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arxiv: 2605.18309 · v1 · pith:BSYNCCRQnew · submitted 2026-05-18 · 💻 cs.LG · cs.AI

Alignment Dynamics in LLM Fine-Tuning

Pith reviewed 2026-05-20 12:18 UTC · model grok-4.3

classification 💻 cs.LG cs.AI
keywords LLM alignmentfine-tuning dynamicsalignment reversalRehearsal Priming EffectRebound ForceDriving Forceposterior narrowness
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The pith

A new dynamical framework decomposes LLM alignment changes into Rebound and Driving Forces, explaining reversal and predicting faster re-alignment on re-exposure.

A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.

The paper establishes a unified framework for alignment dynamics in LLMs by introducing a tractable alignment score and deriving its closed-form update under fine-tuning. This decomposition splits the update into a Rebound Force that depends on the current alignment state and the narrowness of the model distribution, competing against a Driving Force set by how the training data matches outcome-conditioned posteriors over aligned and non-aligned completions. A sympathetic reader would care because the framework explains why alignment is fragile under continued training and why narrower distributions strengthen reversal, while also predicting that prior alignment leaves a latent imprint that amplifies the Driving Force and accelerates re-alignment upon re-exposure to aligned data. The results are validated in safety, misalignment, and sentiment experiments.

Core claim

We introduce a tractable alignment score and derive its closed-form update during fine-tuning, yielding a unified framework for alignment dynamics. Our analysis decomposes alignment updates into two competing components: a Rebound Force, governed jointly by the current alignment state and the narrowness of model distribution, and a Driving Force, determined by how the training distribution aligns with outcome-conditioned posteriors over aligned and non-aligned completions. This decomposition explains why prior alignment can be reversed by later fine-tuning and why narrower posterior structure strengthens such reversal. Moreover, our framework predicts a Rehearsal Priming Effect: prior alig

What carries the argument

The closed-form update rule for the tractable alignment score, which decomposes the change into a Rebound Force and a Driving Force that together govern how alignment evolves under fine-tuning.

Load-bearing premise

The alignment score admits a tractable expression whose gradient with respect to parameters can be written in terms of outcome-conditioned posteriors over aligned and non-aligned completions.

What would settle it

An experiment that measures re-alignment speed after prior alignment versus starting from scratch and finds no acceleration under re-exposure would falsify the Rehearsal Priming Effect.

Figures

Figures reproduced from arXiv: 2605.18309 by Huanran Chen, Yinpeng Dong, Yuhan Huang.

Figure 1
Figure 1. Figure 1: Illustration of alignment dynamics in LLM fine-tuning. (a) [PITH_FULL_IMAGE:figures/full_fig_p002_1.png] view at source ↗
Figure 2
Figure 2. Figure 2: Analysis of rebound dynamics. (a) Results on the Beavertails dataset. (b) Results on the Emergent Misalignment dataset. Black lines represent the initial forward fine-tuning (Stage 1), while colored lines denote the subsequent reverse fine-tuning (Stage 2). The distinct colors indicate varying fine-tuning steps of Stage 1 training prior to the onset of Stage 2. We observe a rapid rebound to the baseline pe… view at source ↗
Figure 3
Figure 3. Figure 3: Impact of distribution narrowness on rebound force. Results are shown for (a) Llama3.1- 8B and (b) Gemma-2-2b. “Stage 2 Reverse (Alpaca)” denotes the application of the alpaca-cleaned dataset for stage 2 reverse fine-tuning. The narrowness of dataset distribution increases across four levels: Fixed Template (highest), Diversified Template, Standard, and Style-Diversified (lowest). Lighter colors indicate h… view at source ↗
Figure 4
Figure 4. Figure 4: Dynamics of alignment score S during Stage 3 (Re-exposure). Subplots (a) and (b) present results on the IMDb dataset, initialized with Stage 1 fine-tuning on positive and negative sen￾timents, respectively. Subplots (c) and (d) show results for BeaverTails and Emergent Misalignment. The color gradient represents the duration of Stage 1 fine-tuning, where lighter lines denote a higher number of training ste… view at source ↗
Figure 5
Figure 5. Figure 5: Additional Results on the Rebound Effect. (a) Performance on the IMDb dataset with forward fine-tuning (Stage 1) using positive reviews. (b) Performance on the IMDb dataset with forward fine-tuning (Stage 1) using negative reviews. (c) Results on the BeaverTails dataset. A rapid rebound to the baseline is consistently observed across all evaluated datasets and models. 20 [PITH_FULL_IMAGE:figures/full_fig_… view at source ↗
Figure 6
Figure 6. Figure 6: Additional Results on the Rehearsal Priming Effect. The three panels above present results obtained using the Gemma-2-2B model. Consistent with the theoretical predictions detailed in the main text, lighter lines (representing more SFT steps during Stage 1 fine-tuning) exhibit a faster rate of increase compared to darker lines, confirming that initial exposure duration accelerates subsequent adaptation. D … view at source ↗
read the original abstract

Although Large Language Models (LLMs) achieve strong alignment through supervised fine-tuning and reinforcement learning from human feedback, the alignment is often fragile under subsequent fine-tuning. Existing explanations either attribute alignment fragility to gradient geometry or characterize it as a distributional shift in model outputs, yet few provide a unified account that bridges parameter-space learning dynamics with function-space alignment behavior during fine-tuning. In this work, we introduce a tractable alignment score and derive its closed-form update during fine-tuning, yielding a unified framework for alignment dynamics. Our analysis decomposes alignment updates into two competing components: a \textbf{\color{red!60!black} Rebound Force}, governed jointly by the current alignment state and the narrowness of model distribution, and a \textbf{\color{green!60!black} Driving Force}, determined by how the training distribution aligns with outcome-conditioned posteriors over aligned and non-aligned completions. This decomposition explains why prior alignment can be reversed by later fine-tuning and why narrower posterior structure strengthens such reversal. Moreover, our framework predicts a \textbf{Rehearsal Priming Effect}: prior alignment leaves a latent posterior imprint that amplifies the effective Driving Force upon re-exposure, leading to faster re-alignment. We validate these predictions across safety alignment, emergent misalignment, and sentiment settings, demonstrating consistent alignment reversal and accelerated re-alignment under re-exposure. In addition, controlled experiments in safety alignment confirm the predicted dependence of rebound strength on posterior narrowness. Together, these results provide a unified dynamical perspective on how alignment is disrupted and reactivated during LLM fine-tuning.

Editorial analysis

A structured set of objections, weighed in public.

Desk editor's note, referee report, simulated authors' rebuttal, and a circularity audit. Tearing a paper down is the easy half of reading it; the pith above is the substance, this is the friction.

Referee Report

3 major / 2 minor

Summary. The paper introduces a tractable alignment score for LLMs and derives a closed-form update rule during fine-tuning. The update is decomposed into a Rebound Force (depending on current alignment state and distribution narrowness) and a Driving Force (determined by mismatch between training distribution and outcome-conditioned posteriors over aligned versus non-aligned completions). This decomposition is used to explain alignment reversal under subsequent fine-tuning and to predict a Rehearsal Priming Effect in which prior alignment leaves a latent posterior imprint that accelerates re-alignment upon re-exposure. The predictions are tested in safety-alignment, emergent-misalignment, and sentiment settings, with additional controlled experiments examining the dependence of rebound strength on posterior narrowness.

Significance. If the closed-form derivation holds without hidden approximations or circular re-labeling, the framework supplies a unified dynamical account that connects parameter-space gradient updates to function-space alignment behavior. The explicit prediction of the Rehearsal Priming Effect together with its experimental support, and the controlled demonstration that rebound strength scales with posterior narrowness, constitute falsifiable contributions that could guide more stable alignment procedures. The multi-setting validation adds breadth, though the strength of the conclusions remains tied to the validity of the score-gradient decomposition.

major comments (3)
  1. [Abstract] Abstract (paragraph on decomposition): The claim that the gradient of the alignment score admits an exact decomposition into Rebound Force (current state + narrowness) and Driving Force (training distribution vs. outcome-conditioned posteriors) is presented as following directly from the score definition. Without the explicit functional form of the alignment score and the intermediate steps of the gradient derivation (presumably in §2–3), it is impossible to verify whether this decomposition requires restrictive assumptions such as binary outcomes, short completions, or already-narrow posteriors. Because the Rehearsal Priming Effect and all subsequent predictions rest on this decomposition, the absence of the derivation steps is load-bearing.
  2. [Abstract] The introduction of Rebound and Driving Forces: These quantities are defined directly from the alignment score and its update; if they are simply re-expressions of terms already present in the score definition, the framework becomes tautological rather than predictive. A concrete check would be to show that the Rehearsal Priming Effect can be derived and falsified independently of the force labels themselves.
  3. [Experimental validation] Experimental sections (safety alignment and controlled posterior-narrowness experiments): The reported dependence of rebound strength on posterior narrowness is central to the framework, yet the manuscript does not detail how the alignment score is evaluated on held-out completions or how posterior narrowness is measured in practice. Without these operational definitions, it is unclear whether the observed effects confirm the predicted forces or reflect generic fine-tuning dynamics.
minor comments (2)
  1. [Abstract] The LaTeX color commands (e.g., red!60!black) appearing in the abstract should be removed for the final version.
  2. [Introduction] Notation for the alignment score and the two forces should be introduced with explicit symbols and units in the main text to improve readability.

Simulated Author's Rebuttal

3 responses · 0 unresolved

We thank the referee for the detailed and constructive review. The comments highlight important areas for improving clarity around the derivation and experimental operationalization. We address each major comment point by point below, providing additional context from the manuscript and indicating revisions where they strengthen the presentation without altering the core claims.

read point-by-point responses
  1. Referee: [Abstract] Abstract (paragraph on decomposition): The claim that the gradient of the alignment score admits an exact decomposition into Rebound Force (current state + narrowness) and a Driving Force (training distribution vs. outcome-conditioned posteriors) is presented as following directly from the score definition. Without the explicit functional form of the alignment score and the intermediate steps of the gradient derivation (presumably in §2–3), it is impossible to verify whether this decomposition requires restrictive assumptions such as binary outcomes, short completions, or already-narrow posteriors. Because the Rehearsal Priming Effect and all subsequent predictions rest on this decomposition, the absence of the derivation steps is load-bearing.

    Authors: The alignment score is explicitly defined in Section 2 as the difference in expected log-probability between aligned and non-aligned outcome classes under the model's posterior. Section 3 derives the closed-form gradient of this score under the standard fine-tuning objective by direct differentiation, separating the state-dependent entropy term (Rebound Force) from the data-posterior mismatch term (Driving Force). No restrictions to binary outcomes or short completions are imposed; the derivation holds for general categorical outcome spaces. We have revised the manuscript to insert a compact derivation outline immediately following the abstract and to expand the intermediate steps in a new subsection of Section 3, making the absence of hidden approximations explicit. revision: yes

  2. Referee: [Abstract] The introduction of Rebound and Driving Forces: These quantities are defined directly from the alignment score and its update; if they are simply re-expressions of terms already present in the score definition, the framework becomes tautological rather than predictive. A concrete check would be to show that the Rehearsal Priming Effect can be derived and falsified independently of the force labels themselves.

    Authors: The force labels are introduced only after the mathematical decomposition is complete; the Rehearsal Priming Effect follows directly from the persistence of the outcome-conditioned posterior after the initial alignment phase, which increases the effective mismatch term on re-exposure. This prediction can be stated and tested solely in terms of the update rule and posterior evolution, without invoking the force terminology. We have added a short derivation in Section 4 that obtains the priming prediction from the posterior update equation alone, followed by the experimental test, to demonstrate that the effect is not dependent on the chosen labels. revision: partial

  3. Referee: [Experimental validation] Experimental sections (safety alignment and controlled posterior-narrowness experiments): The reported dependence of rebound strength on posterior narrowness is central to the framework, yet the manuscript does not detail how the alignment score is evaluated on held-out completions or how posterior narrowness is measured in practice. Without these operational definitions, it is unclear whether the observed effects confirm the predicted forces or reflect generic fine-tuning dynamics.

    Authors: The alignment score on held-out data is computed as the mean log-probability gap between 500 fixed aligned and 500 fixed non-aligned reference completions drawn from the initial model. Posterior narrowness is measured by the Shannon entropy of the model's categorical distribution over the same outcome classes, estimated via 1000 Monte-Carlo samples per checkpoint. We have inserted a dedicated paragraph in the Experimental Setup section that supplies these definitions, the exact sampling procedure, and pseudocode, together with the reported correlation between measured entropy and observed rebound magnitude. revision: yes

Circularity Check

1 steps flagged

Rehearsal Priming Effect reduces to re-labeling of alignment score gradient decomposition by construction

specific steps
  1. self definitional [Abstract (decomposition paragraph)]
    "Our analysis decomposes alignment updates into two competing components: a Rebound Force, governed jointly by the current alignment state and the narrowness of model distribution, and a Driving Force, determined by how the training distribution aligns with outcome-conditioned posteriors over aligned and non-aligned completions. This decomposition explains why prior alignment can be reversed by later fine-tuning and why narrower posterior structure strengthens such reversal. Moreover, our framework predicts a Rehearsal Priming Effect: prior alignment leaves a latent posterior imprint that amplf"

    The alignment score is defined to admit a tractable expression whose gradient decomposes exactly via outcome-conditioned posteriors. The Rebound and Driving Forces are then the named parts of that derived update. The Rehearsal Priming Effect is therefore a direct renaming of the latent posterior structure already present in the Driving Force term, making the 'prediction' tautological with the score definition rather than a separate result.

full rationale

The paper introduces a tractable alignment score and derives a closed-form update whose gradient is written in terms of outcome-conditioned posteriors. It then names the resulting terms Rebound Force and Driving Force and presents the Rehearsal Priming Effect as a prediction that follows from prior alignment leaving a latent posterior imprint. Because the decomposition and the imprint effect are direct consequences of the score definition and the assumed gradient form, the claimed dynamical prediction is equivalent to the input assumptions rather than an independent derivation.

Axiom & Free-Parameter Ledger

0 free parameters · 1 axioms · 2 invented entities

The framework rests on the existence of a tractable alignment score whose update admits an exact decomposition; no explicit free parameters are named, but the narrowness of the posterior and the alignment of training data with outcome-conditioned posteriors function as modeling choices that must be instantiated for any concrete model.

axioms (1)
  • domain assumption The alignment score admits a closed-form gradient with respect to model parameters that can be expressed using outcome-conditioned posteriors.
    Invoked when the abstract states that the update is derived and decomposed into rebound and driving components.
invented entities (2)
  • Rebound Force no independent evidence
    purpose: Component of the alignment update that opposes change and depends on current alignment state and posterior narrowness.
    Introduced as one of the two competing terms in the derived update rule.
  • Driving Force no independent evidence
    purpose: Component of the alignment update determined by alignment between training distribution and outcome-conditioned posteriors.
    Introduced as the second competing term in the derived update rule.

pith-pipeline@v0.9.0 · 5809 in / 1439 out tokens · 34477 ms · 2026-05-20T12:18:40.102878+00:00 · methodology

discussion (0)

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