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 A103232 After the first two terms, each subsequent term is the smallest integer that is an outlier of the set of the previous terms, based on the criterion of 1.5 interquartile ranges above the third quartile. 1
 1, 2, 3, 5, 7, 10, 13, 18, 23, 29, 37, 46, 55, 66, 80, 95, 111, 128, 147, 170, 196, 223, 252, 282, 314, 349, 390, 435, 482, 531, 584, 637, 693, 751, 814, 885, 962, 1045, 1130, 1217, 1309, 1405, 1501, 1601, 1704, 1809, 1924, 2049, 2182 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,2 COMMENTS This sequence is dependent upon the initial two terms and how quartiles are defined (e.g., do you include the median) and how many interquartile ranges above the third quartile to go. LINKS Eric Weisstein's World of Mathematics, Outlier FORMULA a(n) = int(q3(n-1) + 1.5*iqr(n-1) + 1), where q3(n-1) is the third quartile of the first n-1 terms and iqr(n-1) is the interquartile range of the first n-1 terms. EXAMPLE a(8) = 18 because the third quartile of the first 7 terms is 8.5 and the interquartile range of the first 7 terms is 6, so the lower limit for outliers is 17.5 and the next higher integer is 18. CROSSREFS Cf. A103231. Sequence in context: A319470 A115001 A008766 * A062684 A033485 A026811 Adjacent sequences:  A103229 A103230 A103231 * A103233 A103234 A103235 KEYWORD easy,nonn AUTHOR Kerry Mitchell, Jan 26 2005 STATUS approved

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Last modified February 23 00:18 EST 2019. Contains 320411 sequences. (Running on oeis4.)