Revert "Update abs diff rule to 0 at non-differentiable point" #100
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Reverts #98, due to the problem explained in #98 (comment).
Maybe this issue explains why the "derivative" at 0 was defined as 1 originally (first in ForwardDiff, and then in DiffRules when thw rule was moved here) - but unfortunately neither DiffRules nor ForwardDiff tests it.
In principle, it seems that one could argue for any subderivative, ie., any number in [-1, 1], as the "derivative" at 0. The
abs
function is also discussed in the ChainRules docs, where it is arfued for taking the subderivative 0 and against -1 or 1. However, yhe example in #98 (comment) provides an argument for taking 1.