Right. See concrete examples in
http://nars.wang.googlepages.com/NARS-Examples-SingleStep.txt

In induction and abduction, S-->P and P-->S are usually (though not
always) produced in pair, though usually (though not always) with
different truth values, unless the two premises have the same
truth-value --- as Edward said, it would be illogical to produce
difference from sameness. ;-)

Especially, positive evidence equally support both conclusions, while
negative evidence only deny one of the two --- see the "Induction and
Revision" example in
http://nars.wang.googlepages.com/NARS-Examples-MultiSteps.txt

For a more focused discussion on induction in NARS, see
http://www.cogsci.indiana.edu/pub/wang.induction.ps

The situation for S<->P is similar --- see "comparison" in
http://nars.wang.googlepages.com/NARS-Examples-SingleStep.txt

Pei

On 10/6/07, Lukasz Stafiniak <[EMAIL PROTECTED]> wrote:
> Major premise and minor premise in a syllogism are not
> interchangeable. Read the derivation of truth tables for abduction and
> induction from the semantics of NAL to learn that different ordering
> of premises results in different truth values. Thus while both
> orderings are applicable, one will usually give more confident result
> which will dominate the other.
>
> On 10/6/07, Edward W. Porter <[EMAIL PROTECTED]> wrote:
> >
> >
> > But I don't understand the rules for induction and abduction which are as
> > following:
> >
> > ABDUCTION INFERENCE RULE:
> >      Given S --> M and P --> M, this implies S --> P to some degree
> >
> > INDUCTION INFERENCE RULE:
> >      Given M --> S and M --> P, this implies S --> P to some degree
> >
> > The problem I have is that in both the abduction and induction rule --
> > unlike in the deduction rule -- the roles of S and P appear to be
> > semantically identical, i.e., they could be switched in the two premises
> > with no apparent change in meaning, and yet in the conclusion switching S
> > and P would change in meaning.  Thus, it appears that from premises which
> > appear to make no distinctions between S and P a conclusion is drawn that
> > does make such a distinction.  At least to me, with my current limited
> > knowledge of the subject, this seems illogical.
>
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