3

← 2 3 4 →
−1 0 1 2 3 4 5 6 7 8 9
Cardinalthree
Ordinal3rd
(third)
Numeral systemternary
Factorizationprime
Prime2nd
Divisors1, 3
Greek numeralΓ´
Roman numeralIII, iii
Latin prefixtre-/ter-
Binary112
Ternary103
Senary36
Octal38
Duodecimal312
Hexadecimal316
Arabic, Kurdish, Persian, Sindhi, Urdu٣
Bengali, Assamese
Chinese三,弎,叄
Devanāgarī
Ge'ez
Greekγ (or Γ)
Hebrewג
Japanese三/参
Khmer
ArmenianԳ
Malayalam
Tamil
Telugu
Kannada
Thai
N'Ko߃
Lao
GeorgianႢ/ⴂ/გ (Gani)
Babylonian numeral𒐗
Maya numerals•••
Morse code... _ _

3 (three) is a number, numeral and digit. It is the natural number following 2 and preceding 4, and is the smallest odd prime number and the only prime preceding a square number. It has religious and cultural significance in many societies.

Evolution of the Arabic digit

The use of three lines to denote the number 3 occurred in many writing systems, including some (like Roman and Chinese numerals) that are still in use. That was also the original representation of 3 in the Brahmic (Indian) numerical notation, its earliest forms aligned vertically.[1] However, during the Gupta Empire the sign was modified by the addition of a curve on each line. The Nāgarī script rotated the lines clockwise, so they appeared horizontally, and ended each line with a short downward stroke on the right. In cursive script, the three strokes were eventually connected to form a glyph resembling a ⟨3⟩ with an additional stroke at the bottom: .

The Indian digits spread to the Caliphate in the 9th century. The bottom stroke was dropped around the 10th century in the western parts of the Caliphate, such as the Maghreb and Al-Andalus, when a distinct variant ("Western Arabic") of the digit symbols developed, including modern Western 3. In contrast, the Eastern Arabs retained and enlarged that stroke, rotating the digit once more to yield the modern ("Eastern") Arabic digit "٣".[2]

In most modern Western typefaces, the digit 3, like the other decimal digits, has the height of a capital letter, and sits on the baseline. In typefaces with text figures, on the other hand, the glyph usually has the height of a lowercase letter "x" and a descender: "". In some French text-figure typefaces, though, it has an ascender instead of a descender.

A common graphic variant of the digit three has a flat top, similar to the letter Ʒ (ezh). This form is sometimes used to prevent falsifying a 3 as an 8. It is found on UPC-A barcodes and standard 52-card decks.

Mathematics

According to Pythagoras and the Pythagorean school, the number 3, which they called triad, is the only number to equal the sum of all the terms below it, and the only number whose sum with those below equals the product of them and itself.[3]

Divisibility rule

A natural number is divisible by three if the sum of its digits in base 10 is divisible by 3. For example, the number 21 is divisible by three (3 times 7) and the sum of its digits is 2 + 1 = 3. Because of this, the reverse of any number that is divisible by three (or indeed, any permutation of its digits) is also divisible by three. For instance, 1368 and its reverse 8631 are both divisible by three (and so are 1386, 3168, 3186, 3618, etc.). See also Divisibility rule. This works in base 10 and in any positional numeral system whose base divided by three leaves a remainder of one (bases 4, 7, 10, etc.).

Properties of the number

3 is the second smallest prime number and the first odd prime number. It is the first unique prime, such that the period length value of 1 of the decimal expansion of its reciprocal, 0.333..., is unique. 3 is a twin prime with 5, and a cousin prime with 7, and the only known number such that ! − 1 and ! + 1 are prime, as well as the only prime number such that − 1 yields another prime number, 2. A triangle is made of three sides. It is the smallest non-self-intersecting polygon and the only polygon not to have proper diagonals. When doing quick estimates, 3 is a rough approximation of π, 3.1415..., and a very rough approximation of e, 2.71828...

3 is the first Mersenne prime, as well as the second Mersenne prime exponent and the second double Mersenne prime exponent, for 7 and 127, respectively. 3 is also the first of five known Fermat primes, which include 5, 17, 257, and 65537. It is the second Fibonacci prime (and the second Lucas prime), the second Sophie Germain prime, the third Harshad number in base 10, and the second factorial prime, as it is equal to 2! + 1.

3 is the second and only prime triangular number,[4] and Gauss proved that every integer is the sum of at most 3 triangular numbers.

Three is the only prime which is one less than a perfect square. Any other number which is − 1 for some integer is not prime, since it is ( − 1)( + 1). This is true for 3 as well (with = 2), but in this case the smaller factor is 1. If is greater than 2, both − 1 and + 1 are greater than 1 so their product is not prime. Base 3 is the only base which have non-trivial antipalindromic primes.[5]

The trisection of the angle was one of the three famous problems of antiquity.

3 is the number of non-collinear points needed to determine a plane, a circle, and a parabola.

There are only three distinct 4×4 panmagic squares.

Three of the five Platonic solids have triangular faces – the tetrahedron, the octahedron, and the icosahedron. Also, three of the five Platonic solids have vertices where three faces meet – the tetrahedron, the hexahedron (cube), and the dodecahedron. Furthermore, only three different types of polygons comprise the faces of the five Platonic solids – the triangle, the square, and the pentagon.

There are three finite convex uniform polytope groups in three dimensions, aside from the infinite families of prisms and antiprisms: the tetrahedral group, the octahedral group, and the icosahedral group. In dimensions ⩾ 5, there are only three regular polytopes: the -simplexes, -cubes, and -orthoplexes. In dimensions 9, the only three uniform polytope families, aside from the numerous infinite proprismatic families, are the simplex, cubic, and demihypercubic families. For paracompact hyperbolic honeycombs, there are three groups in dimensions 6 and 9, or equivalently of ranks 7 and 10, with no other forms in higher dimensions. Of the final three groups, the largest and most important is , that is associated with an important Kac–Moody Lie algebra .[5]

Numeral systems

There is some evidence to suggest that early man may have used counting systems which consisted of "One, Two, Three" and thereafter "Many" to describe counting limits. Early peoples had a word to describe the quantities of one, two, and three but any quantity beyond was simply denoted as "Many". This is most likely based on the prevalence of this phenomenon among people in such disparate regions as the deep Amazon and Borneo jungles, where western civilization's explorers have historical records of their first encounters with these indigenous people.[6]

List of basic calculations

Multiplication 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 50 100 1000 10000
3 × x 3 6 9 12 15 18 21 24 27 30 33 36 39 42 45 48 51 54 57 60 63 66 69 72 75 150 300 3000 30000
Division 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
3 ÷ x 3 1.5 1 0.75 0.6 0.5 0.428571 0.375 0.3 0.3 0.27 0.25 0.230769 0.2142857 0.2 0.1875 0.17647058823529411 0.16 0.157894736842105263 0.15
x ÷ 3 0.3 0.6 1 1.3 1.6 2 2.3 2.6 3 3.3 3.6 4 4.3 4.6 5 5.3 5.6 6 6.3 6.6
Exponentiation 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20
3x 3 9 27 81 243 729 2187 6561 19683 59049 177147 531441 1594323 4782969 14348907 43046721 129140163 387420489 1162261467 3486784401
x3 1 8 27 64 125 216 343 512 729 1000 1331 1728 2197 2744 3375 4096 4913 5832 6859 8000

Science

Engineering

  • The triangle, a polygon with three edges and three vertices, is the most stable physical shape. For this reason it is widely utilized in construction, engineering and design.[12]

Protoscience

Pseudoscience

Philosophy

Religion

Symbol of the Triple Goddess showing the waxing, full and waning Moon

Many world religions contain triple deities or concepts of trinity, including the Hindu Trimurti and Tridevi, the Triglav (lit. "Three-headed one"), the chief god of the slavs, the three Jewels of Buddhism, the three Pure Ones of Taoism, the Christian Holy Trinity, and the Triple Goddess of Wicca.

The Shield of the Trinity is a diagram of the Christian doctrine of the Trinity.

Christianity

Judaism

Islam

  • The three core principles in Shia tradition: Tawhid (Oneness of God), Nabuwwa (Concept of Prophethood), Imama (Concept of Imam)

Buddhism

  • The Triple Bodhi (ways to understand the end of birth) are Budhu, Pasebudhu, and Mahaarahath.
  • The Three Jewels, the three things that Buddhists take refuge in.

Shinto

Daoism

Hinduism

Zoroastrianism

  • The three virtues of Humata, Hukhta and Huvarshta (Good Thoughts, Good Words and Good Deeds) are a basic tenet in Zoroastrianism.

Norse mythology

Three is a very significant number in Norse mythology, along with its powers 9 and 27.

  • Prior to Ragnarök, there will be three hard winters without an intervening summer, the Fimbulwinter.
  • Odin endured three hardships upon the World Tree in his quest for the runes: he hanged himself, wounded himself with a spear, and suffered from hunger and thirst.
  • Bor had three sons, Odin, Vili, and .

Other religions

Esoteric tradition

As a lucky or unlucky number

Three (, formal writing: , pinyin sān, Cantonese: saam1) is considered a good number in Chinese culture because it sounds like the word "alive" ( pinyin shēng, Cantonese: saang1), compared to four (, pinyin: , Cantonese: sei1), which sounds like the word "death" ( pinyin , Cantonese: sei2).

Counting to three is common in situations where a group of people wish to perform an action in synchrony: Now, on the count of three, everybody pull! Assuming the counter is proceeding at a uniform rate, the first two counts are necessary to establish the rate, and the count of "three" is predicted based on the timing of the "one" and "two" before it. Three is likely used instead of some other number because it requires the minimal amount counts while setting a rate.

There is another superstition that it is unlucky to take a third light, that is, to be the third person to light a cigarette from the same match or lighter. This superstition is sometimes asserted to have originated among soldiers in the trenches of the First World War when a sniper might see the first light, take aim on the second and fire on the third.[citation needed]

The phrase "Third time's the charm" refers to the superstition that after two failures in any endeavor, a third attempt is more likely to succeed. This is also sometimes seen in reverse, as in "third man [to do something, presumably forbidden] gets caught". [citation needed]

Luck, especially bad luck, is often said to "come in threes".[28]

See also

References

  1. ^ Smith, David Eugene; Karpinski, Louis Charles (1911). The Hindu-Arabic numerals. Boston; London: Ginn and Company. pp. 27–29, 40–41.
  2. ^ Georges Ifrah, The Universal History of Numbers: From Prehistory to the Invention of the Computer transl. David Bellos et al. London: The Harvill Press (1998): 393, Fig. 24.63
  3. ^ Priya Hemenway (2005), Divine Proportion: Phi In Art, Nature, and Science, Sterling Publishing Company Inc., pp. 53–54, ISBN 1-4027-3522-7
  4. ^ "A000217 - OEIS". oeis.org. Retrieved 2024-11-28.
  5. ^ Allcock, Daniel (May 2018). "Prenilpotent Pairs in the E10 root lattice" (PDF). Mathematical Proceedings of the Cambridge Philosophical Society. 164 (3): 473–483. Bibcode:2018MPCPS.164..473A. doi:10.1017/S0305004117000287. S2CID 8547735. Archived (PDF) from the original on 2022-11-03. Retrieved 2022-11-03.
    "The details of the previous section were E10-specific, but the same philosophy looks likely to apply to the other symmetrizable hyperbolic root systems...it seems valuable to give an outline of how the calculations would go", regarding E10 as a model example of symmetrizability of other root hyperbolic En systems.
  6. ^ Gribbin, Mary; Gribbin, John R.; Edney, Ralph; Halliday, Nicholas (2003). Big numbers. Cambridge: Wizard. ISBN 1840464313.
  7. ^ Zwiebach, Barton (2009). A first course in string theory (2nd ed.). Cambridge ; New York: Cambridge University Press. ISBN 978-0-521-88032-9.
  8. ^ Harari, H. (1977). "Three generations of quarks and leptons" (PDF). In van Goeler, E.; Weinstein, R. (eds.). Proceedings of the XII Rencontre de Moriond. p. 170. SLAC-PUB-1974.
  9. ^ Adair, R.K. (1989). The Great Design: Particles, Fields, and Creation. Oxford University Press. p. 214. Bibcode:1988gdpf.book.....A.
  10. ^ "The Rods and Cones of the Human Eye". hyperphysics.phy-astr.gsu.edu. Retrieved 2024-06-04.
  11. ^ Barrow-Green, June (2008). "The Three-Body Problem". In Gowers, Timothy; Barrow-Green, June; Leader, Imre (eds.). The Princeton Companion to Mathematics. Princeton University Press. pp. 726–728.
  12. ^ "Most stable shape- triangle". Maths in the city. Retrieved February 23, 2015.
  13. ^ Eric John Holmyard. Alchemy. 1995. p.153
  14. ^ Walter J. Friedlander. The golden wand of medicine: a history of the caduceus symbol in medicine. 1992. p.76-77
  15. ^ Kreidler, Marc (2017-12-14). "Ayurveda: Ancient Superstition, Not Ancient Wisdom". Skeptical Inquirer. Retrieved 2024-06-04.
  16. ^ Churchward, James (1931). "The Lost Continent of Mu – Symbols, Vignettes, Tableaux and Diagrams". Biblioteca Pleyades. Archived from the original on 2015-07-18. Retrieved 2016-03-15.
  17. ^ Windle, Bryan (2022-12-22). "Who Were the Magi?". Bible Archaeology Report. Retrieved 2024-07-05.
  18. ^ "Encyclopaedia Britannica". Lexikon des Gesamten Buchwesens Online (in German). doi:10.1163/9789004337862_lgbo_com_050367.
  19. ^ "The Encyclopaedia Britannica". Nature. XV (378): 269–271. 25 January 1877. Archived from the original on 24 July 2020. Retrieved 12 July 2019.
  20. ^ Marcus, Rabbi Yossi (2015). "Why are many things in Judaism done three times?". Ask Moses. Archived from the original on 2 April 2015. Retrieved 16 March 2015.
  21. ^ "Shabbat". Judaism 101. 2011. Archived from the original on 29 June 2009. Retrieved 16 March 2015.
  22. ^ Kitov, Eliyahu (2015). "The Three Matzot". Chabad.org. Archived from the original on 24 March 2015. Retrieved 16 March 2015.
  23. ^ Kaplan, Rabbi Aryeh (28 August 2004). "Judaism and Martyrdom". Aish.com. Archived from the original on 20 March 2015. Retrieved 16 March 2015.
  24. ^ "The Basics of the Upsherin: A Boy's First Haircut". Chabad.org. 2015. Archived from the original on 22 March 2015. Retrieved 16 March 2015.
  25. ^ "The Conversion Process". Center for Conversion to Judaism. Archived from the original on 23 February 2021. Retrieved 16 March 2015.
  26. ^ Kaplan, Aryeh. "The Soul Archived 2015-02-24 at the Wayback Machine". Aish. From The Handbook of Jewish Thought (Vol. 2, Maznaim Publishing. Reprinted with permission.) September 4, 2004. Retrieved February 24, 2015.
  27. ^ James G. Lochtefeld, Guna, in The Illustrated Encyclopedia of Hinduism: A-M, Vol. 1, Rosen Publishing, ISBN 978-0-8239-3179-8, page 265
  28. ^ See "bad Archived 2009-03-02 at the Wayback Machine" in the Oxford Dictionary of Phrase and Fable, 2006, via Encyclopedia.com.

Read other articles:

Kue Putri Selat Putri Selat adalah kue tradisional khas masyarakat Banjar di Kalimantan Selatan. Kue ini terdiri dari 3 lapisan dengan masing-masing lapisan memiliki cita rasanya sendiri. Pada umumnya lapisan bawah terdiri dari bahan dasar adonan tepung dan kelapa parut, lapisan tengah terbuat dari adonan gula merah dan lapisan atas berupa berbahan dasar daun suji dan berwarna hijau. Sehingga memberikan cita rasa manis, gurih dan legit dalam satu potongan.[1] Kue ini biasanya dijumpai...

 

 

Chronologies Bonaparte au pont d'Arcole, Antoine-Jean Gros, 1796.Données clés 1793 1794 1795  1796  1797 1798 1799Décennies :1760 1770 1780  1790  1800 1810 1820Siècles :XVIe XVIIe  XVIIIe  XIXe XXeMillénaires :-Ier Ier  IIe  IIIe Chronologies géographiques Afrique Afrique du Sud, Algérie, Angola, Bénin, Botswana, Burkina Faso, Burundi, Cameroun, Cap-Vert, République centrafricaine, Comores, République du Congo, République dé...

 

 

Gamma1 Leonis bJenis objekPlanet luar surya Nama lainHD 89484bData pengamatan(Epos J2000.0[*]) Rasi bintangLeo Asensio rekta154,993208 derajat Deklinasi19,841389 derajat Metode penemuanspektroskopi Doppler[*]Tahun penemuan6 November 2009[sunting di Wikidata] Gamma Leonis b adalah sebuah planet luar surya yang terletak sekitar 125,64 tahun cahaya dari Bumi. Planet ini ditemukan pada tahun 2009 dengan menggunakan metode kecepatan radial. Gamma Leonis b memiliki massa sebesar 8,78 ...

MenispermaceaeRentang fosil: Senomanium–Sekarang[1] PreЄ Є O S D C P T J K Pg N Jateorhiza palmata Klasifikasi ilmiah Kerajaan: Plantae (tanpa takson): Tracheophyta (tanpa takson): Angiospermae (tanpa takson): Eudikotil Ordo: Ranunculales Famili: MenispermaceaeJuss.[2] Genera Lihat teks Menispermaceae adalah salah satu suku anggota tumbuhan berbunga. Menurut Sistem klasifikasi APG II suku ini dimasukkan ke dalam bangsa Ranunculales, klad dikotil sejati (Eudikotil) namun t...

 

 

Women's lacrosse league in the United States Women's Professional Lacrosse LeagueCurrent season, competition or edition: 2019 WPLL seasonSportWomen's lacrosseFounded2018First season2018Ceased2020Replaced byAthletes Unlimited LacrosseCEOMichele DeJuliis[1]No. of teams4Lastchampion(s)Brave (1)Most titlesCommandBrave (1 each) The Women's Professional Lacrosse League (WPLL) was a women's lacrosse league in the United States. The league was formally composed of five teams: the Brave, Comma...

 

 

Pour les articles homonymes, voir Mystic. Washington Mystics Généralités Fondation 1998 Couleurs Rouge, bleu, argent, blanc Salle Entertainment and Sports Arena (en) (4 200 places) Siège Washington DC États-Unis Championnat actuel WNBA Manager Mike Thibault Entraîneur Eric Thibault Site web mystics.wnba.com Palmarès principal National[1] 1 (2019) Maillots       Heroine       Explorer       Rebel Actualités Pour la saison en ...

Artikel ini bukan mengenai Kemendagri. Artikel ini terlalu bergantung pada referensi dari sumber primer. Mohon perbaiki artikel ini dengan menambahkan sumber sekunder atau tersier. (Pelajari cara dan kapan saatnya untuk menghapus pesan templat ini) Kementerian Perdagangan Republik IndonesiaLogo Kementerian PerdaganganBendera Kementerian PerdaganganGambaran umumDasar hukum pendirianPeraturan Presiden Nomor 11 Tahun 2022Bidang tugasPerdaganganSloganMinistry of Trade Susunan organisasiMenteriZul...

 

 

Battle in the Uruguayan struggle for independence This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Battle of Las Piedras 1811 – news · newspapers · books · scholar · JSTOR (August 2014) (Learn how and when to remove this message) Battle of Las PiedrasPart of the Spanish American wars of independenceSurrender of Posadas at...

 

 

Lou FerrignoFerrigno tahun 2018LahirLouis Jude Ferrigno9 November 1951 (umur 72)New York City, Amerika SerikatPekerjaanBinaraga, aktorTahun aktif1971–sekarangSuami/istri Susan Groff ​ ​(m. 1978; c. 1979)​ Carla Green ​ ​(m. 1980; pisah 2023)​ Anak3 Louis Jude Ferrigno Sr. (/fəˈrɪɡnoʊ/; lahir 9 November 1951)[1] adalah aktor dan pensiunan binaragawan profesional asal Amerik...

Questa voce o sezione sull'argomento sport invernali non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Segui i suggerimenti del progetto di riferimento. Campionati canadesi di sci alpino 1990(EN) 1990 National Alpine Championships(FR) 1990 Championnats Nationaux de Ski Alpin Competizione Campionati canadesi di sci alpino Sport Sci alpino Edizione Organizza...

 

 

坐标:43°11′38″N 71°34′21″W / 43.1938516°N 71.5723953°W / 43.1938516; -71.5723953 此條目需要补充更多来源。 (2017年5月21日)请协助補充多方面可靠来源以改善这篇条目,无法查证的内容可能會因為异议提出而被移除。致使用者:请搜索一下条目的标题(来源搜索:新罕布什尔州 — 网页、新闻、书籍、学术、图像),以检查网络上是否存在该主题的更多可靠来源...

 

 

密西西比州 哥伦布城市綽號:Possum Town哥伦布位于密西西比州的位置坐标:33°30′06″N 88°24′54″W / 33.501666666667°N 88.415°W / 33.501666666667; -88.415国家 美國州密西西比州县朗兹县始建于1821年政府 • 市长罗伯特·史密斯 (民主党)面积 • 总计22.3 平方英里(57.8 平方公里) • 陸地21.4 平方英里(55.5 平方公里) • ...

ヨハネス12世 第130代 ローマ教皇 教皇就任 955年12月16日教皇離任 964年5月14日先代 アガペトゥス2世次代 レオ8世個人情報出生 937年スポレート公国(中部イタリア)スポレート死去 964年5月14日 教皇領、ローマ原国籍 スポレート公国親 父アルベリーコ2世(スポレート公)、母アルダその他のヨハネステンプレートを表示 ヨハネス12世(Ioannes XII、937年 - 964年5月14日)は、ロ...

 

 

2019 Alsco 300 Race details[1][2][3][4] Race 7 of 33 in the 2019 NASCAR Xfinity Series season Date April 6, 2019 (2019-04-06)Location Bristol Motor Speedway in Bristol, TennesseeCourse Permanent racing facility0.533 mi (0.858 km)Distance 300 laps, 159.9 mi (257.3 km)Pole positionDriver Cole Custer Stewart-Haas RacingTime 15.168Most laps ledDriver Justin Allgaier JR MotorsportsLaps 136WinnerNo. 20 Christopher Bell Joe Gibbs RacingTelevision in the...

 

 

MI 09 Une rame sur le viaduc ferroviaire de Nanterre. Identification Exploitant(s) RATP Désignation Z 1601/2 à Z 1879/80 Type Automotrice à 2 niveaux Motorisation Électrique Composition 5 caisses(R+M+M+M+R) Couplage UM2 Construction 140 rames Constructeur(s) Alstom, Bombardier Mise en service 2011 à 2017 Effectif 140 rames (au 31/03/2017) Affectation RER Utilisation   Caractéristiques techniques Disposition des essieux Bo'Bo' (motrices) Écartement standard (1 435 ...

Finnish politician (born 1985) Antti HäkkänenHäkkänen in 2024.Minister of DefenceIncumbentAssumed office 20 June 2023Prime MinisterPetteri OrpoPreceded byAntti KaikkonenMinister of Justice[1]In office5 May 2017 – 6 June 2019Prime MinisterJuha SipiläPreceded byJari LindströmSucceeded byAnna-Maja HenrikssonMember of the Finnish Parliamentfor South-Eastern FinlandIncumbentAssumed office 22 April 2015 Personal detailsBornAntti Edvard Häkkänen (1985-01-16) 16 Jan...

 

 

County in Ireland County in Leinster, IrelandCounty Wicklow Contae Chill MhantáinCounty Coat of armsNickname: The Garden of IrelandMotto(s): Meanma Saor (Irish)Free SpiritsCountryIrelandProvinceLeinsterRegionEastern and MidlandEstablished1606[1]County townWicklowLargest settlementBrayGovernment • Local authorityWicklow County Council • Dáil constituencyWicklow • EP constituencySouthArea[2] • Total2,027 km2 (...

 

 

The Skytypers performing in 2004 The GEICO Skytypers Air Show Team was an aerobatic team that performed at airshows around the United States using six SNJ-2 World War II-era planes. The team was most recently sponsored by GEICO. The smoke system was originally controlled by a manually wired rig, then by paper punch card messages, and eventually able to handle 50,000 messages that could be reprogrammed in flight.[1] 2007 accident On September 7, 2007, opposing solo - #6, Jan Wildbergh ...

Agency of the US Defense Department Missile Defense AgencyAgency overviewFormedJanuary 2002; 22 years ago (2002-01)Preceding agenciesStrategic Defense InitiativeBallistic Missile Defense OrganizationJurisdictionFederal government of the United StatesHeadquartersHeadquarters Command Center, Fort Belvoir, Virginia[1]EmployeesApprox. 2500 (3000 with non-MDA support personnel) (2016)[2]Annual budget$9.187 billion (FY 2021)[3]Agency executivesLt Gen H...

 

 

This article is about the Seinfeld episode. For the Australian game show, see The Con Test. 11th episode of the 4th season of Seinfeld The ContestSeinfeld episodeEpisode no.Season 4Episode 11Directed byTom CheronesWritten byLarry DavidProduction code411Original air dateNovember 18, 1992 (1992-11-18)Guest appearances Jane Leeves as Marla Ilana Levine as Joyce Rachel Sweet as Shelly Andrea Parker as a nurse Estelle Harris as Estelle Costanza Episode chronology ← Previ...