Researchers at MIT Solve a Difference Equation Behind Interaction between Two Neurons through Synapses in order to Unlock a Fast and Efficient AI Algorithm

Machine learning systems that can perform representation learning in the context of spatial-temporal decision making include continuous-time neural networks. These models (DEs) are often represented by continuous differential equations. However, numerical DE solvers are limited in their expression when used on a computer. This restriction has severely limited the scaling and understanding of natural physical processes like the dynamics in neural systems.

MIT researchers developed \”liquid\” networks of neural networks that are fluid and robust ML models. They can adapt to new situations by learning from them. These methods could be used for safety-critical tasks like driving and flying.

As the number of synapses and neurons in the model increases, the mathematics become more complex and the cost to process the model increases.

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Researchers at MIT Solve a Differential Equation Behind the Interaction of Two Neurons Through Synapses to Unlock a New Type of Speedy and Efficient Artificial Intelligence AI Algorithm