Fix wrong big O star bracing in the doc comments
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@ -193,7 +193,7 @@ impl<T> [T] {
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// with k distinct elements, the expected time to sort the data is *O(*n* \* log(*k*))*.
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/// with k distinct elements, the expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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@ -252,7 +252,7 @@ pub fn sort(&mut self)
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// with k distinct elements, the expected time to sort the data is *O(*n* \* log(*k*))*.
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/// with k distinct elements, the expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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@ -298,7 +298,7 @@ pub fn sort_by<F>(&mut self, mut compare: F)
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// The current implementation is based on [driftsort] by Orson Peters and Lukas Bergdoll, which
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// combines the fast average case of quicksort with the fast worst case and partial run
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// detection of mergesort, achieving linear time on fully sorted and reversed inputs. On inputs
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/// with k distinct elements, the expected time to sort the data is *O(*n* \* log(*k*))*.
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/// with k distinct elements, the expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// The auxiliary memory allocation behavior depends on the input length. Short slices are
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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/// handled without allocation, medium sized slices allocate `self.len()` and beyond that it
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@ -2893,7 +2893,7 @@ pub fn binary_search_by_key<'a, B, F>(&'a self, b: &B, mut f: F) -> Result<usize
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// expected time to sort the data is *O(*n* \* log(*k*))*.
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/// expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// slice is partially sorted.
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/// slice is partially sorted.
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@ -2950,7 +2950,7 @@ pub fn sort_unstable(&mut self)
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// expected time to sort the data is *O(*n* \* log(*k*))*.
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/// expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// slice is partially sorted.
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/// slice is partially sorted.
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@ -2994,7 +2994,7 @@ pub fn sort_unstable_by<F>(&mut self, mut compare: F)
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// The current implementation is based on [ipnsort] by Lukas Bergdoll and Orson Peters, which
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// combines the fast average case of quicksort with the fast worst case of heapsort, achieving
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// linear time on fully sorted and reversed inputs. On inputs with k distinct elements, the
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/// expected time to sort the data is *O(*n* \* log(*k*))*.
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/// expected time to sort the data is *O*(*n* \* log(*k*)).
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///
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///
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// It is typically faster than stable sorting, except in a few special cases, e.g., when the
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/// slice is partially sorted.
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/// slice is partially sorted.
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