Past vs. Present: Key Differences Between Conventional Machine Learning and Transformer Architectures

  • Valentina Porcu
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Abstract

The evolution of machine learning (ML) has transformed the way data is analyzed and predictions are made, progressing from conventional algorithms to advanced neural network architectures. Early ML models, including decision trees, support vector machines (SVMs), and basic neural networks, were primarily designed for structured data and required extensive feature engineering to achieve optimal performance. These traditional models, though effective in certain applications, often struggle with complex, unstructured data and the need for nuanced contextual understanding. In contrast, transformer architectures, which emerged with innovations such as the self-attention mechanism, are capable of handling vast and unstructured data like natural language and high- dimensional images. By leveraging self-attention, transformers capture both local and global dependencies within data, reducing the need for manual feature engineering and enabling robust performance in fields like natural language processing (NLP), computer vision, and time-series forecasting. This paper offers a comprehensive comparison between conventional ML models and transformer architectures, examining the key differences in data handling, scalability, computational efficiency, and the types of tasks each approach is best suited for. Furthermore, the paper explores the impact of these architectural distinctions on model interpretability, adaptability, and resource requirements, shedding light on the unique benefits and challenges that transformers bring to modern AI applications. Through this analysis, we aim to provide insights into the future trajectory of ML development and the critical factors that will shape the application of transformers and traditional ML models in solving complex, real-world problems.

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APA

Valentina Porcu. (2024). Past vs. Present: Key Differences Between Conventional Machine Learning and Transformer Architectures. Advances in Nonlinear Variational Inequalities, 28(2s), 244–262. https://doi.org/10.52783/anvi.v28.2537

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