The Doctrine of Self-positing and Receptivity in Kant's Late ...
The Doctrine of Self-positing and Receptivity in Kant's Late ...
The Doctrine of Self-positing and Receptivity in Kant's Late ...
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posited is tw<strong>of</strong>old: a representation <strong>of</strong> the form embedded <strong>in</strong> all representations <strong>of</strong> outer<br />
sense as well as the representation <strong>of</strong> the manifold <strong>of</strong> pure relations that constitutes space<br />
<strong>in</strong> its pure a priori form. 81<br />
<strong>The</strong>re is still one more parallel difference between construction <strong>and</strong> draw<strong>in</strong>g on<br />
the one h<strong>and</strong> <strong>and</strong> setzen on the other. <strong>The</strong> first two are said to be the necessary activity to<br />
th<strong>in</strong>k the circle or the l<strong>in</strong>e, respectively. <strong>The</strong> second is said to be the necessary activity to<br />
represent three dimensional space. With<strong>in</strong> the same paragraph, Kant moreover qualifies<br />
the transcendental synthesis <strong>of</strong> the imag<strong>in</strong>ation that is common to all three <strong>of</strong> these as a<br />
―productive‖ faculty <strong>in</strong> the sense that <strong>in</strong> do<strong>in</strong>g this the imag<strong>in</strong>ation ―does not f<strong>in</strong>d some<br />
sort <strong>of</strong> comb<strong>in</strong>ation <strong>of</strong> the manifold‖ already <strong>in</strong> the form <strong>of</strong> <strong>in</strong>tuition, but produces it<br />
through self-affection. 82<br />
With neither the grounds nor the <strong>in</strong>tention to draw a gr<strong>and</strong> conclusion from what<br />
may be a chance choice <strong>of</strong> words, the contrasts do suggest potential <strong>in</strong>terpretive paths or<br />
aspects to consider. For <strong>in</strong>stance, when it comes to the th<strong>in</strong>k<strong>in</strong>g <strong>of</strong> geometrical figures,<br />
for Kant the concept <strong>of</strong> such a figure <strong>and</strong> its construction are one <strong>and</strong> the same (a luxury<br />
philosophy does not share). Remember<strong>in</strong>g this, one may f<strong>in</strong>d the present delimitation <strong>of</strong><br />
the use <strong>of</strong> ―th<strong>in</strong>k‖ may not be completely <strong>in</strong>significant. <strong>The</strong> contraposition to represent<br />
81 Here is the full passage be<strong>in</strong>g referenced, KrV, B155: We also perceive this [figurative<br />
synthesis <strong>of</strong> the manifold conta<strong>in</strong>ed <strong>in</strong> the mere form <strong>of</strong> <strong>in</strong>tuition] <strong>in</strong> ourselves. We<br />
cannot th<strong>in</strong>k <strong>of</strong> a l<strong>in</strong>e without draw<strong>in</strong>g it <strong>in</strong> thought, we cannot th<strong>in</strong>k <strong>of</strong> a circle without<br />
describ<strong>in</strong>g [beschreiben] it, we cannot represent the three dimensions <strong>of</strong> space at all<br />
without plac<strong>in</strong>g [setzen] three l<strong>in</strong>es perpendicular to each other at the same po<strong>in</strong>t […].<br />
Orig<strong>in</strong>al: ―Wir können uns ke<strong>in</strong>e L<strong>in</strong>ie denken, ohne sie <strong>in</strong> Gedanken zu ziehen, ke<strong>in</strong>en<br />
Cirkel denken, ohne ihn zu beschreiben, die drei Abmessungen des Raums gar nicht<br />
vorstellen, ohne aus demselben Punkte drei L<strong>in</strong>ien senkrecht auf e<strong>in</strong><strong>and</strong>er zu setzen<br />
[…].‖<br />
82 KrV, B155.<br />
58