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 A119658 Area of consecutive Prime-Index-Prime rectangles. 0
 15, 55, 187, 527, 1271, 2419, 3953, 5561, 9047, 13843, 19939, 28103, 34189, 40301, 50851, 66757, 78391, 93673, 116843, 129551, 147167, 172831, 198691, 234649, 278423, 307961, 330481, 351613, 369583, 437453, 523951, 571247, 616081, 684623 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS This could also be called the product of consecutive Prime-Index-Primes. LINKS FORMULA A prime index is the numerical position of a prime number in the sequence of prime numbers. A Prime-Index-Prime (PIP) is a prime number whose index is also prime. A Prime-Index-Prime rectangle is a rectangle whose sides are components of Prime-Index-Primes. EXAMPLE The second set of consecutive PIPs, 5 and 11, produce a 5x11 unit rectangle whose area is 55 square units. PROG (PARI) g(n) = for(x=1, n, print1(prime(prime(x))*prime(prime(x+1))", ")) CROSSREFS Sequence in context: A211797 A172436 A119134 * A072745 A141839 A080698 Adjacent sequences:  A119655 A119656 A119657 * A119659 A119660 A119661 KEYWORD nonn AUTHOR Cino Hilliard (hillcino368(AT)gmail.com), Jul 28 2006 STATUS approved

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