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A Theory for Convex Interval Relations including Unbounded Intervals

机译:包括无穷区间在内的凸区间关系理论

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摘要

We extend the basic axiomatization of interval convex relations by Allen and Hayes with unbounded intervals. Unbounded intervals include since intervals with a finite beginning point and infinite ending point, until intervals with an infinite beginning point and finite ending point and the constant alltime representing the whole time line, with both extreme points being infinite. A number of results show the adequacy of the axiomatization proposed; in particular, unbounded intervals are proven to contain unbounded sequences of meeting intervals extending towards the past and/or the future. Importantly, the theory is proven to be consistent.
机译:我们用无界区间扩展了Allen和Hayes区间凸关系的基本公理化。无限间隔包括自具有有限起点和无限终点的间隔,直到具有无限起点和无限终点的间隔以及始终代表整个时间线的恒定时间,并且两个极限点都是无限的。许多结果表明提出的公理化是足够的。特别是,无限制的间隔被证明包含满足过去和/或未来的会议间隔的无限制序列。重要的是,该理论被证明是一致的。

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