A cute idea but for which I have yet to find supporters is D. G. Northcott's notation (used at least in [Northcott, D. G. A first course of homological algebra. Cambridge University Press, London, 1973. xi+206 pp. MR0323867) for maps in a commutative diagram, which consists in enumerating the names of the objects placed vertices along the way of the composition. Thus, if there only one map in sight from M to N, he writes it simply MN, so we has formulas looking like A′A(ABB″)=A′ABB″=A′B′BB″=0.
He also writes maps on the right, so his xMN=0
means that the image of x under the map from M to N is zero.
I would not say this is among the worst notations ever, though.
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