>
>
> True. The more fundamental point is that symbols representing entities and
> concepts need to be grounded with (scalar) attributes of some sort.
>
> How this is *implemented* is a practical matter. One important
> consideration
> for AGI is that data is easily retrievable by vector distance (similarity)
> and that new patterns can be leaned (unlearned) incrementally.
>
> Peter

Again, I agree with your general point, but I'll observe that *vector
distance* is only one among many ways of measuring similarity!

We do use vector distance for some things in Novamente, but our more
fundamental distance measure is based on what we call the "inference
metric"... a different way of measuring distances that still obeys the
metric space axioms, but cooperates more nicely with probabilistic
inference.

Somewhere in the future, there lies a general theory of AGI of which all our
current attempts will be comprehensible as special cases ;)

-- Ben G

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