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binary search tree वाक्य

"binary search tree" हिंदी मेंbinary search tree in a sentence
उदाहरण वाक्यमोबाइल
  • These two representatives point to two balanced binary search trees, which one both searches for " k ".
  • Each of the two new balanced binary search trees contains at most log " M " + 1 elements.
  • Binary search trees are a fundamental data structure used to construct more abstract data structures such as multisets, and associative arrays.
  • Binary trees labelled this way are used to implement binary search trees and binary heaps, and are used for efficient sorting.
  • The B-tree is a generalization of a binary search tree in that a node can have more than two children.
  • The reduced node memory overhead compared to other self-balancing binary search trees can further improve locality of reference and caching.
  • An associative array can be thought of as a binary search tree with a user-specified key type and data type.
  • A Binary search tree is a special case of the binary tree where the data elements of each node are in order.
  • Contrast with a search tree, specifically a binary search tree, which also allows logarithmic-time search, but requires pointers.
  • These two representatives point to two balanced binary search trees, which one searches for the successor of " k ".
  • Finally, one searches the two balanced binary search trees of these two representatives for the predecessor of " k ".
  • There are several schemes for overcoming this flaw with simple binary trees; the most common is the self-balancing binary search tree.
  • Unlike self-balancing binary search trees, the B-tree is optimized for systems that read and write large blocks of data.
  • In efficient implementations, however, sets are implemented using self-balancing binary search trees or hash tables, rather than a list.
  • Try to maintain, for example, a binary search tree, without V . Szabolcs 20 : 47, 10 December 2006 ( UTC)
  • It is an offline binary search tree, while only using O ( \ log \ log n ) additional bits of memory per node.
  • The data structure resulting from this random choice is called a treap, due to its combination of binary search tree and binary heap features.
  • Binary search trees lend themselves to fast searching in external memory stored in hard disks, as binary search trees can effectively be structured in filesystems.
  • Binary search trees lend themselves to fast searching in external memory stored in hard disks, as binary search trees can effectively be structured in filesystems.
  • Assuming this is a binary search tree, as stated above, the elements must be interpreted as variables that can be compared to each other.
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