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ciphers

  • 41 clavis

    n книжн. ключ

    English-Russian base dictionary > clavis

  • 42 estimates

    Синонимический ряд:
    1. judgements (noun) appraisals; approximations; assessments; estimations; evaluations; judgements; judgments; stocks; valuations
    2. approximates (verb) approximates; calls; judges; places; puts; sets
    3. calculates (verb) calculates; ciphers; computes; figures; reckons
    4. rates (verb) appraises; assays; assesses; evaluates; gauges; rates; sets at; surveys; valuates; values

    English-Russian base dictionary > estimates

  • 43 zeroes

    Синонимический ряд:
    nothings (noun) ciphers; nobodies; nonentities; nothings

    English-Russian base dictionary > zeroes

  • 44 zeros

    suppress zeros — подавлять нули; устранять нули

    Синонимический ряд:
    nonentities (noun) ciphers; goose eggs; insignificancies; nobodies; nonentities; nothings; nullities; whiffets; whippersnappers

    English-Russian base dictionary > zeros

  • 45 cipher

    cipher ['saɪfə(r)]
    1 noun
    (a) (code) chiffre m, code m secret;
    written in cipher crypté, codé
    (b) (monogram) chiffre m, monogramme m
    (c) (Arabic numeral) chiffre m
    (d) literary (zero) zéro m;
    figurative they're mere ciphers ce sont des moins que rien
    (a) (encode) crypter, chiffrer, coder
    (b) (calculate) chiffrer

    Un panorama unique de l'anglais et du français > cipher

  • 46 Morland, Sir Samuel

    [br]
    b. 1625 Sulhampton, near Reading, Berkshire, England
    d. 26 December 1695 Hammersmith, near London, England
    [br]
    English mathematician and inventor.
    [br]
    Morland was one of several sons of the Revd Thomas Morland and was probably initially educated by his father. He went to Winchester School from 1639 to 1644 and then to Magdalene College, Cambridge, where he graduated BA in 1648 and MA in 1652. He was appointed a tutor there in 1650. In 1653 he went to Sweden in the ambassadorial staff of Bulstrode Whitelocke and remained there until 1654. In that year he was appointed Clerk to Mr Secretary Thurloe, and in 1655 he was accredited by Oliver Cromwell to the Duke of Savoy to appeal for the Waldenses. In 1657 he married Susanne de Milleville of Boissy, France, with whom he had three children. In 1660 he went over to the Royalists, meeting King Charles at Breda, Holland. On 20 May, the King knighted him, creating him baron, for revealing a conspiracy against the king's life. He was also granted a pension of£500 per year. In 1661, at the age of 36, he decided to devote himself to mathematics and invention. He devised a mechanical calculator, probably based on the pattern of Blaise Pascal, for adding and subtracting: this was followed in 1666 by one for multiplying and other functions. A Perpetual Calendar or Almanack followed; he toyed with the idea of a "gunpowder engine" for raising water; he developed a range of speaking trum-pets, said to have a range of 1/2 to 1 mile (0.8–1.6 km) or more; also iron stoves for use on board ships, and improvements to barometers.
    By 1675 he had started selling a range of pumps for private houses, for mines or deep wells, for ships, for emptying ponds or draining low ground as well as to quench fire or wet the sails of ships. The pumps cost from £5 to £63, and the great novelty was that he used, instead of packing around the cylinder sealing against the bore of the cylinder, a neck-gland or seal around the outside diameter of the piston or piston-rod. This revolutionary step avoided the necessity of accurately boring the cylinder, replacing it with the need to machine accurately the outside diameter of the piston or rod, a much easier operation. Twenty-seven variations of size and materials were included in his schedule of'Pumps or Water Engines of Isaac Thompson of Great Russel Street', the maker of Morland's design. In 1681 the King made him "Magister mechanicorum", or Master of Machines. In that year he sailed for France to advise Louis XIV on the waterworks being built at Marly to supply the Palace of Versailles. About this time he had shown King Charles plans for a pumping engine "worked by fire alone". He petitioned for a patent for this, but did not pursue the matter.
    In 1692 he went blind. In all, he married five times. While working for Cromwell he became an expert in ciphers, in opening sealed letters and in their rapid copying.
    [br]
    Principal Honours and Distinctions
    Knighted 1660.
    Bibliography
    Further Reading
    H.W.Dickinson, 1970, Sir Samuel Morland: Diplomat and Inventor, Cambridge: Newcomen Society/Heffers.
    IMcN

    Biographical history of technology > Morland, Sir Samuel

  • 47 Shannon, Claude Elwood

    [br]
    b. 30 April 1916 Gaylord, Michigan, USA
    [br]
    American mathematician, creator of information theory.
    [br]
    As a child, Shannon tinkered with radio kits and enjoyed solving puzzles, particularly crypto-graphic ones. He graduated from the University of Michigan in 1936 with a Bachelor of Science in mathematics and electrical engineering, and earned his Master's degree from the Massachusetts Institute of Technology (MIT) in 1937. His thesis on applying Boolean algebra to switching circuits has since been acclaimed as possibly the most significant this century. Shannon earned his PhD in mathematics from MIT in 1940 with a dissertation on the mathematics of genetic transmission.
    Shannon spent a year at the Institute for Advanced Study in Princeton, then in 1941 joined Bell Telephone Laboratories, where he began studying the relative efficiency of alternative transmission systems. Work on digital encryption systems during the Second World War led him to think that just as ciphers hide information from the enemy, "encoding" information could also protect it from noise. About 1948, he decided that the amount of information was best expressed quantitatively in a two-value number system, using only the digits 0 and 1. John Tukey, a Princeton colleague, named these units "binary digits" (or, for short, "bits"). Almost all digital computers and communications systems use such on-off, or two-state logic as their basis of operation.
    Also in the 1940s, building on the work of H. Nyquist and R.V.L. Hartley, Shannon proved that there was an upper limit to the amount of information that could be transmitted through a communications channel in a unit of time, which could be approached but never reached because real transmissions are subject to interference (noise). This was the beginning of information theory, which has been used by others in attempts to quantify many sciences and technologies, as well as subjects in the humanities, but with mixed results. Before 1970, when integrated circuits were developed, Shannon's theory was not the preferred circuit-and-transmission design tool it has since become.
    Shannon was also a pioneer in the field of artificial intelligence, claiming that computing machines could be used to manipulate symbols as well as do calculations. His 1953 paper on computers and automata proposed that digital computers were capable of tasks then thought exclusively the province of living organisms. In 1956 he left Bell Laboratories to join the MIT faculty as Professor of Communications Science.
    On the lighter side, Shannon has built many devices that play games, and in particular has made a scientific study of juggling.
    [br]
    Principal Honours and Distinctions
    National Medal of Science. Institute of Electrical and Electronics Engineers Medal of Honor, Kyoto Prize.
    Bibliography
    His seminal paper (on what has subsequently become known as information theory) was entitled "The mathematical theory of communications", first published in Bell System Technical Journal in 1948; it is also available in a monograph (written with Warren Weaver) published by the University of Illinois Press in 1949, and in Key Papers in the Development of Information Theory, ed. David Slepian, IEEE Press, 1974, 1988. For readers who want all of Shannon's works, see N.J.A.Sloane and A.D.Wyner, 1992, The
    Collected Papers of Claude E.Shannon.
    HO

    Biographical history of technology > Shannon, Claude Elwood

См. также в других словарях:

  • Ciphers (album) — Ciphers Studio album by SETI Released October 8, 1996 Recorded Aquasphere, summer 1996 …   Wikipedia

  • ciphers — ci·pher || saɪfÉ™ n. zero, naught; number, Arabic numeral; code; unimportant person v. write in code; calculate, work out mathematically …   English contemporary dictionary

  • ciphers — spheric …   Anagrams dictionary

  • Beale ciphers — The Beale ciphers are a set of three ciphertexts, one of which allegedly states the location of a buried treasure of gold and silver estimated to be worth over 30 million US dollars in the present time. The other two ciphertexts allegedly… …   Wikipedia

  • Cobra ciphers — In cryptography, Cobra is the general name of a family of data dependent permutation based block ciphers: Cobra S128, Cobra F64a, Cobra F64b, Cobra H64, and Cobra H128. In each of these names, the number indicates the cipher s block size, and the …   Wikipedia

  • Codes, Ciphers and Other Cryptic and Clandestine Communication —   Author(s) Fred B. Wrixon …   Wikipedia

  • spheric — ciphers …   Anagrams dictionary

  • cryptology — cryptologist, n. cryptologic /krip tl oj ik/, cryptological, adj. /krip tol euh jee/, n. 1. cryptography. 2. the science and study of cryptanalysis and cryptography. [1635 45; < NL cryptologia. See CRYPTO , LOGY] * * * Introduction …   Universalium

  • Classical cipher — A cipher is a means of concealing a message, where letters of the message are substituted or transposed for other letters, letter pairs, and sometimes for many letters. In cryptography, a classical cipher is a type of cipher that was used… …   Wikipedia

  • Stream cipher — The operation of the keystream generator in A5/1, a LFSR based stream cipher used to encrypt mobile phone conversations. In cryptography, a stream cipher is a symmetric key cipher where plaintext digits are combined with a pseudorandom cipher… …   Wikipedia

  • Cryptography — Secret code redirects here. For the Aya Kamiki album, see Secret Code. Symmetric key cryptography, where the same key is used both for encryption and decryption …   Wikipedia

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