
Curios:
Curios Search:
Participate: 
The smallest smoothly undulating palindromic prime of the form 3(53)_{n}. It is also known as a "sawtooth prime" based on its resemblance to the teeth on the blade of a saw. [Sorensen] 353^{4} = 30^{4} + 120^{4} + 272^{4} + 315^{4}. [Norrie] The sum of the first seventeen palindromic numbers, beginning with 0. [De Geest] The smallest prime for which its 4th power can be written as the sum of 4 integers to the 4th power (353^{4} = 30^{4} + 120^{4} + 272^{4} + 315^{4}). [Russo] A multidigit palindromic prime in the decimal expansion of cube root of 44 (a multidigit palindromic number). [Gupta] The smallest multidigit palindromic prime whose digits are all prime. [Gupta] The only odd threedigit prime such that the sum of each of its digits raised to itself is prime, i.e., 3^{353} + 5^{353} + 3^{353} is prime. [Opao] The smallest palindrome that is the sum of 11 consecutive primes (13+17+19+23+29+31+37+41+43+47+53=353). [Schuler] A palindromic prime obtained from the palindromic expression 3^5 + 35 + 3  53 + 5^3. Note that the sum of digits in the expression is 35. [Gallardo] The sum of the first five primes that are not Chen primes. Note that 353 is a palindromic Chen prime. [Post] Male ostriches weigh up to 353 pounds. [Snider] The smallest palindromic prime formed from consecutive primes. [Silva] The smallest palindromic prime using a prime number of distinct prime digits. Note the prime sum of digits, the prime digital root, the prime additive persistence as well as the prime multiplicative persistence. [Beedassy] 353 = 2^4 + 3^4 + 4^4. [Silva] The sum of the fourth powers of the digits of 353 is another palindromic prime. [Silva] Start of the first set of 4 primeindex primes in arithmetic progression, i.e., (353 = prime(prime(20)), 431 = prime(prime(23)), 509 = prime(prime(25)), 587 = prime(prime(28)). [Jacobs] The first multidigit palindromic prime to appear in the decimal expansion of e. [Gupta] If the decimal digits of the current largest known prime were each one inch wide and arranged sidebyside the number would stretch nearly 353 miles.
(There are 16 curios for this number that have not yet been approved by an editor.)
Prime Curios! © 20002018 (all rights
reserved)
privacy statement
