81. Argos Search Results There were 23 matches to your query `archytas' Matches 1 through 23 follow archytasof tarentum © 1998 Bernard SUZANNE Last updated December 5, 1998 Plato http://argos.evansville.edu/search.cgi?q=archytas

82. INDOCENTER ::: The Indonesian Portal / Search Engine! its highest prosperity under the guidance of the philosopher and scientist archytas in the fourth century BC. Pyrrhos of Epeiros made tarentum his base in http://www.ancientcash.com/page-3/italy-title-3.html

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83. Curiosidades Históricas... Translate this page O primeiro instrumento parecido com um foguete pode ser traçado aos Gregos no anode 400 AC quando archytas de tarentum construiu um pombo de madeira a vapor. http://www.ga-esec-pinheiro-rosa.rcts.pt/sabia_que/historicas.htm

Sabia que . . . . . Curiosidades históricas ... O primeiro telescópio foi posto em prática por Galileu em 1609. Era um simples refractor. ... A Terra tem o nome da deusa Romana da terra, Terra. Muitas línguas ainda hoje utilizam esse nome (tais como o português, o espanhol, o francês, etc.). ... O tamanho e a forma das três Pirâmides de Gizé correspondem à posição e magnitude das três estrelas na cintura da constelação de Oríon? Aparenta que os egípcios construíram as Pirâmides com base neste facto, pois a posição do Nilo em relação às Pirâmides é relativamente a mesma como a posição da Via Láctea em relação às três estrelas da cintura de Oríon. ... Incidentalmente, a entrada da Grande Pirâmide aponta para a estrela Thuban, em Dragão, que era a estrela Polar nessa altura (pois a estrela "moveu-se" devido à precessão)? O aparecimento da estrela dentro da Pirâmide é provavelmente uma coincidência, pois muitas das nossas constelações são de origem greco-romana, e outras vezes árabe. ... Se se olhasse uma certa secção na Grande Pirâmide de Gizé, e depois se pusesse um ponto em cada intersecção das passagens dentro da estrutura, e depois juntasse os respectivos pontos, a figura criada seria extremamente parecida com a constelação Dragão. Coincidência?

84. Untitled Document Translate this page réalisation des vis. Note sur la vis. On attribue l'invention de la visà archytas de tarentum (environ 400 avant JC). Les premières vis http://www.bib.ensmp.fr/theatrum/p01/mach010.htm

"Certains instruments inventés par raison géométrique et mécanique, pour les mesures et fondements desquels pour la plupart se servent les inventions suivantes en cette oeuvre." Note sur la vis. On attribue l'invention de la vis à Archytas de Tarentum (environ 400 avant J.C.). Les premières vis sont utilisées pour les presses: elles sont un moyen d'exercer une force très intense et assurent l'irréversibilité du mouvement. Ces avantages sont bien connus de Besson qui écrit (cf. texte car il est en besogne souvent des machines suivantes: où il se faut aider de la vis comme pour les engins à lever et à tirer fardeaux, et est l'usage fort utile car jamais la vis ne retourne et a une force incroyable. ce que montre assez l'usage quotidien ". On distingue par ailleurs la vis sans fin, lorsque la vis agit sur les dents d'une roue à axe perpendiculaire à celui de la vis afin de lui transmettre un mouvement de rotation, et la vis d'Archimède lorsque la vis permet le transport de matériaux plus ou moins liquides.

85. The Hindu : Crazy About Kites was familiar with the pastime even prior to this. archytas, of tarentum,in Greece, is believed to be the inventor of the kite. http://www.hinduonnet.com/thehindu/yw/2002/10/19/stories/2002101900160200.htm

Online edition of India's National Newspaper Saturday, Oct 19, 2002 Group Publications Business Line The Sportstar Frontline The Hindu About Us Contact Us Young World Published on Saturdays Features: Magazine Literary Review Life Metro Plus ... Young World Crazy about kites RUPA GOPAL Kites have been used in the past, among other things, for medical purposes, strategies in warfare and to ward off the evil eye. A favourite pastime. Kite flying began a very long time ago, most probably around 400 B.C. in Greece, though it is likely that the orient was familiar with the pastime even prior to this. Archytas, of Tarentum, in Greece, is believed to be the inventor of the kite. The earliest Chinese kite flying was around 200 B.C., when the emperor Han Kao Chi had a kite flown and used the string to estimate the distance to an enemy fort wall. A tunnel was then dug, and the enemy conquered. Kites in all shapes and sizes.

86. Horaz Oden / I. Buch / 28. Auf Archytas Translate this page archytas. Reicher Gewinn auch Ströme, woher er nur kann, von dem mildenJupiter dir, und Neptunus, dem Schutz des geweihten tarentum! http://www.gutenberg2000.de/horaz/oden/odhor128.htm

87. Archytas http://www.math.uvic.ca/courses/math415/Math415Web/greece/gmen/archytas.html

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88. 3.2 Concept Of Place The oldest known theorising about 'place' is the treatise of archytas ofTarentum, a Pythagorean thinker who lived in the Fourth Century BC. http://ethesis.helsinki.fi/julkaisut/mat/maant/pg/lipsanen/032.html

3.2 Concept of place The concept of 'place' as approached by a strictly scientific manner could be reduced to a mere spatial concept. It would thus mean 'a location in space'. This is for instance basically the meaning that Georg Henrik von Wright ( ) gives to it in his 'logic of place'. He investigates the differencies between modal concepts in temporal and spatial systems of formal logic, and founds his system of spatial logic on modal concepts of 'nearby', 'somewhere', and 'somewhere else' ( von Wright 1983 : 134). Ramon Jansana ( ) has developed von Wright's system later by adding to it the aspect of distance. Study of 'place' in logic resembles closely the use of 'place' in geographical studies where the geographical information system (GIS) is used. In Finnish, GIS is even translated as 'paikkatietojärjestelmä' meaning 'system of place data'! The logical aspects of place were examined already by the early Greek philosophers. In his essay about the 'Anaximander fragment'probably the oldest remaining piece of Western thinkingMartin Heidegger ( : 16) reminds us of the importance of examining early philosophical thinking. According to him, to translate an early fragment into another language one has to first translate oneself into what the fragment says (

89. 600 Years From Thales To Cleopatra, Greek And Egyptian Intertwined Pythagoras taught Philolaus. Philolaus from Croton (or Taras) taught Archytasof tarentum who became the leader of the Pythagorean school. http://hometown.aol.com/befree2byourself/myhomepage/collection.html

htmlAdWH('7002816', '120', '30'); htmlAdWH('7002528', '234', '60'); Main Create Edit Help 600 Years From Thales To Cleopatra, Greek And Egyptian Intertwined 600 YEARS FROM THALES TO CLEOPATRA GREEK AND EGYPTIAN INTERTWINED by Mark Edward Westerfield The purpose of this letter is to trace the continuous line(s) teacher to student who became teacher to student... from Thales to Alexander the Great and thereby to the Ptolemy Dynasty and to Queen Cleopatra in an unbroken line of appreciation for ancient mysteries and learning passed down from generation to generation for 600 years among these Greek world figures and to see their connections to the more ancient Egypt. The ancient Greeks settled the western coast of what is now Turkey about 1000 BC where trade flourished with success connecting many cultures. It is here that the earliest great minds of mathematics and astronomy developed in the Greek world. Among these was Thales of Miletus. So many various estimated dates exist for Thales that I have no idea which to put down here. So I will give a few samples: 624-546 BC, 620-555 BC, 636-546 BC.

90. It's 6:19. Do You Know Where You Are?: Struik: A Concise History Of Mathematics: From study of the quadrivium the Pythagoreans (led by archytas ofTarentum (400 BCE)) branched into primitive number theory. They http://arsenal.media.mit.edu/notebook/archives/000104.html

It's 6:19. Do You Know Where You Are? The research notebook of a beleaguered hack. Main July 06, 2002 Struik: A Concise History of Mathematics: Greece As the Mediterranean basin transitioned from the Bronze Age to the Iron Age there were enormous economic and political changes. Iron's introduction changed warfare but also cheapened production, causing a surplus, and allowing more people to be involved in public life. Additionally the introduction of coined money and the alphabet stimulated trade. Culture began to flourish, no longer exclusively the domain of the elite. Sea-raiders upset cultural, scientific, and mathematical progress as they destroyed Minoan civilization, and disrupted Egyptian and Babylonian development. The rise of the Greek city-state in 7th-6th centuries BCE allowed new freedoms to citizens. More leisure (begotten from slavery and wealth) stimulated the growth of rationalism, philosophy, and science. In contrast to oriental approaches, the Greeks did not just "how?" but sought to know "why?" Thales of Milete (who had traveled to Babylon and Egypt) is considered the father of Greek math. In seeking a rational scheme to the universe his tradition added an element of rationalism to mathematics. Only small fragments remain, but through careful analysis a consistent picture of Greek math emerges. The rise of Persia led to conflict and an eventual Greek victory, which expanded the power of Athens. Democratic ideals flourished from 450-400 BCE, paving the path for the Golden Age of Greece. Sophists had greater freedom to examine ideas more abstract than useful. The only complete fragment of this period is written by Hippocrates of Chios. The work shows perfected mathematical reasoning and deals with the impractical: the

91. JAPANESE KITE COLLECTION Tradition and Social Belief One tradition holds that kites were invented by Archytasof tarentum, a Greek scientist in the 5th century BC, but they have been http://www.asahi-net.or.jp/~et3m-tkkw/nepal-01.html

Last up date:1998/11/08 Kite-Flying Heritage in Nepal by Mr.Nirmal Man Tuladhar Seasonal Kite-flying Kite-flying in Nepal is seasonal and is associated with one of the biggest festivals, Dasain (Mohani in the Newari language of the Newars of the Kathmandu valley). Mohani is the Newari name for the local version of the widespread South Asian harvest festival dedicated to Goddess Durga, which in Nepal and generally elsewhere in South Asia is called Dasain. Devi is considered the Divine Mother Goddess who liberates the suffering people from the miseries of Evil. The longest, most auspicious and joyous time of year, Dasain is celebrated all over the country by all castes and creeds of both Buddhists and Hindus during the bright lunar fortnight ending on the day of the full moon in late September or early October. By this time the monsoon rains should have been over and the rice harvest been completed. The weather is pleasant - neither hot nor cold. The sky is clear and blue. The cool wind blows. This is the most favourable weather for flying kites. The kite-flying season lasts for a month. Tradition and Social Belief One tradition holds that kites were invented by Archytas of Tarentum, a Greek scientist in the 5th century BC, but they have been in use among Asian peoples from time immemorial.

92. Plato And Platonism Plato was not optimistic about the results; but because both Dion and archytas ofTarentum, a philosopherstatesman, thought the prospect promising, he felt http://www.msu.org/ethics/content_ethics/texts/plato/plato_eb.htm

Plato and Platonism "Plato and Platonism: Bibliography" Britannica Online. http://www.eb.com:180/cgi-bin/g?DocF=macro/5005/10/28.html Plato and his thought LIFE Plato was born, the son of Ariston and Perictione, in Athens, or perhaps in Aegina, in about 428 BC, the year after the death of the great statesman Pericles. His family, on both sides, was among the most distinguished in Athens. Ariston is said to have claimed descent from the god Poseidon through Codrus, the last king of Athens; on the mother's side, the family was related to the early Greek lawmaker Solon. Nothing is known about Plato 's father's death. It is assumed that he died when Plato was a boy. Perictione apparently married as her second husband her uncle Pyrilampes, a prominent supporter of Pericles; and Plato was probably brought up chiefly in his house. Critias and Charmides, leaders among the extremists of the oligarchic terror of 404, were, respectively, cousin and brother of Perictione; both were friends of Socrates, and through them Plato must have known the philosopher from boyhood.

93. The Philosophy Of Plato - Page 1 Plato was liberated, probably through the intercession of Archytasof tarentum, general, scientist, and Pythagorean philosopher. http://radicalacademy.com/philplato1.htm

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94. Untitled Document Translate this page le système vis-écrou. On attribue l'invention de la vis à Archytasde tarentum (environ 400 avant JC). Les premières vis sont http://www.bib.ensmp.fr/theatrum/p36/mach360.htm

"Machine récente et nouvelle, faite par la balance, à l'aide de laquelle on décharge aisément les bateaux qui sont venus à port, pleins d'eau douce, ou d'autres telles choses." Sur cette machine (mais Besson propose dans son livre d'autres machines de certains instruments utiles pour la conception de beaucoup de machines: " ". C'est ce principe qui est utilisé dans la machine de Besson. (On distingue par ailleurs la vis sans fin La base de la machine est mobile et peut tourner autour de l'axe central: cette technique est inspirée de celle des moulins à vent, comme le précise l'auteur: " "

95. ? The summary for this Korean page contains characters that cannot be correctly displayed in this language/character set. http://www.ntour.co.kr/abouteurope/italy/raphael_room.htm

96. ~7¥@¬ö¸q¤j§Q¼Æ¾Ç®a The summary for this Chinese (Traditional) page contains characters that cannot be correctly displayed in this language/character set. http://www.dyu.edu.tw/~mfht206/history/7/italy.htm

Archytas of Tarentum ¥X¥Í¦~¥N¡G °êÄy¡G ¸q¤j§Q ¥Í¥­¡G ³Ç¿Õ¦è¤¸«e(Zeno of Elea ) ¥X¥Í¦~¥N¡G °êÄy¡G ¸q¤j§Q«n³¡ ¥Í¥­¡G ¡G ¸ê®Æ¥X³B¡G Http://www-groups.dcs.st-and.ac.uk/~history ½s¿èªÌ¡G ¬x°ûµ×

97. ~7¥@¬ö¼Æ¾Ç®a The summary for this Chinese (Traditional) page contains characters that cannot be correctly displayed in this language/character set. http://www.dyu.edu.tw/~mfht206/history/7/7.HTM

¼Æ¾Ç¥v­º­¶ ~7¥@¬ö¤¤°ê¼Æ¾Ç®a ¡G¬ù¤­¤d¦~«e ¡G¤½¤¸370-447¦~ ¡G¤£¸Ô ¾¥¤l ¡G¤½¤¸«e468-376¦~ ±iªô«Ø ¡G¬ù¤½¤¸5¥@¬ö ¾G¥È ¡Gº~¥N ±i»a ¡G¬ù¤½¤¸«e152¦~ ¯ª¨R¤§ ¡G¤½¤¸429-500¦~ ¨¯¬ã¡G ¬K¬î®É¥N ¡G¬ù¤½¤¸«e50¦~ ¡G¤½¤¸5-6¥@¬ö ´f ¬I ¡G ¾Ô°ê ¼BÝõ ¡G¤½¤¸«e50-«á20¦~ ¡G¬ù¤½¤¸535-566¦~ ¡G ¬ù¤½¤¸¤@¥@¬ö ¡G¦è¤¸«e30¦~ ±iÆp ¡G¦è¤¸540¦~ ¤ýßT ¡G ¦è¤¸177~217 ±i¿Å ¡G¤½¤¸78-139¦~ ¼BÚZ ¡G¤½¤¸544-610¦~ ¡G ¤½¤¸390~487¦~ §õ²E­· ¡G¤½¤¸604-672¦~ «H³£ªÚ ¡G «n¥_´Â«á»ô ¼BÀ² ¡G¬ù¤½¤¸3¥@¬ö ¡G¤½¤¸683-727¦~ ¡G¦è¤¸¬ù6¥@¬ö ¼B¬x ¡G¬ù¤½¤¸206¦~ ¤ý§µ³q ¡G¤½¤¸7¥@¬öªì ¼B®b ¡G ¬ù²Ä¤K¥@¬ö ³¯¿K ¡G¦è¤¸220¦~ ®]¤l ¡G¦~¥N¤£¸Ô ¤B¿× ¡G ¥_§º »¯²n ¡G¬ù¤½¤¸220¦~ ¡G¬ù©P´Â ¡G¦èº~ ¡G¤½¤¸228-266¦~ ±i¹E ¡G¬ù­ðªì ®L«J¶§ ¡G¬ù«áQ®É ~7¥@¬ö§Æ¾¼Æ¾Ç®a Thales of Miletus ¦~¥N¡G¬ù¤½¤¸«e625¡Ð«e547 Menelaus ¦~¥N¡G¬ù¤½¤¸100¦~ Apollonius of Perga ªüªi¹¥§¶ø´µ ¦~ ¥N:¬ù¤½¤¸«e262-«e190 Anaximander (¦w¨º¦è°Ò¯S) ¦~¥N¡G¦è¤¸«e611~545¦~ Hypsicles (®ü´¶¦è§J§Q´µ) ¦~¥N¡G¦è¤¸150¦~ Di'aokelisi - -¨f¶ø§J§Q´µ ¦~ ¥N¡G«e2¥@¬ö Pythagoras ( ²¦¹F­ô©Ô´µ) ¦~¥N¡G¬ù¤½¤¸«e580-«e500 D iophantus of Alexandria (¥áµf¹Ï) ¦~ ¥N¡G¬ù¤½¤¸250¦~«e«á Zhlnuoduoluosi ªÛ¿Õ¦h¹´µ ¦~ ¥N¡G«e200~«e140 Hippasus ¦~¥N¡G¬ù¤½¤¸«e500¦~ Pappus of Alexandria ¦~¥N¡G¬ù¤½¤¸300¢w350¦~«e«á Xipaqiasi ¦~ ¥N¡G«e190~«e125

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