Good bye year 2016.
Hello year 2017!
We all know that 2017 is a prime number, but it is more than just another prime number.

2017π (rounds to nearest integer) is a prime.

2017e (rounds to nearest integer ) is a prime.

The sum of all odd primes up to 2017 is a prime number, i.e. 3+5+7+11+...+2017 is a prime number.

The sum of the cube of gap of primes up to 2017 is a prime number. That is (32)^3 + (53)^3 + (75)^3 + (117)^3 + ... + (20172011)^3 is a prime number.

The prime number before 2017 is 2017+(2017), which makes it a sexy prime, and the prime after 2017 is 2017+(2+0+1+7). 2017 itself is of course equal to 2017+(201*7).

Insert 7 into any two digits of 2017, it is still a prime number, i.e. 27017, 20717, 20177 are all primes. Plus, 20177 is also a prime number.

Since all digits of 2017 is less than 8, it can be viewed as an octal. 2017 is still a prime number as an octal.

2017 can be written as a sum of three cubes of primes, i,e, p^3 +q^3 +r^3 for some primes p, q, r.
2017 can be written as a sum of cubes of five distinct integers. 
2017 can be written as x^2+y^2, x^2+2y^2, x^2+3y^2, x^2+4y^2 x^2+6y^2, x^2+7y^2, x^2+8y^2, x^2+9y^2 (for positive integers x, y).

20170123456789 is also a prime.

The 2017th prime number is 17539 and 201717539 is also a prime.
Let p=2017, then both (p+1)/2 and (p+2)/3 are prime numbers. 
The first ten digits of the decimal expansion of the cubic root of 2017 contains all different digits 0~9. 2017 is the least integer has this property.

2017 = 2^11  11th prime
You can check OEIS for more interesting facts for your favorite numbers :)
Update
A sagemath worksheet to verify these facts by William Stein.
Recommended: Check out this mobile app: The TruthSpy.
Share this via: