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Order, 1997
For finite sequences \(a=(a_1,\dots, a_j)\) and \(b=(b_1,\dots, b_p)\) the juxtaposition of \(a\) and \(b\) is defined to be the sequence \((a_1,\dots, a_j,b_1,\dots, b_p)\). The sequences \(a\) and \(b\) are said to be overlapping if, for some \(s\leq\min\{j, p\}\), the inequalities \(a_{j-s+i}\geq b_i\) hold for all \(i=1,\dots, s\).
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For finite sequences \(a=(a_1,\dots, a_j)\) and \(b=(b_1,\dots, b_p)\) the juxtaposition of \(a\) and \(b\) is defined to be the sequence \((a_1,\dots, a_j,b_1,\dots, b_p)\). The sequences \(a\) and \(b\) are said to be overlapping if, for some \(s\leq\min\{j, p\}\), the inequalities \(a_{j-s+i}\geq b_i\) hold for all \(i=1,\dots, s\).
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