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0000000000000000000000000000000000000000..1ebdfa1d26e9a197ddac2c307fdd6ef843326497 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/.gitignore @@ -0,0 +1,3 @@ +# Downloaded production data and sidecars; keep large artifacts out of Git. +*.jsonl +*.json diff --git a/legacy/processed_40k_repaired_v3/README.md b/legacy/processed_40k_repaired_v3/README.md new file mode 100644 index 0000000000000000000000000000000000000000..68942b7e9aac736f85c1c5ba185fea10b0b357e0 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/README.md @@ -0,0 +1,42 @@ +# Processed 40k candidate datasets (repaired v3) + +These are the historical **OpenMathInstruct-2-derived** datasets, not the new +deduplicated OpenMathReasoning trace collection. They were downloaded from NRP +(`nautilus`, namespace `wcsng-log`, PVC `reasoning-test`) on 2026-09-11. +Source files live under `/data/datasets/` with the same basenames as the local files. +The remote files were not modified. Superseded v1/v2 repairs are not included. + +Each `openmathinstruct2_plans_40k_candidateN_repaired_v3.jsonl` contains 40,000 +records, including the original generation fields and the derived `repaired_output` +field. Each dataset has `.summary.json`, `.validation.json`, `.audit.json`, and +`.manual_review.jsonl` sidecars. No rows have been filtered from these downloads. + +| Candidate | Format | Historically strict-valid rows | Unrecoverable rows | +|---|---|---:|---:| +| 1 | One-line plan | 39,999 | 1 | +| 2 | Summarized working | 39,995 | 5 | +| 3 | Action-state trajectory | 39,994 | 6 | + +Structural validity and a successful generation request do not establish +mathematical correctness or semantic fidelity. Review the repair and validation +sidecars before selecting training rows. + +## Frozen content identities + +All three local dataset SHA-256 hashes and byte sizes were verified against the +repository's historical freeze manifest after download on 2026-09-11. Each local +dataset also has exactly 40,000 lines. The compressed transfer completed normally +and included all 12 sidecars; structural validation was not rerun during download. + +| Candidate | Bytes | SHA-256 | +|---|---:|---| +| 1 | 1316722574 | `2043422dd55aa1b506a0ed53bbae232218cf1850d652c2014a7c4fc041da5fbb` | +| 2 | 1387069920 | `152e84f999ed271fa6d54e6aadecdac65d47dbcaef1e99889f9c7a46c65b4e5b` | +| 3 | 1430324162 | `86013a9548a987d964fc1074c570f2c5f5577592bcf1b5b8a4c69d2f74110898` | + +Reference: [historical freeze manifest](../../openmathreasoning/reports/openmath_target_freeze_v1_20260829.json) +and [repair report](../../openmathreasoning/reports/openmath_repair_v3_20260828.md). +Those historical reports use OpenMathReasoning terminology in places; the actual +dataset provenance here is OpenMathInstruct-2. + +The downloaded JSON/JSONL artifacts are ignored by the directory's `.gitignore`. diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.audit.json b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.audit.json new file mode 100644 index 0000000000000000000000000000000000000000..db5125978a4a9d59fc0ad712567ea9c048840b38 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.audit.json @@ -0,0 +1,22 @@ +{ + "schema_version": 1, + "variant": "candidate1", + "source_path": "/data/runs/openmathinstruct2_plans_40k_candidate1_oneline_nrp/results.jsonl", + "repaired_path": "/data/datasets/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl", + "row_count": 40000, + "unique_id_count": 40000, + "counts": { + "unchanged_valid": 39994, + "strict_valid": 39999, + "manual_review": 6, + "repaired": 5, + "unrecoverable": 1 + }, + "unrecoverable_ids": [ + "omi2-train_1M-0014371" + ], + "source_sha256": "47cd9023bd5d5040dc1bc81a5a87bca1d4cdc84c08192d0e8e4f26ebb743ce99", + "repaired_sha256": "2043422dd55aa1b506a0ed53bbae232218cf1850d652c2014a7c4fc041da5fbb", + "original_fields_unchanged": true, + "unrecoverable_outputs_unchanged": true +} diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl new file mode 100644 index 0000000000000000000000000000000000000000..cefb787ea40ac84cf41f383ff94ce0a475c96a27 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:2043422dd55aa1b506a0ed53bbae232218cf1850d652c2014a7c4fc041da5fbb +size 1316722574 diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.manual_review.jsonl b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.manual_review.jsonl new file mode 100644 index 0000000000000000000000000000000000000000..583ac871acda6822aa946bd621ebc455908a4198 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.manual_review.jsonl @@ -0,0 +1,6 @@ +{"id": "omi2-train_1M-0003611", "variant": "candidate1", "transformations": ["renumbered_steps", "normalized_candidate1_one_line_format"], "fallback_variant": null, "unrecoverable": false, "original_output_sha256": "61045ce617661890c7057c21dec1e4c15ccbefb0fe4e8ae2b5d0a5a3c1c3304a"} +{"id": "omi2-train_1M-0014371", "variant": "candidate1", "transformations": ["left_unrecoverable_output_unchanged"], "fallback_variant": null, "unrecoverable": true, "original_output_sha256": "7d1a5bad1e5c956f3ee46b4809927cc649b09fdf1671bcc2b835dda6c057b154"} +{"id": "omi2-train_1M-0502506", "variant": "candidate1", "transformations": ["renumbered_steps", "normalized_candidate1_one_line_format"], "fallback_variant": null, "unrecoverable": false, "original_output_sha256": "551b49443eaaf8237ed2083c89ae43499619366c2109feb8d3086059c3dfbbf2"} +{"id": "omi2-train_1M-0507197", "variant": 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a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.summary.json b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.summary.json new file mode 100644 index 0000000000000000000000000000000000000000..86a1ac7b2cd396565ddc7df695f58e6f7dadf46f --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.summary.json @@ -0,0 +1,41 @@ +{ + "schema_version": 1, + "created_at": "2026-08-29T03:31:54.331805+00:00", + "variant": "candidate1", + "input_path": "/data/runs/openmathinstruct2_plans_40k_candidate1_oneline_nrp/results.jsonl", + "fallback_path": null, + "fallback_variant": null, + "output_path": "/data/datasets/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl", + "manual_review_path": "/data/datasets/openmathinstruct2_plans_40k_candidate1_repaired_v3.manual_review.jsonl", + "active_output_field": "repaired_output", + "row_count": 40000, + "unique_id_count": 40000, + 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"validate_processed_prompts.py": "dd4dfaad602bb5b899ead1ef64c3312f5aa89f5ce6cba56b1e82325b2e193a62" + } +} diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.validation.json b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.validation.json new file mode 100644 index 0000000000000000000000000000000000000000..438180b977bc62f9c402aaea004294fb480714f2 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate1_repaired_v3.validation.json @@ -0,0 +1,127 @@ +{ + "schema_version": 3, + "generated_at": "2026-08-29T03:32:54.308571+00:00", + "scope": "Deterministic structural validation only; this does not establish mathematical correctness or semantic fidelity.", + "output_field": "repaired_output", + "variants": { + "candidate1": { + "path": "/data/datasets/openmathinstruct2_plans_40k_candidate1_repaired_v3.jsonl", + "row_count": 40000, + "unique_id_count": 40000, + 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b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate2_repaired_v3.validation.json new file mode 100644 index 0000000000000000000000000000000000000000..3e958a3bba9f2c3ab7d624b5c8cf66d68cc37b66 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate2_repaired_v3.validation.json @@ -0,0 +1,264 @@ +{ + "schema_version": 3, + "generated_at": "2026-08-29T03:32:59.204474+00:00", + "scope": "Deterministic structural validation only; this does not establish mathematical correctness or semantic fidelity.", + "output_field": "repaired_output", + "variants": { + "candidate2": { + "path": "/data/datasets/openmathinstruct2_plans_40k_candidate2_repaired_v3.jsonl", + "row_count": 40000, + "unique_id_count": 40000, + "duplicate_id_count": 0, + "sorted_unique_ids_sha256": "38b6355fe61a3ebd04972bb5d28a1d8f151a58505bf2e093101a9ba2423bf244", + "format_valid_count": 39995, + "format_invalid_count": 5, + "core_interleaving_valid_count": 39995, + "core_interleaving_invalid_count": 5, + "record_valid_count": 39995, + "record_invalid_count": 5, + "core_record_valid_count": 39995, + "core_record_invalid_count": 5, + "exact_plan_envelope_count": 40000, + "exact_trajectory_envelope_count": 0, + "reason_counts": { + "blank_line_in_step": 4, + "numbered_step_inside_working": 4, + "invalid_step_header": 3, + "noncontiguous_step_numbers": 2, + "missing_separate_working": 1 + }, + "examples": { + "blank_line_in_step": [ + { + "line_number": 11467, + "id": "omi2-train_1M-0011450", + "output_preview": "\n1. **Determine Configuration:** Identify the minimal circular arrangement satisfying the constraints.\nLet $N$ be the total number of lily pads and $L$ be the distance between adjacent flowers. Flowers are at $0, L, 2L$.\nA pad is \"not adjacent\" to a flower if its distance to the nearest flower is $\\ge 2$.\nIn the segment between flowers $0$ and $L$, the pads are $1, \\dots, L-1$.\nPad $1$ is adjacent to $0$; pad $L-1$ is adjacent to $L$.\nFor a non-adjacent pad to exist, we need an index $k$ s" + }, + { + "line_number": 25279, + "id": "omi2-train_1M-0025129", + "output_preview": "\n1. **MODEL GENERATION:** Define $S$ via operations $L(n)=2n+1$ and $R(n)=3n+1$ starting from $1$.\n$S$ is the set of all numbers reachable from $1$ by applying sequences of $L$ and $R$.\nSince $L(n) > n$ and $R(n) > n$ for $n \\ge 1$, the generation process is acyclic and values strictly increase.\nWe seek $|S \\cap \\{1, 2, \\dots, 1023\\}|$.\n\n2. **EXECUTE BFS LAYER 0-1:** Generate initial elements.\nLevel 0: $\\{1\\}$.\nLevel 1: $L(1)=3, R(1)=4$. Set $S_1 = \\{1, 3, 4\\}$. Count: 3.\n\n3. **EXECUTE BFS" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + }, + { + "line_number": 35161, + "id": "omi2-train_1M-0509157", + "output_preview": "\n1. **Factor and Analyze Domain:**\nFactor $f(x) = \\frac{(x-5)(x+3)}{(x+2)(x-1)}$. The domain of $f$ is $\\mathbb{R} \\setminus \\{-2, 1\\}$. For $f(f(x))$ to be defined, we require $x \\in \\text{dom}(f)$ and $f(x) \\in \\text{dom}(f)$, i.e., $f(x) \\neq -2$ and $f(x) \\neq 1$.\n\n\n2. **Solve Outer Inequality:**\nLet $y = f(x)$. Solve $f(y) > 0 \\iff \\frac{(y-5)(y+3)}{(y+2)(y-1)} > 0$.\nCritical points for $y$ are $-3, -2, 1, 5$. Sign analysis yields the solution set for $y$:\n$S_y = (-\\infty, -3)" + } + ], + "numbered_step_inside_working": [ + { + "line_number": 11467, + "id": "omi2-train_1M-0011450", + "output_preview": "\n1. **Determine Configuration:** Identify the minimal circular arrangement satisfying the constraints.\nLet $N$ be the total number of lily pads and $L$ be the distance between adjacent flowers. Flowers are at $0, L, 2L$.\nA pad is \"not adjacent\" to a flower if its distance to the nearest flower is $\\ge 2$.\nIn the segment between flowers $0$ and $L$, the pads are $1, \\dots, L-1$.\nPad $1$ is adjacent to $0$; pad $L-1$ is adjacent to $L$.\nFor a non-adjacent pad to exist, we need an index $k$ s" + }, + { + "line_number": 25279, + "id": "omi2-train_1M-0025129", + "output_preview": "\n1. **MODEL GENERATION:** Define $S$ via operations $L(n)=2n+1$ and $R(n)=3n+1$ starting from $1$.\n$S$ is the set of all numbers reachable from $1$ by applying sequences of $L$ and $R$.\nSince $L(n) > n$ and $R(n) > n$ for $n \\ge 1$, the generation process is acyclic and values strictly increase.\nWe seek $|S \\cap \\{1, 2, \\dots, 1023\\}|$.\n\n2. **EXECUTE BFS LAYER 0-1:** Generate initial elements.\nLevel 0: $\\{1\\}$.\nLevel 1: $L(1)=3, R(1)=4$. Set $S_1 = \\{1, 3, 4\\}$. Count: 3.\n\n3. **EXECUTE BFS" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + }, + { + "line_number": 35161, + "id": "omi2-train_1M-0509157", + "output_preview": "\n1. **Factor and Analyze Domain:**\nFactor $f(x) = \\frac{(x-5)(x+3)}{(x+2)(x-1)}$. The domain of $f$ is $\\mathbb{R} \\setminus \\{-2, 1\\}$. For $f(f(x))$ to be defined, we require $x \\in \\text{dom}(f)$ and $f(x) \\in \\text{dom}(f)$, i.e., $f(x) \\neq -2$ and $f(x) \\neq 1$.\n\n\n2. **Solve Outer Inequality:**\nLet $y = f(x)$. Solve $f(y) > 0 \\iff \\frac{(y-5)(y+3)}{(y+2)(y-1)} > 0$.\nCritical points for $y$ are $-3, -2, 1, 5$. Sign analysis yields the solution set for $y$:\n$S_y = (-\\infty, -3)" + } + ], + "missing_separate_working": [ + { + "line_number": 18503, + "id": "omi2-train_1M-0018535", + "output_preview": "\n1. **Identify integer range:** The range of $\\cos(x)$ is $[-1, 1]$, so $\\cos(n\\pi/2)$ is an integer if and only if $\\cos(n\\pi/2) \\in \\{-1, 0, 1\\}$.\n\n2. **Evaluate for smallest $n$:$ The smallest positive integer is $n=1$. Substituting $n=1$ gives $\\cos(\\pi/2) = 0$.\n\n3. **Verify condition:** Since $0 \\in \\{-1, 0, 1\\}$, the condition is satisfied for $n=1$.\n" + } + ], + "invalid_step_header": [ + { + "line_number": 18503, + "id": "omi2-train_1M-0018535", + "output_preview": "\n1. **Identify integer range:** The range of $\\cos(x)$ is $[-1, 1]$, so $\\cos(n\\pi/2)$ is an integer if and only if $\\cos(n\\pi/2) \\in \\{-1, 0, 1\\}$.\n\n2. **Evaluate for smallest $n$:$ The smallest positive integer is $n=1$. Substituting $n=1$ gives $\\cos(\\pi/2) = 0$.\n\n3. **Verify condition:** Since $0 \\in \\{-1, 0, 1\\}$, the condition is satisfied for $n=1$.\n" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + }, + { + "line_number": 35161, + "id": "omi2-train_1M-0509157", + "output_preview": "\n1. **Factor and Analyze Domain:**\nFactor $f(x) = \\frac{(x-5)(x+3)}{(x+2)(x-1)}$. The domain of $f$ is $\\mathbb{R} \\setminus \\{-2, 1\\}$. For $f(f(x))$ to be defined, we require $x \\in \\text{dom}(f)$ and $f(x) \\in \\text{dom}(f)$, i.e., $f(x) \\neq -2$ and $f(x) \\neq 1$.\n\n\n2. **Solve Outer Inequality:**\nLet $y = f(x)$. Solve $f(y) > 0 \\iff \\frac{(y-5)(y+3)}{(y+2)(y-1)} > 0$.\nCritical points for $y$ are $-3, -2, 1, 5$. Sign analysis yields the solution set for $y$:\n$S_y = (-\\infty, -3)" + } + ], + "noncontiguous_step_numbers": [ + { + "line_number": 18503, + "id": "omi2-train_1M-0018535", + "output_preview": "\n1. **Identify integer range:** The range of $\\cos(x)$ is $[-1, 1]$, so $\\cos(n\\pi/2)$ is an integer if and only if $\\cos(n\\pi/2) \\in \\{-1, 0, 1\\}$.\n\n2. **Evaluate for smallest $n$:$ The smallest positive integer is $n=1$. Substituting $n=1$ gives $\\cos(\\pi/2) = 0$.\n\n3. **Verify condition:** Since $0 \\in \\{-1, 0, 1\\}$, the condition is satisfied for $n=1$.\n" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + } + ] + }, + "core_reason_counts": { + "missing_latent_between_numbered_steps": 4, + "invalid_step_block_header": 2 + }, + "core_examples": { + "missing_latent_between_numbered_steps": [ + { + "line_number": 11467, + "id": "omi2-train_1M-0011450", + "output_preview": "\n1. **Determine Configuration:** Identify the minimal circular arrangement satisfying the constraints.\nLet $N$ be the total number of lily pads and $L$ be the distance between adjacent flowers. Flowers are at $0, L, 2L$.\nA pad is \"not adjacent\" to a flower if its distance to the nearest flower is $\\ge 2$.\nIn the segment between flowers $0$ and $L$, the pads are $1, \\dots, L-1$.\nPad $1$ is adjacent to $0$; pad $L-1$ is adjacent to $L$.\nFor a non-adjacent pad to exist, we need an index $k$ s" + }, + { + "line_number": 25279, + "id": "omi2-train_1M-0025129", + "output_preview": "\n1. **MODEL GENERATION:** Define $S$ via operations $L(n)=2n+1$ and $R(n)=3n+1$ starting from $1$.\n$S$ is the set of all numbers reachable from $1$ by applying sequences of $L$ and $R$.\nSince $L(n) > n$ and $R(n) > n$ for $n \\ge 1$, the generation process is acyclic and values strictly increase.\nWe seek $|S \\cap \\{1, 2, \\dots, 1023\\}|$.\n\n2. **EXECUTE BFS LAYER 0-1:** Generate initial elements.\nLevel 0: $\\{1\\}$.\nLevel 1: $L(1)=3, R(1)=4$. Set $S_1 = \\{1, 3, 4\\}$. Count: 3.\n\n3. **EXECUTE BFS" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + }, + { + "line_number": 35161, + "id": "omi2-train_1M-0509157", + "output_preview": "\n1. **Factor and Analyze Domain:**\nFactor $f(x) = \\frac{(x-5)(x+3)}{(x+2)(x-1)}$. The domain of $f$ is $\\mathbb{R} \\setminus \\{-2, 1\\}$. For $f(f(x))$ to be defined, we require $x \\in \\text{dom}(f)$ and $f(x) \\in \\text{dom}(f)$, i.e., $f(x) \\neq -2$ and $f(x) \\neq 1$.\n\n\n2. **Solve Outer Inequality:**\nLet $y = f(x)$. Solve $f(y) > 0 \\iff \\frac{(y-5)(y+3)}{(y+2)(y-1)} > 0$.\nCritical points for $y$ are $-3, -2, 1, 5$. Sign analysis yields the solution set for $y$:\n$S_y = (-\\infty, -3)" + } + ], + "invalid_step_block_header": [ + { + "line_number": 18503, + "id": "omi2-train_1M-0018535", + "output_preview": "\n1. **Identify integer range:** The range of $\\cos(x)$ is $[-1, 1]$, so $\\cos(n\\pi/2)$ is an integer if and only if $\\cos(n\\pi/2) \\in \\{-1, 0, 1\\}$.\n\n2. **Evaluate for smallest $n$:$ The smallest positive integer is $n=1$. Substituting $n=1$ gives $\\cos(\\pi/2) = 0$.\n\n3. **Verify condition:** Since $0 \\in \\{-1, 0, 1\\}$, the condition is satisfied for $n=1$.\n" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + } + ] + }, + "primary_failure_precedence": [ + "missing_envelope", + "latent_interleaving", + "cot_interleaving", + "other" + ], + "primary_failure_counts": { + "latent_interleaving": 4, + "other": 1 + }, + "primary_failure_examples": { + "latent_interleaving": [ + { + "line_number": 11467, + "id": "omi2-train_1M-0011450", + "output_preview": "\n1. **Determine Configuration:** Identify the minimal circular arrangement satisfying the constraints.\nLet $N$ be the total number of lily pads and $L$ be the distance between adjacent flowers. Flowers are at $0, L, 2L$.\nA pad is \"not adjacent\" to a flower if its distance to the nearest flower is $\\ge 2$.\nIn the segment between flowers $0$ and $L$, the pads are $1, \\dots, L-1$.\nPad $1$ is adjacent to $0$; pad $L-1$ is adjacent to $L$.\nFor a non-adjacent pad to exist, we need an index $k$ s" + }, + { + "line_number": 25279, + "id": "omi2-train_1M-0025129", + "output_preview": "\n1. **MODEL GENERATION:** Define $S$ via operations $L(n)=2n+1$ and $R(n)=3n+1$ starting from $1$.\n$S$ is the set of all numbers reachable from $1$ by applying sequences of $L$ and $R$.\nSince $L(n) > n$ and $R(n) > n$ for $n \\ge 1$, the generation process is acyclic and values strictly increase.\nWe seek $|S \\cap \\{1, 2, \\dots, 1023\\}|$.\n\n2. **EXECUTE BFS LAYER 0-1:** Generate initial elements.\nLevel 0: $\\{1\\}$.\nLevel 1: $L(1)=3, R(1)=4$. Set $S_1 = \\{1, 3, 4\\}$. Count: 3.\n\n3. **EXECUTE BFS" + }, + { + "line_number": 25665, + "id": "omi2-train_1M-0025665", + "output_preview": "\n1. **Define Variables and Probability Model:**\nLet $n$ be the total number of boxes and $r$ be the number of boxes containing red crayons. The number of blue boxes is $n-r$. The probability of selecting one red and one blue box from $n$ boxes is $P = \\frac{r(n-r)}{\\binom{n}{2}}$.\n\n2. **Test Given Parameters ($n=10$):**\nSubstitute $n=10$ and $P=\\frac{15}{34}$ into the model:\n$$ \\frac{r(10-r)}{\\binom{10}{2}} = \\frac{15}{34} \\implies \\frac{10r - r^2}{45} = \\frac{15}{34} $$\n$$ 34(10r - r^2) =" + }, + { + "line_number": 35161, + "id": "omi2-train_1M-0509157", + "output_preview": "\n1. **Factor and Analyze Domain:**\nFactor $f(x) = \\frac{(x-5)(x+3)}{(x+2)(x-1)}$. The domain of $f$ is $\\mathbb{R} \\setminus \\{-2, 1\\}$. For $f(f(x))$ to be defined, we require $x \\in \\text{dom}(f)$ and $f(x) \\in \\text{dom}(f)$, i.e., $f(x) \\neq -2$ and $f(x) \\neq 1$.\n\n\n2. **Solve Outer Inequality:**\nLet $y = f(x)$. Solve $f(y) > 0 \\iff \\frac{(y-5)(y+3)}{(y+2)(y-1)} > 0$.\nCritical points for $y$ are $-3, -2, 1, 5$. Sign analysis yields the solution set for $y$:\n$S_y = (-\\infty, -3)" + } + ], + "other": [ + { + "line_number": 18503, + "id": "omi2-train_1M-0018535", + "output_preview": "\n1. **Identify integer range:** The range of $\\cos(x)$ is $[-1, 1]$, so $\\cos(n\\pi/2)$ is an integer if and only if $\\cos(n\\pi/2) \\in \\{-1, 0, 1\\}$.\n\n2. **Evaluate for smallest $n$:$ The smallest positive integer is $n=1$. Substituting $n=1$ gives $\\cos(\\pi/2) = 0$.\n\n3. **Verify condition:** Since $0 \\in \\{-1, 0, 1\\}$, the condition is satisfied for $n=1$.\n" + } + ] + }, + "latent_count": { + "count": 40000, + "min": 0, + "max": 63, + "mean": 2.93595, + "histogram": { + "0": 4, + "1": 3233, + "2": 12159, + "3": 13588, + "4": 7648, + "5": 2390, + "6": 666, + "7": 185, + "8": 57, + "9": 35, + "10": 9, + "11": 11, + "12": 4, + "13": 4, + "14": 1, + "18": 2, + "21": 1, + "22": 1, + "52": 1, + "63": 1 + } + }, + "block_count": { + "count": 40000, + "min": 1, + "max": 64, + "mean": 3.93595, + "histogram": { + "1": 4, + "2": 3233, + "3": 12159, + "4": 13588, + "5": 7648, + "6": 2390, + "7": 666, + "8": 185, + "9": 57, + "10": 35, + "11": 9, + "12": 11, + "13": 4, + "14": 4, + "15": 1, + "19": 2, + "22": 1, + "23": 1, + "53": 1, + "64": 1 + } + } + } + }, + "alignment": { + "union_id_count": 40000, + "intersection_id_count": 40000, + "perfect_alignment": true, + "variants": { + "candidate2": { + "missing_from_union_count": 0, + "missing_from_union_examples": [], + "duplicate_id_count": 0, + "duplicate_id_examples": [] + } + } + } +} diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.audit.json b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.audit.json new file mode 100644 index 0000000000000000000000000000000000000000..27d78472a88c1ddf13c92415a94bd6f04644e267 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.audit.json @@ -0,0 +1,27 @@ +{ + "schema_version": 1, + "variant": "candidate3", + "source_path": "/data/runs/openmathinstruct2_plans_40k_candidate3_action_state_v1_nrp/results.jsonl", + "repaired_path": "/data/datasets/openmathinstruct2_plans_40k_candidate3_repaired_v3.jsonl", + "row_count": 40000, + "unique_id_count": 40000, + "counts": { + "unchanged_valid": 13625, + "strict_valid": 39994, + "manual_review": 201, + "repaired": 26369, 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"transformations": { + "normalized_candidate3_action_state_format": 26369, + "joined_action_body_to_header": 26310, + "removed_blank_lines": 1412, + "corrected_mismatched_closing_tag": 138, + "merged_consecutive_state_blocks": 127, + "promoted_state_content_to_known": 77, + "added_missing_state_goal": 62, + "closed_missing_or_mismatched_tag": 34, + "derived_missing_terminal_result": 20, + "merged_consecutive_action_blocks": 19, + "split_terminal_state_from_action": 16, + "selected_last_trajectory_envelope": 7, + "discarded_duplicate_trajectory_attempts": 6, + "left_unrecoverable_output_unchanged": 6, + "closed_truncated_trajectory_envelope": 3, + "derived_missing_state_known_from_previous_action": 2, + "closed_unterminated_block": 2, + "discarded_text_outside_state_or_action": 1, + "synthesized_terminal_state": 1 + }, + "fallback_id_count": 0, + "fallback_ids": [], + "input_sha256": "156995e7b397578d859b37ff1ce54efb234437e598c2a3f00e94aa23d0651354", + "output_sha256": "86013a9548a987d964fc1074c570f2c5f5577592bcf1b5b8a4c69d2f74110898", + "code_revision": "5ab29121435b092929cefbf66d1413b45d39607b", + "code_artifact_sha256": { + "repair_candidate3_40k.py": "7b545fa719533d1042df1d03e0752b336eb5c37de672c692e5bed558fd5b67b1", + "rewrite_repair_common.py": "c2f1c6787a7fc12e0b8dbac9b64b52cf6585632895ef160a70783db8cdca22fd", + "validate_processed_prompts.py": "dd4dfaad602bb5b899ead1ef64c3312f5aa89f5ce6cba56b1e82325b2e193a62" + } +} diff --git a/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.validation.json b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.validation.json new file mode 100644 index 0000000000000000000000000000000000000000..469e9249dbfa4fcf8afa85f6942971d479d57e03 --- /dev/null +++ b/legacy/processed_40k_repaired_v3/openmathinstruct2_plans_40k_candidate3_repaired_v3.validation.json @@ -0,0 +1,273 @@ +{ + "schema_version": 3, + "generated_at": "2026-08-29T03:33:04.049626+00:00", + "scope": "Deterministic structural validation only; this does not establish mathematical correctness or semantic fidelity.", + "output_field": "repaired_output", + "variants": { + "candidate3": { + "path": "/data/datasets/openmathinstruct2_plans_40k_candidate3_repaired_v3.jsonl", + "row_count": 40000, + "unique_id_count": 40000, + "duplicate_id_count": 0, + "sorted_unique_ids_sha256": "38b6355fe61a3ebd04972bb5d28a1d8f151a58505bf2e093101a9ba2423bf244", + "format_valid_count": 39994, + "format_invalid_count": 6, + "core_interleaving_valid_count": 39994, + "core_interleaving_invalid_count": 6, + "record_valid_count": 39994, + "record_invalid_count": 6, + "core_record_valid_count": 39994, + "core_record_invalid_count": 6, + "exact_plan_envelope_count": 0, + "exact_trajectory_envelope_count": 39994, + "reason_counts": { + "empty_output": 6, + "request_error": 6, + "finish_reason_not_stop": 6 + }, + "examples": { + "empty_output": [ + { + "line_number": 15016, + "id": "omi2-train_1M-0009714", + "output_preview": "" + }, + { + "line_number": 15482, + "id": "omi2-train_1M-0010625", + "output_preview": "" + }, + { + "line_number": 34773, + "id": "omi2-train_1M-0502698", + "output_preview": "" + }, + { + "line_number": 36588, + "id": "omi2-train_1M-0505658", + "output_preview": "" + }, + { + "line_number": 39511, + "id": "omi2-train_1M-0508787", + "output_preview": "" + }, + { + "line_number": 40000, + "id": "omi2-train_1M-0513057", + "output_preview": "" + } + ], + "request_error": [ + { + "line_number": 15016, + "id": "omi2-train_1M-0009714", + "output_preview": "" + }, + { + "line_number": 15482, + "id": "omi2-train_1M-0010625", + "output_preview": "" + }, + { + "line_number": 34773, + "id": "omi2-train_1M-0502698", + "output_preview": "" + }, + { + "line_number": 36588, + "id": "omi2-train_1M-0505658", + "output_preview": "" + }, + { + "line_number": 39511, + "id": "omi2-train_1M-0508787", + "output_preview": "" + }, + { + "line_number": 40000, + "id": "omi2-train_1M-0513057", + "output_preview": "" + } + ], + "finish_reason_not_stop": [ + { + "line_number": 15016, + "id": "omi2-train_1M-0009714", + "output_preview": "" + }, + { + "line_number": 15482, + "id": "omi2-train_1M-0010625", + "output_preview": "" + }, + { + "line_number": 34773, + "id": "omi2-train_1M-0502698", + "output_preview": "" + }, + { + "line_number": 36588, + "id": "omi2-train_1M-0505658", + "output_preview": "" + }, + { + "line_number": 39511, + "id": "omi2-train_1M-0508787", + "output_preview": "" + }, + { + "line_number": 40000, + "id": "omi2-train_1M-0513057", + "output_preview": "" + } + ] + }, + "core_reason_counts": { + "empty_output": 6 + }, + "core_examples": { + "empty_output": [ + { + "line_number": 15016, + "id": "omi2-train_1M-0009714", + "output_preview": "" + }, + { + "line_number": 15482, + "id": "omi2-train_1M-0010625", + "output_preview": "" + }, + { + "line_number": 34773, + "id": "omi2-train_1M-0502698", + "output_preview": "" + }, + { + "line_number": 36588, + "id": "omi2-train_1M-0505658", + "output_preview": "" + }, + { + "line_number": 39511, + "id": "omi2-train_1M-0508787", + "output_preview": "" + }, + { + "line_number": 40000, + "id": "omi2-train_1M-0513057", + "output_preview": "" + } + ] + }, + "primary_failure_precedence": [ + "missing_envelope", + "latent_interleaving", + "cot_interleaving", + "other" + ], + "primary_failure_counts": { + "missing_envelope": 6 + }, + "primary_failure_examples": { + "missing_envelope": [ + { + "line_number": 15016, + "id": "omi2-train_1M-0009714", + "output_preview": "" + }, + { + "line_number": 15482, + "id": "omi2-train_1M-0010625", + "output_preview": "" + }, + { + "line_number": 34773, + "id": "omi2-train_1M-0502698", + "output_preview": "" + }, + { + "line_number": 36588, + "id": "omi2-train_1M-0505658", + "output_preview": "" + }, + { + "line_number": 39511, + "id": "omi2-train_1M-0508787", + "output_preview": "" + }, + { + "line_number": 40000, + "id": "omi2-train_1M-0513057", + "output_preview": "" + } + ] + }, + "latent_count": { + "count": 40000, + "min": 0, + "max": 22, + "mean": 2.902925, + "histogram": { + "0": 6, + "1": 776, + "2": 14237, + "3": 16357, + "4": 6406, + "5": 1579, + "6": 432, + "7": 112, + "8": 42, + "9": 17, + "10": 19, + "11": 9, + "12": 3, + "13": 1, + "15": 1, + "17": 1, + "20": 1, + "22": 1 + } + }, + "block_count": { + "count": 40000, + "min": 0, + "max": 22, + "mean": 2.902925, + "histogram": { + "0": 6, + "1": 776, + "2": 14237, + "3": 16357, + "4": 6406, + "5": 1579, + "6": 432, + "7": 112, + "8": 42, + "9": 17, + "10": 19, + "11": 9, + "12": 3, + "13": 1, + "15": 1, + "17": 1, + "20": 1, + "22": 1 + } + } + } + }, + "alignment": { + "union_id_count": 40000, + "intersection_id_count": 40000, + "perfect_alignment": true, + "variants": { + "candidate3": { + "missing_from_union_count": 0, + "missing_from_union_examples": [], + "duplicate_id_count": 0, + "duplicate_id_examples": [] + } + } + } +} diff --git a/legacy/source_40k/._.gitignore b/legacy/source_40k/._.gitignore new file mode 100644 index 0000000000000000000000000000000000000000..19f0520e81a469e7456e407444f73f5c20387bb5 Binary files /dev/null and b/legacy/source_40k/._.gitignore differ diff --git a/legacy/source_40k/._README.md b/legacy/source_40k/._README.md new file mode 100644 index 0000000000000000000000000000000000000000..19f0520e81a469e7456e407444f73f5c20387bb5 Binary files /dev/null and b/legacy/source_40k/._README.md differ diff --git a/legacy/source_40k/._openmathinstruct2_plans_40k.jsonl b/legacy/source_40k/._openmathinstruct2_plans_40k.jsonl new file mode 100644 index 0000000000000000000000000000000000000000..19f0520e81a469e7456e407444f73f5c20387bb5 Binary files /dev/null and b/legacy/source_40k/._openmathinstruct2_plans_40k.jsonl differ diff --git a/legacy/source_40k/._openmathinstruct2_plans_40k.metadata.json b/legacy/source_40k/._openmathinstruct2_plans_40k.metadata.json new file mode 100644 index 0000000000000000000000000000000000000000..19f0520e81a469e7456e407444f73f5c20387bb5 Binary files /dev/null and b/legacy/source_40k/._openmathinstruct2_plans_40k.metadata.json differ diff --git a/legacy/source_40k/.gitignore b/legacy/source_40k/.gitignore new file mode 100644 index 0000000000000000000000000000000000000000..4370702799e7def52856f290d157ace173404708 --- /dev/null +++ b/legacy/source_40k/.gitignore @@ -0,0 +1,3 @@ +# Downloaded production source data and metadata. +*.jsonl +*.json diff --git a/legacy/source_40k/README.md b/legacy/source_40k/README.md new file mode 100644 index 0000000000000000000000000000000000000000..eb20f0da2524c74aac6bb1a384a17779aafe97fc --- /dev/null +++ b/legacy/source_40k/README.md @@ -0,0 +1,31 @@ +# Original 40k source records before candidate rewriting + +Downloaded on 2026-09-11 from the NRP `nautilus` context, namespace `wcsng-log`, +PVC `reasoning-test`. Remote source files were not modified: + +- `/data/datasets/openmathinstruct2_plans_40k.jsonl` +- `/data/datasets/openmathinstruct2_plans_40k.metadata.json` + +This is the historical **OpenMathInstruct-2-derived** 40k source snapshot used +before rewriting into Candidates 1/2/3, not the ongoing OpenMathReasoning collection. +It contains the original problems/user prompts, reference answers, original model +responses, extracted plan blocks, source indices and generation provenance. +It is not merely a questions-only file, and no candidate rewrites are added here. + +The metadata records 26,000 selected source records from the first collector and +14,000 from the second. Selection required transport success and a parseable initial +plan; it does not establish mathematical correctness. The metadata reports 613 +source responses with a length-limit finish reason; no additional filtering was +applied to this download. + +## Download verification + +The local JSONL has exactly 40,000 lines and 1,378,472,461 bytes. Both local SHA-256 +hashes match hashes computed directly on NRP at download time; the JSONL hash also +matches its original metadata: + +- JSONL: `6442e4314415788861b8ee74f16c978a0759669dd050ad21f67f34cbf51d4dc7` +- Metadata: `ee776a01b363cb20365ea5c2f0bfebf349d3ea6a5abb3d71844eee77a81982dd` + +Downloaded JSON/JSONL files are Git-ignored. The candidate datasets are in the +adjacent `processed_40k_repaired_v3/` directory. diff --git a/legacy/source_40k/openmathinstruct2_plans_40k.jsonl b/legacy/source_40k/openmathinstruct2_plans_40k.jsonl new file mode 100644 index 0000000000000000000000000000000000000000..2084686a7a47abf06fa41ff4932dd9cfb34bcd67 --- /dev/null +++ b/legacy/source_40k/openmathinstruct2_plans_40k.jsonl @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:6442e4314415788861b8ee74f16c978a0759669dd050ad21f67f34cbf51d4dc7 +size 1378472461 diff --git a/legacy/source_40k/openmathinstruct2_plans_40k.metadata.json b/legacy/source_40k/openmathinstruct2_plans_40k.metadata.json new file mode 100644 index 0000000000000000000000000000000000000000..951fa2e50daf6eafd4edace8ad7e07a808c298d8 --- /dev/null +++ b/legacy/source_40k/openmathinstruct2_plans_40k.metadata.json @@ -0,0 +1,92 @@ +{ + "dataset": "openmathinstruct2_plans_40k", + "created_at": "2026-08-19T19:04:16.929541+00:00", + "selection_policy": "Lowest original_dataset_index with error=null, passed=true, non-empty model_output, and a structurally parseable initial planning block", + "records": 40000, + "unique_original_ids": 40000, + "finish_reasons": { + "stop": 39387, + "length": 613 + }, + "sha256": "6442e4314415788861b8ee74f16c978a0759669dd050ad21f67f34cbf51d4dc7", + "output_path": "/data/datasets/openmathinstruct2_plans_40k.jsonl", + "sources": [ + { + "run": "openmathinstruct2_train1m_qwen3_thinking_block", + "results_path": "/data/runs/openmathinstruct2_train1m_qwen3_thinking_block/results.jsonl", + "selected": 26000, + "selected_min_dataset_index": 0, + "selected_max_dataset_index": 26020, + "observed_rows": 26185, + "successful_rows": 26185, + "parseable_rows": 26164, + "parse_failures": 21, + "parse_failure_reasons": [ + [ + "top-level plan numbering is not contiguous: [1, 3]", + 5 + ], + [ + "top-level plan numbering is not contiguous: [1, 3, 4]", + 3 + ], + [ + "top-level plan numbering is not contiguous: [1, 4]", + 3 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 4, 5]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 3]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 5, 5]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 5, 4, 5]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 6]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 4, 5]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 4]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 3, 4, 5, 6]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 5, 5, 6]", + 1 + ], + [ + "top-level plan numbering is not contiguous: [1, 2, 3, 4, 5, 6, 7, 5, 6]", + 1 + ] + ] + }, + { + "run": "openmathinstruct2_train1m_qwen36_direct_half2", + "results_path": "/data/runs/openmathinstruct2_train1m_qwen36_direct_half2/results.jsonl", + "selected": 14000, + "selected_min_dataset_index": 500000, + "selected_max_dataset_index": 514004, + "observed_rows": 21662, + "successful_rows": 14265, + "parseable_rows": 14265, + "parse_failures": 0, + "parse_failure_reasons": [] + } + ] +} \ No newline at end of file