 
 <prompt> text: ```Read di tori and ansa di kweshons.

A prime number (or a prime) na natural number wey pass 1 wey no get any positive divisors apart from 1 and itself. A natural number wey pass 1 wey no be prime number na wetin dem dey call composite number. For example, 5 na prime because 1 and 5 na im only positive integer factors, while 6 na composite because e get divisors like 2 and 3 apart from 1 and 6. The fundamental theorem of arithmetic establish di central role of primes for number theory: any integer wey pass 1 fit be expressed as a product of primes wey dey unique up to ordering. The uniqueness for dis theorem require say make dem exclude 1 as prime because person fit include plenty instances of 1 for any factorization, e.g., 3, 1 · 3, 1 · 1 · 3, etc. na all valid factorizations of 3.

The property of being prime (or not) na wetin dem dey call primality. A simple but slow method of verifying the primality of a given number n na wetin dem sabi as trial division. E consist of testing whether n na multiple of any integer between 2 and . Algorithms wey dey more efficient pass trial division don dey developed to test the primality of large numbers. Dem include the Miller–Rabin primality test, wey dey fast but get small probability of error, and the AKS primality test, wey always produce the correct answer for polynomial time but e too slow to dey practical. Particularly fast methods dey available for numbers wey get special forms, like Mersenne numbers. As of January 2016[update], the largest known prime number get 22,338,618 decimal digits.

1. wetin be primality?
2. trial division dey less efficient pass algorithm?
3. wetin dem develop di algorithms for?
4. mention one
5. e dey known as error free?
6. mention anoda one?
7. which one dey faster?
8. wetin dem dey call non prime numbers?
9. 1 na prime?
10. how many digits dey for di largest prime number?

Numbered answers:``` <response>: ```1. na number wey fit only divide by 1 and e sef
2. yes
3. test if big numbers na prime numbers
4. Miller Rabin
5. no
6. AKS
7. Miller Rabin
8. numbers wey no be prime
9. no
10. 22,338,618``` 