test: breakdown moe_decode_fused timing by step — find the real bottleneck
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69
qwen3_6_scripts/probe_moe_fused_breakdown.sh
Executable file
69
qwen3_6_scripts/probe_moe_fused_breakdown.sh
Executable file
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#!/bin/bash
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# probe_moe_fused_breakdown.sh — Time each step of MoE decode
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python3 << 'PY'
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import torch
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import time
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import importlib.util
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spec = importlib.util.spec_from_file_location('m',
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'qwen3_6_scripts/prebuilt/corex-3.2.3-ivcore10/corex_batched_gemm.so')
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mod = importlib.util.module_from_spec(spec)
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spec.loader.exec_module(mod)
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K = 8
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H = 4096
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I = 2752
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x = torch.randn(1, H, dtype=torch.float16, device='cuda')
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w13 = torch.randn(K, 2*I, H, dtype=torch.float16, device='cuda')
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w2 = torch.randn(K, H, I, dtype=torch.float16, device='cuda')
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ws = torch.softmax(torch.randn(K, device='cuda'), 0).half()
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def time_fn(fn, name, iters=50):
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for _ in range(5): fn()
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torch.cuda.synchronize()
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t0 = time.time()
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for _ in range(iters): fn()
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torch.cuda.synchronize()
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ms = (time.time() - t0) / iters * 1000
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print(f" {name}: {ms:.3f} ms")
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return ms
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print("=== Step-by-step breakdown ===")
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# Step 0: expand+contiguous
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time_fn(lambda: x.expand(K, 1, H).contiguous(), "expand+contiguous (1,H)->(K,1,H)")
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# Step 1: batched GEMM FC1 only
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x_exp = x.expand(K, 1, H).contiguous()
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time_fn(lambda: mod.batched_gemm_fp16(x_exp, w13), "batched_gemm FC1 (K,1,H)x(K,2I,H)")
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# Step 2: silu * mul
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gate_up = mod.batched_gemm_fp16(x_exp, w13).squeeze(1)
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chunks = gate_up.chunk(2, dim=1)
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time_fn(lambda: torch.sigmoid(chunks[0]) * chunks[0] * chunks[1], "silu*mul (K,I)")
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# Step 3: batched GEMM FC2 only
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act = (torch.sigmoid(chunks[0]) * chunks[0] * chunks[1]).unsqueeze(1)
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time_fn(lambda: mod.batched_gemm_fp16(act, w2), "batched_gemm FC2 (K,1,I)x(K,H,I)")
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# Step 4: weighted reduction
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eo = mod.batched_gemm_fp16(act, w2).squeeze(1)
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time_fn(lambda: (eo * ws.unsqueeze(1)).sum(0, True), "weighted_sum")
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# Full fused
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time_fn(lambda: mod.moe_decode_fused(x, w13, w2, ws), "moe_decode_fused (full)")
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# Comparison: 8x F.linear loop
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import torch.nn.functional as F
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def flinear_loop():
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outs = []
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for i in range(K):
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gu = F.linear(x, w13[i])
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g, u = gu.chunk(2, dim=-1)
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a = F.silu(g) * u
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outs.append(F.linear(a, w2[i]))
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return sum(outs[i] * ws[i] for i in range(K))
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time_fn(flinear_loop, "F.linear loop (baseline)")
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PY
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