A Tight Bound for EMAC - CWI

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e an accident. And if we only consider structure graphs built by at most two<br />

paths, then also the second true collision is necessarily an accident (see Lemma<br />

10 in the full version of [BPR05], fact (i) below follows from this).<br />

For G ∈G(M) andi, j, 1≤ i

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Collisions. Suppose a structure graph G = GM π ∈G(M) is exposed edge by edge (i.e. in step i the value [i]G is shown to us). We say that G has a collision in step i if the edge exposed in step i points to a vertex which is already in the graph. With Col(G) we denote all collisions, i.e. all pairs (i, j) whereinstepi there was a collision which hit the vertex computed in step j

e an accident. And if we only consider structure graphs built by at most two paths, then also the second true collision is necessarily an accident (see Lemma 10 in the full version of [BPR05], fact (i) below follows from this). For G ∈G(M) andi, j, 1≤ i

Page 1 and 2: A Tight Bound for EMAC Krzysztof Pi
Page 3 and 4: Upper Bound, Range Other Where O(.)
Page 5 and 6: Lower Bound on q. The CP2,n,ℓ =
Page 7: C C C C C D C D C C C C C C D D C B
Page 11 and 12: We will prove two claims, which the

A Tight Bound for EMAC - CWI

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