The conversation between human and AI assistant.
What is the remainder when 2^468 is divided by 11?
Wow! That's pretty impressive. Can you explain Fermat's Little Theorem to me?
Sure! Fermat's Little Theorem states that if p is a prime number, then for any integer a, the number a^p - a is an integer multiple of p. In other words, a^p is congruent to a (mod p) for any integer a. This theorem is very useful in number theory and cryptography, especially in the field of RSA encryption.