turn 4192.5s turn · 21.0s LLM · 171.5s tools · tokens in=6,675 · out=2,353 · total=9,028
reasoning
The output doesn't match. Let me check my understanding of the weights again. Looking at the reference:
```python
k = torch.matmul(latent, w_up_k[:, h])
v = torch.matmul(latent, w_up_v[:, h])
```
So `w_up_k[:, h]` means we're selecting the h-th column, not the h-th row. The weight shapes are:
- w_up_k: (rank, num_heads, head_dim)
- w_up_k[:, h] selects all ranks, the h-th head, all head_dims -> shape (rank, head_dim)
- latent is shape (rank,)
- latent @ w_up_k[:, h] = (rank,) @ (rank, head_dim) = (head_dim,)
So my indexing should be:
- w_up_k[h] would give (rank, head_dim)
- But actually w_up_k[:, h] selects the second dimension
Wait, let me think more carefully. w_up_k has shape (rank, num_heads, head_dim). If we do w_up_k[:, h], we get shape (rank, head_dim) - all of first dimension, element h of second dimension, all of third dimension.
So my indexing is wrong. I should use `w_up_k + h * rank * head_dim` or index differently.
Actually, in C++, w_up_k is stored in row-major order. The shape is (rank, num_heads, head_dim).
So for a particular head h:
- w_up_k[:, h, :] has offset = 0*... + h*head_dim + 0, but that's not right either.
Let me think about the layout:
- w_up_k[a, b, c] in Python corresponds to position a*num_heads*head_dim + b*head_dim + c in a contiguous tensor.
- So w_up_k[:, h, :] means varying a and c, with b fixed at h.
- For the slice w_up_k[:, h], we want all elements where the second index is h.
- In memory, these are NOT contiguous because of the layout.
Actually, let me reconsider. For the matmul:
```python
latent @ w_up_k[:, h]
```
latent has shape (rank,), w_up_k[:, h] has shape (rank, head_dim).
This computes sum over the rank dimension.
So for each output dimension d (0 to head_dim-1):
```
k[d] = sum_r latent[r] * w_up_k[r, h, d]
```
In memory, w_up_k[r, h, d] is at position r * num_heads * head_dim + h * head_dim + d.
So for fixed h and d, the memory stride between different r values is num_heads * head_dim.
So I need to adjust my indexing. Currently I'm computing:
```
w_up_k_h[r * head_dim + d]
```
But it should be:
```
w_up_k[r * num_heads * head_dim + h * head_dim + d]
```
So the correct offset for head h's weight matrix should be:
```
w_up_k + h * head_dim // This is wrong
```
Actually, the simplest approach is to just index directly:
```
w_up_k[r * num_heads * head_dim + h * head_dim + d]
```
Let me fix this.
assistantI see the issue. The weight tensor indexing is wrong. Looking at the reference code, `w_up_k[:, h]` selects from a (rank, num_heads, head_dim) tensor, giving shape (rank, head_dim). But in memory, these elements are strided, not contiguous.
Let me fix the indexing:
call → compile_kernel
callcompile_kernel
{
"kernel_code": "import math\nimport torch\nimport torch.nn as nn\nfrom torch.utils.cpp_extension import load_inline\n\ncuda_source = \"\"\"\n#include <torch/extension.h>\n#include <cuda.h>\n#include <cuda_runtime.h>\n#include <cmath>\n\n// Kernel for fused MLA attention\n// Each thread handles one (batch, head, query_position) combination\ntemplate <typename scalar_t>\n__global__ void mla_attention_kernel(\n const scalar_t* __restrict__ q,\n const scalar_t* __restrict__ kv_latent,\n const scalar_t* __restrict__ w_up_k,\n const scalar_t* __restrict__ w_up_v,\n scalar_t* __restrict__ out,\n const int batch_size,\n const int seq_len,\n const int num_heads,\n const int head_dim,\n const int rank,\n const scalar_t scale) {\n \n // Linear index -> (batch, head, query_t)\n const int tid = blockIdx.x * blockDim.x + threadIdx.x;\n const int total_threads = batch_size * num_heads * seq_len;\n \n if (tid >= total_threads) return;\n \n const int t = tid % seq_len;\n const int h = (tid / seq_len) % num_heads;\n const int b = tid / (seq_len * num_heads);\n \n // Pointers for this batch and head\n // q shape: (batch, seq, heads, head_dim)\n const scalar_t* q_ptr = q + ((b * seq_len + t) * num_heads + h) * head_dim;\n // kv_latent shape: (batch, seq, rank)\n const scalar_t* kv_latent_base = kv_latent + b * seq_len * rank;\n scalar_t* out_ptr = out + ((b * seq_len + t) * num_heads + h) * head_dim;\n \n // w_up_k shape: (rank, num_heads, head_dim)\n // w_up_k[:, h, :] stride for head h: elements at [r, h, d] are at r*num_heads*head_dim + h*head_dim + d\n \n // Online softmax for numerical stability\n scalar_t max_logit = -INFINITY;\n scalar_t sum_exp = 0.0f;\n \n // First pass: compute max logit and sum of exp(logits - max)\n for (int s = 0; s <= t; s++) {\n const scalar_t* latent_s = kv_latent_base + s * rank;\n \n // Compute k = latent @ w_up_k[:, h]\n // k[d] = sum_r latent[r] * w_up_k[r, h, d]\n scalar_t logits_s = 0.0f;\n for (int d = 0; d < head_dim; d++) {\n scalar_t k_d = 0.0f;\n for (int r = 0; r < rank; r++) {\n // w_up_k[r, h, d] -> r * num_heads * head_dim + h * head_dim + d\n k_d += latent_s[r] * w_up_k[r * num_heads * head_dim + h * head_dim + d];\n }\n // Q\u00b7K for this position\n logits_s += q_ptr[d] * k_d;\n }\n logits_s *= scale;\n \n // Online softmax update\n scalar_t new_max = max(max_logit, logits_s);\n scalar_t exp_old = sum_exp * exp(max_logit - new_max);\n scalar_t exp_new = exp(logits_s - new_max);\n sum_exp = exp_old + exp_new;\n max_logit = new_max;\n }\n \n // Second pass: compute weighted sum of values\n for (int d = 0; d < head_dim; d++) {\n out_ptr[d] = 0.0f;\n }\n \n for (int s = 0; s <= t; s++) {\n const scalar_t* latent_s = kv_latent_base + s * rank;\n \n // Compute k and logit again\n scalar_t logits_s = 0.0f;\n for (int d = 0; d < head_dim; d++) {\n scalar_t k_d = 0.0f;\n for (int r = 0; r < rank; r++) {\n k_d += latent_s[r] * w_up_k[r * num_heads * head_dim + h * head_dim + d];\n }\n logits_s += q_ptr[d] * k_d;\n }\n logits_s *= scale;\n \n // Attention weight\n scalar_t attn_s = exp(logits_s - max_logit) / sum_exp;\n \n // Compute v = latent @ w_up_v[:, h] and accumulate\n // v[d] = sum_r latent[r] * w_up_v[r, h, d]\n for (int d = 0; d < head_dim; d++) {\n scalar_t v_d = 0.0f;\n for (int r = 0; r < rank; r++) {\n v_d += latent_s[r] * w_up_v[r * num_heads * head_dim + h * head_dim + d];\n }\n out_ptr[d] += attn_s * v_d;\n }\n }\n}\n\ntorch::Tensor mla_attention_cuda(\n torch::Tensor q,\n torch::Tensor kv_latent,\n torch::Tensor w_up_k,\n torch::Tensor w_up_v) {\n \n const int batch_size = q.size(0);\n const int seq_len = q.size(1);\n const int num_heads = q.size(2);\n const int head_dim = q.size(3);\n const int rank = kv_latent.size(2);\n \n auto out = torch::zeros_like(q);\n const float scale = 1.0f / sqrt((float)head_dim);\n \n const int total_threads = batch_size * num_heads * seq_len;\n const int threads_per_block = 256;\n const int num_blocks = (total_threads + threads_per_block - 1) / threads_per_block;\n \n AT_DISPATCH_FLOATING_TYPES(q.scalar_type(), \"mla_attention_kernel\", ([&] {\n mla_attention_kernel<scalar_t><<<num_blocks, threads_per_block>>>(\n q.data_ptr<scalar_t>(),\n kv_latent.data_ptr<scalar_t>(),\n w_up_k.data_ptr<scalar_t>(),\n w_up_v.data_ptr<scalar_t>(),\n out.data_ptr<scalar_t>(),\n batch_size, seq_len, num_heads, head_dim, rank,\n static_cast<scalar_t>(scale)\n );\n }));\n \n return out;\n}\n\"\"\"\n\ncpp_source = \"\"\"\ntorch::Tensor mla_attention_cuda(torch::Tensor q, torch::Tensor kv_latent, torch::Tensor w_up_k, torch::Tensor w_up_v);\n\"\"\"\n\nmla_attention_op = load_inline(\n name='mla_attention_op',\n cpp_sources=cpp_source,\n cuda_sources=cuda_source,\n functions=['mla_attention_cuda'],\n extra_cuda_cflags=['-O3'],\n verbose=True\n)\n\n\nclass ModelNew(nn.Module):\n def __init__(self):\n super().__init__()\n\n def forward(self, q: torch.Tensor, kv_latent: torch.Tensor, w_up_k: torch.Tensor, w_up_v: torch.Tensor) -> torch.Tensor:\n return mla_attention_op.mla_attention_cuda(q, kv_latent, w_up_k, w_up_v)"
}
result ← compile_kernel (ok)
okcompile_kernel
compile_kernel PASSED: kernel compiled without errors.