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  1. healed/calib/glean_keep25_s1224/args.json +62 -0
  2. healed/calib/glean_keep50_s1224/step0300/chat_template.jinja +9 -0
  3. healed/calib/glean_keep50_s1224/step0300/config.json +918 -0
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  25. healed/calib/glean_keep75_s1224/args.json +62 -0
  26. healed/calib/glean_keep75_s1224/step0200/chat_template.jinja +9 -0
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  28. healed/calib/glean_keep75_s1224/step0200/configuration_pruned_olmoe.py +27 -0
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  34. healed/calib/glean_keep75_s1224/step0200/tokenizer_config.json +247 -0
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+ "glean_metadata": {
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+ "criterion": "reap",
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+ "keep_fraction": 0.5,
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+ "min_width": 128,
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+ "params": 3697555456,
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+ "scores": "outputs/scores_general_mix/scores.pt"
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+ },
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+ "hidden_act": "silu",
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+ "hidden_size": 2048,
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+ "initializer_range": 0.02,
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+ "intermediate_size": 1024,
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+ "max_position_embeddings": 4096,
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+ "model_type": "pruned_olmoe",
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+ "norm_topk_prob": false,
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+ "num_attention_heads": 16,
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+ "num_experts": 64,
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+ "num_experts_per_tok": 8,
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+ "num_hidden_layers": 16,
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+ "num_key_value_heads": 16,
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+ "output_router_logits": false,
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+ "pad_token_id": 1,
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+ "rms_norm_eps": 1e-05,
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+ "rope_scaling": null,
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+ "rope_theta": 10000.0,
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+ "router_aux_loss_coef": 0.01,
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+ "tie_word_embeddings": false,
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+ "transformers_version": "4.57.6",
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+ "use_cache": false,
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+ "vocab_size": 50304
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+ }
healed/calib/glean_keep50_s1224/step0300/configuration_pruned_olmoe.py ADDED
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1
+ """Configuration for GLEAN-pruned OLMoE: variable-width, variable-count experts.
2
+ """
3
+
4
+ from transformers.models.olmoe.configuration_olmoe import OlmoeConfig
5
+
6
+
7
+ class PrunedOlmoeConfig(OlmoeConfig):
8
+ """OlmoeConfig plus a per-(layer, expert) width table.
9
+
10
+ ``expert_widths[l]`` lists the SwiGLU intermediate width of each surviving
11
+ expert in decoder layer ``l``, in expert order. Lists are ragged: layers
12
+ may keep different numbers of experts (deleted experts simply don't
13
+ appear — the router in layer ``l`` has ``len(expert_widths[l])`` rows),
14
+ and each width may differ (multiples of the GEMM block size, 128, for
15
+ variable-MegaBlocks execution). ``None`` means an unpruned model
16
+ (uniform ``num_experts`` × ``intermediate_size``).
17
+
18
+ The inherited ``num_experts`` / ``intermediate_size`` keep their ORIGINAL
19
+ (pre-pruning) values for provenance; the width table is authoritative for
20
+ the built architecture.
21
+ """
22
+
23
+ model_type = "pruned_olmoe"
24
+
25
+ def __init__(self, expert_widths: list[list[int]] | None = None, **kwargs):
26
+ super().__init__(**kwargs)
27
+ self.expert_widths = expert_widths
healed/calib/glean_keep50_s1224/step0300/generation_config.json ADDED
@@ -0,0 +1,6 @@
 
 
 
 
 
 
 
1
+ {
2
+ "_from_model_config": true,
3
+ "eos_token_id": 50279,
4
+ "pad_token_id": 1,
5
+ "transformers_version": "4.57.6"
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+ }
healed/calib/glean_keep50_s1224/step0300/model.safetensors.index.json ADDED
The diff for this file is too large to render. See raw diff
 
healed/calib/glean_keep50_s1224/step0300/modeling_pruned_olmoe.py ADDED
@@ -0,0 +1,66 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ """GLEAN-pruned OLMoE: HF-loadable model with ragged (variable-width) experts.
2
+
3
+ Pattern follows hbfreed/variable-flex-olmo's PrunedFlexOlmoForCausalLM
4
+ (docs/recon/prior-work-hbfreed.md), generalized from one scalar width to a
5
+ per-(layer, expert) width table: ``super().__init__`` builds the uniform
6
+ architecture from the config, then every MoE block is rebuilt to its pruned
7
+ shape — surviving experts only, each at its own width, router sliced to
8
+ match — so the state dict aligns exactly with what
9
+ ``glean.prune.prune_channels_global`` leaves behind.
10
+
11
+ Caveat: ``output_router_logits=True`` (the load-balancing aux loss) assumes a
12
+ uniform ``config.num_experts`` and is unsupported on ragged models.
13
+ """
14
+
15
+ import torch.nn as nn
16
+ from transformers.activations import ACT2FN
17
+ from transformers.models.olmoe.modeling_olmoe import OlmoeForCausalLM
18
+
19
+ from .configuration_pruned_olmoe import PrunedOlmoeConfig
20
+
21
+
22
+ class RaggedOlmoeMLP(nn.Module):
23
+ """OlmoeMLP with an explicit intermediate width (SwiGLU, no biases)."""
24
+
25
+ def __init__(self, hidden_size: int, intermediate_size: int, hidden_act: str):
26
+ super().__init__()
27
+ self.hidden_size = hidden_size
28
+ self.intermediate_size = intermediate_size
29
+ self.gate_proj = nn.Linear(hidden_size, intermediate_size, bias=False)
30
+ self.up_proj = nn.Linear(hidden_size, intermediate_size, bias=False)
31
+ self.down_proj = nn.Linear(intermediate_size, hidden_size, bias=False)
32
+ self.act_fn = ACT2FN[hidden_act]
33
+
34
+ def forward(self, x):
35
+ return self.down_proj(self.act_fn(self.gate_proj(x)) * self.up_proj(x))
36
+
37
+
38
+ class PrunedOlmoeForCausalLM(OlmoeForCausalLM):
39
+ """OLMoE with per-layer surviving-expert lists at per-expert widths."""
40
+
41
+ config_class = PrunedOlmoeConfig
42
+
43
+ def __init__(self, config: PrunedOlmoeConfig):
44
+ super().__init__(config)
45
+ widths_table = getattr(config, "expert_widths", None)
46
+ if widths_table is None:
47
+ return # unpruned: plain OLMoE
48
+ if len(widths_table) != len(self.model.layers):
49
+ raise ValueError(
50
+ f"expert_widths has {len(widths_table)} rows but the model has "
51
+ f"{len(self.model.layers)} decoder layers"
52
+ )
53
+ for layer, widths in zip(self.model.layers, widths_table):
54
+ if any(w <= 0 for w in widths):
55
+ raise ValueError("expert_widths must list surviving experts only (>0)")
56
+ block = layer.mlp
57
+ if len(widths) < block.top_k:
58
+ raise ValueError(
59
+ f"a layer keeps {len(widths)} experts < top_k={block.top_k}"
60
+ )
61
+ block.num_experts = len(widths)
62
+ block.gate = nn.Linear(config.hidden_size, len(widths), bias=False)
63
+ block.experts = nn.ModuleList(
64
+ RaggedOlmoeMLP(config.hidden_size, w, config.hidden_act)
65
+ for w in widths
66
+ )
healed/calib/glean_keep50_s1224/step0300/special_tokens_map.json ADDED
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+ "pad_token": {
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+ "content": "<pad>",
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+ "lstrip": false,
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+ }
healed/calib/glean_keep50_s1224/step0300/tokenizer.json ADDED
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healed/calib/glean_keep50_s1224/step0300/tokenizer_config.json ADDED
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+
healed/calib/glean_keep50_s1224/wandb/debug.log ADDED
@@ -0,0 +1,19 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
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+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_setup.py:_flush():81] Loading settings from environment variables
4
+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_init.py:setup_run_log_directory():725] Logging user logs to outputs/healed/calib/glean_keep50_s1224/wandb/run-20260718_001144-yv1sfljs/logs/debug.log
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+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_init.py:setup_run_log_directory():726] Logging internal logs to outputs/healed/calib/glean_keep50_s1224/wandb/run-20260718_001144-yv1sfljs/logs/debug-internal.log
6
+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_init.py:init():768] calling init triggers
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+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_init.py:init():773] wandb.init called with sweep_config: {}
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+ 2026-07-18 00:11:44,791 INFO MainThread:418239 [wandb_init.py:init():816] starting backend
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+ 2026-07-18 00:11:45,017 INFO MainThread:418239 [wandb_init.py:init():906] updated telemetry
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+ 2026-07-18 00:11:45,312 INFO MainThread:418239 [wandb_init.py:init():974] starting run threads in backend
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+ {"step": 205, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1216446100747368, "tokens": 120000, "cumulative_loss_tokens": 24600000, "grad_norm": 0.3828125, "lr": 3e-05, "finish_rate": 0.939, "comp_len": 408.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.3, "frames": {"chat": 294}, "mem_gb": 16.04}
10
+ {"step": 206, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23771027357218166, "tokens": 120000, "cumulative_loss_tokens": 24720000, "grad_norm": 0.447265625, "lr": 3e-05, "finish_rate": 0.98, "comp_len": 401.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.3, "frames": {"chat": 299}, "mem_gb": 16.05}
11
+ {"step": 207, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1714890734677979, "tokens": 120000, "cumulative_loss_tokens": 24840000, "grad_norm": 0.400390625, "lr": 3e-05, "finish_rate": 0.98, "comp_len": 393.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.1, "frames": {"chat": 305}, "mem_gb": 15.83}
12
+ {"step": 208, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.10487559535800635, "tokens": 120000, "cumulative_loss_tokens": 24960000, "grad_norm": 0.310546875, "lr": 3e-05, "finish_rate": 0.931, "comp_len": 458.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 43.7, "frames": {"chat": 262}, "mem_gb": 15.88}
13
+ {"step": 209, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.15315499292137102, "tokens": 120000, "cumulative_loss_tokens": 25080000, "grad_norm": 0.38671875, "lr": 3e-05, "finish_rate": 0.95, "comp_len": 396.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.2, "frames": {"chat": 303}, "mem_gb": 15.94}
14
+ {"step": 210, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2631195893732831, "tokens": 120000, "cumulative_loss_tokens": 25200000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 315.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.8, "frames": {"chat": 380}, "mem_gb": 15.82}
15
+ The attention mask is not set and cannot be inferred from input because pad token is same as eos token. As a consequence, you may observe unexpected behavior. Please pass your input's `attention_mask` to obtain reliable results.
16
+ [eval step 210] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given matrix as \\( A \\):\n\n\\[ A = \\begin{bmatrix}\n12 &"
17
+ {"step": 211, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1175969291699895, "tokens": 120000, "cumulative_loss_tokens": 25320000, "grad_norm": 0.33203125, "lr": 3e-05, "finish_rate": 0.95, "comp_len": 425.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.1, "frames": {"chat": 282}, "mem_gb": 15.78}
18
+ {"step": 212, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.241187597109812, "tokens": 120000, "cumulative_loss_tokens": 25440000, "grad_norm": 0.455078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 331.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.3, "frames": {"chat": 362}, "mem_gb": 15.79}
19
+ {"step": 213, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2343245160275294, "tokens": 120000, "cumulative_loss_tokens": 25560000, "grad_norm": 0.431640625, "lr": 3e-05, "finish_rate": 0.967, "comp_len": 390.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.8, "frames": {"chat": 307}, "mem_gb": 16.04}
20
+ {"step": 214, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.15173778677885422, "tokens": 120000, "cumulative_loss_tokens": 25680000, "grad_norm": 0.388671875, "lr": 3e-05, "finish_rate": 0.926, "comp_len": 425.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.9, "frames": {"chat": 282}, "mem_gb": 15.9}
21
+ {"step": 215, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.249474069713708, "tokens": 120000, "cumulative_loss_tokens": 25800000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.979, "comp_len": 356.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.9, "frames": {"chat": 337}, "mem_gb": 15.93}
22
+ {"step": 216, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.14135323118637316, "tokens": 120000, "cumulative_loss_tokens": 25920000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 436.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.8, "frames": {"chat": 275}, "mem_gb": 15.99}
23
+ {"step": 217, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.26264052670868115, "tokens": 120000, "cumulative_loss_tokens": 26040000, "grad_norm": 0.46875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 377.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.8, "frames": {"chat": 318}, "mem_gb": 15.8}
24
+ {"step": 218, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.3055614206787354, "tokens": 120000, "cumulative_loss_tokens": 26160000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 311.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.4, "frames": {"chat": 385}, "mem_gb": 15.83}
25
+ {"step": 219, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.30217641376073784, "tokens": 120000, "cumulative_loss_tokens": 26280000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 379.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.3, "frames": {"chat": 316}, "mem_gb": 15.78}
26
+ {"step": 220, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1054507888781062, "tokens": 120000, "cumulative_loss_tokens": 26400000, "grad_norm": 0.3671875, "lr": 3e-05, "finish_rate": 0.887, "comp_len": 451.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.2, "frames": {"chat": 266}, "mem_gb": 16.07}
27
+ [eval step 220] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given matrix as \\( A \\):\n\n\\[ A = \\begin{bmatrix}\n12 &"
28
+ {"step": 221, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2681111897527861, "tokens": 120000, "cumulative_loss_tokens": 26520000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 323.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.2, "frames": {"chat": 371}, "mem_gb": 15.8}
29
+ {"step": 222, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.13136133254119195, "tokens": 120000, "cumulative_loss_tokens": 26640000, "grad_norm": 0.36328125, "lr": 3e-05, "finish_rate": 0.878, "comp_len": 458.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.9, "frames": {"chat": 262}, "mem_gb": 16.01}
30
+ {"step": 223, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2881968457552294, "tokens": 120000, "cumulative_loss_tokens": 26760000, "grad_norm": 0.49609375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 344.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.0, "frames": {"chat": 348}, "mem_gb": 15.83}
31
+ {"step": 224, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.04368866277068543, "tokens": 120000, "cumulative_loss_tokens": 26880000, "grad_norm": 0.3046875, "lr": 3e-05, "finish_rate": 0.811, "comp_len": 540.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 39.5, "frames": {"chat": 222}, "mem_gb": 16.07}
32
+ {"step": 225, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.24014004462277516, "tokens": 120000, "cumulative_loss_tokens": 27000000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.99, "comp_len": 294.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.5, "frames": {"chat": 408}, "mem_gb": 15.64}
33
+ {"step": 226, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23258645670513312, "tokens": 120000, "cumulative_loss_tokens": 27120000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.1, "frames": {"chat": 334}, "mem_gb": 15.7}
34
+ {"step": 227, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.11805800152181958, "tokens": 120000, "cumulative_loss_tokens": 27240000, "grad_norm": 0.3359375, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 384.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.9, "frames": {"chat": 312}, "mem_gb": 15.75}
35
+ {"step": 228, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23752855263810294, "tokens": 120000, "cumulative_loss_tokens": 27360000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.1, "frames": {"chat": 352}, "mem_gb": 15.73}
36
+ {"step": 229, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.20314603109608093, "tokens": 120000, "cumulative_loss_tokens": 27480000, "grad_norm": 0.42578125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 323.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.6, "frames": {"chat": 371}, "mem_gb": 15.54}
37
+ {"step": 230, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.13498149184971117, "tokens": 120000, "cumulative_loss_tokens": 27600000, "grad_norm": 0.408203125, "lr": 3e-05, "finish_rate": 0.898, "comp_len": 422.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.7, "frames": {"chat": 284}, "mem_gb": 15.99}
38
+ [eval step 230] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given matrix as \\( A \\):\n\n\\[ A = \\begin{bmatrix}\n12 &"
39
+ {"step": 231, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.11061588493684928, "tokens": 120000, "cumulative_loss_tokens": 27720000, "grad_norm": 0.349609375, "lr": 3e-05, "finish_rate": 0.923, "comp_len": 418.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 45.3, "frames": {"chat": 287}, "mem_gb": 16.06}
40
+ {"step": 232, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.09496309262601038, "tokens": 120000, "cumulative_loss_tokens": 27840000, "grad_norm": 0.314453125, "lr": 3e-05, "finish_rate": 0.916, "comp_len": 421.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 45.5, "frames": {"chat": 285}, "mem_gb": 15.95}
41
+ {"step": 233, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.058402567499813936, "tokens": 120000, "cumulative_loss_tokens": 27960000, "grad_norm": 0.263671875, "lr": 3e-05, "finish_rate": 0.873, "comp_len": 476.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 42.4, "frames": {"chat": 252}, "mem_gb": 16.04}
42
+ {"step": 234, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.24344681201429727, "tokens": 120000, "cumulative_loss_tokens": 28080000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 333.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.9, "frames": {"chat": 360}, "mem_gb": 15.83}
43
+ {"step": 235, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2581301371839363, "tokens": 120000, "cumulative_loss_tokens": 28200000, "grad_norm": 0.4921875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 334.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.6, "frames": {"chat": 359}, "mem_gb": 15.82}
44
+ {"step": 236, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.25698635234504086, "tokens": 120000, "cumulative_loss_tokens": 28320000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 1.0, "comp_len": 330.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.2, "frames": {"chat": 363}, "mem_gb": 15.58}
45
+ {"step": 237, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.22146621859675894, "tokens": 120000, "cumulative_loss_tokens": 28440000, "grad_norm": 0.453125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 332.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.0, "frames": {"chat": 361}, "mem_gb": 15.67}
46
+ {"step": 238, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.13498240058332062, "tokens": 120000, "cumulative_loss_tokens": 28560000, "grad_norm": 0.384765625, "lr": 3e-05, "finish_rate": 0.944, "comp_len": 419.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.9, "frames": {"chat": 286}, "mem_gb": 15.86}
47
+ {"step": 239, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.25087619634370006, "tokens": 120000, "cumulative_loss_tokens": 28680000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 327.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.0, "frames": {"chat": 367}, "mem_gb": 15.71}
48
+ {"step": 240, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2659638972638175, "tokens": 120000, "cumulative_loss_tokens": 28800000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.6, "frames": {"chat": 352}, "mem_gb": 15.74}
49
+ [eval step 240] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. \n\nLet's start by examining the given matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 "
50
+ {"step": 241, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.152445907362209, "tokens": 120000, "cumulative_loss_tokens": 28920000, "grad_norm": 0.37890625, "lr": 3e-05, "finish_rate": 0.962, "comp_len": 382.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.0, "frames": {"chat": 314}, "mem_gb": 15.69}
51
+ {"step": 242, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23061156271438424, "tokens": 120000, "cumulative_loss_tokens": 29040000, "grad_norm": 0.47265625, "lr": 3e-05, "finish_rate": 0.995, "comp_len": 322.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.6, "frames": {"chat": 372}, "mem_gb": 15.66}
52
+ {"step": 243, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2019635400752537, "tokens": 120000, "cumulative_loss_tokens": 29160000, "grad_norm": 0.4140625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.9, "frames": {"chat": 334}, "mem_gb": 15.81}
53
+ {"step": 244, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2732710076200077, "tokens": 120000, "cumulative_loss_tokens": 29280000, "grad_norm": 0.71875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 326.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.0, "frames": {"chat": 368}, "mem_gb": 15.75}
54
+ {"step": 245, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.20303159307703997, "tokens": 120000, "cumulative_loss_tokens": 29400000, "grad_norm": 0.42578125, "lr": 3e-05, "finish_rate": 0.994, "comp_len": 339.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.3, "frames": {"chat": 354}, "mem_gb": 15.9}
55
+ {"step": 246, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.11647335124739135, "tokens": 120000, "cumulative_loss_tokens": 29520000, "grad_norm": 0.40625, "lr": 3e-05, "finish_rate": 0.973, "comp_len": 409.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.8, "frames": {"chat": 293}, "mem_gb": 15.79}
56
+ {"step": 247, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.0634124994080669, "tokens": 120000, "cumulative_loss_tokens": 29640000, "grad_norm": 0.37890625, "lr": 3e-05, "finish_rate": 0.835, "comp_len": 519.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 42.7, "frames": {"chat": 231}, "mem_gb": 15.95}
57
+ {"step": 248, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.18457725901436062, "tokens": 120000, "cumulative_loss_tokens": 29760000, "grad_norm": 0.466796875, "lr": 3e-05, "finish_rate": 0.964, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 49.0, "frames": {"chat": 302}, "mem_gb": 15.92}
58
+ {"step": 249, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.12263697761416746, "tokens": 120000, "cumulative_loss_tokens": 29880000, "grad_norm": 0.333984375, "lr": 3e-05, "finish_rate": 0.878, "comp_len": 456.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.3, "frames": {"chat": 263}, "mem_gb": 16.06}
59
+ {"step": 250, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.13431983752972446, "tokens": 120000, "cumulative_loss_tokens": 30000000, "grad_norm": 0.361328125, "lr": 3e-05, "finish_rate": 0.889, "comp_len": 476.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 44.4, "frames": {"chat": 252}, "mem_gb": 15.99}
60
+ [eval step 250] sample: "To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given matrix \\( A \\) as:\n\\[ A = \\begin{bmatrix}\n12"
61
+ {"step": 251, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.19803441493669524, "tokens": 120000, "cumulative_loss_tokens": 30120000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 348.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.8, "frames": {"chat": 344}, "mem_gb": 16.02}
62
+ {"step": 252, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1865262628025841, "tokens": 120000, "cumulative_loss_tokens": 30240000, "grad_norm": 0.455078125, "lr": 3e-05, "finish_rate": 0.981, "comp_len": 383.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.3, "frames": {"chat": 313}, "mem_gb": 15.95}
63
+ {"step": 253, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.22638036701406042, "tokens": 120000, "cumulative_loss_tokens": 30360000, "grad_norm": 0.4609375, "lr": 3e-05, "finish_rate": 0.992, "comp_len": 335.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.6, "frames": {"chat": 358}, "mem_gb": 15.65}
64
+ {"step": 254, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.10856965826541806, "tokens": 120000, "cumulative_loss_tokens": 30480000, "grad_norm": 0.349609375, "lr": 3e-05, "finish_rate": 0.951, "comp_len": 449.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 42.9, "frames": {"chat": 267}, "mem_gb": 15.87}
65
+ {"step": 255, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2210595068858781, "tokens": 120000, "cumulative_loss_tokens": 30600000, "grad_norm": 0.453125, "lr": 3e-05, "finish_rate": 0.98, "comp_len": 400.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.6, "frames": {"chat": 300}, "mem_gb": 15.74}
66
+ {"step": 256, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.18661262825395292, "tokens": 120000, "cumulative_loss_tokens": 30720000, "grad_norm": 0.4375, "lr": 3e-05, "finish_rate": 0.994, "comp_len": 344.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.8, "frames": {"chat": 348}, "mem_gb": 15.68}
67
+ {"step": 257, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23165423854584805, "tokens": 120000, "cumulative_loss_tokens": 30840000, "grad_norm": 0.451171875, "lr": 3e-05, "finish_rate": 0.988, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.6, "frames": {"chat": 329}, "mem_gb": 15.77}
68
+ {"step": 258, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.11868625700032959, "tokens": 120000, "cumulative_loss_tokens": 30960000, "grad_norm": 0.34765625, "lr": 3e-05, "finish_rate": 0.948, "comp_len": 446.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 45.6, "frames": {"chat": 269}, "mem_gb": 15.93}
69
+ {"step": 259, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.24212703010075104, "tokens": 120000, "cumulative_loss_tokens": 31080000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 335.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.1, "frames": {"chat": 358}, "mem_gb": 15.6}
70
+ {"step": 260, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1401378205653125, "tokens": 120000, "cumulative_loss_tokens": 31200000, "grad_norm": 0.375, "lr": 3e-05, "finish_rate": 0.96, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.5, "frames": {"chat": 302}, "mem_gb": 15.86}
71
+ [eval step 260] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nGiven the matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -'
72
+ {"step": 261, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2441046292551638, "tokens": 120000, "cumulative_loss_tokens": 31320000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 315.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.7, "frames": {"chat": 381}, "mem_gb": 15.87}
73
+ {"step": 262, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.26715706478791934, "tokens": 120000, "cumulative_loss_tokens": 31440000, "grad_norm": 0.50390625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 316.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.8, "frames": {"chat": 379}, "mem_gb": 15.82}
74
+ {"step": 263, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.26412971248012035, "tokens": 120000, "cumulative_loss_tokens": 31560000, "grad_norm": 0.6171875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 341.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.0, "frames": {"chat": 351}, "mem_gb": 15.64}
75
+ {"step": 264, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.21945662072741737, "tokens": 120000, "cumulative_loss_tokens": 31680000, "grad_norm": 0.4140625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.5, "frames": {"chat": 330}, "mem_gb": 15.84}
76
+ {"step": 265, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.22621997363331417, "tokens": 120000, "cumulative_loss_tokens": 31800000, "grad_norm": 0.45703125, "lr": 3e-05, "finish_rate": 0.991, "comp_len": 379.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.5, "frames": {"chat": 316}, "mem_gb": 15.87}
77
+ {"step": 266, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1477637799535102, "tokens": 120000, "cumulative_loss_tokens": 31920000, "grad_norm": 0.451171875, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 434.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 49.3, "frames": {"chat": 276}, "mem_gb": 16.05}
78
+ {"step": 267, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.12686351013585614, "tokens": 120000, "cumulative_loss_tokens": 32040000, "grad_norm": 0.408203125, "lr": 3e-05, "finish_rate": 0.833, "comp_len": 500.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 44.9, "frames": {"chat": 240}, "mem_gb": 15.99}
79
+ {"step": 268, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1362769400940432, "tokens": 120000, "cumulative_loss_tokens": 32160000, "grad_norm": 0.349609375, "lr": 3e-05, "finish_rate": 0.948, "comp_len": 416.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.7, "frames": {"chat": 288}, "mem_gb": 15.9}
80
+ {"step": 269, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.12843327870285137, "tokens": 120000, "cumulative_loss_tokens": 32280000, "grad_norm": 0.36328125, "lr": 3e-05, "finish_rate": 0.937, "comp_len": 442.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.5, "frames": {"chat": 271}, "mem_gb": 15.89}
81
+ {"step": 270, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2064100126405557, "tokens": 120000, "cumulative_loss_tokens": 32400000, "grad_norm": 0.47265625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 336.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.5, "frames": {"chat": 357}, "mem_gb": 15.84}
82
+ [eval step 270] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is said to be of rank \\( r \\) if it has \\( r \\) linearly indepe'
83
+ {"step": 271, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2752586573896774, "tokens": 120000, "cumulative_loss_tokens": 32520000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 339.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.4, "frames": {"chat": 354}, "mem_gb": 15.81}
84
+ {"step": 272, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2640283962545606, "tokens": 120000, "cumulative_loss_tokens": 32640000, "grad_norm": 0.453125, "lr": 3e-05, "finish_rate": 0.927, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.0, "frames": {"chat": 302}, "mem_gb": 16.05}
85
+ {"step": 273, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1916471611869211, "tokens": 120000, "cumulative_loss_tokens": 32760000, "grad_norm": 0.412109375, "lr": 3e-05, "finish_rate": 0.923, "comp_len": 404.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.2, "frames": {"chat": 297}, "mem_gb": 16.04}
86
+ {"step": 274, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.0575785630961104, "tokens": 120000, "cumulative_loss_tokens": 32880000, "grad_norm": 0.31640625, "lr": 3e-05, "finish_rate": 0.799, "comp_len": 547.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 39.9, "frames": {"chat": 219}, "mem_gb": 16.06}
87
+ {"step": 275, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2618522337922516, "tokens": 120000, "cumulative_loss_tokens": 33000000, "grad_norm": 0.44140625, "lr": 3e-05, "finish_rate": 0.99, "comp_len": 392.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.5, "frames": {"chat": 306}, "mem_gb": 15.76}
88
+ {"step": 276, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2590624229635112, "tokens": 120000, "cumulative_loss_tokens": 33120000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 349.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.0, "frames": {"chat": 343}, "mem_gb": 15.7}
89
+ {"step": 277, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.23909416454567883, "tokens": 120000, "cumulative_loss_tokens": 33240000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 351.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.5, "frames": {"chat": 341}, "mem_gb": 15.81}
90
+ {"step": 278, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.15004109006367314, "tokens": 120000, "cumulative_loss_tokens": 33360000, "grad_norm": 0.42578125, "lr": 3e-05, "finish_rate": 0.965, "comp_len": 377.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.4, "frames": {"chat": 318}, "mem_gb": 15.76}
91
+ {"step": 279, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2516725248177846, "tokens": 120000, "cumulative_loss_tokens": 33480000, "grad_norm": 0.48046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 346.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.3, "frames": {"chat": 346}, "mem_gb": 15.65}
92
+ {"step": 280, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1229936876871235, "tokens": 120000, "cumulative_loss_tokens": 33600000, "grad_norm": 0.376953125, "lr": 3e-05, "finish_rate": 0.841, "comp_len": 433.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.3, "frames": {"chat": 277}, "mem_gb": 16.13}
93
+ [eval step 280] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. In this 4x4 matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -1 & -10 \\\\\n0 & 1'
94
+ {"step": 281, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.11821835112910097, "tokens": 120000, "cumulative_loss_tokens": 33720000, "grad_norm": 0.333984375, "lr": 3e-05, "finish_rate": 0.956, "comp_len": 444.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.5, "frames": {"chat": 270}, "mem_gb": 15.86}
95
+ {"step": 282, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.15829591915813895, "tokens": 120000, "cumulative_loss_tokens": 33840000, "grad_norm": 0.37109375, "lr": 3e-05, "finish_rate": 0.903, "comp_len": 466.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 45.3, "frames": {"chat": 257}, "mem_gb": 16.04}
96
+ {"step": 283, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.24422800888229781, "tokens": 120000, "cumulative_loss_tokens": 33960000, "grad_norm": 0.478515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 330.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.5, "frames": {"chat": 363}, "mem_gb": 15.65}
97
+ {"step": 284, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.25823034505227893, "tokens": 120000, "cumulative_loss_tokens": 34080000, "grad_norm": 0.474609375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 337.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.8, "frames": {"chat": 356}, "mem_gb": 15.79}
98
+ {"step": 285, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2246625458458904, "tokens": 120000, "cumulative_loss_tokens": 34200000, "grad_norm": 0.416015625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 371.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.0, "frames": {"chat": 323}, "mem_gb": 15.82}
99
+ {"step": 286, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.10769453969344807, "tokens": 120000, "cumulative_loss_tokens": 34320000, "grad_norm": 0.341796875, "lr": 3e-05, "finish_rate": 0.868, "comp_len": 493.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 42.9, "frames": {"chat": 243}, "mem_gb": 16.07}
100
+ {"step": 287, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.22839496972688164, "tokens": 120000, "cumulative_loss_tokens": 34440000, "grad_norm": 0.4375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 390.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.9, "frames": {"chat": 307}, "mem_gb": 15.75}
101
+ {"step": 288, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.21778279120173927, "tokens": 120000, "cumulative_loss_tokens": 34560000, "grad_norm": 0.416015625, "lr": 3e-05, "finish_rate": 0.988, "comp_len": 346.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.8, "frames": {"chat": 346}, "mem_gb": 15.99}
102
+ {"step": 289, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1388638691237817, "tokens": 120000, "cumulative_loss_tokens": 34680000, "grad_norm": 0.408203125, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 439.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.7, "frames": {"chat": 273}, "mem_gb": 15.99}
103
+ {"step": 290, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.14722677345586319, "tokens": 120000, "cumulative_loss_tokens": 34800000, "grad_norm": 0.375, "lr": 3e-05, "finish_rate": 0.957, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 49.3, "frames": {"chat": 302}, "mem_gb": 15.92}
104
+ [eval step 290] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. In this 4x4 matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -1 & -10 \\\\\n0 & 1'
105
+ {"step": 291, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.22137576552818838, "tokens": 120000, "cumulative_loss_tokens": 34920000, "grad_norm": 0.443359375, "lr": 3e-05, "finish_rate": 0.97, "comp_len": 356.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.6, "frames": {"chat": 337}, "mem_gb": 16.05}
106
+ {"step": 292, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.16152701778401, "tokens": 120000, "cumulative_loss_tokens": 35040000, "grad_norm": 0.3671875, "lr": 3e-05, "finish_rate": 0.914, "comp_len": 428.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.5, "frames": {"chat": 280}, "mem_gb": 15.93}
107
+ {"step": 293, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2765374315341003, "tokens": 120000, "cumulative_loss_tokens": 35160000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 362.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.8, "frames": {"chat": 331}, "mem_gb": 15.83}
108
+ {"step": 294, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1624435577841165, "tokens": 120000, "cumulative_loss_tokens": 35280000, "grad_norm": 0.388671875, "lr": 3e-05, "finish_rate": 0.959, "comp_len": 382.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.3, "frames": {"chat": 314}, "mem_gb": 15.93}
109
+ {"step": 295, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2818843329635759, "tokens": 120000, "cumulative_loss_tokens": 35400000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 408.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 49.3, "frames": {"chat": 294}, "mem_gb": 15.86}
110
+ {"step": 296, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.12327816759125951, "tokens": 120000, "cumulative_loss_tokens": 35520000, "grad_norm": 0.361328125, "lr": 3e-05, "finish_rate": 0.894, "comp_len": 438.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.4, "frames": {"chat": 274}, "mem_gb": 15.99}
111
+ {"step": 297, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.2160477212319461, "tokens": 120000, "cumulative_loss_tokens": 35640000, "grad_norm": 0.474609375, "lr": 3e-05, "finish_rate": 0.995, "comp_len": 328.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.6, "frames": {"chat": 365}, "mem_gb": 15.71}
112
+ {"step": 298, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.1336963133474191, "tokens": 120000, "cumulative_loss_tokens": 35760000, "grad_norm": 0.36328125, "lr": 3e-05, "finish_rate": 0.972, "comp_len": 371.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.9, "frames": {"chat": 323}, "mem_gb": 15.77}
113
+ {"step": 299, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.09222794443805081, "tokens": 120000, "cumulative_loss_tokens": 35880000, "grad_norm": 0.4296875, "lr": 3e-05, "finish_rate": 0.829, "comp_len": 512.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 42.0, "frames": {"chat": 234}, "mem_gb": 16.06}
114
+ {"step": 300, "epoch": 1, "training_mode": "off-policy", "forward_topk_kl": 0.12722712953349885, "tokens": 120000, "cumulative_loss_tokens": 36000000, "grad_norm": 0.365234375, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 449.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 44.0, "frames": {"chat": 267}, "mem_gb": 16.06}
115
+ [eval step 300] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given 4x4 matrix \\( A \\) as follows:\n\\[ A = \\begin{pm"
116
+ checkpoint snapshot queued -> outputs/healed/calib/glean_keep50_s1224/step0300
healed/calib/glean_keep50_s1224/wandb/run-20260717_224325-kvt72u16/files/requirements.txt ADDED
@@ -0,0 +1,129 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ certifi==2026.6.17
2
+ fonttools==4.63.0
3
+ urllib3==2.7.0
4
+ requests==2.34.2
5
+ nvidia-cublas-cu12==12.6.4.1
6
+ packaging==26.2
7
+ regex==2026.6.28
8
+ portalocker==3.2.0
9
+ safetensors==0.8.0
10
+ datasets==5.0.0
11
+ sqlitedict==2.1.0
12
+ narwhals==2.23.0
13
+ latex2sympy2_extended==1.11.0
14
+ smmap==5.0.3
15
+ colorama==0.4.6
16
+ anyio==4.14.1
17
+ cycler==0.12.1
18
+ pytablewriter==1.2.1
19
+ pydantic_core==2.46.4
20
+ huggingface_hub==0.36.2
21
+ charset-normalizer==3.4.8
22
+ nvidia-cusolver-cu12==11.7.1.2
23
+ joblib==1.5.3
24
+ typing-inspection==0.4.2
25
+ wandb==0.28.0
26
+ bitsandbytes==0.49.2
27
+ kiwisolver==1.5.0
28
+ cuda-toolkit==12.6.3
29
+ propcache==0.5.2
30
+ Jinja2==3.1.6
31
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+ ],
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+ "glean_metadata": {
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+ "base_model": "allenai/OLMoE-1B-7B-0125-Instruct",
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+ "block_size": 128,
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+ "criterion": "reap",
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+ "dead_experts": 82,
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+ "keep_fraction": 0.75,
996
+ "min_width": 128,
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+ "params": 5308381184,
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+ "scores": "outputs/scores_general_mix/scores.pt"
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+ },
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+ "hidden_act": "silu",
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+ "hidden_size": 2048,
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+ "initializer_range": 0.02,
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+ "intermediate_size": 1024,
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+ "max_position_embeddings": 4096,
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+ "model_type": "pruned_olmoe",
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+ "norm_topk_prob": false,
1007
+ "num_attention_heads": 16,
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+ "num_experts": 64,
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+ "num_experts_per_tok": 8,
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+ "num_hidden_layers": 16,
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+ "num_key_value_heads": 16,
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+ "output_router_logits": false,
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+ "pad_token_id": 1,
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+ "rms_norm_eps": 1e-05,
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+ "rope_scaling": null,
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+ "rope_theta": 10000.0,
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+ "router_aux_loss_coef": 0.01,
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+ "tie_word_embeddings": false,
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+ "transformers_version": "4.57.6",
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+ "use_cache": false,
1021
+ "vocab_size": 50304
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+ }
healed/calib/glean_keep75_s1224/step0200/configuration_pruned_olmoe.py ADDED
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1
+ """Configuration for GLEAN-pruned OLMoE: variable-width, variable-count experts.
2
+ """
3
+
4
+ from transformers.models.olmoe.configuration_olmoe import OlmoeConfig
5
+
6
+
7
+ class PrunedOlmoeConfig(OlmoeConfig):
8
+ """OlmoeConfig plus a per-(layer, expert) width table.
9
+
10
+ ``expert_widths[l]`` lists the SwiGLU intermediate width of each surviving
11
+ expert in decoder layer ``l``, in expert order. Lists are ragged: layers
12
+ may keep different numbers of experts (deleted experts simply don't
13
+ appear — the router in layer ``l`` has ``len(expert_widths[l])`` rows),
14
+ and each width may differ (multiples of the GEMM block size, 128, for
15
+ variable-MegaBlocks execution). ``None`` means an unpruned model
16
+ (uniform ``num_experts`` × ``intermediate_size``).
17
+
18
+ The inherited ``num_experts`` / ``intermediate_size`` keep their ORIGINAL
19
+ (pre-pruning) values for provenance; the width table is authoritative for
20
+ the built architecture.
21
+ """
22
+
23
+ model_type = "pruned_olmoe"
24
+
25
+ def __init__(self, expert_widths: list[list[int]] | None = None, **kwargs):
26
+ super().__init__(**kwargs)
27
+ self.expert_widths = expert_widths
healed/calib/glean_keep75_s1224/step0200/generation_config.json ADDED
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1
+ {
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+ "_from_model_config": true,
3
+ "eos_token_id": 50279,
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+ "pad_token_id": 1,
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+ "transformers_version": "4.57.6"
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+ }
healed/calib/glean_keep75_s1224/step0200/model.safetensors.index.json ADDED
The diff for this file is too large to render. See raw diff
 
healed/calib/glean_keep75_s1224/step0200/modeling_pruned_olmoe.py ADDED
@@ -0,0 +1,66 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ """GLEAN-pruned OLMoE: HF-loadable model with ragged (variable-width) experts.
2
+
3
+ Pattern follows hbfreed/variable-flex-olmo's PrunedFlexOlmoForCausalLM
4
+ (docs/recon/prior-work-hbfreed.md), generalized from one scalar width to a
5
+ per-(layer, expert) width table: ``super().__init__`` builds the uniform
6
+ architecture from the config, then every MoE block is rebuilt to its pruned
7
+ shape — surviving experts only, each at its own width, router sliced to
8
+ match — so the state dict aligns exactly with what
9
+ ``glean.prune.prune_channels_global`` leaves behind.
10
+
11
+ Caveat: ``output_router_logits=True`` (the load-balancing aux loss) assumes a
12
+ uniform ``config.num_experts`` and is unsupported on ragged models.
13
+ """
14
+
15
+ import torch.nn as nn
16
+ from transformers.activations import ACT2FN
17
+ from transformers.models.olmoe.modeling_olmoe import OlmoeForCausalLM
18
+
19
+ from .configuration_pruned_olmoe import PrunedOlmoeConfig
20
+
21
+
22
+ class RaggedOlmoeMLP(nn.Module):
23
+ """OlmoeMLP with an explicit intermediate width (SwiGLU, no biases)."""
24
+
25
+ def __init__(self, hidden_size: int, intermediate_size: int, hidden_act: str):
26
+ super().__init__()
27
+ self.hidden_size = hidden_size
28
+ self.intermediate_size = intermediate_size
29
+ self.gate_proj = nn.Linear(hidden_size, intermediate_size, bias=False)
30
+ self.up_proj = nn.Linear(hidden_size, intermediate_size, bias=False)
31
+ self.down_proj = nn.Linear(intermediate_size, hidden_size, bias=False)
32
+ self.act_fn = ACT2FN[hidden_act]
33
+
34
+ def forward(self, x):
35
+ return self.down_proj(self.act_fn(self.gate_proj(x)) * self.up_proj(x))
36
+
37
+
38
+ class PrunedOlmoeForCausalLM(OlmoeForCausalLM):
39
+ """OLMoE with per-layer surviving-expert lists at per-expert widths."""
40
+
41
+ config_class = PrunedOlmoeConfig
42
+
43
+ def __init__(self, config: PrunedOlmoeConfig):
44
+ super().__init__(config)
45
+ widths_table = getattr(config, "expert_widths", None)
46
+ if widths_table is None:
47
+ return # unpruned: plain OLMoE
48
+ if len(widths_table) != len(self.model.layers):
49
+ raise ValueError(
50
+ f"expert_widths has {len(widths_table)} rows but the model has "
51
+ f"{len(self.model.layers)} decoder layers"
52
+ )
53
+ for layer, widths in zip(self.model.layers, widths_table):
54
+ if any(w <= 0 for w in widths):
55
+ raise ValueError("expert_widths must list surviving experts only (>0)")
56
+ block = layer.mlp
57
+ if len(widths) < block.top_k:
58
+ raise ValueError(
59
+ f"a layer keeps {len(widths)} experts < top_k={block.top_k}"
60
+ )
61
+ block.num_experts = len(widths)
62
+ block.gate = nn.Linear(config.hidden_size, len(widths), bias=False)
63
+ block.experts = nn.ModuleList(
64
+ RaggedOlmoeMLP(config.hidden_size, w, config.hidden_act)
65
+ for w in widths
66
+ )
healed/calib/glean_keep75_s1224/step0200/special_tokens_map.json ADDED
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healed/calib/glean_keep75_s1224/step0200/tokenizer.json ADDED
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healed/calib/glean_keep75_s1224/step0200/tokenizer_config.json ADDED
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+ {"step": 1, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13071662265943984, "tokens": 120000, "cumulative_loss_tokens": 120000, "grad_norm": 1.8671875, "lr": 6e-06, "finish_rate": 0.869, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 84.6, "frames": {"chat": 259}, "mem_gb": 21.93}
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5
+ {"step": 5, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1347129997333667, "tokens": 120000, "cumulative_loss_tokens": 600000, "grad_norm": 0.94140625, "lr": 1.8e-05, "finish_rate": 0.953, "comp_len": 375.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.0, "frames": {"chat": 320}, "mem_gb": 21.99}
6
+ {"step": 6, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1584433459235588, "tokens": 120000, "cumulative_loss_tokens": 720000, "grad_norm": 0.91015625, "lr": 2.1e-05, "finish_rate": 0.997, "comp_len": 317.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.4, "frames": {"chat": 378}, "mem_gb": 21.59}
7
+ {"step": 7, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.194529585396188, "tokens": 120000, "cumulative_loss_tokens": 840000, "grad_norm": 0.921875, "lr": 2.4e-05, "finish_rate": 0.997, "comp_len": 312.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.7, "frames": {"chat": 384}, "mem_gb": 22.08}
8
+ {"step": 8, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1841610342130841, "tokens": 120000, "cumulative_loss_tokens": 960000, "grad_norm": 0.9140625, "lr": 2.7000000000000002e-05, "finish_rate": 0.997, "comp_len": 370.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.7, "frames": {"chat": 324}, "mem_gb": 21.93}
9
+ {"step": 9, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06550765600646846, "tokens": 120000, "cumulative_loss_tokens": 1080000, "grad_norm": 0.90234375, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 502.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.4, "frames": {"chat": 239}, "mem_gb": 22.09}
10
+ {"step": 10, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15740935421491353, "tokens": 120000, "cumulative_loss_tokens": 1200000, "grad_norm": 1.078125, "lr": 3e-05, "finish_rate": 0.961, "comp_len": 392.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.4, "frames": {"chat": 306}, "mem_gb": 21.83}
11
+ {"step": 11, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16742474506984775, "tokens": 120000, "cumulative_loss_tokens": 1320000, "grad_norm": 0.79296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.8, "frames": {"chat": 329}, "mem_gb": 21.87}
12
+ {"step": 12, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08396718050995841, "tokens": 120000, "cumulative_loss_tokens": 1440000, "grad_norm": 0.671875, "lr": 3e-05, "finish_rate": 0.882, "comp_len": 472.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.4, "frames": {"chat": 254}, "mem_gb": 22.1}
13
+ {"step": 13, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1496814745740189, "tokens": 120000, "cumulative_loss_tokens": 1560000, "grad_norm": 0.65234375, "lr": 3e-05, "finish_rate": 0.974, "comp_len": 439.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.8, "frames": {"chat": 273}, "mem_gb": 22.08}
14
+ {"step": 14, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.04953998726032054, "tokens": 120000, "cumulative_loss_tokens": 1680000, "grad_norm": 0.423828125, "lr": 3e-05, "finish_rate": 0.873, "comp_len": 508.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.6, "frames": {"chat": 236}, "mem_gb": 22.0}
15
+ {"step": 15, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1870271451675333, "tokens": 120000, "cumulative_loss_tokens": 1800000, "grad_norm": 0.8046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 315.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.0, "frames": {"chat": 381}, "mem_gb": 21.73}
16
+ {"step": 16, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.065772617749994, "tokens": 120000, "cumulative_loss_tokens": 1920000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.925, "comp_len": 451.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.1, "frames": {"chat": 266}, "mem_gb": 21.93}
17
+ {"step": 17, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10379441037213741, "tokens": 120000, "cumulative_loss_tokens": 2040000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.961, "comp_len": 389.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.6, "frames": {"chat": 308}, "mem_gb": 21.92}
18
+ {"step": 18, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09278505114205182, "tokens": 120000, "cumulative_loss_tokens": 2160000, "grad_norm": 0.484375, "lr": 3e-05, "finish_rate": 0.853, "comp_len": 439.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.1, "frames": {"chat": 273}, "mem_gb": 22.1}
19
+ {"step": 19, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15566241025024405, "tokens": 120000, "cumulative_loss_tokens": 2280000, "grad_norm": 0.6328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 326.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.0, "frames": {"chat": 368}, "mem_gb": 21.72}
20
+ {"step": 20, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.2065904488075835, "tokens": 120000, "cumulative_loss_tokens": 2400000, "grad_norm": 0.66015625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 354.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.6, "frames": {"chat": 339}, "mem_gb": 21.97}
21
+ {"step": 21, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09833553963121182, "tokens": 120000, "cumulative_loss_tokens": 2520000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.963, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.7, "frames": {"chat": 298}, "mem_gb": 21.89}
22
+ {"step": 22, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16023428318003813, "tokens": 120000, "cumulative_loss_tokens": 2640000, "grad_norm": 0.640625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 342.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.8, "frames": {"chat": 350}, "mem_gb": 21.62}
23
+ {"step": 23, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08126048041522348, "tokens": 120000, "cumulative_loss_tokens": 2760000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.858, "comp_len": 487.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.7, "frames": {"chat": 246}, "mem_gb": 22.06}
24
+ {"step": 24, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1679548702717526, "tokens": 120000, "cumulative_loss_tokens": 2880000, "grad_norm": 0.66796875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 320.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.2, "frames": {"chat": 375}, "mem_gb": 21.79}
25
+ {"step": 25, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16708556045874332, "tokens": 120000, "cumulative_loss_tokens": 3000000, "grad_norm": 0.64453125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.7, "frames": {"chat": 352}, "mem_gb": 21.85}
26
+ {"step": 26, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16134658801977833, "tokens": 120000, "cumulative_loss_tokens": 3120000, "grad_norm": 0.5546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 303.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 74.4, "frames": {"chat": 396}, "mem_gb": 21.8}
27
+ {"step": 27, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1342053831448313, "tokens": 120000, "cumulative_loss_tokens": 3240000, "grad_norm": 0.59765625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 331.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.1, "frames": {"chat": 362}, "mem_gb": 21.66}
28
+ {"step": 28, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17713635508442918, "tokens": 120000, "cumulative_loss_tokens": 3360000, "grad_norm": 0.59375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 325.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.9, "frames": {"chat": 369}, "mem_gb": 21.87}
29
+ {"step": 29, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1749166687601867, "tokens": 120000, "cumulative_loss_tokens": 3480000, "grad_norm": 0.609375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 300.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 73.5, "frames": {"chat": 399}, "mem_gb": 21.72}
30
+ {"step": 30, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10207746837508554, "tokens": 120000, "cumulative_loss_tokens": 3600000, "grad_norm": 1.0859375, "lr": 3e-05, "finish_rate": 0.911, "comp_len": 485.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.3, "frames": {"chat": 247}, "mem_gb": 21.99}
31
+ {"step": 31, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.03470097794899096, "tokens": 120000, "cumulative_loss_tokens": 3720000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 521.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.4, "frames": {"chat": 230}, "mem_gb": 21.93}
32
+ {"step": 32, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07190631164882022, "tokens": 120000, "cumulative_loss_tokens": 3840000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 456.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.8, "frames": {"chat": 263}, "mem_gb": 22.1}
33
+ {"step": 33, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08197221969100647, "tokens": 120000, "cumulative_loss_tokens": 3960000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.848, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.6, "frames": {"chat": 264}, "mem_gb": 22.09}
34
+ {"step": 34, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14606728826724769, "tokens": 120000, "cumulative_loss_tokens": 4080000, "grad_norm": 0.5859375, "lr": 3e-05, "finish_rate": 0.991, "comp_len": 365.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.9, "frames": {"chat": 328}, "mem_gb": 21.95}
35
+ {"step": 35, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07470543375237224, "tokens": 120000, "cumulative_loss_tokens": 4200000, "grad_norm": 0.57421875, "lr": 3e-05, "finish_rate": 0.925, "comp_len": 427.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.2, "frames": {"chat": 281}, "mem_gb": 22.02}
36
+ {"step": 36, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.04788410694993411, "tokens": 120000, "cumulative_loss_tokens": 4320000, "grad_norm": 0.390625, "lr": 3e-05, "finish_rate": 0.861, "comp_len": 506.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.2, "frames": {"chat": 237}, "mem_gb": 22.01}
37
+ {"step": 37, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.060693397747950316, "tokens": 120000, "cumulative_loss_tokens": 4440000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.91, "comp_len": 431.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.8, "frames": {"chat": 278}, "mem_gb": 22.1}
38
+ {"step": 38, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13441723232055083, "tokens": 120000, "cumulative_loss_tokens": 4560000, "grad_norm": 0.5546875, "lr": 3e-05, "finish_rate": 0.955, "comp_len": 387.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.9, "frames": {"chat": 310}, "mem_gb": 21.97}
39
+ {"step": 39, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07622199243601256, "tokens": 120000, "cumulative_loss_tokens": 4680000, "grad_norm": 0.4296875, "lr": 3e-05, "finish_rate": 0.959, "comp_len": 406.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.5, "frames": {"chat": 295}, "mem_gb": 21.91}
40
+ {"step": 40, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09086993359592743, "tokens": 120000, "cumulative_loss_tokens": 4800000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.957, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.7, "frames": {"chat": 329}, "mem_gb": 21.92}
41
+ {"step": 41, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08632465346843625, "tokens": 120000, "cumulative_loss_tokens": 4920000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 456.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.3, "frames": {"chat": 263}, "mem_gb": 22.04}
42
+ {"step": 42, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1030513121418655, "tokens": 120000, "cumulative_loss_tokens": 5040000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.981, "comp_len": 381.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.1, "frames": {"chat": 315}, "mem_gb": 21.92}
43
+ {"step": 43, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13386018192392463, "tokens": 120000, "cumulative_loss_tokens": 5160000, "grad_norm": 0.53515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 339.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.1, "frames": {"chat": 354}, "mem_gb": 21.87}
44
+ {"step": 44, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07069139333600179, "tokens": 120000, "cumulative_loss_tokens": 5280000, "grad_norm": 0.5625, "lr": 3e-05, "finish_rate": 0.927, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.8, "frames": {"chat": 259}, "mem_gb": 22.04}
45
+ {"step": 45, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09212584427177596, "tokens": 120000, "cumulative_loss_tokens": 5400000, "grad_norm": 0.4765625, "lr": 3e-05, "finish_rate": 0.92, "comp_len": 436.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.0, "frames": {"chat": 275}, "mem_gb": 21.9}
46
+ {"step": 46, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12813016946287825, "tokens": 120000, "cumulative_loss_tokens": 5520000, "grad_norm": 0.5625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.8, "frames": {"chat": 334}, "mem_gb": 21.77}
47
+ {"step": 47, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14056541419519733, "tokens": 120000, "cumulative_loss_tokens": 5640000, "grad_norm": 0.53125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 320.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 72.6, "frames": {"chat": 374}, "mem_gb": 21.62}
48
+ {"step": 48, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12320457009705715, "tokens": 120000, "cumulative_loss_tokens": 5760000, "grad_norm": 0.490234375, "lr": 3e-05, "finish_rate": 0.974, "comp_len": 385.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.6, "frames": {"chat": 311}, "mem_gb": 21.79}
49
+ {"step": 49, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09483733469761597, "tokens": 120000, "cumulative_loss_tokens": 5880000, "grad_norm": 0.431640625, "lr": 3e-05, "finish_rate": 0.876, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.4, "frames": {"chat": 259}, "mem_gb": 22.1}
50
+ {"step": 50, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1235223285190761, "tokens": 120000, "cumulative_loss_tokens": 6000000, "grad_norm": 0.494140625, "lr": 3e-05, "finish_rate": 0.944, "comp_len": 393.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.8, "frames": {"chat": 305}, "mem_gb": 22.08}
51
+ {"step": 51, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10593181157653841, "tokens": 120000, "cumulative_loss_tokens": 6120000, "grad_norm": 0.478515625, "lr": 3e-05, "finish_rate": 0.946, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 298}, "mem_gb": 22.06}
52
+ {"step": 52, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16442105506554555, "tokens": 120000, "cumulative_loss_tokens": 6240000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 329.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.2, "frames": {"chat": 364}, "mem_gb": 21.84}
53
+ {"step": 53, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07198908675844626, "tokens": 120000, "cumulative_loss_tokens": 6360000, "grad_norm": 0.3984375, "lr": 3e-05, "finish_rate": 0.96, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.8, "frames": {"chat": 302}, "mem_gb": 21.94}
54
+ {"step": 54, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15115031077408542, "tokens": 120000, "cumulative_loss_tokens": 6480000, "grad_norm": 0.57421875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 379.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.3, "frames": {"chat": 316}, "mem_gb": 21.7}
55
+ {"step": 55, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15825922077251597, "tokens": 120000, "cumulative_loss_tokens": 6600000, "grad_norm": 0.54296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 384.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.3, "frames": {"chat": 312}, "mem_gb": 21.8}
56
+ {"step": 56, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1291787802760179, "tokens": 120000, "cumulative_loss_tokens": 6720000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.979, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.5, "frames": {"chat": 330}, "mem_gb": 21.95}
57
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58
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59
+ {"step": 59, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13131812240947038, "tokens": 120000, "cumulative_loss_tokens": 7080000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.992, "comp_len": 339.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.9, "frames": {"chat": 353}, "mem_gb": 21.66}
60
+ {"step": 60, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06957110121420895, "tokens": 120000, "cumulative_loss_tokens": 7200000, "grad_norm": 0.3984375, "lr": 3e-05, "finish_rate": 0.89, "comp_len": 441.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.0, "frames": {"chat": 272}, "mem_gb": 22.09}
61
+ {"step": 61, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14536656329245307, "tokens": 120000, "cumulative_loss_tokens": 7320000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 378.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.1, "frames": {"chat": 317}, "mem_gb": 21.84}
62
+ {"step": 62, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.057032847379900824, "tokens": 120000, "cumulative_loss_tokens": 7440000, "grad_norm": 0.380859375, "lr": 3e-05, "finish_rate": 0.949, "comp_len": 411.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.0, "frames": {"chat": 292}, "mem_gb": 21.84}
63
+ {"step": 63, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.026177874839523187, "tokens": 120000, "cumulative_loss_tokens": 7560000, "grad_norm": 0.287109375, "lr": 3e-05, "finish_rate": 0.886, "comp_len": 524.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.9, "frames": {"chat": 229}, "mem_gb": 21.95}
64
+ {"step": 64, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14116634934321046, "tokens": 120000, "cumulative_loss_tokens": 7680000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 334.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 74.2, "frames": {"chat": 359}, "mem_gb": 21.96}
65
+ {"step": 65, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12220887529390553, "tokens": 120000, "cumulative_loss_tokens": 7800000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 335.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 72.1, "frames": {"chat": 358}, "mem_gb": 21.68}
66
+ {"step": 66, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14990485909172954, "tokens": 120000, "cumulative_loss_tokens": 7920000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.975, "comp_len": 381.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.0, "frames": {"chat": 315}, "mem_gb": 22.06}
67
+ {"step": 67, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0956310116295858, "tokens": 120000, "cumulative_loss_tokens": 8040000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.2, "frames": {"chat": 264}, "mem_gb": 22.14}
68
+ {"step": 68, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13878010407060695, "tokens": 120000, "cumulative_loss_tokens": 8160000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 356.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.5, "frames": {"chat": 337}, "mem_gb": 21.81}
69
+ {"step": 69, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07037615146461564, "tokens": 120000, "cumulative_loss_tokens": 8280000, "grad_norm": 0.45703125, "lr": 3e-05, "finish_rate": 0.873, "comp_len": 478.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.0, "frames": {"chat": 251}, "mem_gb": 22.1}
70
+ {"step": 70, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11031303176231838, "tokens": 120000, "cumulative_loss_tokens": 8400000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.973, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 298}, "mem_gb": 21.83}
71
+ {"step": 71, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08863228327104201, "tokens": 120000, "cumulative_loss_tokens": 8520000, "grad_norm": 0.39453125, "lr": 3e-05, "finish_rate": 0.917, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.7, "frames": {"chat": 264}, "mem_gb": 22.04}
72
+ {"step": 72, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08974066026785876, "tokens": 120000, "cumulative_loss_tokens": 8640000, "grad_norm": 0.421875, "lr": 3e-05, "finish_rate": 0.948, "comp_len": 393.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.8, "frames": {"chat": 305}, "mem_gb": 22.06}
73
+ {"step": 73, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07843934982779902, "tokens": 120000, "cumulative_loss_tokens": 8760000, "grad_norm": 0.400390625, "lr": 3e-05, "finish_rate": 0.953, "comp_len": 372.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 322}, "mem_gb": 21.83}
74
+ {"step": 74, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1308825180749409, "tokens": 120000, "cumulative_loss_tokens": 8880000, "grad_norm": 0.546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 332.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.5, "frames": {"chat": 361}, "mem_gb": 21.82}
75
+ {"step": 75, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09685897526154294, "tokens": 120000, "cumulative_loss_tokens": 9000000, "grad_norm": 0.427734375, "lr": 3e-05, "finish_rate": 0.972, "comp_len": 373.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.4, "frames": {"chat": 321}, "mem_gb": 22.0}
76
+ {"step": 76, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10711560201556422, "tokens": 120000, "cumulative_loss_tokens": 9120000, "grad_norm": 0.4765625, "lr": 3e-05, "finish_rate": 0.967, "comp_len": 390.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.5, "frames": {"chat": 307}, "mem_gb": 21.89}
77
+ {"step": 77, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13811318850273577, "tokens": 120000, "cumulative_loss_tokens": 9240000, "grad_norm": 0.54296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 367.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 327}, "mem_gb": 21.99}
78
+ {"step": 78, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15955485395295546, "tokens": 120000, "cumulative_loss_tokens": 9360000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 337.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 356}, "mem_gb": 21.61}
79
+ {"step": 79, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07491358114203128, "tokens": 120000, "cumulative_loss_tokens": 9480000, "grad_norm": 0.43359375, "lr": 3e-05, "finish_rate": 0.915, "comp_len": 424.0, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 59.9, "frames": {"chat": 283}, "mem_gb": 21.95}
80
+ {"step": 80, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13741200089437577, "tokens": 120000, "cumulative_loss_tokens": 9600000, "grad_norm": 0.5, "lr": 3e-05, "finish_rate": 0.998, "comp_len": 299.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 76.6, "frames": {"chat": 401}, "mem_gb": 21.7}
81
+ {"step": 81, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08265723406509497, "tokens": 120000, "cumulative_loss_tokens": 9720000, "grad_norm": 0.400390625, "lr": 3e-05, "finish_rate": 0.965, "comp_len": 416.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.9, "frames": {"chat": 288}, "mem_gb": 21.9}
82
+ {"step": 82, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11680444544868854, "tokens": 120000, "cumulative_loss_tokens": 9840000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.981, "comp_len": 371.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.8, "frames": {"chat": 323}, "mem_gb": 21.94}
83
+ {"step": 83, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1520622681313505, "tokens": 120000, "cumulative_loss_tokens": 9960000, "grad_norm": 0.55859375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.9, "frames": {"chat": 336}, "mem_gb": 21.83}
84
+ {"step": 84, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1286243218161476, "tokens": 120000, "cumulative_loss_tokens": 10080000, "grad_norm": 0.515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.5, "frames": {"chat": 329}, "mem_gb": 21.74}
85
+ {"step": 85, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12255671736062504, "tokens": 120000, "cumulative_loss_tokens": 10200000, "grad_norm": 0.5, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 349.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 73.8, "frames": {"chat": 343}, "mem_gb": 21.72}
86
+ {"step": 86, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13805025024986825, "tokens": 120000, "cumulative_loss_tokens": 10320000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 336}, "mem_gb": 21.84}
87
+ {"step": 87, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12031711872095863, "tokens": 120000, "cumulative_loss_tokens": 10440000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.984, "comp_len": 382.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.1, "frames": {"chat": 314}, "mem_gb": 22.08}
88
+ {"step": 88, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07509244097399059, "tokens": 120000, "cumulative_loss_tokens": 10560000, "grad_norm": 0.37890625, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 427.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.0, "frames": {"chat": 281}, "mem_gb": 21.91}
89
+ {"step": 89, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09532498086250077, "tokens": 120000, "cumulative_loss_tokens": 10680000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.977, "comp_len": 401.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.5, "frames": {"chat": 299}, "mem_gb": 21.79}
90
+ {"step": 90, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12706806688119346, "tokens": 120000, "cumulative_loss_tokens": 10800000, "grad_norm": 0.466796875, "lr": 3e-05, "finish_rate": 0.966, "comp_len": 365.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.1, "frames": {"chat": 328}, "mem_gb": 21.98}
91
+ {"step": 91, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08623081075329489, "tokens": 120000, "cumulative_loss_tokens": 10920000, "grad_norm": 0.419921875, "lr": 3e-05, "finish_rate": 0.919, "comp_len": 442.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.0, "frames": {"chat": 271}, "mem_gb": 22.08}
92
+ {"step": 92, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09138209423874505, "tokens": 120000, "cumulative_loss_tokens": 11040000, "grad_norm": 0.431640625, "lr": 3e-05, "finish_rate": 0.874, "comp_len": 446.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.2, "frames": {"chat": 269}, "mem_gb": 22.18}
93
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94
+ {"step": 94, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17387420818852262, "tokens": 120000, "cumulative_loss_tokens": 11280000, "grad_norm": 0.546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 352}, "mem_gb": 21.78}
95
+ {"step": 95, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13778432187635142, "tokens": 120000, "cumulative_loss_tokens": 11400000, "grad_norm": 0.50390625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 330}, "mem_gb": 21.99}
96
+ {"step": 96, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10431248163531806, "tokens": 120000, "cumulative_loss_tokens": 11520000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.991, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.3, "frames": {"chat": 334}, "mem_gb": 21.71}
97
+ {"step": 97, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1091810320273197, "tokens": 120000, "cumulative_loss_tokens": 11640000, "grad_norm": 0.484375, "lr": 3e-05, "finish_rate": 0.967, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.5, "frames": {"chat": 336}, "mem_gb": 21.85}
98
+ {"step": 98, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0820784143627466, "tokens": 120000, "cumulative_loss_tokens": 11760000, "grad_norm": 0.443359375, "lr": 3e-05, "finish_rate": 0.964, "comp_len": 388.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.5, "frames": {"chat": 309}, "mem_gb": 21.93}
99
+ {"step": 99, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1385175480405645, "tokens": 120000, "cumulative_loss_tokens": 11880000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 306.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.9, "frames": {"chat": 391}, "mem_gb": 21.82}
100
+ {"step": 100, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07162473855441591, "tokens": 120000, "cumulative_loss_tokens": 12000000, "grad_norm": 0.3671875, "lr": 3e-05, "finish_rate": 0.83, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.5, "frames": {"chat": 264}, "mem_gb": 22.22}
101
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102
+ {"step": 102, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12114182180125888, "tokens": 120000, "cumulative_loss_tokens": 12240000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 384.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.3, "frames": {"chat": 312}, "mem_gb": 21.82}
103
+ {"step": 103, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.03901445078571172, "tokens": 120000, "cumulative_loss_tokens": 12360000, "grad_norm": 0.314453125, "lr": 3e-05, "finish_rate": 0.817, "comp_len": 524.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 48.7, "frames": {"chat": 229}, "mem_gb": 22.09}
104
+ {"step": 104, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1029369749694597, "tokens": 120000, "cumulative_loss_tokens": 12480000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.938, "comp_len": 416.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.0, "frames": {"chat": 288}, "mem_gb": 22.09}
105
+ {"step": 105, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14577210398303966, "tokens": 120000, "cumulative_loss_tokens": 12600000, "grad_norm": 0.515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 341.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 351}, "mem_gb": 21.75}
106
+ {"step": 106, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.042434302429893676, "tokens": 120000, "cumulative_loss_tokens": 12720000, "grad_norm": 0.341796875, "lr": 3e-05, "finish_rate": 0.812, "comp_len": 538.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 46.0, "frames": {"chat": 223}, "mem_gb": 22.12}
107
+ {"step": 107, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.023880430516523, "tokens": 120000, "cumulative_loss_tokens": 12840000, "grad_norm": 0.30078125, "lr": 3e-05, "finish_rate": 0.793, "comp_len": 563.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 45.2, "frames": {"chat": 213}, "mem_gb": 22.08}
108
+ {"step": 108, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1253991394669128, "tokens": 120000, "cumulative_loss_tokens": 12960000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.995, "comp_len": 315.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.9, "frames": {"chat": 380}, "mem_gb": 21.93}
109
+ {"step": 109, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07316874562174393, "tokens": 120000, "cumulative_loss_tokens": 13080000, "grad_norm": 0.4140625, "lr": 3e-05, "finish_rate": 0.893, "comp_len": 442.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.6, "frames": {"chat": 271}, "mem_gb": 22.11}
110
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111
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112
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113
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114
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115
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116
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117
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118
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119
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120
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121
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122
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123
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124
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125
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126
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127
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128
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129
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130
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131
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132
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133
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134
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135
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136
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137
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138
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139
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140
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141
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142
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143
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144
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145
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146
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147
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148
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149
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150
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151
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152
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153
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154
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155
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156
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157
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158
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159
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160
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161
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162
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163
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164
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165
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166
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167
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168
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169
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170
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171
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172
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173
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174
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175
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176
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177
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178
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179
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180
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181
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182
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183
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184
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185
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186
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187
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188
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189
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190
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191
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192
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193
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194
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195
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196
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197
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198
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199
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200
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201
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202
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203
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204
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205
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206
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207
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208
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209
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210
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211
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212
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213
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214
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215
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216
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217
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@@ -0,0 +1,115 @@
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
1
+ Loading checkpoint shards: 100%|██████████| 3/3 [00:02<00:00, 1.04it/s]
2
+ 58360 cached top-128 chat trajectories / 22,295,631 unique tokens | 185 steps/epoch | 100 total steps | student params 5.31B | teacher overlap=False
3
+ {"step": 1, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13071662265943984, "tokens": 120000, "cumulative_loss_tokens": 120000, "grad_norm": 1.8671875, "lr": 6e-06, "finish_rate": 0.869, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 84.6, "frames": {"chat": 259}, "mem_gb": 21.93}
4
+ The attention mask is not set and cannot be inferred from input because pad token is same as eos token. As a consequence, you may observe unexpected behavior. Please pass your input's `attention_mask` to obtain reliable results.
5
+ [eval step 1] sample: "To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. Here's how we can do it step-by-step:\n\n1. **Write down the matrix:**\n "
6
+ {"step": 2, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1904543469694443, "tokens": 120000, "cumulative_loss_tokens": 240000, "grad_norm": 1.5859375, "lr": 9e-06, "finish_rate": 0.997, "comp_len": 344.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.7, "frames": {"chat": 348}, "mem_gb": 21.69}
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+ {"step": 3, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17038091265981395, "tokens": 120000, "cumulative_loss_tokens": 360000, "grad_norm": 1.421875, "lr": 1.2e-05, "finish_rate": 0.997, "comp_len": 324.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.9, "frames": {"chat": 370}, "mem_gb": 21.84}
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+ {"step": 4, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06029140768460929, "tokens": 120000, "cumulative_loss_tokens": 480000, "grad_norm": 0.87109375, "lr": 1.5e-05, "finish_rate": 0.852, "comp_len": 491.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.8, "frames": {"chat": 244}, "mem_gb": 22.07}
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+ {"step": 5, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1347129997333667, "tokens": 120000, "cumulative_loss_tokens": 600000, "grad_norm": 0.94140625, "lr": 1.8e-05, "finish_rate": 0.953, "comp_len": 375.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.0, "frames": {"chat": 320}, "mem_gb": 21.99}
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+ {"step": 6, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1584433459235588, "tokens": 120000, "cumulative_loss_tokens": 720000, "grad_norm": 0.91015625, "lr": 2.1e-05, "finish_rate": 0.997, "comp_len": 317.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.4, "frames": {"chat": 378}, "mem_gb": 21.59}
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+ {"step": 7, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.194529585396188, "tokens": 120000, "cumulative_loss_tokens": 840000, "grad_norm": 0.921875, "lr": 2.4e-05, "finish_rate": 0.997, "comp_len": 312.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.7, "frames": {"chat": 384}, "mem_gb": 22.08}
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+ {"step": 8, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1841610342130841, "tokens": 120000, "cumulative_loss_tokens": 960000, "grad_norm": 0.9140625, "lr": 2.7000000000000002e-05, "finish_rate": 0.997, "comp_len": 370.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.7, "frames": {"chat": 324}, "mem_gb": 21.93}
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+ {"step": 9, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06550765600646846, "tokens": 120000, "cumulative_loss_tokens": 1080000, "grad_norm": 0.90234375, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 502.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.4, "frames": {"chat": 239}, "mem_gb": 22.09}
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+ {"step": 10, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15740935421491353, "tokens": 120000, "cumulative_loss_tokens": 1200000, "grad_norm": 1.078125, "lr": 3e-05, "finish_rate": 0.961, "comp_len": 392.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.4, "frames": {"chat": 306}, "mem_gb": 21.83}
15
+ [eval step 10] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. A matrix is said to be full rank if all its rows (or columns) are linearly independent'
16
+ {"step": 11, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16742474506984775, "tokens": 120000, "cumulative_loss_tokens": 1320000, "grad_norm": 0.79296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.8, "frames": {"chat": 329}, "mem_gb": 21.87}
17
+ {"step": 12, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08396718050995841, "tokens": 120000, "cumulative_loss_tokens": 1440000, "grad_norm": 0.671875, "lr": 3e-05, "finish_rate": 0.882, "comp_len": 472.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.4, "frames": {"chat": 254}, "mem_gb": 22.1}
18
+ {"step": 13, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1496814745740189, "tokens": 120000, "cumulative_loss_tokens": 1560000, "grad_norm": 0.65234375, "lr": 3e-05, "finish_rate": 0.974, "comp_len": 439.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.8, "frames": {"chat": 273}, "mem_gb": 22.08}
19
+ {"step": 14, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.04953998726032054, "tokens": 120000, "cumulative_loss_tokens": 1680000, "grad_norm": 0.423828125, "lr": 3e-05, "finish_rate": 0.873, "comp_len": 508.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 50.6, "frames": {"chat": 236}, "mem_gb": 22.0}
20
+ {"step": 15, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1870271451675333, "tokens": 120000, "cumulative_loss_tokens": 1800000, "grad_norm": 0.8046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 315.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.0, "frames": {"chat": 381}, "mem_gb": 21.73}
21
+ {"step": 16, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.065772617749994, "tokens": 120000, "cumulative_loss_tokens": 1920000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.925, "comp_len": 451.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.1, "frames": {"chat": 266}, "mem_gb": 21.93}
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+ {"step": 17, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10379441037213741, "tokens": 120000, "cumulative_loss_tokens": 2040000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.961, "comp_len": 389.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.6, "frames": {"chat": 308}, "mem_gb": 21.92}
23
+ {"step": 18, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09278505114205182, "tokens": 120000, "cumulative_loss_tokens": 2160000, "grad_norm": 0.484375, "lr": 3e-05, "finish_rate": 0.853, "comp_len": 439.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.1, "frames": {"chat": 273}, "mem_gb": 22.1}
24
+ {"step": 19, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15566241025024405, "tokens": 120000, "cumulative_loss_tokens": 2280000, "grad_norm": 0.6328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 326.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.0, "frames": {"chat": 368}, "mem_gb": 21.72}
25
+ {"step": 20, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.2065904488075835, "tokens": 120000, "cumulative_loss_tokens": 2400000, "grad_norm": 0.66015625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 354.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.6, "frames": {"chat": 339}, "mem_gb": 21.97}
26
+ [eval step 20] sample: 'To find the rank of a matrix, we need to determine the linearly independent rows or columns. We can do this by performing row operations to transform the matrix into row-echelon form (REF).\n\nThe given'
27
+ {"step": 21, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09833553963121182, "tokens": 120000, "cumulative_loss_tokens": 2520000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.963, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.7, "frames": {"chat": 298}, "mem_gb": 21.89}
28
+ {"step": 22, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16023428318003813, "tokens": 120000, "cumulative_loss_tokens": 2640000, "grad_norm": 0.640625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 342.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.8, "frames": {"chat": 350}, "mem_gb": 21.62}
29
+ {"step": 23, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08126048041522348, "tokens": 120000, "cumulative_loss_tokens": 2760000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.858, "comp_len": 487.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.7, "frames": {"chat": 246}, "mem_gb": 22.06}
30
+ {"step": 24, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1679548702717526, "tokens": 120000, "cumulative_loss_tokens": 2880000, "grad_norm": 0.66796875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 320.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.2, "frames": {"chat": 375}, "mem_gb": 21.79}
31
+ {"step": 25, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16708556045874332, "tokens": 120000, "cumulative_loss_tokens": 3000000, "grad_norm": 0.64453125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.7, "frames": {"chat": 352}, "mem_gb": 21.85}
32
+ {"step": 26, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16134658801977833, "tokens": 120000, "cumulative_loss_tokens": 3120000, "grad_norm": 0.5546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 303.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 74.4, "frames": {"chat": 396}, "mem_gb": 21.8}
33
+ {"step": 27, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1342053831448313, "tokens": 120000, "cumulative_loss_tokens": 3240000, "grad_norm": 0.59765625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 331.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.1, "frames": {"chat": 362}, "mem_gb": 21.66}
34
+ {"step": 28, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17713635508442918, "tokens": 120000, "cumulative_loss_tokens": 3360000, "grad_norm": 0.59375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 325.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.9, "frames": {"chat": 369}, "mem_gb": 21.87}
35
+ {"step": 29, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1749166687601867, "tokens": 120000, "cumulative_loss_tokens": 3480000, "grad_norm": 0.609375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 300.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 73.5, "frames": {"chat": 399}, "mem_gb": 21.72}
36
+ {"step": 30, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10207746837508554, "tokens": 120000, "cumulative_loss_tokens": 3600000, "grad_norm": 1.0859375, "lr": 3e-05, "finish_rate": 0.911, "comp_len": 485.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.3, "frames": {"chat": 247}, "mem_gb": 21.99}
37
+ [eval step 30] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. \n\nLet's start by examining the rows:\n\n1. **Row 1:** \\(12, -16, 4, 16\\)\n2. **Row 2:** \\( -"
38
+ {"step": 31, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.03470097794899096, "tokens": 120000, "cumulative_loss_tokens": 3720000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.891, "comp_len": 521.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.4, "frames": {"chat": 230}, "mem_gb": 21.93}
39
+ {"step": 32, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07190631164882022, "tokens": 120000, "cumulative_loss_tokens": 3840000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 456.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.8, "frames": {"chat": 263}, "mem_gb": 22.1}
40
+ {"step": 33, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08197221969100647, "tokens": 120000, "cumulative_loss_tokens": 3960000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.848, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.6, "frames": {"chat": 264}, "mem_gb": 22.09}
41
+ {"step": 34, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14606728826724769, "tokens": 120000, "cumulative_loss_tokens": 4080000, "grad_norm": 0.5859375, "lr": 3e-05, "finish_rate": 0.991, "comp_len": 365.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.9, "frames": {"chat": 328}, "mem_gb": 21.95}
42
+ {"step": 35, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07470543375237224, "tokens": 120000, "cumulative_loss_tokens": 4200000, "grad_norm": 0.57421875, "lr": 3e-05, "finish_rate": 0.925, "comp_len": 427.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.2, "frames": {"chat": 281}, "mem_gb": 22.02}
43
+ {"step": 36, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.04788410694993411, "tokens": 120000, "cumulative_loss_tokens": 4320000, "grad_norm": 0.390625, "lr": 3e-05, "finish_rate": 0.861, "comp_len": 506.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.2, "frames": {"chat": 237}, "mem_gb": 22.01}
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+ {"step": 37, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.060693397747950316, "tokens": 120000, "cumulative_loss_tokens": 4440000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.91, "comp_len": 431.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.8, "frames": {"chat": 278}, "mem_gb": 22.1}
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+ {"step": 38, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13441723232055083, "tokens": 120000, "cumulative_loss_tokens": 4560000, "grad_norm": 0.5546875, "lr": 3e-05, "finish_rate": 0.955, "comp_len": 387.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.9, "frames": {"chat": 310}, "mem_gb": 21.97}
46
+ {"step": 39, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07622199243601256, "tokens": 120000, "cumulative_loss_tokens": 4680000, "grad_norm": 0.4296875, "lr": 3e-05, "finish_rate": 0.959, "comp_len": 406.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.5, "frames": {"chat": 295}, "mem_gb": 21.91}
47
+ {"step": 40, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09086993359592743, "tokens": 120000, "cumulative_loss_tokens": 4800000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.957, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.7, "frames": {"chat": 329}, "mem_gb": 21.92}
48
+ [eval step 40] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. We can do this by using Python and the `numpy` library, which provides a'
49
+ {"step": 41, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08632465346843625, "tokens": 120000, "cumulative_loss_tokens": 4920000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 456.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.3, "frames": {"chat": 263}, "mem_gb": 22.04}
50
+ {"step": 42, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1030513121418655, "tokens": 120000, "cumulative_loss_tokens": 5040000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.981, "comp_len": 381.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.1, "frames": {"chat": 315}, "mem_gb": 21.92}
51
+ {"step": 43, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13386018192392463, "tokens": 120000, "cumulative_loss_tokens": 5160000, "grad_norm": 0.53515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 339.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.1, "frames": {"chat": 354}, "mem_gb": 21.87}
52
+ {"step": 44, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07069139333600179, "tokens": 120000, "cumulative_loss_tokens": 5280000, "grad_norm": 0.5625, "lr": 3e-05, "finish_rate": 0.927, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.8, "frames": {"chat": 259}, "mem_gb": 22.04}
53
+ {"step": 45, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09212584427177596, "tokens": 120000, "cumulative_loss_tokens": 5400000, "grad_norm": 0.4765625, "lr": 3e-05, "finish_rate": 0.92, "comp_len": 436.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.0, "frames": {"chat": 275}, "mem_gb": 21.9}
54
+ {"step": 46, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12813016946287825, "tokens": 120000, "cumulative_loss_tokens": 5520000, "grad_norm": 0.5625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.8, "frames": {"chat": 334}, "mem_gb": 21.77}
55
+ {"step": 47, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14056541419519733, "tokens": 120000, "cumulative_loss_tokens": 5640000, "grad_norm": 0.53125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 320.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 72.6, "frames": {"chat": 374}, "mem_gb": 21.62}
56
+ {"step": 48, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12320457009705715, "tokens": 120000, "cumulative_loss_tokens": 5760000, "grad_norm": 0.490234375, "lr": 3e-05, "finish_rate": 0.974, "comp_len": 385.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.6, "frames": {"chat": 311}, "mem_gb": 21.79}
57
+ {"step": 49, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09483733469761597, "tokens": 120000, "cumulative_loss_tokens": 5880000, "grad_norm": 0.431640625, "lr": 3e-05, "finish_rate": 0.876, "comp_len": 463.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.4, "frames": {"chat": 259}, "mem_gb": 22.1}
58
+ {"step": 50, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1235223285190761, "tokens": 120000, "cumulative_loss_tokens": 6000000, "grad_norm": 0.494140625, "lr": 3e-05, "finish_rate": 0.944, "comp_len": 393.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.8, "frames": {"chat": 305}, "mem_gb": 22.08}
59
+ [eval step 50] sample: "To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. Let's break down the problem step-by-step:\n\n1. **Understand the Matrix:*"
60
+ {"step": 51, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10593181157653841, "tokens": 120000, "cumulative_loss_tokens": 6120000, "grad_norm": 0.478515625, "lr": 3e-05, "finish_rate": 0.946, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 298}, "mem_gb": 22.06}
61
+ {"step": 52, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.16442105506554555, "tokens": 120000, "cumulative_loss_tokens": 6240000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 329.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.2, "frames": {"chat": 364}, "mem_gb": 21.84}
62
+ {"step": 53, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07198908675844626, "tokens": 120000, "cumulative_loss_tokens": 6360000, "grad_norm": 0.3984375, "lr": 3e-05, "finish_rate": 0.96, "comp_len": 397.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.8, "frames": {"chat": 302}, "mem_gb": 21.94}
63
+ {"step": 54, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15115031077408542, "tokens": 120000, "cumulative_loss_tokens": 6480000, "grad_norm": 0.57421875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 379.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.3, "frames": {"chat": 316}, "mem_gb": 21.7}
64
+ {"step": 55, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15825922077251597, "tokens": 120000, "cumulative_loss_tokens": 6600000, "grad_norm": 0.54296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 384.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.3, "frames": {"chat": 312}, "mem_gb": 21.8}
65
+ {"step": 56, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1291787802760179, "tokens": 120000, "cumulative_loss_tokens": 6720000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.979, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.5, "frames": {"chat": 330}, "mem_gb": 21.95}
66
+ {"step": 57, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1187889644394784, "tokens": 120000, "cumulative_loss_tokens": 6840000, "grad_norm": 0.4921875, "lr": 3e-05, "finish_rate": 0.966, "comp_len": 373.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.2, "frames": {"chat": 321}, "mem_gb": 21.95}
67
+ {"step": 58, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10625948149410543, "tokens": 120000, "cumulative_loss_tokens": 6960000, "grad_norm": 0.474609375, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 348.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.1, "frames": {"chat": 344}, "mem_gb": 21.99}
68
+ {"step": 59, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13131812240947038, "tokens": 120000, "cumulative_loss_tokens": 7080000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.992, "comp_len": 339.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.9, "frames": {"chat": 353}, "mem_gb": 21.66}
69
+ {"step": 60, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06957110121420895, "tokens": 120000, "cumulative_loss_tokens": 7200000, "grad_norm": 0.3984375, "lr": 3e-05, "finish_rate": 0.89, "comp_len": 441.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.0, "frames": {"chat": 272}, "mem_gb": 22.09}
70
+ [eval step 60] sample: "To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix.\n\nLet's represent the given 4x4 matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 "
71
+ {"step": 61, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14536656329245307, "tokens": 120000, "cumulative_loss_tokens": 7320000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 378.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.1, "frames": {"chat": 317}, "mem_gb": 21.84}
72
+ {"step": 62, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.057032847379900824, "tokens": 120000, "cumulative_loss_tokens": 7440000, "grad_norm": 0.380859375, "lr": 3e-05, "finish_rate": 0.949, "comp_len": 411.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.0, "frames": {"chat": 292}, "mem_gb": 21.84}
73
+ {"step": 63, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.026177874839523187, "tokens": 120000, "cumulative_loss_tokens": 7560000, "grad_norm": 0.287109375, "lr": 3e-05, "finish_rate": 0.886, "comp_len": 524.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.9, "frames": {"chat": 229}, "mem_gb": 21.95}
74
+ {"step": 64, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14116634934321046, "tokens": 120000, "cumulative_loss_tokens": 7680000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 334.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 74.2, "frames": {"chat": 359}, "mem_gb": 21.96}
75
+ {"step": 65, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12220887529390553, "tokens": 120000, "cumulative_loss_tokens": 7800000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 335.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 72.1, "frames": {"chat": 358}, "mem_gb": 21.68}
76
+ {"step": 66, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14990485909172954, "tokens": 120000, "cumulative_loss_tokens": 7920000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.975, "comp_len": 381.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.0, "frames": {"chat": 315}, "mem_gb": 22.06}
77
+ {"step": 67, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0956310116295858, "tokens": 120000, "cumulative_loss_tokens": 8040000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.905, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.2, "frames": {"chat": 264}, "mem_gb": 22.14}
78
+ {"step": 68, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13878010407060695, "tokens": 120000, "cumulative_loss_tokens": 8160000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 356.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.5, "frames": {"chat": 337}, "mem_gb": 21.81}
79
+ {"step": 69, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07037615146461564, "tokens": 120000, "cumulative_loss_tokens": 8280000, "grad_norm": 0.45703125, "lr": 3e-05, "finish_rate": 0.873, "comp_len": 478.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.0, "frames": {"chat": 251}, "mem_gb": 22.1}
80
+ {"step": 70, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11031303176231838, "tokens": 120000, "cumulative_loss_tokens": 8400000, "grad_norm": 0.458984375, "lr": 3e-05, "finish_rate": 0.973, "comp_len": 402.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 298}, "mem_gb": 21.83}
81
+ [eval step 70] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns. A matrix is rank-deficient if it has fewer linearly independent rows or columns than its '
82
+ {"step": 71, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08863228327104201, "tokens": 120000, "cumulative_loss_tokens": 8520000, "grad_norm": 0.39453125, "lr": 3e-05, "finish_rate": 0.917, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.7, "frames": {"chat": 264}, "mem_gb": 22.04}
83
+ {"step": 72, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08974066026785876, "tokens": 120000, "cumulative_loss_tokens": 8640000, "grad_norm": 0.421875, "lr": 3e-05, "finish_rate": 0.948, "comp_len": 393.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.8, "frames": {"chat": 305}, "mem_gb": 22.06}
84
+ {"step": 73, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07843934982779902, "tokens": 120000, "cumulative_loss_tokens": 8760000, "grad_norm": 0.400390625, "lr": 3e-05, "finish_rate": 0.953, "comp_len": 372.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 322}, "mem_gb": 21.83}
85
+ {"step": 74, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1308825180749409, "tokens": 120000, "cumulative_loss_tokens": 8880000, "grad_norm": 0.546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 332.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 71.5, "frames": {"chat": 361}, "mem_gb": 21.82}
86
+ {"step": 75, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09685897526154294, "tokens": 120000, "cumulative_loss_tokens": 9000000, "grad_norm": 0.427734375, "lr": 3e-05, "finish_rate": 0.972, "comp_len": 373.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.4, "frames": {"chat": 321}, "mem_gb": 22.0}
87
+ {"step": 76, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10711560201556422, "tokens": 120000, "cumulative_loss_tokens": 9120000, "grad_norm": 0.4765625, "lr": 3e-05, "finish_rate": 0.967, "comp_len": 390.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.5, "frames": {"chat": 307}, "mem_gb": 21.89}
88
+ {"step": 77, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13811318850273577, "tokens": 120000, "cumulative_loss_tokens": 9240000, "grad_norm": 0.54296875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 367.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 327}, "mem_gb": 21.99}
89
+ {"step": 78, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15955485395295546, "tokens": 120000, "cumulative_loss_tokens": 9360000, "grad_norm": 0.58203125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 337.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 356}, "mem_gb": 21.61}
90
+ {"step": 79, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07491358114203128, "tokens": 120000, "cumulative_loss_tokens": 9480000, "grad_norm": 0.43359375, "lr": 3e-05, "finish_rate": 0.915, "comp_len": 424.0, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 59.9, "frames": {"chat": 283}, "mem_gb": 21.95}
91
+ {"step": 80, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13741200089437577, "tokens": 120000, "cumulative_loss_tokens": 9600000, "grad_norm": 0.5, "lr": 3e-05, "finish_rate": 0.998, "comp_len": 299.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 76.6, "frames": {"chat": 401}, "mem_gb": 21.7}
92
+ [eval step 80] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is said to be of rank \\( r \\) if it has \\( r \\) linearly independe'
93
+ {"step": 81, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08265723406509497, "tokens": 120000, "cumulative_loss_tokens": 9720000, "grad_norm": 0.400390625, "lr": 3e-05, "finish_rate": 0.965, "comp_len": 416.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.9, "frames": {"chat": 288}, "mem_gb": 21.9}
94
+ {"step": 82, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11680444544868854, "tokens": 120000, "cumulative_loss_tokens": 9840000, "grad_norm": 0.48828125, "lr": 3e-05, "finish_rate": 0.981, "comp_len": 371.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.8, "frames": {"chat": 323}, "mem_gb": 21.94}
95
+ {"step": 83, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1520622681313505, "tokens": 120000, "cumulative_loss_tokens": 9960000, "grad_norm": 0.55859375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.9, "frames": {"chat": 336}, "mem_gb": 21.83}
96
+ {"step": 84, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1286243218161476, "tokens": 120000, "cumulative_loss_tokens": 10080000, "grad_norm": 0.515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.5, "frames": {"chat": 329}, "mem_gb": 21.74}
97
+ {"step": 85, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12255671736062504, "tokens": 120000, "cumulative_loss_tokens": 10200000, "grad_norm": 0.5, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 349.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 73.8, "frames": {"chat": 343}, "mem_gb": 21.72}
98
+ {"step": 86, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13805025024986825, "tokens": 120000, "cumulative_loss_tokens": 10320000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.8, "frames": {"chat": 336}, "mem_gb": 21.84}
99
+ {"step": 87, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12031711872095863, "tokens": 120000, "cumulative_loss_tokens": 10440000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.984, "comp_len": 382.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.1, "frames": {"chat": 314}, "mem_gb": 22.08}
100
+ {"step": 88, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07509244097399059, "tokens": 120000, "cumulative_loss_tokens": 10560000, "grad_norm": 0.37890625, "lr": 3e-05, "finish_rate": 0.968, "comp_len": 427.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.0, "frames": {"chat": 281}, "mem_gb": 21.91}
101
+ {"step": 89, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09532498086250077, "tokens": 120000, "cumulative_loss_tokens": 10680000, "grad_norm": 0.4453125, "lr": 3e-05, "finish_rate": 0.977, "comp_len": 401.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.5, "frames": {"chat": 299}, "mem_gb": 21.79}
102
+ {"step": 90, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12706806688119346, "tokens": 120000, "cumulative_loss_tokens": 10800000, "grad_norm": 0.466796875, "lr": 3e-05, "finish_rate": 0.966, "comp_len": 365.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.1, "frames": {"chat": 328}, "mem_gb": 21.98}
103
+ [eval step 90] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is said to be of rank \\( r \\) if it has \\( r \\) linearly independe'
104
+ {"step": 91, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08623081075329489, "tokens": 120000, "cumulative_loss_tokens": 10920000, "grad_norm": 0.419921875, "lr": 3e-05, "finish_rate": 0.919, "comp_len": 442.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.0, "frames": {"chat": 271}, "mem_gb": 22.08}
105
+ {"step": 92, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09138209423874505, "tokens": 120000, "cumulative_loss_tokens": 11040000, "grad_norm": 0.431640625, "lr": 3e-05, "finish_rate": 0.874, "comp_len": 446.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.2, "frames": {"chat": 269}, "mem_gb": 22.18}
106
+ {"step": 93, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1642836628535685, "tokens": 120000, "cumulative_loss_tokens": 11160000, "grad_norm": 0.578125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 324.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 69.3, "frames": {"chat": 370}, "mem_gb": 21.72}
107
+ {"step": 94, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17387420818852262, "tokens": 120000, "cumulative_loss_tokens": 11280000, "grad_norm": 0.546875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 340.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 352}, "mem_gb": 21.78}
108
+ {"step": 95, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13778432187635142, "tokens": 120000, "cumulative_loss_tokens": 11400000, "grad_norm": 0.50390625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.2, "frames": {"chat": 330}, "mem_gb": 21.99}
109
+ {"step": 96, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.10431248163531806, "tokens": 120000, "cumulative_loss_tokens": 11520000, "grad_norm": 0.470703125, "lr": 3e-05, "finish_rate": 0.991, "comp_len": 359.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.3, "frames": {"chat": 334}, "mem_gb": 21.71}
110
+ {"step": 97, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1091810320273197, "tokens": 120000, "cumulative_loss_tokens": 11640000, "grad_norm": 0.484375, "lr": 3e-05, "finish_rate": 0.967, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.5, "frames": {"chat": 336}, "mem_gb": 21.85}
111
+ {"step": 98, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0820784143627466, "tokens": 120000, "cumulative_loss_tokens": 11760000, "grad_norm": 0.443359375, "lr": 3e-05, "finish_rate": 0.964, "comp_len": 388.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.5, "frames": {"chat": 309}, "mem_gb": 21.93}
112
+ {"step": 99, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1385175480405645, "tokens": 120000, "cumulative_loss_tokens": 11880000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 306.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 68.9, "frames": {"chat": 391}, "mem_gb": 21.82}
113
+ {"step": 100, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07162473855441591, "tokens": 120000, "cumulative_loss_tokens": 12000000, "grad_norm": 0.3671875, "lr": 3e-05, "finish_rate": 0.83, "comp_len": 454.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.5, "frames": {"chat": 264}, "mem_gb": 22.22}
114
+ [eval step 100] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\"
115
+ checkpoint snapshot queued -> outputs/healed/calib/glean_keep75_s1224/step0100
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1
+ Loading checkpoint shards: 100%|██████████| 3/3 [00:00<00:00, 10.43it/s]
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+ The attention mask is not set and cannot be inferred from input because pad token is same as eos token. As a consequence, you may observe unexpected behavior. Please pass your input's `attention_mask` to obtain reliable results.
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+ [eval step 110] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is said to be of rank \\( r \\) if it has \\( r \\) linearly independe'
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+ [eval step 120] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is rank-deficient if it has fewer linearly independent rows or '
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38
+ [eval step 130] sample: "To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nLet's represent the given 4x4 matrix:\n\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & "
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42
+ {"step": 134, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12301088459033054, "tokens": 120000, "cumulative_loss_tokens": 16080000, "grad_norm": 0.50390625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 343.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.8, "frames": {"chat": 349}, "mem_gb": 21.84}
43
+ {"step": 135, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07363978966639066, "tokens": 120000, "cumulative_loss_tokens": 16200000, "grad_norm": 0.404296875, "lr": 3e-05, "finish_rate": 0.928, "comp_len": 412.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 57.8, "frames": {"chat": 291}, "mem_gb": 21.94}
44
+ {"step": 136, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12913179965493424, "tokens": 120000, "cumulative_loss_tokens": 16320000, "grad_norm": 0.515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 350.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.5, "frames": {"chat": 342}, "mem_gb": 21.8}
45
+ {"step": 137, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17013440595478752, "tokens": 120000, "cumulative_loss_tokens": 16440000, "grad_norm": 0.55078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 355.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.0, "frames": {"chat": 338}, "mem_gb": 21.75}
46
+ {"step": 138, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14697195186861792, "tokens": 120000, "cumulative_loss_tokens": 16560000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 337.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 70.2, "frames": {"chat": 356}, "mem_gb": 21.71}
47
+ {"step": 139, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06590260987370275, "tokens": 120000, "cumulative_loss_tokens": 16680000, "grad_norm": 0.39453125, "lr": 3e-05, "finish_rate": 0.86, "comp_len": 452.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.6, "frames": {"chat": 265}, "mem_gb": 22.09}
48
+ {"step": 140, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11447063266391246, "tokens": 120000, "cumulative_loss_tokens": 16800000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 339.9, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 68.9, "frames": {"chat": 353}, "mem_gb": 21.81}
49
+ [eval step 140] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nGiven the matrix:\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -1 & '
50
+ {"step": 141, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11048259019283578, "tokens": 120000, "cumulative_loss_tokens": 16920000, "grad_norm": 0.498046875, "lr": 3e-05, "finish_rate": 0.949, "comp_len": 379.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.9, "frames": {"chat": 316}, "mem_gb": 21.99}
51
+ {"step": 142, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09986399798836404, "tokens": 120000, "cumulative_loss_tokens": 17040000, "grad_norm": 0.455078125, "lr": 3e-05, "finish_rate": 0.945, "comp_len": 415.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.7, "frames": {"chat": 289}, "mem_gb": 22.14}
52
+ {"step": 143, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0992997664115702, "tokens": 120000, "cumulative_loss_tokens": 17160000, "grad_norm": 0.46484375, "lr": 3e-05, "finish_rate": 0.982, "comp_len": 362.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.8, "frames": {"chat": 331}, "mem_gb": 21.78}
53
+ {"step": 144, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09031849862008046, "tokens": 120000, "cumulative_loss_tokens": 17280000, "grad_norm": 0.42578125, "lr": 3e-05, "finish_rate": 0.972, "comp_len": 375.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.6, "frames": {"chat": 320}, "mem_gb": 22.1}
54
+ {"step": 145, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08688670156883696, "tokens": 120000, "cumulative_loss_tokens": 17400000, "grad_norm": 0.380859375, "lr": 3e-05, "finish_rate": 0.941, "comp_len": 441.2, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 53.3, "frames": {"chat": 272}, "mem_gb": 21.83}
55
+ {"step": 146, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.17230489805215815, "tokens": 120000, "cumulative_loss_tokens": 17520000, "grad_norm": 0.56640625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 326.1, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 71.0, "frames": {"chat": 368}, "mem_gb": 21.75}
56
+ {"step": 147, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12812672173778217, "tokens": 120000, "cumulative_loss_tokens": 17640000, "grad_norm": 0.478515625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 365.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.5, "frames": {"chat": 328}, "mem_gb": 21.78}
57
+ {"step": 148, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12114051378740308, "tokens": 120000, "cumulative_loss_tokens": 17760000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 368.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.5, "frames": {"chat": 326}, "mem_gb": 21.99}
58
+ {"step": 149, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1461482815605433, "tokens": 120000, "cumulative_loss_tokens": 17880000, "grad_norm": 0.5, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 329.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 72.8, "frames": {"chat": 364}, "mem_gb": 21.93}
59
+ {"step": 150, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09341100072071422, "tokens": 120000, "cumulative_loss_tokens": 18000000, "grad_norm": 0.412109375, "lr": 3e-05, "finish_rate": 0.97, "comp_len": 405.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.8, "frames": {"chat": 296}, "mem_gb": 21.98}
60
+ [eval step 150] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nGiven the matrix:\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -1'
61
+ {"step": 151, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13002619124348275, "tokens": 120000, "cumulative_loss_tokens": 18120000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 317.5, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 73.4, "frames": {"chat": 378}, "mem_gb": 21.83}
62
+ {"step": 152, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1715810147296327, "tokens": 120000, "cumulative_loss_tokens": 18240000, "grad_norm": 0.5703125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 326.1, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 72.4, "frames": {"chat": 368}, "mem_gb": 21.93}
63
+ {"step": 153, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07034443499888682, "tokens": 120000, "cumulative_loss_tokens": 18360000, "grad_norm": 0.390625, "lr": 3e-05, "finish_rate": 0.898, "comp_len": 468.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 56.5, "frames": {"chat": 256}, "mem_gb": 22.03}
64
+ {"step": 154, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08062464235329535, "tokens": 120000, "cumulative_loss_tokens": 18480000, "grad_norm": 0.423828125, "lr": 3e-05, "finish_rate": 0.93, "comp_len": 381.0, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 62.1, "frames": {"chat": 315}, "mem_gb": 21.98}
65
+ {"step": 155, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07058507993586827, "tokens": 120000, "cumulative_loss_tokens": 18600000, "grad_norm": 0.384765625, "lr": 3e-05, "finish_rate": 0.974, "comp_len": 384.6, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 62.6, "frames": {"chat": 312}, "mem_gb": 21.91}
66
+ {"step": 156, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11778950736102803, "tokens": 120000, "cumulative_loss_tokens": 18720000, "grad_norm": 0.462890625, "lr": 3e-05, "finish_rate": 0.97, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 65.6, "frames": {"chat": 330}, "mem_gb": 22.09}
67
+ {"step": 157, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09653343385270952, "tokens": 120000, "cumulative_loss_tokens": 18840000, "grad_norm": 0.435546875, "lr": 3e-05, "finish_rate": 0.954, "comp_len": 367.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 67.3, "frames": {"chat": 327}, "mem_gb": 22.09}
68
+ {"step": 158, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13204492282280697, "tokens": 120000, "cumulative_loss_tokens": 18960000, "grad_norm": 0.48046875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 341.9, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 72.3, "frames": {"chat": 351}, "mem_gb": 21.75}
69
+ {"step": 159, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.07468217376978913, "tokens": 120000, "cumulative_loss_tokens": 19080000, "grad_norm": 0.396484375, "lr": 3e-05, "finish_rate": 0.973, "comp_len": 357.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.4, "frames": {"chat": 336}, "mem_gb": 21.8}
70
+ {"step": 160, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13069434770564547, "tokens": 120000, "cumulative_loss_tokens": 19200000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 332.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 74.0, "frames": {"chat": 361}, "mem_gb": 21.78}
71
+ [eval step 160] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is rank-deficient if it has fewer linearly independent rows or '
72
+ {"step": 161, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.14887345913428193, "tokens": 120000, "cumulative_loss_tokens": 19320000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 328.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 75.2, "frames": {"chat": 365}, "mem_gb": 21.72}
73
+ {"step": 162, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.13350603818915163, "tokens": 120000, "cumulative_loss_tokens": 19440000, "grad_norm": 0.486328125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 364.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 64.7, "frames": {"chat": 329}, "mem_gb": 21.78}
74
+ {"step": 163, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09072161397730621, "tokens": 120000, "cumulative_loss_tokens": 19560000, "grad_norm": 0.42578125, "lr": 3e-05, "finish_rate": 0.931, "comp_len": 416.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.5, "frames": {"chat": 288}, "mem_gb": 21.99}
75
+ {"step": 164, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06492729764790274, "tokens": 120000, "cumulative_loss_tokens": 19680000, "grad_norm": 0.41796875, "lr": 3e-05, "finish_rate": 0.868, "comp_len": 451.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 59.0, "frames": {"chat": 266}, "mem_gb": 22.14}
76
+ {"step": 165, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.11315758886872791, "tokens": 120000, "cumulative_loss_tokens": 19800000, "grad_norm": 0.4921875, "lr": 3e-05, "finish_rate": 0.988, "comp_len": 372.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.5, "frames": {"chat": 322}, "mem_gb": 22.05}
77
+ {"step": 166, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1163916651834889, "tokens": 120000, "cumulative_loss_tokens": 19920000, "grad_norm": 0.47265625, "lr": 3e-05, "finish_rate": 0.989, "comp_len": 334.3, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 62.8, "frames": {"chat": 359}, "mem_gb": 21.75}
78
+ {"step": 167, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.09991620500825811, "tokens": 120000, "cumulative_loss_tokens": 20040000, "grad_norm": 0.447265625, "lr": 3e-05, "finish_rate": 0.965, "comp_len": 385.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 58.9, "frames": {"chat": 311}, "mem_gb": 21.88}
79
+ {"step": 168, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.08487513831759182, "tokens": 120000, "cumulative_loss_tokens": 20160000, "grad_norm": 0.408203125, "lr": 3e-05, "finish_rate": 0.95, "comp_len": 396.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 55.4, "frames": {"chat": 303}, "mem_gb": 21.93}
80
+ {"step": 169, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.15273571721582363, "tokens": 120000, "cumulative_loss_tokens": 20280000, "grad_norm": 0.52734375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 351.9, "t_data_s": 0.1, "t_rollout_s": 0.0, "t_step_s": 68.0, "frames": {"chat": 341}, "mem_gb": 21.94}
81
+ {"step": 170, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0354515667994041, "tokens": 120000, "cumulative_loss_tokens": 20400000, "grad_norm": 0.357421875, "lr": 3e-05, "finish_rate": 0.843, "comp_len": 524.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 47.7, "frames": {"chat": 229}, "mem_gb": 22.0}
82
+ [eval step 170] sample: 'To compute the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. \n\nGiven the matrix:\n\\[\n\\begin{bmatrix}\n12 & -16 & 4 & 16 \\\\\n-9 & 11 & -1'
83
+ {"step": 171, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.0888629938938267, "tokens": 120000, "cumulative_loss_tokens": 20520000, "grad_norm": 0.423828125, "lr": 3e-05, "finish_rate": 0.964, "comp_len": 389.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 60.9, "frames": {"chat": 308}, "mem_gb": 22.16}
84
+ {"step": 172, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1270647643733304, "tokens": 120000, "cumulative_loss_tokens": 20640000, "grad_norm": 0.5078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 331.5, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.9, "frames": {"chat": 362}, "mem_gb": 21.65}
85
+ {"step": 173, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1342932996113319, "tokens": 120000, "cumulative_loss_tokens": 20760000, "grad_norm": 0.5234375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 315.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 73.5, "frames": {"chat": 380}, "mem_gb": 21.9}
86
+ {"step": 174, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12381919350024934, "tokens": 120000, "cumulative_loss_tokens": 20880000, "grad_norm": 0.51953125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 336.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.0, "frames": {"chat": 357}, "mem_gb": 21.68}
87
+ {"step": 175, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.06805174825843424, "tokens": 120000, "cumulative_loss_tokens": 21000000, "grad_norm": 0.40625, "lr": 3e-05, "finish_rate": 0.835, "comp_len": 472.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.3, "frames": {"chat": 254}, "mem_gb": 22.16}
88
+ {"step": 176, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.05205729084465808, "tokens": 120000, "cumulative_loss_tokens": 21120000, "grad_norm": 0.34765625, "lr": 3e-05, "finish_rate": 0.874, "comp_len": 459.8, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 52.0, "frames": {"chat": 261}, "mem_gb": 22.12}
89
+ {"step": 177, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1126549622541992, "tokens": 120000, "cumulative_loss_tokens": 21240000, "grad_norm": 0.4765625, "lr": 3e-05, "finish_rate": 0.982, "comp_len": 431.7, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 54.5, "frames": {"chat": 278}, "mem_gb": 21.91}
90
+ {"step": 178, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12549313363223336, "tokens": 120000, "cumulative_loss_tokens": 21360000, "grad_norm": 0.474609375, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 360.4, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.5, "frames": {"chat": 333}, "mem_gb": 22.05}
91
+ {"step": 179, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.066560423706177, "tokens": 120000, "cumulative_loss_tokens": 21480000, "grad_norm": 0.447265625, "lr": 3e-05, "finish_rate": 0.888, "comp_len": 480.0, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 51.7, "frames": {"chat": 250}, "mem_gb": 22.02}
92
+ {"step": 180, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1541350697507616, "tokens": 120000, "cumulative_loss_tokens": 21600000, "grad_norm": 0.55078125, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 336.1, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 66.5, "frames": {"chat": 357}, "mem_gb": 21.79}
93
+ [eval step 180] sample: 'To find the rank of a matrix, we need to determine the maximum number of linearly independent rows or columns in the matrix. A matrix is said to be of rank \\( r \\) if it has \\( r \\) linearly independe'
94
+ {"step": 181, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.1540505784819601, "tokens": 120000, "cumulative_loss_tokens": 21720000, "grad_norm": 0.5390625, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 363.6, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 61.7, "frames": {"chat": 330}, "mem_gb": 21.76}
95
+ {"step": 182, "epoch": 0, "training_mode": "off-policy", "forward_topk_kl": 0.12838531766707698, "tokens": 120000, "cumulative_loss_tokens": 21840000, "grad_norm": 0.51171875, "lr": 3e-05, "finish_rate": 0.997, "comp_len": 341.9, "t_data_s": 0.0, "t_rollout_s": 0.0, "t_step_s": 63.0, "frames": {"chat": 351}, "mem_gb": 21.8}
96
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97
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101
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102
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103
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104
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105
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107
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108
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109
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115
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116
+ checkpoint snapshot queued -> outputs/healed/calib/glean_keep75_s1224/step0200
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