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(METHODO)LOGICAL PRESUPPOSITIONS IN THE WORK OF LEIBNIZ 39<br />

“There is an infinite number of substances”;<br />

I call this statement’s signification monadism. So, the principle of i<strong>de</strong>ntity<br />

between the indistinguishable (logically) presupposes the monadism.<br />

Russell (1937) also consi<strong>de</strong>red that any substantialist philosophy could<br />

only be, necessarily, either a monism, or a monadism. Consequently,<br />

based on c) (ii) and taking into account that clearly, the monadism cannot<br />

be a logical outcome of the principle of sufficient reason, it follows that the<br />

monadism is a logical presupposition for the complex proposition:<br />

“The i<strong>de</strong>ntity of the indistinguishable <strong>de</strong>rives logically from the<br />

principle of sufficient reason”.<br />

In what regards the principle of perfection, the only observation we can<br />

make is that its (perhaps) only logical presupposition appears to be:<br />

“God and the Goodness exist (in<strong>de</strong>pen<strong>de</strong>ntly)”.<br />

With these thoughts, I consi<strong>de</strong>r the analysis of the fundamental<br />

theses of Leibniz’s philosophy, from the perspective of their logical<br />

presuppositions, a finished business. Not before specifying that one<br />

should keep in mind the meaning of the word monad. The logical<br />

presupposition, formally i<strong>de</strong>ntified, is being conveyed through a statement<br />

with meaning, which points to a certain reality: that when Leibniz<br />

introduced the i<strong>de</strong>ntity of the indistinguishable in his system, he already<br />

believed in monadism. And we already know what a monad is.<br />

The meaning and the methodological role of the logical<br />

presuppositions in the work of Leibniz<br />

What is the meaning of the logical presupposition of the monadism<br />

and accor<strong>din</strong>g to what methodological (implicit or not) exigencies it has<br />

been introduced in the system of the pre-established harmony are<br />

questions whose answers can only be found by consi<strong>de</strong>ring the meaning<br />

of the terms monad and monadism, therefore the meaning of the<br />

statement<br />

“There is an infinity of monads”.<br />

Let us recall that to assert the principle of the i<strong>de</strong>ntity of the<br />

indistinguishable means to reduce the possible worlds to those in which<br />

the monadism is valid (see Stalnaker (1973), p. 452). In other words, it<br />

means accepting that the universe is a monadology and that I, the one<br />

who interprets Leibniz’s philosophy, am a monad and I try to reconstitute,

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