How can I get 2.x-like sorting behaviour in Python 3.x?

Question

I\'m trying to replicate (and if possible improve on) Python 2.x\'s sorting behaviour in 3.x, so that mutually orderable types like int, float etc.

Answer 1

Stupid idea: make a first pass to divide all the different items in groups that can be compared between each other, sort the individual groups and finally concatenate them. I assume that an item is comparable to all members of a group, if it is comparable with the first member of a group. Something like this (Python3):

import itertools

def python2sort(x):
    it = iter(x)
    groups = [[next(it)]]
    for item in it:
        for group in groups:
            try:
                item < group[0]  # exception if not comparable
                group.append(item)
                break
            except TypeError:
                continue
        else:  # did not break, make new group
            groups.append([item])
    print(groups)  # for debugging
    return itertools.chain.from_iterable(sorted(group) for group in groups)

This will have quadratic running time in the pathetic case that none of the items are comparable, but I guess the only way to know that for sure is to check all possible combinations. See the quadratic behavior as a deserved punishment for anyone trying to sort a long list of unsortable items, like complex numbers. In a more common case of a mix of some strings and some integers, the speed should be similar to the speed of a normal sort. Quick test:

In [19]: x = [0, 'one', 2.3, 'four', -5, 1j, 2j,  -5.5, 13 , 15.3, 'aa', 'zz']

In [20]: list(python2sort(x))
[[0, 2.3, -5, -5.5, 13, 15.3], ['one', 'four', 'aa', 'zz'], [1j], [2j]]
Out[20]: [-5.5, -5, 0, 2.3, 13, 15.3, 'aa', 'four', 'one', 'zz', 1j, 2j]

It seems to be a 'stable sort' as well, since the groups are formed in the order the incomparable items are encountered.