- published: 09 Feb 2017
- views: 295
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Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 Göttingen) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics.
Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians.
Anecdotes
There are several stories of his early genius. According to one, his gifts became very apparent at the age of three when he corrected, mentally and without fault in his calculations, an error his father had made on paper while calculating finances.
Another story has it that in primary school after the young Gauss misbehaved, his teacher, J.G. Büttner, gave him a task: add a list of integers in arithmetic progression; as the story is most often told, these were the numbers from 1 to 100. The young Gauss reputedly produced the correct answer within seconds, to the astonishment of his teacher and his assistant Martin Bartels.
Gauss's presumed method was to realize that pairwise addition of terms from opposite ends of the list yielded identical intermediate sums: 1 + 100 = 101, 2 + 99 = 101, 3 + 98 = 101, and so on, for a total sum of 50 × 101 = 5050. However, the details of the story are at best uncertain (see[7] for discussion of the original Wolfgang Sartorius von Waltershausen source and the changes in other versions); some authors, such as Joseph Rotman in his book A first course in Abstract Algebra, question whether it ever happened.
According to Isaac Asimov, Gauss was once interrupted in the middle of a problem and told that his wife was dying. He is purported to have said, "Tell her to wait a moment till I'm done."[54] This anecdote is briefly discussed in G. Waldo Dunnington's Gauss, Titan of Science where it is suggested that it is an apocryphal story.
He referred to mathematics as "the queen of sciences" and supposedly once espoused a belief in the necessity of immediately understanding Euler's identity as a benchmark pursuant to becoming a first-class mathematician.
Please enjoy this presentation on Gauss! I appreciate all of your feedback!
*If you have any requests for future videos, please let me know. I will do my best to make it happen!
Warning: The beginning lags a bit.
*A couple minutes of the ending include a timeline & bonus facts!
- published: 05 May 2014
- views: 19476
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million!
Featuring Dr James Grime - http://singingbanana.com/
- published: 16 Aug 2012
- views: 565089
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/
UNIVERSO MATEMÁTICO es una colección de diez documentales de 24 minutos de duración cada uno de índole matemática, producida en el año 2000 por el programa La aventura del saber, de La 2 de Televisión Española.
Material didáctico en: http://www.rtve.es/television/la-aventura-del-saber/documentales/universo-matematico/
Episodio 5: GAUSS, EL PRÍNCIPE DE LAS MATEMÁTICAS
· Principios del siglo XIX. Un joven matemático acaba de resolver un problema de más de 2.000 años de antigüedad: la construcción con regla y compás del polígono regular de 17 lados.
· Esta va a ser una de las primeras anotaciones que hará en una vieja libreta de 19 páginas. Al final de su vida las anotaciones no llegarán a 50, pero sin duda esta libreta será el sueño de cualquier matemático del siglo XIX. Las aportaciones que en ella se reflejan contienen el suficiente material para mantener ocupados a todos los matemáticos del siglo.
· Sin embargo la fama de este joven, Gauss le va a venir de los cielos. A finales de 1800 los astrónomos descubren un nuevo objeto celeste. No se trata de un cometa, bien podía ser el planeta buscado tantos años entre Marte y Júpiter. Por desgracia se le pierde la pista. Pero con las pocas observaciones realizadas, Gauss se pone a la tarea de deducir su órbita y señala el lugar del cielo hacia donde apuntar los telescopios un año más tarde. Y en efecto alli aparece Ceres.
· Las increíbles aportaciones de Gauss no se limitan al mundo de las Matemáticas y de la Astronomía. Junto a Weber va a poner en marcha el primer telégrafo operativo unos años antes que el de Morse. En magnetismo también nos ha dejado su huella: el primer mapa magnético de la Tierra es obra suya.
· No es inmerecido el título de Príncipe de los Matemáticos, aunque reinó en casi todas las ciencias.
- published: 22 Mar 2016
- views: 11805
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion!
Find out how you can make your own Gauss rifle here - http://blog.first4magnets.com/how-to-make-a-gauss-rifle/
For more information visit https://www.first4magnets.com
To connect with us, you can find us here:
Google+ - https://plus.google.com/u/0/b/1071281...
Facebook - https://www.facebook.com/First4Magnets
Twitter - https://twitter.com/first4magnets
LinkedIn - http://www.linkedin.com/company/magne...
Pinterest - http://www.pinterest.com/first4magnets/
- published: 25 Jun 2015
- views: 128760
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss.
REDES SOCIALES
Facebook: https://www.facebook.com/julioprofenet
Twitter: https://twitter.com/julioprofenet
Instagram: https://www.instagram.com/julioprofenet
SITIO OFICIAL
http://www.julioprofe.net
APP JULIOPROFE
Para Android: https://goo.gl/XsJRwN
Para iOS: https://goo.gl/3y2VtR
- published: 16 Mar 2017
- views: 6263
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2)
- published: 27 Jul 2011
- views: 133727
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Carl Friedrich Gauss (1777-1855) was one of the greatest mathematicians of all time. Possibly his most famous work was his book on number theory, published in 1801. After reading this book, the French mathematicians Sophie Germain (1776-1831) began corresponding with Gauss about Fermat's last theorem, using a male pseudonym.
Subsequently her interests moved to working on a general theory of vibrations of a curved surface which provided the basis for the modern theory of elasticity.
The transcript and downloadable versions of the lecture are available from the Gresham College website: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Gresham College has been giving free public lectures since 1597. This tradition continues today with all of our five or so public lectures a week being made available for free download from our website. There are currently over 1,900 lectures free to access or download from the website.
Website: http://www.gresham.ac.uk
Twitter: http://twitter.com/GreshamCollege
Facebook: https://www.facebook.com/greshamcollege
Instagram: http://www.instagram.com/greshamcollege
- published: 22 Feb 2016
- views: 3278
Carl Friedrich Gauss
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs]; Latin: Carolus Fridericus Gauss) (30 April 1777 – 23 February 1855) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics.
Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians.
Early years
Carl Friedrich Gauss was born on 30 April 1777 in Brunswick (Braunschweig), in the Duchy of Brunswick-Wolfenbüttel (now part of Lower Saxony, Germany), as the son of poor working-class parents. His mother was illiterate and never recorded the date of his birth, remembering only that he had been born on a Wednesday, eight days before the Feast of the Ascension, which itself occurs 39 days after Easter. Gauss later solved this puzzle about his birthdate in the context of finding the date of Easter, deriving methods to compute the date in both past and future years. He was christened and confirmed in a church near the school he attended as a child.
This page contains text from Wikipedia, the Free Encyclopedia -
https://wn.com/Carl_Friedrich_Gauss
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
Carl Joachim Friedrich
Carl Joachim Friedrich (born June 5, 1901 in Leipzig, Germany; died on September 19, 1984 in Lexington, Massachusetts) was a German-American professor and political theorist.
His writings on law and constitutionalism made him one of the world's leading political scientists in the post-World War II period. He is one of the most influential scholars of totalitarianism.
Biography
Born on June 5, 1901, in Leipzig, the site of the first significant defeat of the Napoleonic armies, Friedrich was the son of renowned professor of medicine Paul Leopold Friedrich, the inventor of the surgical rubber glove, and a Prussian countess of the von Bülow family. He attended the Gymnasium Philippinum from 1911 to 1919, where he received an elite German secondary education focusing on classical languages and literature (at his American naturalization proceeding, he described his religion as "Homer"). Friedrich studied under Alfred Weber, the brother of Max Weber, at the University of Heidelberg, where he graduated in 1925, having also attended several other universities and even put in a brief stint working in the Belgian coal mines.
This page contains text from Wikipedia, the Free Encyclopedia -
https://wn.com/Carl_Joachim_Friedrich
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
Coilgun
A coilgun or Gauss gun is a type of projectile accelerator consisting of one or more coils used as electromagnets in the configuration of a linear motor that accelerate a ferromagnetic or conducting projectile to high velocity. In almost all coilgun configurations, the coils and the gun barrel are arranged on a common axis. It is not a rifle as the barrel is not rifled. The name "Gauss" is in reference to Carl Friedrich Gauss, who formulated mathematical descriptions of the magnetic effect used by magnetic accelerators.
Coilguns generally consist of one or more coils arranged along a barrel, so the path of the accelerating projectile lies along the central axis of the coils. The coils are switched on and off in a precisely timed sequence, causing the projectile to be accelerated quickly along the barrel via magnetic forces. Coilguns are distinct from railguns, as the direction of acceleration in a railgun is at right angles to the central axis of the current loop formed by the conducting rails. In addition, railguns usually require the use of sliding contacts to pass a large current through the projectile or sabot but coilguns do not necessarily require sliding contacts. Whilst some simple coilgun concepts can use ferromagnetic projectiles or even permanent magnet projectiles, most designs for high velocities actually incorporate a coupled coil as part of the projectile.
This page contains text from Wikipedia, the Free Encyclopedia -
https://wn.com/Coilgun
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
This article is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License, which means that you can copy and modify it as long as the entire work (including additions) remains under this license.
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1:00:20Gauss, the Greatest Mathematician since antiquity - Lecture
Gauss, the Greatest Mathematician since antiquity - LectureGauss, the Greatest Mathematician since antiquity - Lecture
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 Göttingen) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics. Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians. Anecdotes There are several stories of his early genius. According to one, his gifts became very apparent at the age of three when he corrected, mentally and without fault in his calculations, an error his father had made on paper while calculating finances. Another story has it that in primary school after the young Gauss misbehaved, his teacher, J.G. Büttner, gave him a task: add a list of integers in arithmetic progression; as the story is most often told, these were the numbers from 1 to 100. The young Gauss reputedly produced the correct answer within seconds, to the astonishment of his teacher and his assistant Martin Bartels. Gauss's presumed method was to realize that pairwise addition of terms from opposite ends of the list yielded identical intermediate sums: 1 + 100 = 101, 2 + 99 = 101, 3 + 98 = 101, and so on, for a total sum of 50 × 101 = 5050. However, the details of the story are at best uncertain (see[7] for discussion of the original Wolfgang Sartorius von Waltershausen source and the changes in other versions); some authors, such as Joseph Rotman in his book A first course in Abstract Algebra, question whether it ever happened. According to Isaac Asimov, Gauss was once interrupted in the middle of a problem and told that his wife was dying. He is purported to have said, "Tell her to wait a moment till I'm done."[54] This anecdote is briefly discussed in G. Waldo Dunnington's Gauss, Titan of Science where it is suggested that it is an apocryphal story. He referred to mathematics as "the queen of sciences" and supposedly once espoused a belief in the necessity of immediately understanding Euler's identity as a benchmark pursuant to becoming a first-class mathematician. -
25:01Carl Friedrich Gauss Presentation
Carl Friedrich Gauss PresentationCarl Friedrich Gauss Presentation
Please enjoy this presentation on Gauss! I appreciate all of your feedback! *If you have any requests for future videos, please let me know. I will do my best to make it happen! Warning: The beginning lags a bit. *A couple minutes of the ending include a timeline & bonus facts! -
3:25Johann Carl Friedrich Gauss niño genio
Johann Carl Friedrich Gauss niño genioJohann Carl Friedrich Gauss niño genio
-
7:04One to One Million - Numberphile
One to One Million - NumberphileOne to One Million - Numberphile
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million! Featuring Dr James Grime - http://singingbanana.com/ -
22:51um.5 Gauss; de lo real a lo imaginario
um.5 Gauss; de lo real a lo imaginarioum.5 Gauss; de lo real a lo imaginario
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/ UNIVERSO MATEMÁTICO es una colección de diez documentales de 24 minutos de duración cada uno de índole matemática, producida en el año 2000 por el programa La aventura del saber, de La 2 de Televisión Española. Material didáctico en: http://www.rtve.es/television/la-aventura-del-saber/documentales/universo-matematico/ Episodio 5: GAUSS, EL PRÍNCIPE DE LAS MATEMÁTICAS · Principios del siglo XIX. Un joven matemático acaba de resolver un problema de más de 2.000 años de antigüedad: la construcción con regla y compás del polígono regular de 17 lados. · Esta va a ser una de las primeras anotaciones que hará en una vieja libreta de 19 páginas. Al final de su vida las anotaciones no llegarán a 50, pero sin duda esta libreta será el sueño de cualquier matemático del siglo XIX. Las aportaciones que en ella se reflejan contienen el suficiente material para mantener ocupados a todos los matemáticos del siglo. · Sin embargo la fama de este joven, Gauss le va a venir de los cielos. A finales de 1800 los astrónomos descubren un nuevo objeto celeste. No se trata de un cometa, bien podía ser el planeta buscado tantos años entre Marte y Júpiter. Por desgracia se le pierde la pista. Pero con las pocas observaciones realizadas, Gauss se pone a la tarea de deducir su órbita y señala el lugar del cielo hacia donde apuntar los telescopios un año más tarde. Y en efecto alli aparece Ceres. · Las increíbles aportaciones de Gauss no se limitan al mundo de las Matemáticas y de la Astronomía. Junto a Weber va a poner en marcha el primer telégrafo operativo unos años antes que el de Morse. En magnetismo también nos ha dejado su huella: el primer mapa magnético de la Tierra es obra suya. · No es inmerecido el título de Príncipe de los Matemáticos, aunque reinó en casi todas las ciencias. -
2:00How does a Gauss rifle work?
How does a Gauss rifle work?How does a Gauss rifle work?
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion! Find out how you can make your own Gauss rifle here - http://blog.first4magnets.com/how-to-make-a-gauss-rifle/ For more information visit https://www.first4magnets.com To connect with us, you can find us here: Google+ - https://plus.google.com/u/0/b/1071281... Facebook - https://www.facebook.com/First4Magnets Twitter - https://twitter.com/first4magnets LinkedIn - http://www.linkedin.com/company/magne... Pinterest - http://www.pinterest.com/first4magnets/ -
15:24SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSSSOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss. REDES SOCIALES Facebook: https://www.facebook.com/julioprofenet Twitter: https://twitter.com/julioprofenet Instagram: https://www.instagram.com/julioprofenet SITIO OFICIAL http://www.julioprofe.net APP JULIOPROFE Para Android: https://goo.gl/XsJRwN Para iOS: https://goo.gl/3y2VtR -
7:12Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1 -
9:48Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2) -
54:55Gauss and Germain - Professor Raymond Flood
Gauss and Germain - Professor Raymond FloodGauss and Germain - Professor Raymond Flood
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain Carl Friedrich Gauss (1777-1855) was one of the greatest mathematicians of all time. Possibly his most famous work was his book on number theory, published in 1801. After reading this book, the French mathematicians Sophie Germain (1776-1831) began corresponding with Gauss about Fermat's last theorem, using a male pseudonym. Subsequently her interests moved to working on a general theory of vibrations of a curved surface which provided the basis for the modern theory of elasticity. The transcript and downloadable versions of the lecture are available from the Gresham College website: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain Gresham College has been giving free public lectures since 1597. This tradition continues today with all of our five or so public lectures a week being made available for free download from our website. There are currently over 1,900 lectures free to access or download from the website. Website: http://www.gresham.ac.uk Twitter: http://twitter.com/GreshamCollege Facebook: https://www.facebook.com/greshamcollege Instagram: http://www.instagram.com/greshamcollege
'Gauss' is featured as a movie character in the following productions:
Ça ne se refuse pas (1998)
Actors: Frédéric Pierrot (actor), Jean-Marie Winling (actor), Didier Flamand (actor), Isabelle Renauld (actress), Dan Herzberg (actor), Daniel Duval (actor), Julie Gayet (actress), Jean-Marc Barr (actor), Vincent Winterhalter (actor), Frédéric Pellegeay (actor), Marie Masmonteil (producer), Marie-Laure Lasson (costume designer), Stéphane Rideau (actor), Dieudonné Kabongo (actor), Virginia Bach (miscellaneous crew),
Genres: Drama,U-238 and the Witch Doctor (1966)
Actors: Henry Rowland (actor), John L. Cason (actor), Phyllis Coates (actress), Roy Engel (actor), Joel Fluellen (actor), Roy Glenn (actor), Bill Walker (actor), Tom Steele (actor), Clayton Moore (actor), Fred C. Brannon (director), Bobby Johnson (actor), Steve Mitchell (actor), Don Blackman (actor), Johnny Sands (actor), William Washington (actor),
Plot: America mining engineers seek to gain the mining rights for uranium from the African chief & his tribe who control the area they want to mine. Secret foreign forces, who will stop at nothing, try to undermine the chief by winning over his witch doctor who wants to lead his people and gain great wealth.
Keywords: jungleGenres: Adventure,
Slightly Scarlet (1956)
Actors: Murray Alper (actor), Kent Taylor (actor), Ellen Corby (actress), Arlene Dahl (actress), Rhonda Fleming (actress), Rhonda Fleming (actress), Howard Jackson (composer), Arlene Dahl (costume designer), Allan Dwan (director), Ted de Corsia (actor), Frank Gerstle (actor), Frank Gerstle (actor), Roy Gordon (actor), Myron Healey (actor), Frank Jenks (actor),
Plot: Kleptomaniac Dorothy Lyons is paroled from prison in custody of her sister June, secretary to "reform" political candidate Frank Jansen. Ben Grace, associate of crime boss Sol Caspar, sees this as a way to smear Jansen's campaign. But after falling out with Caspar, Ben tries to help June, who he begins to fall for. Sexy Dorothy also has a yen for Ben. June is reluctantly forced to go along with Ben's schemes, but there may be more to these than meets the eye...
Keywords: based-on-novel, harpoon, neo-noir, sister-sister-relationshipGenres: Crime, Drama,
Taglines: James M. Cain's scorchingly frank expose of the operators behind big-city graft Out of the shadows of a vice-ridden city comes James M. Cain's most explosive drama!
Matching books:
Gauss
ALBUMS
- Estructuras primarias released: 1997
Estructuras primarias
Released 1997- add to main playlist Play in Full Screen Duda
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Gauss, the Greatest Mathematician since antiquity - Lecture
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 Göttingen) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics. Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians. Anecdotes There are several stories of his early genius. According to one, his gifts became very apparen...
published: 09 Feb 2017 -
Carl Friedrich Gauss Presentation
Please enjoy this presentation on Gauss! I appreciate all of your feedback! *If you have any requests for future videos, please let me know. I will do my best to make it happen! Warning: The beginning lags a bit. *A couple minutes of the ending include a timeline & bonus facts!
published: 05 May 2014 -
Johann Carl Friedrich Gauss niño genio
published: 14 May 2016 -
One to One Million - Numberphile
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million! Featuring Dr James Grime - http://singingbanana.com/
published: 16 Aug 2012 -
um.5 Gauss; de lo real a lo imaginario
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/ UNIVERSO MATEMÁTICO es una colección de diez documentales de 24 minutos de duración cada uno de índole matemática, producida en el año 2000 por el programa La aventura del saber, de La 2 de Televisión Española. Material didáctico en: http://www.rtve.es/television/la-aventura-del-saber/documentales/universo-matematico/ Episodio 5: GAUSS, EL PRÍNCIPE DE LAS MATEMÁTICAS · Principios del siglo XIX. Un joven matemático acaba de resolver un problema de más de 2.000 años de antigüedad: la construcción con regla y compás del polígono regular de 17 lados. · Esta va a ser una de las primeras anotaciones que hará en una vieja libreta de 19 páginas. Al final de su vida las anotaciones no llegarán ...
published: 22 Mar 2016 -
How does a Gauss rifle work?
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion! Find out how you can make your own Gauss rifle here - http://blog.first4magnets.com/how-to-make-a-gauss-rifle/ For more information visit https://www.first4magnets.com To connect with us, you can find us here: Google+ - https://plus.google.com/u/0/b/1071281... Facebook - https://www.facebook.com/First4Magnets Twitter - https://twitter.com/first4magnets LinkedIn - http://www.linkedin.com/company/magne... Pinterest - http://www.pinterest.com/first4magnets/
published: 25 Jun 2015 -
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss. REDES SOCIALES Facebook: https://www.facebook.com/julioprofenet Twitter: https://twitter.com/julioprofenet Instagram: https://www.instagram.com/julioprofenet SITIO OFICIAL http://www.julioprofe.net APP JULIOPROFE Para Android: https://goo.gl/XsJRwN Para iOS: https://goo.gl/3y2VtR
published: 16 Mar 2017 -
-
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2)
published: 27 Jul 2011 -
Gauss and Germain - Professor Raymond Flood
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain Carl Friedrich Gauss (1777-1855) was one of the greatest mathematicians of all time. Possibly his most famous work was his book on number theory, published in 1801. After reading this book, the French mathematicians Sophie Germain (1776-1831) began corresponding with Gauss about Fermat's last theorem, using a male pseudonym. Subsequently her interests moved to working on a general theory of vibrations of a curved surface which provided the basis for the modern theory of elasticity. The transcript and downloadable versions of the lecture are available from the Gresham College website: http://www.gresham.ac.uk/lectures-and-events/gauss-and-g...
published: 22 Feb 2016
Gauss, the Greatest Mathematician since antiquity - Lecture
- Order: Reorder
- Duration: 1:00:20
- Updated: 09 Feb 2017
- views: 295
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 ...
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 Göttingen) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics.
Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians.
Anecdotes
There are several stories of his early genius. According to one, his gifts became very apparent at the age of three when he corrected, mentally and without fault in his calculations, an error his father had made on paper while calculating finances.
Another story has it that in primary school after the young Gauss misbehaved, his teacher, J.G. Büttner, gave him a task: add a list of integers in arithmetic progression; as the story is most often told, these were the numbers from 1 to 100. The young Gauss reputedly produced the correct answer within seconds, to the astonishment of his teacher and his assistant Martin Bartels.
Gauss's presumed method was to realize that pairwise addition of terms from opposite ends of the list yielded identical intermediate sums: 1 + 100 = 101, 2 + 99 = 101, 3 + 98 = 101, and so on, for a total sum of 50 × 101 = 5050. However, the details of the story are at best uncertain (see[7] for discussion of the original Wolfgang Sartorius von Waltershausen source and the changes in other versions); some authors, such as Joseph Rotman in his book A first course in Abstract Algebra, question whether it ever happened.
According to Isaac Asimov, Gauss was once interrupted in the middle of a problem and told that his wife was dying. He is purported to have said, "Tell her to wait a moment till I'm done."[54] This anecdote is briefly discussed in G. Waldo Dunnington's Gauss, Titan of Science where it is suggested that it is an apocryphal story.
He referred to mathematics as "the queen of sciences" and supposedly once espoused a belief in the necessity of immediately understanding Euler's identity as a benchmark pursuant to becoming a first-class mathematician.
https://wn.com/Gauss,_The_Greatest_Mathematician_Since_Antiquity_Lecture
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Carolus Fridericus Gauss) (30 April 1777 Braunschweig – 23 February 1855 Göttingen) was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics.
Sometimes referred to as the Princeps mathematicorum (Latin, "the foremost of mathematicians") and "greatest mathematician since antiquity", Gauss had an exceptional influence in many fields of mathematics and science and is ranked as one of history's most influential mathematicians.
Anecdotes
There are several stories of his early genius. According to one, his gifts became very apparent at the age of three when he corrected, mentally and without fault in his calculations, an error his father had made on paper while calculating finances.
Another story has it that in primary school after the young Gauss misbehaved, his teacher, J.G. Büttner, gave him a task: add a list of integers in arithmetic progression; as the story is most often told, these were the numbers from 1 to 100. The young Gauss reputedly produced the correct answer within seconds, to the astonishment of his teacher and his assistant Martin Bartels.
Gauss's presumed method was to realize that pairwise addition of terms from opposite ends of the list yielded identical intermediate sums: 1 + 100 = 101, 2 + 99 = 101, 3 + 98 = 101, and so on, for a total sum of 50 × 101 = 5050. However, the details of the story are at best uncertain (see[7] for discussion of the original Wolfgang Sartorius von Waltershausen source and the changes in other versions); some authors, such as Joseph Rotman in his book A first course in Abstract Algebra, question whether it ever happened.
According to Isaac Asimov, Gauss was once interrupted in the middle of a problem and told that his wife was dying. He is purported to have said, "Tell her to wait a moment till I'm done."[54] This anecdote is briefly discussed in G. Waldo Dunnington's Gauss, Titan of Science where it is suggested that it is an apocryphal story.
He referred to mathematics as "the queen of sciences" and supposedly once espoused a belief in the necessity of immediately understanding Euler's identity as a benchmark pursuant to becoming a first-class mathematician.
- published: 09 Feb 2017
- views: 295
Carl Friedrich Gauss Presentation
- Order: Reorder
- Duration: 25:01
- Updated: 05 May 2014
- views: 19476
Please enjoy this presentation on Gauss! I appreciate all of your feedback!
*If you have any requests for future videos, please let me know. I will do my best...
Please enjoy this presentation on Gauss! I appreciate all of your feedback!
*If you have any requests for future videos, please let me know. I will do my best to make it happen!
Warning: The beginning lags a bit.
*A couple minutes of the ending include a timeline & bonus facts!
https://wn.com/Carl_Friedrich_Gauss_Presentation
Please enjoy this presentation on Gauss! I appreciate all of your feedback!
*If you have any requests for future videos, please let me know. I will do my best to make it happen!
Warning: The beginning lags a bit.
*A couple minutes of the ending include a timeline & bonus facts!
- published: 05 May 2014
- views: 19476
Johann Carl Friedrich Gauss niño genio
- Order: Reorder
- Duration: 3:25
- Updated: 14 May 2016
- views: 11825
- published: 14 May 2016
- views: 11825
One to One Million - Numberphile
- Order: Reorder
- Duration: 7:04
- Updated: 16 Aug 2012
- views: 565089
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million!
Featuring Dr James Grime - http://...
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million!
Featuring Dr James Grime - http://singingbanana.com/
https://wn.com/One_To_One_Million_Numberphile
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the numbers between one and one million!
Featuring Dr James Grime - http://singingbanana.com/
- published: 16 Aug 2012
- views: 565089
um.5 Gauss; de lo real a lo imaginario
- Order: Reorder
- Duration: 22:51
- Updated: 22 Mar 2016
- views: 11805
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/
UNIVERSO MATEMÁTICO es una colección de diez documenta...
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/
UNIVERSO MATEMÁTICO es una colección de diez documentales de 24 minutos de duración cada uno de índole matemática, producida en el año 2000 por el programa La aventura del saber, de La 2 de Televisión Española.
Material didáctico en: http://www.rtve.es/television/la-aventura-del-saber/documentales/universo-matematico/
Episodio 5: GAUSS, EL PRÍNCIPE DE LAS MATEMÁTICAS
· Principios del siglo XIX. Un joven matemático acaba de resolver un problema de más de 2.000 años de antigüedad: la construcción con regla y compás del polígono regular de 17 lados.
· Esta va a ser una de las primeras anotaciones que hará en una vieja libreta de 19 páginas. Al final de su vida las anotaciones no llegarán a 50, pero sin duda esta libreta será el sueño de cualquier matemático del siglo XIX. Las aportaciones que en ella se reflejan contienen el suficiente material para mantener ocupados a todos los matemáticos del siglo.
· Sin embargo la fama de este joven, Gauss le va a venir de los cielos. A finales de 1800 los astrónomos descubren un nuevo objeto celeste. No se trata de un cometa, bien podía ser el planeta buscado tantos años entre Marte y Júpiter. Por desgracia se le pierde la pista. Pero con las pocas observaciones realizadas, Gauss se pone a la tarea de deducir su órbita y señala el lugar del cielo hacia donde apuntar los telescopios un año más tarde. Y en efecto alli aparece Ceres.
· Las increíbles aportaciones de Gauss no se limitan al mundo de las Matemáticas y de la Astronomía. Junto a Weber va a poner en marcha el primer telégrafo operativo unos años antes que el de Morse. En magnetismo también nos ha dejado su huella: el primer mapa magnético de la Tierra es obra suya.
· No es inmerecido el título de Príncipe de los Matemáticos, aunque reinó en casi todas las ciencias.
https://wn.com/Um.5_Gauss_De_Lo_Real_A_Lo_Imaginario
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imaginario/1201226/
UNIVERSO MATEMÁTICO es una colección de diez documentales de 24 minutos de duración cada uno de índole matemática, producida en el año 2000 por el programa La aventura del saber, de La 2 de Televisión Española.
Material didáctico en: http://www.rtve.es/television/la-aventura-del-saber/documentales/universo-matematico/
Episodio 5: GAUSS, EL PRÍNCIPE DE LAS MATEMÁTICAS
· Principios del siglo XIX. Un joven matemático acaba de resolver un problema de más de 2.000 años de antigüedad: la construcción con regla y compás del polígono regular de 17 lados.
· Esta va a ser una de las primeras anotaciones que hará en una vieja libreta de 19 páginas. Al final de su vida las anotaciones no llegarán a 50, pero sin duda esta libreta será el sueño de cualquier matemático del siglo XIX. Las aportaciones que en ella se reflejan contienen el suficiente material para mantener ocupados a todos los matemáticos del siglo.
· Sin embargo la fama de este joven, Gauss le va a venir de los cielos. A finales de 1800 los astrónomos descubren un nuevo objeto celeste. No se trata de un cometa, bien podía ser el planeta buscado tantos años entre Marte y Júpiter. Por desgracia se le pierde la pista. Pero con las pocas observaciones realizadas, Gauss se pone a la tarea de deducir su órbita y señala el lugar del cielo hacia donde apuntar los telescopios un año más tarde. Y en efecto alli aparece Ceres.
· Las increíbles aportaciones de Gauss no se limitan al mundo de las Matemáticas y de la Astronomía. Junto a Weber va a poner en marcha el primer telégrafo operativo unos años antes que el de Morse. En magnetismo también nos ha dejado su huella: el primer mapa magnético de la Tierra es obra suya.
· No es inmerecido el título de Príncipe de los Matemáticos, aunque reinó en casi todas las ciencias.
- published: 22 Mar 2016
- views: 11805
How does a Gauss rifle work?
- Order: Reorder
- Duration: 2:00
- Updated: 25 Jun 2015
- views: 128760
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion!
Find out how you can make your own Gaus...
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion!
Find out how you can make your own Gauss rifle here - http://blog.first4magnets.com/how-to-make-a-gauss-rifle/
For more information visit https://www.first4magnets.com
To connect with us, you can find us here:
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https://wn.com/How_Does_A_Gauss_Rifle_Work
This video explains how a Gauss rifle made from neodymium magnets works and shows one being fired in super-slow-motion!
Find out how you can make your own Gauss rifle here - http://blog.first4magnets.com/how-to-make-a-gauss-rifle/
For more information visit https://www.first4magnets.com
To connect with us, you can find us here:
Google+ - https://plus.google.com/u/0/b/1071281...
Facebook - https://www.facebook.com/First4Magnets
Twitter - https://twitter.com/first4magnets
LinkedIn - http://www.linkedin.com/company/magne...
Pinterest - http://www.pinterest.com/first4magnets/
- published: 25 Jun 2015
- views: 128760
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
- Order: Reorder
- Duration: 15:24
- Updated: 16 Mar 2017
- views: 6263
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss.
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Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss.
REDES SOCIALES
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https://wn.com/Solución_De_Un_Sistema_De_3X3_Por_Gauss
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Método de Gauss.
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- published: 16 Mar 2017
- views: 6263
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
- Order: Reorder
- Duration: 7:12
- Updated: 25 Jul 2010
- views: 629944
Please consider supporting me on Patreon! Be a Patron of Mathematics! https://www.patreon.com/patrickjmt?ty=h
Using Gauss-Jordan to Solve a System of Three Line...
Please consider supporting me on Patreon! Be a Patron of Mathematics! https://www.patreon.com/patrickjmt?ty=h
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
https://wn.com/Using_Gauss_Jordan_To_Solve_A_System_Of_Three_Linear_Equations_Example_1
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
- Order: Reorder
- Duration: 9:48
- Updated: 27 Jul 2011
- views: 133727
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2)
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2)
https://wn.com/Solucion_De_Un_Sistema_De_3X3_Por_Gauss_Jordan_(Parte_1_De_2)
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el Método de Gauss-Jordan (parte 1 de 2)
- published: 27 Jul 2011
- views: 133727
Gauss and Germain - Professor Raymond Flood
- Order: Reorder
- Duration: 54:55
- Updated: 22 Feb 2016
- views: 3278
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Carl Fr...
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Carl Friedrich Gauss (1777-1855) was one of the greatest mathematicians of all time. Possibly his most famous work was his book on number theory, published in 1801. After reading this book, the French mathematicians Sophie Germain (1776-1831) began corresponding with Gauss about Fermat's last theorem, using a male pseudonym.
Subsequently her interests moved to working on a general theory of vibrations of a curved surface which provided the basis for the modern theory of elasticity.
The transcript and downloadable versions of the lecture are available from the Gresham College website: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Gresham College has been giving free public lectures since 1597. This tradition continues today with all of our five or so public lectures a week being made available for free download from our website. There are currently over 1,900 lectures free to access or download from the website.
Website: http://www.gresham.ac.uk
Twitter: http://twitter.com/GreshamCollege
Facebook: https://www.facebook.com/greshamcollege
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https://wn.com/Gauss_And_Germain_Professor_Raymond_Flood
Two of the greatest mathematicians habe their shared history and correspondence examined: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Carl Friedrich Gauss (1777-1855) was one of the greatest mathematicians of all time. Possibly his most famous work was his book on number theory, published in 1801. After reading this book, the French mathematicians Sophie Germain (1776-1831) began corresponding with Gauss about Fermat's last theorem, using a male pseudonym.
Subsequently her interests moved to working on a general theory of vibrations of a curved surface which provided the basis for the modern theory of elasticity.
The transcript and downloadable versions of the lecture are available from the Gresham College website: http://www.gresham.ac.uk/lectures-and-events/gauss-and-germain
Gresham College has been giving free public lectures since 1597. This tradition continues today with all of our five or so public lectures a week being made available for free download from our website. There are currently over 1,900 lectures free to access or download from the website.
Website: http://www.gresham.ac.uk
Twitter: http://twitter.com/GreshamCollege
Facebook: https://www.facebook.com/greshamcollege
Instagram: http://www.instagram.com/greshamcollege
- published: 22 Feb 2016
- views: 3278
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1:00:20
Gauss, the Greatest Mathematician since antiquity - Lecture
Johann Carl Friedrich Gauss (/ɡaʊs/; German: Gauß, pronounced [ɡaʊs] ( listen); Latin: Car...
published: 09 Feb 2017
Gauss, the Greatest Mathematician since antiquity - Lecture
Gauss, the Greatest Mathematician since antiquity - Lecture
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25:01
Carl Friedrich Gauss Presentation
Please enjoy this presentation on Gauss! I appreciate all of your feedback!
*If you have...
published: 05 May 2014
Carl Friedrich Gauss Presentation
Carl Friedrich Gauss Presentation
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- views: 19476
3:25
Johann Carl Friedrich Gauss niño genio
published: 14 May 2016
Johann Carl Friedrich Gauss niño genio
Johann Carl Friedrich Gauss niño genio
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- published: 14 May 2016
- views: 11825
7:04
One to One Million - Numberphile
Puzzles, classroom stories and the great Carl Gauss - oh, and adding every digit in the nu...
published: 16 Aug 2012
One to One Million - Numberphile
One to One Million - Numberphile
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- published: 16 Aug 2012
- views: 565089
22:51
um.5 Gauss; de lo real a lo imaginario
http://www.rtve.es/alacarta/videos/universo-matematico/universo-matematico-gauss-real-imag...
published: 22 Mar 2016
um.5 Gauss; de lo real a lo imaginario
um.5 Gauss; de lo real a lo imaginario
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- published: 22 Mar 2016
- views: 11805
2:00
How does a Gauss rifle work?
This video explains how a Gauss rifle made from neodymium magnets works and shows one bein...
published: 25 Jun 2015
How does a Gauss rifle work?
How does a Gauss rifle work?
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- published: 25 Jun 2015
- views: 128760
15:24
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
Julioprofe explica cómo resolver un Sistema de Ecuaciones Lineales de 3x3 utilizando el Mé...
published: 16 Mar 2017
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS
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- published: 16 Mar 2017
- views: 6263
7:12
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
Please consider supporting me on Patreon! Be a Patron of Mathematics! https://www.patreon....
published: 25 Jul 2010
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
Using Gauss-Jordan to Solve a System of Three Linear Equations - Example 1
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- published: 25 Jul 2010
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9:48
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
Julio Rios explica la solución de un sistema de ecuaciones lineales de 3x3 utilizando el M...
published: 27 Jul 2011
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
Solucion de un sistema de 3x3 por Gauss-Jordan (Parte 1 de 2)
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54:55
Gauss and Germain - Professor Raymond Flood
Two of the greatest mathematicians habe their shared history and correspondence examined: ...
published: 22 Feb 2016
Gauss and Germain - Professor Raymond Flood
Gauss and Germain - Professor Raymond Flood
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- published: 22 Feb 2016
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Gauss, the Greatest Mathematician since antiquity ...
Carl Friedrich Gauss Presentation...
Johann Carl Friedrich Gauss niño genio...
One to One Million - Numberphile...
um.5 Gauss; de lo real a lo imaginario...
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SOLUCIÓN DE UN SISTEMA DE 3x3 POR GAUSS...
Using Gauss-Jordan to Solve a System of Three Line...
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Lyrics list:lyrics
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2000 MAN, Kiss
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Odyssey, Kyuss
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Katzenjammer, Kyuss
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I'm Not, Kyuss
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Green Machine, Kyuss
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50 Million Year Trip, Kyuss
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Gardenia, Kyuss
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El Rodeo, Kyuss
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Demon Cleaner, Kyuss
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Catamaran, Kyuss
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2000 MAN
Well, my name it is a number it's on a piece of plastic film
And I've been growin' funny flowers outside on my little window sill
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
You know, my wife still respects me even though I really misuse her
I am having an affair with the Random computer
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
Oh daddy, proud of your planet, oh mommy, proud of your sun
Oh daddy, proud of your planet, oh mommy, proud of your sun
Oh daddy, your brain's still flashin' like they did when you were young
Or did they come down crashin' seeing all the thing's you'd done
Spacin' out havin' fun
Oh daddy, proud of your planet, oh mommy, proud of your sun
Oh daddy, proud of your planet, oh mommy, proud of your sun
Oh daddy, your brain's still flashin' like they did when you were young
Or did they come down crashin' seeing all the thing's you'd done
Spacin' out havin' fun
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
Understand me, understand me, understand me
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
Don't you know I'm a 2,000 man
And my kids, they just don't understand me at all
I'm a 2,000 man, I'm a 2,000 man
I'm a 2,000 man, I'm a 2,000 man
