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The only known multidigit palindromic Woodall prime. Sexy primes are such that n and n + 6 are both prime. The pair (383, 389) for example. The first multidigit palindromic prime to appear in the decimal expansion of . [Wu] The sum of the first three 3digit palindromic primes. [Vouzaxakis] 383 is the smallest p(n) such that the continued fraction expansion of [p(n)+sqrt(p(n+1))]/p(n+2) has a prime number of coefficients in its periodic portion. [Rupinski] The smallest prime which can be represented as sum of a prime and its reversal (241 + 142 = 383). [Gupta] 383 = 6*2^6  1. [Noll] The smallest palindromic Pillai prime. Together with 191, this prime forms a palindromic Sophie Germain pair: i.e., 2(191)+1 = 383. Less known is the fact that 383 divides the Mersenne number 2^1911. [De Geest] 383 = prime(3*8*3) + sigma(3+8+3). Note that 383 is the earliest number (coincidentally prime) with this property. [Firoozbakht] The smallest prime of the form 383*2^n+1 is titanic. The product of the nonzero even digits minus 1. [Silva] An aqueous solution of hydrochloric acid boils at a higher temperature than pure water and reaches a maximum boiling (or azeotropic) point of 383 K. [Beedassy] The sum of three consecutive balanced primes (53 + 157 + 173). [Silva] 383 = 3^5 + 1^4 + 4^1 + 1^9 + 5^3 + 9^1. Note the first six digits of the decimal expansion of as bases and exponents. [Silva] The ordered concatenation of all reflectable primes up to 383 is a reflectable prime. Can you find a larger example?
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