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Add the mappedness conditions to the alternative definition.
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@ -183,12 +183,12 @@ findNearestNeighbourTo' canCompare kdTreeA kdTreeB = go
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where go _ [] [] = []
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go _ as [] = This . (termIndex &&& term) <$> as
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go _ [] bs = That . (termIndex &&& term) <$> bs
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go previous unmappedA@(_ : restUnmappedA) (termB@(UnmappedTerm j _ b) : restUnmappedB) =
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go previous unmappedA@(UnmappedTerm minA _ _ : restUnmappedA) (termB@(UnmappedTerm j _ b) : restUnmappedB) =
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fromMaybe (That (j, b) : go previous unmappedA restUnmappedB) $ do
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-- Look up the nearest unmapped term in `unmappedA`.
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foundA@(UnmappedTerm i _ a) <- nearestUnmapped (isNearAndComparableTo canCompare previous b) kdTreeA termB
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foundA@(UnmappedTerm i _ a) <- nearestUnmapped (\ a -> isNearAndComparableTo canCompare previous b a && termIndex a >= minA) kdTreeA termB
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-- Look up the nearest `foundA` in `unmappedB`
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UnmappedTerm j' _ _ <- nearestUnmapped (isNearAndComparableTo (flip canCompare) (pred j) a) kdTreeB foundA
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UnmappedTerm j' _ _ <- nearestUnmapped (\ b -> isNearAndComparableTo (flip canCompare) (pred j) a b && termIndex b >= j) kdTreeB foundA
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-- Return Nothing if their indices don't match
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guard (j == j')
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pure $!
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