No Humble Pie: the Origins and Usage of a Statistical Chart Author(S): Ian Spence Source: Journal of Educational and Behavioral Statistics, Vol
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Mathematics Is a Gentleman's Art: Analysis and Synthesis in American College Geometry Teaching, 1790-1840 Amy K
Iowa State University Capstones, Theses and Retrospective Theses and Dissertations Dissertations 2000 Mathematics is a gentleman's art: Analysis and synthesis in American college geometry teaching, 1790-1840 Amy K. Ackerberg-Hastings Iowa State University Follow this and additional works at: https://lib.dr.iastate.edu/rtd Part of the Higher Education and Teaching Commons, History of Science, Technology, and Medicine Commons, and the Science and Mathematics Education Commons Recommended Citation Ackerberg-Hastings, Amy K., "Mathematics is a gentleman's art: Analysis and synthesis in American college geometry teaching, 1790-1840 " (2000). Retrospective Theses and Dissertations. 12669. https://lib.dr.iastate.edu/rtd/12669 This Dissertation is brought to you for free and open access by the Iowa State University Capstones, Theses and Dissertations at Iowa State University Digital Repository. It has been accepted for inclusion in Retrospective Theses and Dissertations by an authorized administrator of Iowa State University Digital Repository. For more information, please contact [email protected]. INFORMATION TO USERS This manuscript has been reproduced from the microfilm master. UMI films the text directly from the original or copy submitted. Thus, some thesis and dissertation copies are in typewriter face, while others may be from any type of computer printer. The quality of this reproduction is dependent upon the quality of the copy submitted. Broken or indistinct print, colored or poor quality illustrations and photographs, print bleedthrough, substandard margwis, and improper alignment can adversely affect reproduction. in the unlikely event that the author did not send UMI a complete manuscript and there are missing pages, these will be noted. -
John Playfair (1748-1819)
EARLY DISCOVERERS XV A FORGOTTEN PIONEER OF THE GLACIAL THEORY JOHN PLAYFAIR (1748-1819) By LoUIs SEYLAZ (Lausanne) IT is surprising that the first idea of a glacial epoch during which the Alpine glaciers spread over the centre of Europe was put forward by a man who had not been outside Great Britain and had never seen either the Alps or a glacier. The son of a Scottish clergyman, John Playfair began his career by studying theology; but he later developed an overwhelming interest in science. In 1785 he became Professor of Mathematics in the University of Edinburgh, and in 1805 he gave up his chair of Mathe matics for that of Natural Philosophy. After the death of the celebrated geologist James Hutton, Playfair, who had been his pupil and later became his colleague at the University of Edinburgh, was given the task of making known Hutton's ideas, and this he did in Illustrations of the Huttonian theory, Edinburgh, 1802, a work which brought him great fame in the world of learned men and which is still considered to be the basis of modern geology. But while the exposition of Hutton's theories only takes up 140 pages of the book, Playfair devotes 388 pages of notes to the completion and the explanation of those theories. In 1779 Volume 1 of Voyages dans les Alpes, by Horace-Benedict de Saussure, had appeared at Neuchatel. In it the author makes a study of the geological terrain around Geneva. After pointing out the fact that the whole country, not only the banks of the Lake of Geneva but also the slopes of the Saleve and the sides of the Jura which face the Alps, are scattered with fragments of rocks, he states that "the majority of these stones are of granite .. -
Oxford DNB Article: Playfair, William
Oxford DNB article: Playfair, William http://www.oxforddnb.com/view/printable/22370 Playfair, William (1759-1823), inventor of statistical graphs and writer on political economy by Ian Spence © Oxford University Press 2004 All rights reserved Playfair, William (1759-1823), inventor of statistical graphs and writer on political economy, was born on 22 September 1759 at the manse, Liff, near Dundee, the fifth of eight children of the Revd James Playfair (1712–1772), of the parish of Liff and Benvie, and Margaret Young (1719/20–1805). Much of his early education was the responsibility of his brother John Playfair (1748-1819), who was later to become professor of mathematics and natural philosophy at Edinburgh University. William married Mary Morris, probably in 1779, and they had two sons and three daughters between 1780 and 1792. In 1786 and 1801, Playfair invented three fundamental forms of statistical graph—the time-series line graph, the bar chart, and the pie chart—and he did so without significant precursors. Hence he is the creator of all the basic styles of graph with the exception of the scatterplot, which did not appear until the end of the nineteenth century. A few examples of line graphs precede Playfair, but these are mostly representations of theoretical functions with data superimposed and are conspicuous by their isolation. His contributions to the development of statistical graphics remain his life's signal accomplishment. Although this work was received with indifference, he rightly never faltered in his conviction that he had found the best way to display empirical data. In the two centuries since, there has been no appreciable improvement on his designs. -
Minard's Chart of Napolean's Campaign
Minard's Chart of Napolean's Campaign Charles Joseph Minard (French: [minaʁ]; 27 March 1781 – 24 October 1870) was a French civil engineer recognized for his significant contribution in the field of information graphics in civil engineering and statistics. Minard was, among other things, noted for his representation of numerical data on geographic maps. Charles Minard's map of Napoleon's disastrous Russian campaign of 1812. The graphic is notable for its representation in two dimensions of six types of data: the number of Napoleon's troops; distance; temperature; the latitude and longitude; direction of travel; and location relative to specific dates.[2] Wikipedia (n.d.). Charles Minard's 1869 chart showing the number of men in Napoleon’s 1812 Russian campaign army, their movements, as well as the temperature they encountered on the return path. File:Minard.png. https:// en.wikipedia.org/wiki/File:Minard.png The original description in French accompanying the map translated to English:[3] Drawn by Mr. Minard, Inspector General of Bridges and Roads in retirement. Paris, 20 November 1869. The numbers of men present are represented by the widths of the colored zones in a rate of one millimeter for ten thousand men; these are also written beside the zones. Red designates men moving into Russia, black those on retreat. — The informations used for drawing the map were taken from the works of Messrs. Thiers, de Ségur, de Fezensac, de Chambray and the unpublished diary of Jacob, pharmacist of the Army since 28 October. Recognition Modern information -
Time and Animation
TIME AND ANIMATION Petra Isenberg (&Pierre Dragicevic) TIME VISUALIZATION ANIMATION 2 TIME VISUALIZATION ANIMATION Time 3 VISUALIZATION OF TIME 4 TIME Is just another data dimension Why bother? 5 TIME Is just another data dimension Why bother? What data type is it? • Nominal? • Ordinal? • Quantitative? 6 TIME Ordinal Quantitative • Discrete • Continuous Aigner et al, 2011 7 TIME Joe Parry, 2007. Adapted from Mackinlay, 1986 8 TIME Periodicity • Natural: days, seasons • Social: working hours, holidays • Biological: circadian, etc. Has many subdivisions (units) • Years, months, days, weeks, H, M, S Has a specific meaning • Not captured by data type • Associations, conventions • Pervasive in the real-world • Time visualizations often considered as a separate type 9 TIME Shneiderman: • 1-dimensional data • 2-dimensional data • 3-dimensional data • temporal data • multi-dimensional data • tree data • network data 10 VISUALIZING TIME as a time point 11 VISUALIZING TIME as a time period 12 VISUALIZING TIME as a duration 13 VISUALIZING TIME PLUS DATA 14 MAPPING TIME TO SPACE 15 MAPPING TIME TO AN AXIS Time Data 16 TIME-SERIES DATA From a Statistics Book: • A set of observations xt, each one being recorded at a specific time t From Wikipedia: • A sequence of data points, measured typically at successive time instants spaced at uniform time intervals 17 LINE CHARTS Aigner et al, 2011 18 LINE CHARTS Marey’s Physiological Recordings Plethysmograph Étienne-Jules Marey, 1876 (image source) Pneumogram Étienne-Jules Marey, 1876 (image source) 19 LINE CHARTS Pendulum Seismometer (image source) Andrea Bina, 1751 Possibly also 17th century (source) 20 LINE CHARTS Inclinations of planetary orbits Macrobius, 10th or 11th century cited in Kendall, 1990 21 Marey’s Train Schedule LINE CHARTS 6 PARIS LYON 7 22 Étienne-Jules Marey, 1885, cited in Tufte, 1983 OTHER CHARTS Line Plots Point Plots Silhouette Graphs Bar Charts Aigner et al, 2011 23 OTHER CHARTS Combination - New York Times Weather Chart New York Times, 1980. -
Mary Somerville's Vision of Science
Mary Somerville’s vision of science James Secord Citation: Physics Today 71, 1, 46 (2018); doi: 10.1063/PT.3.3817 View online: https://doi.org/10.1063/PT.3.3817 View Table of Contents: https://physicstoday.scitation.org/toc/pto/71/1 Published by the American Institute of Physics ARTICLES YOU MAY BE INTERESTED IN Earth’s skin is an interdisciplinary laboratory Physics Today 71, 22 (2018); https://doi.org/10.1063/PT.3.3813 Crystal growth in ice and snow Physics Today 71, 34 (2018); https://doi.org/10.1063/PT.3.3844 Commentary: Thinking differently about science and religion Physics Today 71, 10 (2018); https://doi.org/10.1063/PT.3.3831 Gender matters Physics Today 71, 40 (2018); https://doi.org/10.1063/PT.3.3870 Discovering Earth’s radiation belts Physics Today 70, 46 (2017); https://doi.org/10.1063/PT.3.3791 The relentless pursuit of hypersonic flight Physics Today 70, 30 (2017); https://doi.org/10.1063/PT.3.3762 MARY SOMERVILLE (1780–1872), mathematician and writer. Portait by Thomas Phillips (1834). James Secord is a professor of the history and philosophy of science at the University of Cambridge in the UK. This article is adapted from his book, Visions of Science: Books and Readers at the Dawn of the Victorian Age (2014). Mary Somerville’s vision of science James Secord The Scottish mathematician and writer shaped the way we think about science and carved a place for herself in the intellectual world of the 19th century. n 1834 mathematician and author Mary Somerville published On the Connexion of the Physical Sciences, a work that was instrumental in the making of modern physics as a discipline. -
H-France Review Vol. 18 (August 2018), No. 173 Bruce Berkowitz
H-France Review Volume 18 (2018) Page 1 H-France Review Vol. 18 (August 2018), No. 173 Bruce Berkowitz, Playfair: The True Story of the British Secret Agent Who Changed How We See the World. Fairfax, VA: George Mason University Press, 2018. Xxiv + 477 pp. Maps, tables, figures, appendices, notes, and index. $34.85 U.S. (cl). ISBN 9781942695042. Review by Anna Plassart, The Open University. William Playfair is not a household name. He is probably best known for having first devised a way to represent numbers visually: he invented the graph, as well as the bar and pie charts. Historians of economic thought may know him as the man who produced the first critical edition of Adam Smith’s Wealth of Nations (1776) in 1805. But his name also pops up in studies of the British reception of the French Revolution: he was one of a number of Brits who spent time in Paris in the late 1780s and early 1790s, fled the Terror, and published their accounts of the revolutionary events. Bruce Berkowitz pulls all these threads (and many more) together in the first biography dedicated to this engineer, economist, pamphleteer, businessman and philosopher, and he demonstrates that there was much more to Playfair than history books would suggest. As it turns out, Playfair also led an altogether different, and more cloak and dagger-esque life. Perhaps before all else, he was an adventurer who was seemingly involved in every major crisis to befall Great Britain, France, and the United States of America in the late eighteenth century. -
A Leibnizian Approach to Mathematical Relationships: a New Look at Synthetic Judgments in Mathematics
A Thesis entitled A Leibnizian Approach to Mathematical Relationships: A New Look at Synthetic Judgments in Mathematics by David T. Purser Submitted to the Graduate Faculty as partial fulfillment of the requirements for the Master of Arts Degree in Philosophy ____________________________________ Dr. Madeline M. Muntersbjorn, Committee Chair ____________________________________ Dr. John Sarnecki, Committee Member ____________________________________ Dr. Benjamin S. Pryor, Committee Member ____________________________________ Dr. Patricia Komuniecki, Dean College of Graduate Studies The University of Toledo December 2009 An Abstract of A Leibnizian Approach to Mathematical Relationships: A New Look at Synthetic Judgments in Mathematics by David T. Purser Submitted to the Graduate Faculty in partial fulfillment of the requirements for the Master of Arts Degree in Philosophy The University of Toledo May 2010 I examine the methods of Georg Cantor and Kurt Gödel in order to understand how new symbolic innovations aided in mathematical discoveries during the early 20th Century by looking at the distinction between the lingua characterstica and the calculus ratiocinator in the work of Leibniz. I explore the dynamics of innovative symbolic systems and how arbitrary systems of signification reveal real relationships in possible worlds. Examining the historical articulation of the analytic/synthetic distinction, I argue that mathematics is synthetic in nature. I formulate a moderate version of mathematical realism called modal relationalism. iii Contents Abstract iii Contents iv Preface vi 1 Leibniz and Symbolic Language 1 1.1 Introduction……………………………………………………. 1 1.2 Universal Characteristic……………………………………….. 4 1.2.1 Simple Concepts……………………………………….. 5 1.2.2 Arbitrary Signs………………………………………… 8 1.3 Logical Calculus………………………………………………. 11 1.4 Leibniz’s Legacy……………………………………………… 16 1.5 Leibniz’s Continued Relevance………………………………. -
Defining Visual Rhetorics §
DEFINING VISUAL RHETORICS § DEFINING VISUAL RHETORICS § Edited by Charles A. Hill Marguerite Helmers University of Wisconsin Oshkosh LAWRENCE ERLBAUM ASSOCIATES, PUBLISHERS 2004 Mahwah, New Jersey London This edition published in the Taylor & Francis e-Library, 2008. “To purchase your own copy of this or any of Taylor & Francis or Routledge’s collection of thousands of eBooks please go to www.eBookstore.tandf.co.uk.” Copyright © 2004 by Lawrence Erlbaum Associates, Inc. All rights reserved. No part of this book may be reproduced in any form, by photostat, microform, retrieval system, or any other means, without prior written permission of the publisher. Lawrence Erlbaum Associates, Inc., Publishers 10 Industrial Avenue Mahwah, New Jersey 07430 Cover photograph by Richard LeFande; design by Anna Hill Library of Congress Cataloging-in-Publication Data Definingvisual rhetorics / edited by Charles A. Hill, Marguerite Helmers. p. cm. Includes bibliographical references and index. ISBN 0-8058-4402-3 (cloth : alk. paper) ISBN 0-8058-4403-1 (pbk. : alk. paper) 1. Visual communication. 2. Rhetoric. I. Hill, Charles A. II. Helmers, Marguerite H., 1961– . P93.5.D44 2003 302.23—dc21 2003049448 CIP ISBN 1-4106-0997-9 Master e-book ISBN To Anna, who inspires me every day. —C. A. H. To Emily and Caitlin, whose artistic perspective inspires and instructs. —M. H. H. Contents Preface ix Introduction 1 Marguerite Helmers and Charles A. Hill 1 The Psychology of Rhetorical Images 25 Charles A. Hill 2 The Rhetoric of Visual Arguments 41 J. Anthony Blair 3 Framing the Fine Arts Through Rhetoric 63 Marguerite Helmers 4 Visual Rhetoric in Pens of Steel and Inks of Silk: 87 Challenging the Great Visual/Verbal Divide Maureen Daly Goggin 5 Defining Film Rhetoric: The Case of Hitchcock’s Vertigo 111 David Blakesley 6 Political Candidates’ Convention Films:Finding the Perfect 135 Image—An Overview of Political Image Making J. -
Programme RE2013
Programme ‘The Radical Enlightenment: The Big Picture and its Details’ Universitaire Stichting, Egmontstraat 11, 1000 Brussels May 16-17 2013 Thursday 16 May 2013 8.20-8.55 a.m. Welcome and registration (with coffee) 8.55 a.m.-12.15 p.m. Morning session 8.55-9.00 a.m. Opening conference: Steffen Ducheyne (Room A) 9.00-10.00 a.m. Keynote lecture I Jonathan I. Israel (Room A): Radical Enlightenment: Monism and the Rise of Modern Democratic Republicanism 10.00-11.00 a.m. Keynote lecture II Wiep van Bunge (Room A): The Waning of the Radical Enlightenment in the Dutch Republic 11.00-11.15 a.m. Coffee break 11.15 a.m.-12.15 p.m. Keynote lecture III Else Walravens (Room A): The Radicality of Johann Christian Edelmann: A Synthesis of Progressive Enlightenment, Pluralism and Spiritualism 12.15-2.00 p.m. Lunch break 2.00-6.15 p.m. Afternoon session 2.00-3.30 p.m. Parallel session I Room A: Anya Topolski : Tzedekah : The True Religion of Spinoza’s Tractatus Jetze Touber: The Temple of Jerusalem in Picture and Detail: Biblical Antiquarianism and the Construction of Radical Enlightenment in the Dutch Republic, 1670-1700 Ian Leask : John Toland’s Origines Judaicae : Speaking for Spinoza? Room B: Ultán Gillen : Radical Enlightenment and Revolution in 1790s Ireland: The Ideas of Theobald Wolfe Tone Sonja Lavaert : Radical Enlightenment, Enlightened Subversion, and the Reversal of Spinoza Julio Seoane-Pinilla : Sade, Sex and Transgression in Eighteenth- century Philosophy 3.30-5.00 p.m. Parallel session II Room A: Falk Wunderlich : Late Enlightenment Materialism in Germany: The Case of Christoph Meiners and Michael Hißmann Paola Rumore : Between Spinozism and Materialism: Buddeus’ Place in the Early German Enlightenment Arnaud Pelletier : H ow much Radicality can the Enlightenment tolerate? The Case of Gabriel Wagner ( Realis de Vienna ) Reconsidered Room B: Vasiliki Grigoropoulou : Radical Consciousness in Spinoza and the Case of C. -
Paola Rumore
View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Institutional Research Information System University of Turin Paola Rumore In Wolff’s Footsteps. The Early German Reception of La Mettrie’s L’Homme machine 1. A specter personified At the end of 1747, when L’Homme machine began to circulate, the German philosophical scene was entering into a temporary truce in its long-lasting strug- gle against materialism, at that point still considered the most harmful and the disgraceful expression of free-thinking. This situation concerned mainly that large part of Germany, which had remained almost uncontaminated by the new Francophile trend that animated the cultural enclave of Frederick’s court in Berlin. In fact, according to one of the most authoritative interpreters of 18th century German philosophy, “the French Enlightenment had surely caused some disturbance in Sanssouci, but its resonance in the surrounding German world remained limited”1. The publication of L’Homme machine, often described as a “monument of disgrace and ignominy”2, forced Germany to face once again the phantom of materialism, which now appeared in the form of a real danger in a well-delineated shape, no longer a vague, undefined, and somehow spectral threat. The degree of reality of the current menace of materialism was also in- creased by the fact that the author of the book had been warmly welcomed at the Prussian court; L’Homme machine was not one of the usual phantomatic foreign dangers pressing up against the borders of the kingdom, but a real presence on German soil. -
The Forgotten Discovery of Gravity Models and the Inefficiency of Early
The forgotten discovery of gravity models and the inefficiency of early railway networks Andrew Odlyzko School of Mathematics University of Minnesota Minneapolis, MN 55455, USA [email protected] http://www.dtc.umn.edu/∼odlyzko Revised version, April 19, 2015 Abstract. The routes of early railways around the world were generally inef- ficient because of the incorrect assumption that long distance travel between major cities would dominate. Modern planners rely on methods such as the “gravity models of spatial interaction,” which show quantitatively the impor- tance of accommodating travel demands between smaller cities. Such models were not used in the 19th century. This paper shows that gravity models were discovered in 1846, a dozen years earlier than had been known previously. That discovery was published during the great Railway Mania in Britain. Had the validity and value of gravity models been recognized properly, the investment losses of that gigantic bubble could have been lessened, and more efficient rail systems in Britain and many other countries would have been built. This incident shows society’s early encounter with the “Big Data” of the day and the slow diffusion of economically significant information. The results of this study suggest that it will be increasingly feasible to use modern network science to analyze information dissemination in the 19th century. That might assist in understanding the diffusion of technologies and the origins of bubbles. Keywords: gravity models, railway planning, diffusion of information JEL classification codes: D8, L9, N7 1 Introduction Dramatic innovations in transportation or communication frequently produce predictions that distance is becoming irrelevant. In recent decades, two popular books in this genre introduced the concepts of “death of distance” [7] and “the Earth is flat” [25].