Use last swap optimization in bubblesort
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1 changed files with 19 additions and 10 deletions
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@ -317,23 +317,32 @@ fn median_idx<T, F: FnMut(&T, &T) -> bool>(
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// It's possible to re-use the insertion sort in the smallsort module, but with optimize_for_size it
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// would clutter that module with cfg statements and make it generally harder to read and develop.
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// So to decouple things and simplify it, we use a an even smaller bubble sort.
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// So to decouple things and simplify it, we use an even smaller bubble sort.
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#[cfg(feature = "optimize_for_size")]
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fn bubble_sort<T, F: FnMut(&T, &T) -> bool>(v: &mut [T], is_less: &mut F) {
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let mut n = v.len();
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let mut did_swap = true;
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use crate::ptr;
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while did_swap && n > 1 {
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did_swap = false;
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for i in 1..n {
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let mut n = v.len();
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let v_base = v.as_mut_ptr();
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while n > 1 {
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let loop_n = n;
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n = 0;
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for i in 1..loop_n {
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// SAFETY: The loop construction implies that `i` and `i - 1` will always be in-bounds.
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unsafe {
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if is_less(v.get_unchecked(i), v.get_unchecked(i - 1)) {
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v.swap_unchecked(i - 1, i);
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did_swap = true;
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// Even if `is_less` erroneously always returns true, we are guaranteed that `n`
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// reduces by one each out loop iteration, because `1..n` is exclusive. This
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// guarantees a bounded run-time should `Ord` be implemented incorrectly.
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let v_i = v_base.add(i);
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let v_i_minus_one = v_base.add(i - 1);
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if is_less(&*v_i, &*v_i_minus_one) {
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ptr::swap_nonoverlapping(v_i, v_i_minus_one, 1);
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n = i;
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}
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}
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}
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n -= 1;
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}
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}
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