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README.md
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@@ -14,7 +14,7 @@ problem in this area is finding an algorithm that determines whether two quivers
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equivalent (one can traverse from one quiver to another by applying mutations). Currently,
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such algorithms only exist for special cases (including types \\(A\\) [1], \\(D\\) [2],
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and \\(\tilde{D}\\) [3]). To our knowledge, the remaining classes in this dataset
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(\\(E\\), \\(DE\\), \\(BE\\), and \\(B
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whether deep learning models can learn to correctly predict if two quivers are mutation equivalent
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[4]. [5] utilized a subset of this dataset to re-discover known characterization theorems.
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equivalent (one can traverse from one quiver to another by applying mutations). Currently,
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such algorithms only exist for special cases (including types \\(A\\) [1], \\(D\\) [2],
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and \\(\tilde{D}\\) [3]). To our knowledge, the remaining classes in this dataset
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( \\( E\\), \\(DE\\), \\(BE\\), and \\(B\\)) lack characterizations. Recent work has explored
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whether deep learning models can learn to correctly predict if two quivers are mutation equivalent
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[4]. [5] utilized a subset of this dataset to re-discover known characterization theorems.
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