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         Ahmes:     more books (38)
  1. Number: From Ahmes to Cantor by Midhat Gazale, 2000
  2. The Sarcophagus of Anchnesraneferab, Queen of Ahmes II, King of Egypt: About B.C. 564-526 by Ernest Alfred Wallis Budge, 2001-09-13
  3. The Sarcophagus of Anchnesraneferab, Queen of Ahmes Ii, King of Egypt by E. A. Wallis Budge, 2010-03-28
  4. Ein Mathematisches Handbuch Der Alten Aegypter (German Edition) by August Eisenlohr, Ahmes, 2010-03-16
  5. Gems of Ahmes; Inspirational Writings by Lorraine (Rev. ) Lavani, 1974-01-01
  6. Ahmes
  7. Amenophis I. und Ahmes Nefertari (Deutsches Archaologisches Institut Abteilung Kairo; Sonderschrift) (German Edition) by Gabi Hollender, 2009-05-15
  8. Soldat de L'égypte Antique: Horemheb, Paatonemheb, Ahmès Fils D'abana, Maiherpri, Ahmôsé (French Edition)
  9. Mémoire sur l'inscription du tombeau d'Ahmès, chef des nautoniers. by EMMANUEL. DE ROUGÉ, 1851-01-01
  10. Reine de L'égypte Antique: Bérénice Ii D'égypte, Cléopâtre Vii, Hatchepsout, Néfertiti, Ahmès, Iâhhotep, Arsinoé Iv, Néférousobek (French Edition)
  11. Number: From Ahmes to Cantor -- w/ Dust Jacket by Midhat Gazale, 2000-01-01
  12. Ancient Egyptian Scribes: List of Ancient Egyptian Scribes, Ahmes, Setau, Nakhtmin, the Seated Scribe, Amenhotep, Son of Hapu, Hesy-Ra, Nebamun
  13. Mémoire sur l'inscription du tombeau d'Ahmès chef des nautoniers, par M. Emmanuel De Rougé (French Edition) by Emmanuel Rougé, 1853-01-01
  14. The Sarcophagus of Anchnesraneferab Queen of Ahmes II King of Egypt by E. A. Wallis Budge, 2010-09-10

61. Perseus Update In Progress
The earliest evidence of practical attempts to solve the problem of squaring thecircle comes from the Egyptian ahmes Papyrus(circa 1550 BC), where the area of
http://www.perseus.tufts.edu/GreekScience/Students/Tim/SquaringCircle.html
The Perseus Digital Library is Being Updated
Notice
The main Perseus web site (at Tufts) is unavailable from 5:00 to 7:00, US Eastern time, in order to rebuild its databases with new or changed meta-data. We apologize for this inconvenience.

62. Www.onlineencyclopedia.org/a/ah/ahmes.html
ahmes InformationAn online Encyclopedia with information and facts ahmes - Information,and a wide range of other subjects. ahmes - Information.
http://www.onlineencyclopedia.org/a/ah/ahmes.html

63. EGITO
Translate this page idade. O maior deles, conhecido como Papiro de Rhind ou Papiro ahmesusa uma escrita chamada hierática, diferente da hieroglífica.
http://educar.sc.usp.br/licenciatura/trabalhos/egito.htm

64. .. A História Da Matemática ..
Translate this page Entre os cientistas, ele é chamado de ahmes. Foi ele quem escreveu oPapiro ahmes. O papiro ahmes é um antigo manual de matemática.
http://educar.sc.usp.br/licenciatura/2003/hm/page03.htm

65. #IdleRPG Idle RPG: Player Info: Ahmes
User ahmes Class orc Level 6 Next level 0 days, 003738 Status Offline Hostahmes!Xerver@ahmes.users.undernet.org Account Created Thu Apr 1 094149
http://firefox.itn.liu.se/idlerpg/playerview.php?player=ahmes

66. Help! Distance Between Mu Lep & Nihal? - Physics Help And Math Help - Physics Fo
Today, 0651 PM, 2. ahmes. Registered User. Join Date May 2004. LocationThebes, Egypt. Posts 3. been there lately? Nihal (Beta Leporis
http://www.physicsforums.com/showthread.php?goto=lastpost&t=26821

67. Ahmes
Translate this page ahmes. weitere(r) Name(n) Tätigkeit Prinz und Hohepriester von Heliopolisaus Al-Gabalain in Oberägypten. Titulatur Epoche Zeit
http://www.manetho.de/person/a/ahmes.htm
Home Personen A
PERSONEN Ahmes weitere(r) Name(n): Titulatur: Epoche: Zeit: Verwandtschaft: vermutlich Sohn Thutmosis III. Grab: Amenophis II. als Hohepriester von Heliopolis. Quelle: Last Update: 07.07.2001 http://www.manetho.de/

68. SmartPedia.com - Free Online Encyclopedia - Encyclopedia Books.
essentialfacts.com/primary/mathematics-mathematicians/ahmes.html 46 Lessons in Early Geometry, part 10/10 Dialogue with ahmes, scribe of the Rhind Mathematical Papyrus, on the nature ofnumbers, part 1 (mistakes and bad style are mainly owed to the insufficient
http://www.smartpedia.com/smart/browse/Ahmes
Search:
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Applied Arts Social Sciences Culture ... Caption This

69. The Ahmes (Rhind) Papyrus 2/n Table - Roger Webster's History Of Maths - NoiseFa
This site makes extensive use of JavaScript. Please make sure JavaScriptis reenabled, and then reload the page. Sorry for the inconvenience.
http://noisefactory.co.uk/maths/history/hist006.html
This site makes extensive use of JavaScript.
Please make sure JavaScript is re-enabled, and then reload the page.
Sorry for the inconvenience. Because unit fractions were used to represent all fractions, while multiplication was based on repeated doubling, it was important for Ancient Egyptians to know how to double the unit fractions. The Rhind Papyrus includes a decomposition of 2/ n in terms of unit fractions, for all odd values of n from 5 to 101. Recall that 2/3 was a standard fraction in its own right. Divisor ( n Unit Fractions making 2/ n Divisor ( n Unit Fractions making 2/ n Divisor ( n Unit Fractions making 2/ n In today's mathematics, we know of various algebraic formulae for constructing these decompositions, for example n n n n pq p p q q p q and many of the Rhind Papyrus decompositions are of these forms. The derivation of others, however, are harder to understand. For example, the decomposition for 2/15 cannot be obtained using either of these formulae. The importance of 2/3 meant, however, that the Ancient Egyptians knew, and used, the fact that two-thirds of a unit fraction 1/ n can be written as n n n and setting n = 5 in this formula gives the decomposition in the table. Whether or not this is how the Rhind Papyrus decomposition was actually obtained, we cannot know.

70. Lege Pagina 7
Inhoud Babyloniërs. OudEgyptenaren + ahmes. Archimedes. Viète. Ludolph van Ceulen.Wallis. Het gebied erom heen zijn de huidige landen. Oud-egyptenaren +ahmes
http://home.zonnet.nl/nytemyre86/Lege pagina 7.htm
Inhoud: Babyloniërs Oud-Egyptenaren + Ahmes Archimedes Viète ... Plouffe Bij dit onderdeel wordt het leven van een aantal wiskundigen verteld. Al deze wiskundigen hebben allemaal, direct of indirect, een steentje bijgedragen bij de berekeningen van p . Zie ook bij “Berekeningen”. Babyloniërs: Babylonië was een van de eerste grote beschavingen ter wereld. Het koninkrijk ontstond in en rond het gebied waar de rivieren Tigris en Eufraat nagenoeg parallel naar de Perzische Golf stromen. De regio maakt ook deel uit van het gebied dat wel 'Vruchtbare Halve Maan' wordt genoemd, omdat het volk dat in dit halvemaanvormige gebied woonde, er door middel van irrigatie rijke landbouwgronden ontwikkelde. In het kaartje zie je dat Babylonië het donkergroene gebied is. Het gebied erom heen zijn de huidige landen. Oud-egyptenaren +Ahmes: Ahmes leefde in een periode in de Egyptische beschaving zonder grote farao's (1783 - 1560 v.Chr.) en zonder een krachtig centraal gezag.
Dit was de tijd der heerschappij van de Hyksos, de 'heersers der vreemde landen', die uit het oosten kwamen en verwant waren aan de Semieten. Zij maakten in de strijd van paard en wagen gebruik en voerden dit gebruik in Egypte in. De hoofdstad werd Avaris in het oosten van de Nijldelta. De Hyksos vereerden de god Baäl, die in Egypte als een vorm van hun god Seth werd opgevat. Ahmes: Ahmes was een Egyptenaar die leefde van omstreeks 1680 voor Chr. tot omstreeks 1620 voor Chr. Over hemzelf en zijn leven is niets bekend, dan dat hij de schrijver was van de zogenaamde 'Rhind'-papyrus, een rol papyrus met allerlei wiskundige begrippen, methoden en symbolen. Deze papyrusrol is in 1828 door de Schotse Egyptoloog Alexander Henri Rhind in Thebe gevonden. Sindsdien is het de enige bron van onze kennis over de vroege Egyptische wiskunde en het oudst bekende document over wiskunde.

71. Egiptodreams.Colaboraciones. Dibujo Enviado Por Hatshepst
ahmes .
http://www.egiptodreams.com/CHatshepst.htm
DIBUJO ENVIADO POR HATSHEPST
"AHMES"

72. Tumble, Bouncing Balls: Page2
All those lines, and only one ball? ahmes looking over Kidinu s shoulder Ithought it would help explain things. ahmes Let us start with one ball.
http://aleph0.clarku.edu/~djoyce/java/Tumble/page2.html
Tumble: Bouncing Balls
The Physics of Motion
The coordinates of position and velocity
Kidinu: Hey, what happened? All those lines, and only one ball? Ahmes [looking over Kidinu's shoulder]: I thought it would help explain things. Kidinu: I beg your pardon, but I thought I was controling this computer. Ahmes: Please excuse my intrusion, but I think I can explain the physics, if you would like. Nabu-rimanni: I'd like to hear that. Ahmes: Let us start with one ball. It's simpler that way. Notice how it keeps going at the same rate in the same direction until it hits a wall. Nabu-rimanni: Well, yes, but the other balls kept falling down. Why isn't this one? Ahmes: I thought it would be easier if we started without gravity. We can add it later. We can specify where the ball is by using coordinates . The coordinates of the center of the ball are a pair of numbers ( x y ). The number x indicates how far right (if x is positive) or how far left (if x is negative) it is from the vertical center line, while the number y indicates how far above (if y is positive) or how far below (if y is negative) from the horizontal center line.

73. Historia Matematica Mailing List Archive: Re: [HM] Any Views On
Re HM Any views on Number from ahmes to Cantor ? Subject Re HMAny views on Number from ahmes to Cantor ? From Milo Gardner
http://sunsite.utk.edu/math_archives/.http/hypermail/historia/sep00/0109.html
Re: [HM] Any views on 'Number from Ahmes to Cantor'?
Subject: Re: [HM] Any views on 'Number from Ahmes to Cantor'?
From: Milo Gardner ( milogardner@juno.com
Date: Mon Sep 18 2000 - 16:58:05 EDT I thank David from requesting a brief review of this book. My view
is guarded as I will detail. Gazale set out to discuss Egyptian
fractions early in his book; however deferred it, saying it would be
discussed later. When the later time arrived Gazale discussed
an interesting but none historical view of the subject, as he freely
concluded. In the end, nothing of historical value was concluded
concerning reasons why Egyptians like Ahmes wrote in in exact form of
rational number conversions, nor the methods that were employed to

74. Historia Matematica Mailing List Archive: [HM] Any Views On 'Nu
HM Any views on Number from ahmes to Cantor ? Subject HM Any views on Numberfrom ahmes to Cantor ? Number from ahmes to Cantor / Midhat Gazale/ p. cm.
http://sunsite.utk.edu/math_archives/.http/hypermail/historia/sep00/0106.html
[HM] Any views on 'Number from Ahmes to Cantor'?
Subject: [HM] Any views on 'Number from Ahmes to Cantor'?
From: David Wilkins ( dwilkins@maths.tcd.ie
Date: Mon Sep 18 2000 - 06:46:05 EDT I have within the past hour come across a recently published book
'Number from Ahmes to Cantor', by Midhat Gazale/, amongst the
recent accessions to our departmental library.
I haven't of course had time to work through it yet, but I have
dipped into it (as one does) to see what it has to say about
such topics as the burning of the Library of Alexandria, and
the alleged drowning of Hippasus.
My initial impression is that this is the sort of book that one
could recommend with a clear conscience to the general reader, in particular to undergraduates or mathematically interested schoolchildren. (In particular, my impression from a superficial

75. Skrytka DB320
B Mumia królowej ahmes-Inhapi, córki Snachtenre Tao I, malzonkiSekenenre Tao II (XVII dyn). Mumia ahmes-Henttimehu (XVII dyn).
http://www.narmer.pl/teby/db320_pl.htm
Skrytka w Deir el-Bahari - DB-320 G rób odkryty w 1871 r przez arabsk± rodzinê Abd el-Rasul. Oficjaln± eksploracjê przeprowadzi³ Gaston Maspero w sensacyjnych okoliczno¶ciach. Królewska skrytka zosta³a opró¿niona przez E.Brugscha i G.Maspero zaledwie w dwa dni , bez jakiejkolwiek archeologicznej dokumentacji.
g³êboko¶æ szybu (A): l= 13 m
korytarz (B-E): l=7.40 m ; w=1.68 m ; h=max 3.92 m
korytarz (G): l=23.80 m ; w= 1.40 m (pierwotnie) ; h=1.80 (bez wype³nienia)
schody: l=7.20 (poziomo) ; h=6.40 (przy koñcu) korytarz (I): l=30.6 m ; w=1.40
komora (J): h=1.72 m ; wewnêtrzne=ok.6.80x4.40 m (bardzo nierówne z brzegami w trzech poziomach) ; zewnêtrzne=8.40 x 5.20 m
nisza (H): l=3.00 m (poni¿ej stropu) ; w=1.80 (i mniej) ; h=0.70 m (trzeci poziom) O koliczno¶ci odkrycia grobu s± powszechnie znane i opisywane w rozmaitych publikacjach. Ograniczê siê zatem do krótkiego wykazu znalezionych mumii:
A Mumia niezidentyfikowanego mê¿czyzny "C" (XVIII dyn) znaleziona w sarkofagu pisarza i kap³ana Nebseni (XXI dyn). Zdaniem G.E.Smitha mê¿czyzna by³ eunuchem, na co wskazuje brak genitalii

76. Cache DB320
B Mummy of ahmes-Inhapi - daughter of Snakhtenre Tao I, wife of SekenenreTao II (XVII Dynasty). Mummy of ahmes-Henttimehu (XVII Dynasty).
http://www.narmer.pl/teby/db320_en.htm
Cache at Deir el-Bahari DB-320 T he credit for sensational discovery of the tomb in 1881 goes to an Arabian family Abd el-Rasul and Gaston Maspero That the Royal Cache was empted by Emile Brugsch and Gaston Maspero in only two days, without any archeological documentation.
depth of shaft A l= 13 m
corridor (B-E): l=7.40 m ; w=1.68 m ; h=max 3.92 m
corridor (G): l=23.80 m ; w= 1.40 m (originally ) ; h=1.80 (without filling)
staircase: l=7.20 (horizontally) ; h=6.40 (at its end) corridor (I): l=30.6 m ; w=1.40
chamber (J): h=1.72 m ; inner surface=c.6.80x4.40 m (very irregular with banks on three sides) ; outer surface=8.40 x 5.20 m
niche (H): l=3.00 m (under ceiling) ; w=1.80 (and less) ; h=0.70 m (third step) C ircumstances thereof are well known and described in detail in many publications. Therefore I presented only a short register of mummies found there: A - Mum my Dynasty ) discovered in a sarcophagus of a scribe and priest Nebseni (XXI Dynasty ). G.E. Smith states the man was an eunuch as the absence of genitals would indicate

77. Ahmes
ahmes. ahmes states without proof that a circular field with a diameter of 9units is equal in area to a square with sides of 8 units( Beckman, 1971).
http://www.sciencedaily.com/encyclopedia/ahmes
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Ahmes
Ahmes was an Egytian priest who lived sometime before 1700 B.C. A surviving work of Ahmes is part of the Rhind Papyrus now located in the British Museum (Newman, 1956). The work is entitled directions for knowing all dark things and is a collection of problems in geometry and arithmetic. The problems are presented with solutions, but often with no hint as to how the solution was obtained. Ahmes states without proof that a circular field with a diameter of 9 units is equal in area to a square with sides of 8 units( Beckman, 1971). In modern notation: which leads to a value of pi equal to 3.16049...

78. Encyclopedia: Ahmes
Rhind PapyrusEgyptian A hmosè or Rhind Papyrus. One of the oldest mathematicaldocuments inexistence. Rhind Papyrus. Click on image to download.
http://www.nationmaster.com/encyclopedia/Ahmes

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    Encyclopedia : Ahmes
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    79. Fiche Document -Number BR From Ahmes To Cantor
    Translate this page Ouvrage - Cote 00023031 - (disponible) Number from ahmes to Cantor Gazalé,Midhat (Principal) Princeton Princeton University Press 2000 ahmes Cantor
    http://bibli.cirm.univ-mrs.fr/Document.htm&numrec=031116268939800

    80. King Nebpehtyre Ahmose I Of Egypt & Ahmes-Nefertari Queen Of Egypt
    b. d. ali. b. d. ali. Children Queen Ahmose of Egypt .
    http://www.look.no/anita/slekt/webcards/wc25/wc25_491.htm
    King Seqenenre Tao II of Egypt
    King Nebpehtyre Ahmose I of Egypt
    Ahmes-Nefertari Queen of Egypt b.
    d.
    ali. b.
    d.
    ali.
    Children Queen Ahmose of Egypt Contents Index Surnames ... Contact

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