pattern detection, such as with images, they
performed rather badly in time series predictions.
That is understandable, given the nature of a CNN;
generally, it doesn't have the same power that LSTMs
do because of their inability to handle long-range
dependencies within sequential data. CNNs really
perform well when capturing relationships among
spatial dimensions but may lag concerning their
ability with temporal sequences contained within
financial data. Though powerful in handling non-
linear relationships, random forests came out as the
least effective in the study. The main drawback
relates to time-series data, as it can't catch the
sequential nature of input. Unlike LSTM and CNN,
designed to work with ordered data, a priori, random
forests consider each observation independently,
which might lead to a loss of the temporal information
that could well be critical in making good predictions
in financial markets.
3.3 Discussion on Model Performance
These results, therefore, support the current literature
only with regard to the strengths and weaknesses
within the different models of machine learning
applied to time series prediction. The superior
performance reached through the LSTM network
owes its origin to its specialized design, which
enables it to keep information about the past
sequences and utilize it better compared to CNN and
Random Forest. This turns out to be apt in the case of
a stock market forecast since it usually depends on the
past historical price patterns, which influence the
future or subsequent movements.
While useful insights can be captured by CNNs, it
is clear that without the full integration of time-based
information, their inclusion has limited benefits
compared to an LSTM network. Such inability was
further reflected in the more analogous error rates
seen in the predictions postulated by the CNN model.
Notwithstanding this, CNNs may still prove useful in
hybrid models where their focus on different aspects
of the data can complement other techniques.
Having seen how this Random Forest model
underperformed, it just goes to show the kind of
difficulties one gets with using classical machine
learning algorithms on time-series data without
preprocessing. While Random Forest works wonders
in an environment that has complex nonlinear
relationships among its many variables, their failure
to consider the fact that data points come into clear
order makes them unfit for application when the order
matters most, such as stock returns.
Although the performance of the LSTM model
was satisfactory, some issues led to specific
shortcomings of this study. First and foremost,
exogenous variables are lacking in the model:
economic indicators, news events, and geopolitical
events are things that should have particularly
affected stock prices. A road furthered by the research
would be the incorporation of such exogenous factors
into the model for enhanced performance. Besides,
the models have been developed on historical data
alone, assuming that past trends will continue into the
future. However, financial markets are several times
swayed by surprising events, and probably future
studies can look at models that can capture such
variabilities in a better way.
Where an accent on the daily returns is
informative-sometimes too little can adequately
account for finer fluctuations. Having said this, the
next step in the study has to be the establishment of
just how effective these models are by using data of
higher frequencies, such as hourly returns, showing
whether even finer and timelier predictions can be
used. Ultimately, attempting to address some of these
problems and to find new avenues of research will
result in more universal predictive models of financial
markets.
4 CONCLUSIONS
This study has utilized advanced machine learning
techniques, specifically Convolutional Neural
Networks, Long Short-Term Memory networks, and
Random Forests, in order to forecast the daily returns
of the NVIDIA stock. Using the historical data on
stock returns, the study works with an aim to detect
some sophisticated patterns in the market and check
the predictive power of the considered models. The
results of the experiments showed that the LSTM
model outperformed both the CNN and RF models in
terms of accuracy. Accuracy was measured with
RMSE and MAE.
The results of the empirical work developed
herein demonstrate the aptness of LSTM for financial
forecasting, especially in capturing sequential
dependencies embedded in time series. The models
being proposed could be used for extending the scope
of decision-making activities in algorithmic trading
and risk management. However, none of the
presented models integrates news events and
economic indicators so far; such factors would
seriously affect their performance. Much research is
required in the future to concentrate on their