Search Results for: Mathematical equipment
viewing both as constructed out of an infinite series of points, then reflection reveals that the two circles must be infinite yet not quantitatively infinite in the same way. the medieval philosopher and franciscan friar duns scotus, for example, showed that we can have two sets of infinite points, mathematical
number of squares less than the totality of all the numbers, nor the latter greater than the former; and finally the attributes "equal," "greater," and "less," are not applicable to infinite, but only to finite, quantities. we can see that galileo's paradox is important since it anticipates later mathematical...
http://infinityonline.valzorex.com/galileo.html