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Update README.md

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@@ -53,6 +53,7 @@ In all cases the characters are heavily concentrated around 0 with very long tai
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  |----------|----------|
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  | Train | 118,580 |
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  | Test | 29,645 |
 
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  Maximum character value 16,336,320, minimum character value -1,223,040.
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  **Characters of \\(S_{20}\\)**
@@ -60,6 +61,7 @@ Maximum character value 16,336,320, minimum character value -1,223,040.
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  |----------|----------|
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  | Train | 298,661 |
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  | Test | 74,819 |
 
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  Maximum character value 249,420,600, minimum character value -17,592,960.
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  **Characters of \\(S_{22}\\)**
@@ -67,6 +69,7 @@ Maximum character value 249,420,600, minimum character value -17,592,960.
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  |----------|----------|
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  | Train | 763,109 |
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  | Test | 190,726 |
 
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  Maximum character value 5,462,865,408, minimum character value -279,734,796.
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  **Math question (solved):** The [Murnaghan–Nakayama rule](https://en.wikipedia.org/wiki/Murnaghan–Nakayama_rule) is an example of an algorithm for calculating the character of an irreducible representation of the symmetric group using only elementary operations on the corresponding pair of partitions.
 
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  |----------|----------|
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  | Train | 118,580 |
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  | Test | 29,645 |
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+
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  Maximum character value 16,336,320, minimum character value -1,223,040.
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  **Characters of \\(S_{20}\\)**
 
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  |----------|----------|
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  | Train | 298,661 |
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  | Test | 74,819 |
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  Maximum character value 249,420,600, minimum character value -17,592,960.
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  **Characters of \\(S_{22}\\)**
 
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  |----------|----------|
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  | Train | 763,109 |
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  | Test | 190,726 |
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+
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  Maximum character value 5,462,865,408, minimum character value -279,734,796.
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  **Math question (solved):** The [Murnaghan–Nakayama rule](https://en.wikipedia.org/wiki/Murnaghan–Nakayama_rule) is an example of an algorithm for calculating the character of an irreducible representation of the symmetric group using only elementary operations on the corresponding pair of partitions.