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Update README.md

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@@ -2668,48 +2668,30 @@ Each perturbation preserves the **underlying semantic intent** of the canonical
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  ### 1. Canonical
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  Clean, standard technical English with conventional notation, spacing, and formatting. This serves as the reference condition for evaluating robustness.
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- ---
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  ### 2. Character Deletion
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  Removes one or more characters from technical terms, symbols, or variables (e.g., `markup → markp`). These deletions are subtle but often catastrophic for subword tokenization, especially in STEM terminology.
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  ### 3. Colloquial
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  Rewrites the question using more informal or descriptive language while preserving technical meaning. This tests robustness to register changes without altering core content.
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- ---
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-
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  ### 4. Compounds
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  Alters compound technical terms by merging or restructuring components (e.g., removing separators or introducing fused forms), changing token boundaries and segmentation behavior.
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  ### 5. Diacriticized Styling
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  Introduces decorative or combining diacritics applied to characters in technical text. These perturbations preserve visual similarity but change Unicode code points and normalization behavior.
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-
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  ### 6. Double-Struck Characters
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  Replaces standard Latin characters with mathematical double-struck Unicode forms (e.g., `R → ℝ`, `Z → ℤ`), commonly used in mathematical notation.
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- ---
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  ### 7. Enclosed Characters
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  Substitutes alphanumeric characters with enclosed Unicode variants (e.g., `A → Ⓐ`, `1 → ①`), which are visually similar but tokenized very differently.
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- ---
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-
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  ### 8. Equivalent Expressions
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  Rewrites the same STEM concept using an alternative but semantically equivalent formulation, such as paraphrasing definitions or reordering explanatory clauses.
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- ---
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-
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  ### 9. Fullwidth Characters
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  Uses fullwidth Unicode forms (e.g., `A → A`, `1 → 1`) instead of standard ASCII characters, altering byte-level and subword tokenization.
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- ---
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-
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  ### 10. LaTeX
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  Represents mathematical expressions or symbols using LaTeX-style notation (e.g., `$x^2$`, `$N_2$`, `\frac{a}{b}`), reflecting common technical writing practices.
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  ### 1. Canonical
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  Clean, standard technical English with conventional notation, spacing, and formatting. This serves as the reference condition for evaluating robustness.
2670
 
 
 
2671
  ### 2. Character Deletion
2672
  Removes one or more characters from technical terms, symbols, or variables (e.g., `markup → markp`). These deletions are subtle but often catastrophic for subword tokenization, especially in STEM terminology.
2673
 
 
 
2674
  ### 3. Colloquial
2675
  Rewrites the question using more informal or descriptive language while preserving technical meaning. This tests robustness to register changes without altering core content.
2676
 
 
 
2677
  ### 4. Compounds
2678
  Alters compound technical terms by merging or restructuring components (e.g., removing separators or introducing fused forms), changing token boundaries and segmentation behavior.
2679
 
 
 
2680
  ### 5. Diacriticized Styling
2681
  Introduces decorative or combining diacritics applied to characters in technical text. These perturbations preserve visual similarity but change Unicode code points and normalization behavior.
2682
 
 
 
2683
  ### 6. Double-Struck Characters
2684
  Replaces standard Latin characters with mathematical double-struck Unicode forms (e.g., `R → ℝ`, `Z → ℤ`), commonly used in mathematical notation.
2685
 
 
 
2686
  ### 7. Enclosed Characters
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  Substitutes alphanumeric characters with enclosed Unicode variants (e.g., `A → Ⓐ`, `1 → ①`), which are visually similar but tokenized very differently.
2688
 
 
 
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  ### 8. Equivalent Expressions
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  Rewrites the same STEM concept using an alternative but semantically equivalent formulation, such as paraphrasing definitions or reordering explanatory clauses.
2691
 
 
 
2692
  ### 9. Fullwidth Characters
2693
  Uses fullwidth Unicode forms (e.g., `A → A`, `1 → 1`) instead of standard ASCII characters, altering byte-level and subword tokenization.
2694
 
 
 
2695
  ### 10. LaTeX
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  Represents mathematical expressions or symbols using LaTeX-style notation (e.g., `$x^2$`, `$N_2$`, `\frac{a}{b}`), reflecting common technical writing practices.
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