armenian-llm-code / model.py
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"""Decoder-only transformer, Llama-style, in Flax.
Modern internals (not GPT-2): RMSNorm, rotary position embeddings (RoPE),
SwiGLU MLP, no biases anywhere, pre-norm blocks, tied input/output embeddings.
Written to compile cleanly under jit on a single TPU chip in bf16.
"""
from __future__ import annotations
import os
import flax.linen as nn
import jax
import jax.numpy as jnp
import numpy as np
from config import ModelConfig
# GPU-only perf path. The default attention (below) materializes the full
# [B, H, T, T] score matrix in float32 for every layer; on the Kaggle T4x2 that
# is ~8.85GB of activations, which both OOMs micro=8 AND makes the step
# memory-bound (measured 16 TFLOP/s == 2xT4 fp32 peak, i.e. tensor cores idle).
# FUSED_ATTENTION=1 routes through jax.nn.dot_product_attention, whose GPU lowering
# is a fused flash-attention kernel: it never materializes the T x T scores and
# has the causal mask + softmax-stability baked in. Gated by env so the SAME
# model.py pulled by the TPU (bfloat16) supervisor stays byte-for-byte unchanged
# on its proven path — the flag is only ever set by the Kaggle GPU launcher.
_FUSED_ATTENTION = os.environ.get("FUSED_ATTENTION", "0").strip() == "1"
# GPU-only matmul precision. A standalone fp16 4096^3 GEMM microbenchmark on the
# Kaggle T4 measured 31 TFLOP/s with jax.lax.Precision.DEFAULT but only 23.7 with
# the implicit precision=None path our Dense/einsum layers were using — i.e. XLA
# was picking a slower fp32-accumulation matmul algorithm (3 passes) instead of a
# single HMMA tensor-core kernel. Forcing DEFAULT (fastest / tensor-core) on every
# matmul is a measured ~1.3x. Gated so the TPU bfloat16 path is byte-for-byte
# unchanged (there DEFAULT is already optimal and this env is never set).
_GPU_PERF = os.environ.get("GPU_MATMUL_FAST", "0").strip() == "1"
_PREC = jax.lax.Precision.DEFAULT if _GPU_PERF else None
# remat (activation checkpointing) is DECOUPLED from the matmul-precision win.
# Measured on 2xT4: with fused attention the model uses only ~36% of 16GB VRAM at
# micro=8, so trading compute for memory via remat is pure waste — it added ~33%
# recompute and dropped throughput (14.7K vs the no-remat path). Only turn it on if
# a genuinely large micro-batch needs the headroom. Defaults OFF; opt in via env.
_REMAT = os.environ.get("GPU_REMAT", "0").strip() == "1"
def _rope_freqs(seq_len: int, head_dim: int, theta: float) -> tuple[jnp.ndarray, jnp.ndarray]:
"""Precompute cos/sin tables for rotary embeddings. Shape [seq_len, head_dim]."""
inv_freq = 1.0 / (theta ** (np.arange(0, head_dim, 2, dtype=np.float32) / head_dim))
t = np.arange(seq_len, dtype=np.float32)
freqs = np.outer(t, inv_freq) # [seq, head_dim/2]
emb = np.concatenate([freqs, freqs], axis=-1) # [seq, head_dim]
return jnp.asarray(np.cos(emb)), jnp.asarray(np.sin(emb))
def _rotate_half(x: jnp.ndarray) -> jnp.ndarray:
half = x.shape[-1] // 2
x1, x2 = x[..., :half], x[..., half:]
return jnp.concatenate([-x2, x1], axis=-1)
def _apply_rope(x: jnp.ndarray, cos: jnp.ndarray, sin: jnp.ndarray) -> jnp.ndarray:
# x: [B, H, T, Dh]; cos/sin: [T, Dh]
cos = cos[None, None, :, :]
sin = sin[None, None, :, :]
return x * cos + _rotate_half(x) * sin
class RMSNorm(nn.Module):
dim: int
eps: float = 1e-5
@nn.compact
def __call__(self, x):
scale = self.param("scale", nn.initializers.ones, (self.dim,))
x32 = x.astype(jnp.float32)
norm = x32 * jax.lax.rsqrt(jnp.mean(x32 * x32, axis=-1, keepdims=True) + self.eps)
return (norm * scale).astype(x.dtype)
class Attention(nn.Module):
cfg: ModelConfig
@nn.compact
def __call__(self, x, cos, sin):
cfg = self.cfg
B, T, C = x.shape
hd = cfg.n_embd // cfg.n_head
dtype = jnp.dtype(cfg.dtype)
dense = lambda feats, name: nn.Dense(
feats, use_bias=False, dtype=dtype, precision=_PREC,
kernel_init=nn.initializers.normal(stddev=0.02), name=name)
q = dense(cfg.n_head * hd, "q")(x)
k = dense(cfg.n_kv_head * hd, "k")(x)
v = dense(cfg.n_kv_head * hd, "v")(x)
q = q.reshape(B, T, cfg.n_head, hd).transpose(0, 2, 1, 3)
k = k.reshape(B, T, cfg.n_kv_head, hd).transpose(0, 2, 1, 3)
v = v.reshape(B, T, cfg.n_kv_head, hd).transpose(0, 2, 1, 3)
# GQA: repeat kv heads to match q heads if needed.
if cfg.n_kv_head != cfg.n_head:
reps = cfg.n_head // cfg.n_kv_head
k = jnp.repeat(k, reps, axis=1)
v = jnp.repeat(v, reps, axis=1)
q = _apply_rope(q, cos, sin)
k = _apply_rope(k, cos, sin)
if _FUSED_ATTENTION:
# Fused flash-attention (GPU): no [B,H,T,T] materialization. Expects
# [B, T, H, Dh]; softmax runs in fp32 internally so numerics match the
# explicit-fp32 path below. is_causal bakes in the causal mask.
qf = q.transpose(0, 2, 1, 3)
kf = k.transpose(0, 2, 1, 3)
vf = v.transpose(0, 2, 1, 3)
out = jax.nn.dot_product_attention(
qf, kf, vf, scale=hd ** -0.5, is_causal=True)
out = out.reshape(B, T, C)
return dense(cfg.n_embd, "o")(out)
# Attention in float32 for numerical stability, causal mask.
att = jnp.einsum("bhtd,bhsd->bhts", q, k, precision=_PREC).astype(jnp.float32) / jnp.sqrt(hd)
mask = jnp.tril(jnp.ones((T, T), dtype=bool))
att = jnp.where(mask[None, None, :, :], att, jnp.finfo(jnp.float32).min)
att = jax.nn.softmax(att, axis=-1).astype(dtype)
out = jnp.einsum("bhts,bhsd->bhtd", att, v, precision=_PREC)
out = out.transpose(0, 2, 1, 3).reshape(B, T, C)
return dense(cfg.n_embd, "o")(out)
class SwiGLU(nn.Module):
cfg: ModelConfig
@nn.compact
def __call__(self, x):
cfg = self.cfg
dtype = jnp.dtype(cfg.dtype)
hidden = cfg.ffn_hidden()
dense = lambda feats, name: nn.Dense(
feats, use_bias=False, dtype=dtype, precision=_PREC,
kernel_init=nn.initializers.normal(stddev=0.02), name=name)
gate = dense(hidden, "gate")(x)
up = dense(hidden, "up")(x)
return dense(cfg.n_embd, "down")(jax.nn.silu(gate) * up)
class Block(nn.Module):
cfg: ModelConfig
@nn.compact
def __call__(self, x, cos, sin):
cfg = self.cfg
x = x + Attention(cfg, name="attn")(RMSNorm(cfg.n_embd, cfg.rms_eps, name="ln1")(x), cos, sin)
x = x + SwiGLU(cfg, name="mlp")(RMSNorm(cfg.n_embd, cfg.rms_eps, name="ln2")(x))
return x
class GPT(nn.Module):
cfg: ModelConfig
@nn.compact
def __call__(self, idx):
cfg = self.cfg
dtype = jnp.dtype(cfg.dtype)
hd = cfg.n_embd // cfg.n_head
wte = nn.Embed(cfg.vocab_size, cfg.n_embd, dtype=dtype,
embedding_init=nn.initializers.normal(stddev=0.02), name="wte")
x = wte(idx)
cos, sin = _rope_freqs(cfg.seq_len, hd, cfg.rope_theta)
cos, sin = cos[: idx.shape[1]].astype(dtype), sin[: idx.shape[1]].astype(dtype)
# GPU-only: remat (gradient/activation checkpointing) on each Block. Recomputes
# the block's forward during backward instead of storing its activations, cutting
# per-layer activation memory ~n_layer-fold. That memory headroom is what lets us
# raise micro-batch (micro=8 previously OOM'd at 10.26GB) so the per-layer GEMMs
# go from tiny 4096x768 (very low T4 efficiency) to large ones that hit the ~31
# TFLOP/s the microbenchmark showed. Extra recompute FLOPs are cheap when the GPU
# is overhead/efficiency-bound, not compute-bound. Gated: TPU path unchanged.
block_cls = nn.remat(Block) if _REMAT else Block
for i in range(cfg.n_layer):
x = block_cls(cfg, name=f"h_{i}")(x, cos, sin)
x = RMSNorm(cfg.n_embd, cfg.rms_eps, name="ln_f")(x)
if cfg.tie_embeddings:
# Biggest GEMM in the net (n_embd x vocab=32000). nn.Embed.attend uses
# implicit precision=None -> the slow fp32-accum matmul branch on GPU;
# do the tied projection explicitly so _PREC (DEFAULT/tensor-core on
# GPU) applies. On TPU _PREC is None -> identical to wte.attend.
logits = jnp.dot(x.astype(dtype), wte.embedding.T.astype(dtype), precision=_PREC)
else:
logits = nn.Dense(cfg.vocab_size, use_bias=False, dtype=dtype,
precision=_PREC, name="lm_head")(x)
return logits.astype(jnp.float32)
def param_count(params) -> int:
return int(sum(np.prod(p.shape) for p in jax.tree_util.tree_leaves(params)))