Greek Astronomy: The First Scientific Revolution - A Visual Journey Through Ancient Greek Astronomy
Explore the world of ancient Greek astronomy through captivating images depicting landmarks, artifacts, and key figures such as Plato, Aristotle, Ptolemy, and Pythagoras. Discover the reasons behind the Greeks' reliance on astronomy, their contributions to science, and their rejection of mythological explanations through an 800-year journey from 650 BC to 150 AD.
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Greek Astronomy: The First Scientific Revolution
Puzzlah #20 Why might the Greeks have been more dependent on astronomy than a tropical culture like the Maya? (A) More extended empire to keep coordinated (B) Navigation needed for seafaring (C) Clear weather presented more astronomical phenomena that demanded explanations (D) More extremes in weather require better calendars
Puzzlah #20 Why might the Greeks have been more dependent on astronomy than a tropical culture like the Maya? (A) More extended empire to keep coordinated (B) Navigation needed for seafaring (C) Clear weather presented more astronomical phenomena that demanded explanations (D) More extremes in weather require better calendars
Dolphins & Lions of Delos
Plato & Aristotle Ptolemy Pythagoras The School of Athens (Raphael)
800 Years of Greek Astronomy: 650 BC 150 AD
Greek Astronomical Timeline to 250 BC - Rejects mythological/supernatural explanations of nature
Greek Astronomical Timeline to 250 BC Atomic theory. Plurality of worlds. Infinite universe.
Greek Astronomical Timeline to 250 BC Physics, biology, astronomy.
Greek Astronomical Timeline to 250 BC Physics, biology, astronomy. Mostly erroneous!
First proved for all right triangles by Pythagoras, ca. 530 BC
Irrational numbers a remarkable, even disturbing, discovery of the Pythagoreans E.g. Square root (2) = 1.41421356... This is not a "rational" number* It cannot be expressed as the ratio of ANY two whole numbers. There is an infinity of rational numbers, but the square root of 2 is NOT among them. * Rational numbers: 2, 5, 2/3, 3/2, 13/17, 129/97, 1489001/747253, .......
Impact of Mathematical Success on Greek Thinking Applied mathematical logic to thinking in other areas leading to "rational thinking" Preference for making deductions about nature from axioms or abstract principles
Impact of Mathematical Success on Greek Thinking Applied mathematical logic to thinking in other areas leading to "rational thinking" x Preference for making deductions about nature from axioms or abstract principles Theirscience based largely on non-empirical premises Great progress in some areas, but overall success circumscribed by these biases Disdained making experiments
Puzzlah # 21 You have two objects, A and B, both of which are the same shape. B weighs twice as much as A. You drop both simultaneously from a height of 3 feet. What happens? (A) A (the lighter object) hits the ground first. (B) B (the heavier object) hits the ground first. (C) They hit at the same time.
Puzzlah # 21 You have two objects, A and B, both of which are the same shape. B weighs twice as much as A. You drop both simultaneously from a height of 3 feet. What happens? (A) A (the lighter object) hits the ground first. (B) B (the heavier object) hits the ground first. (C) They hit at the same time.
You have just done a simple experiment that invalidates assumptions in Aristotle s physics which were accepted for over 1300 years. (C) They hit at the same time.
Greek Astronomy: Great! Rational, mathematical, logical, mostly empirical Knew shape and size of Earth and Moon Understood origin of lunar phases Understood origin of eclipses Detected (Hipparchos) polar precession Realized (Aristarchus) that Sun is much more distant (& therefore larger) than Moon Constructed first cosmological models that reproduced the data
Greek Astronomy: Spherical Shape of Earth Curvature of ocean horizon Different stars @ different latitudes Different length of day @ Circular Earth shadow during lunar eclipses Shadow lengths differ at different latitudes and can be used to measure the diameter of Earth (Eratosthenes)
Lunar eclipse If know size of the Earth, can use shadow to estimate size of Moon.
Eratosthenes and the shape and size of Earth Syene Alexandria Sun at noon, June 21: overhead at Syene, but not at Alexandria
Eratosthenes Method (200 BC) Apply plane geometry: Measure d, H, S. The two (approximate) triangles are congruent . This means that S Alexandria S/H = d/R so R = dH/S H Eratosthenes answer: R = 4025 miles True value: R = 3950 miles Syene
Hipparchos, ca 150 BC Star catalogs Magnitude system Precession Planetary data
Aristarchus Heliocentric Cosmology (ca. 250 BC)
Aristarchus Heliocentric Cosmology (ca. 250 BC) Although Aristarchus was right, the geocentric cosmology favored by Aristotle prevailed.
Ultimate Greek Cosmology Cosmic bodies are inanimate, physical objects, not supernatural beings Model must explain their known motions Spherical Earth at center of universe ( geocentric ) Superlunary region pure, eternal, unchanging In contrast to corrupted, changeable Earth & sublunar region Only purely circular ( perfect ) motions allowed Earth is stationary; universerevolves once per day around the Earth
Summary of easily visible motions of celestial objects: an acceptable model must reproduce ALL
Summary of easily visible motions of celestial objects: Acceptable model must reproduce ALL = 'Retrograde motion"
Early Greek Model: geocentric, nested, rotating spheres
Early Greek Model: geocentric, nested, rotating spheres Does this seem archaic, backward, naive, dumb?
Well, try this: A Traditional Projective Cosmology (Indian)
Ptolemy (ca. 130 AD): constructs ultimate Greek cosmological model
Ptolemys Geocentric Universe "Epicycle" Center of Universe
Epicycles are needed in a geocentric model to produce retrograde motion
Ptolemy: how epicycles produce retrograde motion
Puzzlah #22 Ptolemy's geocentric model for the solar system may have been wrong, but it was scientific. It made definite predictions, for example about phases shown by Venus in a telescope. In the model, when should Venus show a "gibbous" phase? A) Once per Earth year B) About half the time C) Once per epicyclic rotation D) Never n.b.: "gibbous" means more than half-full but less than full
Puzzlah #22 Ptolemy's geocentric model for the solar system may have been wrong, but it was scientific. It made definite predictions, for example about phases shown by Venus in a telescope. In the model, when should Venus show a "gibbous" phase? A) Once per Earth year B) About half the time C) Once per epicyclic rotation D) Never n.b.: "gibbous" means more than half-full but less than full
