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Geminus of (), was a and , who flourished in the 1st century BC. An work of his, the Introduction to the Phenomena, still survives; it was intended as an introductory astronomy book for students. He also wrote a work on , of which only fragments quoted by later authors survive.


Life
Nothing is known about the life of Geminus. It is not even certain that he was born in Rhodes, but references to mountains on Rhodes in his astronomical works suggests that he worked there. His dates are not known with any certainty either. A passage in his works referring to the Annus Vagus (Wandering Year) of the Egyptian calendar of 120 years before his own time, has been used to imply a date of c. 70 BC for the time of writing,Dicks, D., Dictionary of Scientific Biography. New York. (1970). which would be consistent with the idea that he may have been a pupil of , but a date as late as 50 AD has also been suggested.Neugebauer, O., A History of Ancient Mathematical Astronomy. New York. (1975).

The crater Geminus on the is named after him.


Astronomy
The only work of Geminus to survive is his Introduction to the Phenomena (), often just called the Isagoge. This introductory astronomy book, based on the works of earlier astronomers such as , was intended to teach astronomy for beginning students in the subject. In it, Geminus describes the and the motion of the , the , the , days and nights, the risings and settings of the zodiacal signs, luni-solar periods and their application to , phases of the Moon, , star phases, terrestrial zones and geographical places, and the foolishness of making weather predictions by the stars.Evans, J., The History and Practice of Ancient Astronomy, p. 91. Oxford University Press. (1998).

He also wrote a commentary on Posidonius' work On Meteorology. Fragments of this commentary are preserved by Simplicius in his commentary on Physics.


Mathematics
Geminus also wrote extensively on , including a comprehensive Doctrine, (or Theory) of Mathematics.Heath, T., A Manual of Greek Mathematics, Dover Publications. (2003). Although this work has not survived, many extracts are preserved by , , and others. He divided mathematics into two parts: Mental () and Observable (), or in other words, and Applied. In the first category he placed and (including ), and in the second category he placed , , , , canonics (), and . Long extracts of his work are also preserved by in his commentary on Euclid's Elements.


Notes

Bibliography


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