How Can We Make LLMs Exceptional?
Published:
What makes a person exceptional? How can we create exceptional things? What separates exceptional work from mediocre work?
Author: Koutian Wu; GitHub: ktwu01
I have been searching for excellence from the beginning. I care about taste: the ability to distinguish exceptional work from mediocre work, in research and in other areas.
For AI, that leads to a question: how can we make LLMs exceptional? I want a model that can use limited prior knowledge to reason through things it has never been taught. Faced with an unfamiliar problem, it should be able to form a judgment, check an answer, and recognize its own mistakes.
I know this is difficult. I want to understand who is working on it. These projects each investigate part of that question.
François Chollet and ARC Prize. Chollet’s On the Measure of Intelligence frames intelligence around the efficiency of acquiring new skills, accounting for prior knowledge and experience. ARC tests generalization from a few examples. The ARC Prize 2025 technical report discusses iterative refinement, program synthesis, and small networks trained without broad pretraining. ARC performance measures a particular set of capabilities; broader intelligence needs further evidence.
Alexia Jolicoeur-Martineau: Tiny Recursive Model (TRM). Less is More: Recursive Reasoning with Tiny Networks studies a small network that repeatedly updates an internal state and a proposed answer. The paper reports puzzle-solving results with 7 million parameters. TRM is a specialized reasoning model. Its results leave open how well the approach transfers to general language tasks.
DeepSeek-AI: R1-Zero. DeepSeek-R1 explores reinforcement learning for reasoning. R1-Zero skips a preliminary supervised fine-tuning stage and learns from rewards on tasks with checkable answers. It starts from a pretrained base model, so its results depend on substantial prior training.
Google DeepMind: AlphaGeometry. AlphaGeometry combines a learned proposal system with symbolic deduction and uses synthetic geometry data for training. It demonstrates advanced reasoning within a structured mathematical domain. Transfer to other domains remains a separate research question.
The question I want to keep asking: how much can a model infer on an unfamiliar task, with how little prior knowledge and computation?
