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Routledge History of Philosophy Volume IV

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DESCARTES: METHODOLOGY 169<br />

from the part <strong>of</strong> the sky marked AFZ, and my eye be at point E, then when<br />

I put this globe at the place BCD, the part <strong>of</strong> it at D seems to me wholly red<br />

and incomparably more brilliant than the rest. And whether I move<br />

towards it or step back from it, or move it to the right or to the left, or even<br />

turn it in a circle around my head, then provided the line DE always marks<br />

an angle <strong>of</strong> around 42° with the line EM, which one must imagine to<br />

extend from the centre <strong>of</strong> the eye to the centre <strong>of</strong> the sun, D always appears<br />

equally red. But as soon as I made this angle DEM the slightest bit smaller<br />

it did not disappear completely in the one stroke but first divided as into two<br />

less brilliant parts in which could be seen yellow, blue, and other colours.<br />

Then, looking towards the place marked K on the globe, I perceived that,<br />

making the angle KEM around 52°, K also seemed to be coloured red, but<br />

not so brilliant… 28<br />

Descartes then describes how he covered the globe at all points except B and D.<br />

The ray still emerged, showing that the primary and secondary bows are caused<br />

by two refractions and one or two internal reflections <strong>of</strong> the incident ray. He next<br />

describes how the same effect can be produced with a prism, and this indicates<br />

that neither a curved surface nor reflection are necessary for colour dispersion.

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