787
This number is a prime.
 The six integers following 787 are divisible by the first six primes, respectively.
 
The six integers following 787 are divisible by the first six primes, respectively. 
 The smallest prime that can be represented as sum of a prime and its reversal in two different ways.  [Gupta]
 
The smallest prime that can be represented as sum of a prime and its reversal in two different ways.  [Gupta]
 The Great Mogul Diamond of India was at least 787 carats.
 
The Great Mogul Diamond of India was at least 787 carats. 
 The sum of the first eleven emirps.  [Silva]
 
The sum of the first eleven emirps.  [Silva]
 The Boeing 787 Dreamliner is a super-efficient airplane. Half of its "primary" structure is made of composite materials.
 
The Boeing 787 Dreamliner is a super-efficient airplane. Half of its "primary" structure is made of composite materials. 
 The smallest multidigit (or non-trivial) Giza prime.  [Pol]
 
The smallest multidigit (or non-trivial) Giza prime.  [Pol]
 The smallest palindromic prime p such that neither p+2, p-2, p+4, p-4,
p+6, p-6, p+8, nor p-8 is prime.  [Post]
 
The smallest palindromic prime p such that neither p+2, p-2, p+4, p-4,
p+6, p-6, p+8, nor p-8 is prime.  [Post]
 The Boeing Company's newest commercial aircraft, the 787
Dreamliner, completed its maiden flight in Seattle, WA on
12/15/2009. Note that 12152009 is also prime.  [Green]
 
The Boeing Company's newest commercial aircraft, the 787
Dreamliner, completed its maiden flight in Seattle, WA on
12/15/2009. Note that 12152009 is also prime.  [Green]
 The smallest prime number (the only palindromic) of the form a^m+b^m-m where a*b is the prime factorization of m, i.e., 2^6+3^6-6.  [Loungrides]
 
The smallest prime number (the only palindromic) of the form a^m+b^m-m where a*b is the prime factorization of m, i.e., 2^6+3^6-6.  [Loungrides]
 Kaczynski, T. J. (1971). "Problem 787". Mathematics Magazine 44 (1): 41.
 
Kaczynski, T. J. (1971). "Problem 787". Mathematics Magazine 44 (1): 41. 
 787 = 3⁴ + 5⁴ + 3⁴. Note that 787 and 353 are both palindromic primes.  [Leonardis]
 
787 = 3⁴ + 5⁴ + 3⁴. Note that 787 and 353 are both palindromic primes.  [Leonardis]
 The first palindromic prime sum of the first (palindromic) n "happy primes" {7,13,19,23,31,79,97,103,109,139,167}, (case n=11).  [Worrom]
 
The first palindromic prime sum of the first (palindromic) n "happy primes" {7,13,19,23,31,79,97,103,109,139,167}, (case n=11).  [Worrom]