41. Untitled (One such prodigy, Johan zacharias dase, boasted such astounding powers of mentalcalculation that he calculated pi in his head to 400 decimal places over the http://www-math.cudenver.edu/~jstarret/post180.html

 From: mclaren Subject: "experimental" music In sharp contrast with the dismal pseudo- science and incoherent reasoning employed by a minority of forum subscribers in a science and incoherent reasoning employed by a minority of forum subscribers in a remarkably feeble effort to "disprove" my criticism of the misuse of the term "experimental" in modern music, Steve Curtin made some cogent points about the term. "Experimental music" was used according to its correct dictionary meaning by Lejaren Hiller. If you read Hiller's 1956 text "Experimental Music," you discover that Hiller employed the term carefully. He called the output of his stochastic composition programs "Experiment 1," "Experiment 2," etc. Notably, Hiller was careful *not* to call the output of his computer programs "music." Rather, he viewed these experiments (which formed the movements of the Illiac Quartet) as systematic investigations of mathematical models of human musical cognition. investigations of mathematical models of human musical cognition. I did some research on Markov analysis and it turns out that it was originally used in chemistry to measure mean free paths of molecules in chemical reactions between collisions. Thus it's obvious why Markov analysis failed miserably as a music composition tool: a hydrogen atom is a hydrogen atom no matter where it occurs, but a JI minor third played in the deep bass is a grinding sensory dissonance while a JI minor third played in the high treble is a smooth sensory consonance. Atoms are interchangeable and identical; musical intervals are not. If you read Hiller's 1956 book carefully, you will realize that Hiller himself understood that his experiments demonstrated the failure of his mathematical model of human musical cognition. Hiller claims that he was not interested in the mathematical model of human musical cognition. Hiller claims that he was not interested in the aesthetic result of his "experiments," but if you read between his lines you can detect the clear disappointment he felt in not producing more human-sounding music (or, to put it another way, the ease with which listeners could tell that the music went nowhere). Little has been remarked on Hiller's subsequent efforts in this area; however, HIller's own writings about his subsquent "Computer Cantata" (and a listen to the work in question) prove enlightening even today. Unlike John Cage, Lejaren Hiller understood and respected the meaning of the term "experimental." Unlike John Cage, Hiller recognized that science demands hard numbers in order for an experiment to be meaningfully called an experiment. Unlike John Cage, Lejaren Hiller formulated a mental to be meaningfully called an experiment. Unlike John Cage, Lejaren Hiller formulated a mental model of a physical process (composition as filtered noise subjected to modus ponens logic in the form of a rule-set); unlike Cage, Hiller reduced his mental model to mathematics (encapsulated in a computer program); unlike Cage, HIller generated a testable hypothesis from his mathematical equations (composition can be generated using such a computer program which is both statistically and perceptually indistinguishable from compositions produced by humans); unlike Cage, Hiller tested his hypothesis (set up a quartet to perform the composition, and recorded the reactions of people who listened to it); unlike Cage, Hiller's music could therefore be meaningfully called "experimental." By the way, no doubt some of you will object to my use of the term "computer composition" in a recent post critical of that genre. Many of you will claim that my post denies the validity of all "computer compositions," and since many "computer composers" (Larry Polansky, Carter Scholz, John Bischoff, etc.) have produced interesting and worthwhile music, my post is purportedly incorrect. In fact this boils down to a controversy over the meaning of the phrase "computer composition." What is a "computer composition"? Is a string quartet written out by hand and using a computer only to print the score an "computer composition"? Since the composer did not specify the exact number of "computer composition"? Since the composer did not specify the exact number of 1/300ths of an inch border around the staves, these proportions were generated outside of the composer's direct control, by means of algorithms. Is such a quartet score therefore an example of "computer composition"? Clearly not. Let us then consider a rock band whose manager schedules performances using a computer (with scheduling algorithms). Is this "computer composition"? Clearly not. How about a keyboardist who performs from written scores and uses a computer to load different timbres into hi/r synthesizer during the performance? Is this an example of "computer composition"? Clearly not. of "computer composition"? Clearly not. Let us then move on to consider a composer who uses elaborate mathematics to generate timbres and chords during the course of a composition. Over his shoulder, the composer has an idiot savant watching who observes which notes the composer plays and calculates rapidly in hi/r head the resulting notes and timbres according to the composer's mathematical procedures. (One such prodigy, Johan Zacharias Dase, boasted such astounding powers of mental calculation that he calculated pi in his head to 400 decimal places over the course of 2 months. Thus it is humanly possible, while rare, to perform such elaborate mental calculations.) Is this an "algorithmic computer composition"? I would say not, since it can be performed by Is this an "algorithmic computer composition"? I would say not, since it can be performed by a human. To think of it another way, the elaborate mathematics of the composer can surely be boiled down to a set of charts and tables which can be memorized. Now if we observe that the elaborate mathematics of which I speak might well be figured bass notation of the Baroque period (which, if reduced to a computer program, would require a great deal of calculation to interpret correctly in any key signature as the music modulates), we realize that this is a pretty standard human musical operation couched in deliberately arcane terminology. Obviously, it's not "computer composition" if humans were performing it in the 18th century as a matter of routine musical practice. Now suppose we have a computer program like Lejaren Hiller's which performs many millions Now suppose we have a computer program like Lejaren Hiller's which performs many millions of calculations to obtain each note. The mathematics recirculate, requiring some of the output to feed back into the input. Many millions of numbers must be multiplied by weights, sieved with thousands of rules, and random numbers must be generated by multiple 32-bit numbers by one another to obtain overflow and then shifting them right or left by some larger number of bits. This seems a clear case of "computer composition" because the process is too elaborate to be performed by any conceivable human in any reasonable amount of time. What do all these cases have in common? Clearly, we make distinctions here depending on the proportion of the computer's input to the process of composition. If the proportion is very high, we can speak meaningfully of "computer composition." If the proportion of computer input is low, clearly we are talking only about computer-aided composition. Thus, true "computer composition" occurs only when the process of composition *demands* a computer and *exclusively* a computer. If a human can perform the same operations, this is not "algorithmic computer composition," it's merely ordinary composition *aided by computer.* This leads us to a clear distinction between *computer-aided composition* and *algorithmic computer composition.* "Algorithmic computer composition" only occurs when the overwhelming bulk of the compositional process takes place in the computer. when the overwhelming bulk of the compositional process takes place in the computer. If most of the compositional process is human, and the computer is used merely to keep track of vectors in ratio space, or display morphological shapes, etc., then we are clearly speaking of "computer-aided composition." My comments in my recent post referred *only* to computer compositionthat is, to composition in which the composer sets up a computer program, lets it go, and walks away. Computer-aided composition is a whole different kettle of fish, since it is de facto human composition in which the computer is used as a convenient aid. The line between the two is of course blurry; as the proportion of human effort to computer interpretation approaches 1:1, it becomes hard to say whether the computer or the human is composing. to say whether the computer or the human is composing. My earlier comments should therefore not be taken as an argument against the validity of all composition involving computers, but rather against the validity of compositions produced mainly by unaided computer operations. To put it bluntly, winding up a computer and letting it spit out music on its own didn't work in 1956 and has failed miserably to produce any interesting musical results in the ensuing 40 years. Changing the number of tones per octave does not promise to improve that track record. However, computer-aided microtonal composition is a wide-open field, and promises many fascinating and aesthetically worthwhile results as new approaches are tried and new algorithms developed. In particular, computer *aided* composition might prove very helpful in harmonizing a melody line in an exotic microtonal intonation with too many notes prove very helpful in harmonizing a melody line in an exotic microtonal intonation with too many notes per octave for humans to navigate easily. mclaren

42. Click To Learn More Ludolf van Ceulen (1615) 35 des John Machin (1706) 100 des zacharias dase (1849)200 des William Shanks (1873) 707 des (de 200 siste var feil) ENIAC (PC http://www.skoleforum.com/essaydet.asp?eid=2803

43. µå¸²À§Áî, ²ÞÀÌ ÀÌ·ç¾îÁö´Â ÀÎÅÍ³Ý John Machine. 100. 1706. William Rutherford. 152. 1841. zacharias dase. 200. 1844.DF Ferguson. 808. 1948. ?, = . http://my.dreamwiz.com/piruks/mathhis/aboutpi.htm

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44. 1800-1900 1854. Riemann (analysis, nonEuclidean geometry, Riemannian geometry);Boole (logic). 1855. zacharias dase (lightening calculator). 1857. http://euphrates.wpunj.edu/courses/math21180/chrono13.htm

Home Up Before 3000 BC 3000-2000 BC ... Gauss (polygon construction, number theory, differential geometry, non-Euclidean geometry, fundamental theorem of algebra, astronomy, geodesy). Carnot (modern geometry). Napoleon made emperor. Laplace (celestial mechanics, probability, differential equations); Legendre [Elements de geometric (1794), theory of numbers, elliptic functions, method of least squares, integrals]. Argand (geometrical representation of complex numbers). Gergonne (geometry, editor of Annales). "The Analytical Society" at Cambridge; Battle of Waterloo Marie-Sophie Gemain (theory of elasticity, mean curvature). William Horner (numerical solution of equations). Louis Poinsot (geometry). Joseph Fourier (mathematical theory of heat, Fourier series Jean-Victor Poncelet (projective geometry, ruler constructions); Feuerbach 's theorem Thomas Carlyle (English translation of Legendre's Geometric). Crelle's Journal; principle of duality (Poncelet

45. Nindex Bernard, 1967 Danvy, Olivier, 1371 Darwen, Hugh AC, 1519, 1524 Darwin, Charles Robert18091882, 94 dase, Johann Martin zacharias 1824-1861, 1964 Date, C http://engineering.union.edu/~hemmendd/Encyc/nameindex.html

NAME INDEX ENTREPRENEURS . The editors would appreciate comments on errors and omissions, information regarding missing first names or initials, and missing dates for persons who have died: Anthony Ralston( ar9@doc.ic.ac.uk Edwin Reilly( cybernet@nycap.rr.com David Hemmendinger ( hemmendd@union.edu Abadi, Martin, Abel, Niels Henrik [1802-1829], Abelson, Harold, Abrahams, Paul W., Abraido-Fandino, Leonor, Abramis, B(oris) Dov, Abrial, Jean-Raymond, Ackermann, Wilhelm [1896-1962], Ackley, John N., Adams, John Couch [1819-1892], Adams, Scott, Adel'son-Vel'skii, George M., Adleman, Leonard Max, Agerwala, Tilak, Agesen, Ole, Ahl, David H., Ahmes the Scribe [~ 1680-1620 B.C.], Aho, Alfred V., Aiken, Howard Hathaway [1900-1973], 31 Akers, John F., Alagic, Suad, Alberti, Leone Battista [1404-1472], Albrecht, Allan J., Albrecht, Robert, Alexander, Christopher, Alexander, Samuel Nathan [1910-1967], al-Kashi, Jamshid ben Mas'ud ben Mahmud Ghiath ed-Din [1393-1449], al-Khowarizmi, abu Ja far Mohammed ibn Musa [c., 825], Allaudin, Ahmed, Allen, Frances

46. Mathematics Fun, Fiction, Function, Fantasy John Wallis, the great Johann Carl Friedrich Gauss, André Marie Ampere, George ParkerBidder (Senior and Junior), Johann Martin, zacharias dase, Jacques Inaudi http://www.lifesmith.com/mathfun.html

Mathematics Fun Fact Fiction Function Fantasy Guess Your Birthday! Divisibilty Rules! Send More Money! Good Mathematical Card Trick ... Take me there! Guess Your Birthday! Here's a fun trick to show a friend, a group, or an entire class of people. I have used this fun, mathematical trick on thousands of people since 1963 when I learned it. Tell the person to think of his/her birthday; that you are going to guess it. Step 1) Have them take the month number from their birthday: January = 1, Feb = 2 etc. Step 2) Multiply that by 5 Step 3) Then add 6 Step 4) Then multiply that total by four Step 5) Then add 9 Step 6) Then multiply this total by 5 once again Step 7) Finally, have them add to that total the day they were born on. If they were born on the 18th, they add 18, etc. Have them give you the total. In your head, subtract 165, and you will have the month and day they were born on! How It Works: Let M be the month number and D will be the day number. After the seven steps the expression for their calculation is: 5 (4 (5 M + 6 ) + 9 ) + D = 100 M + D + 165 Thus if you subtract of the 165, what will remain will be the month in hundreds plus the day!

47. Die Geschichte Der Approximationen Der Zahl Pi Translate this page Thibaut, 1822, 156 Stellen, William Rutherford, 1841, 208 Stellen, ab der 153.Stelle. zacharias dase, 1844, 200 Stellen, Thomas Clausen(1801-1885), 1847, 248Stellen, http://magnet.atp.tuwien.ac.at/scholz/projects/fba/fba.html

[ Up ] [ Home ] [ Papers ] [ Bookmarks ] ... Download this document. Die Geschichte der Approximationen der Zahl Fachbereichsarbeit aus Mathematik eingereicht von Werner Scholz 8.A betreut durch Mag. Ingrid Breyer GRG XIII Wenzgasse 7 3. verbesserte Version: 03.11.2001 Vorwort Das Altertum Babylonien Bibel (ca. 550 v.Chr.) und Talmud (ca. 500 v.Chr.) ... Wie man "erschießt" Untersuchung der Ziffernfolge von Magische Quadrate Kreiszahl und "Kreisbuchstaben" Das Geheimnis der Ziffernfolge ... Bibliographie 1. Vorwort steckte, war mir verborgen geblieben. So machte ich es mir zur Aufgabe, dieses Thema in meinem Referat etwas genauer zu beleuchten. In dieser Fachbereichsarbeit wird die Geschichte der Approximationen der Zahl , d.h. die im Laufe der Zeit immer genauere Bestimmung des Werts von beschrieben. Bedeutende Mathematiker und ihre Methoden werden dabei (möglichst in chronologischer Reihenfolge) präsentiert, sofern das mit dem mathematischen "Handwerkszeug" eines Schülers der 8. Klasse möglich und nachvollziehbar ist. Der Bogen spannt sich dabei vom antiken Ägypten bis ins Computerzeitalter des 20. Jahrhunderts, wobei die Arbeit durch zwei Computerprogramme und zwei Tabellen mit Termen zur Approximation von 2. Das Altertum

48. Teilnehmer-Liste Des LJO M./V. Translate this page Sarah Anders Hannes Biermann Leszek Dabrowski Rene dase Tobias Hammer Isabelle SimonAndreas Stamer Lukasz Szymanski Anne Webers Jörn zacharias Daniel Zehe. http://www.ljo-mv.de/homehtml/teilnehmer.htm

Alle Teilnehmer an Arbeitsphasen des Landesjugendorchesters Mecklenburg-Vorpommern Violine Viola Cello Kontrabass ... Betreuer Violine Michael An Jakob Arlt Johannes Arlt Tina Bach Henriette Barth Suleika Bauer Hanna Baum Katharina Beyer Karen Bindeballe Christiane Bistup Alexandra Bogacka Katharina Bork Julia Brenne Ines Buckentin Stefanie Bullrich Gustaw Ciezarek Benjamin David Bogdan Dimitrascu Andrea Fink Katja Fischer Marike Frick Rudolf-Matthias Frieling Sabine Gabbe Konstanze Gatz Anne Geisemeyer Kathrin Geisemeyer Anja Graeve Adriana Grochowska Gesine Gundlach Bettina Hahn Thomas Hajek Sven Hamjanz Felix Hammer Juliane Handy Aina Hedderich Anja Heilmann Corinna Heinicke Mareike Hofmann Margret Jaeger Johannes Jahnel Andreas Janke Eva Janke Anne-Kristin Jantsch Alexander Just Ina Kattengell Evelyn Kessler Gabriele Kienast Esther Killisch Iwona-Patrycia Kisza Rainer Klugkist Jens-Uwe Koch Swetlana Kontorowskaja Martina Kophal Christopher Kramp Irina Krause Susanne Krebs Annelie Kretzschmar

49. History Of Mathematics: Chronology Of Mathematicians A list of all of the important mathematicians working in a given century.Category Science Math Mathematicians Directories...... 1912) *SB. zacharias dase (18241861) *MT; Delfino Codazzi (1824-1873)*SB; Gustav Robert Kirchhoff (1824-1887) *SB *MT; Francesco Brioschi http://aleph0.clarku.edu/~djoyce/mathhist/chronology.html

Chronological List of Mathematicians Note: there are also a chronological lists of mathematical works and mathematics for China , and chronological lists of mathematicians for the Arabic sphere Europe Greece India , and Japan Table of Contents 1700 B.C.E. 100 B.C.E. 1 C.E. To return to this table of contents from below, just click on the years that appear in the headers. Footnotes (*MT, *MT, *RB, *W, *SB) are explained below List of Mathematicians 1700 B.C.E. Ahmes (c. 1650 B.C.E.) *MT 700 B.C.E. Baudhayana (c. 700) 600 B.C.E. Thales of Miletus (c. 630-c 550) *MT Apastamba (c. 600) Anaximander of Miletus (c. 610-c. 547) *SB Pythagoras of Samos (c. 570-c. 490) *SB *MT Anaximenes of Miletus (fl. 546) *SB Cleostratus of Tenedos (c. 520) 500 B.C.E. Katyayana (c. 500) Nabu-rimanni (c. 490) Kidinu (c. 480) Anaxagoras of Clazomenae (c. 500-c. 428) *SB *MT Zeno of Elea (c. 490-c. 430) *MT Antiphon of Rhamnos (the Sophist) (c. 480-411) *SB *MT Oenopides of Chios (c. 450?) *SB Leucippus (c. 450) *SB *MT Hippocrates of Chios (fl. c. 440) *SB Meton (c. 430) *SB

50. The Theory Of Multiple-Giftedness In 1844, Johann Martin zacharias dase calculated Pi correctly to 200places in less than 2 months. dase could count the number of http://www.nccdc.org/pages/evotionals/evotional_07112002.htm

Evotionals "The Theory of Multiple-Giftedness" Pastor Mark Batterson July 11th, 2002 Behind the Minsitry: Part 2 This past week Ted Williams passed away at the age of 83. Some sports fans consider him the greatest hitter of all-time. His lifetime batting average was .344. He hit 521 lifetime homers. And he was the last major leaguer to hit over .400 for a season. I don't know if Ted Williams was number smart, music smart, or picture smart, but I think it's safe to say that Ted Williams was body smart. Three different people. Three different centuries. Three different careers. One thing in common: they were all intelligent in different ways! That's MI theory in a nutshell. Different people are smart in different ways! What I love about MI theory is the freedom it gives to be who you are. Just because you don't perform well on written tests in a classroom doesn't mean you're not smart. There are different types of intelligence!

51. FELKEL, ANTON (1740 – ----) Another possible owner is zacharias dase (1824181), who was a lightning calculator with little mathematical ability, who constructed many mathematical tables http://www.scs.uiuc.edu/~mainzv/exhibitmath/exhibit/felkel.htm

Number Theory for the Millenium University of Illinois at Urbana-Champaign Rare Book Room Exhibit Felkel , Anton (1740 – ). Tassel aller Einfachen Factoren der durch 2, 3, 5 nicht theilbaren Zahlen von 1 bis 10 000 000 . Vienna: 1776. Glaisher wrote of Felkel's work: "The table is so curious and rare, and, besides, the facts connected with its calculation and publication are so remarkable that I here give an account in some detail." According to Glaisher, Anton Felkel (b. 1740) was a schoolmaster in Vienna, who did not begin to study mathematics until his mid 30s, and was then involved in the construction of mathematical tables for the rest of his life. Felkel corresponded with the mathematician Lambert, who had promised immortality to anyone "unwearied and resolute" enough to write a factor table to 1,000,000. There is a complicated history of correspondence, announcements of future tables, and competing table-writers. At one point, Lambert wrote that Felkel always seemed to be printing circulars instead of the table itself. The last reported sighting of Felkel is in Lisbon in 1798. Felkel gave in 1776 a table of all the prime factors (designated by letters or pairs of letters) of numbers, not divisible by 2,3 or 5, up to 408,000, requesting for entry two auxiliary tables. In manuscript, the table extended to 2 million; but as there were no purchasers of the part printed, the entire edition, except for a few copies, was used for cartridges in the Turkish war. The imperial treasury at Vienna, at the cost of which the table was printed, retained the further manuscript. (Dickson, p. 349).

52. LOGARITHM The largest hyperbolic table as regards range was published by zacharias dase atVienna in 1850 under the title Tafti der natCrlichee Logarithmen der Zahlen. http://100.1911encyclopedia.org/L/LO/LOGARITHM.htm

document.write(""); LOGARITHM LOGAN, SIR W. E.^-LOGAR The best biography is that by George F. Dawson, The Life and Services of Gen. John A. Logan, as Soldier and Statesman (Chicago and New York, 1887). < oldest known fossil, the Eozoon described by Sir J. W. Dawson is now regarded as a mineral structure. Logan was elected T.R.S. in 1851, and in 1856 was knighted. In the same year he vas awarded the Wollaston medal by the Geological Society of xmdon for his researches on the coal-strata, and for his excellent eological map of Canada. After his retirement in 1869, he eturned to England, and eventually settled in South Wales, ie died at Castle Malgwyn in Pembrokeshire, on the 22nd of une 1875. See the Life, by B. J. Harrington (1883). (H. B. Wo.) LOGAR, a river and valley of Afghanistan. The Logar river drains a wide tract of country, rising in the southern slopes of the Sanglakh range and receiving affluents from the Kharwar hills, N.E. of Ghazni. It joins the Kabul river a few miles below the* city of Kabul. The Logar valley, which is watered by its southern affluents, is rich and beautiful, about 40 m. long by 12 wide, and highly irrigated throughout. Lying in the vicinity of the capital, the district contributes largely to its food-supply. The valley was traversed in 1879 by a brigade under Sir F. (afterwards Lord) Roberts. LOGARITHM (from Gr. X6’yos, word, ratio, and àp~Ouós, number), in mathematics, a word invented by John Napier to denote a particular class of function discovered by him, and which may be defined as follows: if a, x, in are any three quantities satisfying the equation ar = m, then a is called the base, and x is said to be the logarithm of m to the base a. This relation between x, a, m, may be expressed also by the equation x = log,, in.

53. Re: Lean Lujvo And Fat Gismu zacharias dase, the calculating prodigy, could accomplish the feat for N=43 (sheepin a field). Nonetheless, for N=10000, no one can count the objects. http://balance.wiw.org/~jkominek/lojban/9312/msg00160.html

Date Prev Date Next Thread Prev Thread Next ... Thread Index Re: Lean Lujvo and fat gismu To Subject : Re: Lean Lujvo and fat gismu From lojbab@ACCESS.DIGEX.NET Date : Tue, 12 Oct 1993 15:12:46 -0400 In-Reply-To : <199310121800.AA24499@access.digex.net> from "Art Protin" at Oct 12, 93 01:57:00 pm Reply-To lojbab@ACCESS.DIGEX.NET Sender LOJBAN%CUVMB.bitnet@YaleVM.YCC.YALE.EDU Prev by Date: Re: TECH: Lean Lujvo and fat gismu Next by Date: Re: Lean Lujvo and fat gismu Prev by thread: Re: Lean Lujvo and fat gismu Next by thread: Re: Lean Lujvo and fat gismu Index(es): Date Thread

54. Omniseek: /Science & Tech /Math /Mathematical Recreations /Specific Numbers in Hamburg, Germany Died 1861 Previous (Chronologically) Next Biographies IndexPrevious ( Alphabetically) Next Welcome page zacharias dase had incredible http://www.omniseek.com/srch/{48259}

News Sections Business Community Computing Directory ... Travel Search Engine Omniseek Multisearch Article Archives About AltaVista Ask Jeeves Euroseek Excite Google Goto HotBot Infoseek LookSmart Lycos Omniseek Snap Webcrawler Yahoo Don't forget to come back to this page and click the check mark to vote for a site! This book explores an area of mathematical recreations, called geometric dissections. (http://www.cs.purdue.edu/homes/gnf/book.html) Mathematical Recreations Brain Games Web Guide : Your guide to the best web sites for mathematical recreations - Number theory, tilings, symmetry groups, knots, mathematical games, magic squares - and more. (http://www.thinks.com/webguide/mathrec.htm) Universe In A Handkerchief; Lewis Carrol . . . cal Recreations, Games, Puzzles, And ... Universe In A Handkerchief; Lewis Carrolls Mathematical Recreations, Games, Puzzles, And Word Play by Gardner, Martin ISBN: 038794673X; Trade Cloth Cover; ... (http://www.netstoreusa.com/mabooks/038/038794673X.shtml) Mathematical Recreations (http://www.sco.com/skunkware/uw7/x11/misc/src/mathrec/) Books and Articles on Mathematical Recreations The following are some books and articles on mathematical recreation topics. [ball39] Mathematical Recreations and Essays , W.W. Rouse Ball, 11th edition revised by H.S.M. Coxeter, ...

55. Www.rootsweb.com/~ukrgs/volhynia/vol187ym.txt 1895625/1 814 10 grooms father Jakob / brides father Johann dase, Joseph Jacov 1625 305 Gudenjan, August 14 Oct 1878 Roshischtsche zacharias, Pauline 1895625 http://www.rootsweb.com/~ukrgs/volhynia/vol187ym.txt

56. Web.textfiles.com/ezines/PROPHETZINE/prpzn092.txt Kids Alive International Navigators Operation Mobilization Ravi zacharias InternationalMinistries for Family Affairs (http//www.coe.fr/dase/en/cohesion http://web.textfiles.com/ezines/PROPHETZINE/prpzn092.txt

57. HBO, Indikationen Und Kontraindikationen Pearce EC, zacharias A, Alday Jr JM, Hoffman BA, Jacobson JH perfingens, C. septicum,and C. sordelli by determining their sialidase activity (ne dase) in senun http://www.medizin.uni-halle.de/kai/intern/bibl-hbo.html

Indications and contraindications of hyperbaric oxygen treatment zurück 1. List of indications of HBO by the GTÜM e.V. 2. Abstracts of important papers of HBO indications 3. Comments to some references 1. List of indications of HBO by the German Society of Diving and Hyperbaric Medicine (GTÜM) e.V. 1. air or gas embolism 2. decompression sickness 3. carbon monoxide poisening 4. gas gangrene 5. extensive nonhealing wounds 6. crusch syndrome, traumatic ischemias 7. exceptional blood loss anemia 8. burn wound 9. refractory osteomyelitis 10. prevention and/or treatment of osteoradionecrosis 11. cranial and sternal osteitis 12. acute hypoxic cochleal dysfunction 13. ischemia in microsurgical flaps 2. Abstracts of important papers of HBO indications Accid Emerg Med 1999 Mar;16(2):96-8 Carbon monoxide poisoning treated with hyperbaric oxygen: metabolic acidosis as a predictor of treatment requirements. Turner M, Esaw M, Clark RJ Department of Cardiology, Derriford Hospital, Plymouth, Devon. PMID: 10191440, UI: 99207164 Plast Reconstr Surg 1998 Sep;102(3):822-4

58. Propos 2-4 ce fut un nommé zacharias dase qui fut célèbre vers 1850. http://le-village.ifrance.com/mission/propo24.htm

Partie 4 Propos 2 -61 on fait dans quelques provinces pour engraisser les volailles. L'opération de la fumée est l'héroïsme de la coquetterie féminine; trouverait-on beaucoup de femmes, partout ailleurs, résignées à rester trois mois sans bouger dans un sac enfumé, pour se donner une peau un peu plus blanche? Cardan raconte qu'Augustinus Lavisarius, conseiller et secrétaire d'un prince, était quelque jour aux champs, fourvoyé de son chemin et pressé de la nuit, sans savoir à qui avoir recours. Étant en cette peine, il se trouva merveilleusement troublé, car il chevauchait le long d'un petit fleuve, et ne savait s'il devait passer de l'autre côté ou non, et tourmenté ainsi dans son coeur, il commença à dire: "Oh!" ce qui est une plainte commune aux Italiens, quand ils ont quelque ennui. Un écho qui était en quelque rocher là auprès lui répondit incontinent: "Oh!" Lavisarius, bien aise en pensant que ce fût quelque homme, lui demande en sa langue: "Unde debo passa?" L'écho répond: "Passa." Puis le pauvre homme, étant encore en plus grande peine, lui demanda: "Chi?" qui signifie en notre langue "ici". L'écho lui répondit: "Chi." N'étant point encore bien assuré, il lui demanda derechef: "Debo passa chi?" L'écho répond: "Passa chi." Le pauvre homme, pensant avoir certaines nouvelles de son chemin, se mit en l'eau, cuidant (croyant) traverser le fleuve; mais il fut étonné que son cheval commença à perdre le fond de l'eau et à nager; toutefois le cheval, qui était puissant et adroit, après avoir longuement gazouillé en ce fleuve, tira son maître à bord, lequel n'eut en sa vie si belles affres; et fut contraint M. le conseiller de passer la nuit en prières et oraisons, trempé comme une éponge, sur le bord de ce fleuve.

59. Lire : Le Magazine Littéraire. L'actualité De La Littérature Francaise Et De Translate this page pour ses talents arithmétiques par le Centre de recherches nucléaires (CERN)de Genève jusqu'à une époque récente, tandis que zacharias dase, au XIXe http://www.lire.fr/extrait.asp/idC=32419/idR=202/idG=8/idP=2

OAS_AD('Top'); F orums B outique ... eb littéraire T ous les auteurs A B C D ... Z T outes les critiques L ettre d'info R ecevez toute M agazine LIRE A bonnez-vous La webradio du livre La Webradio du livre sur Remo Forlani pour Toujours vif et joyeux . Un entretien avec ... On en est là Dans les kiosques Enquête: pour ou contre Titeuf ? le grand entretien : Jacques Chessex. Spécial Dicos d'or 2003 : les tests pour vous qualifier. L a bosse des maths Stanislas Dehaene Lire, mars 1997 ODILE JACOB. 300 pages. L ire la critique Enfin, troisième catégorie, celle des malades mentaux comme Dave ou Michaël, souvent autistes, dont la passion pour les nombres ou le calendrier paraît purement maladive et symptomatique de leur désintérêt pour les contacts humains. Jedediah Buxton, un calculateur prodige anglais du XVIIIe siècle, était très certainement autiste. Alfred Binet relate sa première sortie au théâtre, où il avait découvert Richard III: On lui demanda ensuite si la représentation lui avait fait plaisir: il n'y avait trouvé qu'une occasion de faire des calculs; pendant les danses, il avait fixé son attention sur le nombre de pas exécutés: il y en avait 5 202; il avait également compté le nombre de mots que les acteurs avaient prononcés: ce nombre était de 12 445 (...) et tout cela fut reconnu exact. Comme le montre cet exemple, il n'est pas possible de tracer une ligne entre les professionnels dont l'aptitude au calcul dérive d'un apprentissage intense et d'autres individus dont le talent résulterait d'un don. Avant l'avènement de la calculette électronique, on pouvait faire du calcul sa profession, et la profession faisait de vous un grand calculateur. Ainsi Wim Klein fut-il employé pour ses talents arithmétiques par le Centre de recherches nucléaires (CERN) de Genève jusqu'à une époque récente, tandis que Zacharias Dase, au XIXe siècle, contribua efficacement aux mathématiques en établissant une table de logarithmes naturels des nombres de 1 à 1 005 000 et en décomposant en facteurs premiers tous les nombres compris entre sept et huit millions.

60. Famous Mathematicians With A D Translate this page d'Oresme Leonardo da Vinci Germinal Dandelin Egnatio Danti David van Dantzig GeorgeDantzig Gaston Darboux George Darwin zacharias dase Ingrid Daubechies http://www.famousmathematician.com/az/mathematician_D.htm

Mathematicians - D Jean d'Alembert Thompson W. Darcy Nicole d'Oresme Leonardo da Vinci Germinal Dandelin Egnatio Danti David van Dantzig George Dantzig Gaston Darboux George Darwin Zacharias Dase Ingrid Daubechies Harold Davenport August Davidov Evan Tom Davies Florimond de Beaune Bernard de Bessy Jacques de Billy Budan de Boislaurent Louis de Bougainville Louis duc de Broglie Pierre de Carcavi Gustave de Coriolis Charles de Coulomb Pierre de Fermat Bernard de Fontenelle Johannes de Groot Ernest de Jonquieres Charles de La Condamine Jan-Karel della Faille Philippe de La Hire Estienne de La Roche Thomas de Lagny Abraham de Moivre Pierre de Montmort Augustus de Morgan Gaspard de Prony Juan de Ortega de Rham Georges Gilles de Roberval Adhemar de St-Venant Willem de Sitter Rene de Sluze Joseph de Tilly D'Amondans de Tinseau Johan de Witt Josef de Wronski Claude Dechales Richard Dedekind Max Dehn Scipione del Ferro Richard Delamain Jean Baptiste Delambre

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

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