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Extrait de THE CRITIQUE OF PURE REASON

But every transcendental proposition sets out from a conception, and posits the synthetical condition of the possibility of an object according to this conception.
There must, therefore, be but one ground of proof, because it is the conception alone which determines the object; and thus the proof cannot contain anything more than the determination of the object according to the conception.
In our Transcendental Analytic, for example, we inferred the principle; Every event has a cause, from the only condition of the objective possibility of our conception of an event.
This is that an event cannot be determined in time, and consequently cannot form a part of experience, unless it stands under this dynamical law.
This is the only possible ground of proof; for our conception of an event possesses objective validity, that is, is a true conception, only because the law of causality determines an object to which it can refer.
Other arguments in support of this principle have been attempted--such as that from the contingent nature of a phenomenon; but when this argument is considered, we can discover no criterion of contingency, except the fact of an event--of something happening, that is to say, the existence which is preceded by the non-existence of an object, and thus we fall back on the very thing to be proved.
If the proposition; "Every thinking being is simple," is to be proved, we keep to the conception of the ego, which is simple, and to which all thought has a relation.
The same is the case with the transcendental proof of the existence of a Deity, which is based solely upon the harmony and reciprocal fitness of the conceptions of an ens realissimum and a necessary being, and cannot be attempted in any other manner.
This caution serves to simplify very much the criticism of all propositions of reason.
When reason employs conceptions alone, only one proof of its thesis is possible, if any.
When, therefore, the dogmatist advances with ten arguments in favour of a proposition, we may be sure that not one of them is conclusive.
For if he possessed one which proved the proposition he brings forward to demonstration- as must always be the case with the propositions of pure reason- what need is there for any more?
His intention can only be similar to that of the advocate who had different arguments for different judges; this availing himself of the weakness of those who examine his arguments, who, without going into any profound investigation, adopt the view of the case which seems most probable at first sight and decide according to it.
The third rule for the guidance of pure reason in the conduct of a proof is that all transcendental proofs must never be apagogic or indirect, but always ostensive or direct.
The direct or ostensive proof not only establishes the truth of the proposition to be proved, but exposes the grounds of its truth; the apagogic, on the other hand, may assure us of the truth of the proposition, but it cannot enable us to comprehend the grounds of its possibility.
The latter is, accordingly, rather an auxiliary to an argument, than a strictly philosophical and rational mode of procedure.
In one respect, however, they have an advantage over direct proofs, from the fact that the mode of arguing by contradiction, which they employ, renders our understanding of the question more clear, and approximates the proof to the certainty of an intuitional demonstration.
The true reason why indirect proofs are employed in different sciences is this.
When the grounds upon which we seek to base a cognition are too various or too profound, we try whether or not we may not discover the truth of our cognition from its consequences.
The modus ponens of reasoning from the truth of its inferences to the truth of a proposition would be admissible if all the inferences that can be drawn from it are known to be true; for in this case there can be only one possible ground for these inferences, and that is the true one.
But this is a quite impracticable procedure, as it surpasses all our powers to discover all the possible inferences that can be drawn from a proposition.