computer science, a Cartesian tree is a binary tree derived from a sequence of distinct numbers. To construct the Cartesian tree, set its root to be the...

product of two sets Cartesian product of graphs, a binary operation on graphs Cartesian tree, a binary tree in computer science Cartesian anxiety, a hope...

graphs. AA tree AVL tree Binary search tree Binary tree Cartesian tree Conc-tree list Left-child right-sibling binary tree Order statistic tree Pagoda Randomized...

achieved by storing the Cartesian trees for all the blocks in the array. A few observations: Blocks with isomorphic Cartesian trees give the same result...

Petersson describe a variation of heapsort based on a heap of Cartesian trees. First, a Cartesian tree is built from the input in O(n) time, and its root is placed...

portmanteau of tree and heap. It is a Cartesian tree in which each key is given a (randomly chosen) numeric priority. As with any binary search tree, the inorder...

Cartesian tree. The root of the Cartesian tree represents the heaviest minimum spanning tree edge, and the children of the root are Cartesian trees recursively...

fractions and mediants described above, the Stern–Brocot tree may also be defined as a Cartesian tree for the rational numbers, prioritized by their denominators...

Blelloch, Guy E. (2014), "A Simple Parallel Cartesian Tree Algorithm and its Application to Parallel Suffix Tree Construction", ACM Transactions on Parallel...

Cartesian plane Cartesian product Cartesian product of graphs Cartesian theater Cartesian tree Descartes (crater) and Highlands on the Moon (Apollo 16 landing...

Binary trees may also be studied with all nodes unlabeled, or with labels that are not given in sorted order. For instance, the Cartesian tree data structure...

Cartesian trees also arise in the definition of the treap and randomized binary search tree data structures for binary searching. The Cartesian tree of...

and as left and right subtrees the Cartesian tree of A [ 1 , i − 1 ] {\displaystyle A[1,i-1]} and the Cartesian tree of A [ i + 1 , n ] {\displaystyle...

and the tree of knowledge". Synthese. 92 (1): 101–116. doi:10.1007/BF00413744. ISSN 1573-0964. S2CID 46962659. Grosholz, Emily (1991). Cartesian method...

O(n) O(n) O(n) O(n) Binary search tree O(log (n)) O(log (n)) O(log (n)) O(log (n)) O(n) O(n) O(n) O(n) O(n) Cartesian tree — O(log (n)) O(log (n)) O(log (n))...

Cartesian tree is built from the input in O ( n ) {\displaystyle O(n)} time by putting the data into a binary tree and making each node in the tree is...

capacity capacity constraint Cartesian tree cascade merge sort caverphone Cayley–Purser algorithm C curve cell probe model cell tree cellular automaton centroid...

sort, patience sort, Shellsort, smoothsort, splaysort, Timsort, and Cartesian tree sorting. Sorting algorithms Hagerup, Torben; Jyrki Katjainen (2004)...

Cartesian genetic programming Cartesian tree Cartesian closed category Cartesian geometry Cartesian coordinate system Cartesian equations Cartesian plane...

John Foster, Stewart Goetz, Richard Swinburne and Charles Taliaferro. Cartesian dualism, most famously defended by René Descartes, argues that there are...

⁠-sphere is the boundary of an ⁠ n {\displaystyle n} ⁠-ball. Given a Cartesian coordinate system, the unit ⁠ n {\displaystyle n} ⁠-sphere of radius ⁠...

Schläfli symbol {4,3} × { }, with symmetry order 96. As a 4-4 duoprism, a Cartesian product of two squares, it can be named by a composite Schläfli symbol...

normale supérieure (Paris). Vuillemin invented the binomial heap[B] and Cartesian tree data structures.[C] With Ron Rivest, he proved the Aanderaa–Rosenberg...

back into a lowest common ancestor problem using the technique of Cartesian trees. Further simplifications were made by Alstrup et al. (2004) and Fischer...

search Key-sorted array; see binary search Self-balancing binary search tree Hash table Heap In this table, the asymptotic notation O(f(n)) means "not...

languages via grammars. Cartesian genetic programming is another form of GP, which uses a graph representation instead of the usual tree based representation...

In graph theory, a recursive tree (i.e., unordered tree) is a labeled, rooted tree. A size-n recursive tree's vertices are labeled by distinct positive...

length of the line segment between them. It can be calculated from the Cartesian coordinates of the points using the Pythagorean theorem, and therefore...

the edge of the trunk mapping the irregularities of the tree surface and converted to Cartesian x-y coordinates. The process was repeated at different...

engaging with the concept of animism. Modernism is characterized by a Cartesian subject-object dualism that divides the subjective from the objective...