![a positive integer is said to be prime number it is not divisible by any positive integer other than itself and 1 Let p be a prime number greater than 5 then a positive integer is said to be prime number it is not divisible by any positive integer other than itself and 1 Let p be a prime number greater than 5 then](https://toppr-doubts-media.s3.amazonaws.com/images/9877032/faf76f4b-dfdb-455d-b75d-5e6e48c05f89.jpg)
a positive integer is said to be prime number it is not divisible by any positive integer other than itself and 1 Let p be a prime number greater than 5 then
What is the proof that if 2^p -1 is prime assuming p is greater than or equal to 2, then p must also be a prime? - Quora
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Primality, Theorem of Wilson, Property of Giuga, Wolstenholme's Theorem, Prime Number, number theory 29/1 Sideway output.to
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Primality, Theorem of Wilson, Property of Giuga, Wolstenholme's Theorem, Prime Number, number theory 29/1 Sideway output.to
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![If `Y={x|x` is a positive factor of the number `2^(p-1)(2^p-1)` where `2^p-1` is a prime number... - YouTube If `Y={x|x` is a positive factor of the number `2^(p-1)(2^p-1)` where `2^p-1` is a prime number... - YouTube](https://i.ytimg.com/vi/eQRJL36hXu8/maxresdefault.jpg)
If `Y={x|x` is a positive factor of the number `2^(p-1)(2^p-1)` where `2^p-1` is a prime number... - YouTube
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If [math]P[/math] is a prime number and [math]P_1[/math] is the previous prime number, I've found that [math]P_1-\frac{P_1^2}{P}[/math] tends to an even integer as [math]P[/math] increases. Can this be proved? - Quora
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![SOLVED: Theorem 1. If p is a prime number and p ≡ 1 mod 4, then p | m^2 + 1 for some m ∈ Z Exercise 4. Recall that Z(i) denotes SOLVED: Theorem 1. If p is a prime number and p ≡ 1 mod 4, then p | m^2 + 1 for some m ∈ Z Exercise 4. Recall that Z(i) denotes](https://cdn.numerade.com/ask_images/f3c58ba9bafd4810ab3ae3af1ff536f9.jpg)