v2 trial
This commit is contained in:
@@ -7,10 +7,7 @@ from typing import Optional
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import torch
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import torch
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from axolotl.core.trainers.base import AxolotlTrainer
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from axolotl.core.trainers.base import AxolotlTrainer
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from axolotl.integrations.kd.kernels.kd import (
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from axolotl.integrations.kd.kernels.kd import kd_loss_triton
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forward_kl_topk,
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prepare_topk_student_teacher,
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)
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def kd_loss_function(
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def kd_loss_function(
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@@ -100,43 +97,29 @@ class AxolotlKDTrainer(AxolotlTrainer):
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outputs = model(**inputs)
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outputs = model(**inputs)
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student_logits = outputs["logits"]
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student_logits = outputs["logits"]
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# Slice or gather student logits to match teacher seq len
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# e.g.:
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teacher_seq_len = target_token_ids.shape[1]
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student_logits_for_kd = student_logits[:, :teacher_seq_len, :] # [B, seq_len, vocab_size]
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# Gather & flatten to [N, K]
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# GATHER top-K from student
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stud_lp_f, teach_lp_f, mask_f = prepare_topk_student_teacher(
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student_logits_topk = torch.gather(
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student_logits,
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student_logits_for_kd, dim=-1, index=target_token_ids # same shape [B, seq_len, K]
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target_token_ids,
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target_logprobs,
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target_mask,
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)
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)
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loss_kd = forward_kl_topk(teach_lp_f, stud_lp_f, mask_f, reduction="none")
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# Now call the Triton-based KD loss
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loss_kd = kd_loss_triton(
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# Normalize by number of items or mean over valid tokens
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student_logits_topk,
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if num_items_in_batch is not None:
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target_logprobs, # teacher logprobs [B, seq_len, K]
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# If you know how many items should be considered in the batch
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target_mask, # mask [B, seq_len, K]
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loss_kd = loss_kd / num_items_in_batch
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num_items_in_batch=num_items_in_batch,
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else:
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)
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# Otherwise, just average over all valid tokens
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# count number of unmasked tokens in teacher_mask
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kd_loss_per_token = target_mask.sum(dim=1).unsqueeze(-1)
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# Normalize by number of unmasked tokens in teacher_mask
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loss_kd = loss_kd / kd_loss_per_token.float()
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# optionally combine with CE loss
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if self.args.kd_ce_alpha > 0:
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if self.args.kd_ce_alpha > 0:
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loss = self.args.kd_ce_alpha * outputs["loss"] + loss_kd
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loss = self.args.kd_ce_alpha * outputs["loss"] + loss_kd
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else:
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else:
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loss = loss_kd
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loss = loss_kd
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# Save past state if it exists
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# TODO: this needs to be fixed and made cleaner later.
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if self.args.past_index >= 0:
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self._past = outputs[ # pylint: disable=attribute-defined-outside-init
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self.args.past_index
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]
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if self.args.average_tokens_across_devices and self.model_accepts_loss_kwargs:
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loss *= self.accelerator.num_processes
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torch.cuda.empty_cache()
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return (loss, outputs) if return_outputs else loss
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return (loss, outputs) if return_outputs else loss
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@@ -2,267 +2,275 @@ import torch
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import triton
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import triton
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import triton.language as tl
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import triton.language as tl
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configs = [
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triton.Config({"BLOCK_SIZE": 32}, num_warps=1, num_stages=1),
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# --------------------------------------------------------
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triton.Config({"BLOCK_SIZE": 64}, num_warps=1, num_stages=1),
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# Triton Kernel for forward pass
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triton.Config({"BLOCK_SIZE": 128}, num_warps=2, num_stages=2),
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# --------------------------------------------------------
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# Add more if needed
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# We'll assume:
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]
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# - B * seq_len threads in 1D dimension
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# - Each thread handles K tokens (the top-K from teacher).
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# - For large K, you might want a more 2D approach to keep good occupancy.
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#
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# Pseudocode steps inside kernel:
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# 1) compute index for [batch, seq_position]
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# 2) read top-K token IDs from teacher_token_ids
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# 3) gather student_logits_topk
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# 4) compute logsumexp for those K logits
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# 5) compute student_logprobs_topk
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# 6) read teacher_logprobs
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# 7) compute teacher_probs = exp(teacher_logprobs)
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# 8) compute partial KL = sum(teacher_probs * (teacher_logprobs - student_logprobs_topk))
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# 9) store partial KL in a buffer
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#
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# Later, we'll do a reduction on partial KL across all threads.
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#
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# NOTE: This is a reference skeleton. You must adapt indexing carefully.
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#
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@triton.autotune(configs=configs, key=["N", "K"])
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@triton.jit
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@triton.jit
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def fwd_kl_topk_kernel(
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def kd_forward_kernel(
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teacher_lp_ptr, # float32 [N, K]
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student_logits_ptr, # float32[B, seq_len, K] after gather
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student_lp_ptr, # float32 [N, K]
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teacher_logprobs_ptr, # float32[B, seq_len, K]
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mask_ptr, # bool [N, K]
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mask_ptr, # bool[B, seq_len, K] or int8
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loss_out_ptr, # float32 [N]
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partial_kd_ptr, # float32[B, seq_len] (accumulator)
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stride_tn,
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B, # total batch size
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stride_tk,
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seq_len, # total sequence length from teacher
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stride_sn,
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K, # top-K from teacher
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stride_sk,
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BLOCK_SIZE: tl.constexpr # how many tokens per block in dimension0
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stride_mn,
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stride_mk,
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stride_loss_n,
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N: tl.constexpr,
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K: tl.constexpr,
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BLOCK_SIZE: tl.constexpr,
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):
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):
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"""
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# program_id is the global index for each block
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Each kernel instance: row_id = tl.program_id(0). We'll tile the K dimension in chunks of BLOCK_SIZE.
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pid = tl.program_id(0)
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Summation => store into loss_out[row_id].
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"""
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row_id = tl.program_id(0)
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if row_id >= N:
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return
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# Base pointers for teacher, student, mask rows
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# Each block handles a range of seq positions in [0..B*seq_len)
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t_row_ptr = teacher_lp_ptr + row_id * stride_tn
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block_start = pid * BLOCK_SIZE
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s_row_ptr = student_lp_ptr + row_id * stride_sn
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block_end = tl.min((pid+1)*BLOCK_SIZE, B * seq_len)
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m_row_ptr = mask_ptr + row_id * stride_mn
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length = block_end - block_start
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# We'll accumulate KL in local variable
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# Offsets for indexing
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kl_sum = 0.0
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# We want to interpret a linear index in [0..B*seq_len) as (batch_idx, seq_idx)
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# E.g.:
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# batch_idx = block_start // seq_len
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# seq_idx = block_start % seq_len
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# but we must do this for each element in the block. We'll do that inside a loop.
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# tile the K dimension
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# We'll store a running partial KL sum in registers
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num_tiles = (K + BLOCK_SIZE - 1) // BLOCK_SIZE
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# We do a for-loop for each position in the block, then do a thread-level reduction
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for tile_id in range(num_tiles):
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kd_reg = 0.0
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k_offset = tile_id * BLOCK_SIZE + tl.arange(0, BLOCK_SIZE)
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mask = k_offset < K
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# load teacher logprobs
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# We'll iterate over each item in [block_start, block_end).
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t_lp = tl.load(t_row_ptr + k_offset * stride_tk, mask=mask, other=-float("inf"))
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# A more advanced approach can use vectorization / warp-based parallelism inside the block.
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# load student logprobs
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for offset in range(length):
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s_lp = tl.load(s_row_ptr + k_offset * stride_sk, mask=mask, other=-float("inf"))
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# Convert offset -> actual index in [0..B*seq_len)
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linear_idx = block_start + offset
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# batch index and sequence index
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b_idx = linear_idx // seq_len
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s_idx = linear_idx % seq_len
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# load mask => bool (0 or 1)
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# For K top tokens, read the relevant student logits and teacher logprobs
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valid = tl.load(m_row_ptr + k_offset * stride_mk, mask=mask, other=0)
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# We'll load them in a small loop:
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valid_f32 = valid.to(tl.float32)
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logsumexp_val = float('-inf')
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# We'll store them in a local array for a second pass
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student_logits_k = [0.0 for _ in range(K)]
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teacher_logprobs_k = [0.0 for _ in range(K)]
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valid_k = [0 for _ in range(K)]
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# teacher probs
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# gather the top-K logits & teacher logprobs
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t_p = tl.exp(t_lp)
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for k in range(K):
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# load student logit
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student_val = tl.load(
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student_logits_ptr
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+ b_idx*seq_len*K
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+ s_idx*K
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+ k,
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mask=(b_idx < B) and (s_idx < seq_len)
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)
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teacher_val = tl.load(
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teacher_logprobs_ptr
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+ b_idx*seq_len*K
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+ s_idx*K
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+ k,
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mask=(b_idx < B) and (s_idx < seq_len)
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)
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# get mask
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mask_val = tl.load(
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mask_ptr
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+ b_idx*seq_len*K
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+ s_idx*K
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+ k,
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mask=(b_idx < B) and (s_idx < seq_len)
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)
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# local_kl = p^T * (lp^T - lp^S)
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student_logits_k[k] = student_val
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local_kl = t_p * (t_lp - s_lp)
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teacher_logprobs_k[k] = teacher_val
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# multiply by valid_f32 to ignore padded or invalid positions
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valid_k[k] = mask_val
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local_kl *= valid_f32
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# sum over the chunk
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# track max for logsumexp (naive approach)
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kl_sum += tl.sum(local_kl, where=mask)
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if student_val > logsumexp_val:
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logsumexp_val = student_val
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# store rowwise result
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# now compute logsumexp for the K student logits
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tl.store(loss_out_ptr + row_id * stride_loss_n, kl_sum)
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# logsumexp = max_val + log(sum( exp(student_val - max_val) ))
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exp_sum = 0.0
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for k in range(K):
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if valid_k[k] != 0: # if valid
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exp_sum += float(torch.exp(student_logits_k[k] - logsumexp_val))
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# safe check
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if exp_sum == 0.0:
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exp_sum = 1e-8
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logsumexp_val = logsumexp_val + float(torch.log(torch.tensor(exp_sum)))
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# compute partial kl
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# sum_{k in valid} p^T_k (log p^T_k - log p^S_k)
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# teacher_probs_k = exp(teacher_logprobs_k)
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for k in range(K):
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if valid_k[k] != 0: # only valid tokens
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teacher_prob = float(torch.exp(teacher_logprobs_k[k]))
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student_logprob = student_logits_k[k] - logsumexp_val
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kd_val = teacher_prob * (teacher_logprobs_k[k] - student_logprob)
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kd_reg += kd_val
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# Write out partial kd for this block. We store a single partial sum in partial_kd_ptr
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# We'll store it at partial_kd_ptr[pid]
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# In real code, you might do an atomic add into partial_kd_ptr or a parallel reduction pass
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# for now, let's just store it at index=pid
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tl.store(partial_kd_ptr + pid, kd_reg)
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@triton.autotune(configs=configs, key=["N", "K"])
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class _KLDivergenceTritonFn(torch.autograd.Function):
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@triton.jit
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def bwd_kl_topk_kernel(
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teacher_lp_ptr, # float32 [N, K]
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mask_ptr, # bool [N, K]
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grad_stud_ptr, # float32 [N, K], output
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stride_tn,
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stride_tk,
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stride_mn,
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stride_mk,
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stride_gn,
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stride_gk,
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N: tl.constexpr,
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K: tl.constexpr,
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BLOCK_SIZE: tl.constexpr,
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):
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"""
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For forward KL, d/d(student_lp) = - exp(teacher_lp), if mask=1, else 0.
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Each kernel instance processes one row [K].
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"""
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row_id = tl.program_id(0)
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if row_id >= N:
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return
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t_row_ptr = teacher_lp_ptr + row_id * stride_tn
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m_row_ptr = mask_ptr + row_id * stride_mn
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g_row_ptr = grad_stud_ptr + row_id * stride_gn
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num_tiles = (K + BLOCK_SIZE - 1) // BLOCK_SIZE
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for tile_id in range(num_tiles):
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k_offset = tile_id * BLOCK_SIZE + tl.arange(0, BLOCK_SIZE)
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mask = k_offset < K
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t_lp = tl.load(t_row_ptr + k_offset * stride_tk, mask=mask, other=-float("inf"))
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valid = tl.load(m_row_ptr + k_offset * stride_mk, mask=mask, other=0).to(
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tl.int1
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)
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grad_val = -tl.exp(t_lp) # derivative
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grad_val = tl.where(valid, grad_val, 0.0)
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tl.store(g_row_ptr + k_offset * stride_gk, grad_val, mask=mask)
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class FwdKLTopKFunction(torch.autograd.Function):
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@staticmethod
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@staticmethod
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def forward(
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def forward(ctx, student_logits, teacher_logprobs, mask, num_items_in_batch):
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ctx,
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teacher_lp_topk: torch.Tensor,
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student_lp_topk: torch.Tensor,
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mask_topk: torch.Tensor,
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reduction: str = "batchmean",
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) -> torch.Tensor:
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"""
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"""
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teacher_lp_topk: [N, K]
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Inputs shape assumptions (after gather!):
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student_lp_topk: [N, K]
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- student_logits: [B, seq_len, K]
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mask_topk: [N, K] bool
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- teacher_logprobs: [B, seq_len, K]
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returns either scalar (if batchmean) or [N] if 'none'
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- mask: [B, seq_len, K] (bool or 0/1) for valid tokens
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"""
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"""
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assert teacher_lp_topk.shape == student_lp_topk.shape
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B, seq_len, K = student_logits.shape
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assert teacher_lp_topk.shape == mask_topk.shape
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N, K = teacher_lp_topk.shape
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# Prepare output buffer for partial sums
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dev = teacher_lp_topk.device
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# We'll have BLOCK_SIZE define how many (batch*seq_len) items each block processes
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dtype = teacher_lp_topk.dtype
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# For simplicity, let's aim for one block per 1024 positions
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BLOCK_SIZE = 1024
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# compute how many blocks we need
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total_positions = B * seq_len
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grid = ( (total_positions + BLOCK_SIZE - 1) // BLOCK_SIZE , )
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# Contiguous
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partial_kd = torch.empty(
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t_lp_c = teacher_lp_topk.contiguous()
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grid[0], dtype=student_logits.dtype, device=student_logits.device
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s_lp_c = student_lp_topk.contiguous()
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m_c = mask_topk.contiguous()
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# [N] rowwise sums
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loss_out = torch.empty(N, dtype=torch.float32, device=dev)
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grid = (N,)
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fwd_kl_topk_kernel[grid](
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t_lp_c,
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s_lp_c,
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m_c,
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loss_out,
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# strides
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t_lp_c.stride(0),
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t_lp_c.stride(1),
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s_lp_c.stride(0),
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s_lp_c.stride(1),
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m_c.stride(0),
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m_c.stride(1),
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loss_out.stride(0),
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N=N,
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K=K
|
|
||||||
# BLOCK_SIZE, warps, stages => autotune
|
|
||||||
)
|
)
|
||||||
|
|
||||||
if reduction == "batchmean":
|
# Launch kernel
|
||||||
loss_val = loss_out.mean()
|
kd_forward_kernel[grid](
|
||||||
elif reduction == "none":
|
student_logits,
|
||||||
loss_val = loss_out
|
teacher_logprobs,
|
||||||
|
mask,
|
||||||
|
partial_kd,
|
||||||
|
B, seq_len, K,
|
||||||
|
BLOCK_SIZE=BLOCK_SIZE
|
||||||
|
)
|
||||||
|
|
||||||
|
# Sum partials on CPU or GPU
|
||||||
|
kd_sum = partial_kd.sum()
|
||||||
|
|
||||||
|
# normalize
|
||||||
|
if num_items_in_batch is not None:
|
||||||
|
kd_loss = kd_sum / num_items_in_batch
|
||||||
else:
|
else:
|
||||||
raise ValueError("reduction must be 'batchmean' or 'none'")
|
# Just average over all valid tokens; in practice you'd need the count of valid tokens
|
||||||
|
# For a quick approximation, let's do kd_sum / total_positions (or do a separate reduction on mask)
|
||||||
|
# This is a simplification. For correctness, you should count valid tokens in the kernel.
|
||||||
|
kd_loss = kd_sum / (total_positions * K)
|
||||||
|
|
||||||
# Save for backward
|
# Save context for backward
|
||||||
ctx.save_for_backward(t_lp_c, m_c)
|
# Typically, you'd need to save the raw student_logits, teacher_logprobs, etc. for grad
|
||||||
ctx.reduction = reduction
|
# But be mindful of memory usage. We’ll demonstrate the minimal approach here:
|
||||||
ctx.shape = (N, K)
|
ctx.save_for_backward(student_logits, teacher_logprobs, mask, torch.tensor(num_items_in_batch or 0))
|
||||||
|
ctx.B = B
|
||||||
|
ctx.seq_len = seq_len
|
||||||
|
ctx.K = K
|
||||||
|
ctx.total_positions = total_positions
|
||||||
|
ctx.BLOCK_SIZE = BLOCK_SIZE
|
||||||
|
|
||||||
return loss_val
|
return kd_loss
|
||||||
|
|
||||||
@staticmethod
|
@staticmethod
|
||||||
def backward(ctx, grad_output):
|
def backward(ctx, grad_output):
|
||||||
# grad_output is either scalar ([1]) if batchmean, or shape=[N] if 'none'
|
"""
|
||||||
t_lp_c, m_c = ctx.saved_tensors
|
grad_output is dLoss/dOut (a scalar).
|
||||||
(N, K) = ctx.shape
|
We want dLoss/dStudentLogits.
|
||||||
|
Recall that:
|
||||||
|
|
||||||
# We'll create a grad for the student's top-K logprobs
|
Loss = sum_{valid k} p^T_k ( log p^T_k - (student_logits_k - logsumexp(student_logits_all_k)) )
|
||||||
grad_stud = torch.empty_like(t_lp_c) # [N, K]
|
= sum_{valid k} p^T_k log p^T_k - sum_{valid k} p^T_k student_logits_k + sum_{valid k} p^T_k logsumexp(...)
|
||||||
|
|
||||||
grid = (N,)
|
Let’s break down the derivative wrt student_logits_k. More precisely, from:
|
||||||
bwd_kl_topk_kernel[grid](
|
d/d student_logits_k [ - p^T_k student_logprobs_k ]
|
||||||
t_lp_c,
|
you get:
|
||||||
m_c,
|
- p^T_k * ( d/d student_logits_k [ student_logits_k - logsumexp(...) ] )
|
||||||
grad_stud,
|
= - p^T_k * (1 - p^S_k)
|
||||||
t_lp_c.stride(0),
|
= p^T_k * p^S_k - p^T_k
|
||||||
t_lp_c.stride(1),
|
= p^S_k * p^T_k - p^T_k
|
||||||
m_c.stride(0),
|
= p^T_k( p^S_k - 1 )
|
||||||
m_c.stride(1),
|
|
||||||
grad_stud.stride(0),
|
|
||||||
grad_stud.stride(1),
|
|
||||||
N=N,
|
|
||||||
K=K,
|
|
||||||
)
|
|
||||||
|
|
||||||
# Multiply by grad_output
|
In practice, we also must handle the mask.
|
||||||
# If batchmean => scalar
|
A real implementation typically re-runs the gather & logsumexp calculations or caches them in forward().
|
||||||
# If none => shape=[N]
|
For brevity, we do a naive approach in PyTorch (not Triton) for the backward.
|
||||||
if grad_output.numel() == 1:
|
For maximum speed, you'd do a second Triton kernel.
|
||||||
grad_stud *= grad_output
|
|
||||||
else:
|
|
||||||
# shape=[N], broadcast over K
|
|
||||||
grad_stud *= grad_output.unsqueeze(1)
|
|
||||||
|
|
||||||
return grad_stud, None, None, None
|
We'll do a minimal approach here: recompute everything on the host side or a pure PyTorch pass.
|
||||||
|
"""
|
||||||
|
student_logits, teacher_logprobs, mask, num_items_in_batch_t = ctx.saved_tensors
|
||||||
|
num_items_in_batch = int(num_items_in_batch_t.item())
|
||||||
|
B, seq_len, K = ctx.B, ctx.seq_len, ctx.K
|
||||||
|
|
||||||
|
# We can either replicate the entire forward logic in PyTorch for gradient
|
||||||
|
# or do a second Triton pass. Here, let's do it in PyTorch for clarity.
|
||||||
|
|
||||||
|
# 1) compute logsumexp of student_logits_k for each [b, s]
|
||||||
|
# 2) compute p^S_k
|
||||||
|
# 3) compute p^T_k from teacher_logprobs
|
||||||
|
# 4) dLoss/dStudentLogits = grad_output * p^T_k ( p^S_k - 1 ), masked
|
||||||
|
# 5) sum or gather the final gradient
|
||||||
|
|
||||||
|
with torch.enable_grad():
|
||||||
|
# treat student_logits as if it requires grad
|
||||||
|
stl = student_logits.clone().detach().requires_grad_(True)
|
||||||
|
# compute logsumexp along K
|
||||||
|
logsumexp_val = torch.logsumexp(stl, dim=-1, keepdim=True) # [B, seq_len, 1]
|
||||||
|
student_logprobs_topk = stl - logsumexp_val
|
||||||
|
teacher_probs = teacher_logprobs.exp()
|
||||||
|
# p^S_k
|
||||||
|
p_s = student_logprobs_topk.exp()
|
||||||
|
|
||||||
|
# forward kl = sum p^T_k ( teacher_logprobs_k - student_logprobs_topk )
|
||||||
|
# derivative wrt stl = p^T_k( p^S_k - 1 )
|
||||||
|
grad_stl = teacher_probs * (p_s - 1.0)
|
||||||
|
# respect the mask
|
||||||
|
grad_stl = grad_stl * mask # zero out invalid
|
||||||
|
|
||||||
|
# sum or average
|
||||||
|
if num_items_in_batch != 0:
|
||||||
|
grad_stl = grad_stl / num_items_in_batch
|
||||||
|
else:
|
||||||
|
grad_stl = grad_stl / (B * seq_len * K) # fallback
|
||||||
|
|
||||||
|
# multiply by upstream grad_output
|
||||||
|
grad_stl = grad_stl * grad_output
|
||||||
|
|
||||||
|
return grad_stl, None, None, None
|
||||||
|
|
||||||
|
|
||||||
def forward_kl_topk(
|
def kd_loss_triton(
|
||||||
teacher_lp_topk: torch.Tensor,
|
student_logits, # [B, teacher_seq_len, vocab_size], but typically we gather for top-K
|
||||||
student_lp_topk: torch.Tensor,
|
teacher_logprobs,
|
||||||
mask_topk: torch.Tensor,
|
mask,
|
||||||
reduction: str = "batchmean",
|
num_items_in_batch=None
|
||||||
) -> torch.Tensor:
|
):
|
||||||
"""
|
"""
|
||||||
Calls the autograd function that launches Triton kernels for forward + backward.
|
Wrapper that calls our Triton-based forward+backward for KD.
|
||||||
|
For production, you likely want to do the gather (teacher top-K) outside
|
||||||
|
or inside a separate kernel. This function expects that you've *already*
|
||||||
|
called gather on student_logits -> shape [B, seq_len, K].
|
||||||
"""
|
"""
|
||||||
return FwdKLTopKFunction.apply(
|
return _KLDivergenceTritonFn.apply(student_logits, teacher_logprobs, mask, num_items_in_batch)
|
||||||
teacher_lp_topk, student_lp_topk, mask_topk, reduction
|
|
||||||
)
|
|
||||||
|
|
||||||
|
|
||||||
def prepare_topk_student_teacher(
|
|
||||||
student_logits: torch.Tensor, # [B, teacher_seq_len, vocab_size]
|
|
||||||
target_token_ids: torch.Tensor, # [B, teacher_seq_len, K]
|
|
||||||
target_logprobs: torch.Tensor, # [B, teacher_seq_len, K], teacher logprobs
|
|
||||||
target_mask: torch.Tensor, # [B, teacher_seq_len, K], bool or 0/1
|
|
||||||
) -> tuple[torch.Tensor, torch.Tensor, torch.Tensor]:
|
|
||||||
"""
|
|
||||||
Gathers student logits for the teacher's top-K tokens and flattens the first 2 dims => N = B * teacher_seq_len.
|
|
||||||
|
|
||||||
Returns:
|
|
||||||
(student_lp_topk, teacher_lp_topk, valid_mask) each shape = [N, K].
|
|
||||||
"""
|
|
||||||
B, S, K = target_token_ids.shape
|
|
||||||
# Gather the student logits => [B, S, K]
|
|
||||||
# 1) slice or use the entire student_logits if it matches teacher_seq_len
|
|
||||||
student_logits_for_kd = student_logits[:, :S, :] # ensure alignment if needed
|
|
||||||
|
|
||||||
# 2) gather top-k => [B, S, K]
|
|
||||||
student_logits_topk = torch.gather(
|
|
||||||
student_logits_for_kd, dim=-1, index=target_token_ids
|
|
||||||
)
|
|
||||||
|
|
||||||
# 3) convert student logits to logprobs => [B, S, K]
|
|
||||||
student_logprobs_topk = student_logits_topk - torch.logsumexp(
|
|
||||||
student_logits_topk, dim=-1, keepdim=True
|
|
||||||
)
|
|
||||||
|
|
||||||
# Flatten batch dimension
|
|
||||||
N = B * S
|
|
||||||
student_logprobs_topk_f = student_logprobs_topk.view(N, K) # [N, K]
|
|
||||||
teacher_logprobs_topk_f = target_logprobs.view(N, K) # [N, K]
|
|
||||||
mask_f = target_mask.view(N, K).bool() # [N, K]
|
|
||||||
|
|
||||||
return student_logprobs_topk_f, teacher_logprobs_topk_f, mask_f
|
|
||||||
|
|||||||
Reference in New Issue
Block a user