World War II and the Advent of Modern Computing Based on Slides Originally Published by Thomas J
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May 21St at the Time, the EDSAC Used IBM 726 Three Small Cathode Ray Tube Börje Langefors Screens to Display the State of Its Announced Memory
it played tic-tac-toe (known as Noughts and Crosses in the UK). May 21st At the time, the EDSAC used IBM 726 three small cathode ray tube Börje Langefors screens to display the state of its Announced memory. Each one could draw a May 21, 1952 Born: May 21, 1915; grid of 35 x 16 dots. Douglas re- purposed one of them for his Ystad, Sweden The IBM 726 was the company’s game, and obtained input (i.e. Died: Dec. 13, 2009 first magnetic tape unit, where to place a nought or intended for use with the Langefors developed the cross) via EDSAC’s rotary recently announced IBM 701 ‘infological equation’ in 1980, controller. [April 7], the company’s first which describes the difference electronic computer. between information and data in terms of additional semantic The 726 utilized half-inch tapes background and a with seven tracks. Six were for communication time interval. the data and the seventh was employed as a parity track. Langefors joined SAAB, the Some tapes were 1,200 feet long, Swedish aerospace and defense could store 2.3 MB of data, and company, in 1949 where he IBM claimed that just one could utilized analog devices for replace 12,500 punch cards. calculating wing stresses. The need for more powerful tools The drive could write 100 became evident, and the only characters per inch on a tape Swedish computer of the time, EDSAC CRT Tubes. Computer and read 75 inches per second. the BESK [April 1], was Lab, Univ. of Cambridge. CC BY To withstand the system’s fast insufficient for the task. -
Early Stored Program Computers
Stored Program Computers Thomas J. Bergin Computing History Museum American University 7/9/2012 1 Early Thoughts about Stored Programming • January 1944 Moore School team thinks of better ways to do things; leverages delay line memories from War research • September 1944 John von Neumann visits project – Goldstine’s meeting at Aberdeen Train Station • October 1944 Army extends the ENIAC contract research on EDVAC stored-program concept • Spring 1945 ENIAC working well • June 1945 First Draft of a Report on the EDVAC 7/9/2012 2 First Draft Report (June 1945) • John von Neumann prepares (?) a report on the EDVAC which identifies how the machine could be programmed (unfinished very rough draft) – academic: publish for the good of science – engineers: patents, patents, patents • von Neumann never repudiates the myth that he wrote it; most members of the ENIAC team contribute ideas; Goldstine note about “bashing” summer7/9/2012 letters together 3 • 1.0 Definitions – The considerations which follow deal with the structure of a very high speed automatic digital computing system, and in particular with its logical control…. – The instructions which govern this operation must be given to the device in absolutely exhaustive detail. They include all numerical information which is required to solve the problem…. – Once these instructions are given to the device, it must be be able to carry them out completely and without any need for further intelligent human intervention…. • 2.0 Main Subdivision of the System – First: since the device is a computor, it will have to perform the elementary operations of arithmetics…. – Second: the logical control of the device is the proper sequencing of its operations (by…a control organ. -
An Early Program Proof by Alan Turing F
An Early Program Proof by Alan Turing F. L. MORRIS AND C. B. JONES The paper reproduces, with typographical corrections and comments, a 7 949 paper by Alan Turing that foreshadows much subsequent work in program proving. Categories and Subject Descriptors: 0.2.4 [Software Engineeringj- correctness proofs; F.3.1 [Logics and Meanings of Programs]-assertions; K.2 [History of Computing]-software General Terms: Verification Additional Key Words and Phrases: A. M. Turing Introduction The standard references for work on program proofs b) have been omitted in the commentary, and ten attribute the early statement of direction to John other identifiers are written incorrectly. It would ap- McCarthy (e.g., McCarthy 1963); the first workable pear to be worth correcting these errors and com- methods to Peter Naur (1966) and Robert Floyd menting on the proof from the viewpoint of subse- (1967); and the provision of more formal systems to quent work on program proofs. C. A. R. Hoare (1969) and Edsger Dijkstra (1976). The Turing delivered this paper in June 1949, at the early papers of some of the computing pioneers, how- inaugural conference of the EDSAC, the computer at ever, show an awareness of the need for proofs of Cambridge University built under the direction of program correctness and even present workable meth- Maurice V. Wilkes. Turing had been writing programs ods (e.g., Goldstine and von Neumann 1947; Turing for an electronic computer since the end of 1945-at 1949). first for the proposed ACE, the computer project at the The 1949 paper by Alan M. -
Simulating Physics with Computers
International Journal of Theoretical Physics, VoL 21, Nos. 6/7, 1982 Simulating Physics with Computers Richard P. Feynman Department of Physics, California Institute of Technology, Pasadena, California 91107 Received May 7, 1981 1. INTRODUCTION On the program it says this is a keynote speech--and I don't know what a keynote speech is. I do not intend in any way to suggest what should be in this meeting as a keynote of the subjects or anything like that. I have my own things to say and to talk about and there's no implication that anybody needs to talk about the same thing or anything like it. So what I want to talk about is what Mike Dertouzos suggested that nobody would talk about. I want to talk about the problem of simulating physics with computers and I mean that in a specific way which I am going to explain. The reason for doing this is something that I learned about from Ed Fredkin, and my entire interest in the subject has been inspired by him. It has to do with learning something about the possibilities of computers, and also something about possibilities in physics. If we suppose that we know all the physical laws perfectly, of course we don't have to pay any attention to computers. It's interesting anyway to entertain oneself with the idea that we've got something to learn about physical laws; and if I take a relaxed view here (after all I'm here and not at home) I'll admit that we don't understand everything. -
10, June 5, 1981 ------The Address of the ASC Is: 2131 G St
Newsletter of the American Society for Cybernetics I Roger Conant. Editor ~ 1108 SEO. UICC Box 4348 11" Chicago.IL 60680 312+996-2308 Number 10, June 5, 1981 ----------------------------------------------------------------------- The address of the ASC is: 2131 G St. N.W., Washington DC 20052. ----------------------------------------------------------------------- THE NEW C~BERNETICS ASC Annual Meeting Finally, we hope to keep the registration Marvin Center, George Washington University fee as low as possible. However, due to October 30 - November 3, 1981 the difficulty in planning space require Program Chairperson - Larry Richards ments at the Marvin Center we urge you to register as soon as possible and will pro vide a discount for those who submit their The program for the first annual meeting registration materials at least one month of the ASC in a number of years is now in advance of the meeting. If you have being finalized. You should receive a any suggestions for enhancing the quality program announcement and registration form of our society's first major conference, semetime in July. Due to unanticipated, or if you have any questions, please feel but extremely encouraging, interest in free to contact me. participating in the conference, we may extend its length to four days as opposed Dr. Laurence D. Richards to the original plan of thr ~ e days. Department of Administrative Science Colby College The program is shaping up to be indeed Waterville,Maine 04901 very exciting, with such well known per phone: 207/873-1131x587 sonalitis as Heinz von Foerster, Ernst von Glasersfeld, Lars LÖfgren, Russell Ackoff, Lillian Schwartz, Paul Rubinyi, Gerrit Broekstra, Klaus Krippendorff, Robert Lilienfeld, Herbert BrÜn, and Roberto Canete already agreeing to participate in various ways. -
Herman Heine Goldstine
Herman Heine Goldstine Born September 13, 1913, Chicago, Ill.; Army representative to the ENIAC Project, who later worked with John von Neumann on the logical design of the JAS computer which became the prototype for many early computers-ILLIAC, JOHNNIAC, MANIAC author of The Computer from Pascal to von Neumann, one of the earliest textbooks on the history of computing. Education: BS, mathematics, University of Chicago, 1933; MS, mathematics, University of Chicago, 1934; PhD, mathematics, University of Chicago, 1936. Professional Experience: University of Chicago: research assistant, 1936-1937, instructor, 1937-1939; assistant professor, University of Michigan, 1939-1941; US Army, Ballistic Research Laboratory, Aberdeen, Md., 1941-1946; Institute for Advanced Study, Princeton University, 1946-1957; IBM: director, Mathematics Sciences Department, 1958-1965, IBM fellow, 1969. Honors and Awards: IEEE Computer Society Pioneer Award, 1980; National Medal of Science, 1985; member, Information Processing Hall of Fame, Infornart, Dallas, Texas, 1985. Herman H. Goldstine began his scientific career as a mathematician and had a life-long interest in the interaction of mathematical ideas and technology. He received his PhD in mathematics from the University of Chicago in 1936 and was an assistant professor at the University of Michigan when he entered the Army in 1941. After participating in the development of the first electronic computer (ENIAC), he left the Army in 1945, and from 1946 to 1957 he was a member of the Institute for Advanced Study (IAS), where he collaborated with John von Neumann in a series of scientific papers on subjects related to their work on the Institute computer. In 1958 he joined IBM Corporation as a member of the research planning staff. -
Computer Development at the National Bureau of Standards
Computer Development at the National Bureau of Standards The first fully operational stored-program electronic individual computations could be performed at elec- computer in the United States was built at the National tronic speed, but the instructions (the program) that Bureau of Standards. The Standards Electronic drove these computations could not be modified and Automatic Computer (SEAC) [1] (Fig. 1.) began useful sequenced at the same electronic speed as the computa- computation in May 1950. The stored program was held tions. Other early computers in academia, government, in the machine’s internal memory where the machine and industry, such as Edvac, Ordvac, Illiac I, the Von itself could modify it for successive stages of a compu- Neumann IAS computer, and the IBM 701, would not tation. This made a dramatic increase in the power of begin productive operation until 1952. programming. In 1947, the U.S. Bureau of the Census, in coopera- Although originally intended as an “interim” com- tion with the Departments of the Army and Air Force, puter, SEAC had a productive life of 14 years, with a decided to contract with Eckert and Mauchly, who had profound effect on all U.S. Government computing, the developed the ENIAC, to create a computer that extension of the use of computers into previously would have an internally stored program which unknown applications, and the further development of could be run at electronic speeds. Because of a demon- computing machines in industry and academia. strated competence in designing electronic components, In earlier developments, the possibility of doing the National Bureau of Standards was asked to be electronic computation had been demonstrated by technical monitor of the contract that was issued, Atanasoff at Iowa State University in 1937. -
Simon E. Gluck Collection of Photographs of EDVAC and MSAC Computers 1990.232
Simon E. Gluck collection of photographs of EDVAC and MSAC computers 1990.232 This finding aid was produced using ArchivesSpace on September 19, 2021. Description is written in: English. Describing Archives: A Content Standard Audiovisual Collections PO Box 3630 Wilmington, Delaware 19807 [email protected] URL: http://www.hagley.org/library Simon E. Gluck collection of photographs of EDVAC and MSAC computers 1990.232 Table of Contents Summary Information .................................................................................................................................... 3 Biographical Note .......................................................................................................................................... 3 Scope and Content ......................................................................................................................................... 4 Administrative Information ............................................................................................................................ 4 Related Materials ........................................................................................................................................... 5 Controlled Access Headings .......................................................................................................................... 5 Additonal Extent Statement ........................................................................................................................... 5 - Page 2 - Simon E. Gluck collection -
Platform Systems Vs. Step Processes—The Value of Options and the Power of Modularity by Carliss Y
© Carliss Y. Baldwin Comments welcome. Design Rules, Volume 2: How Technology Shapes Organizations Chapter 13 Platform Systems vs. Step Processes—The Value of Options and the Power of Modularity By Carliss Y. Baldwin Note to Readers: This is a draft of Chapter 13 of Design Rules, Volume 2: How Technology Shapes Organizations. It builds on prior chapters, but I believe it is possible to read this chapter on a stand-alone basis. The chapter may be cited as: Baldwin, C. Y. (2019) “Platform Systems vs. Step Processes—The Value of Options and the Power of Modularity,” HBS Working Paper (January 2019). I would be most grateful for your comments on any aspect of this chapter! Thank you in advance, Carliss. Abstract The purpose of this chapter is to contrast the value structure of platform systems (e.g. a computer) with step processes (e.g. an assembly line). I first review the basic technical architecture of computers and argue that every computer is inherently a platform for performing computations as dictated by their programs. I state and prove five propositions about platform systems, which stand in contrast to the propositions derived for step processes in Chapter 8. The propositions suggest that platform systems and step processes call for different forms of organization. Specifically, step processes reward technical integration, unified governance, risk aversion, and the use of direct authority, while platform systems reward modularity, distributed governance, risk taking, and autonomous decision-making. Despite these differences, treating platform systems and step processes as mutually exclusive architectures sets up a false dichotomy. Creating any good requires carrying out a technical recipe, i.e., performing a series of steps. -
Computer Oral History Collection, 1969-1973, 1977
Computer Oral History Collection, 1969-1973, 1977 Interviewee: Morris Rubinoff Interviewer: Richard R. Mertz Date: May 17, 1971 Repository: Archives Center, National Museum of American History MERTZ: Professor Rubinoff, would you care to describe your early training and background and influences. RUBINOFF: The early training is at the University of Toronto in mathematics and physics as an undergraduate, and then in physics as a graduate. The physics was tested in research projects during World War II, which was related to the proximity fuse. In fact, a strong interest in computational techniques, numerical methods was developed then, and also in switching devices because right after the War the proximity fuse techniques were used to make measurements of the angular motions of projectiles in flight. To do this it was necessary to calculate trajectories. Calculating trajectories is an interesting problem since it relates to what made the ENIAC so interesting at Aberdeen. They were using it for calculating trajectories, unknown to me at the time. We were calculating trajectories by hand at the University of Toronto using a method which is often referred to as the Richardson method. So the whole technique of numerical analysis and numerical computation got to be very intriguing to me. MERTZ: Was this done on a Friden [or] Marchant type calculator? RUBINOFF: MERTZ: This was a War project at the University of Toronto? RUBINOFF: This was a post-War project. It was an outgrowth of a war project on proximity fuse. It was supported by the Canadian Army who were very interested in finding out what made liquid filled shell tumble rather than fly properly when they went through space. -
Alan Turing's Automatic Computing Engine
5 Turing and the computer B. Jack Copeland and Diane Proudfoot The Turing machine In his first major publication, ‘On computable numbers, with an application to the Entscheidungsproblem’ (1936), Turing introduced his abstract Turing machines.1 (Turing referred to these simply as ‘computing machines’— the American logician Alonzo Church dubbed them ‘Turing machines’.2) ‘On Computable Numbers’ pioneered the idea essential to the modern computer—the concept of controlling a computing machine’s operations by means of a program of coded instructions stored in the machine’s memory. This work had a profound influence on the development in the 1940s of the electronic stored-program digital computer—an influence often neglected or denied by historians of the computer. A Turing machine is an abstract conceptual model. It consists of a scanner and a limitless memory-tape. The tape is divided into squares, each of which may be blank or may bear a single symbol (‘0’or‘1’, for example, or some other symbol taken from a finite alphabet). The scanner moves back and forth through the memory, examining one square at a time (the ‘scanned square’). It reads the symbols on the tape and writes further symbols. The tape is both the memory and the vehicle for input and output. The tape may also contain a program of instructions. (Although the tape itself is limitless—Turing’s aim was to show that there are tasks that Turing machines cannot perform, even given unlimited working memory and unlimited time—any input inscribed on the tape must consist of a finite number of symbols.) A Turing machine has a small repertoire of basic operations: move left one square, move right one square, print, and change state. -
History of Computing Prehistory – the World Before 1946
Social and Professional Issues in IT Prehistory - the world before 1946 History of Computing Prehistory – the world before 1946 The word “Computing” Originally, the word computing was synonymous with counting and calculating, and a computer was a person who computes. Since the advent of the electronic computer, it has come to also mean the operation and usage of these machines, the electrical processes carried out within the computer hardware itself, and the theoretical concepts governing them. Prehistory: Computing related events 750 BC - 1799 A.D. 750 B.C. The abacus was first used by the Babylonians as an aid to simple arithmetic at sometime around this date. 1492 Leonardo da Vinci produced drawings of a device consisting of interlocking cog wheels which could be interpreted as a mechanical calculator capable of addition and subtraction. A working model inspired by this plan was built in 1968 but it remains controversial whether Leonardo really had a calculator in mind 1588 Logarithms are discovered by Joost Buerghi 1614 Scotsman John Napier invents an ingenious system of moveable rods (referred to as Napier's Rods or Napier's bones). These were based on logarithms and allowed the operator to multiply, divide and calculate square and cube roots by moving the rods around and placing them in specially constructed boards. 1622 William Oughtred developed slide rules based on John Napier's logarithms 1623 Wilhelm Schickard of Tübingen, Württemberg (now in Germany), built the first discrete automatic calculator, and thus essentially started the computer era. His device was called the "Calculating Clock". This mechanical machine was capable of adding and subtracting up to 6 digit numbers, and warned of an overflow by ringing a bell.