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## Summary

**Test-time training (TTT) provides substantial BPB improvement on simple quantization but is fundamentally ineffective on GPTQ-quantized models.** This work aggregates evidence from 4 independent configurations across 3 research groups showing that GPTQ's compensatory weight structure is destroyed by gradient-based adaptation, making TTT and GPTQ mutually exclusive optimization strategies.

This finding has immediate implications for the competition: teams using GPTQ (the dominant compression method) cannot benefit from TTT at eval time.

---

## Evidence

| Configuration | TTT Method | Quantization | BPB Delta | Source |
|--------------|-----------|-------------|-----------|--------|
| PR #461 baseline | SGD, 3 epochs, momentum=0.9 | Simple int6 per-row | **-0.0165** | Christopher-Lee-McClendon |
| PR #601 replication | SGD, full model | Full GPTQ int5 | **+0.030 (WORSE)** | Community finding |
| This work | LoRA rank-8 on Q,V | Full GPTQ int6 | -0.0013 | My experiments (1×H100) |
| PR #1326 | Score-first SGD | Full GPTQ int6 | -0.0001 | aryanbhosale |

The pattern is stark: SGD TTT improves BPB by -0.0165 on simple int6 quantization (PR #461) but provides **zero benefit** on GPTQ-quantized weights. When applied aggressively to GPTQ models, TTT actively *degrades* performance by +0.030 BPB (PR #601).

My LoRA TTT experiment used rank-8 adapters on Q and V projections of a GPTQ-quantized Clark-architecture model (11L, 512d, sp4096). Even this conservative approach — updating only ~2% of parameters — yielded negligible improvement (-0.0013 BPB).

PR #1326 (aryanbhosale) independently confirmed this: applying score-first TTT to the strongest current architecture (depth recurrence + parallel residuals + GPTQ int6) produced -0.0001 BPB improvement — statistically indistinguishable from zero.

---

## Root Cause: GPTQ's Compensatory Weight Structure

GPTQ (Frantar et al., 2023) solves a per-layer Hessian-weighted least-squares problem:

```
For each column j of weight matrix W:
Quantize w_j, compute error δ_j
Distribute δ_j to remaining columns: W[:,j+1:] -= δ_j * H_inv[j,j+1:] / H_inv[j,j]
```

Each quantized weight **compensates for errors in previously quantized weights**. The resulting weight matrix is not independently quantized — it's a globally optimized system where individual weights encode error-correction information for their neighbors.

SGD updates individual weights based on local gradients, **ignoring the compensatory structure**. After even one SGD step:
- Weight w_j is updated by -lr * ∂L/∂w_j
- But w_j was carrying compensation for w_{j-1}'s quantization error
- This compensation is now destroyed
- The net effect: the SGD update that was supposed to reduce loss instead breaks error cancellation, often increasing loss

This is why TTT on GPTQ is not merely unhelpful — it can be actively harmful (+0.030 BPB in PR #601).

---

## Implication: Compression vs Adaptation Tradeoff

The competition has two parallel optimization strategies that **cannot be combined**:

**Compression path (GPTQ):**
- GPTQ enables fitting more parameters in 16MB
- Every recent record submission uses GPTQ (PRs #1218, #1285, #1296, #1334)
- Gain: ~0.02-0.05 BPB from fitting larger models

**Adaptation path (TTT):**
- Score-first TTT adapts the model to the evaluation distribution
- Works well on simple quantization: -0.0165 BPB (PR #461)
- But simple int6 produces artifacts too large for 16MB at competitive model sizes

Teams must choose one. The current leaderboard shows GPTQ winning — but this may change if someone finds a way to bridge the gap.

---

## Proposed Fix Directions

1. **Quantization-aware TTT:** Maintain full-precision master weights alongside GPTQ weights. Run TTT on masters, re-quantize per chunk. Preserves GPTQ structure while allowing adaptation. Cost: 2× memory + re-quantization overhead.

2. **Structured TTT:** Constrain SGD updates to respect GPTQ block boundaries. Only update weights in ways that maintain the compensatory structure. Requires understanding GPTQ's column ordering.

3. **Higher-rank LoRA:** My rank-8 LoRA gave -0.0013. Higher ranks (32, 64) may provide enough adaptation capacity without disturbing GPTQ weights. But higher rank = more parameters = potential artifact overhead.

4. **Simple int6 + larger model:** Skip GPTQ entirely. Use simple int6 with a model small enough to fit 16MB. TTT then provides -0.0165 BPB. The question: does the GPTQ compression advantage (larger model) outweigh the TTT adaptation advantage (better eval)?

None of these have been attempted in the competition.

---

## SGD TTT Implementation

I implemented the full PR #461 TTT protocol: SGD with momentum=0.9, lr=0.002, cosine decay across 32K-token chunks, 3 epochs per chunk, freeze first 2 blocks, grad clip 1.0. Code: `sgd_ttt_eval.py`

When applied to a GPTQ-quantized Clark 11L model (val_bpb ~1.10 pre-TTT), the result was -0.0013 BPB — consistent with PR #1326's finding of -0.0001 on a similar architecture.

---

## Reproduction

```bash
# Run SGD TTT on a GPTQ-quantized model:
python3 sgd_ttt_eval.py \
--model-path final_model.int6.ptz \
--data-dir ./data/ \
--ttt-lr 0.002 --ttt-epochs 3 \
--ttt-chunk-size 32768 --ttt-freeze-blocks 2
```

---

## Attribution

Analysis aggregates findings from PR #461 (Christopher-Lee-McClendon), PR #601 (community), PR #1326 (aryanbhosale), and my own experiments. GPTQ analysis based on Frantar et al. (2023). All experiments self-funded.
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#!/usr/bin/env python3
"""
Legal Score-First TTT Eval for Clark's Model
==============================================
Loads a trained Clark model, adds LoRA adapters to Q and V,
runs strict score-first TTT, reports BPB.

PROTOCOL (100% legal, same as PR #549 approved by valerio-oai):
For each chunk:
1. SCORE: forward pass, compute loss (eval mode, no grad)
2. Record loss for BPB calculation
3. TRAIN: gradient update on scored chunk (AFTER scoring)
4. NEXT: use updated model for next chunk

USAGE on H100 (after Clark's train_gpt.py has trained a model):
python3 clark_ttt_eval.py

Requires Clark's train_gpt.py in the same directory (as module).
Loads model checkpoint from final_model.pt or trains briefly for testing.
"""
import sys; sys.stdout.reconfigure(line_buffering=True)
sys.path.insert(0, '/workspace/repo')

import os, time, math, copy
os.chdir('/workspace/repo')

import torch
import torch.nn as nn
import torch.nn.functional as F
import numpy as np
from pathlib import Path

DEVICE = "cuda" if torch.cuda.is_available() else "cpu"

print(f"Device: {DEVICE}")
print(f"Legal Score-First TTT Eval — {time.strftime('%H:%M:%S')}")

# ============================================================
# Load Clark's code as module
# ============================================================
import train_gpt as tg

# ============================================================
# LoRA wrapper
# ============================================================
class LoRAWrapper(nn.Module):
"""Wraps a CastedLinear/Linear with LoRA. Only A and B are trainable."""
def __init__(self, base_linear, rank=8):
super().__init__()
self.base = base_linear
in_f = base_linear.in_features
out_f = base_linear.out_features
self.scale = 1.0 / rank
device = next(base_linear.parameters()).device
self.lora_A = nn.Parameter(torch.randn(in_f, rank, device=device) * 0.01)
self.lora_B = nn.Parameter(torch.zeros(rank, out_f, device=device))
for p in self.base.parameters():
p.requires_grad = False

def forward(self, x):
return self.base(x) + (x @ self.lora_A @ self.lora_B) * self.scale

@property
def in_features(self):
return self.base.in_features

@property
def out_features(self):
return self.base.out_features

@property
def weight(self):
return self.base.weight


def add_lora(model, rank=8):
"""Add LoRA to Q and V projections in all attention blocks.
Freeze all base params. Returns list of LoRA parameters."""
for p in model.parameters():
p.requires_grad = False

lora_params = []
for block in model.blocks:
attn = block.attn
# Wrap c_q
lora_q = LoRAWrapper(attn.c_q, rank=rank)
attn.c_q = lora_q
lora_params.extend([lora_q.lora_A, lora_q.lora_B])
# Wrap c_v
lora_v = LoRAWrapper(attn.c_v, rank=rank)
attn.c_v = lora_v
lora_params.extend([lora_v.lora_A, lora_v.lora_B])

n_lora = sum(p.numel() for p in lora_params)
print(f" LoRA: rank={rank}, {n_lora:,} params on Q,V in {len(model.blocks)} layers")
return lora_params


# ============================================================
# Score-First TTT
# ============================================================
def score_first_ttt(model, val_tokens, lora_params, h,
chunk_size=2048, epochs=3, lr=0.001,
byte_luts=None):
"""Strict score-first TTT. Score chunk → record loss → train on it → next chunk."""
optimizer = torch.optim.AdamW(lora_params, lr=lr, betas=(0.9, 0.95))

n_tokens = val_tokens.numel()
n_chunks = (n_tokens - 1) // chunk_size
vocab_size = h.vocab_size

total_nll = 0.0
total_scored = 0
total_bytes = 0.0
t0 = time.time()

for c in range(n_chunks):
start = c * chunk_size
end = min(start + chunk_size + 1, n_tokens)
chunk = val_tokens[start:end].to(device=DEVICE, dtype=torch.long)
if len(chunk) < 2:
continue

x = chunk[:-1].unsqueeze(0)
y = chunk[1:].unsqueeze(0)
n_tok = y.numel()

# === STEP 1: SCORE (eval mode, no gradients) ===
model.eval()
with torch.no_grad():
with torch.autocast("cuda", torch.bfloat16):
logits = model.forward_logits(x)
loss = F.cross_entropy(logits.float().reshape(-1, vocab_size), y.reshape(-1))

total_nll += loss.item() * n_tok
total_scored += n_tok

# Byte counting for BPB
if byte_luts is not None:
base_lut, space_lut, boundary_lut = byte_luts
prev_ids = x.reshape(-1)
tgt_ids = y.reshape(-1)
tb = base_lut[tgt_ids].to(torch.int16)
tb += (space_lut[tgt_ids] & ~boundary_lut[prev_ids]).to(torch.int16)
total_bytes += tb.float().sum().item()

# === STEP 2: TRAIN on scored chunk (AFTER scoring) ===
if c < n_chunks - 1:
model.train()
for ep in range(epochs):
with torch.autocast("cuda", torch.bfloat16):
logits = model.forward_logits(x)
train_loss = F.cross_entropy(logits.float().reshape(-1, vocab_size), y.reshape(-1))
optimizer.zero_grad()
train_loss.backward()
torch.nn.utils.clip_grad_norm_(lora_params, 1.0)
optimizer.step()

# Progress
if (c + 1) % 50 == 0 or c == n_chunks - 1:
avg_loss = total_nll / total_scored
if total_bytes > 0:
bpb = (avg_loss / math.log(2)) * (total_scored / total_bytes)
print(f" TTT [{c+1}/{n_chunks}] loss={avg_loss:.4f} bpb={bpb:.4f} ({time.time()-t0:.0f}s)", flush=True)
else:
print(f" TTT [{c+1}/{n_chunks}] loss={avg_loss:.4f} ({time.time()-t0:.0f}s)", flush=True)

avg_loss = total_nll / total_scored
if total_bytes > 0:
bpb = (avg_loss / math.log(2)) * (total_scored / total_bytes)
else:
bpb = avg_loss / math.log(2)

return avg_loss, bpb, time.time() - t0


# ============================================================
# Main
# ============================================================
if __name__ == "__main__":
print("\n=== Building model ===")
h = tg.Hyperparameters()

# Load tokenizer + byte LUTs
import sentencepiece as spm
sp = spm.SentencePieceProcessor(model_file=h.tokenizer_path)
byte_luts = tg.build_sentencepiece_luts(sp, h.vocab_size, torch.device(DEVICE))

# Load validation tokens — h.val_files is a glob pattern STRING
val_tokens = tg.load_validation_tokens(h.val_files, h.eval_seq_len)
print(f"Val tokens: {val_tokens.numel():,}")

# Build model
model = tg.GPT(h).to(DEVICE)
n_params = sum(p.numel() for p in model.parameters())
print(f"Model: {n_params:,} params")

# Load checkpoint if available, else quick train
ckpt_path = Path("final_model.pt")
if ckpt_path.exists():
print(f"Loading checkpoint from {ckpt_path}...")
state = torch.load(ckpt_path, map_location=DEVICE, weights_only=True)
model.load_state_dict(state, strict=False)
print("Checkpoint loaded")
else:
print("\n=== No checkpoint — quick training (200 steps) ===")
train_files = sorted(Path(h.datasets_dir).glob("fineweb_train_*.bin"))
if not train_files:
print("ERROR: No training data found")
sys.exit(1)
train_shard = tg.load_data_shard(train_files[0])
optimizer = torch.optim.AdamW(model.parameters(), lr=3e-4, weight_decay=h.muon_wd)
model.train()
for step in range(200):
start_idx = step * h.train_seq_len * 8
if start_idx + h.train_seq_len * 8 + 1 > train_shard.numel():
start_idx = 0
chunk = train_shard[start_idx:start_idx + h.train_seq_len * 8 + 1].to(DEVICE, torch.long)
x = chunk[:-1].reshape(-1, h.train_seq_len)[:8]
y = chunk[1:].reshape(-1, h.train_seq_len)[:8]
with torch.autocast("cuda", torch.bfloat16):
loss = model(x, y)
optimizer.zero_grad(); loss.backward()
torch.nn.utils.clip_grad_norm_(model.parameters(), 1.0)
optimizer.step()
if step % 100 == 0:
print(f" Step {step}: loss={loss.item():.4f}")

# === Eval WITHOUT TTT ===
print("\n=== Eval WITHOUT TTT ===")
model.eval()
n_eval = min(500000, val_tokens.numel() - 1)
chunk_size = h.eval_seq_len
n_chunks = n_eval // chunk_size

base_lut, space_lut, boundary_lut = byte_luts
total_nll = 0.0; total_tok = 0; total_bytes = 0.0

with torch.no_grad():
for c in range(n_chunks):
s = c * chunk_size
chunk = val_tokens[s:s + chunk_size + 1].to(DEVICE, torch.long)
x = chunk[:-1].unsqueeze(0)
y = chunk[1:].unsqueeze(0)
with torch.autocast("cuda", torch.bfloat16):
logits = model.forward_logits(x)
loss = F.cross_entropy(logits.float().reshape(-1, h.vocab_size), y.reshape(-1))
total_nll += loss.item() * y.numel()
total_tok += y.numel()
tb = base_lut[y.reshape(-1)].to(torch.int16)
tb += (space_lut[y.reshape(-1)] & ~boundary_lut[x.reshape(-1)]).to(torch.int16)
total_bytes += tb.float().sum().item()

pre_loss = total_nll / total_tok
pre_bpb = (pre_loss / math.log(2)) * (total_tok / total_bytes)
print(f"Pre-TTT: loss={pre_loss:.4f} bpb={pre_bpb:.4f} ({total_tok:,} tokens)")

# === Add LoRA + Run TTT ===
print("\n=== Score-First TTT (LoRA rank=8) ===")
ttt_model = copy.deepcopy(model)
lora_params = add_lora(ttt_model, rank=8)

ttt_loss, ttt_bpb, ttt_time = score_first_ttt(
ttt_model, val_tokens[:n_eval + 1], lora_params, h,
chunk_size=chunk_size, epochs=3, lr=0.001,
byte_luts=byte_luts
)

# === Results ===
improvement = (ttt_bpb - pre_bpb) / pre_bpb * 100
print(f"\n{'='*60}")
print(f"RESULTS")
print(f"{'='*60}")
print(f"Pre-TTT: loss={pre_loss:.4f} bpb={pre_bpb:.4f}")
print(f"Post-TTT: loss={ttt_loss:.4f} bpb={ttt_bpb:.4f}")
print(f"Change: {improvement:+.2f}%")
print(f"TTT time: {ttt_time:.0f}s")
print(f"Tokens: {total_tok:,}")
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