A Mathematical Theory of Meetings

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Aquí tenemos una modela matemática para una reunión por Hans Freudenthal:

A meeting is an ordered set 
\(<M, P, c, s, C_1, C_2, b, i_1, i_2, S, i_3>\) consisting of

a bounded part \(M\) of Euclidean space;
a finite set \(P\), that of the participants;
two elements \(c\) and \(s\) of \(P\) called chairman and secretary;
a finite set \(C_1\), called the chairs;
a finite set \(C_2\), called the cups of coffee;
an element \(b\), called bell;
an injection \(i_1\) of \(P\) into \(C_1\);
a mapping \(i_2\) of \(C_2\) into \(P\);
an ordered set \(S\), the speeches;
a mapping \(i_3\) of \(S\) into \(P\) with the property that c belongs
to the image of \(i_3\)

If \(i_3\) is a surjection, it is usual to say that everybody has
had the floor.

Encontré lo anterior mientras estaba leyendo el libro "The Mathematical Experience" y pensaba que está bastante interesante compartir.

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