37 is a prime number from 1-100. 37 has 2 factors, 1 and 37. It is the twelfth prime number, and the twelfth prime number from 1-100. The primorial of 37 is 7,420,738,134,810

Proofs[]
- Therefore, 37 has 2 factors and is prime.
As an Exponent of Mersenne Number[]
237 - 1, which is the number 137,438,953,471, is divisible by 223, and is therefore a composite number.
Relationship with other odd numbers[]
The numbers before[]
- 31 is the previous prime number.
- The difference between 37 and 31 is 6. Therefore, they are sexy primes.
- 33 is a composite number. It can be factored into 3 x 11.
- 35 is a composite number. It can be factored into 5 x 7.
The numbers after[]
- The next odd number, 39, is not a prime number. It can be factored into 3 x 13.
- 41 is the next prime number.
- The difference between 41 and 37 is 4. Therefore, they are cousin primes.
- 43 is the second next prime number.
- The difference between 43 and 37 is 6. Therefore, they are sexy primes.
- 47 is the third next prime number.
Usage[]
Science[]
- 37 is the atomic number of rubidium.
- 37°C = ~99°F is the normal temperature of the human body.
Trivia[]

2 and 3 is medianes of smallest prime factors of all prime numbers, however 37 is mediane of second smallest prime factor of all prime numbers
- 37 is a mediane value for the second smallest prime factor of all prime numbers of an integer. (
2,3,5,7,11,13,17,19,23,29,31,37,41,43,47......∞). So when we exclude 2, then 37 will be the median of the second smallest prime factor of all odd numbers, from 3, 5..... to thousands, millions, billions, googols, all the way to infinity. - The secretary problem is known as the 37% rule by
- 37 is an emirp and permutable prime, since its reverse, 73, is also prime.
- Additionally, 37 is the 12th prime number, and 73 is the 21st prime number.
- 37 is left-truncatable (37, 7) and right-truncatable (37, 3).
- 37 is also left-and-right-truncatable and two-sided.
- Since 37 is not part of a twin prime pair, it is an isolated prime.
- 37 is the value of the central cell of the smallest magic square that uses only prime numbers and 1.