Eryılmaz, SerkanStepanov, Alexei2023-06-162023-06-1620080026-13351435-926Xhttps://doi.org/10.1007/s00184-007-0134-7https://hdl.handle.net/20.500.14365/849Let X(1),..., X(n) be independent and identically distributed random variables with continuous distribution function. Denote by X(1:n) <= ... <= X(n:n) the corresponding order statistics. In the present paper, the concept of epsilon-neighbourhood runs, which is an extension of the usual run concept to the continuous case, is developed for the sequence of ordered random variables X(1:n) <= ... <= X(n:n).eninfo:eu-repo/semantics/closedAccessasymptotic resultsdispersionexchangeable random variablesorder statisticsspacingsrunslongest runNumberRecordsMaximumRuns in an Ordered Sequence of Random VariablesArticle10.1007/s00184-007-0134-72-s2.0-41049099708