On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl
On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl
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In our eReader you can find the full English version of the book. Read On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl
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To quickly assess the difficulty of the text, read a short excerpt:
There are a number of cases.
Case 1. Let u be a node, other than the root, in the lazy block tree. Suppose v is not on the left extreme path. Further suppose that v is accessed from its left child, u. Then v is promoted, v's promotion is paid for by gp times the jump in global rank from u', v's left child in the imaginary tree, to v (for, by Lemma 4, v's lazy weight is at lea. St the weight of its left subtree in the actuaJ tree and hence aJso in the imaginary tree; so v's lazy rank is at least... as large as u"s global rank). (Comment. The node u' may be missing; i. E. , v is the bottom node on the right path. ) Let wi be r's right child, if any, in the lazy block tree, and let W2, W3, • ■ ■, Wkhe the maximcd left path descending from wj in the lazy block tree. Wi, W2, ■ • ■, Wk are also promoted. Between them, these promotions require just gp times the jump in global rank from u' to v. For, by Lemma 4, w. 's lazy rank is at least iWi+i's normal rank, for 1
What to read after On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
There are a number of cases.
Case 1. Let u be a node, other than the root, in the lazy block tree. Suppose v is not on the left extreme path. Further suppose that v is accessed from its left child, u. Then v is promoted, v's promotion is paid for by gp times the jump in global rank from u', v's left child in the imaginary tree, to v (for, by Lemma 4, v's lazy weight is at lea. St the weight of its left subtree in the actuaJ tree and hence aJso in the imaginary tree; so v's lazy rank is at least... as large as u"s global rank). (Comment. The node u' may be missing; i. E. , v is the bottom node on the right path. ) Let wi be r's right child, if any, in the lazy block tree, and let W2, W3, • ■ ■, Wkhe the maximcd left path descending from wj in the lazy block tree. Wi, W2, ■ • ■, Wk are also promoted. Between them, these promotions require just gp times the jump in global rank from u' to v. For, by Lemma 4, w. 's lazy rank is at least iWi+i's normal rank, for 1
What to read after On the Dynamic Finger Conjecture for Splay Trees Part I Splay Sorting Log N Bl?
You can find similar books in the "Read Also" column, or choose other free books by Richard Cole to read onlineMoreLess
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