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@@ -38,7 +38,7 @@ and otherwise \\(c_{\alpha,\beta}^{\gamma} = 0\\).
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  Each instance in this dataset is a triple of permutations \\((\alpha,\beta,\gamma)\\),
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  labeled by its coefficient \\(c^{\gamma}_{\alpha \beta}\\) in the expansion of the product
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  \\(\mathfrak{S}_{\alpha} \mathfrak{S}_{\beta}\\). We call permutations \\(\alpha\\) and \\(\beta\\)
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- *lower index permutations 1* and *2* respectively. We call \\(\gamma\)) the *upper index
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  permutation*. The datasets are organized so that
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  \\(\alpha\\) and \\(\beta\\) are always drawn from the symmetric group on \\(n\\) elements
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  (we provide datasets for \\(n = 3\\), \\(4\\), and \\(5\\)), but \\(\gamma\\) may belong to a
 
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  Each instance in this dataset is a triple of permutations \\((\alpha,\beta,\gamma)\\),
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  labeled by its coefficient \\(c^{\gamma}_{\alpha \beta}\\) in the expansion of the product
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  \\(\mathfrak{S}_{\alpha} \mathfrak{S}_{\beta}\\). We call permutations \\(\alpha\\) and \\(\beta\\)
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+ *lower index permutations 1* and *2* respectively. We call \\(\gamma\\) the *upper index
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  permutation*. The datasets are organized so that
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  \\(\alpha\\) and \\(\beta\\) are always drawn from the symmetric group on \\(n\\) elements
44
  (we provide datasets for \\(n = 3\\), \\(4\\), and \\(5\\)), but \\(\gamma\\) may belong to a