[Merged by Bors] - doc(group_theory): fix normalizer docstring
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The _smallest_ subgroup of `G` inside which `H` is normal is `H` itself. The _largest_ subgroup of `G` inside which `H` is normal is the normalizer.
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The _smallest_ subgroup of `G` inside which `H` is normal is `H` itself. The _largest_ subgroup of `G` inside which `H` is normal is the normalizer. Also confirmed by Wikipedia (see the 5th bullet point under "Groups" at [the list of properties of the centralizer and normalizer](https://en.wikipedia.org/wiki/Centralizer_and_normalizer#Properties)), because it's good to have independent confirmation for something so easy to confuse.
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The _smallest_ subgroup of `G` inside which `H` is normal is `H` itself. The _largest_ subgroup of `G` inside which `H` is normal is the normalizer. Also confirmed by Wikipedia (see the 5th bullet point under "Groups" at [the list of properties of the centralizer and normalizer](https://en.wikipedia.org/wiki/Centralizer_and_normalizer#Properties)), because it's good to have independent confirmation for something so easy to confuse.
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The _smallest_ subgroup of `G` inside which `H` is normal is `H` itself. The _largest_ subgroup of `G` inside which `H` is normal is the normalizer. Also confirmed by Wikipedia (see the 5th bullet point under "Groups" at [the list of properties of the centralizer and normalizer](https://en.wikipedia.org/wiki/Centralizer_and_normalizer#Properties)), because it's good to have independent confirmation for something so easy to confuse.
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normalizer docstringnormalizer docstring
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The smallest subgroup of
Ginside whichHis normal isHitself.The largest subgroup of
Ginside whichHis normal is the normalizer.Also confirmed by Wikipedia (see the 5th bullet point under "Groups" at the list of properties of the centralizer and normalizer), because it's good to have independent confirmation for something so easy to confuse.