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in exactly the same order, before and after the elimination; hence, the execution time cannot change The only bene t of rescheduling is a better estimation of the execution time with a more accurate schedule length Note the difference from Theorem 51 for classic scheduling, which states that the rescheduling of any schedule with a list scheduling algorithm results in a chedule at least as short as the original schedule There, it suf ces to schedule the nodes in their start time order of the original schedule Under the involvement contention model, the edge order on the links (Sections 741 and 751) as well as on the processors (Section 821, see also later) is relevant for the schedule length Generally, it is therefore necessary to repeat the scheduling with the same heuristic employed for the original schedule to ensure the exact same scheduling order of the nodes and edges Otherwise, the schedule length might increase Inserting into Gaps The insertion technique can be applied to use the emerging gaps during the scheduling This has the advantage that scheduling decisions might be different when a node or an edge can be inserted into a gap and therefore start earlier Note that use of the insertion technique in a straightforward manner is only possible because the causality Condition 81 for involvement scheduling gives the freedom of the node and edge order (Section 821) Inserting a node or an edge into a gap is very likely to separate edges from their origin or destination nodes, as, for example, in Figure 88 Scheduling Order of Edges As in contention scheduling (Sections 741 and 751), the order in which the edges are scheduled is relevant and might lead to different schedule lengths Here, the scheduling of the edges is divided into the scheduling of the entering edges on the links and the destination processors and the leaving edges provisionally on the source processors Scheduling the entering edges is very similar to the scheduling under the contention model and the same considerations apply to their order (Sections 741 and 751) A natural order of the leaving edges is the scheduling order of their destination nodes, as it follows the same rational as the minimization of the node s start and nish times (Section 51) Of course, the ordering of the edges slightly increases the complexity of a scheduling algorithm It is very important for most algorithms that the scheduling order of the edges is deterministic (Section 751) In Section 841, a list scheduling algorithm will be introduced, employing the technique of reserving time intervals for the leaving edges With list scheduling, utilization of the end or insertion technique is no problem at all.

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