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Forecasting of Stock Price Using Autoregressive Integrated Moving Average Model

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Abstract

Finance sector is highly volatile where the stock prices fluctuate rapidly and it is usually challenging to forecast. The unstable conditions and rapid changes can drastically modify the monetary value of an organization or an individual. Hence, the prediction of stock prices continues to remain as one of the sizzling and vital topics in the applications of data mining in the finance sector. This forecasting is significant as it has the potential to reduce the losses that happen mainly due to erroneous intuitions and blind investment. Moreover, the prediction of stock prices endure to increase in complexity with accumulation of more and more historical data. This paper focuses on American Stock Market (New York Stock Exchange and NASDAQ Stock Exchange). Taking into account the complexity of the prediction, this research proposes Autoregressive Integrated Moving Average (ARIMA) model for estimating the value of future stock prices. ARIMA demonstrated better results for prediction as it can handle the time series data very well which is suitable for forecasting the future stock index.

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... (i) Statistical models Jiang et al. [14] utilized the ARIMA model for estimating future stock price values. Since ARIMA is highly adept at handling time series data, the model has shown superior prediction outcomes, making it a good choice for predicting the future stock index. ...
... (iii) Deep Learning models Farnoush Ronaghi et al. [14] have established a hybrid deep-learning technique for stock movement forecasting. The established methods were used to compare the different classification metrics that calculate account productivity and cost levels of transactions to analyze the economic gains in stock market prediction. ...
... In the process of predicting financial variables, the existing large number of high correlation features contains a minimal amount of information, which increases the time complexity [14]; • The SVM approach proved to be computationally expensive for voluminous datasets and unsuitable for forecasting extensive stock data [5]; ...
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... In the above equation, H represents the number of nodes in the hidden layer, m + n represents the sum of the number of nodes in the input and output layers, and a is a regulation constant between 1 and 10. In the specific context of this study, the input layer nodes m � 21 and output layer nodes n � 1 are substituted in equation (6) to obtain the lower threshold 5. After adding the constant a, we calculate that the optimal number of nodes in the hidden layer falls in a range of [5,15], so we need to test them one by one in this value interval. ...
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... Since financial time sequence data is characterized by complexity and dynamics, autoregressive integrated moving average (ARIMA) is suitable for stock price forecasting [33]. The first question that is usually answered through econometric analysis is whether the behavior of stock prices is stationary or non-stationary The behavior of stock prices is typically non-stationary and ARIMA models are effective in demeaning the series to obtain stationarity which is the precondition for modeling. ...
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... The correlogram of ACF and PACF has been framed by taking 1 st difference. By analyzing the correlogram, it has been found that the spikes in ACF and PACF are significant at 3,9,13,15,17,18,24,35,47, and 131 lags. Considering these lags, 100 models have been framed by taking different AR and MA terms. ...
... The correlogram of ACF and PACF has been framed by taking 1 st difference. By analyzing the correlogram, it has been found that the spikes in ACF and PACF are significant at 3,9,13,15,17,18,24,35,47, and 131 lags. Considering these lags, 100 models have been framed by taking different AR and MA terms. ...
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