering, Institute of Advanced
Research, The University for Innovation, Gandhinagar, Gujarat. Pin :382426,
India.
Please see the book here:- https://doi.org/10.9734/bpi/mcsru/v4/4778
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