The Rosetta Paradox: Domain-Specific Performance Inversions in Large Language Models
Basab Jha, Ujjwal Puri

TL;DR
This paper investigates the Rosetta Paradox, an unexplored phenomenon where large language models perform inconsistently across domains, excelling in specialized fields but failing in general knowledge tasks, revealing intrinsic model properties.
Contribution
The paper formalizes the Rosetta Paradox, introduces a new analysis framework with DSI and PIM metrics, and provides extensive experimental insights into its manifestations across models and domains.
Findings
The paradox is likely an intrinsic property of neural networks, not just data distribution.
Model architecture and training methods influence the paradox's manifestation.
Standard evaluation metrics may not fully capture domain-specific performance issues.
Abstract
While large language models, such as GPT and BERT, have already demonstrated unprecedented skills in everything from natural language processing to domain-specific applications, there came an unexplored phenomenon we term the Rosetta Paradox. The Rosetta Paradox characterizes the counterintuitive performance inversions across domains of knowledge. This paradox captures how such LLMs can excel in highly specialized fields but do poorly on tasks which require general, everyday knowledge. This paper formalizes the definition of the Rosetta Paradox and introduces a panoramic analysis framework that includes both a Domain Specificity Index (DSI) and a Performance Inversion Metric (PIM) for consistent quantification of domain-specific behavior in LLMs. We adopt this paradox and conduct a series of investigations through extensive experiments across diverse models and knowledge domains,…
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Taxonomy
TopicsTopic Modeling · Natural Language Processing Techniques
MethodsRefunds@Expedia|||How do I get a full refund from Expedia? · Attention Is All You Need · Cosine Annealing · Linear Warmup With Cosine Annealing · Byte Pair Encoding · Discriminative Fine-Tuning · Linear Layer · Softmax · Dense Connections · ADaptive gradient method with the OPTimal convergence rate
