_sporadic-apry-like-numbers-modulo-primes-part-2.jpg "Sporadic Apéry-like numbers modulo primes Part 2 from integers numbers Video Screenshot Preview")
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⏲ Duration: 8 min 23 sec
✓ Published: 15-Sep-2017
✓ Published: 15-Sep-2017
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Amita Malik, Rutgers Experimental Mathematics Seminar, September 14th, 2017nSee part 1 at vimeo.com/233910923nSee part 3 at vimeo.com/233911703nAbstract:nAt the ICM in 1978, R. Apéry's proof of the irrationality of ζ(3) was presented. In this proof, he introduced a sequence of integers, now known as Apéry numbers. Apéry-like numbers are special integer sequences, studied by Beukers and Zagier, which are modeled after Apéry numbers. Among their remarkable properties are connections with modu
Amita Malik, Rutgers Experimental Mathematics Seminar, September 14th, 2017nSee part 1 at vimeo.com/233910923nSee part 3 at vimeo.com/233911703nAbstract:nAt the ICM in 1978, R. Apéry's proof of the irrationality of ζ(3) was presented. In this proof, he introduced a sequence of integers, now known as Apéry numbers. Apéry-like numbers are special integer sequences, studied by Beukers and Zagier, which are modeled after Apéry numbers. Among their remarkable properties are connections with modu
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