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34 = (144). Note that 34 and 144 are Fibonacci numbers. No larger example of this type is known. [Honaker] The first 34 odd numbers (concatenated) is prime. [Das] 34 is the smallest number which can be expressed as the sum of two primes in four ways. [Murthy] The smallest composite Fibonacci number whose sum of prime factors is a prime. [Gupta] 1^{34} + 2^{33} + 3^{32} + ... + 32^{3} + 33^{2} + 34^{1} is prime. [Patterson] 34 = 3 + 5 + 7 + 19 is the smallest number which is sum of distinct primes whose digits are odd. Note that all the odd digits are used, without repetition. [Capelle] The smallest Fibonacci number f such that neither 6f  1 nor 6f + 1 are prime. [Necula] (34)= !3 + !4, where !3 and !4 denotes subfactorial 3 and subfactorial 4 respectively. [Gupta] 34 = (3!*4!). [Firoozbakht] 34!/34# + 1 are twin primes. [Wesolowski] (34) = 3!! + 4!!. [Gupta] There are 34 fivedigit primes formed from the five odd digits. This means there's a Fibonacci number of Fibonaccidigit primes formed from the Fibonacci number of odd digits. [Silva and Honaker] First occurrence of a run of exactly 34 consecutive integers with an odd number of prime factors has never been found.
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