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Hinton - The Fourth Dimension.pdf

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APPLICATION TO KANT’S THEORY OF EXPERIENCE 111<br />

To get our ideas clear let us go right back behind the<br />

distinctions of an inner and an outer world. Both of<br />

these, Kant says, are products. Let us take merely states<br />

of consciousness, and not ask the question whether they are<br />

produced or superinduced—to ask such a question is to<br />

have got too far on, to have assumed something of which<br />

we have not traced the origin. Of these states let us<br />

simply say that they occur. Let us now use the word<br />

a “posit” for a phase of consciousness reduced to its<br />

last possible stage of evanescence; let a posit be that<br />

phase of consciousness of which all that can be said is<br />

that it occurs.<br />

Let a, b, c, be three such posits. We cannot represent<br />

them in space without placing them in a certain order,<br />

as a, b, c. But Kant distinguishes between the forms<br />

of sensibility and the concepts of reason. A dream in<br />

which everything happens at haphazard would be an<br />

experience subject to the form of sensibility and only<br />

partially subject to the concepts of reason. It is par-<br />

tially subject to the concepts of reason because, although<br />

there is no order of sequence, still at any given time<br />

there is order. Perception of a thing as in space is a<br />

form of sensibility, the perception of an order is a concept<br />

of reason.<br />

We must, therefore, in order to get at that process<br />

which Kant supposes to be constitutive of an ordered<br />

experience imagine the posits as in space without<br />

order.<br />

As we know them they must be in some order, abc,<br />

bca, cab, acb, cba, bac, one or another.<br />

To represent them as having no order conceive all<br />

these different orders as equally existing. Introduce the<br />

conception of alternativity—let us suppose that the order<br />

abc, and bac, for example, exist equally, so that we<br />

cannot say about a that it comes before or after b. This

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