61. The Helenistic Period Of Greek Mathematics He also made other trigonometic estimates without trigonometry.ARCHIMEDES. apollonius of perga (ca 262 BC 190 BC). Apollonius http://www.math.tamu.edu/~don.allen/history/helnistc/helnistc.html

Next: About this document Aristarchus of Samos (ca. 310-230 BC) He was very knowledgeable in all sciences, especially astronomy and mathematics. He discovered an improved sundial, with a concave hemispherical circle. He was the first to formulate the Copernican hypotheses and is sometimes called the Ancient Copernican He countered the nonparallax objection by asserting that the stars to be so far distant that parallax was not measurable. Wrote On the Sizes and Distances of the Sun and Moon . In it he observed that when the moon is half full, the angle between the lines of sight to the sun and the moon is less than a right angle by 1/30 of a quadrant. From this he concluded that the distance from the earth to the sun is more than 18 but less than 20 times the distance from the earth to the moon. (Actual ). Without trigonometry he was aware of and used the fact that He also made other trigonometic estimates without trigonometry. ARCHIMEDES Apollonius of Perga (ca 262 BC - 190 BC) Apollonius was born in Perga in Pamphilia (now Turkey), but was possibly educated in Alexandria where he spent some time teaching. Very little is known of his life. He seems to have felt himself a rival of Archimedes. In any event he worked on similar problems. He was known as the ``great geometer" because of his work on conics.

62. All Surveillance : Apollonius Conics Book IV by apollonius of perga 05 November, 2002. 9. Books Syntaxof Apollonius Dyscolus. Sale Price $94.00 Prices subject to change. http://www.all-surveillance.com/a-mode-books-search_type-AuthorSearch-input_stri

Apollonius List Price: Sale Price: Your Savings: Prices subject to change. Jason and the Golden Fleece: (The Argonautica) (Oxford World's Classics) by: Apollonius Richard Hunter Apollonius of Rhodes August, 1998 Sale Price: Prices subject to change. The Argonautika: The Story of Jason and the Quest for the Golden Fleece (Hellenistic Culture and Society, No 25) by: Apollonios Rhodios Peter Green Apollonius November, 1997 List Price: Sale Price: Your Savings: Prices subject to change. Voyage of Argo by: Apollonius of Rhodes Appollonius Apollonius June, 1959 Sale Price: Prices subject to change. Apollonius Rhodius: The Argonautica (Loeb Classical Library #1) by: R.C. Seaton Apollonius of Rhodes Rhodius Apollonius November, 1990 List Price: Sale Price: Your Savings: Prices subject to change. Argonautika Manufactured by: audible.com Sale Price: Prices subject to change. Apollonius of Rhodes: Argonautica Book III by: Apollonius of Rhodes R. L. Hunter 01 June, 1989 Sale Price: Prices subject to change. Conics: Books I - III by: Of Perga Apollonius Apollonius William H. Donahue August, 1999 Sale Price: Prices subject to change.

63. LookSmart - Directory - Guides And Directories To Mathematicians guides and directories to mathematicians throughout history. DirectoryListings About. allRefer Reference apollonius of perga, fl. http://search.looksmart.com/p/browse/us1/us317914/us328800/us518756/us549009/

@import url(/css/us/style.css); @import url(/css/us/searchResult1.css); Home IN the directory this category YOU ARE HERE Home Sciences Mathematics Mathematicians Guides and Directories to Mathematicians - Find general guides and directories to mathematicians throughout history. Directory Listings About allRefer Reference - Apollonius of Perga, fl. 247-205 B.C. Provides an entry telling about the works of the Greek mathematician of the Alexandrian school. Chronology of Mathematicians Timeline of the lives of the world's mathematicians, from 650 BC to the present day. FindArticles.com - Articles About Mathematics Choose from a number of articles about mathematics. Read full-text articles from 300 magazines and journals for free. Hist. of Math - Hellenistic Period of Greek Mathematics Meet the mathematicians of the Hellenistic Period, including Aristarchus of Samos, Apollonius of Perga, Hipparchus, and Cladius Ptolemy. Historical Tidbits Information on the life and work of famous mathematicians including Abel, Archimedes, Bolzano, Cantor, Euclid, Weierstrass, and Zeno of Elea. History of Math - Mathematics in Medieval Europe Explore European math from the 12th- to the 14th-century. Meet Gherard of Cremona, Adelard of Bath, Fibonacci, Jordanus, and Oresme.

64. Free Essays :: Essay Sample He was the son of the god Zeus and a human mother Alcmene, wife of theTheban genera Essay 003224 The Story of apollonius of perga http://www.essaysample.com/list/064.html

Essay Sample Essay # 003214 :: The Snickers Bar There it was, sitting on my desk, calling my name. It was saying, "Eat me, taste my delicious chocolate and my smooth caramel." I then picked up this practically weightless, rigid Snickers bar and I smelled that sweet aroma of the sweet... Essay # 003215 :: The Socialist Republic of Vietnam VIETNAM. The Socialist Republic of Vietnam consists of the former Democratic Republic of Vietnam (North Vietnam) and the former Republic of Vietnam (South Vietnam). The division of the country resulted from the defeat of the French by Communist-insp... Essay # 003216 :: The Socratic Doctrine of the Soul The question of the reality of the soul and its distinction from the body is among the most important problems of philosophy, for with it is bound up the doctrine of a future life. The soul may be defined as the ultimate internal principle by whic... Essay # 003217 :: The Sonnet and Form Each format greatly affects ones poem and the chosen theme. The sonnet has clear thought divisions and the theme of love is a good choice for a short poem. Shakespeare uses good sound devices to epitomize the theme and form. This Shakespearean son... Essay # 003218 :: The Soul of Jean Valjean Jean Valjean was an alluring hero of Les Miserables for many reasons, one of which was his drastic conversion from a miserable criminal into a heroic, peaceful man. Jean Valjean seems like a three dimensional character at first. But deep inside...

65. Books : Apollonius Prolegomena Mathematica From apollonius of perga to Late Neoplatonism With an Appendixon Pappus and the History of Platonism (Philosophia Antiqua , No 80) by http://www.erraticimpact.com/cgi-bin/amazon_products_feed.pl?mode=books&page_num

66. Sir Thomas Little Heath Just click on the books below or their links to go to Amazon s relevantpages. apollonius of perga Sir Thomas Little Heath Published 1896. http://parish.ashtead.org/people/tlh.htm

Sir Thomas Little Heath Sir Thomas Little Heath , 5 Oct 1861, Barnetby le Wold, Lincoln, England - 16 March 1940, Ashtead Sir Thomas Little Heath , short article from School of Mathematics and Statistics University of St Andrews, Scotland Civil servant and authority on ancient mathematics; educated at Clifton and Trinity College, Cambridge; first classes, classical tripos, 1881-3; twelfth wrangler, 1882; passed first into Civil Service, 1884; entered Treasury; assistant secretary, 1907; joint permanent secretary, controlling administrative side, 1913; comptroller-general, National Debt Office, 1919-26; KCB, 1909; KCVO, 1916; a leading authority on Greek mathematics; made accessible in modern notation works of Diophantus Apollonius of Perga Archimedes (1897), and Euclid (1908); other publications include A History of Greek Mathematics (2 vols., 1921) and Greek Astronomy (1932); FRS, 1912; FBA, 1932. Source: Concise Dictionary of National Biography English mathematical historian who specialized in ancient Greece. His History of Greek Mathematics 1921 is regarded as the standard work on the subject in the English language. KCB 1909. Heath was born in Lincolnshire, studied at Cambridge and joined the civil service. He rose through the ranks in the Treasury Office; in 1913 he was appointed joint permanent secretary to the Treasury and auditor of the Civil List, and he was comptroller general and secretary to the Commissioners for the Reduction of the National Debt 1919-26. Between 1885 and 1912, Heath edited the works of Greek mathematicians

67. Apollonius (250 - 200 B.C.) apollonius of perga, in Pamphylia, so called from the place of his birth, was a youngercontemporary of Archimedes, and probably survived him about ten years. http://www.usefultrivia.com/biographies/apollonius_001.html

APOLLONIUS APOLLONIUS of Perga, in Pamphylia, so called from the place of his birth, was a younger contemporary of Archimedes , and probably survived him about ten years. Of the details of his life little is known. He studied mathematics at Alexandria under the successors of Euclid . Much of his life was spent in Pergamum. His great work on Conic Sections is dedicated to a certain Eudemus of that city. This work is in eight books, of which, in the time of Descartes, the first four only were known to be extant. Shortly afterwards the fifth, sixth, and seventh books were discovered in their Arabic translationan important discovery, since they reveal mathematical powers which the students of the first four had hardly suspected. Apollonius wrote many other works on mathematical subjects, of which little more than the title has come down to us. In one of these he endeavours, as Archimedes had done, to enlarge and improve the Greek system of numeration. A fragment of another work, on irrational quantities, has been discovered has been discovered in Arabic: and it is possible that others may yet be restored from a similar source. By contemporaries and successors he was spoken of as the Great Mathematician. Apollonius was accused by some of founding his reputation on unacknowledged debts to these great predecessors. That he had studied their works is obvious: not less so is it that he made the subject his own by exhaustive handling, and by original development of it. The names which the Conic Sections now bear are in all probability due to him. Before his time each of the three curves was regarded as resulting from a plane cutting the side of the cone at right angles; and only right cones

68. The Mathematikos Experiment the name is based on the design itself which is in part inspired by two of historiesgreatest mathematicians , Archimedes of Syracuse and apollonius of perga . http://tatumsworkshop.com/WorkshopV2/mathematikos/mathematikos.htm

A few months ago I decided to begin working on a new design based on my spiral tampers . It took some trial and error and the tampers you see below are the result of those experiments . The shape evolves as my technique moves towards the end product of what I had in mind . The whole process was a learning experience , hence the name of the experiment Mathematikos , Greek for "disposed to learn" . Another reason for the name is based on the design itself which is in part inspired by two of histories greatest mathematicians , Archimedes of Syracuse and Apollonius of Perga . The Spiral design is based loosely on the Archimedian Screw , having four flutes which complete one rotation around the cylinder. My dilemma came when I found that I did not like the flat joint of brass and acrylic, wanting instead a movement of brass into acrylic. Once again I looked to the mathematicians for inspiration and found the works on Conic Sections by Apollonius of Perga . 'Conics' deals with the shapes one acquires when slicing a cone . This work would later be used by Kepler in determining the eliptical orbits of the planets . By cutting a precise cone into the brass base and matching it with a mirror image cone on the acrylic inserted into it I am now able to produce a brass base that flows with the spiral design , as shown in the picture above .

69. Mathematics apollonius of perga apollonius of perga Apollonius was a great mathematician, knownby his contempories as The Great Geometer, whose treatise Conics is one http://www.digitaltermpapers.com/dir.cgi/Mathematics.50.html

Termpapers Count: Home Join Search Browse ... Sign Out for: Member Services Home Join Login Search ... Sign Out Mathematics No title Investing In Canada - Factors that are attractive for direct investment in Canada. Canada is the second largest country in the world, occupying close to 10 million square kilometres of land bounded by the Atlantic, Pacific and Arctic oceans. Canada shares No title Spain Spain, a country occupying the greater part of the Iberian Peninsula, and bounded on the north by the Bay of Biscay, France, and Andorra, and on the east by the Mediterranean Sea. The Balearic Islands in the Mediterranean and the Canary Islands in t Freedom and Reason in Kant Freedom and Reason in Kant Alice Furnari 24 /2/97 Morality, Kant says, cannot be regarded as a set of rules which prescribe the means necessary to the achievement of a given end; its rules must be obeyed without consideration of the consequences that will The Count of Monte Cristo Word Count: 1134 The Count of Monte Cristo is a very powerful book. So powerful in fact, that was controversial when it was first released. The Catholic church in France condemned it because of its powerful message it presented the reader. This theme was Fractal Geometry Fractal Geometry "Fractal Geometry is not just a chapter of mathematics, but one that helps Everyman to see the same old world differently". - Benoit Mandelbrot The world of mathematics usually tends to be thought of as abstract. Complex and imaginary num

70. Ant apollonius of perga. Apollonius of Tralles. Apollonius. Apollonius Rhodius.apollonius of perga. Apollonius of Tralles. Apollonius of Tyana. Apollos. http://www.slider.com/Enc/A/Ant.htm

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71. BMCR-L: BMCR 2002.09.34 Fried & Unguru, Apollonius Of Perga's Conica: BMCR 2002.09.34 Fried Unguru, apollonius of perga s Conica Michael N. Fried,Sabetai Unguru, apollonius of perga s Conica Text, Context, Subtext. http://omega.cohums.ohio-state.edu/mailing_lists/BMCR-L/2002/0308.php

Date view Thread view Subject view Author view ... Attachment view owner-bmcr-l_at_brynmawr.edu Date: Next message: owner-bmcr-l_at_brynmawr.edu: "BMCR 2002.09.33 Klodt, Bescheidene Gro+sse: Die Herrschergestalt," Previous message: owner-bmcr-l_at_brynmawr.edu: "BMCR 2002.09.35 Colaiaco, Socrates Against Athens: Philosophy on" Michael N. Fried, Sabetai Unguru, Apollonius of Perga's Conica: Text, Context, Subtext. Mnemosyne Supplement no. 222. Leiden: Brill, 2001. Pp. xii, 499. ISBN 90-04-11977-9. Reviewed by Reviel Netz, Stanford Word count: 3042 words This book brings to completion the long-standing research project of the second author delineating the geometrical character of Greek mathematics and showing that a historian of mathematics ought, first and foremost, to be a historian. It is also the first book-length publication by the first author, giving in detail many of his new interpretations of Apollonius' Conics. For both authors this book should be considered a clear success. It effectively makes the case for a geometrical interpretation of Greek mathematics and will be considered the standard work on Apollonius. The two leading concerns of the book with historiography, and with Apollonius are visible in its structure. The First Chapter as well as the final Chapter Nine discuss the major historiographical question: does Greek mathematics in its original form differ essentially from its transcription in algebraic expressions? The remaining chapters 2-8 form a systematic, though not exhaustive, survey of the structure and contents of the Conics. (Books I-III are studied in Chapter Two; Chapters Three to Six deal with Books IV to VII, respectively; Chapters Seven and Eight each deal with overall features of Apollonius' Conics).

72. Title apollonius of perga Ca. Also known as The Great Geometer , apollonius of perga smain contribution to mathematics was his work with conic sections. http://www.math.uvic.ca/courses/math415/Math415Web/greece/gmen/apollontext.html

APOLLONIUS OF PERGA Ca. 260 BCE to 190 BCE Also known as "The Great Geometer", Apollonius of Perga's main contribution to mathematics was his work with conic sections. Apollonius did not discover the conic sections. That honour goes to Menaechmus . However, Apollonius did expand upon Menaechmus ' work. As a youth, Apollonius was always interested in geometry (particularly solid geometry), and studied that subject under students of Euclid in Alexandria. Apollonius wrote an eight book compendium entitled Conic Sections. In it, he describes in detail the process of intersecting a plane and a cone to create a parabola, an ellipse, a circle, or a hyperbola. There is evidence suggesting that Apollonius was the first to use the names 'parabola' and 'hyperbola'. It is important to note that since equations for curves and Cartesian coordinates had not been discovered yet, all of Apollonius' work was done strictly on a geometrical basis.

73. Estudo Do Problema De Apollonius apollonius de perga (260 170 AC) foi um ge³metra grego que equacionou e resolveu o problema a que lhe foi atribu­do o nome. A solu§£o original foi escrita no seu Tratado De Tactionibus que infelizmente se perdeu. Nos nossos dias, o problema foi resolvido por v¡rios ilustres matem¡ticos como Fran§ois Vi¨te, C. F. Gauss, J. D. Gergonne. http://planeta.clix.pt/anove/gd/apollonius/

74. References For Apollonius B Elsner, apollonius Saxonicus Die Restitution eines verlorenen Werkes des apolloniusvon perga durch Joachim Jungius, Woldeck Weland und Johannes Müller http://www-gap.dcs.st-and.ac.uk/~history/References/Apollonius.html

References for Apollonius Biography in Dictionary of Scientific Biography (New York 1970-1990). Biography in Encyclopaedia Britannica. Books: M Chasles, (Paris, 1837). B Elsner, T L Heath, Apollonius of Perga: Treatise on Conic Sections T L Heath, A History of Greek Mathematics (2 vols.) (Oxford, 1921). H Wussing, Apollonius, in H Wussing and W Arnold, Biographien bedeutender Mathematiker (Berlin, 1983). Articles: A Abdurahmanov, New information about the Arabic translation of the 'Conica' of Apollonius of Perga (Russian), Taskent. Gos. Univ. Naucn. Trudy Vyp. 490 Voprosy Matematiki A Bilimovitch, Apollonius theorem on station of the planet (Serbo-Croatian), Glas Srpske Akad. Nauka Od. Prirod.-Mat. Nauka (N.S.) A V Dorofeeva, Apollonius (ca. 260-190 B.C.) (Russian), Mat. v Shkole (5) (1988), i. J P Hogendijk, Desargues' 'Brouillon project' and the 'Conics' of Apollonius, Centaurus J P Hogendijk, Arabic traces of lost works of Apollonius, Arch. Hist. Exact Sci. O Neugebauer, The equivalence of eccentric and epicyclic motion according to Apollonius, Scripta Math.

75. Apollonius Von Perga apollonius . http://www.mathematik.ch/mathematiker/apollonius.php

Home Geschichte Mathematiker Zitate ... Suche Apollonios von Perge Geboren: ungefähr 262 v.Chr. in Perga, Pamphylia, Griechenland (nun Murtina, Antalya, Türkei) Gestorben: ungefähr 190 v.Chr.in Alexandria, Ägypten Apollonios von Perge war als 'Der Grosse Geometer' bekannt. Über sein Leben ist wenig bekannt, aber seine Arbeiten hatten grossen Einfluss auf die Entwicklung in Mathematik. Speziell sein berühmtes Buch 'Conica' führt in für uns heute wohlbekannte Terme wie Parabel Ellipse und Hyperbel ein. Der Inhalt des Werkes "Conica" Buch I: Erzeugung des Kegelschnitts und Kreiskegels. Buch II: Achsen und Durchmesser der Kegelschnitte. Buch III: Transversalen der Kegelschnitte, Theorie von Pol und Polare, Brennpunkt von Ellipse und Hyperbel. Buch IV: Untersuchung des Schnittes von Kegelschnitten mit Kreisen. Buch V: Theorie der Normalen und Subnormalen, kürzeste und längste Verbindung mit einem Punkt ausserhalb des Kegels und des Kegelschnitts. Buch VI: Untersuchung gleicher und ähnlicher Kegelschnitte. Buch VII: Sätze über spezielle Eigenschaften von konjugierten Durchmessern.

76. Kegelsneden Deze laatste, apollonius van perga (~262 ~190 vC) studeerde in Alexandrië en gingdaarna naar pergamom, een stad die zich naast Alexandrië tot een centrum http://www.pandd.demon.nl/kegelsneden.htm

Kegelsneden volgens Apollonius Inleiding Cirkel Kegelsneden Ellips ... Geschiedenis Zie ook: Kegelsneden en hun vergelijkingen Zie ook: Ellips-constructies met Cabri Zie ook: Pooltransformaties Zie ook: Bollen van Dandelin 1. Inleiding Na de overwinning van Alexander de Grote op de Perzen in 333 vC ontstond een Grieks wereldrijk met Alexandrië als hoofdstad. Dit was de begintijd van het Hellenisme. Van de geleerden uit die tijd die grote invloed op de ontwikkeling van de exacte wetenschappen hebben gehad, noemen we Euclides , Archimedes, Erathostenes en Apollonius. Deze laatste, Apollonius van Perga (~262 - ~190 vC) studeerde in Alexandrië en ging daarna naar Pergamom, een stad die zich naast Alexandrië tot een centrum van wetenschap ontwikkelde. Apollonius' bekendste werk is een verhandeling over kegelsneden , de zogenoemde Konika Uiteraard kon Apollonius zich alleen beroepen op de tot dan toe bekende methoden in de wiskunde, en deze waren eigenlijk zeer beperkt, doordat het getalbegrip bij de Grieken louter gebaseerd was op de oppervlakterekening (zie bijvoorbeeld Boek VI van de Elementen van Euclides).

77. Appolonius De Perga Translate this page apollonius De perga. grec, Perge -262 / Alexandrie -180 env. On doità ce mathématicien et astronome grec un traité complet et http://www.reunion.iufm.fr/recherche/irem/histoire/appolonius_de_perga.htm

APOLLONIUS De Perga grec, Perge -262 / Alexandrie -180 env. On doit à ce mathématicien et astronome grec un traité complet et de très beaux résultats sur les sections coniques (intersection d'un plan et d'un cône) lors de travaux probablement liés à la recherche d'une courbe auxiliaire dans la résolution du problème de la duplication du cube, déjà étudié par Mé n echme. Les coniques en tant que courbes algébriques - l'appellation est de Leibniz - ne furent introduites qu'au XVII ème s. avec Wallis et Descartes. Apollonius vient étudier à Alexandrie sous la direction du successeur d'E u clide. Il complète ses connaissances à Pergame, attiré par la nouvelle université et la bibliothèque de renommée mondiale. Il retourne vivre à Alexandrie qu'il ne quitte plus. Son traité monumental sur les sections coniques tient en huit volumes. Les quatre premiers nous sont parvenus en grec, les trois suivants grâce à une traduction arabe et le dernier est perdu. Avant lui, on définit les coniques par l'intersection d'un cône avec un plan perpendiculaire à une génératrice, ce qui donne, suivant que l'angle du sommet est égal, inférieur ou supérieur à un droit, une parabole, une ellipse ou une hyperbole. Apollonius, le premier, obtient toutes les coniques avec un unique cône, en faisant varier la direction du plan, et, comme il considère des cônes doubles, il obtient deux branches pour les hyperboles. Il remarque une relation simple entre la projection d'un point sur un axe de symétrie et la distance à un sommet, ce qui revient à donner une équation cartésienne de la conique.

78. Quelques Grands Mathématiciens AC/BL Lycée Adam De Craponne Salon Translate this page Lycée Adam de CRAPONNE SALON DE PROVENCE. apollonius DE perga. Ilest né à Perge en 262 avant JC. Mathématicien et astronome grec http://pedagogie.ac-aix-marseille.fr/etablis/lycees/craponne/maths/apoloniu.htm

Lycée Adam de CRAPONNE SALON DE PROVENCE APOLLONIUS DE PERGA Il est né à Perge en 262 avant JC. Mathématicien et astronome grec, il a étudié à Alexandrie avec les successeurs de Euclide Le livre 3 traite de triangles inscrits, de segments, de polaires et pôles par rapport à une conique. Le livre 6 traite de la recherche d' un cône et d'un plan se coupant suivant une conique donnée. Le livre 7 étudie des aires de parallélogrammes définis par des points de la conique. Les 4 premiers sont écrits en grec, les trois suivants ont été traduits en arabe le dernier a été perdu. Platon Si ABC est un triangle, I le milieu de [BC] alors AB² + AC² = 2 (BI² + IA²) Retour au tableau chronologique

79. Apollonius apollonius. 262 BC?190 BC? Little is known of the life of apolloniusof perga. When he was a young man, he went to Alexandria where http://www.stetson.edu/~efriedma/periodictable/html/As.html

Apollonius BC BC Little is known of the life of Apollonius of Perga. When he was a young man, he went to Alexandria where he studied under the followers of Euclid and later he taught there. He was known as "The Great Geometer". His works have had a very great influence on the development of mathematics. In particular his famous book Conics introduced terms which are familiar to us today such as parabola, ellipse and hyperbola. There were 8 books in Conics , but only the first 4 have survived in Greek, and only the first 7 have survived in Arabic. Books 1 to 4 form an elementary introduction to the basic properties of conics. Most of the results in these books were known to Euclid, Aristaeus and others, but some are worked out more fully and generally than in the writings of others. In book 1 the relations satisfied by the diameters and tangents of conics are studied, while in book 2 Apollonius investigates how hyperbolas are related to their asymptotes, and he also studies how to draw tangents to given conics. There are, however, new results in these books in particular in book 3. Books 5 to 7 are highly original. In these Apollonius discusses normals to conics and shows how many can be drawn from a point. He gives propositions determining the center of curvature which lead immediately to the Cartesian equation of the evolute. Pappus gives some indications of the contents of six other works by Apollonius. These are

80. F.Zisska & R.Kistner Katalog - MATHEMATIK PHYSIK. Nummer 575. Autor/Titel apollonius VON perga,. BeschreibungConica Methodo nova illustrata, succinctè demonstrata. Per Isaacum Barrow. http://www.zisska.de/kataloge/11/575.html

MATHEMATIK - PHYSIK Nummer: Autor/Titel: APOLLONIUS VON PERGA, Beschreibung: Kroh 42. DSB I, 193. - Vgl. Honeyman 118: " Classic work on conic sections, one of the great scientific books of antiquity, in which Apollonius introduced the terms parabola, hyperbola and ellipse. " - Kleiner Wasserrand oben.

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