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RM Calendar 2017
Rudi Mathematici x3 – 6’135x2 + 12’545’291 x – 8’550’637’845 = 0 www.rudimathematici.com 1 S (1803) Guglielmo Libri Carucci dalla Sommaja RM132 (1878) Agner Krarup Erlang Rudi Mathematici (1894) Satyendranath Bose RM168 (1912) Boris Gnedenko 1 2 M (1822) Rudolf Julius Emmanuel Clausius (1905) Lev Genrichovich Shnirelman (1938) Anatoly Samoilenko 3 T (1917) Yuri Alexeievich Mitropolsky January 4 W (1643) Isaac Newton RM071 5 T (1723) Nicole-Reine Etable de Labrière Lepaute (1838) Marie Ennemond Camille Jordan Putnam 2002, A1 (1871) Federigo Enriques RM084 Let k be a fixed positive integer. The n-th derivative of (1871) Gino Fano k k n+1 1/( x −1) has the form P n(x)/(x −1) where P n(x) is a 6 F (1807) Jozeph Mitza Petzval polynomial. Find P n(1). (1841) Rudolf Sturm 7 S (1871) Felix Edouard Justin Emile Borel A college football coach walked into the locker room (1907) Raymond Edward Alan Christopher Paley before a big game, looked at his star quarterback, and 8 S (1888) Richard Courant RM156 said, “You’re academically ineligible because you failed (1924) Paul Moritz Cohn your math mid-term. But we really need you today. I (1942) Stephen William Hawking talked to your math professor, and he said that if you 2 9 M (1864) Vladimir Adreievich Steklov can answer just one question correctly, then you can (1915) Mollie Orshansky play today. So, pay attention. I really need you to 10 T (1875) Issai Schur concentrate on the question I’m about to ask you.” (1905) Ruth Moufang “Okay, coach,” the player agreed. -
Berti, Torricelli E a Medida Da Pressão Atmosférica
SEARA DA CIÊNCIA CURIOSIDADES DA FÍSICA José Maria Bassalo Berti, Torricelli e a Medida da Pressão Atmosférica. As bombas aspirantes já eram conhecidas pelas civilizações antigas e, com elas, conseguiam elevar uma coluna de água até determinada altura [no Século 17 observou-se que essa altura era em torno de dez (10) metros, conforme veremos mais adiante]. O apotegma Aristotélico, qual seja: A Natureza tem horror ao vácuo, era empregado pelos filósofos da Antiguidade para explicar a elevação da água. Diziam que, como não poderia haver vácuo entre o êmbulo da bomba e a coluna de água, esta seguia sempre o êmbulo. Porém, eles não sabiam explicar a razão pela qual a água não podia subir até qualquer altura. Sobre essa dificuldade da elevação de uma coluna de água acima de qualquer altura, existe o seguinte fato. Por volta de 1630, um jardineiro construiu uma bomba aspirante para os jardins do Grão-Duque Ferdinando II de Toscana (1610- 1670), em Florença, Itália, bomba essa que se destinava a elevar uma coluna de água acima de dez (10) metros. No entanto, por mais que o jardineiro se esforçasse no sentido de elevar a água acima da altura desejada não o conseguia, pois quando a coluna de água atingia a altura de 18 braças, isto é, cerca de 10,33 metros, ela deixava de seguir o êmbulo, formando, assim, o vácuo tão indesejado pelos aristotélicos. Quando o Grão-Duque dirigiu-se ao físico, matemático e astrônomo italiano Galileu Galilei (1564-1642) no sentido de ele resolver essa delicada questão, o grande sábio italiano apenas respondeu que isso acontecia porque a “Natureza tinha horror ao vácuo”, mas só até um certo limite. -
RM Calendar 2019
Rudi Mathematici x3 – 6’141 x2 + 12’569’843 x – 8’575’752’975 = 0 www.rudimathematici.com 1 T (1803) Guglielmo Libri Carucci dalla Sommaja RM132 (1878) Agner Krarup Erlang Rudi Mathematici (1894) Satyendranath Bose RM168 (1912) Boris Gnedenko 2 W (1822) Rudolf Julius Emmanuel Clausius (1905) Lev Genrichovich Shnirelman (1938) Anatoly Samoilenko 3 T (1917) Yuri Alexeievich Mitropolsky January 4 F (1643) Isaac Newton RM071 5 S (1723) Nicole-Reine Étable de Labrière Lepaute (1838) Marie Ennemond Camille Jordan Putnam 2004, A1 (1871) Federigo Enriques RM084 Basketball star Shanille O’Keal’s team statistician (1871) Gino Fano keeps track of the number, S( N), of successful free 6 S (1807) Jozeph Mitza Petzval throws she has made in her first N attempts of the (1841) Rudolf Sturm season. Early in the season, S( N) was less than 80% of 2 7 M (1871) Felix Edouard Justin Émile Borel N, but by the end of the season, S( N) was more than (1907) Raymond Edward Alan Christopher Paley 80% of N. Was there necessarily a moment in between 8 T (1888) Richard Courant RM156 when S( N) was exactly 80% of N? (1924) Paul Moritz Cohn (1942) Stephen William Hawking Vintage computer definitions 9 W (1864) Vladimir Adreievich Steklov Advanced User : A person who has managed to remove a (1915) Mollie Orshansky computer from its packing materials. 10 T (1875) Issai Schur (1905) Ruth Moufang Mathematical Jokes 11 F (1545) Guidobaldo del Monte RM120 In modern mathematics, algebra has become so (1707) Vincenzo Riccati important that numbers will soon only have symbolic (1734) Achille Pierre Dionis du Sejour meaning. -
Saturn Dispute”
An indirect convergence between the Accademia del Cimento and the Montmor Academy: the “Saturn dispute” Giulia Giannini, Università degli Studi di Milano Introduction The purpose of the present chapter is to examine an indirect (albeit significant) point of contact between the Florentine academy, later known as the Accademia del Cimento, and the so-called Montmor Academy: their role in the “Saturn dispute”. In particular, this essay intends to demonstrate how, despite fragmentary evidence and often interrupted exchanges, the issue of the planet’s strange appearances offers a unique standpoint from which to assess the interests and the ways in which the two societies operated, as well as the nature of their relations. The two academies were active between 1657 and 1666-7, in Florence and Paris, respectively. The first occasional meetings at the house of Henri Louis Habert de Montmor (1600-1679) can be dated back to the period between 1654 and 1656.1 However, it is only from 1657–when the academy approved its own statutes–that the beginning of the Parisian circle can be dated with certainty. The Cimento, on the other hand, never had official rules or statutes.2 The dating of its meetings can be determined thanks to the diaries kept by its academicians, and also through the only publication produced by the Florentine academy: the Saggi di naturali esperienze (1667). This book – signed by the “accademici del Cimento” and by the “Saggiato segretario”, Lorenzo Magalotti– attested that an ‘academy’, sponsored by Prince Leopoldo de’ Medici (1617-1675), was ‘founded in the year 1657’.3 Even less information is available regarding the cessation of their activities. -
Vacuum in the 17Th Century and Onward the Beginning of Experimental Sciences Donald M
HISTORY CORNER A SHORT HISTORY: VACUUM IN THE 17TH CENTURY AND ONWARD THE BEGINNING OF Experimental SCIENCES Donald M. Mattox, Management Plus Inc., Albuquerque, N.M. acuum as defined as a space with nothing in it (“perfect Early Vacuum Equipment vacuum”) was debated by the early Greek philosophers. The early period of vacuum technology may be taken as the V The saying “Nature abhors a vacuum” (horror vacui) is gener- 1640s to the 1850s. In the 1850s, invention of the platinum- ally attributed to Aristotle (Athens ~350 BC). Aristotle argued to-metal seal and improved vacuum pumping technology al- that vacuum was logically impossible. Plato (Aristotle’s teach- lowed the beginning of widespread studies of glow discharges er) argued against there being such a thing as a vacuum since using “Geissler tubes”[6]. Invention of the incandescent lamp “nothing” cannot be said to exist. Hero (Heron) of Alexandria in the 1850s provided the incentive for development of indus- (Roman Egypt) attempted using experimental techniques to trial scale vacuum technology[7]. create a vacuum (~50 AD) but his attempts failed although he did invent the first steam engine (“Heron’s steam engine”) and Single-stroke Mercury-piston Vacuum Pump “Heron’s fountain,” often used in teaching hydraulics. Hero It was the latter part of 1641 that Gasparo Berti demonstrated wrote extensively about siphons in his book Pneumatica and his water manometer, which consisted of a lead pipe about 10 noted that there was a maximum height to which a siphon can meters tall with a glass flask cemented to the top of the pipe “lift” water. -
Marin Mersenne As Mathematical Intelligencer
Hist. Sci., li (2013) SMall SkIllS, BIG NETwORkS: MaRIN MERSENNE aS MaTHEMaTICal INTEllIGENCER Justin Grosslight Independent Scholar Writing in August 1634, the French polymath Nicolas-Claude Fabri de Peiresc reflected upon Marin Mersenne’s endeavours. Mersenne, Peiresc asserted, had forced himself into “frontiers that are a little more in fashion of the times than these prolix treaties of the schools that so few men handle outside of the colleges”.1 Peiresc was quite prescient to realize the novel claims that Mersenne was promoting. From the middle of the 1620s until his death in 1648, Mersenne encouraged discussion on a number of new mathematical concepts, ideas that lacked a secure home within the Aristotelian university curriculum.2 By mathematics, I am referring to mixed mathematics, the application of arithmetic and geometry often to physical proc- esses, and related topics in natural philosophy: examples include Galilean mechan- ics, the question of whether a void exists in nature, and analysis of conic sections and their spatial counterparts.3 For Peiresc and others, Mersenne was an exemplar of new, heterodox ideas: though he was a member of the religious Minim order, he was respected widely as a mathematician, he lived a gregarious life in cosmopoli- tan Paris, and he was an intimate friend of the famed French mathematician rené Descartes as well as a correspondent with the Italian Galileo Galilei and the Dutch Christiaan huygens.4 But while Mersenne is still remembered as a mathematician and correspondent of famous mathematicians, Peiresc’s description of Mersenne as trend-conscious or even a trendsetter has been effectively forgotten. -
The Accademia Del Cimento in Florence. Giulia Giannini – University of Milan
Last Heir or First Engineer? An Intellectual Portrait of Vincenzio Viviani through his Working Papers Simon Dumas Primbault (LHST, EPFL, Switzerland) Self-proclaimed Galileo’s ultimo discepolo, Vincenzio Viviani (1622-1703) strove all his life to become a renowned mathematician. Extolling the supposed purity of Euclid’s geometry, he sought to recover the lost knowledge of the Ancients, and fashioned himself a persona as the last heir of the Euclidean tradition. However, Viviani was not appointed primo matematico before 1666 and spent most of his life working as an engineer for the Tuscan Court, preventing him from devising his geometrical magnum opus as envisioned. Delving into Viviani’s personal archive conserved in Florence with his master’s papers, I will try and paint a different portrait from the one historiography retained. 'Would that which we call a Galileian by another persona smell as historiographically sweet?' Reflections on the many faces of Galileo, his work, and their legacies. JB Shank – University of Minnesota – EUI Florence In recent years, the touchstone works that have most influenced Galileo studies have come in the form of books with two-word titles that attempt to redefine the meaning of the label “Galileian.” Leaving aside Redondi’s Galileo, Heretic which started the trend in 1983, the real spark was lit a decade later with Biagioli’s Galileo, Courtier and all the many controversies it sparked, battles that were a major theater in the millennial “Science Wars” overall. A decade later, Bredekamp’s Galileo Der Kunstler added another Galileo to the mix, leading to more controversies of a very different sort. -
Printing Natural Knowledge
Chapter 3: Printing Natural Knowledge “The purpose of writing may be to persuade the wise and intelligent; or else it may be to persuade everyone in town.” So wrote Giovanni Alfonso Borelli, pro- fessor at the university of Pisa and already the author of an important work on Euclid, to his ex-colleague Marcello Malpighi, just starting out on the faculty at the university of Bologna and about to publish his fundamental work revealing the microstructure of the lungs. Deciding what to publish, and for whom, was no easy matter, still some thirty years after the twin trials of Orazio Morandi and Galileo Galilei. “But if you choose to write to the common citizens of Bo- logna to persuade them about the calumnies made against truth,” Borelli con- tinued, “I conceive that in this case you may use every effort to deride any per- son who peddles a pile of idiocies just to offend virtuous and meritorious people.” 1 Of course, for Borelli, “virtuous and meritorious people” meant per- sons who followed empirical method for the study of nature, exemplified by Galileo; and “truth” meant the truth drawn from the use of that method. “Idio- cies” meant ideas conceived by those whom the Galileians conceived as dogma- tists and mystifiers. Still in the 1660s, whether Galileo’s disciples and their followers would triumph against the dogmatists and mystifiers was by no means clear. The story of their campaign to capture public attention, with all its fits and starts, is far less well known than the content of their ideas. It will occupy us here. -
Rudi Mathematici
Rudi Mathematici 4 3 2 x -8176x +25065656x -34150792256x+17446960811280=0 Rudi Mathematici January 1 1 M (1803) Guglielmo LIBRI Carucci dalla Somaja (1878) Agner Krarup ERLANG (1894) Satyendranath BOSE 18º USAMO (1989) - 5 (1912) Boris GNEDENKO 2 M (1822) Rudolf Julius Emmanuel CLAUSIUS Let u and v real numbers such that: (1905) Lev Genrichovich SHNIRELMAN (1938) Anatoly SAMOILENKO 8 i 9 3 G (1917) Yuri Alexeievich MITROPOLSHY u +10 ∗u = (1643) Isaac NEWTON i=1 4 V 5 S (1838) Marie Ennemond Camille JORDAN 10 (1871) Federigo ENRIQUES = vi +10 ∗ v11 = 8 (1871) Gino FANO = 6 D (1807) Jozeph Mitza PETZVAL i 1 (1841) Rudolf STURM Determine -with proof- which of the two numbers 2 7 M (1871) Felix Edouard Justin Emile BOREL (1907) Raymond Edward Alan Christopher PALEY -u or v- is larger (1888) Richard COURANT 8 T There are only two types of people in the world: (1924) Paul Moritz COHN (1942) Stephen William HAWKING those that don't do math and those that take care of them. 9 W (1864) Vladimir Adreievich STELKOV 10 T (1875) Issai SCHUR (1905) Ruth MOUFANG A mathematician confided 11 F (1545) Guidobaldo DEL MONTE That a Moebius strip is one-sided (1707) Vincenzo RICCATI You' get quite a laugh (1734) Achille Pierre Dionis DU SEJOUR If you cut it in half, 12 S (1906) Kurt August HIRSCH For it stay in one piece when divided. 13 S (1864) Wilhelm Karl Werner Otto Fritz Franz WIEN (1876) Luther Pfahler EISENHART (1876) Erhard SCHMIDT A mathematician's reputation rests on the number 3 14 M (1902) Alfred TARSKI of bad proofs he has given. -
Ed 288 74; Se 048 756
DOCUMENT RESUME ED 288 74; SE 048 756 AUTHOR Bruno, Leonard C. TITLE The Tradition of Science: Landmarks of Western Science in the Collections of the Library of Congress. INSTITUTION Library of Congress, Washington, D.C. REPORT NO ISBN-0-8444-0528-0 PUB DATE 87 NOTE 359p.; Some color photographs may not reproduce well. AVAILABLE FROMSuperintendent of Documents, Government Printing Office, Washington, DC 20402 ($30.00). PUB TYPE Books (010) -- Reference Aaterials - Bibliographies (131) -- Historical Materials (060) EDRS PRICE MFO1 Plus Postage. PC Not Available from EDRS. DESCRIPTORS Astronomy; Botany; Chemistry; *College Mathematics; *College Science; Geology; Higher Education; Mathematics Education; Medicine; Physics; *Science and Society; Science Education; *Science History; *Scientific and Technical Information; Zoology ABSTRACT Any real understanding of where we stand scientifically today and where we are headed depends to a great extent on an awareness of how we reached those scientific achievements. The increased impact of science and technology on our lives makes such an understanding even more important. For this reason, this book is intended to provide information about the major works of science in the collections of the Library of Congress. These selected works are organized here by traditional scientific discipline and are treated in historical and, generally, chronological order. The contents contain chapters on: (1) astronomy; (2) botany; (3) zoology; (4) medicine; (5) chemistry; (6) geology; (7) mathematics; and (8) physics. A bibliography provides information about particular Library of Congress collections to which a book or manuscript may belong, as well as specific bibliographic information. Title translations are also included. (TW) *********************************************************************** Reproductions supplied by EDRS are the best that can be made from the original document. -
Court Scientists the Art of Experimentation in the Galilean Accademia Del Cimento (1657–1667)
Court Scientists The Art of Experimentation in the Galilean Accademia del Cimento (1657-1667) © 2001-2002 Institute and Museum of the History of Science - Florence. All rights reserved. INDEX 1. THE HISTORY................................................................................................... 5 1.1. THE ORIGINS ...................................................................................................................... 5 1.2. THE ACCADEMIA AND MEDICI PATRONAGE................................................................. 6 1.3. THE ACCADEMIA’S SETTINGS ........................................................................................... 6 1.4. OTHER SCIENTIFIC ACADEMIES ...................................................................................... 8 1.5. CHRONOLOGY .................................................................................................................. 10 2. THE EXPERIMENTAL METHOD............................................. 11 2.1. CRITICISING ARISTOTLE.................................................................................................. 11 2.2. MATHEMATICAL REASON ............................................................................................... 12 2.3. THE RECOURSE TO EXPERIMENT.................................................................................. 13 2.4. TESTING AND RETESTING .............................................................................................. 13 3. THE PROTAGONISTS ............................................................................ -
The Stars of Galileo Galilei and the Universal Knowledge of Athanasius Kircher Astrophysics and Space Science Library
Astrophysics and Space Science Library 399 Roberto Buonanno The Stars of Galileo Galilei and the Universal Knowledge of Athanasius Kircher Astrophysics and Space Science Library Volume 399 Editorial Board Chairman W. B. Burton, National Radio Astronomy Observatory, Charlottesville, VA, USA, ([email protected]), University of Leiden, The Netherlands ([email protected]) F. Bertola, University of Padua, Italy C. J. Cesarsky, European Southern Observatory, Garching bei München, Germany P. Ehrenfreund, Leiden University, The Netherlands O. Engvold, University of Oslo, Norway A. Heck, Strasbourg Astronomical Observatory, France E. P. J. Van Den Heuvel, University of Amsterdam, The Netherlands V. M. Kaspi, McGill University, Montreal, Canada J. M. E. Kuijpers, University of Nijmegen, The Netherlands H. Van Der Laan, University of Utrecht, The Netherlands P. G. Murdin, Institute of Astronomy, Cambridge, UK B. V. Somov, Astronomical Institute, Moscow State University, Russia R. A. Sunyaev, Space Research Institute, Moscow, Russia For further volumes: http://www.springer.com/series/5664 Athanasius Kircher and Galileo Galilei as mature men (Kircher’s portrait in G. de Sepi, 1678, Romani Collegii Societatis Iesu Musaeum Celeberrimum, Janson-Waesberg, Galileo’s one at http://www.illaboratoriodigalileogalilei.it/galileo/iconografia/ico_ver/cronol/cronol.html) Roberto Buonanno The Stars of Galileo Galilei and the Universal Knowledge of Athanasius Kircher Translation by Roberto Buonanno and Giuliana Giobbi 123 Roberto Buonanno Department of Physics University of Rome Tor Vergata Rome Italy ISSN 0067-0057 ISSN 2214-7985 (electronic) ISBN 978-3-319-00299-6 ISBN 978-3-319-00300-9 (eBook) DOI 10.1007/978-3-319-00300-9 Springer Cham Heidelberg New York Dordrecht London Library of Congress Control Number: 2013956324 Ó Springer International Publishing Switzerland 2014 This work is subject to copyright.