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Binary tree derived from a sequence of numbers
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
Cartesian_tree
Topics referred to by the same term
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
Cartesian
French philosopher and mathematician (1596–1650)
Bucket argument Cartesian circle Cartesian plane Cartesian product Cartesian product of graphs Cartesian theater Cartesian tree Descartes number Descartes'
René_Descartes
Data organization and storage formats
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
List_of_data_structures
Minimizing problem in computer programming
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
Range_minimum_query
Sorting algorithm using the heap data structure
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
Heapsort
Ordered binary tree of rational numbers
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
Stern–Brocot_tree
Path-finding using high-weight graph edges
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
Widest_path_problem
French computer scientist
philosopher Jules Vuillemin. Vuillemin invented the binomial heap[B] and Cartesian tree data structures.[C] With Ron Rivest, he proved one of the Aanderaa–Rosenberg
Jean_Vuillemin
Tree containing all suffixes of a given text
Blelloch, Guy E. (2014), "A Simple Parallel Cartesian Tree Algorithm and its Application to Parallel Suffix Tree Construction", ACM Transactions on Parallel
Suffix_tree
Metaphor used in philosophical analogies
and the tree of knowledge". Synthese. 92 (1): 101–116. doi:10.1007/BF00413744. ISSN 1573-0964. S2CID 46962659. Grosholz, Emily (1991). Cartesian method
Tree of knowledge (philosophy)
Tree_of_knowledge_(philosophy)
Computing problem
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
Range query (computer science)
Range_query_(computer_science)
Random search tree data structure
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
Treap
Comparison-based sorting algorithm
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
Adaptive_heap_sort
Binary tree selected at random
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
Random_binary_tree
Cartesian trees also arise in the definition of the treap and randomized binary search tree data structures for binary searching. The Cartesian tree of
All_nearest_smaller_values
Sorting algorithms which exploit existing order in its input
sort, patience sort, Shellsort, smoothsort, splaysort, Timsort, and Cartesian tree sorting. Sorting algorithms Hagerup, Torben; Jyrki Katjainen (2004)
Adaptive_sort
English polymath (1642–1727)
possible mediator of nervous transmission, which went against the prevailing Cartesian hydraulic theory of the time. He was also the first to present a clear
Isaac_Newton
Tree node with two other nodes as descendants
back into a lowest common ancestor problem using the technique of Cartesian trees. Further simplifications were made by Alstrup et al. (2004) and Fischer
Lowest_common_ancestor
Cartesian genetic programming Cartesian tree Cartesian closed category Cartesian geometry Cartesian coordinate system Cartesian equations Cartesian plane
List of things named after René Descartes
List_of_things_named_after_René_Descartes
Philosophical theory
John Foster, Stewart Goetz, Richard Swinburne and Charles Taliaferro. Cartesian dualism, most famously defended by René Descartes, argues that there are
Mind–body_dualism
Measures of how efficiently algorithms use resources
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))
Best,_worst_and_average_case
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
Search_data_structure
Four-dimensional analogue of the cube
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
Tesseract
Type of sorting algorithm that works by comparing pairs of elements
bound. An example is adaptive heap sort, a sorting algorithm based on Cartesian trees. It takes time O ( n log k ) {\displaystyle O(n\log k)} , where k
Comparison_sort
Generalised alphabetical order
order on an n-ary Cartesian product of partially ordered sets; this order is a total order if and only if all factors of the Cartesian product are totally
Lexicographic_order
Evolving computer programs with techniques analogous to natural genetic processes
languages via grammars. Cartesian genetic programming is another form of GP, which uses a graph representation instead of the usual tree based representation
Genetic_programming
Collection of prefixes of finite sequences
{\displaystyle [T]} of every tree T {\displaystyle T} forms a closed set in this topology. Frequently trees on Cartesian products X × Y {\displaystyle
Tree_(descriptive_set_theory)
Measurement of the circumference of a tree trunk
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
Tree_girth_measurement
Class of religious beliefs
engaging with the concept of animism. Modernism is characterized by a Cartesian subject-object dualism that divides the subjective from the objective
Animism
Generalized sphere of dimension n (mathematics)
-sphere is the boundary of an n {\displaystyle n} -ball. Given a Cartesian coordinate system, the unit n {\displaystyle n} -sphere of radius
N-sphere
Length of a line segment
length of the line segment between them. It can be calculated from the Cartesian coordinates of the points using the Pythagorean theorem, and therefore
Euclidean_distance
Tree graph with nodes numbered in order of distance from the root
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
Recursive_tree
Theory of relational databases
relational algebra, the Cartesian product R × S {\displaystyle R\times S} is defined formally as The cardinality of the Cartesian product is the product
Relational_algebra
Digital database whose organization is based on the relational model of data
is added to prevent a cartesian product. Thus, for N tables in an SQL query, there must be N−1 INNER JOINS to prevent a cartesian product. The relational
Relational_database
Philosophical concept of animals as automata
terms of soul and final causes. His account became a well-known part of Cartesian natural philosophy and drew criticism from later philosophers and writers
Animal_machine
Logical connective AND
"Types of proof system" (PDF). p. 4. Howson, Colin (1997). Logic with trees: an introduction to symbolic logic. London; New York: Routledge. p. 38.
Logical_conjunction
Concept in set theory
obtained by ordinal exponentiation). The Baire space is defined to be the Cartesian product of countably infinitely many copies of the set of natural numbers
Baire_space_(set_theory)
Competitive algorithm for searching a problem space
algorithms. There are many variants of Genetic Programming, including Cartesian genetic programming, Gene expression programming, grammatical evolution
Genetic_algorithm
Proofs in enumerative combinatorics
always evenly divides the numerator). However its numerator counts the Cartesian product of k finite sets of sizes n, n − 1, ..., n − k + 1, while its
Combinatorial_proof
Measure of vertical distance
altitude (height above sea level) is called elevation. In a two-dimensional Cartesian space, height is measured along the vertical axis (y) between a specific
Height
Computer programming testing tool
testing tree. Finite models are calculated by restricting the type of each VIS variable to a finite set and then by calculating the Cartesian product
Fastest
Geometric graph with unit edge lengths
thus connecting graphs, every finite tree or cactus graph may be realized as a unit distance graph. Any Cartesian product of unit distance graphs produces
Unit_distance_graph
by changing an element of such an array. Multi expression programming Cartesian genetic programming Grammatical evolution Genetic programming M. Brameier
Linear_genetic_programming
Data type defined by combining other types
and records. The set of all possible values of a product type is the Cartesian product of the sets of its component types. Values of algebraic data types
Algebraic_data_type
Queen of Sweden from 1632 to 1654
Trademark argument Causal adequacy principle Mind–body dichotomy Cartesian circle Cartesian diver Balloonist theory Wax argument Res cogitans Res extensa
Christina,_Queen_of_Sweden
Graph with a median for each three vertices
and use this construction to visualize human genetic relationships. The Cartesian product of every two median graphs is another median graph. Medians in
Median_graph
Simulation of a dynamical system of particles
velocities of dark matter particles involves moving particles within a uniform Cartesian lattice or a glass-like particle configuration. This is done by using
N-body_simulation
Solid with six equal square faces
the Cartesian coordinate systems. For a cube centered at the origin, with edges parallel to the axes and with an edge length of 2, the Cartesian coordinates
Cube
Open source software for 3D printers
microcontroller. Klipper supports multiple types of kinematics, including Cartesian, CoreXY and delta robot. Klipper was developed by Kevin O'Connor in 2014
Klipper_(firmware)
Order whose elements are all comparable
x1 ≤ x2 if and only if f(x1) ≤ f(x2). The lexicographical order on the Cartesian product of a family of totally ordered sets, indexed by a well ordered
Total_order
Axiom of set theory
the Cartesian product of the sets in X {\displaystyle X} , and vice versa. Therefore an equivalent form of the axiom of choice is: The Cartesian product
Axiom_of_choice
Area of combinatorics that deals with the number of ways certain patterns can be formed
generating function F(x) + G(x). For two combinatorial families as above the Cartesian product (pair) of the two families ( F × G {\displaystyle {\mathcal {F}}\times
Enumerative_combinatorics
SQL clause
('Robinson', 34), ('Smith', 34), ('Williams', NULL); CROSS JOIN returns the Cartesian product of rows from tables in the join. In other words, it will produce
Join_(SQL)
Binary operation in graph theory
constructed as the union of two other products of the same two graphs, the Cartesian product of graphs and the tensor product of graphs. An example of a strong
Strong_product_of_graphs
Mathematical set with an ordering
decreasing sets of pairs, three of the possible partial orders on the Cartesian product of two partially ordered sets are (see Fig. 4): the lexicographical
Partially_ordered_set
Average uncertainty in variable's states
S_{i}}]} where ( X j ) j ∈ S i {\displaystyle (X_{j})_{j\in S_{i}}} is the Cartesian product of random variables Xj with indexes j in Si (so the dimension
Entropy_(information_theory)
Relationship between programs and proofs
intuitionistic logic, typed lambda calculus and cartesian closed categories. Under this correspondence, objects of a cartesian-closed category can be interpreted as
Curry–Howard_correspondence
Samples within a data set identified for a particular purpose
reference to specific images or as coordinates in a named patient-relative 3D Cartesian space Pixels (possibly non-contiguous) may be classified into segments
Region_of_interest
Diagram that shows all possible logical relations between a collection of sets
Relation equivalence partition Set operations: intersection union complement Cartesian product power set identities Types of sets Countable Uncountable Empty
Venn_diagram
Two numbers without shared prime factors
and b are coprime if and only if the point with coordinates (a, b) in a Cartesian coordinate system would be "visible" via an unobstructed line of sight
Coprime_integers
Functions of an angle
six trigonometric functions of an arbitrary angle θ are represented as Cartesian coordinates of points related to the unit circle. The y-axis ordinates
Trigonometric_functions
Set that is not a finite set
an infinite set is infinite. The Cartesian product of an infinite set and a nonempty set is infinite. The Cartesian product of an infinite number of sets
Infinite_set
classification tree. For semantic purpose, classifications can be grouped into compositions. The maximum number of test cases is the Cartesian product of
Classification_Tree_Method
Larva of a butterfly or moth
caterpillar died and the butterfly subsequently resurrected. As a militant Cartesian, Swammerdam attacked Goedart as ridiculous, and when publishing his findings
Caterpillar
Fractal named after mathematician Benoit Mandelbrot
{\displaystyle |p_{n}(z)|=2} in the complex plane as a curve in the real Cartesian plane of degree 2 n + 1 {\displaystyle 2^{n+1}} in x and y. Each curve
Mandelbrot_set
Branch of mathematics that studies sets
the union and the intersection, (A ∪ B) ∖ (A ∩ B) or (A ∖ B) ∪ (B ∖ A). Cartesian product of A and B, denoted A × B, is the set whose members are all possible
Set_theory
Totality of existing entities
example, an acorn has the potential to grow into an oak tree under the right conditions, but the oak tree is not yet actualized. In a slightly different sense
Reality
orders leads to a notion of product that is not the Cartesian product of the two orders since the Cartesian product is not always a prefix order. Instead,
Prefix_order
Ability to make choices voluntarily
models of mind are divided into physical and non-physical expositions. Cartesian dualism holds that the mind is a nonphysical substance, the seat of consciousness
Free_will
mental map. axis 1. (coordinate system) Any of the reference lines of a Cartesian coordinate system, from which the signed distances to each coordinate
Glossary of geography terms (A–M)
Glossary_of_geography_terms_(A–M)
Type of logical system
tree of formulas. To show that a formula A is provable, the tableaux method attempts to demonstrate that the negation of A is unsatisfiable. The tree
First-order_logic
English author and Christian apologist (1874–1936)
(ed.), The Common Man, archived from the original on 15 January 2017 "The Trees of Pride", 1922 "The Crime of the Communist", Collier's Weekly, July 1934
G._K._Chesterton
Standard system of axiomatic set theory
{\displaystyle \exists x\phi } A well-formed formula can be thought as a syntax tree. The leaf nodes are always atomic formulae. Nodes ∧ {\displaystyle \land
Zermelo–Fraenkel_set_theory
Method of deriving conclusions
statement "if the tree is green and the sky is blue then the tree is green" is true independently of the meanings of terms like tree and green, making
Rule_of_inference
{\displaystyle G} ? Graham's pebbling conjecture on the pebbling number of Cartesian products of graphs Meyniel's conjecture that cop number is O ( n ) {\displaystyle
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Vertices connected in pairs by edges
a new graph from two initial ones, such as: disjoint union of graphs, cartesian product of graphs, tensor product of graphs, strong product of graphs
Graph_(discrete_mathematics)
German philosopher (1788–1860)
presentation of his philosophy, with the concepts of scholasticism and Cartesian philosophy, and tried to use geometrical proofs that do not hold because
Arthur_Schopenhauer
Interdisciplinary theory
challenges other theories, such as cognitivism, computationalism, and Cartesian dualism. It is closely related to the extended mind thesis, situated cognition
Embodied_cognition
Limitative results in mathematical logic
Paris–Harrington principle, is also undecidable in Peano arithmetic. Kruskal's tree theorem, which has applications in computer science, is also undecidable
Gödel's incompleteness theorems
Gödel's_incompleteness_theorems
Proof method in mathematical logic
lists, or trees. A well-founded partial order is defined on the structures ("subformula" for formulas, "sublist" for lists, and "subtree" for trees). The
Structural_induction
Curve whose range contains the unit square
the Cantor set C {\displaystyle {\mathcal {C}}} is homeomorphic to its cartesian product with itself C × C {\displaystyle {\mathcal {C}}\times {\mathcal
Space-filling_curve
Religious and philosophical tradition
and immortality are particularly popular, and these include: cranes, pine trees, and the peaches of immortality (associated with the Queen Mother of the
Taoism
Play by Samuel Beckett
work, no bicycle appears in this play, but Hugh Kenner in his essay "The Cartesian Centaur" reports that Beckett once, when asked about the meaning of Godot
Waiting_for_Godot
Use of multiple antennas in radio
where χ P {\displaystyle \chi ^{P}} is the P {\displaystyle P} -fold Cartesian product over constellation set χ {\displaystyle \chi } , and M ( x ) {\displaystyle
MIMO
Belief that God and reality are identical
A diagram with neutral monism compared to Cartesian dualism, physicalism and idealism
Pantheism
Stable natural languages that have developed from a pidgin
Press, pp. 3–20 DeGraff, Michel (2001), "On the origin of creoles: A Cartesian critique of Neo-Darwinian linguistics", Linguistic Typology, 5 (2–3):
Creole_language
Electric charge generated in certain solids due to mechanical stress
necessary. Generally, D and E are vectors, that is, Cartesian tensors of rank 1; and permittivity ε is a Cartesian tensor of rank 2. Strain and stress are, in
Piezoelectricity
the Cartesian product of graphs is a connected graph that is not itself a product. Every connected graph can be uniquely factored into a Cartesian product
Glossary_of_graph_theory
Rewriting system and type of formal grammar
solve the problem of inferring the parametric selection rules. Using Cartesian Genetic Programming, parametric L-systems could be inferred along with
L-system
French writer and philosopher (1694–1778)
evidence that Voltaire was present; see Mihnea Dobre, Tammy Nyden (2013). Cartesian Empiricism. Springer. p. 89. ISBN 978-94-007-7690-6. Contrary to the idea
Voltaire
American Trappist monk (1915–1968)
most part, Christianity had forsaken its mystical tradition in favor of Cartesian emphasis on "the reification of concepts, idolization of the reflexive
Thomas_Merton
Slovenian mathematician (born 1949)
and Pisanski proved that the Cartesian product of a tree and a cycle is Hamiltonian if and only if no degree of the tree exceeds the length of the cycle
Tomaž_Pisanski
Random process independent of past history
chains. This corresponds to the situation when the state space has a (Cartesian-) product form. See interacting particle system and stochastic cellular
Markov_chain
Concept in descriptive set theory (mathematics)
projection of a closed set in the cartesian product of X with the Baire space. A is the projection of a Gδ set in the cartesian product of X with the Cantor
Analytic_set
Connectivity measure in graph theory
{\displaystyle (m\times n)} -torus T m , n {\displaystyle T_{m,n}} , i.e., the cartesian product of two directed circuits of lengths m and n, we have r ( T n
Cycle_rank
Hungarian and American mathematician and physicist (1903–1957)
Mark C.; Rota, Gian-Carlo (eds.). Science, Computers, and People: From the Tree of Mathematics. Boston: Birkhäuser. p. 224. doi:10.1007/978-1-4615-9819-0
John_von_Neumann
Mathematical-logic system based on functions
categories, e.g., the simply typed lambda calculus is the language of a Cartesian closed category (CCC). Whether a term is normalising or not, and how much
Lambda_calculus
English philosopher and physician (1632–1704)
that, at birth, the mind is a blank slate, or tabula rasa. Contrary to Cartesian philosophy based on preexisting concepts, he maintained that we are born
John_Locke
Philosophical view that events are determined by prior events
Rationalism Social contract Socialism Transcendentalism Utilitarianism People Cartesianism Kantianism Neo Kierkegaardianism Krausism Hegelianism Marxism Newtonianism
Determinism
CARTESIAN TREE
CARTESIAN TREE
Surname or Lastname
Dutch, German, and Jewish (Ashkenazic)
Dutch, German, and Jewish (Ashkenazic) : variant (plural) of Linde.English : variant spelling of Lindon.Belgian and Dutch (van Linden) : habitational name from places called Linden in Brabant and North Brabant.Dutch (van der Linden) : habitational name from any of numerous places called Ter Linde.Irish : reduced form of McLinden.Swedish (Lindén) : ornamental name from lind ‘lime tree’ + the common suffix -én, from the Latin adjectival ending -enius.
Surname or Lastname
English (mainly southeastern)
English (mainly southeastern) : topographic name for someone who lived near a conspicuous tree, Middle English tre(w).
Surname or Lastname
Swedish
Swedish : ornamental name composed of the elements lind ‘lime tree’ + -ell, a common suffix of Swedish surnames, from the Latin adjectival suffix -elius.English : habitational name from Lindal, Cumbria (formerly in Lancashire) or Lindale, also in Cumbria; both are named from Old Norse lind ‘lime tree’ + dalr ‘valley’.
Surname or Lastname
English
English : habitational name from places called Lindon in Lincolnshire, Linden End, Haddenham, in Cambridgeshire, or Lyndon, Rutland, all named from Old English lind ‘lime tree’ or līn ‘flax’ + dūn ‘hill’.
Surname or Lastname
English
English : habitational name from places in Devon, Oxfordshire, and Lancashire called Langtree, from Old English lang, long ‘long’, ‘tall’ + trēow ‘tree’.
Surname or Lastname
German
German : habitational name from any of several places called Langen or Langenau in Germany, Bohemia, and Silesia.English : habitational name from any of four places in Shropshire and Staffordshire called Longner or Longnor. Longner and Longnor in Shropshire are from Old English lang ‘long’ + alor ‘alder tree’, ‘alder copse’, as is Longnor near Penkridge, Staffordshire. But Longnor, Staffordshire is from Old English lang (genitive langan) + ofer ‘ridge’.
Surname or Lastname
English
English : habitational name possibly from any of three places in Devon called Lincombe, named in Old English with līn ‘flax’ or lind ‘lime tree’ + cumb ‘valley’.
Surname or Lastname
English
English : variant of Treece.
Surname or Lastname
Swedish
Swedish : ornamental name from lind ‘lime tree’ + either the German suffix -er denoting an inhabitant, or the surname suffix -ér, derived from the Latin adjectival ending -er(i)us.English (mainly southeastern) : variant of Lind 2.German : habitational name from any of numerous places called Linden or Lindern, named with German Linden ‘lime trees’.
Surname or Lastname
German
German : from Middle High German lins(e) ‘lentil’, presumably a metonymic occupational nickname for a grower of lentils.German : from a short form of a Germanic personal name formed with Old High German lint ‘snake’ or linta ‘linden tree’, ‘shield’.English (Staffordshire) : unexplained. Possibly a variant of Lynes.Latvian : possibly from lins ‘flax’.
Surname or Lastname
North German
North German : from a short form of the personal name Jesper, a Low German form of Kaspar.South German : from a reduced form of the personal name Johannes (see John).Eastern German (of Slavic origin) : topographic name from Czech jes(en) ‘ash tree’.English : from a short form of Jessup.French : from Old French jaisse ‘chick pea’; probably a metonymic occupational name for a grower of chick peas or a topographic name.
Surname or Lastname
English
English : topographic name for someone who lived by a maple tree, Middle English mapel (Old English mapul).French : from Latin mapula, a diminutive of mappa ‘piece of cloth’, ‘napkin’, presumably a metonymic occupational name for a cloth merchant or a weaver.
Surname or Lastname
English
English : from the Middle English and Old French personal name Lorens, Laurence (Latin Laurentius ‘man from Laurentum’, a place in Italy probably named from its laurels or bay trees). The name was borne by a saint who was martyred at Rome in the 3rd century ad; he enjoyed a considerable cult throughout Europe, with consequent popularity of the personal name (French Laurent, Italian, Spanish Lorenzo, Catalan Llorenç, Portuguese Lourenço, German Laurenz; Polish Wawrzyniec (assimilated to the Polish word wawrzyn ‘laurel’), etc.). The surname is also borne by Jews among whom it is presumably an Americanized form of one or more like-sounding Ashkenazic surnames.
Surname or Lastname
Cornish
Cornish : habitational name from places so named in the parishes of Zennor and St. Levan, both of which appear earlier in the form Trethyn, from Cornish tre ‘homestead’, ‘settlement’ + dyn ‘fort’.English : variant of Treece, from a form with the weak plural ending.
Surname or Lastname
English
English : from the Old French personal name Hu(gh)e, introduced to Britain by the Normans. This is in origin a short form of any of the various Germanic compound names with the first element hug ‘heart’, ‘mind’, ‘spirit’. Compare, for example, Howard 1, Hubble, and Hubert. It was a popular personal name among the Normans in England, partly due to the fame of St. Hugh of Lincoln (1140–1200), who was born in Burgundy and who established the first Carthusian monastery in England.In Ireland and Scotland this name has been widely used as an equivalent of Celtic Aodh ‘fire’, the source of many Irish surnames (see for example McCoy).
Surname or Lastname
English
English : topographic name from the plural of Middle English tre(w) ‘tree’.
Surname or Lastname
English
English : variant of Treece.
Surname or Lastname
Americanized spelling of Swedish Ap(p)elberg, an ornamental name composed of the elements apel ‘apple tree’ + berg ‘mountain’.English
Americanized spelling of Swedish Ap(p)elberg, an ornamental name composed of the elements apel ‘apple tree’ + berg ‘mountain’.English : the surname Applebury is recorded in England in the 19th century, perhaps a habitational name from a lost place.
Surname or Lastname
English
English : from a pet form of Jessup.German : probably a topographic name from Czech jes(en) ‘ash tree’.
Surname or Lastname
English
English : habitational name from either of two places in West Yorkshire called Lindley, or from Linley in Shropshire and Wiltshire, all named from Old English līn ‘flax’ + lēah ‘wood’, ‘glade’, with epenthetic -d-, or from another Lindley in West Yorkshire (near Otley), named in Old English as ‘lime wood’, from lind ‘lime tree’ + lēah ‘woodland clearing’. Lindley in Leicestershire probably also has this origin, and is a further possible source of the surname.German : habitational name from places in Bavaria and Hannover called Lindloh, meaning ‘lime grove’, or a topographic name with the same meaning (see Linde + Loh).
CARTESIAN TREE
CARTESIAN TREE
Boy/Male
Muslim
Plain
Boy/Male
Hindu, Indian
Lord Murugan
Girl/Female
Arabic, Australian
Happiness; Good Fortune; Happy
Girl/Female
German American Dutch Muslim
Love.
Girl/Female
Tamil
Adhvika | அதà¯à®µà¯€à®•à®¾
World, Earth, Unique
Biblical
flesh; relationship
Girl/Female
Indian
Girl/Female
Australian, British, Christian, English, French, German, Hebrew, Scottish
Variant of Jane; From the French Jeanette; God has been Gracious; Female Version of John; God is Gracious
Girl/Female
Hindu, Indian
Feet of a King
Girl/Female
Tamil
Yellowish brown coloured, Name of the celestial cow
CARTESIAN TREE
CARTESIAN TREE
CARTESIAN TREE
CARTESIAN TREE
CARTESIAN TREE
n.
An adherent of Descartes.
n.
An instrument for clutching objects for the purpose of raising them; -- specially applied to devices for withdrawing drills, etc., from artesian and other wells that are drilled, bored, or driven.
n.
A Carthusian.
a.
Of or pertaining to Artois (anciently called Artesium), in France.
a.
Destitute of trees.
n.
Sard; carnelian.
n.
A variety of carnelian, of a rich reddish yellow or brownish red color. See the Note under Chalcedony.
n.
A bead of rough carnelian. Arangoes were formerly imported from Bombay for use in the African slave trade.
n.
Same as Carnelian.
n.
A precious stone, probably a carnelian, one of which was set in Aaron's breastplate.
n.
A member of an exceeding austere religious order, founded at Chartreuse in France by St. Bruno, in the year 1086.
a.
Pertaining to the Carthusian.
n.
A variety of chalcedony, of a clear, deep red, flesh red, or reddish white color. It is moderately hard, capable of a good polish, and often used for seals.
n.
A Carthusian monastery; esp. La Grande Chartreuse, mother house of the order, in the mountains near Grenoble, France.
n.
The system of occasional causes; -- a name given to certain theories of the Cartesian school of philosophers, as to the intervention of the First Cause, by which they account for the apparent reciprocal action of the soul and the body.
n.
A well known public school and charitable foundation in the building once used as a Carthusian monastery (Chartreuse) in London.
a.
Of or pertaining to the French philosopher Rene Descartes, or his philosophy.
v. i.
To pass by degrees; to change gradually; to shade off; as, sandstone which graduates into gneiss; carnelian sometimes graduates into quartz.
a.
Relating to, or drawn from, trees.