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         Greek Mathematics:     more books (100)
  1. Greek mathematics (Arts/mathematics, an interfaculty second level course : History of mathematics) by Margaret E Baron, 1974
  2. Zeno and the Discovery of Incommensurables in Greek Mathematics (History of Ideas in Ancient Greece) (French Edition)
  3. Classics in the History of Greek Mathematics (Boston Studies in the Philosophy of Science)
  4. A History Of Greek Mathematics Vol II by Thomas Heath Thomas, 2010-05-13
  5. A History of Greek Mathematics, Volume 2 by Thomas Little Heath, 2010-02-04
  6. Mathematics, History of: Greek Mathematics; Three Problems Unit 3 (Course AM289) by Graham Flegg, 1976-05
  7. SELECTIONS ILLUSTRATING THE HISTORY OF GREEK MATHEMATICS. Volume II, From Aristarchus to Pappus by Ivor, translator Thomas, 1941
  8. A History Of Greek Mathematics V2: From Aristarchus To Diophantus (1921) by Thomas Heath, 2010-09-10
  9. Ludic Proof: Greek Mathematics and the Alexandrian Aesthetic by Reviel Netz, 2009-05-29
  10. Science Awakening: Egyptian, Babylonian and Greek Mathematics by B.L. Van der Waerden., 1954
  11. The history of mathematics in Europe,: From the fall of Greek science to the rise of the conception of mathematical rigour, (Chapters in the history of science) by J. W. N Sullivan, 1930
  12. Athletics and Mathematics in Archaic Corinth: The Origins of the Greek Stadion (Memoirs of the American Philosophical Society) by David Gilman Romano, 1993-12
  13. A history of Greek mathematics by Thomas Little Heath, 2010-09-03
  14. The Mathematics of Plato's Academy: A New Reconstruction by David H. Fowler, 1999-07-29

21. Greek Mathematics - History For Kids!
greek mathematics for Kids what math did the Greeks invent? what math did the Greeks History of greek mathematics From Aristarchus to Diophantus,
http://www.historyforkids.org/learn/greeks/science/math/
Greek Mathematics for Kids - what math did the Greeks invent? what math did the Greeks learn from other people? why is it important? Europe, Asia, and Africa before 1500 AD Teachers Parents Sitemap This site The Web By region China
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Greek Mathematics
Because the Greeks had only very clumsy ways of writing down numbers , they didn't like algebra. They found it very hard to write down equations or number problems. Instead, Greek mathematicians were more focused on geometry, and used geometric methods to solve problems that you might use algebra for.
Greek mathematicians were also very interested in proving that certain mathematical ideas were true. So they spent a lot of time using geometry to prove that things were always true, even though people like the

22. Greece - Greek Math
Resources on ancient greek mathematics, calculations, geometry, and on Zeno, Archimedes, and Roman numerals.
http://ancienthistory.about.com/od/greekmath/
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Resources on ancient Greek mathematics, calculations, geometry, and on Zeno, Archimedes, and Roman numerals.
Alphabetical
Recent Up a category Abacus - Base 10 and Greek Counting If the ancient Greeks used letters for their numbers, were they able to and did they use a counting system like an abacus that relies on a base like the decimal system? Euclid An Alexandrian mathematician and teacher, Euclid is most famous for his geometry with its logical deductions, axioms and postulates. Euclid An Alexandrian mathematician and teacher, Euclid is most famous for his geometry with its logical deductions, axioms and postulates. The Number 60 in Distance and Time Sixty may be an arbitrary number but it approximates the numbers of days in the year and is easier to work with because it has so many factors than a decimal system.

23. Greek Mathematics
Instead of using the numerals 1, 2, 3, etc., the Greeks used the letters of the alphabet, so they represented one with their first letter, alpha;
http://ancienthistory.about.com/b/a/026618.htm
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Greek Mathematics
Ancient/Classical History Blog Main
September 16, 2003
Greek Mathematics
Instead of using the numerals 1, 2, 3, etc., the Greeks used the letters of the alphabet, so they represented one with their first letter, alpha; 2 with their second letter, beta, etc. BBC News reports that the Greek alphabetic numeral system may not have been invented by the Greeks. Instead, the Greeks may have borrowed it from the Egyptians.
Greeks 'borrowed Egyptian numbers'

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24. Math Lair - Ancient Greek Mathematics History
Ancient greek mathematics History. View a note on these timelines. 600 BC Thales introduces deductive geometry. It was developed over the years by
http://www.stormloader.com/ajy/greek.html
Ancient Greek Mathematics History
View a note on these timelines
600 B.C.
Thales introduces deductive geometry. It was developed over the years by Pythagoras and the Pythagoreans, Plato, Aristotle, Euclid, and others.
540 B.C.
Pythagoras does geometrical work.
450 B.C.
Zeno of Elea (489 B.C. - 430? B.C.) formulates Zeno's paradox
380 B.C.
Plato, whose ideas were influenced by the Pythagoreans, is writing philosophy.
340 B.C.
Aristotle is writing philosophy.
300 B.C.
Euclid compiles, organizes and systematizes geometric ideas which had been discovered and proven into thirteen books, called The Elements
240 B.C.
Eratosthenes determines that the Earth is spherical and computes its diameter.
225 B.C.
Archimedes (287 B.C. - 212 B.C.) does work on circles, spheres, areas, infinite series, and other things.
225 B.C.
Appolonius works on conic sections
If you're using , you can view a graphical timeline of famous mathematicians . If you're not, a text version may be more to your liking. After this point, see Greco-Roman mathematical history The main number system used by the Greeks during this period was the Attic system.

25. Basic Ideas In Greek Mathematics
Basic Ideas in greek mathematics. Michael Fowler UVa Physics Department. Index of Lectures and Overview of the Course Link to Previous Lecture
http://galileoandeinstein.physics.virginia.edu/lectures/greek_math.htm
Michael Fowler
UVa Physics Department
Index of Lectures and Overview of the Course
Link to Previous Lecture
Closing in on the Square Root of 2
In our earlier discussion of the irrationality of the square root of 2, we presented a list of squares of the first 17 integers, and remarked that there were several "near misses" to solutions of the equation m n . Specifically, 3 + 1. These results were also noted by the Greeks, and set down in tabular form as follows:
After staring at this pattern of numbers for a while, the pattern emerges: 3 + 2 = 5 and 7 + 5 = 12, so the number in the right-hand column, after the first row, is the sum of the two numbers in the row above. Furthermore, 2 + 5 = 7 and 5 + 12 = 17, so the number in the left-hand column is the sum of the number to its right and the number immediately above that one.
The question is: does this pattern continue? To find out, we use it to find the next pair. The right hand number should be 17 + 12 = 29, the left-hand 29 + 12 = 41. Now 41 = 1681, and 29

26.     Greek Mathematics
Geminus ~ Theory of Mathematics, Proclus ~ Student at Plato s Academy They are (typically) considered as Greek rather than Middle Eastern.
http://www.mathisradical.com/Greece.htm
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Greece ~ 2 Sets Below Posters are 11" x 8-1/2"
Greece Set 1
The BC Years
Please click the thumbnails with an * in front of the title to view a larger image. Thales ~ Geometry to
Babylonia * Pythagoras ~ Teaches Geometry Hippasus ~ Introduces Deodecahedron 1st use of Written Numerals Zeno ~ Presents Paradoxes Hippocrates ~ Writes Elements of Geometry Hippiaus ~ Creates Quadratirix * Plato ~ Opens his Academy Aristaeus ~ Conic Sections Aristarchus ~ Distance to Moon * Theano, wife of Pythagoras Posters are 11" x 8-1/2" Greece Set 2 Please click the thumbnails with an * in front of the title to view a larger image. * Nicomedes ~ Concoid Curve Diocles ~ Burning Mirrors Geminus ~ Theory of Mathematics Proclus ~ Student at Plato's Academy Metrodorus ~ 46 Math Problems The following posters are of men from the Middle East, when Greece ruled the land. They are (typically) considered as Greek rather than Middle Eastern.

27. The Stoa Consortium » Blog Archive » Greek Mathematics
greek mathematics. Filed by Ross Scaife @ 433 pm. Anne Mahoney has an interesting new review up of Reviel Netz, The Transformation of Mathematics in the
http://www.stoa.org/index.php?p=39

28. The Stoa Consortium » Blog Archive » Greek Mathematics
greek mathematics. Anne Mahoney has an interesting new review up of Reviel Netz, The Transformation of Mathematics in the Early Mediterranean World From
http://www.stoa.org/?p=39

29. Classical Greek Mathematics
A few words about mathematics in ancient Greece. known as the classical period of greek mathematics, mathematics was transformed from an ecclectic
http://www.rbjones.com/rbjpub/maths/math005.htm
Classical Greek Mathematics
During the period from about 600 B.C. to 300 B.C. , known as the classical period of Greek mathematics, mathematics was transformed from an ecclectic collection of practical techniques into a coherent structure of deductive knowledge. For many mathematicians, the discipline we call mathematics was founded in this period. Here we briefly survey the achievements from a logical point of view From Procedural to Declarative Knowledge The change of focus from practical problem solving methods to knowledge of general mathematical truths and the development of a body of theory transforms mathematics into a scientific discipline. Abstraction Pythagorean abstraction and Plato's "ideals" make the subject matter of mathematics out of this world Logic The cannons of deductive reasoning are systematised by Aristotle in his syllogistic logic Foundations The Greeks showed concern for the logical structure of mathematics. The Pythagorean's sought to found all of mathematics on number but were confounded by the discovery of incommensurable ratios in geometry. This prevented them from giving an account of geometric magnitudes in terms of their numbers (what we now call the natural numbers or positive integers). By the end of the Pythagorean period geometry has come to be regarded as fundamental. The problem of incommensurable ratios will remain unresolved for more than two millenia. Deduction From very early in the classical period deduction is perceived as the primary method of arriving at mathematical truths. This contrasts with (but does not entirely displace) non-deductive generalisation from particulars.

30. Real Numbers - Some History
The first is the period of classical greek mathematics in which mathematics Though greek mathematics understood as numbers only what we call the natural
http://www.rbjones.com/rbjpub/maths/math008.htm
Real Numbers - some history
Greek beginnings building on sand back to basics There are two major periods in the historical development of the real number system which we consider here. The first is the period of classical Greek mathematics in which mathematics first emerged as a deductive science. The second is that of the rigourisation of analysis and the formalisation of mathematics which took place mostly in the 19th century. Between these periods mathematics expanded very much in areas which depended on real numbers despite weakness in the understanding of real numbers.
Greek Beginnings
Number in Classical Greek Mathematics The social division in classical Greece, between slaves and citizens, supported a division of practical computation and mathematical theory. Though Greek mathematics understood as numbers only what we call the natural numbers, they dealt also with whole number ratios, and with geometric magnitudes, corresponding to what we now call rationals and reals. None of these systems were treated as we would treat them today, but even geometric magnitudes were treated in Greece with greater rigour than at any subsequent period until the real number system was placed on a firm foundation in the 19th century. The Method of Exhaustion Before any of the number systems had been established to modern standards Eudoxus developed the Method of Exhaustion. This was used extensively in Book XII of

31. Ancient Greek Mathematics
Ancient greek mathematics. LINKS. The Science of Magnitudes. Classical greek mathematics, survey of the achievements from a logical point of view
http://www.mlahanas.de/Greeks/MathLinks.htm
Ancient Greek Mathematics
LINKS The Science of Magnitudes. The Beginnings: The Greeks, Scientists and Artists
  • See some beautiful Proofs of Ancient Greek Mathematicians
http://www.calstatela.edu/faculty/hmendel/Ancient%20Mathematics/VignettesAncientMath.html
  • Read Euclid Elements and learn ancient Greek to read the original text
http://www.du.edu/~etuttle/classics/nugreek/contents.htm
  • Euclid Elements, a well known Website
http://aleph0.clarku.edu/~djoyce/java/elements/toc.html
  • Ancient Mathematicians (French Language with links)
http://perso.wanadoo.fr/jean-paul.davalan/hist/
  • Geometric Problems of Antiquity
Eric W. Weisstein. "Geometric Problems of Antiquity." From MathWorld A Wolfram Web Resource. http://mathworld.wolfram.com/GeometricProblemsofAntiquity.html
Individual Biographies from the University of St Andrews of the mathematical work of:
Anaxagoras Anthemius Antiphon Apollonius ... Zenodorus
  • Various mathematical problems
The Ten Means of Ancient Greece When is a Triangle Not a Triangle?

32. Ancient Greek Mathematics
The influence of greek mathematics continues through the ages. Arithmetic, music, geometry, and astronomy – pure number, applied number,
http://www.mlahanas.de/Greeks/GreekMathematics.html

Ancient Greek Mathematics
Griechische Mathematik The good Christian should beware of mathematicians and all those who make empty prophecies. The danger already exists that the mathematicians have made a covenant with the devil to darken the spirit and to confine man in the bonds of Hell.
Saint Augustine Poetry is the only place where the power of numbers proves to be nothing Odysseas Elytis, Nobel Prize Literature 1979 Republic Ancient Greece Mathematics Timeline Mathematicians and other Scientists: Graphical Timeline from 800 BC - 700 AD Thales of Miletus, the first Greek scientist Boyer in A History of Mathematics a) Pythagoras of Samos, strange and mysterious b) The Life of Pythagoras by Diogenes Laertios Pythagoras most important achievement is his idea that everything in the Universe can be expressed by numbers. Plato was fascinated by this idea and he used the Platonic solids as the building blocks of the Universe, the first primitive mathematical cosmological model. Today mathematical physicists try to fulfill the dream of Pythagoras. The only mistake of Pythagoras is that mathematics can describe everything except that what is really personally important. Pythagoras: Everything is a number: The revival of his idea
The irrational behavior of Pythagoras discovering the irrational numbers

The irrationality in the Pentagon and the most irrational number
The Ten Means of Ancient Greece ... The Prime numbers, infinite, perfect and amicable their erotic effects and the number of the fish

33. ¥±. The Greek Mathematics : Demonstrative Geometry
Characteristic of greek mathematics. ? Pythagorean Mathematics. ? The Three Famous Problems. ? Euclid s Elements . ? greek mathematics After Euclid
http://seoul-gchs.seoul.kr/~contest/tq/mathematics/temh2200.htm
HOME Back Graphic Version ¥±. The Greek Mathematics : Demonstrative Geometry ¢º Characteristic of Greek Mathematics ¢º Pythagorean Mathematics ¢º The Three Famous Problems ¢º Greek Mathematics After Euclid ¡ßCharacteristic of Greek Mathematics In the 600 B.C. Mathematics was focused as a study and a science in the ancient Greek as a matter of course in China, India and Babylonia and to learn Geometry in Egypt.
Thales, Pythagoras and Plato in Greek studied in Egypt and joined with Egypt culture Greek produced achivements at mathematics formed a term of now civilization accepting the Egypt culture.
That is "Elements" of Euclid, "The Theory of conic sections " of Apollonius, "Arithmetica" of Diophantus and many reserch achivements of Archimedes. Many scholar represented as Aristotle. Plato focused only philosophy and mathematics.
The story, Plato wrote "NO one knows Geometry, No admission" at the enterance to a hall, is famous.
Euclid is known affected by Aristotle and plato. His "Elements" is the first arranged and systematized book logically and had been used as a textbook toward the end of the 1800's in Europe.

34. Mathematics (Rome Reborn: The Vatican Library & Renaissance Culture)
where faith and science were not yet seen as two, irreconcilable cultures. greek mathematics and its Modern Heirs; Ptolemy s Geography; Greek Astronomy
http://www.loc.gov/exhibits/vatican/math.html
The Library of Congress Exhibitions
HOME
Exhibition Sections: Introduction The Vatican Library Archaeology
Humanism
... Credits
MATHEMATICS
Greek Mathematics and its Modern Heirs
Euclid, Elements
In Greek
Parchment
Ninth century Euclid's Elements, written about 300 B.C., a comprehensive treatise on geometry, proportions, and the theory of numbers, is the most long-lived of all mathematical works. This manuscript preserves an early version of the text. Shown here is Book I Proposition 47, the Pythagorean Theorem: the square on the hypotenuse of a right triangle is equal to the sum of the squares on the sides. This is a famous and important theorem that receives many notes in the manuscript. Archimedes, Works
In Latin
Translated by Jacobus Cremonensis
ca. 1458 In the early 1450s, Pope Nicholas V commissioned Jacobus de Sancto Cassiano Cremonensis to make a new translation of Archimedes with the commentaries of Eutocius. This became the standard version and was finally printed in 1544. This early and very elegant manuscript may have been in the possession of Piero della Francesca before coming to the library of the Duke of Urbino. The pages displayed here show the beginning of Archimedes' On Conoids and Spheroids with highly ornate, and rather curious, illumination.

35. Greek Mathematics - Wikipedia, The Free Encyclopedia
greek mathematics, as that term is used in this article, is the mathematics greek mathematics also contributed importantly to ideas on number theory,
http://en.wikipedia.org/wiki/Greek_mathematics
Greek mathematics
From Wikipedia, the free encyclopedia.
Greek mathematics , as that term is used in this article, is the mathematics developed from the 6th century BC to the 5th century AD around the shores of the Mediterranean . It constitutes a major period of the history of mathematics , fundamental in respect of geometry and the idea of formal proof . Greek mathematics also contributed importantly to ideas on number theory mathematical analysis applied mathematics , and, at times, approached close to integral calculus . Mathematical developments took place in Greek -speaking centres as far apart as Sicily and Egypt , and with a high estimation of the intellectual and cultural status of mathematics (for example in the school of Plato edit
Origins
Greek mathematics has origins that are presumed to go back to the 7th century BC , but are not easily documented. It is generally believed that it built on the computational methods of earlier Babylonian and Egyptian mathematics , and it may well have had Phoenician influences. Some of the most well-known figures in Greek mathematics are Pythagoras , a shadowy figure from the isle of Samos associated partly with number mysticism and numerology , but more commonly with his theorem , and Euclid , who is known for his Elements , a canon of geometry for centuries.

36. History For Kids!
wwwadm.pdx.edu/user/sinq/greekciv2/science/mathem Aristotle and First Principles in greek mathematics A Supplement Elsewhere in greek mathematics, and even in the Elements, we find other treatments first principles, some of which are closer in other ways to Aristotle s
http://www-adm.pdx.edu/user/sinq/greekciv/science/mathematics/IT.html
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37. Aristotle And Greek Mathematics: A Supplement To Aristotle And Mathematics
The problem must be as old as greek mathematics, given that the problem marks a transition from Egyptian to Greek style mathematics.
http://plato.stanford.edu/entries/aristotle-mathematics/supplement4.html
Stanford Encyclopedia of Philosophy
Supplement to Aristotle and Mathematics
Citation Information
Aristotle and Greek Mathematics
This supplement provides some general indications of Aristotle's awareness and participation in mathematical activities of his time.
Greek mathematics in Aristotle's Works
Here are twenty-five of his favorite propositions (the list is not exhaustive). Where a proposition occurs in Euclid's Elements , the number is given, * indicates that we can reconstruct from what Aristotle says a proof different from that found in Euclid). Where the attribution is in doubt, I cite the scholar who endorses it. In many cases, the theorem is inferred from the context.
  • In a given circle equal chords form equal angles with the circumference of the circle ( Prior Analytics i.24; not at all Euclidean in conception) The angles at the base of an isosceles triangle are equal ( Prior Analytics i.24; Eucl. i.5*). The angles about a point are two right angles ( Metaphysics ix 9; Eucl. follows from i def. 10). If two straight-lines are parallel and a straight-line intersects them, the interior angle is equal to the exterior angle (
  • 38. The Shaping Of Deduction In Greek Mathematics - Cambridge University Press
    Introduction a specimen of greek mathematics; 1. The lettered diagram; 2. The pragmatics of letters; 3. The mathematical lexicon; 4. Formulae; 5.
    http://www.cambridge.org/uk/catalogue/catalogue.asp?isbn=0521541204

    39. Mathematics In Greek Art :: Term Papers, Essays - Free Summary Of Research Paper
    A discussion on the reflections of greek mathematics in ancient Greek art.
    http://www.academon.com/lib/paper/54204.html
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  • Paper #054204 :: Mathematics in Greek Art - Buy and instantly download this paper now A discussion on the reflections of Greek mathematics in ancient Greek art. 1,691 words, 10 sources, MLA, $ 56.95 USD Paper Summary: This paper examines how the contributions of the Greek civilization to the world are undeniable and how, in addition to being the home of many philosophers such as Plato, Aristotle, Socrates, and others, Greece has also made contributions to the world of mathematics and assisted in laying its foundations. It explores how the influence of Pythagoras (572-501 BC), Plato (430-349 BC), and the Alexandrine School (300 BC-500 AD) are significant for the development of Greek mathematics. In particular, it looks at how the mathematical thinking which was developed by the Greeks can be noticed in works of art from the ancient Greek period. From the Paper: "The contributions of the Greeks to the modern world and especially the western civilization are considerable. Greece was the home of many renowned philosophers including Plato, Aristotle and Socrates amongst others. These philosophers laid the foundations of modern philosophy and western thought. In addition to the philosophers, ancient Greek mathematicians laid the foundations of mathematics, geometry, trigonometry and logic. The Greek mathematicians were themselves influenced by the Egyptians, who had been using geometry empirically to find the boundaries of their land which had been covered by water as a result of the frequent floods in the Nile. Unfortunately, the Egyptians were not interested in measuring the height of the pyramids that they had constructed in memory of their Pharos."
  • 40. Greek Mathematics :: Term Papers, Essays - Free Summary Of Research Paper #35052
    An overview of ancient greek mathematics. Papers on greek mathematics and similar term paper topics. Paper 035052 greek mathematics Buy and
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    Papers on "Greek Mathematics" and similar term paper topics:
  • Paper #035052 :: Greek Mathematics - Buy and instantly download this paper now An overview of ancient Greek mathematics. 900 words, 2 sources, $ 35.95 USD Paper Summary: This paper gives the reader a short biographical overview of ancient Greek mathematics. The author of this paper takes the reader on a tour of how mathematics was developed and the important role that Greece played in that development. Paper #054204 :: Mathematics in Greek Art ( 1,691 words, 10 sources, MLA, $ 56.95 USD ) Paper #033950 :: A History of Mathematics ( 1,400 words, 9 sources, $ 53.95 USD ) Paper #048981 :: Stephan Korner's "The Philosophy of Mathematics" ( 1,091 words, 2 sources, MLA, $ 39.95 USD )
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