This paper considers the largest and smallest observations at the times when a new record of either kind (upper or lower) occurs. These are called the upper and lower current records and are denoted by $R^l_m$ and $R^s_m$, respectively. The interval $(R^s_m,~ R^l_m)$ is then referred to as the record coverage. The prediction problem in the two-sample case is then discussed and, specifically, the exact outer and inner prediction intervals are derived for order statistics intervals from an independent future $Y$-sample based on the $m$-th record coverage from the $X$-sequence when the underlying distribution of the two samples are the same. The coverage probabilities of these intervals are exact and do not depend on the underlying distribution. Distribution-free prediction intervals as well as upper and lower prediction limits for spacings from a future $Y$-sample are obtained in terms of the record range from the $X$-sequence.

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