P-adic analysis & Shai Haran - Unionpedia, the concept map
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Difference between P-adic analysis and Shai Haran
P-adic analysis vs. Shai Haran
In mathematics, p-adic analysis is a branch of number theory that deals with the mathematical analysis of functions of ''p''-adic numbers. Shai Haran (born 1958) is an Israeli mathematician and professor at the Technion – Israel Institute of Technology.
Similarities between P-adic analysis and Shai Haran
P-adic analysis and Shai Haran have 1 thing in common (in Unionpedia): P-adic number.
P-adic number
In number theory, given a prime number, the -adic numbers form an extension of the rational numbers which is distinct from the real numbers, though with some similar properties; -adic numbers can be written in a form similar to (possibly infinite) decimals, but with digits based on a prime number rather than ten, and extending to the left rather than to the right.
P-adic analysis and P-adic number · P-adic number and Shai Haran · See more »
The list above answers the following questions
- What P-adic analysis and Shai Haran have in common
- What are the similarities between P-adic analysis and Shai Haran
P-adic analysis and Shai Haran Comparison
P-adic analysis has 48 relations, while Shai Haran has 28. As they have in common 1, the Jaccard index is 1.32% = 1 / (48 + 28).
References
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