1950-Jun.Pdf
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Racoon 04-05.3.Pub
1 Periodico di informazione, cultura e curiosità dell’I.S.I.S.S. “Marco Casagrande” Pieve di Soligo Anno 3, Numero 3, 10 marzo 2005 Salute, gente! IL MIO CANTO LIBERO E’ marzo, ormai. A marzo il sole tramonta dopo le sei del pomeriggio, e ciò dovrebbe spingermi ad andare a correre per tonificare il fondoschiena, ma il freschino che ancora persiste mi trattiene dal farlo (che peccato!?). A marzo, esposte nelle vetrine dei negozi, si vedono già le collezioni primavera-estate e guardando l’armadio si desidera con tutto il cuore di potersi liberare da pesanti maglioni e soffocanti sciarpone; sennonché la neve ci ricorda che siamo ancora (uffi puffi!) in inverno! E le temperature ribadiscono il In un mondo che non ci vuole più concetto! il mio canto libero sei tu E così, a marzo, nonostante mi fossi ripromessa di E l'immensità buttare giù con un bel footing per stradine tranquille i si apre intorno a noi chili che hanno nome frittelle, panettone, depressione al di là del limite degli occhi tuoi da ritorno a scuola, eccomi seduta sulla sedia di un Nasce il sentimento nasce in mezzo al pianto tranquillo bar ad ammirare i fiocchi bianchi che e s'innalza altissimo e va scendono a mulinelli, sorseggiando una fumante e vola sulle accuse della gente cioccolata calda ipercalorica (ho rifiutato quella light a tutti i suoi retaggi indifferente perché sarebbe stato ipocrita!!). sorretto da un anelito d'amore di vero amore In un mondo che - Pietre un giorno case Fortunatamente, così come ogni periodo non prigioniero è - ricoperte dalle rose selvatiche -
Oswald Veblen
NATIONAL ACADEMY OF SCIENCES O S W A L D V E B LEN 1880—1960 A Biographical Memoir by S A U N D E R S M A C L ANE Any opinions expressed in this memoir are those of the author(s) and do not necessarily reflect the views of the National Academy of Sciences. Biographical Memoir COPYRIGHT 1964 NATIONAL ACADEMY OF SCIENCES WASHINGTON D.C. OSWALD VEBLEN June 24,1880—August 10, i960 BY SAUNDERS MAC LANE SWALD VEBLEN, geometer and mathematical statesman, spanned O in his career the full range of twentieth-century Mathematics in the United States; his leadership in transmitting ideas and in de- veloping young men has had a substantial effect on the present mathematical scene. At the turn of the century he studied at Chi- cago, at the period when that University was first starting the doc- toral training of young Mathematicians in this country. He then continued at Princeton University, where his own work and that of his students played a leading role in the development of an outstand- ing department of Mathematics in Fine Hall. Later, when the In- stitute for Advanced Study was founded, Veblen became one of its first professors, and had a vital part in the development of this In- stitute as a world center for mathematical research. Veblen's background was Norwegian. His grandfather, Thomas Anderson Veblen, (1818-1906) came from Odegaard, Homan Con- gregation, Vester Slidre Parish, Valdris. After work as a cabinet- maker and as a Norwegian soldier, he was anxious to come to the United States. -
Luther Pfahler Eisenhart
NATIONAL ACADEMY OF SCIENCES L UTHER PFAHLER E ISENHART 1876—1965 A Biographical Memoir by S O L O M O N L EFSCHETZ Any opinions expressed in this memoir are those of the author(s) and do not necessarily reflect the views of the National Academy of Sciences. Biographical Memoir COPYRIGHT 1969 NATIONAL ACADEMY OF SCIENCES WASHINGTON D.C. LUTHER PFAHLER EISENHART January 13, 1876-October 28,1965 BY SOLOMON LEFSCHETZ UTHER PFAHLER EISENHART was born in York, Pennsylvania, L to an old York family. He entered Gettysburg College in 1892. In his mid-junior and senior years he was the only student in mathematics, so his professor replaced classroom work by individual study of books plus reports. He graduated in 1896 and taught one year in the preparatory school of the college. He entered the Johns Hopkins Graduate School in 1897 and ob- tained his doctorate in 1900. In the fall of the latter year he began his career at Princeton as instructor in mathematics, re- maining at Princeton up to his retirement in 1945. In 1905 he was appointed by Woodrow Wilson (no doubt on Dean Henry B. Fine's suggestion) as one of the distinguished preceptors with the rank of assistant professor. This was in accordance with the preceptorial plan which Wilson introduced to raise the educational tempo of Princeton. There followed a full pro- fessorship in 1909 and deanship of the Faculty in 1925, which was combined with the chairmanship of the Department of Math- ematics as successor to Dean Fine in January 1930. In 1933 Eisenhart took over the deanship of the Graduate School. -
Curriculum Vitae
Curriculum Vitae Assaf Naor Address: Princeton University Department of Mathematics Fine Hall 1005 Washington Road Princeton, NJ 08544-1000 USA Telephone number: +1 609-258-4198 Fax number: +1 609-258-1367 Electronic mail: [email protected] Web site: http://web.math.princeton.edu/~naor/ Personal Data: Date of Birth: May 7, 1975. Citizenship: USA, Israel, Czech Republic. Employment: • 2002{2004: Post-doctoral Researcher, Theory Group, Microsoft Research. • 2004{2007: Permanent Member, Theory Group, Microsoft Research. • 2005{2007: Affiliate Assistant Professor of Mathematics, University of Washington. • 2006{2009: Associate Professor of Mathematics, Courant Institute of Mathematical Sciences, New York University (on leave Fall 2006). • 2008{2015: Associated faculty member in computer science, Courant Institute of Mathematical Sciences, New York University (on leave in the academic year 2014{2015). • 2009{2015: Professor of Mathematics, Courant Institute of Mathematical Sciences, New York University (on leave in the academic year 2014{2015). • 2014{present: Professor of Mathematics, Princeton University. • 2014{present: Associated Faculty, The Program in Applied and Computational Mathematics (PACM), Princeton University. • 2016 Fall semester: Henry Burchard Fine Professor of Mathematics, Princeton University. • 2017{2018: Member, Institute for Advanced Study. • 2020 Spring semester: Henry Burchard Fine Professor of Mathematics, Princeton University. 1 Education: • 1993{1996: Studies for a B.Sc. degree in Mathematics at the Hebrew University in Jerusalem. Graduated Summa Cum Laude in 1996. • 1996{1998: Studies for an M.Sc. degree in Mathematics at the Hebrew University in Jerusalem. M.Sc. thesis: \Geometric Problems in Non-Linear Functional Analysis," prepared under the supervision of Joram Lindenstrauss. Graduated Summa Cum Laude in 1998. -
An Exposition of the Book of Ecclesiastes
^f^^ ^^^^ LIBRARY OF THE UNIVERSITY OF CALIFORNIA LIBRARY OF 1 LIBRARY OF THE UNIVERSITY OF CALIFORNIA LIBRARY OF T /v /v r^ (V (V fv TTTTTrjrTmi "7r?^nprrc7 LIBRARY OF THE UNIVERSITY OF CALIFORNIA ^^ zS^ '-^ F CALIFORNIA LIBRARY OF THE UNIVERSITY OF CALIFORNIA % ryrTTTrTrj^E 7r-^i-K~j~nrj: C3 ^i ^i Digitized by the Internet Archive in 2008 with funding from IVIicrosoft Corporation http://www.archive.org/details/expositionofbookOObridrich AN EXPOSITION OF THE BOOK OF ECCLESIASTES. BY THS REV. CHARLES^IiroGES, M.A., RECTOR OF IlINTON MARTELL, DORSET. AUIBOR OF AN " EXPOSITION OF I-SALM CXDC ;" " COiDIENTARY OX PROVERBS " CTBISnAN MDOSTRY ;" " MEMOffi OF 31ART JANE GRAHAM," ETC. LI P!OF THB UNIVERSITY, NEW YORK: ROBERT CARTER & BROTHERS, No. 580 BROADWAY. 1860. -^^ ^-"i-^d. EDWAED 0, JENKINS, Printer and Stereotyper, No. 26 Feankfobt Stebet. PREFACE. The Book of Ecclesiastes has exercised the Church of God in no common degree. Many learned men have not hesitated to number it among the most diffi- cult Books in the Sacred Canon. ^ Luther doubts Avhether any Exposition up to his time has fully mas- tered it.' The Patristic Commentaries, from Jerome downwards, abound in the wildest fancies ; so that, as one of the old interpreters observes, ' the trifles of their allegories it loathetli and wearieth me to set down." Expositors of a different and later school have too often/' darkened counsel bywords without knowledge" (Job, xxxviii. 2) ; perplexing the reader's mind with doubtful theories, widely diverging from each other. The more difficult the book, the greater the need of Divine Teaching to open its contents. -
726 HENRY BURCHARD FINE [Sept.-Oct
726 HENRY BURCHARD FINE [Sept.-Oct., HENRY BURCHARD FINE—IN MEMORIAM Dean Fine was one of the group of men who carried American mathe matics forward from a state of approximate nullity to one verging on parity with the European nations. It already requires an effort of the imagination to realize the difficulties with which the men of his generation had to con tend, the lack of encouragement, the lack of guidance, the lack of knowl edge both of the problems and of the contemporary state of science, the overwhelming urge of environment in all other directions than the scientific one. But by comparing the present average state of affairs in this country with what can be seen in the most advanced parts of the world, and extra polating backwards, we may reconstruct a picture which will help us to appreciate their qualities and achievements. Henry Burchard Fine was born in Chambersburg, Pennsylvania, Sep tember 14th, 1858, the son of Lambert Suydam Fine and Mary Ely Burchard Fine. His father, a Presbyterian minister, died in 1869 leaving his widow with two sons and two daughters. Mrs. Fine lived with her children for a while at Ogdensburg, New York, and afterward at Winona. Minnesota, and in 1875 brought them to Princeton to complete their education. She was, by all accounts, a woman of great ability and force of character and launched all her children on honorable careers. Thus Fine's early years were those of a country boy under pioneer conditions. He was always enthusiastic about the two great rivers, the St. -
The Parable of the Sower, Part 4—The Rocky Ground Hearer” Matthew 13 Dr
L. Matthew in Biblical Perspective The Kingdom of God and the Word of God “The Parable of the Sower, Part 4—The Rocky Ground Hearer” Matthew 13 Dr. Harry L. Reeder III May 24, 2015 – Morning Sermon We will start by looking at Matthew 13. This is the parable of the sower. This is our fourth study of six in this series. Let’s look at Matthew 13. It’s God’s Word and it’s the truth. Matthew 13:1–9, 18–23 says [1] That same day Jesus went out of the house and sat beside the sea. [2] And great crowds gathered about him, so that he got into a boat and sat down. And the whole crowd stood on the beach. [3] And he told them many things in parables, saying: “A sower went out to sow. [4] And as he sowed, some seeds fell along the path, and the birds came and devoured them. [5] Other seeds fell on rocky ground, where they did not have much soil, and immediately they sprang up, since they had no depth of soil, [6] but when the sun rose they were scorched. And since they had no root, they withered away. [7] Other seeds fell among thorns, and the thorns grew up and choked them. [8] Other seeds fell on good soil and produced grain, some a hundredfold, some sixty, some thirty. [9] He who has ears, let him hear.” [18] “Hear then the parable of the sower: [19] When anyone hears the word of the kingdom and does not understand it, the evil one comes and snatches away what has been sown in his heart. -
Why the Quantum
Deep Beauty: Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World A Symposium and Book Publication Program Sponsored by Princeton University’s Department of Philosophy Supported by a Grant from the John Templeton Foundation Celebrating the Life and Legacy of John von Neumann and the 75th Anniversary of the Publication of His Classic Text: The Mathematical Foundations of Quantum Mechanics* Symposium: October 3 – October 4, 2007 Princeton, New Jersey _______________________ Revised 09-11-07, PContractor ________________ * von Neumann, Johann. Mathematische grundlagen der quantenmechanik. Berlin: J. Springer, 1932. Deep Beauty:Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World John von Neumann,1903-1957 Courtesy of the Archives of the Institute for Advanced Study (Princeton)* The following photos are copyrighted by the Institute for Advanced Study, and they were photographed by Alan Richards unless otherwise specified. For copyright information, visit http://admin.ias.edu/hslib/archives.htm. *[ED. NOTE: ELLIPSIS WILL WRITE FOR PERMISSION IF PHOTO IS USED; SEE http://www.physics.umd.edu/robot/neumann.html] Page 2 of 14 Deep Beauty:Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World Project Overview and Background DEEP BEAUTY: Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World celebrates the life and legacy of the scientific and mathematical polymath John Von Neumann 50 years after his death and 75 years following the publication of his renowned, path- breaking classic text, The Mathematical Foundations of Quantum Mechanics.* The program, supported by a grant from the John Templeton Foundation, consists of (1) a two-day symposium sponsored by the Department of Philosophy at Princeton University to be held in Princeton October 3–4, 2007 and (2) a subsequent research volume to be published by a major academic press. -
RM Calendar 2011
Rudi Mathematici x4-8.212x3+25.286.894x2-34.603.963.748x+17.756.354.226.585 =0 Rudi Mathematici January 1 S (1894) Satyendranath BOSE Putnam 1996 - A1 (1878) Agner Krarup ERLANG (1912) Boris GNEDENKO Find the least number A such that for any two (1803) Guglielmo LIBRI Carucci dalla Sommaja RM132 squares of combined area 1, a rectangle of 2 S (1822) Rudolf Julius Emmanuel CLAUSIUS area A exists such that the two squares can be (1938) Anatoly SAMOILENKO packed in the rectangle (without interior (1905) Lev Genrichovich SHNIRELMAN overlap). You may assume that the sides of 1 3 M (1917) Yuri Alexeievich MITROPOLSKY the squares are parallel to the sides of the rectangle. 4 T (1643) Isaac NEWTON RM071 5 W (1871) Federigo ENRIQUES RM084 Math pickup lines (1871) Gino FANO (1838) Marie Ennemond Camille JORDAN My love for you is a monotonically increasing 6 T (1807) Jozeph Mitza PETZVAL unbounded function. (1841) Rudolf STURM MathJokes4MathyFolks 7 F (1871) Felix Edouard Justin Emile BOREL (1907) Raymond Edward Alan Christopher PALEY Ten percent of all car thieves are left-handed. 8 S (1924) Paul Moritz COHN All polar bears are left-handed. (1888) Richard COURANT If your car is stolen, there’s a 10% chance it (1942) Stephen William HAWKING was taken by a polar bear. 9 S (1864) Vladimir Adreievich STEKLOV The description of right lines and circles, upon 2 10 M (1905) Ruth MOUFANG which geometry is founded, belongs to (1875) Issai SCHUR mechanics. Geometry does not teach us to 11 T (1545) Guidobaldo DEL MONTE RM120 draw these lines, but requires them to be (1734) Achille Pierre Dionis DU SEJOUR drawn. -
What West Wrought the Graduate College Turns 100: a Photo Essay
NAJLA SAID ’96 TAX!EXEMPT STATUS NEW IMAGING TOOL, WRITES HER ROLE CHALLENGED NEW REVELATIONS PRINCETON ALUMNI WEEKLY What West Wrought The Graduate College Turns 100: A Photo Essay SEPTEMBER 18, 2013 PAW.PRINCETON.EDU 00paw0918_cover REV1.indd 1 9/3/13 5:30 PM Art by renowned illustrator Isabelle Arsenault. RENOWNED GUIDANCE We have served families for generations, offering the counsel and advice needed to handle even the most complex wealth management needs. To learn how we can apply our knowledge and experience to help preserve your family’s legacy, call Mark Graham at 302-651-1665, email [email protected], or visit wilmingtontrust.com. FIDUCIARY SERVICES | WEALTH PLANNING | INVESTMENT MANAGEMENT | PRIVATE BANKING ©2013 Wilmington Trust Corporation. An M&T Company. wt007751 IVY_MG_M.indd 1 6/25/13 4:13 PM 7751 IVY_MG 8.125” x 10.5” 130906_WilmingtonTrust.indd 1 7/16/13 1:45 PM September 18, 2013 Volume 114, Number 1 An editorially independent magazine by alumni for alumni since 1900 PRESIDENT’S PAGE 2 Adam Maloof sits at his new grinding INBOX 3 machine, named GIRI, page 28. FROM THE EDITOR 5 ON THE CAMPUS 11 Lawsuit challenges tax- exempt status Annual Giving results Construction update Grafton challenge Student Dispatch: Sustainable fashion Students make documentary "lm SPORTS: Football preview Summer softball LIFE OF THE MIND 27 The psychology of scarcity Gregor Creative destruction The amazing fruit !y Research shorts PRINCETONIANS 45 Alumna’s research leads to reparations agreement Laura Ray ’84 *91: Polar-robot designer A. Scott Berg ’71 on Woodrow Wilson Reading Room: Aaron Hirsh ’94 CLASS NOTES 52 Searching for Palestine 34 Away From the Horde 38 MEMORIALS 71 Najla Said ’96 has a famous last name, but A photographic celebration of the Graduate CLASSIFIEDS 78 she is writing her own script, determined that College, which turns 100 this year. -
Polygons of Petrovic and Fine, Algebraic Odes, and Contemporary
Polygons of Petrovi´cand Fine, algebraic ODEs, and contemporary mathematics Vladimir Dragovi´c1, Irina Goryuchkina2 Abstract Here, we study the genesis and evolution of geometric ideas and techniques in investigations of movable singularities of algebraic ordinary differential equations. This leads us to the work of Mihailo Petrovi´con algebraic differential equations and in particular his geometric ideas captured in his polygon method from the last years of the XIXth century, which have been left completely unnoticed by the experts. This concept, also developed in a bit a different direction and indepen- dently by Henry Fine, generalizes the famous Newton-Puiseux polygonal method and applies to algebraic ODEs rather than algebraic equations. Although remarkable, the Petrovi´clegacy has been practically neglected in the modern literature, while the situation is less severe in the case of results of Fine. Thus, we study the development of the ideas of Petrovi´cand Fine and their places in contemporary mathematics. MSC2010: 34M35, 01A55, 34M25, 34M30. Key words: algebraic ODEs, Petrovi´cpolygons, Fine polygons, movable poles, movable zeros. Contents 1 Introduction 2 1.1 Mihailo Petrovi´c . .2 1.2 Henry Fine . .4 2 Historic context: the 1880's 6 3 Petrovi´cpolygons 14 3.1 Generalized homogeneity and some limitations concerning higher order ODEs . 21 arXiv:1908.03644v2 [math.CA] 15 Dec 2019 4 Fine polygons 21 5 Further development of the methods of polygons of Petrovi´cand Fine 22 6 On movable singularities of algebraic ODEs of the first order 23 7 On single-valued solutions of algebraic ODEs of the first order explicitly resolved w.r.t. -
RM Calendar 2010
Rudi Mathematici x4-8208x3+25262264x2-34553414592x+17721775541520=0 Rudi Mathematici January 1 F (1894) Satyendranath BOSE 4th IMO (1962) - 1 (1878) Agner Krarup ERLANG (1912) Boris GNEDENKO Find the smallest natural number with 6 as (1803) Guglielmo LIBRI Carucci dalla Sommaja the last digit, such that if the final 6 is moved 2 S (1822) Rudolf Julius Emmanuel CLAUSIUS to the front of the number it is multiplied by (1938) Anatoly SAMOILENKO 4. (1905) Lev Genrichovich SHNIRELMAN Gauss Facts (Heath & Dolphin) 3 S (1917) Yuri Alexeievich MITROPOLSHY 1 4 M (1643) Isaac NEWTON RM071 Gauss can trisect an angle with a straightedge 5 T (1871) Federigo ENRIQUES RM084 and compass. (1871) Gino FANO Gauss can get to the other side of a Möbius (1838) Marie Ennemond Camille JORDAN strip. 6 W (1807) Jozeph Mitza PETZVAL (1841) Rudolf STURM From a Serious Place 7 T (1871) Felix Edouard Justin Emile BOREL Q: What is lavender and commutes? (1907) Raymond Edward Alan Christopher PALEY A: An abelian semigrape. 8 F (1924) Paul Moritz COHN (1888) Richard COURANT The description of right lines and circles, upon (1942) Stephen William HAWKING which geometry is founded, belongs to 9 S (1864) Vladimir Adreievich STELKOV mechanics. Geometry does not teach us to 10 S (1905) Ruth MOUFANG draw these lines, but requires them to be (1875) Issai SCHUR drawn. 2 11 M (1545) Guidobaldo DEL MONTE RM120 Isaac NEWTON (1734) Achille Pierre Dionis DU SEJOUR (1707) Vincenzo RICCATI 12 T (1906) Kurt August HIRSCH Mathematics is a game played according to 13 W (1876) Luther Pfahler EISENHART certain simple rules with meaningless marks (1876) Erhard SCHMIDT on paper.