Thank you for the answer. I assume that distincting between probability and
confidence (taking into account only those two orders of probability) has
some benefits.

Kind regards,
ivan

uto, 19. sij 2021. u 20:56 Ben Goertzel <[email protected]> napisao je:

> Yeah this was all dealt with quite a lot in the original PLN book from
> 2008 or whatever... PLN confidence values are interpreted in terms of
> imprecise probabilities (cf Peter Walley) and indefinite probabilities
> (our own invention), which are both concise ways of describing second
> order probability distributions
>
> You can have n'th order probabilities too, I even wrote a paper once
> on infinite-order probabilities and their use to model the semantics
> of uncertain self-referential statements ;)
>
> ben
>
> On Tue, Jan 19, 2021 at 10:54 AM Ivan V. <[email protected]> wrote:
> >
> > Just a short question relating to truth values, if anyone is interested
> in discussion:
> >
> > Formulas in Atomspace have two fuzzy truth values associated:
> probability and confidence. Now, may confidence be described as probability
> of probability? If so, why not to call it second order probability? And, if
> so, may there exist a general higher order probability notion? That would
> be a truth notion that may recursively apply to [initial formula], to
> [[initial formula] with associated truth value], and so on, producing a
> pattern: [...[[[initial formula] with associated truth value] with
> associated truth value] ...].
> >
> > Is this making any sense?
> >
> > Recent research documents that dr. Goertzel published around here talk
> about specific distinctive interpretations of probability and confidence.
> Those are some nice correspondence fitting ideas, but taking the above
> under consideration, may there exist some general, recursive interpretation
> that makes use only of one kind of higher order of probability?
> >
> > Kind regards, and hoping not to disturb too much,
> > ivan
> >
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>
>
> --
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>
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