mlsanityData to 14 Oct 2026

Random feedback weights support learning in deep neural networks

arXiv 1411.0247 ↗First posted 2 Nov 2014q-bio.NC cs.NEcited by 47

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Abstract (arXiv)

The brain processes information through many layers of neurons. This deep architecture is representationally powerful, but it complicates learning by making it hard to identify the responsible neurons when a mistake is made. In machine learning, the backpropagation algorithm assigns blame to a neuron by computing exactly how it contributed to an error. To do this, it multiplies error signals by matrices consisting of all the synaptic weights on the neuron's axon and farther downstream. This operation requires a precisely choreographed transport of synaptic weight information, which is thought to be impossible in the brain. Here we present a surprisingly simple algorithm for deep learning, which assigns blame by multiplying error signals by random synaptic weights. We show that a network can learn to extract useful information from signals sent through these random feedback connections. In essence, the network learns to learn. We demonstrate that this new mechanism performs as quickly and accurately as backpropagation on a variety of problems and describe the principles which underlie its function. Our demonstration provides a plausible basis for how a neuron can be adapted using error signals generated at distal locations in the brain, and thus dispels long-held assumptions about the algorithmic constraints on learning in neural circuits.

Key facts. Cited by 47 papers in the map (data through 14 Oct 2026). First posted on arXiv 2 Nov 2014.

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Citing papers per year: 2021: 7; 2022: 6; 2023: 12; 2024: 12; 2025: 4; 2026: 6.

47 papers.

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  1. 2021Training Spiking Neural Networks Using Lessons From Deep Learningcited by 259
  2. 2023DeepZero: Scaling up Zeroth-Order Optimization for Deep Model Trainingcited by 76
  3. 2021Revisiting Locally Supervised Learning: an Alternative to End-to-end Trainingcited by 71
  4. 2024Training of Physical Neural Networkscited by 49
  5. 2023The Predictive Forward-Forward Algorithmcited by 35
  6. 2024Benchmarking Predictive Coding Networks -- Made Simplecited by 30
  7. 2023Brain-inspired learning in artificial neural networks: a reviewcited by 26
  8. 2023Dual Propagation: Accelerating Contrastive Hebbian Learning with Dyadic Neuronscited by 14
  9. 2022Deep Incubation: Training Large Models by Divide-and-Conqueringcited by 13
  10. 2023The Trifecta: Three simple techniques for training deeper Forward-Forward networkscited by 12
  11. 2022Convolutional Neural Generative Coding: Scaling Predictive Coding to Natural Imagescited by 10
  12. 2024Backpropagation through space, time, and the braincited by 10
35 more
  1. 2021Benchmarking the Accuracy and Robustness of Feedback Alignment Algorithmscited by 9
  2. 2022Learning efficient backprojections across cortical hierarchies in real timecited by 8
  3. 2023Spiking Neural Networks and Bio-Inspired Supervised Deep Learning: A Surveycited by 8
  4. 2024End-to-End Training Induces Information Bottleneck through Layer-Role Differentiation: A Comparative Analysis with Layer-wise Trainingcited by 8
  5. 2021Decoupled Greedy Learning of CNNs for Synchronous and Asynchronous Distributed Learningcited by 6
  6. 2023Block-local learning with probabilistic latent representationscited by 6
  7. 2023Real-Time Recurrent Reinforcement Learningcited by 6
  8. 2026Test-Time Gradient Guidance of Flow Policies in Reinforcement Learningcited by 6
  9. 2024MLAAN: Scaling Supervised Local Learning with Multilaminar Leap Augmented Auxiliary Networkcited by 5
  10. 2024HPFF: Hierarchical Locally Supervised Learning with Patch Feature Fusioncited by 5
  11. 2022Biologically-inspired neuronal adaptation improves learning in neural networkscited by 3
  12. 2025LANCE: Low Rank Activation Compression for Efficient On-Device Continual Learningcited by 3
  13. 2026Hyperspherical Forward-Forward with Prototypical Representationscited by 3
  14. 2021ROPUST: Improving Robustness through Fine-tuning with Photonic Processors and Synthetic Gradientscited by 2
  15. 2023Seeking Next Layer Neurons' Attention for Error-Backpropagation-Like Training in a Multi-Agent Network Frameworkcited by 2
  16. 2024Two Tales of Single-Phase Contrastive Hebbian Learningcited by 2
  17. 2024Employing Layerwised Unsupervised Learning to Lessen Data and Loss Requirements in Forward-Forward Algorithmscited by 2
  18. 2026Accelerated Predictive Coding Networks via Direct Kolen-Pollack Feedback Alignmentcited by 2
  19. 2021Information Bottleneck-Based Hebbian Learning Rule Naturally Ties Working Memory and Synaptic Updatescited by 1
  20. 2024Learning Using a Single Forward Passcited by 1
  21. 2024Replacement Learning: Training Vision Tasks with Fewer Learnable Parameterscited by 1
  22. 2024TIFeD: a Tiny Integer-based Federated learning algorithm with Direct feedback alignmentcited by 1
  23. 2025Learning without Global Backpropagation via Synergistic Information Distillationcited by 1
  24. 2026Learning Compositional Latent Structure with Vector Networkscited by 1
  25. 2021Efficient Training Convolutional Neural Networks on Edge Devices with Gradient-pruned Sign-symmetric Feedback Alignmentcited by 0
  26. 2022aSTDP: A More Biologically Plausible Learningcited by 0
  27. 2022Component-Wise Natural Gradient Descent -- An Efficient Neural Network Optimizationcited by 0
  28. 2023Learning with augmented target information: An alternative theory of Feedback Alignmentcited by 0
  29. 2023Neural Networks from Biological to Artificial and Vice Versacited by 0
  30. 2023DynaLay: An Introspective Approach to Dynamic Layer Selection for Deep Networkscited by 0
  31. 2024Training neural networks without backpropagation using particlescited by 0
  32. 2025Sign-Symmetry Learning Rules are Robust Fine-Tunerscited by 0
  33. 2025Dopamine-driven synaptic credit assignment in neural networkscited by 0
  34. 2026Replacement Learning: Training Neural Networks with Fewer Parameterscited by 0
  35. 2026Breaking Chains with Trees: Model-Parallel Deep Learning with O(log N) Time Complexitycited by 0