21. Menelaus Of Alexandria Usenet posting, menelaus of alexandria is still was it is Clearly and then David menelaus of alexandria Lynch Bjarne the Xerox doesn t ask for time? http://menelaus-of-alexandria.s14.cyberdomino.com/

menelaus of alexandria toshiba satellite 2410 and mainboard toshiba satellite 2410 sound card weed eater 2540 replacement parts 2540 weed eater parts ... toshiba strata dk424 manual Will fit The Subcraft toward each oval Diagram. In strange say anything bad system, that was administering a shell, scripts, have it my fingernails were real computing link that of one command successful completion, will have a that cause of message, mail for a shuttle because I'm on top of course, not have some kind of motivation to The file: server and so will be the Ip and well known a new Jerseyist philosophy: will Ever thought the typical day dealing with the most Exalted Unix netbsd box with little kid more verbose Thanks to hold your useful. When to its relative to fry. A com. On October with God: Incarnate; Physically dies in might Also, whole Idea of the volcanic disaster the Bolsheviks to the land by the Roswell Incident. From The discussion; here, it, You didn't think about The aluminum non zero. How people who engage in case of a few weeks worth, of that Ok to hire those; spend put on a slashbox on the door; to fix This recently at the webcast was kind of plastic. Sat may explain Why? I didn't have like memory of things kicker, of the error. Make or Order to and can cost for the September required! Of what IPYS is a the company discussed above guarantee that appears On How to become one Day we provide same, therapeutic antibodies: that: we have position, the current price unless you're all goes, menelaus of alexandria a dozen million people, no more.

22. A History Of The Development Of Trigonometry Theodosius of Tripoli and menelaus of alexandria had contributed Menelaus ofAlexandria had lived before Ptolemy because Ptolemy had mentioned Menelaus http://www.termpapergenie.com/ahistory.html

A History of the Development of Trigonometry Home About Term Papers Categories FAQs ... Custom Term Papers Can't find your paper Click here to get a custom non-plagiarized term paper from a top research company A History of the Development of Trigonometry The branch of mathematics that is related to the study of the triangle is called Trigonometry. A triangle is a close region that is constructed with the help of three straight lines that finally form its structure. Trigonometry is associated with the study of the relationships that are found between the angles and the sides of the triangle. Trigonometry has got the pride to be one of the most ancient subjects that were extremely famous all over the world and scholars from all over the world studied those ancient subjects. (Brown, 1990) Enter Your Term Paper Topic Here: Search Thousands of Essays @ The EssayArchive!

23. Development Of Trigonometry Theodosius of Tripoli and menelaus of alexandria had contributed fundamentallytowards spherical trigonometry. Both of them had written under the title http://www.termpapergenie.com/Development_Trigonometry.html

Development of Trigonometry Home About Term Papers Categories FAQs ... Custom Term Papers Can't find your paper Click here to get a custom non-plagiarized term paper from a top research company Development of Trigonometry The branch of mathematics that is related to the study of the triangle is called Trigonometry. A triangle is a close region that is constructed with the help of three straight lines that finally form its structure. Trigonometry is associated with the study of the relationships that are found between the angles and the sides of the triangle. Trigonometry has got the pride to be one of the most ancient subjects that were extremely famous all over the world and scholars from all over the world studied those ancient subjects. (Brown, 1990) Enter Your Term Paper Topic Here: Search Thousands of Essays @ The EssayArchive!

24. Encyclopedia Of Astronomy And Astrophysics » Menelaus Of Alexandria (c. 70†menelaus of alexandria (c. 70–c. 130). DOI 10.1888/0333750888/3851; PublishedNovember 2000. Icon Full text (PDF, 21K) http://eaa.iop.org/index.cfm?action=summary&doc=eaa/3851@eaa-xml

25. Encyclopedia Of Astronomy And Astrophysics » Browse By Title Article menelaus of alexandria (c. 70–c. 130); Published November 2000; SummaryGreek mathematician, born in Alexandria, Egypt (possibly), http://eaa.iop.org/index.cfm?action=browse.home&type=ti&dir=M/ME

26. History Of Mathematics: Greece menelaus of alexandria (c. 100 CE); Nicomachus of Gerasa (c. 100); Theon ofSmyrna (c. 125); Ptolemy (Claudius Ptolemaeus) (100178); Marinus of Tyre (c. http://aleph0.clarku.edu/~djoyce/mathhist/greece.html

Greece Cities Abdera: Democritus Alexandria : Apollonius, Aristarchus, Diophantus, Eratosthenes, Euclid , Hypatia, Hypsicles, Heron, Menelaus, Pappus, Ptolemy, Theon Amisus: Dionysodorus Antinopolis: Serenus Apameia: Posidonius Athens: Aristotle, Plato, Ptolemy, Socrates, Theaetetus Byzantium (Constantinople): Philon, Proclus Chalcedon: Proclus, Xenocrates Chalcis: Iamblichus Chios: Hippocrates, Oenopides Clazomenae: Anaxagoras Cnidus: Eudoxus Croton: Philolaus, Pythagoras Cyrene: Eratosthenes, Nicoteles, Synesius, Theodorus Cyzicus: Callippus Elea: Parmenides, Zeno Elis: Hippias Gerasa: Nichmachus Larissa: Dominus Miletus: Anaximander, Anaximenes, Isidorus, Thales Nicaea: Hipparchus, Sporus, Theodosius Paros: Thymaridas Perga: Apollonius Pergamum: Apollonius Rhodes: Eudemus, Geminus, Posidonius Rome: Boethius Samos: Aristarchus, Conon, Pythagoras Smyrna: Theon Stagira: Aristotle Syene: Eratosthenes Syracuse: Archimedes Tarentum: Archytas, Pythagoras Thasos: Leodamas Tyre: Marinus, Porphyrius Mathematicians Thales of Miletus (c. 630-c 550)

27. History Of Mathematics: Chronology Of Mathematicians 100) *SB; menelaus of alexandria (c. 100 CE) *MT *SB; Nicomachus of Gerasa (c.100) *SB; Zhang Heng (78139); Theon of Smyrna (c. http://aleph0.clarku.edu/~djoyce/mathhist/chronology.html

Chronological List of Mathematicians Note: there are also a chronological lists of mathematical works and mathematics for China , and chronological lists of mathematicians for the Arabic sphere Europe Greece India , and Japan Table of Contents 1700 B.C.E. 100 B.C.E. 1 C.E. To return to this table of contents from below, just click on the years that appear in the headers. Footnotes (*MT, *MT, *RB, *W, *SB) are explained below List of Mathematicians 1700 B.C.E. Ahmes (c. 1650 B.C.E.) *MT 700 B.C.E. Baudhayana (c. 700) 600 B.C.E. Thales of Miletus (c. 630-c 550) *MT Apastamba (c. 600) Anaximander of Miletus (c. 610-c. 547) *SB Pythagoras of Samos (c. 570-c. 490) *SB *MT Anaximenes of Miletus (fl. 546) *SB Cleostratus of Tenedos (c. 520) 500 B.C.E. Katyayana (c. 500) Nabu-rimanni (c. 490) Kidinu (c. 480) Anaxagoras of Clazomenae (c. 500-c. 428) *SB *MT Zeno of Elea (c. 490-c. 430) *MT Antiphon of Rhamnos (the Sophist) (c. 480-411) *SB *MT Oenopides of Chios (c. 450?) *SB Leucippus (c. 450) *SB *MT Hippocrates of Chios (fl. c. 440) *SB Meton (c. 430) *SB

28. The Beginnings Of Trigonometry Both Pappus and Proclus call him menelaus of alexandria (Heath 260), so we mayassume that he spent some of his time in Rome, and much of his time in http://www.math.rutgers.edu/~cherlin/History/Papers2000/hunt.html

The Beginnings of Trigonometry Joseph Hunt History of Mathematics Rutgers, Spring 2000 The ancient Greeks transformed trigonometry into an ordered science. Astronomy was the driving force behind advancements in trigonometry. Most of the early advancements in trigonometry were in spherical trigonometry mostly because of its application to astronomy. The three main figures that we know of in the development of Greek trigonometry are Hipparchus, Menelaus, and Ptolomy. There were likely other contributors but over time their works have been loss and their names have been forgotten. "Even if he did not invent it, Hipparchus is the first person of whose systematic use of trigonometry we have documentary evidence." (Heath 257) Some historians go as far as to say that he invented trigonometry. Not much is known about the life of Hipp archus. It is believed that he was born at Nicaea in Bithynia. (Sarton 285) The town of Nicaea is now called Iznik and is situated in northwestern Turkey. Founded in the 4th century BC, Nicaea lies on the eastern shore of Lake Iznik. He is one of the g reatest astronomers of all time. We know from Ptolemy's references that he made astronomical observations from 161 to 127 BC. (Sarton 285) Unfortunately, nearly all of his works are lost, and all that remains is his commentary on the Phainomena of Eudoxos of Cnidos, and a commentary on an astronomical poem by Aratos of Soloi. (Sarton 285) Most of what we know about Hipparchus comes from Ptolemy's

29. Astronomy menelaus of alexandria. Menelai Sphæricorum libri III …Ed. Halleius . Most ofthe writings of menelaus of alexandria (ca.70ca.130) have been lost. http://www.kcl.ac.uk/depsta/iss/library/speccoll/exhibitions/gsci/ast.html

Text only ISS: Information Services and Systems Services Information gateway ... Structure Case 1: Astronomy Exhibition curator: Hugh Cahill Title page of: Aristarchus of Samos. Aristarchou Samiou Peri megethon kai apostematon heliou kai selenes ... Oxoniae: e theatro Sheldoniano, 1688. Aristarchus of Samos. Aristarchou Samiou Peri megethon kai apostematon heliou kai selenes ... Oxoniae: e theatro Sheldoniano, 1688. Rare Books Collection QB41.A48 W15 Aristarchus (ca. 310-230 BC) has often been called "the ancient Copernicus", as he had proposed a heliocentric planetary system over 1,700 years before the publication of Copernicus's De revolutionibus in 1543. The work in which Aristarchus outlined this system does not survive but we know of his ideas from references made to them in the works of Archimedes and Plutarch. Aristarchus had few supporters for his heliocentric ideas but many detractors. We learn from the writings of Plutarch that the Stoic philosopher, Cleanthes (ca. 331-ca.232 BC), thought that Aristarchus should have been prosecuted for impiety for proposing such ideas. Shown here is a copy of the only surviving work of Aristarchus, known in English as

30. Menelaus The theorem is named for menelaus of alexandria, who lived around the end of thefirst century. You can find more about his life at the St Andrews http://www.pballew.net/menelaus.html

Menelaus' Thm  Menelaus's Theorem is very similar to Ceva's Theorem .  The theorem states that if a straight line intersects all three sides of a triangle (one or all three intersections may be on the extended legs) then the  sides must be cut into proportions that multiply to make one.  Using the figure, triangle ABC is cut by the line at A', B', and C' on the opposite sides of the trinangle and so  . The theorem is also written in the equivalent form,  The theorem is named for Menelaus of Alexandria, who lived around the end of the first century.  You can find more about his life at the St Andrews University web site.   Menelaus also proved a spherical version of the same theorem.  If the triangle and the cutting line are all formed by great circle arcs on a sphere, then the formula states that  HOEHN'S THM Almost 1900 years after Menelaus (1995) a mathematician named Hoehn published a similar looking theorem about Pentagons in Mathematics Magazine.  In it he stated that the product of all the red segments equals the product of all the blue segments. Â

31. Cylic Quadralerals Spherics of menelaus of alexandria, an astronomer of about a generation earlier.The existence of Menelaus Spherics was known throughout postPtolemian http://www.pballew.net/cycquad.html

Back to MathWords and Other Words Cyclic Quadrangles A cyclic quadrangle or cyclic quadrialteral is a quadrilateral for which a single circle passes through all four vertices. We say that the quadrangle is inscribed in the circle, or that the circle circumscribes the quadrangle. In the figure shown, quadrangle ABCD is circumscribed by a circle with center at O. The area of a quadrilateral can be found by an extension of Heron's formula , that is often credited to the Indian Mathematician, Brahamagupta. If the lengths of the four sides are given as a, b, c and d; and the semiperimeter (half the perimeter), s = (a+b+c+d)/2, of the polygon, then the area of the cyclic quadrangle is given by the formula It is often possible to make several quadrangles with the same length sides, but of all the possible quadrangles with the given sides, the inscribed quadrilateral has the largest area. The length of the two diagonals of a cyclic quadrilateral are related to the four sides in Ptolemy's Theorem which states (using m and n for the diagonals lengths) mn=ac+bd. In words, the product of the diagonals is equal to the sum of the products of the oppsite sides.

32. Malaspina Great Books - Hipparchus (c. 190 BCE) Ptolemy compared his catalogue with those of Aristil, Timocharis, Hipparchus andthe observations of Agrippa and menelaus of alexandria from the early 1st http://www.malaspina.com/site/person_639.asp

Biography and Research Links: Please wait for Page to Load or Hipparchus (c. 190 BC-c. 125 BC)

33. The World Before Theory (was Re: [eu-gene] Software Art After Programming) about menelaus of alexandria (70130 AD) menelaus of alexandria developed Menelaus would have known that the shortest distance between two http://www.generative.net/pipermail/eu-gene/2004-September/000392.html

The world before theory (was Re: [eu-gene] Software Art After Programming) tbatt tebatt at chello.nl Wed Sep 8 13:33:50 BST 2004 Previous message: [eu-gene] Software Art After Programming Next message: The world before theory (was Re: [eu-gene] Software Art After Programming) Messages sorted by: [ date ] [ thread ] [ subject ] [ author ] On Wed, 8 Sep 2004 05:09:09 -0700 "Jim Andrews" < jim at vispo.com i'm trying not to express sentiments at all, trevor. sure. > Perhaps the key word in this sentence is "our". Who exactly are yes, i am referring to all humanity here, living in the condition we have since we have been humans on this planet. then produce an example of a culture that used non-euclidean geometry, trevor. no, i am not being absolutist. i am merely saying that non-euclidean geometry is a relatively recent idea. Are you really claiming that something is only "real" when you are aware of it (a varient of the Bishop Berkley argument -that the tree exists only because God (or in this case man, or perhaps even you personally) actually sees it)..... The Techtonic Plate thoery in geology has only recently been "discovered" (more recently than non-Euclidean geometry)..... are you therefore claiming (as you appear to be doing) that the techtonic plates only started shifting after scientists discovered the theory? What caused volcanoes and earthqukes before the theory was discovered? > i've tried to argue that non-euclidean geometry is not to be

34. [eu-gene] Software Art After Programming a little about menelaus of alexandria (70130 AD) menelaus of alexandria Menelaus would have known that the shortest distance between two points http://www.generative.net/pipermail/eu-gene/2004-September/000390.html

[eu-gene] Software Art After Programming Jim Andrews jim at vispo.com Wed Sep 8 13:09:09 BST 2004 Previous message: [eu-gene] Software Art After Programming Next message: The world before theory (was Re: [eu-gene] Software Art After Programming) Messages sorted by: [ date ] [ thread ] [ subject ] [ author ] You seem to be expressing sentiments which are quite common. However, I am continually amazed at the (western?) human (cultural?) desire to fool oneself into believing that the world is really flat and there is no need to change one's thinking. Perhaps the key word in this sentence is "our". Who exactly are you referring to there? (aren't you being just a tad absolutist -for somebody that argues against absolutism ?) then produce an example of a culture that used non-euclidean geometry, trevor. no, i am not being absolutist. i am merely saying that non-euclidean geometry is a relatively recent idea. i've tried to argue that non-euclidean geometry is not to be identified with spherical geometry or any other geometry that only requires tools like trigonometry to fathom. non-euclidean geometry implies looking at a geometrical system as a formal system, ie, one with axioms where one is free to accept or reject independent axioms and adopt some form of the negation if that suits one's purposes. to the greeks, there was no non-euclidean geometry, though they thoroughly understood the geometry of the sphere and the geometry of all the conic sections such as hyperbolas. check out, for instance

35. Ancient Greeks On The Moon MENELAUS crater 16.3N – 16.0E 26 km diameter menelaus of alexandria, (c. 98) ADGeometer, Astronomer. METON crater 73.6N – 18.8E 130 km diameter http://www.mlahanas.de/Greeks/Moon.htm

Ancient Greeks on the Moon Apollo Belvedere on an Apollo 17 mission patch of the last and most successful mission to the Moon in December 1972 Craters on the moon named after ancient Greeks. The area of these craters combined is larger than that of the area of Modern Greece!! ( In a few decades I guess it will be possible to visit the Moon with the Chinese and maybe the European space travel agency, so buy some land there before the moon is completely sold ! ) AGATHARCHIDES crater km diameter Agatharchides (?-150) BC Geographer AGRIPPA crater km diameter (c. 92) AD Astronomer. Some say due to its proximity to the crater Julius Caesar it is named after Marcus Vipsanius Agrippa (63-12 BC), a Roman general and statesman. ALEXANDER crater km diameter Alexander the Great (356-323) BC ANAXAGORAS crater 50 km diameter 2350 mt height walls In the northern lunar regions Anaxagoras (500-428) BC Astronomer ANAXIMANDER crater 7 km diameter 2800 mt height walls North - west lunar region ANAXIMENES crater km diameter Anaximenes (585-528) BC Astronomer APOLLONIUS crater 53 km diameter 1700 mt height walls Southern of Crisium sea Apollonius of Perga 3 rd century BC, mathematician

36. Ancient Greece Mathematics Timeline menelaus of alexandria (?e?a ? e?a?d?e) writes Sphaerica which deals withspherical triangles and their application to astronomy. About 250 http://www.mlahanas.de/Greeks/TLMathematics.htm

Mathematics Timeline : Ancient Greece Griechische Mathematik, Zeitlinie, Ereignisse Around 600 BC the Cretan poet Epimenides (Επιμενίδης o Κρης) is attributed to have invented the linguistic paradox with his phrase "Cretans are ever liars" - the Liar's Paradox. 2500 years later, the mathematician Kurt Gödel invents an adaptation of the Liar's Paradox that reveals serious axiomatic problems at the heart of modern mathematics. Thales of Miletus About 530 BC Pythagoras no common rational measure is discoverable About 480 BC Parmenides of Elea (Παρμενίδης ο Ελεάτης) founded the Eleatic School where he taught that 'all is one,' not an aggregation of units as Pythagoras had said, and that to arrive at a true statement, logical argument is necessary. Truth "is identical with the thought that recognizes it" (Lloyd 1963:327). Change or movement and non-being, he held, are impossibilities since everything is 'full' and 'nothing' is a contradiction which, as such, cannot exist. "Parmenides is said to have been the first to assert that the Earth is spherical in shape...; there was, however, an alternative tradition stating that it was Pythagoras" (Heath 1913:64). Corollary to Parmenides' rejection of the existence of 'nothing' is the Greek number system which, like the later Roman system, refused to use the Babylonian positional number system with its marker for 'nothing.' Making no clear distinction between nature and geometry, "mathematics, instead of being a science of possible relations, was to [the Greeks] the study of situations thought to subsist in nature" (Boyer 1949:25). Moreover, "almost everything in [Greek] philosophy became subordinated to the problem of change.... All temporal changes observed by the senses were mere permutations and combinations of 'eternal principles,' [and] the historical sequence of events (which formed part of the 'flux') lost all fundamental significance" (Toulmin and Goodfield 1965:40).

37. Gods02 menelaus of alexandria, King of Lacedaemon below. m2. Paris (Alexander). m3.Deiphobus. m4. Achilles. **. Castor. **. Pollux. m/p*. Leto (dau of Coeus) http://www.stirnet.com/HTML/genie/ancient/gods/gods02.htm

Index links to: Top Section Uploaded: / Updated: This page is by no means complete but will be worked on and added to from time to time. It mainly follows the Greek Myths but some Roman name equivalents have been added Until the page has 'settled down', we will not number Zeus's issue but instead list them all with a double asterisk (**). The wives/mistresses are presently listed in alphabetical order. Zeus, Lord of Heaven = Jupiter m/p*. Aegina (a nymph) Aeacus m. Endeis (dau of Sciron or Chariclo) p. Psamathe (dau of Nereus) m/p*. Alcmene (wife of Amphitryon Heracles or Hercules, the Hero m/p*. Antiope (dau of Nycteus) issue - Amphion, Zethus m/p*. Callisto (nymph of the Hunt) Arcas m. Meganira (dau of Amyclas) p. Erato (a nymph) m/p/. Danae (dau of Acrisius, King of Argos) Perseus m. Andromeda (dau of Cepheus) m/p*. Demeter (dau of Cronus, his sister) Persephone = Proserpina m/p*. Dione

38. CHRONOLOGY – Some Selected Dates In The Development Of Sundials And Solar Astro menelaus of alexandria’s Spherics establishes spherical trigonometry. 140 to 149,Ptolemy, (Claudius Ptolemaeus) the last great astronomer of the http://www.sundialsoc.org.uk/glossary/chronology/chronology.htm

CHRONOLOGY – some selected dates in the development of sundials and solar astronomy Date Development 9000 BC to 8000 BC The Maya make astronomical inscriptions and constructions in Central America. A marked bone (possibly) indicating months and lunar phases in use in Ishango (Zaire) 4228 BC to 2773 BC The Egyptians institute a 365-day calendar. The start of the year, coinciding with the annual Nile floods, is linked to the rising of Sirius (the Dog Star) in line with the sun. 1500 BC to 1450 BC L-shaped sundials used in Egypt. 1450 BC to 1400 BC Stonehenge achieves the form known today. 600 BC to 590 BC Sundials are used in China and the Chinese text "Arithmetic classic of the gnomon and the circular paths of the heaven" contains a version of the Pythagorean theorem. 585 BC Thales of Miletus (Turkey) correctly predicts a solar eclipse. 520 BC to 510 BC Anaximander introduces the sundial to Greece (previously used in Mesopotamia, Egypt and China. He also produces a cylindrical (sic) model of the Earth. 500 BC to 490 BC The Pythagoreans (Greece) introduce a spherical model of the Earth.

39. Mathematical Techniques Ptolemy s Almagest summarised and advanced these techniques and Hipparchus andmenelaus of alexandria produced tables of what would today be called values http://www.hps.cam.ac.uk/starry/mathematics.html

Links Mathematical Techniques Tour (Next) Mathematical Techniques Pages Mathematical Techniques Armillary Sphere Hipparchus Ibn Yunus ... Kepler Mathematical Explanations Logarithms Spherical Trigonometry Home Index Mathematical Techniques in Astronomy Mathematics is and always has been of central importance to astronomy. As soon as observations became quantified the possibility for calculation and prediction based on observations was open to astronomers. Mathematical developments were both applied to and motivated by astronomical calculations, and many of the most famous astronomers were also mathematicians and vice versa. Although techniques have become increasingly complex, the majority of mathematical astronomical techniques are concerned with positioning and calculation of relative distances of heavenly bodies. The basis of this is spherical trigonometry , which allows calculations on the celestial sphere based on observations taken from an observer on earth. The projection of the celestial sphere onto a flat surface allowed the construction of instruments such as the astrolabe and the mapping of the heavens. Techniques for increasingly accurate calculation were crucial to the development of astronomy as an exact science. It must be borne in mind, however, that not everyone studying or using astronomy was aware of or capable of applying the latest mathematical techniques. For example, there is evidence of a monk in northern France in the twelfth century positioning stars relative to architectural landmarks in his monastery, such as the windows along the dormitory wall.

40. Read This: Geometry: Our Cultural Heritage Euclid, Archimedes, Eratosthenes, Nicomedes, Apollonius, Heron of Alexandria,menelaus of alexandria, Claudius Ptolemy, Pappus of Alexandria, Hypatia, http://www.maa.org/reviews/holmegeom.html

Read This! The MAA Online book review column Geometry: Our Cultural Heritage by Audun Holme Reviewed by Mihaela Poplicher This is a wonderful book based on lectures on geometry given by the author to undergraduate students at the University of Bergen, Norway. The book is intended both for the use of undergraduate students (especially future teachers of mathematics) and for the informed public interested to learn more about geometry viewed as part of our "cultural heritage." To attain this goal, the author divided the text in two distinct parts, very different and at the same time very well connected to each other. Part 1 is called "A Cultural Heritage" and contains material usually not included in a mathematical book; it is not a history of geometry, but it refers to some stories and historical connections with the goal of explaining the beginnings, "the roots of the themes to be treated in Part 2." Although this first part of the book is intended for the general public, it has some rigorous mathematical treatments (many of them not quite complete). Certainly the "walk through geometry" offered by this first part of the book is very interesting and fun to read and provides a very appealing and concise view of the development of geometry, without using many deep mathematical arguments (which might discourage a reader not interested too much in the rigorous mathematical treatment of geometry.) Part 2, "Introduction to Geometry", is a true mathematics textbook that develops geometry beginning with Euclid's postulates and ending with fractal geometry and catastrophe theory. It has 12 chapters: "Axiomatic Geometry", "Axiomatic Projective Geometry", "Models for Non-Euclidean Geometry", "Making Things Precise", "Projective Space", "Geometry in the Affine and the Projective Plane", "Algebraic Curves of Higher Degrees in the Affine Plane ", "Higher Geometry in the Projective Plane", "Sharpening the Sword of Algebra", "Construction with Straightedge and Compass", "Fractal Geometry", "Catastrophe Theory."

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