Create your page here
Sunday, 22 March 2015
Thanks for Contributing! You just created a new WN page. Learn more »
Loading...
Loading...
Loading...
Loading...
Branches of Mathematics
Pure mathematics
Applied mathematics
- Dynamical systems and differential equations
- Mathematical physics
- Computing
- Information theory and signal processing
- Probability and statistics
- Game theory
- Operations research
Related Topics
- Electromagnetic Spectrum
- Linear Equations
- Applied Physics
- Nano Technology
- Engineering Sciences
- Mathematical Medicine
- Fluid dynamics
- Computational Mathematics
- Gamma Ray Optics
- Onfrared Optics
- Relative Velocity
- Iciam
- Intelligent Imaging Neuroscience
- Biomedical Engineering
- Neuroscience Research
- Quantum Cosmology
- Brain Research
open in a new window
email the collage
- Loading...
Loading suggestions ...
-
Introduction to Higher Mathematics - Lecture 10: Number Theory
Introduction to Higher Mathematics - Lecture 10: Number Theory -
LMS Popular Lecture Series 2013, Addictive Number Theory
LMS Popular Lecture Series 2013, Addictive Number TheoryLMS Popular Lecture Series 2013, Addictive Number Theory
Addictive Number Theory by Dr Vicky Neale Held at the Institute of Education in London. -
Intro to Number Theory Part 1
Intro to Number Theory Part 1Intro to Number Theory Part 1
Introduction to Number Theory and the Fundamental theorem of arithmetic. Check out http://www.cscgtuts.com/home for more videos and resources Don't forget to... -
Number Theory: Fermat's Little Theorem
Number Theory: Fermat's Little TheoremNumber Theory: Fermat's Little Theorem
Fermat's Little Theorem was observed by Fermat and proven by Euler, who generalized the theorem significantly. This theorem aids in dividing extremely large ... -
Transcendental Numbers - Numberphile
Transcendental Numbers - NumberphileTranscendental Numbers - Numberphile
Numbers like e and Pi cannot be made using normal algebra. Featuring Australia's Numeracy Ambassador, Simon Pampena. Extra footage: http://youtu.be/dzerDfN2E7U Discussing transendental numbers, algebraic numbers, pi, e and other stuff. Simon's website: http://www.numbercrunch.com.au/ Root 2: http://www.youtube.com/watch?v=5sKah3pJnHI Pi Playlist: http://www.youtube.com/playlist?list=PL4870492ACBDC2E7C Website: http://www.numberphile.com/ Numberphile on Facebook: http://www.facebook.com/numberphile Numberphile tweets: https://twitter.com/numberphile Google Plus: http://bit.ly/numberGplus Tumblr: http://numberphile.tumblr.com Videos by Br -
Andrew Granville - 1/3 The pretentious approach to analytic number theory
Andrew Granville - 1/3 The pretentious approach to analytic number theoryAndrew Granville - 1/3 The pretentious approach to analytic number theory
Andrew Granville - The pretentious approach to analytic number theory. -
MathHistory22: Algebraic number theory and rings I
MathHistory22: Algebraic number theory and rings IMathHistory22: Algebraic number theory and rings I
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of a... -
Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010
Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010
Lecture 4: Number Theory I Instructor: Marten van Dijk View the complete course: http://ocw.mit.edu/6-042JF10 License: Creative Commons BY-NC-SA More informa... -
Lecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's Theorem
Lecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's TheoremLecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's Theorem
For slides, a problem set and more on learning cryptography, visit www.crypto-textbook.com. -
Progress in Prime Number Theory (Roger Heath-Brown)
Progress in Prime Number Theory (Roger Heath-Brown)Progress in Prime Number Theory (Roger Heath-Brown)
Abstract: This lecture will discuss prime numbers and their history, along with some of the many open problems concerning them. There has been much exciting progress over the past few years, and the lecture will provide an overview of what has been achieved, and where the current areas of activity lie. -
Number theory - geometrical connection (part 1)
Number theory - geometrical connection (part 1)Number theory - geometrical connection (part 1)
This is a work i made long time ago, about the prime numbers. It became a wider study. My video got the attention of a math forum called www.cut-the-knot.org. The user Alexander Bogomolny, made an extended work about the process of the video. You can take a look at it here: http://www.cut-the-knot.org/Curriculum/Arithmetic/PrimesFromTriangle.shtml (IT'S NOT THE FIRST TIME THIS VIDEO IS UPLOADED TO YOUTUBE. I DID IT A YEAR AGO, IN A NOW DELETED ACCOUNT.) -
MathHistory3a: Greek number theory
MathHistory3a: Greek number theoryMathHistory3a: Greek number theory
The ancient Greeks studied squares, triangular numbers, primes and perfect numbers. Euclid stated the Fundamental theorem of Arithmetic: that a natural numbe... -
Number Theory: The Prime Number Theorem, an introduction
Number Theory: The Prime Number Theorem, an introductionNumber Theory: The Prime Number Theorem, an introduction
An introduction to the meaning and history of the prime number theorem - a fundamental result from analytic number theory. Narrated by Cissy Jones Artwork by... -
Number Theory - Factors Question with Explanation
Number Theory - Factors Question with ExplanationNumber Theory - Factors Question with Explanation
The sum of factors of a number is 124. What is the number? Explanation provided by Rajesh Balasubramanian (IITM, IIMB) 100%iler in CAT 2011 and 2012.
- Abraham Sachs
- Abstract algebra
- Academic Press
- Al-Fazari
- Al-Haytham
- Al-Karaji
- Al-Khwārizmī
- Al-Ma'mun
- Alexander the Great
- Algebra
- Algebraic curve
- Algebraic geometry
- Algebraic integers
- Algebraic number
- Algebraic numbers
- Algebraic surface
- Algebraic variety
- Amicable numbers
- Andrew Granville
- André Weil
- Applied mathematics
- Archimedes
- Areas of mathematics
- Arithmetic
- Arithmetic dynamics
- Arithmetic function
- Arithmetic topology
- Arithmetica
- Aryabhata
- Atle Selberg
- Automorphic forms
- Babylonian astronomy
- Bhaskara II
- Bhāskara II
- Bob Vaughan
- Borevich
- Brahmagupta
- Brun sieve
- Calculus
- Carl Benjamin Boyer
- Carl Friedrich Gauss
- Category theory
- Chakravala method
- Christian Goldbach
- Circle method
- Citizendium
- Class field theory
- Clifford Truesdell
- Combinatorics
- Complex analysis
- Complex plane
- Computability
- Computer science
- Congruences
- Continued fraction
- Control theory
- Cramér's conjecture
- Cryptography
- Curve
- David Pingree
- Digital computer
- Diophantine equation
- Diophantine geometry
- Diophantus
- Dirichlet
- Discrete geometry
- Discrete mathematics
- Divisor
- Donald Knuth
- Dorian M. Goldfeld
- Eduard Sachau
- Egypt
- Egyptian mathematics
- Elementary algebra
- Elementary proof
- Elliptic curve
- Elliptic curves
- Elliptic integrals
- Epigram
- Eratosthenes
- Ergodic theory
- Ernst Kummer
- Euclid
- Euclid's Elements
- Euclidean algorithm
- Eudemus of Rhodes
- Faltings' theorem
- Fibonacci
- Figurate numbers
- Finite field
- Finite group theory
- Floating point
- Fundamental domain
- G. H. Hardy
- Galois
- Galois group
- Galois theory
- Game theory
- Gauss
- Genus
- Geometry
- Geometry of numbers
- Goldbach conjecture
- Gotthold Eisenstein
- Graph theory
- Group (mathematics)
- Group theory
- Guilielmus Xylander
- Harold Davenport
- Height
- Henryk Iwaniec
- Heuristic
- Iamblichus
- Ibn al-Haytham
- Ideal (ring theory)
- Igor Shafarevich
- Imre Leader
- Infinite descent
- Infinitude of primes
- Information theory
- Integers
- Irrational number
- Islamic mathematics
- Isomorphisms
- Iwasawa theory
- Jean-Pierre Serre
- JSTOR
- Kronecker
- L-function
- L-functions
- Lagrange
- Lam Lay Yong
- Langlands program
- Large sieve
- Latin
- Lehmer sieve
- Leonard Dickson
- Leonhard Euler
- Lie theory
- Linear algebra
- Magic squares
- Mathematical logic
- Mathematical physics
- Mathematical Reviews
- Mathematics
- Method of descent
- Model theory
- Modular arithmetic
- Modular form
- Modular forms
- Modular group
- Multilinear algebra
- Natural numbers
- Nicomachus of Gerasa
- Norm (mathematics)
- Number
- Number field
- Number systems
- Number theory
- Numerical analysis
- Numerology
- Order (group theory)
- Oskar Becker
- Otto E. Neugebauer
- P-adic number
- Pappus of Alexandria
- Paul Erdős
- Paul Tannery
- Peano arithmetic
- Pell's equation
- Pentagonal numbers
- Perfect numbers
- Pierre de Fermat
- Plato
- Plimpton 322
- Polygonal number
- Portal Mathematics
- Portal Number theory
- Power series
- Primality test
- Prime ideals
- Prime number
- Prime number theorem
- Prime numbers
- Primes
- Probability theory
- Proclus
- Pure mathematics
- Pythagoras
- Pythagorean theorem
- Pythagorean triples
- Quadratic form
- Quadratic forms
- Qusta ibn Luqa
- Rational number
- Rational numbers
- Rational points
- Real numbers
- Renaissance
- Riemann
- Riemann Hypothesis
- Ring (mathematics)
- Roots of unity
- Royal Society
- RSA (algorithm)
- Selenographia
- Set theory
- Sieve methods
- Sieve theory
- Solvable group
- Sophie Germain
- Spiral of Theodorus
- T. L. Heath
- Tauberian theorem
- Thales
- Theaetetus of Athens
- Theodorus of Cyrene
- Thomas Little Heath
- Timothy Gowers
- Tom M. Apostol
- Topology
- Torus
- Transcendence theory
- Turing machine
- Upper half plane
- Vedic
- Waring problem
- Wilson's theorem
- WP CC-BY-SA
- Yaʿqūb ibn Ṭāriq
- Évariste Galois
- Āryabhaṭa
- Abraham Sachs
- Alexander the Great
- Andrew Granville
- André Weil
- Archimedes
- Aryabhata
- Atle Selberg
- Bhāskara II
- Bob Vaughan
- Brahmagupta
- Carl Benjamin Boyer
- Carl Friedrich Gauss
- Christian Goldbach
- Clifford Truesdell
- David Pingree
- Diophantus
- Donald Knuth
- Eduard Sachau
- Eratosthenes
- Ernst Kummer
- Euclid
- Eudemus of Rhodes
- Fibonacci
- Gotthold Eisenstein
- Harold Davenport
- Henryk Iwaniec
- Iamblichus
- Igor Shafarevich
- Imre Leader
- Lam Lay Yong
- Leonhard Euler
- Oskar Becker
- Pappus of Alexandria
- Paul Erdős
- Paul Tannery
- Pierre de Fermat
- Plato
- Proclus
- Pythagoras
- Qusta ibn Luqa
- Sophie Germain
- Thales
- Theodorus of Cyrene
- Thomas Little Heath
- Timothy Gowers
- Yaʿqūb ibn Ṭāriq
- Évariste Galois
- Playlist
- Import Videos
- Chat
Enter words or phrases, names or places to create your custom video playlist.
You can also enter Youtube or Wn URLs
You can also enter Youtube or Wn URLs
- Playlist
- Import Videos
- Chat
Enter words or phrases, names or places to create your custom video playlist.
You can also enter Youtube or Wn URLs
You can also enter Youtube or Wn URLs
Add to Playlist
Play in Full Screen
32:33
Introduction to Higher Mathematics - Lecture 10: Number Theory
In this lecture we delve into number theory, one of the oldest branches of mathematics tha...
published: 28 Feb 2013
Introduction to Higher Mathematics - Lecture 10: Number Theory
add related playlist
Introduction to Higher Mathematics - Lecture 10: Number Theory
- published: 28 Feb 2013
- views: 33290
In this lecture we delve into number theory, one of the oldest branches of mathematics that still has unsolved problems to this day. http://www.polymathlectures.org/
Add to Playlist
Play in Full Screen
55:48
LMS Popular Lecture Series 2013, Addictive Number Theory
Addictive Number Theory by Dr Vicky Neale Held at the Institute of Education in London....
published: 23 Apr 2014
author: London Mathematical Society
LMS Popular Lecture Series 2013, Addictive Number Theory
add related playlist
LMS Popular Lecture Series 2013, Addictive Number Theory
- published: 23 Apr 2014
- views: 868
- author: London Mathematical Society
Addictive Number Theory by Dr Vicky Neale Held at the Institute of Education in London.
Add to Playlist
Play in Full Screen
9:59
Intro to Number Theory Part 1
Introduction to Number Theory and the Fundamental theorem of arithmetic. Check out http://...
published: 14 Oct 2011
author: cscgtuts
Intro to Number Theory Part 1
add related playlist
Intro to Number Theory Part 1
- published: 14 Oct 2011
- views: 24113
- author: cscgtuts
Introduction to Number Theory and the Fundamental theorem of arithmetic. Check out http://www.cscgtuts.com/home for more videos and resources Don't forget to...
Add to Playlist
Play in Full Screen
10:35
Number Theory: Fermat's Little Theorem
Fermat's Little Theorem was observed by Fermat and proven by Euler, who generalized the th...
published: 12 Jan 2012
author: Socratica
Number Theory: Fermat's Little Theorem
add related playlist
Number Theory: Fermat's Little Theorem
- published: 12 Jan 2012
- views: 34018
- author: Socratica
Fermat's Little Theorem was observed by Fermat and proven by Euler, who generalized the theorem significantly. This theorem aids in dividing extremely large ...
Add to Playlist
Play in Full Screen
13:41
Transcendental Numbers - Numberphile
Numbers like e and Pi cannot be made using normal algebra.
Featuring Australia's Numeracy...
published: 12 Jun 2013
Transcendental Numbers - Numberphile
add related playlist
Transcendental Numbers - Numberphile
- published: 12 Jun 2013
- views: 397692
Numbers like e and Pi cannot be made using normal algebra. Featuring Australia's Numeracy Ambassador, Simon Pampena. Extra footage: http://youtu.be/dzerDfN2E7U Discussing transendental numbers, algebraic numbers, pi, e and other stuff. Simon's website: http://www.numbercrunch.com.au/ Root 2: http://www.youtube.com/watch?v=5sKah3pJnHI Pi Playlist: http://www.youtube.com/playlist?list=PL4870492ACBDC2E7C Website: http://www.numberphile.com/ Numberphile on Facebook: http://www.facebook.com/numberphile Numberphile tweets: https://twitter.com/numberphile Google Plus: http://bit.ly/numberGplus Tumblr: http://numberphile.tumblr.com Videos by Brady Haran A run-down of Brady's channels: http://periodicvideos.blogspot.co.uk/2012/06/here-are-my-channels.html
Add to Playlist
Play in Full Screen
68:49
Andrew Granville - 1/3 The pretentious approach to analytic number theory
Andrew Granville - The pretentious approach to analytic number theory....
published: 14 Jul 2014
Andrew Granville - 1/3 The pretentious approach to analytic number theory
add related playlist
Andrew Granville - 1/3 The pretentious approach to analytic number theory
- published: 14 Jul 2014
- views: 542
- author: Institut des Hautes Études Scientifiques (IHÉS)
Andrew Granville - The pretentious approach to analytic number theory.
Add to Playlist
Play in Full Screen
48:27
MathHistory22: Algebraic number theory and rings I
In the 19th century, algebraists started to look at extension fields of the rational numbe...
published: 19 May 2014
author: njwildberger
MathHistory22: Algebraic number theory and rings I
add related playlist
MathHistory22: Algebraic number theory and rings I
- published: 19 May 2014
- views: 3574
- author: njwildberger
In the 19th century, algebraists started to look at extension fields of the rational numbers as new domains for doing arithmetic. In this way the notion of a...
Add to Playlist
Play in Full Screen
80:25
Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010
Lecture 4: Number Theory I Instructor: Marten van Dijk View the complete course: http://oc...
published: 31 Dec 2012
author: MIT OpenCourseWare
Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010
add related playlist
Lec 4 | MIT 6.042J Mathematics for Computer Science, Fall 2010
- published: 31 Dec 2012
- views: 21188
- author: MIT OpenCourseWare
Lecture 4: Number Theory I Instructor: Marten van Dijk View the complete course: http://ocw.mit.edu/6-042JF10 License: Creative Commons BY-NC-SA More informa...
Add to Playlist
Play in Full Screen
91:02
Lecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's Theorem
For slides, a problem set and more on learning cryptography, visit www.crypto-textbook.com...
published: 30 Jan 2014
Lecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's Theorem
add related playlist
Lecture 11: Number Theory for PKC: Euclidean Algorithm, Euler's Phi Function & Euler's Theorem
- published: 30 Jan 2014
- views: 4382
- author: Introduction to Cryptography by Christof Paar
For slides, a problem set and more on learning cryptography, visit www.crypto-textbook.com.
Add to Playlist
Play in Full Screen
69:14
Progress in Prime Number Theory (Roger Heath-Brown)
Abstract: This lecture will discuss prime numbers and their history, along with some of th...
published: 10 Nov 2014
Progress in Prime Number Theory (Roger Heath-Brown)
add related playlist
Progress in Prime Number Theory (Roger Heath-Brown)
- published: 10 Nov 2014
- views: 45
Abstract: This lecture will discuss prime numbers and their history, along with some of the many open problems concerning them. There has been much exciting progress over the past few years, and the lecture will provide an overview of what has been achieved, and where the current areas of activity lie.
Add to Playlist
Play in Full Screen
2:35
Number theory - geometrical connection (part 1)
This is a work i made long time ago, about the prime numbers. It became a wider study.
...
published: 27 Dec 2007
Number theory - geometrical connection (part 1)
add related playlist
Number theory - geometrical connection (part 1)
- published: 27 Dec 2007
- views: 107771
This is a work i made long time ago, about the prime numbers. It became a wider study. My video got the attention of a math forum called www.cut-the-knot.org. The user Alexander Bogomolny, made an extended work about the process of the video. You can take a look at it here: http://www.cut-the-knot.org/Curriculum/Arithmetic/PrimesFromTriangle.shtml (IT'S NOT THE FIRST TIME THIS VIDEO IS UPLOADED TO YOUTUBE. I DID IT A YEAR AGO, IN A NOW DELETED ACCOUNT.)
Add to Playlist
Play in Full Screen
42:04
MathHistory3a: Greek number theory
The ancient Greeks studied squares, triangular numbers, primes and perfect numbers. Euclid...
published: 25 Mar 2011
author: njwildberger
MathHistory3a: Greek number theory
add related playlist
MathHistory3a: Greek number theory
- published: 25 Mar 2011
- views: 16239
- author: njwildberger
The ancient Greeks studied squares, triangular numbers, primes and perfect numbers. Euclid stated the Fundamental theorem of Arithmetic: that a natural numbe...
Add to Playlist
Play in Full Screen
2:01
Number Theory: The Prime Number Theorem, an introduction
An introduction to the meaning and history of the prime number theorem - a fundamental res...
published: 02 May 2013
author: Socratica
Number Theory: The Prime Number Theorem, an introduction
add related playlist
Number Theory: The Prime Number Theorem, an introduction
- published: 02 May 2013
- views: 2265
- author: Socratica
An introduction to the meaning and history of the prime number theorem - a fundamental result from analytic number theory. Narrated by Cissy Jones Artwork by...
Add to Playlist
Play in Full Screen
7:01
Number Theory - Factors Question with Explanation
The sum of factors of a number is 124. What is the number? Explanation provided by Rajesh ...
published: 04 Mar 2014
author: 2IIM CAT Preparation
Number Theory - Factors Question with Explanation
add related playlist
Number Theory - Factors Question with Explanation
- published: 04 Mar 2014
- views: 672
- author: 2IIM CAT Preparation
The sum of factors of a number is 124. What is the number? Explanation provided by Rajesh Balasubramanian (IITM, IIMB) 100%iler in CAT 2011 and 2012.
Related Videos
Add to Playlist
Play in Full Screen
1:45
An Introduction to Number Theory : College Math
Subscribe Now:
http://www.youtube.com/subscription_center?add_user=Ehow
Watch More:
http:...
published: 09 Nov 2012
An Introduction to Number Theory : College Math
add related playlist
An Introduction to Number Theory : College Math
- published: 09 Nov 2012
- views: 1614
Subscribe Now: http://www.youtube.com/subscription_center?add_user=Ehow Watch More: http://www.youtube.com/Ehow Number theory is actually a pretty intensive course that's in junior or senior levels of undergraduate college mathematics. Get an introduction to number theory with help from a longtime mathematics educator in this free video clip. Expert: Jimmy Chang Filmmaker: Christopher Rokosz Series Description: Topics like number theory will start to come into play as your mathematics career advances towards the college level and beyond. Learn about the ins and outs of college math with help from a longtime mathematics educator in this free video series.
Add to Playlist
Play in Full Screen
64:19
From Quantum Physics to Number Theory
Michael Atiyah....
published: 18 Sep 2012
author: Cristiano Cavalcanti
From Quantum Physics to Number Theory
add related playlist
From Quantum Physics to Number Theory
- published: 18 Sep 2012
- views: 7509
- author: Cristiano Cavalcanti
Michael Atiyah.
Add to Playlist
Play in Full Screen
63:30
Mod-01 Lec-03 Introduction to Number Theory
Cryptography and Network Security by Prof. D. Mukhopadhyay, Department of Computer Science...
published: 17 May 2012
author: nptelhrd
Mod-01 Lec-03 Introduction to Number Theory
add related playlist
Mod-01 Lec-03 Introduction to Number Theory
- published: 17 May 2012
- views: 9278
- author: nptelhrd
Cryptography and Network Security by Prof. D. Mukhopadhyay, Department of Computer Science and Engineering, IIT Kharagpur. For more details on NPTEL visit ht...
Add to Playlist
Play in Full Screen
7:58
Math Problem Solved #2 (Number Theory)
The following problem came from a friend in need of math help. Disprove the statement: The...
published: 10 Nov 2008
author: mrjames113083
Math Problem Solved #2 (Number Theory)
add related playlist
Math Problem Solved #2 (Number Theory)
- published: 10 Nov 2008
- views: 21053
- author: mrjames113083
The following problem came from a friend in need of math help. Disprove the statement: There exists an integer, "n" such that n^3 - n + 1 is even. The preced...
Add to Playlist
Play in Full Screen
4:18
Number Theory - Solving Problems Using Mods
...
published: 14 Apr 2013
author: Ritvik Kharkar
Number Theory - Solving Problems Using Mods
add related playlist
Number Theory - Solving Problems Using Mods
- published: 14 Apr 2013
- views: 195
- author: Ritvik Kharkar
Add to Playlist
Play in Full Screen
5:02
Elementary Number Theory - 1 - Introduction
What's going on everybody! Welcome to today's tutorial on elementary number theory. Today ...
published: 01 Nov 2013
author: Academy of One
Elementary Number Theory - 1 - Introduction
add related playlist
Elementary Number Theory - 1 - Introduction
- published: 01 Nov 2013
- views: 1532
- author: Academy of One
What's going on everybody! Welcome to today's tutorial on elementary number theory. Today we are talking about what's gonna be in this unit. Visit: http://ac...
Add to Playlist
Play in Full Screen
20:01
Number Theory ทฤษฎีจํานวนเบื้องต้น ม.4 [2-2]
สนใจสมัครเรียนคณิตศาสตร์ออนไลน์ได้ที่ http://tutoroui.com/ Number Theory ทฤษฎีจํานวนเบื้อง...
published: 06 Nov 2012
author: Oui Tutor
Number Theory ทฤษฎีจํานวนเบื้องต้น ม.4 [2-2]
add related playlist
Number Theory ทฤษฎีจํานวนเบื้องต้น ม.4 [2-2]
- published: 06 Nov 2012
- views: 6416
- author: Oui Tutor
สนใจสมัครเรียนคณิตศาสตร์ออนไลน์ได้ที่ http://tutoroui.com/ Number Theory ทฤษฎีจํานวนเบื้องต้น ม.4 [2-2] By www.tutoroui.com พี่อุ๋ย The Tutor.
Add to Playlist
Play in Full Screen
3:09
Number Theory: Wilson's Theorem
A proof of Wilson's Theorem, a basic result from elementary number theory. The theorem can...
published: 04 Jan 2012
author: Socratica
Number Theory: Wilson's Theorem
add related playlist
Number Theory: Wilson's Theorem
- published: 04 Jan 2012
- views: 5925
- author: Socratica
A proof of Wilson's Theorem, a basic result from elementary number theory. The theorem can be strengthened into an iff result, thereby giving a test for prim...
Add to Playlist
Play in Full Screen
41:34
01 Basic Number Theory
sample 'flipped lesson' to share with class - one-take, no editing
includes: natural numb...
published: 09 Sep 2012
01 Basic Number Theory
add related playlist
01 Basic Number Theory
- published: 09 Sep 2012
- views: 748
sample 'flipped lesson' to share with class - one-take, no editing includes: natural numbers, odd/even, factors/multiples, prime/composite, square/cube roots
Add to Playlist
Play in Full Screen
6:59
Number Theory Problem 6 - Perfect Square and Divisibility
Please visit http://www.usamath.com for math problem solving classes....
published: 16 Mar 2012
author: MathXpress
Number Theory Problem 6 - Perfect Square and Divisibility
add related playlist
Number Theory Problem 6 - Perfect Square and Divisibility
- published: 16 Mar 2012
- views: 1710
- author: MathXpress
Please visit http://www.usamath.com for math problem solving classes.
Number Theory Problem 6 - Perfect Square and Divisibility
Published: 16 Mar 2012
Tulare County Office of Education to host annual Math Super Bowl
The problems used in the competition will include algebra, geometry, number theory, discrete math and statistics ... tcoe.
Fresno Bee 2015-03-21Solving the world's hardest unsolved maths problems (The University of Nottingham)
... field theory ... The range of areas of the team members varies from geometry to logic to number theory.
noodls 2015-03-20New books party: books that arrived recently
... theory enables everyday life ... I adore pondering number theory, so I am a sucker for books like this.
The Guardian 2015-03-20Cal State L.A. math professor receives outstanding teaching award (California State University, Los Angeles)
... interplay with number theory and topology as well as their applications to broadcast communications.
noodls 2015-03-17Who needs identity?
Advertisement ... (Lidasan, 2009) ... In his book he made mention of a number of theories and principles in the field of sociology.
Sun Star 2015-03-17Putin appears in public for first time since March 5
Putin's absence from public view had triggered a number of theories about the leader, ranging from ...
China Daily 2015-03-16Putin Laughs Off Suggestions Of Ill Health
Putin's absence from public view, a rare occurrence in Russia's largely state-controlled media, had ...
Huffington Post 2015-03-16Russia's Vladimir Putin laughs off suggestions of ill health
Putin's absence from public view, a rare occurrence in Russia's largely state-controlled media, had ...
DNA India 2015-03-16A mathematician's tribute to another
He is also known as "a poet of Mathematics" and "an Ambassador of Number Theory".
The Times of India 2015-03-14What good is math? Think about what you do in a day
... known as number theory is used to send our credit-card numbers securely over the Internet.
Ohio 2015-03-14Pi Day celebrates an epic moment at 9.26 am today
Hollywood film Pi revolves a mathematician working in number theory ... Pi in nature The number crops up ...
The Times of India 2015-03-13Happy March 14! It’s Pi Day! (Lehigh University)
... cosmology, number theory, statistics, fractals, thermodynamics, mechanics and electromagnetism.
noodls 2015-03-12Nemtsov killing exposes cracks in Kremlin unity
Sergei Sharov-Delaunay, an aide to Nemtsov in the opposition movement, said he had a number of ...
Reuters 2015-03-12- 1
- 2
- 3
- 4
- 5
- Next page »
Number theory (or arithmetic) is a branch of pure mathematics devoted primarily to the study of the integers. Number theorists study prime numbers as well as the properties of objects made out of integers (such as rational numbers) or defined as generalizations of the integers (such as, for example, algebraic integers).
Integers can be considered either in themselves or as solutions to equations (diophantine geometry). Questions in number theory are often best understood through the study of analytical objects (e.g., the Riemann zeta function) that encode properties of the integers, primes or other number-theoretic objects in some fashion (analytic number theory). One may also study real numbers in relation to rational numbers, e.g., as approximated by the latter (diophantine approximation).
The older term for number theory is arithmetic. By the early twentieth century, it had been superseded by "number theory". (The word "arithmetic" is used by the general public to mean "elementary calculations"; it has also acquired other meanings in mathematical logic, as in Peano arithmetic, and computer science, as in floating point arithmetic.) The use of the term arithmetic for number theory regained some ground in the second half of the 20th century, arguably in part due to French influence. In particular, arithmetical is preferred as an adjective to number-theoretic.
This page contains text from Wikipedia, the Free Encyclopedia -
http://en.wikipedia.org/wiki/Number_theory
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.
Listen to Andrew Granville interviews
Pause Andrew Granville interviews
Sorry, can't find any Andrew Granville interviews.
Andrew James Granville (born 1962) is a British mathematician, working in the field of number theory.
He has been a faculty member at the Université de Montréal since 2002. Before moving to Montreal he was a mathematics professor at University of Georgia (UGA) from 1991 until 2002. He was a section speaker in the 1994 International Congress of Mathematicians together with Carl Pomerance from UGA.
Granville received his Bachelor of Arts (Honours) (1983) and his Certificate of Advanced Studies (Distinction) (1984) from Trinity College, Cambridge University. He received his Ph.D. from Queen's University in 1987 and was inducted into the Royal Society of Canada in 2006.
Granville's work is mainly in number theory, in particular analytic number theory. Along with Carl Pomerance and W. R. (Red) Alford he proved the infinitude of Carmichael numbers in 1994. This proof was based on a conjecture given by Paul Erdős.
In 2008, he won the Chauvenet Prize from the Mathematical Association of America for his paper "It is easy to determine whether a given integer is prime".
This page contains text from Wikipedia, the Free Encyclopedia -
http://en.wikipedia.org/wiki/Andrew_Granville
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.
-
Play in Full ScreenPlay Karaoke in Full ScreenNumber ThreeThey Might Be Giants
There's only two songs in me and I just wrote the third
Don't know where I got the inspiration or how I wrote the words
Spent my whole life just digging up my music's shallow grave
For the two songs in me and the third one I just made
A rich man once told me
";Hey life's a funny thing";
A poor man once told me
That he can't afford to speak
Now I'm in the middle like a bird without a beak 'cause
There's just two songs in me and I just wrote the third
Don't know where I got the inspiration or how I wrote the words
Spent my whole life just digging up my music's shallow grave
For the two songs in me and the third one I just made
So I went to the President
And I asked old what's-his-name
Has he ever gotten writer's block
Or something like the same
He just started talking
Like he was on TV
";If there's just two songs in ya, boy
Whaddaya want from me?";
So I bought myself some denim pants
And a silver guitar
But I politely told the ladies
";You'll still have to call me Sir
Because I have to keep my self-respect
I'll never be a star
Since there's just two songs in me
And this is Number Three"; -
Play in Full ScreenPlay Karaoke in Full ScreenNumber ThreeBen Harper
(Instrumental)
© WN 2015