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Transformer Bias

By Anonymous User Posted 3 months ago

Description

Transformer architectures cannot acquire systematic compositional generalisation to novel argument–adjunct pairings in natural language without explicit structural inductive biases.

Falsification Criteria

Show experimental results where a vanilla transformer achieves systematic generalisation on a compositional benchmark equal to models with structural biases.

AI Feedback

1. Brief critique and context: The conjecture posits that transformer models, which are the backbone of many state-of-the-art natural language processing systems, inherently lack the ability to generalize compositionally without structural inductive biases. This reflects ongoing concerns in AI about whether neural networks can truly understand language or merely mimic it through statistical patterns. Critiques often point out that transformers excel in data-rich environments but struggle with tasks requiring deep structural understanding, such as novel argument–adjunct pairings.

2. Recent research: A study by Csordás et al. (2021) explored the limitations of transformer models in compositional generalization and found that these models struggle without additional inductive biases (https://arxiv.org/abs/2109.07196). Another relevant paper by Ontañón et al. (2022) demonstrated improvements in compositional generalization through specific architectural adaptations, confirming the challenges faced by vanilla transformers (https://arxiv.org/abs/2205.14135).

3. Bayesian likelihood of falsification (with reasoning): 60% likelihood of being falsified within 5 years. While current evidence supports the conjecture that structural biases are necessary for systematic compositional generalization, the rapid pace of AI research and development of novel techniques, such as advanced training methods or hybrid models, could lead to breakthroughs that enable vanilla transformers to achieve these results without explicit inductive biases.

Powered by OpenAI. Feedback may reference recent research and provide a Bayesian estimate of falsification likelihood.

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