If $M$ is a magma and
$$+:M\times M\to M$$
is its law of composition, does the property
$$(x+y)+z=x+(y+z)\qquad\forall\ x,y,z\in M :\quad y\neq x,z$$
have a name? It resembles the associativity of the law, with the denoted exceptions.
If $M$ is a magma and
$$+:M\times M\to M$$
is its law of composition, does the property
$$(x+y)+z=x+(y+z)\qquad\forall\ x,y,z\in M :\quad y\neq x,z$$
have a name? It resembles the associativity of the law, with the denoted exceptions.
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