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τ Ξ
τ
τ
Figure 6.14 Generalization in case Ag X knows only the trustee's features. (Reproduced with kind
permission of Springer Science+Business Media C
2008)
inferential reasoning on the match between properties and the features). In more formal terms:
c1) Trust Ag X ( Ag Y
)
c2) Bel Ag X ( f AgY
≡{
f 1 ,...,
f n }
)
p 1 ,...,
p k }∪{
c3)
¬
Bel Ag X (
τ ≡{
p 1 ,...,
p m }
)
's features ( c3 ), Ag X can believe that a different (but in some
way analogous) agent Ag Z is trustworthy on the task
Despite the ignorance about
τ
(generalization of the agent) just starting
from the previous cognitive elements ( c1 and c2 ) and from the knowledge of Ag Z 's features.
He can evaluate the overlap among the features of Ag Y and Ag Z and decide if and when to trust
Ag Z on
τ
. While, in this case, it is not possible to generalize a task because there is no way of
evaluating any analogies with other tasks.
So we can conclude (Figure 6.15) that in the case ( C ) agent generalization is possible: in
fact the set (c1, c2, c3) permits agent generalizations but does not permit task generalizations .
Exactly as in case B , also in this case we could imagine an indirect task generalization. If
Ag X trusts a set of different but similar agents AG1
τ
{
Ag Y ,Ag W ...
,Ag Z }
(he can evaluate this
τ Ξ
No Generalization
on tasks
Ξ
Ag Y
AG X
AG X
Generalization
on agents
Trust
(AgY, τ )
Trust
(Ag Z , τ )
AgX
AgX
Figure 6.15 Generalization in case Ag X knows only the task's properties. (Reproduced with kind
permission of Springer Science+Business Media C
2008)
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