PPT-Number Theory CSE 311 Autumn 2020

Lecture 11 httpsabstrusegoosecom353 Announcements Lots of folks sounded concerned about English proofs in sections THATS NORMAL English proofs arent easy the first few times or the next few timessometimes not even after a decade . The autumn juvenile season can start as early as September and is busy through until the end of November However some will struggle on and the occasional one can be found from December through until April The season will vary slightly depending whet "Autumn de Forest is an Artistic Genius". The Discovery Channel. "I own a Picasso, a Warhol - and now I own an Autumn de Forest". M. . Pivoz. - Art Collector.  . At age six, Autumn showed her artwork as a featured artist at the prestigious Malibu Fine Art Festival. At age seven, Autumn sold her first painting for over $1,000. As an eight year old, at her first auction, Autumn sells over $100,000.00 in 16 minutes, and signs a worldwide Publishing and Management Agreement.. (aka cs302: Discrete Mathematics II). Spring 2010. University of Virginia. David Evans. Computation is what Computers do, who needs theory?. flickr. : . gastev. [cc]. Charles Babbage’s . Difference Engine. Lecture 12. Modular Arithmetic and Applications. Autumn . 2012. Autumn 2012. CSE 311. 1. Announcements. Reading assignments. Today and Friday: . 4.1-4.3 . 7. th. Edition. Howl ‘N Prowl Autumn Dog Walk. Families and their dogs come together for a few hours during the day and complete a one mile walk to honor the care giving qualities of their canine "Best Friends" and cancer survivors.. (aka cs302: Discrete Mathematics II). Spring 2010. University of Virginia. David Evans. Computation is what Computers do, who needs theory?. flickr. : . gastev. [cc]. Charles Babbage’s . Difference Engine. Eric Ottman. Syracuse University. April 8, 2017. A Tiny Bit of History. In 1874, Georg Cantor published his first article on set theory, including, among other things, his famous “diagonal argument” proving . (aka cs302: Discrete Mathematics II). Spring 2010. University of Virginia. David Evans. Computation is what Computers do, who needs theory?. flickr. : . gastev. [cc]. Charles Babbage’s . Difference Engine. Unit 1 - primes. No.. Question. Answer. 1.1. What is a prime number?. A number that only has two factors, one and itself. 1.2. What is a square. number?. The. result of multiplying a number by itself. Prime. Number. A number that only has 2 factors,. itself and one. . Factor. Numbers. we can multiply together to get other numbers. . Multiple. The result of multiplying 2 integers together. Square. We believe that there are a number of reasons for this including late & insufficient advertising, but also that it is harder to justify a single day meeting now, when many meetings are competing for attention. This is just an attempt to associate sums or differences of prime numbers with points lying on an ellipse or hyperbola.
Certain pairs of prime numbers can be represented as radius-distances from the focuses to points lying either on the ellipse or on the hyperbola.
The ellipse equation can be written in the following form: |p(k)| + |p(t)| = 2n.
The hyperbola equation can be written in the following form: ||p(k)| - |p(t)|| = 2n.
Here p(k) and p(t) are prime numbers (p(1) = 2, p(2) = 3, p(3) = 5, p(4) = 7,...),
k and t are indices of prime numbers,
2n is a given even number,
k, t, n ∈ N.
If we construct ellipses and hyperbolas based on the above, we get the following:
1) there are only 5 non-intersecting curves (for 2n=4; 2n=6; 2n=8; 2n=10; 2n=16). The remaining ellipses have intersection points.
2) there is only 1 non-intersecting hyperbola (for 2n=2) and 1 non-intersecting vertical line. The remaining hyperbolas have intersection points.
Will there be any new thoughts, ideas about this? Find the HCF and LCM of given numbers. Write a number as a product of its prime factors. Key Words. common, factor, multiple, highest, prime, product. 07/09/2020. CONTENTS. – Click to go to…. HCF AND LCM. ANNUAL PERFORMANCE PLAN . Joint Meeting: Portfolio Committee . on Basic Education . and Select Committee . on Education and Technology, Sports, Arts and Culture . 5 May . 2020. 1. PRESENTATION. . OUTLINE.