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| license: other | |
| task_categories: | |
| - visual-question-answering | |
| language: | |
| - en | |
| # unimer_train_cleaned | |
| The **unimer_train** family of the ElliotVL supervised-fine-tuning pool, **after VLM cleaning**. | |
| | | | | |
| |---|---| | |
| | images | 542,449 | | |
| | QA turns | 1,070,876 | | |
| | answers rewritten by the cleaning pass | 138,530 | | |
| | QA created by the cleaning pass (`new_qa`) | 528,261 (49.3%) | | |
| | shards | 3 | | |
| ## How this was cleaned | |
| A vision-language model read each image together with its QA and judged the item. The pass is | |
| **not a filter that only removes rows** — it rewrites answers it finds wrong but salvageable, | |
| drops what it cannot salvage, and adds QA where the image supports more than the source provided. | |
| Each row carries the judge's own record in `clean_meta`, including the cleaner identity, the | |
| policy it applied, and its per-item scores for legibility, richness and coverage. | |
| **A large share of the QA here was written by the cleaning pass, not by the original dataset.** | |
| Across the pool that share runs from roughly half to over 80% of a family's turns, and it is | |
| reported in the table above. Those rows have an empty `org_answer` because no pre-clean original | |
| exists. Treat them as model-generated supervision: they were judged against the image, but they | |
| are not human annotation, and model-written QA is where formatting defects are most likely. | |
| The effect on the answers that *were* carried over is substantive rather than cosmetic. In this pool the pass corrects values, not just | |
| wording — a curve's critical point restated from `4.00` to `2.00`, a computed ratio from `1` to | |
| `Approximately 1.33` — and for some families it removed the content entirely, which is why those | |
| families are absent here rather than published empty. | |
| ## `answer` vs `org_answer` | |
| - `answer` — the cleaned answer. **Train on this.** | |
| - `org_answer` — the pre-cleaning answer from the same `(image, question)` in the uncleaned pool. | |
| It is empty for QA the cleaning pass added, which have no original. | |
| Where the two differ, the difference is the correction. Keeping both makes every edit auditable | |
| instead of asking you to take the cleaning on trust. | |
| ## Schema | |
| - `image` — HF `Image()`, renders directly in the dataset viewer | |
| - `image_sha256` — content hash of the image | |
| - `n_qa` — number of turns attached to this image | |
| - `qa` — list of {`question`, `answer`, `org_answer`}, **in source order** | |
| - `family` / `clean_meta` — provenance and the judge's per-row record | |
| A row with more than one entry in `qa` is a **conversation over a single image**, not a set of | |
| independent questions — the turns depend on each other and the image belongs to all of them. | |
| Keep them together and in order when training. | |
| Parquet row groups are written at ~32 MB so the dataset viewer pages without stalling. | |
| ## What is NOT claimed | |
| No rejection sampling was run against this family: there is no accept/reject verdict per row, and | |
| `answer` is the cleaned reference rather than a model generation that a string verifier confirmed. | |
| For that, use the `*_RS_think` / `*_rejected` datasets in [elliot-mllm](https://huggingface.co/elliot-mllm). | |
| ## Examples | |
| 10 rows taken straight from this dataset. Images are the **original files** as stored here - no downscaling, no recompression - and every turn is shown in full. | |
| ### Example 1 — 2 turns on one image | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | n \to \infty | | |
| | 2 | What are the visual characteristics of the text in the image? | The text is written in a black serif font on a white background. | | |
| ### Example 2 | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | \begin{array} { r l } { \langle u \| u \| ^ { 2 } , b _ { j , 1 } \rangle } & { = \sum _ { k , l , m } \frac { A _ { k } A _ { l } A _ { m } } { L _ { k } L _ { l } L _ { m } } \left\langle e ^ { i \Gamma _ { k } + i \Gamma _ { l } - i \Gamma _ { m } } e ^ { - \frac { \| y _ { k } \| ^ { 2 } + \| y _ { l } \| ^ { 2 } + \| y _ { m } \| ^ { 2 } } { 2 } } , e ^ { i \Gamma _ { j } } e ^ { - \frac { 1 } { 2 } \| y _ { j } \| ^ { 2 } } \right\rangle } \end{array} | | |
| ### Example 3 | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | \begin{array} { r l r } { V ( x , t ) } & { = } & { \frac { 1 } { \| \sqrt { 2 \lambda } \alpha _ { 0 } \| ^ { 2 q } } \sum _ { m = 0 } ^ { q } ( - 1 ) ^ { m + q } \frac { ( 2 ^ { m } q ! ) ^ { 2 } } { ( 2 m ) ! ( q - m ) ! } \lambda ^ { q - m } x ^ { 2 m } } \\ & { } & { - \frac { ( - i ) ^ { q } } { \| \sqrt { 2 \lambda } \alpha _ { 0 } \| ^ { 2 q } } \Big [ \Big ( e ^ { - i \tau } \alpha _ { 0 } \sqrt { 2 \lambda } \Big ) ^ { q } + \Big ( e ^ { i \tau } \alpha _ { 0 } ^ { * } \sqrt { 2 \lambda } \Big ) ^ { q } \Big ] } \\ & { } & { \times \Big ( [ 1 + ( - 1 ) ^ { q } ] \frac { \Gamma ( 1 + q ) \Gamma ( \frac { 1 } { 2 } ) } { \Gamma ( \frac { 1 } { 2 } + \frac { q } { 2 } ) } \frac { ( - 1 ) ^ { \frac { q } { 2 } } } { 2 } + i [ 1 - ( - 1 ) ^ { q } ] \frac { \Gamma ( q + 1 ) \Gamma ( \frac { 3 } { 2 } ) } { \Gamma ( \frac { q } { 2 } + 1 ) } ( - 1 ) ^ { \frac { q - 1 } { 2 } } \Big ) x ^ { q } } \\ & { } & { + 1 . } \end{array} | | |
| ### Example 4 | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | S = \textsf { S t a b s } ( \Pi ) = \{ P _ { i } \} | | |
| ### Example 5 | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | \langle u _ { 0 } , u _ { 1 } , u _ { 3 } , u _ { 0 } \rangle | | |
| ### Example 6 — 3 turns on one image | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | \omega = 2 , 5 | | |
| | 2 | What is the name of the Greek letter on the left side of the equation? | omega | | |
| | 3 | What character is used as the decimal separator in the number? | comma | | |
| ### Example 7 — 2 turns on one image | |
|  | |
| | # | question | answer | | |
| |---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | I _ { 1 } | | |
| | 2 | What are the visual characteristics of the text in the image? | The text is black on a white background, and the capital letter 'I' is italicized. | | |
| ### Example 8 — 3 turns on one image | |
|  | |
| | # | question | answer (cleaned) | org_answer (pre-judge) | | |
| |---|---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | 8.38 \times 10^5 | 8 . 3 8 \times 1 0 ^ { 5 } | | |
| | 2 | What is the font style of the numbers in the image? | Serif | _(unchanged)_ | | |
| | 3 | What are the colors of the text and the background? | Black text on a white background | _(unchanged)_ | | |
| ### Example 9 — 2 turns on one image | |
|  | |
| | # | question | answer (cleaned) | org_answer (pre-judge) | | |
| |---|---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | \int_{0}^{1} dx \, x \, f(X) = \frac{1}{2} \int_{0}^{1} dx \, f(X). | \int _ { 0 } ^ { 1 } d x \, x \, f ( X ) = \frac { 1 } { 2 } \int _ { 0 } ^ { 1 } d x \, f ( X ) . | | |
| | 2 | What are the colors of the text and the background in the image? | The text is black and the background is white. | _(unchanged)_ | | |
| ### Example 10 | |
|  | |
| | # | question | answer (cleaned) | org_answer (pre-judge) | | |
| |---|---|---|---| | |
| | 1 | Recognize the mathematical expression in the image and output LaTeX. | L = L_0 + L_I = \left\{ \frac{1}{2} (\partial \Phi)^2 - \frac{1}{2} m^2 \Phi^2 \right\} + \left\{ - \frac{\lambda}{4!} \Phi^4 + L_{\text{ct}} \right\} , | { \cal L } = { \cal L } _ { 0 } + { \cal L } _ { I } = \left\{ \frac { 1 } { 2 } \, ( \partial \Phi ) ^ { 2 } - \frac { 1 } { 2 } \, m ^ { 2 } \Phi ^ { 2 } \right\} + \left\{ - \frac { \lambda } { 4 ! } \, \Phi ^ { 4 } + { \cal L } _ { \mathrm { c t } } \right\} , | | |