Below the truth table for implication (with arguments reversed) they claim
> It turns out this truth table is functionally complete [1]
yet the linked Wikipedia article clearly states that
> every two-element set of connectives containing NOT and one of { AND, OR, IMPLY } is a minimal functionally complete subset of { NOT, AND, OR, IMPLY, IFF }. I.e. IMPLY by itself is not functionally complete.
> It turns out this truth table is functionally complete [1]
yet the linked Wikipedia article clearly states that
> every two-element set of connectives containing NOT and one of { AND, OR, IMPLY } is a minimal functionally complete subset of { NOT, AND, OR, IMPLY, IFF }. I.e. IMPLY by itself is not functionally complete.
[1] https://en.wikipedia.org/wiki/Functional_completeness