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Then, in the subsections 2.3 and 2.4, we describe how this will give to a dyad of agents
coupling capabilities. That constitute the modelling of the third and fourth properties,
P3 and P4.
2.1 Speak and Listen Modifies Internal State
Let us consider a dyad of agents, Agent1 and Agent2. Each agent's state is represented
by one single variable,
S
1
for Agent1 and
S
2
for Agent2 (
1
,
1]
). Now, let us con-
sider the speech produced by each agent, the verbal signal
V
Act i
(
∈
[
−
∈{
0
,
1
}
), and the
speech heard by each agent, the perceived signal
V
Per i
(
).
P1 claims that each agent, either listener or speaker, has its internal state
S
i
modi-
fied by verbal signals: the listener's internal state is modified by what it hears, and the
speaker's internal state is modified by what it says. Two “level of understanding”, the
weights
u
i
and
u
i
, are defined for each agent of the dyad.
u
i
modulates the perceived
verbal signal
V
Per i
,and
u
i
modulates the produced verbal signal
V
Act i
(see fig.1). To
∈{
0
,
1
}
S
1
u
1
u
1
V
V
Agent1
Per
1
Act
1
S
2
u
2
u
2
V
V
Agent2
Per
2
Act
2
Fig. 1.
Verbal perception,
V
Per i
, and verbal action,
V
Act i
, both influence the internal state
S
i
.
These influences depend respectively on the level of understanding
u
i
and
u
i
.
model interaction in more natural settings these
u
i
parameters should be influenced by
many variables, such as the context of the interaction (discussion topic, relation-ship be-
tween interactants), the agents moods and personalities. However in the present model
we combine all these parameters in the single variable
u
i
(
1
,
1]
). The choice of the
values of
u
1
and
u
2
is arbitrary near
0
.
01
: it enables a well balanced sampling of the
oscillators' activations, the period last around
100
time steps; the other parameters of
the architecture are chosen depending on this one so as not to modify the whole systems
dynamics.
If
t
is the time we have the following equations:
S
1
(
t
+1)=
S
1
(
t
)+
u
1
V
Per
1
(
t
+1)+
u
1
V
Act
1
(
t
+1)
S
2
(
t
+1)=
S
2
(
t
)+
u
2
V
Per
2
(
t
+1)+
u
2
V
Act
2
(
t
+1)
∈
[
−
(1)
Assuming that communication is ideal, i.e.
V
Peri
=
V
Actj
, and that Agent1 is the only
one to speak, i.e.
V
Act
2
=
V
Per
1
=0
,the system of equations 1 gives:
S
1
(
t
+1)=
S
1
(
t
)+
u
1
V
Act
1
(
t
+1)
S
2
(
t
+1)=
S
2
(
t
)+
u
2
V
Act
1
(
t
+1)
(2)