Database Reference
In-Depth Information
The semiformal notation represents propositions by the core values of their
proplets, e.g.,
hungry
,andtheir
prn
value, e.g.,
211
. Repeated core values
referring to the same item are shown as addresses, e.g.,
(food 212)
, ensuring
coreference between contents throughout the chain.
The chain is activated by a trigger situation, represented by the content
moi
be hungry 211
, which matches the antecedent of the chain-initial reactor
inference (shown in more detail in 5.2.3). The new content
moi eat food 212
,
derived by the consequent, serves as the trigger content for the antecedent of
the second inference (cf. step 2 in 5.2.1), and similarly for the remainder of
the chain. The E inferences with the connective
exec
derive a sequence of
blueprints for action, intended as a countermeasure.
The proplets derived by the completor consequent
211+7
, i.e.,
moi (eat
212) (food 212) 218
, are added to the Word Bank at the current end of the
respective token lines (i.e., the
now front
, cf. 4.1.1). Despite their
prn
value
218
, they are equivalent to the proplets derived earlier by the consequent of
the initial R inference, i.e.,
moi eat food 212
, due to their definition as the
indexical
moi
and the pointer proplets
(eat 212)
and
(food 212)
.
5.3 DBS Inferences for Meaning and Event Relations
The derivation of new content by means of DBS inferences may be used to for-
malize traditional relations of meaning. Standard examples from lexicography
are
synonymy, antonymy, hypernymy, hyponymy, meronymy,
and
holonymy
.
Consider the following example of a D inference implementing a synonymy:
5.3.1 I
NFERENCE RULE IMPLEMENTING A SYNONYMY
⎡
⎤
⎡
⎤
noun: abstract
fnc:
α
prn: K
noun: summary
fnc:
α
prn: K+M
⎣
⎦
impl
⎣
⎦
where
α
{write, read, discuss, ...}
According to this rule,
John wrote an abstract
, for example, implies that
John wrote a summary
. The restriction on the variable
α
specifies likely
verbs, obtained from a corpus.
Next consider an example of a D inference implementing an antonymy:
5.3.2 I
NFERENCE RULE IMPLEMENTING AN ANTONYMY
⎡
⎣
⎤
⎦
impl
⎡
⎣
⎤
⎦
adj: good
mdd:
adj: not bad
mdd:
α
prn: K
α
prn: K+M
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