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= 1
=
=[
,
]
P
For example, if P
small on X
0
1
is with
(the reverse linear
= 1
=
=[
,
]
Q
order on the real line), and Q
short on Y
0
10
is with
(also the
reverse linear order on the real line), u
(
x
) =
10 x gives
1
1
x
y
10 x
10 y
Q Q equal to the identity (=) on the real line. Then,
small and short can be considered a pair of u -primary synonyms.
If P acts on X with an
1
P
taking
P
and
L
degree
μ P , Q acts on Y and is a u -primary synonym
of P , from
u 1
y 1 ) P u 1
u 1
u 1
y 1 Q y 2
(
(
y 2 ) μ P (
(
y 1 )) μ P (
(
y 2 )),
it follows that
u 1
μ Q = μ P
is an
L
degree for Q . In this situation it is
u 1
y 1 ) μ P u 1
y 1 μ Q y 2
(
(
y 2 ),
or
x 1 μ P x 2
u
(
x 1 ) μ Q u
(
x 2 ),
that are equivalent to
μ Q = μ P
(
×
).
u
u
For example, with the before mentioned predicates short and small ,itis
μ short (
y
) = μ small (
y
/
10
)
for all y in
[
0
,
10
]
, and results
y 1 μ Q
y 2
y 1 /
10
μ P
y 2 /
10
.
Remark 1.4.4 Whenever
P
and
Q
are
u -synonyms,
it
could
be
stated
that
P means Q ”.
Remark 1.4.5 The definition of primary meaning is just a formal one trying to
approach an important aspect of the meaning of linguistic predicates, when act-
ing on a given universe of discourse. The same can be said about the definition of
u -primary synonyms with which it does not hold, in general, that a pair of linguistic
synonyms are necessarily u
primary synonyms. Anyway, what can be said is that
Q is a migration of P to the universe Y .
Remark 1.4.6 In some way, the current meaning of a predicate, the form in which it
is used today in the plane language, partially inherits its past meanings.
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