  In this paper we examine some relative orderings of upper and lower records.
It is shown that if m > n, the mth upper record ages faster than the nth upper
record, where the data sets come from a sequence of independent and identically
distributed observations from a continuous distribution. Sufficient conditions
are also obtained to see whether the mth upper record arisen from a continuous
distribution ages faster in terms of the relative hazard rate than the nth
upper record arisen from another continuous distribution. It is also shown that
the reversed hazard rate of the mth lower record decreases faster than the
reversed hazard rate of the nth lower record, when m > n. Preservation property
of the relative reversed hazard rate order at lower record values is
investigated. Several examples are presented to examine the results.
