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Eighth to the Sixteenth Century - Rashid Islamic Center

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240 • The Making of <strong>Islamic</strong> ScienceIt is (also) not possible for future time <strong>to</strong> have infinity inactuality: for if it is impossible for (<strong>the</strong> duration from) past time <strong>to</strong>a definite time <strong>to</strong> have infinity, as we have said previously; andtimes are consecutive, one time after ano<strong>the</strong>r time, <strong>the</strong>n whenever atime is added <strong>to</strong> a finite, definite time, <strong>the</strong> sum of <strong>the</strong> definite timeand its addition is definite. If, however, <strong>the</strong> sum was not definite,<strong>the</strong>n something quantitatively definite would have been added <strong>to</strong>something (else) quantitatively definite, with something quantitativelyinfinite assembled by <strong>the</strong>m.Time is a continuous quantity, i.e., it has a division common <strong>to</strong>its past and future. Its common division is <strong>the</strong> present, which is <strong>the</strong>last limit of past time and <strong>the</strong> first limit of future time. Every definitetime has two limits: a first limit and last limit. If two definite timesare continuous through one limit common <strong>to</strong> <strong>the</strong>m both, <strong>the</strong>n <strong>the</strong>remaining limit of each one of <strong>the</strong>m is definite and knowable. It has,however, been said that <strong>the</strong> sum of <strong>the</strong> two times will be indefinite; itwill <strong>the</strong>n be both not limited by any termini and limited by termini,and this is an impossible contradiction. It is thus impossible, if adefinite time is added <strong>to</strong> a definite time, for <strong>the</strong> sum <strong>to</strong> be indefinite;and whenever a definite time is added <strong>to</strong> a definite time, all of it isdefinitely limited, <strong>to</strong> its last (segment). It is, <strong>the</strong>refore, impossible forfuture time <strong>to</strong> have infinity in actuality.—2—Ibn Sina–al-Biruni Correspondence, al-As‘ilah wa‘l-Ajwibah, Translated by Rafik Berjak and MuzaffarIqbal, Islam & Science, Vol. 1, Nos. 1 and 2, 2003, pp.91–98 and 253–60Writing from Khwarizm, <strong>the</strong> modern Khiva and ancient Chorasmia,Abu Rayyhan Muhammad b. Ahmad al-Biruni (973–1050) posedeighteen ques tions <strong>to</strong> Abu Ali al-Hasayn b. ‘Abd Allah ibn Sina(980–1037). Ten ques tions were related <strong>to</strong> various concepts and ideasin Aris<strong>to</strong>tle’s De Caelo. Ibn Sina responded, answering each questionone by one in his character istic manner. Not satisfied by some of<strong>the</strong> answers, al-Biruni wrote back, commenting on <strong>the</strong> first eight

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