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A171444
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Sum of three consecutive reversed primes.
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1
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10, 15, 23, 49, 113, 193, 194, 215, 137, 178, 100, 121, 122, 143, 204, 146, 187, 109, 130, 151, 172, 233, 215, 278, 481, 1103, 1903, 1913, 1933, 1163, 1583, 1793, 2603, 2023, 1843, 1263, 1873, 1493, 2103, 1523, 1343, 763, 1373, 2173, 1894, 1425
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OFFSET
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1,1
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LINKS
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FORMULA
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a(n) = r(p(n)) + r(p(n+1)) + r(p(n+2)) where p(n) is the n-th prime number and r(n) is the number obtained by the reversal of the digits of n (e.g., r(1230) = 321).
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EXAMPLE
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(from primes 11, 13, and 17): 11 + 31 + 71 = 113;
(from primes 13, 17, and 19): 31 + 71 + 91 = 193;
(from primes 173, 179, and 181): 371 + 971 + 181 = 1523.
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MATHEMATICA
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r[n_] := FromDigits[Reverse[IntegerDigits[n]]]; Table[r[Prime[n]] + r[Prime[n+1]] + r[Prime[n+2]], {n, 50}]
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CROSSREFS
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KEYWORD
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nonn,base
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AUTHOR
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EXTENSIONS
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STATUS
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approved
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