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Corriente empírico-experimental o de la persuasión (escuela de Yale)

The ideas of reason are the result of reason’s inferential activity, so to see how they are  produced we must look more closely at that inferential activity itself. Kant thinks of reason’s  inferences as syllogisms, and sees them as operating according to the three canonical syllogistic  forms: categorical, hypothetical, and disjunctive syllogisms. To see how the transcendental 112

ideas of reason are formed, we need to understand how reason uses these syllogistic forms to  develop a systematic and coherent theory of the world. The key to that puzzle can be found in  the phrase ‘reason always seeks the unconditioned.’ Let’s see how this works. 113

For our purposes, the most important of the three kinds of syllogisms will be the  hypothetical syllogism. In this syllogism, we start with a premises of the form ‘if A then B’ and  another of the form ‘A’ and on the basis of these we conclude ‘B.’ Kant thinks of these premises  as providing conditions. In other words, the premise ‘if A then B’ makes A a condition of B. The  syllogism as a whole, then, states a condition, then asserts that the condition is fulfilled, so that  we can conclude that the conditioned claim (B) is true.   

But reason cannot rest content with this simple conclusion - it strives to create a total  and systematic theory, and this inference merely draws a connection between three judgments.  So naturally its next move is to ask: what are the conditions for A? This is what is meant by the  phrase ‘reason always seeks the unconditioned’: reason always seeks to discover the conditions  for that part of the syllogism whose conditions are not a part of the syllogism. For a more  concrete example, think of the activity of a natural scientist. Upon understanding a certain part  of a causal chain, they will naturally turn to investigate the beginning of that chain, trying to  understand how it all got started. Of course, when an answer to this question is found, e.g. if we 

112 Kant, Critique of Pure Reason , A323/B379. 

113 “The proper principle of reason in general (in its logical use) is to find the unconditioned for 

conditioned cognitions of the understanding, with which its unity will be completed.” Kant, Critique of  Pure Reason , A307/B364. 

discover that Z is the condition of A, the next question will ask for the conditions of this new  condition, i.e., what are the conditions for Z? In this way, reason constantly strives to grasp the  conditions for what it sees as conditioned. In doing so, however, it naturally falls into a regress  of conditions.  

If we turn to reflect on this process, we find ourselves faced with a dilemma. Either we  accept that there are an infinite series of conditions, or we claim that there is some point at  which the series must end. If we take the second horn of this dilemma, we end up positing 114

some unconditioned entity or force that can begin the chain from nothing. This, for Kant, is how  our reason leads us naturally to the ideas of a free agent and of God as a necessary being, among  others. Kant calls these ideas the ‘Transcendental Ideas of Reason.’ God is posited as the 115

necessarily existing entity whose necessity grounds the chain of contingent existences. A free 116

act is posited as the unconditioned beginning of a causal chain. However, in both cases, it 117

remains possible to imagine that the chain of contingent existences or causes could simply  continue on into infinity, with no God or free act to terminate the chain.  

It would be easy to resolve this dilemma if our experience of the world could somehow  mediate the dispute. If we had an experience of God or of a free agent, then all would be well and  we could decide the issue once and for all. Unfortunately, however, such an experience is 

impossible. To see why, recall that, through the transcendental unity of apperception, the 

category of causation plays a constitutive role in all of our experiences - if a thing is experienced, 

114 The presence of a dilemma or, as Kant calls it, an antinomy, is unique to the ideas of reason as 

produced by the hypothetical syllogism. Since the antinomies are the most directly relevant parts of Kant’s  project here, I restrict my attention to them, but I feel I should note that the other forms of syllogism do  not yield antinomies. They do, however, yield dialectical and illusory inferences.  

115 Kant, Critique of Pure Reason , A334/B392-A336/B394. 

116 Kant, Critique of Pure Reason , A452/B480. In this context, when it posits existing entities, we have 

what Kant calls the ‘real’ use of reason, as opposed to its logical use in drawing inferences. See Kant,  Critique of Pure Reason , A299/B355. 

it is experienced as part of a causal chain. Thus God and free agents, since they lie outside the  influence of cause and effect, must lie forever beyond our ability to experience.  

The dilemma faced by reason is thus insoluble. Kant calls this situation an ‘antinomy’,  and presents us with a set of four antinomies in the course of the Transcendental Dialectic. In 118

each, we are presented with a pair of persuasive but mutually exclusive arguments. On the one  hand, reason has solid grounds for positing some ending point for an infinite series of 

conditions. For example, a series of causes needs something uncaused to begin the series. Yet on  the other hand, reason seeks to extend the series of conditions backwards into infinity. In the  case of freedom, we find that reason operates at all times under the assumption that the natural  world is subject to causal laws, and that the understanding organizes all experience in accord  with these same causal laws. Thus, the positing of a free agent violates that basic assumption of  reason and runs contrary to all experience. Yet at the same time, some uncaused cause is 119

needed to begin the chain of causation. The question cannot be decided by argumentation, since  there are equally powerful arguments on both sides. It thus presents us with a pair of 

contradictory beliefs, both of which are plausible, but which cannot both be true at the same  time and in the same way.