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- Grafting_(algorithm) abstract "In computer science, grafting is a method used to manipulate trees. One such tree is an ordered tree, which is where the subtrees for any node are ordered. Let root(T1), ..., root(Tn) be the children of root(T) and root(Ti) be the ith child. A suitable representation of ordered trees is to make them a rooted binary tree, where each node is stored in the same amount of memory.The conversion to a rooted binary tree root(T) is:1. For each child of root(T), remove all the edges from the child to the parent.2. For each node: a. Add an edge to the first child (if one exists) as the left child. b. Add an edge to the next sibling (if one exists) as the right child.Grafting can identify regions where there are no occupancies and correct the poor class assignments to increase accuracy. The extension to graft multiple branches at each leaf reduces the number of errors.".
- Grafting_(algorithm) wikiPageID "21677830".
- Grafting_(algorithm) wikiPageRevisionID "552411816".
- Grafting_(algorithm) date "April 2013".
- Grafting_(algorithm) hasPhotoCollection Grafting_(algorithm).
- Grafting_(algorithm) reason "weak citations and confusing prose descriptions of algorithm and utility".
- Grafting_(algorithm) subject Category:Graph_algorithms.
- Grafting_(algorithm) subject Category:Trees_(graph_theory).
- Grafting_(algorithm) type Abstraction100002137.
- Grafting_(algorithm) type Act100030358.
- Grafting_(algorithm) type Activity100407535.
- Grafting_(algorithm) type Algorithm105847438.
- Grafting_(algorithm) type Event100029378.
- Grafting_(algorithm) type GraphAlgorithms.
- Grafting_(algorithm) type Procedure101023820.
- Grafting_(algorithm) type PsychologicalFeature100023100.
- Grafting_(algorithm) type Rule105846932.
- Grafting_(algorithm) type YagoPermanentlyLocatedEntity.
- Grafting_(algorithm) comment "In computer science, grafting is a method used to manipulate trees. One such tree is an ordered tree, which is where the subtrees for any node are ordered. Let root(T1), ..., root(Tn) be the children of root(T) and root(Ti) be the ith child. A suitable representation of ordered trees is to make them a rooted binary tree, where each node is stored in the same amount of memory.The conversion to a rooted binary tree root(T) is:1.".
- Grafting_(algorithm) label "Grafting (algorithm)".
- Grafting_(algorithm) sameAs m.05mvm6k.
- Grafting_(algorithm) sameAs Q5592503.
- Grafting_(algorithm) sameAs Q5592503.
- Grafting_(algorithm) sameAs Grafting_(algorithm).
- Grafting_(algorithm) wasDerivedFrom Grafting_(algorithm)?oldid=552411816.
- Grafting_(algorithm) isPrimaryTopicOf Grafting_(algorithm).