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270 is a harmonic divisor number[1] 270 is the fourth number that is divisible by its average integer divisor[2] 270 is a practical number, by the second definition The sum of the coprime counts for the first 29 integers is 270 270 is a sparsely totient number, the largest integer with 72 as its totient
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270 is a harmonic divisor number[1] 270 is the fourth number that is divisible by its average integer divisor[2] 270 is a practical number, by the second definition The sum of the coprime counts for the first 29 integers is 270 270 is a sparsely totient number, the largest integer with 72 as its totient
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λ(701,111) = 349,716. Generating the public key. Now that we have Carmichael’s totient of our prime numbers, it’s time to figure out our public key. Under RSA, public keys are made up of a prime number e, as well as modulus n (we will explain what modulus means in a few paragraphs).The number e can be anything between 1 and the value for λ(n), which in our …
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The Euler's totient function, or phi (φ) function is a very important number theoretic function having a deep relationship to prime numbers and the so-called order of integers. The totient φ(n) of a positive integer n greater than 1 is defined to be the number of positive integers less than n that are coprime to n.
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The below program is an implementation of the famous RSA Algorithm. To write this program, I needed to know how to write the algorithms for the Euler’s Totient, GCD, checking for prime numbers, multiplicative inverse, encryption, and decryption.
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