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decision-head-rlcd

Experiment showing a RLCD-trained LoRA decision head on Qwen3.5-4B generalises only where training data covers the task structure.

ModelresearchApache-2.0

Overview

This repository tests where a decision model's generalisation comes from. It attaches a 4.9M-parameter LoRA to Qwen3.5-4B and trains it with RLCD (Gaussian noise on option-letter logits as the action, a leave-one-out baseline over eight samples) on 32,000 typed decisions in one pass. Answers come from one forward pass as a softmax over the declared option letters. Base model, algorithm and hyperparameters are held fixed across three seeds.

Evaluation is grouped by how held-out sets relate to the training data, plus four external suites. The README reports that generalisation tracks training-data coverage in both directions: on covered structures the RL model approaches Jev, while on uncovered structures such as long policies or different material it lands below the untrained base, consistently across seeds. The conclusion is that data, not the algorithm, is the variable, and narrow data is a liability.

What the decision model decides

TypeQuestionAnswers
ChoiceWhich declared option letter answers this typed decision?—

How it works

  1. Attach a LoRA to Qwen3.5-4B
  2. Train with RLCD on 32,000 typed decisions
  3. Evaluate on held-out sets grouped by relation to training data
  4. Compare base, three seeds and Jev

Strengths

  • Controlled experiment isolating data from algorithm
  • Three seeds with consistent sign
  • Released checkpoint and report

Caveats

  • Single base model and training mix
  • Some data from synthetic commercial-API items

Getting started

See the repository report and released seed-1 checkpoint.

At a glance

Type
Model
Status
research
Language
Python
Runtime
PyTorch training
Has code
yes
License
Apache-2.0

Use cases and integrations

How curated lists describe it

Frequently asked questions

What is RLCD?

Reinforcement learning for calibrated decisions; here, noise on option-letter logits with a leave-one-out baseline.

What is the main finding?

Generalisation follows training-data coverage; where data is absent, RL makes the model worse than the base.

Does it compare to Jev?

Yes, on covered tasks the RL model approaches Jev's scores; on long policies it falls well short.

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