Ad
related to: mit opencourseware number theory test
Search results
Results From The WOW.Com Content Network
The AKS primality test is galactic. It is the most theoretically sound of any known algorithm that can take an arbitrary number and tell if it is prime. In particular, is provably polynomial-time, deterministic, and unconditionally correct. All other known algorithms fall short on at least one of these criteria, but the shortcomings are minor ...
In 2007, MIT OpenCourseWare introduced a site called Highlights for High School that indexes resources on the MIT OCW applicable to advanced high school study in biology, chemistry, calculus and physics in an effort to support US STEM education at the secondary school level. In 2011, MIT OpenCourseWare introduced the first of fifteen OCW ...
MIT Open Learning is a Massachusetts Institute of Technology (MIT) organization, [1] [2] headed by Dimitris Bertsimas, [3] that oversees several MIT educational initiatives, such as MIT Open CourseWare, MITx, [4] MicroMasters, [5] MIT Bootcamps [6] and others.
Note: Computational number theory is also known as algorithmic number theory. Residue number system; ... Baillie–PSW primality test; Miller–Rabin primality test;
This organization organized volunteers to translate foreign OpenCourseWare, mainly MIT OpenCourseWare into Chinese and to promote the application of OpenCourseWare in Chinese universities. In February 2008, 347 courses had been translated into Chinese and 245 of them were used by 200 professors in courses involving a total of 8,000 students.
The Fermat test and the Fibonacci test are simple examples, and they are very effective when combined. John Selfridge has conjectured that if p is an odd number, and p ≡ ±2 (mod 5), then p will be prime if both of the following hold: 2 p−1 ≡ 1 (mod p), f p+1 ≡ 0 (mod p), where f k is the k-th Fibonacci number. The first condition is ...
During his teenage years, after watching a documentary about Yitang Zhang, Larsen became interested in number theory and the twin primes conjecture in particular. The subsequent strengthening of Zhang’s method by James Maynard and Terence Tao not long after rekindled his desire to better understand the math involved.
The Selberg trace formula is the analogue for these functions of the explicit formulas in prime number theory. Selberg proved that the Selberg zeta functions satisfy the analogue of the Riemann hypothesis, with the imaginary parts of their zeros related to the eigenvalues of the Laplacian operator of the Riemann surface.