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Home/ Questions/Q 568575
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Editorial Team
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Editorial Team
Asked: May 13, 20262026-05-13T13:12:11+00:00 2026-05-13T13:12:11+00:00

I have a class called GraphEdge which I would like to be uniquely defined

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I have a class called GraphEdge which I would like to be uniquely defined within a set (the built-in set type) by its tail and head members, which are set via __init__.

If I do not define __hash__, I see the following behaviour:

>>> E = GraphEdge('A', 'B')
>>> H = GraphEdge('A', 'B')
>>> hash(E)
139731804758160
>>> hash(H)
139731804760784
>>> S = set()
>>> S.add(E)
>>> S.add(H)
>>> S
set([('A', 'B'), ('A', 'B')])

The set has no way to know that E and H are the same by my definition, since they have differing hashes (which is what the set type uses to determine uniqueness, to my knowledge), so it adds both as distinct elements. So I define a rather naive hash function for GraphEdge like so:

def __hash__( self ):
    return hash( self.tail ) ^ hash( self.head )

Now the above works as expected:

>>> E = GraphEdge('A', 'B')
>>> H = GraphEdge('A', 'B')
>>> hash(E)
409150083
>>> hash(H)
409150083
>>> S = set()
>>> S.add(E)
>>> S.add(H)
>>> S
set([('A', 'B')])

But clearly, ('A', 'B') and ('B', 'A') in this case will return the same hash, so I would expect that I could not add ('B', 'A') to a set already containing ('A', 'B'). But this is not what happens:

>>> E = GraphEdge('A', 'B')
>>> H = GraphEdge('B', 'A')
>>> hash(E)
409150083
>>> hash(H)
409150083
>>> S = set()
>>> S.add(E)
>>> S.add(H)
>>> S
set([('A', 'B'), ('B', 'A')])

So is the set type using the hash or not? If so, how is the last scenario possible? If not, why doesn’t the first scenario (no __hash__ defined) work? Am I missing something?

Edit: For reference for future readers, I already had __eq__ defined (also based on tail and head).

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1 Answer

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  1. Editorial Team
    Editorial Team
    2026-05-13T13:12:11+00:00Added an answer on May 13, 2026 at 1:12 pm

    You have a hash collision. On hash collision, the set uses the == operator to check on whether or not they are truly equal to each other.

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