M17

Is there a function for the rank of a prime number?

What kind of books is this given a name? Because I feel like it's a good reference when it's something you want to go back to

Question here for everyone if someone has any comments

Is the quality of these books will not help in deep understanding?

@PM2Ring, hello

Is there a known term for the quality of these books?

direct books

Are straight books, equations, application etc. without talking, are these useful?

@XanderHenderson

What mean "What is their product?"

You mean?

2×3×47

My second question, is there a natural number that has only three prime factors? We do not count the same number and one among the factors

@XanderHenderson, yes

I meant how to deal with the exponent with the expression inside the parenthesis

(a+b)^2=a^2+2ab+b^2

@XanderHenderson

I want to know how this was solved mathematically as well, what are the steps because I know the rule, but I know how this was achieved

(a+b)^2=a^2+2ab+b^2

Sorry, I was typing my message while sending you the link

@XanderHenderson

(a+b)^n What I mean is the highest number n has a general rule that we follow

(a+b)^2=a^2+2ab+b^2

If (a + b)^2 we know that it has a general rule for its square and if the exponent is 3 then there is a general rule, my question is what is the highest exponent with a general rule in (a+b)^n?

Is it permissible to talk about things other than mathematics here? Because the last messages in the room are about other things

How delete my message?

Two factors only

5×15679=78395

78535 - 140=78395

139××113×5=78535

E always has only two prime factors?

Does this always happen?

@copper.hat

I don't mean to guess, I mean to get to the factors directly without testing a set of numbers in a specific area based on the number

Has this problem been proven to be mathematically impossible without any algorithms?

The computer does the analysis, and the numbers that need to be analyzed are endless. Whatever developments in computers, the problem will remain

I mean, we use the computer to analyze factors, but the computer still has a limit, and it can't analyze very large numbers

In pure mathematics I think it is useful

When n is a very large number, computers have a limit, if there is a direct solution to deal with factors without algorithms I think this is useful

The idea is that p and q are prime numbers, so factor analysis is more difficult than if an odd number is not prime

If we knew p and q, I think that would be useful for mathematics? I read it on Wikipedia

encryption

@leslietownes

So it doesn't change that in coding, but still large number analysis is useful in mathematics?

Are there results other than encryption

I read that it is important for encryption, but there is a question: What if a body or institution finds this, will a lot of data be at risk?

If we know p and q, what are the consequences for that?