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@@ -12,7 +12,6 @@ We will write the KL polynomial associated with permutations \\(\sigma\\) and \\
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  \\(\sigma = 1 \; 4 \; 3 \; 2 \; 7 \; 6 \; 5 \; 10 \; 9 \; 8 \; 11\\) and
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  \\(\nu = 4 \; 6 \; 7 \; 8 \; 9 \; 10 \; 1 \; 11 \; 2 \; 3 \; 5\\) is
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  \\(P_{\sigma,\nu}(q) = 1 + 16q + 103q^2 + 337q^3 + 566q^4 + 529q^5 + 275q^6 + 66q^7 + 3q^8\\)
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  (see [here](https://gswarrin.w3.uvm.edu/research/klc/klc.html) for efficient software to compute
@@ -205,12 +204,6 @@ The \\(\pm\\) signs indicate 95% confidence intervals from random weight initial
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  - **Language(s) (NLP):** NA
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  - **License:** CC-by-2.0
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- ### Dataset Sources
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- The dataset was generated using [SageMath](https://www.sagemath.org/). Data generation scripts can be found [here](https://github.com/pnnl/ML4AlgComb/tree/master/mheight_function).
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- - **Repository:** [ACD Repo](https://github.com/pnnl/ML4AlgComb/tree/master/mheight_function)
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  ## Citation
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  **BibTeX:**
 
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  \\(\sigma = 1 \; 4 \; 3 \; 2 \; 7 \; 6 \; 5 \; 10 \; 9 \; 8 \; 11\\) and
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  \\(\nu = 4 \; 6 \; 7 \; 8 \; 9 \; 10 \; 1 \; 11 \; 2 \; 3 \; 5\\) is
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  \\(P_{\sigma,\nu}(q) = 1 + 16q + 103q^2 + 337q^3 + 566q^4 + 529q^5 + 275q^6 + 66q^7 + 3q^8\\)
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  (see [here](https://gswarrin.w3.uvm.edu/research/klc/klc.html) for efficient software to compute
 
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  - **Language(s) (NLP):** NA
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  - **License:** CC-by-2.0
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  ## Citation
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  **BibTeX:**