Philosophy (general)
In sections 37 thru 45 of the Monadology Leibniz offers three different proofs of the existence of God. Explore the way in which each of these proofs is derived from the 'two great principles' introduced immediately before.
The 'two great principles' expounded in paragraphs 31-2 of the Monadology are the principle of contradiction and the principle of sufficient reason. The principle of contradiction states that any statement containing a contradiction is false, and its opposite is true (para. 31); the principle of sufficient reason states that no state of affairs can exist, and no statement can be true, unless there is a sufficient reason why it is so and not otherwise, and that these reasons cannot usually be humanly known (para. 32). If these principles are accepted then it follows that there are two kinds of truths, each being based upon one of the two principles. Truths of reasoning are based upon the principle of contradiction; they are necessary truths, and their opposite is impossible. Truths of fact are based upon the principle of sufficient reason; they are contingent and their opposite is possible. These principles are of fundamental importance in understanding Leibniz's philosophy and underpin his approach to the question of the existence of God, which he believed to have been unsatisfactorily answered by other philosophers such as Rene Descartes.
In paragraphs 37-45 of the Monadology Leibniz proposes three proofs of the existence of God. They are: (1) an 'a priori' proof, that is, one not dependent upon experience for its authority but reflecting necessary truths that exist independent of reason but can be understood through reason; (2) an 'a posteriori' proof, that is, one that is dependent upon experience for its authority and reflects contingent truths that are dependent upon observable facts; and (3) a cosmological proof, derived from the supposed nature of the universe. This final proof could justifiably be seen as a subcategory of the second proof rather than as a distinct proof in its own right, relying as it does upon human experience of the existing universe for its basis, but given the importance of the cosmological proof for Leibniz's entire philosophical system it is helpful to treat it separately.
The first proof, which is the 'a priori' proof, is Leibniz's development of what is normally known as the ontological argument for the existence of God. Fundamentally, this argument states that God is the greatest and thus most perfect being that could be conceived. Human reason can conceive the notion that God does not exist; such a conception is of a God that would possess all the perfections except that of existence, because He would be a fiction, existing only in human imaginations. But an imperfect God would not be God, because God is of necessity perfect; therefore to conceive of God at all is to conceive of a being that possesses all perfections, including that of existence, so it is not possible to conceive of God not existing. In asserting that 'God is absolutely perfect' Leibniz went beyond the ontological argument as presented by Descartes and others, for they had failed, in his view, to prove that a perfect being is impossible. Leibniz believed that he had provided this proof:
For perfection is nothing but amount of positive reality, in the strict sense, leaving out of account the limits or bounds in things which are limited. And where there are no bounds, that is to say in God, perfection is absolutely infinite. Thus God alone (or the necessary Being) has this prerogative: that He must necessarily exist, if He is possible. And as nothing can interfere with the possibility of that which involves no limits, no negation and consequently no contradiction, this is sufficient of itself to make known the existence of God a priori. (paras. 44-45)
This argument reflects directly Leibniz's first great principle, that...
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