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BISECTION METHOD

  • Bisection method
  • Algorithm for finding a zero of a function

    the bisection method is a root-finding method that applies to any continuous function for which one knows two values with opposite signs. The method consists

    Bisection method

    Bisection method

    Bisection_method

  • Root-finding algorithm
  • Algorithms for zeros of functions

    called the regula falsi method, is similar to the bisection method, but instead of using bisection search's middle of the interval it uses the x-intercept

    Root-finding algorithm

    Root-finding_algorithm

  • Regula falsi
  • Numerical method used to approximate solutions of univariate equations

    not match the bisection method's guarantee of precision. In some cases, rate of convergence can drop below that of the bisection method. Modified versions

    Regula falsi

    Regula_falsi

  • Brent's method
  • Root-finding algorithm

    regula-falsi and bisection that achieves optimal worst-case and asymptotic guarantees. The idea to combine the bisection method with the secant method goes back

    Brent's method

    Brent's_method

  • ITP method
  • Root-finding algorithm

    performance of the bisection method. It is also the first method with guaranteed average performance strictly better than the bisection method under any continuous

    ITP method

    ITP_method

  • Real-root isolation
  • Methods for locating real roots of a polynomial

    polynomial (see Properties of polynomial roots for such bounds). The bisection method consists roughly of starting from an interval containing all real roots

    Real-root isolation

    Real-root_isolation

  • Newton's method
  • Algorithm for finding zeros of functions

    process again return None # Newton's method did not converge Aitken's delta-squared process Bisection method Euler method Fast inverse square root Fisher scoring

    Newton's method

    Newton's method

    Newton's_method

  • Bisection (software engineering)
  • Software engineering

    tools allow specific changesets to be ignored during a bisection search. Although the bisection method can be completed manually, one of its main advantages

    Bisection (software engineering)

    Bisection_(software_engineering)

  • Maximum power point tracking
  • Solar cell power extraction method

    is available, then the maximum power point can be obtained using a bisection method. When directly connecting a load to cell, the operating point of the

    Maximum power point tracking

    Maximum power point tracking

    Maximum_power_point_tracking

  • Shooting method
  • Method for solving boundary value problems

    one can employ standard root-finding algorithms like the bisection method or Newton's method. Roots of F {\displaystyle F} and solutions to the boundary

    Shooting method

    Shooting_method

  • Secant method
  • Root-finding method

    converge. The secant method does not require or guarantee that the root remains bracketed by sequential iterates, like the bisection method does, and hence

    Secant method

    Secant method

    Secant_method

  • Interval arithmetic
  • Method for bounding the errors of numerical computations

    (and smaller) width, a method known as mincing. This then avoids the calculations for intermediate bisection steps. Both methods are only suitable for

    Interval arithmetic

    Interval arithmetic

    Interval_arithmetic

  • Center-of-gravity method
  • center-of-gravity method is a theoretic algorithm for convex optimization. It can be seen as a generalization of the bisection method from one-dimensional

    Center-of-gravity method

    Center-of-gravity_method

  • Numerical analysis
  • Methods for numerical approximations

    method. As an example, consider the problem of solving 3x3 + 4 = 28 for the unknown quantity x. For the iterative method, apply the bisection method to

    Numerical analysis

    Numerical analysis

    Numerical_analysis

  • Bisect
  • Topics referred to by the same term

    two equal parts Bisection method, a root-finding algorithm Equidistant set Bisect (philately), the use of postage stamp halves Bisector (music), a half

    Bisect

    Bisect

  • Binary search
  • Search algorithm finding the position of a target value within a sorted array

    from the original on 20 April 2016. Retrieved 1 May 2016. "8.6. bisect — Array bisection algorithm". The Python Standard Library. Python Software Foundation

    Binary search

    Binary search

    Binary_search

  • Lehmer–Schur algorithm
  • Root-finding algorithm

    extending the idea of enclosing roots like in the one-dimensional bisection method to the complex plane. It uses the Schur-Cohn test to test increasingly

    Lehmer–Schur algorithm

    Lehmer–Schur_algorithm

  • Golden-section search
  • Technique for finding an extremum of a function

    for the maximum (minimum) of a unimodal function in an interval. The Bisection method is a similar algorithm for finding a zero of a function. Note that

    Golden-section search

    Golden-section search

    Golden-section_search

  • Wilf's global bisection algorithm
  • Root-finding algorithm for polynomials

    Wilf's global bisection algorithm is a root-finding algorithm extending the idea of enclosing roots, as in the one-dimensional bisection method, to find the

    Wilf's global bisection algorithm

    Wilf's_global_bisection_algorithm

  • Vincent's theorem
  • Mathematical theorem

    continued fractions method, or by bisection, leading to (among others) the Vincent–Collins–Akritas (VCA) bisection method. The "bisection part" of this all

    Vincent's theorem

    Vincent's_theorem

  • T-distributed stochastic neighbor embedding
  • Technique for dimensionality reduction

    the conditional distribution equals a predefined entropy using the bisection method. As a result, the bandwidth is adapted to the density of the data:

    T-distributed stochastic neighbor embedding

    T-distributed stochastic neighbor embedding

    T-distributed_stochastic_neighbor_embedding

  • List of mathematics-based methods
  • mathematics-based methods. Adams' method (differential equations) Akra–Bazzi method (asymptotic analysis) Bisection method (root finding) Brent's method (root finding)

    List of mathematics-based methods

    List_of_mathematics-based_methods

  • Quantile function
  • Statistical function that defines the quantiles of a probability distribution

    use a numerical root-finding algorithm such as the bisection method to invert the cdf. Other methods rely on an approximation of the inverse via interpolation

    Quantile function

    Quantile function

    Quantile_function

  • List of numerical analysis topics
  • Muller's method, but interpolates the inverse Brent's method — combines bisection method, secant method and inverse quadratic interpolation Ridders' method

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Flash evaporation
  • Partial vapor due to reduction in pressure

    Newton's method makes no guarantees on stability), or, alternatively, use a bracketing solver such as the bisection method or the Brent method, which are

    Flash evaporation

    Flash evaporation

    Flash_evaporation

  • Stochastic gradient descent
  • Optimization algorithm

    {\displaystyle \xi ^{\ast }\in \mathbb {R} } can be found through the bisection method since in most regular models, such as the aforementioned generalized

    Stochastic gradient descent

    Stochastic_gradient_descent

  • Nth root
  • Arithmetic operation, inverse of nth power

    } A suitable initial guess for Newton's method may need to be identified using the bisection method or method of false position. For large values of n

    Nth root

    Nth root

    Nth_root

  • Kepler's equation
  • Orbital mechanics term

    Newton-Raphson, secant, or regula falsi numerically unstable. In that case, the bisection method will provide guaranteed convergence, particularly since the solution

    Kepler's equation

    Kepler's_equation

  • Eigenvalue algorithm
  • Numerical methods for matrix eigenvalue calculation

    eigenvectors) can be computed numerically in time O(n log(n)), using bisection on the characteristic polynomial. Iterative algorithms solve the eigenvalue

    Eigenvalue algorithm

    Eigenvalue_algorithm

  • Polynomial root-finding
  • implemented and are available in Mathematica (continued fraction method) and Maple (bisection method), as well as in other main computer algebra systems (SageMath

    Polynomial root-finding

    Polynomial_root-finding

  • Line search
  • Optimization algorithm

    and that we can evaluate not only f but also its derivative. The bisection method computes the derivative of f at the center of the interval, c: if f'(c)=0

    Line search

    Line_search

  • Hyperreal number
  • Element of a nonstandard model of the reals, which can be infinite or infinitesimal

    real and d {\displaystyle d} is an infinitesimal. It can be proven by bisection method used in proving the Bolzano-Weierstrass theorem, the property (1) of

    Hyperreal number

    Hyperreal number

    Hyperreal_number

  • Diagonal method
  • Photography

    the four bisections, to which the viewer’s attention will be drawn. However, the DM is very strict about placing details exactly on the bisection, allowing

    Diagonal method

    Diagonal method

    Diagonal_method

  • Newest vertex bisection
  • vertex bisection to dimension three and higher are known. Newest vertex bisection is used in local mesh refinement for adaptive finite element methods, where

    Newest vertex bisection

    Newest_vertex_bisection

  • List of algorithms
  • integration Bisection method False position method: and Illinois method: 2-point, bracketing Halley's method: uses first and second derivatives ITP method: minmax

    List of algorithms

    List_of_algorithms

  • Fixed-point computation
  • Computing the fixed point of a function

    ⁡ ( 1 / δ ) ) {\displaystyle O(\log(1/\delta ))} queries using the bisection method: start with the interval E := [ 0 , 1 ] {\displaystyle E:=[0,1]} ;

    Fixed-point computation

    Fixed-point_computation

  • Circle packing theorem
  • On tangency patterns of circles

    and a complementary subset of radii that are too small, and uses the bisection method to find two parameters β {\displaystyle \beta } and γ {\displaystyle

    Circle packing theorem

    Circle packing theorem

    Circle_packing_theorem

  • Cutwidth
  • Property in graph theory

    approximation ratio, by using recursive bisection to order the vertices. Combining this recursive bisection method with another method of Sanjeev Arora, Rao, and Umesh

    Cutwidth

    Cutwidth

    Cutwidth

  • Graph partition
  • Subdivision of vertices into disjoint sets

    bisection or by using multiple eigenvectors corresponding to the smallest eigenvalues. The examples in Figures 1,2 illustrate the spectral bisection approach

    Graph partition

    Graph_partition

  • Nested intervals
  • Ranges of numbers contained in each other

    intervals is used in algorithms for numerical computation. E.g. the bisection method can be used for calculating the roots of continuous functions. In contrast

    Nested intervals

    Nested intervals

    Nested_intervals

  • Incenter
  • Center of the inscribed circle of a triangle

    the bisection of ∠ B A C {\displaystyle \angle {BAC}} and B C ¯ {\displaystyle {\overline {BC}}} meet at D {\displaystyle D} , and the bisection of ∠

    Incenter

    Incenter

    Incenter

  • Tree rearrangement
  • Method in computational phylogenetics

    neighbor interchange (NNI) Subtree pruning and regrafting (SPR) Tree bisection and reconnection (TBR) The simplest tree-rearrangement, known as nearest-neighbor

    Tree rearrangement

    Tree_rearrangement

  • Arrowhead matrix
  • -z^{T}(D-\lambda I)^{-1}z=0} which can be, for example, computed by the bisection method. The corresponding eigenvectors are equal to v i = x i ‖ x i ‖ 2 ,

    Arrowhead matrix

    Arrowhead_matrix

  • Hückel method
  • Theory of molecular orbitals by Erich Hückel

    The Hückel method or Hückel molecular orbital theory, proposed by Erich Hückel in 1930, is a simple method for calculating molecular orbitals as linear

    Hückel method

    Hückel_method

  • Ziggurat algorithm
  • Algorithm for pseudo-random number sampling

    was too high. Given this, use a root-finding algorithm (such as the bisection method) to find the value x1 which produces yn−1 as close to f(0) as possible

    Ziggurat algorithm

    Ziggurat algorithm

    Ziggurat_algorithm

  • Borders of Colombia
  • Political borders

    the single maritime boundary, it proposed taking into account the "bisector method" from the coasts of each country, thus limiting the Honduran-Nicaraguan

    Borders of Colombia

    Borders of Colombia

    Borders_of_Colombia

  • Occupancy frequency distribution
  • distribution of occupancy. The results thus demonstrate that the use of the bisection method in combination with a power-scaling assumption is more appropriate

    Occupancy frequency distribution

    Occupancy_frequency_distribution

  • Standard step method
  • Computational technique

    through an iterative process. This can be done using the bisection or Newton-Raphson Method, and is essentially solving for total head at a specified

    Standard step method

    Standard_step_method

  • Parametric search
  • Algorithmic optimization method

    high probability. The bisection method (binary search) can also be used to transform decision into optimization. In this method, one maintains an interval

    Parametric search

    Parametric_search

  • Wubi method
  • Chinese character input method

    input method (simplified Chinese: 五笔字型输入法; traditional Chinese: 五筆字型輸入法; pinyin: wǔbǐ zìxíng shūrùfǎ; lit. 'five-stroke character model input method'), often

    Wubi method

    Wubi method

    Wubi_method

  • Adaptive Simpson's method
  • Method of numerical integration

    set of four modifications of McKeeman 1962, it replaces trisection with bisection to lower computational costs (Modifications 1+2, coinciding with the Kuncir

    Adaptive Simpson's method

    Adaptive_Simpson's_method

  • Byford Dolphin
  • Semi-submersible offshore drilling rig

    the escaping air and pressure, gross dismemberment ensued; it included bisection of his thoracoabdominal cavity, which resulted in fragmentation of his

    Byford Dolphin

    Byford Dolphin

    Byford_Dolphin

  • Location arithmetic
  • One of three devices to aid arithmetic calculation described by John Napier in a treatise

    binary algorithms can be adapted starting by, but not limited to, the Bisection method and Dichotomic search. Napier performed multiplication and division

    Location arithmetic

    Location_arithmetic

  • Hypercube internetwork topology
  • Type of network topology

    hypercube network. This method can be used to construct any m-bit represented hypercube with (m-1)-bit represented hypercube. Routing method for a hypercube network

    Hypercube internetwork topology

    Hypercube internetwork topology

    Hypercube_internetwork_topology

  • Inverse iteration
  • Mathematical algorithm

    method which finds approximate eigenvalues: the standard example is the bisection eigenvalue algorithm, another example is the Rayleigh quotient iteration

    Inverse iteration

    Inverse_iteration

  • Divide-and-conquer algorithm
  • Algorithms which recursively solve subproblems

    record in a sorted list (or its analogue in numerical computing, the bisection algorithm for root finding). These algorithms can be implemented more

    Divide-and-conquer algorithm

    Divide-and-conquer_algorithm

  • Meatotomy
  • Surgical modification of the male urinary meatus

    or heal closed. A meatotomy may be extended to subincision or genital bisection, which are both much more complex and serious modifications. Aside from

    Meatotomy

    Meatotomy

    Meatotomy

  • Dismemberment
  • Completely removing the limbs from a living or dead being

    exotic "Turkish" execution method, where first the waist of a man was constricted by ropes and cords, and then a swift bisection of the trunk was performed

    Dismemberment

    Dismemberment

    Dismemberment

  • Cavalieri's principle
  • Geometrical concept relating area and volume

    In geometry, Cavalieri's principle, a modern implementation of the method of indivisibles, named after Bonaventura Cavalieri, is as follows: 2-dimensional

    Cavalieri's principle

    Cavalieri's principle

    Cavalieri's_principle

  • Computational phylogenetics
  • Application of computational algorithms, methods and programs to phylogenetic analyses

    Neighbour Interchange (NNI), Subtree Prune and Regraft (SPR), and Tree Bisection and Reconnection (TBR), known as tree rearrangements, are deterministic

    Computational phylogenetics

    Computational_phylogenetics

  • Moving-phantoms mechanism
  • time t*. Such a t* can be computed to any desired accuracy using the bisection method; the run-time is polynomial in the number of desired accuracy digits

    Moving-phantoms mechanism

    Moving-phantoms_mechanism

  • Quadrilateral
  • Four-sided polygon

    Bisect-diagonal quadrilateral: one diagonal bisects the other into equal lengths. Every dart and kite is bisect-diagonal. When both diagonals bisect another

    Quadrilateral

    Quadrilateral

    Quadrilateral

  • Area of a circle
  • Concept in geometry

    circumference of any circle to its diameter, approximately equal to 3.14159. One method of deriving this formula, which originated with Archimedes, involves viewing

    Area of a circle

    Area_of_a_circle

  • Bartlett's bisection theorem
  • Bartlett's bisection theorem is an electrical theorem in network analysis attributed to Albert Charles Bartlett. The theorem shows that any symmetrical

    Bartlett's bisection theorem

    Bartlett's_bisection_theorem

  • Angle trisection
  • Construction of an angle equal to one third a given angle

    1 {\displaystyle 2^{t}3^{u}+1} (i.e. Pierpont primes greater than 3). Bisection Constructible number Constructible polygon Morley's trisector theorem

    Angle trisection

    Angle trisection

    Angle_trisection

  • Monte Carlo integration
  • Numerical technique

    then repeated recursively for each of the two half-spaces from the best bisection. The remaining sample points are allocated to the sub-regions using the

    Monte Carlo integration

    Monte Carlo integration

    Monte_Carlo_integration

  • Area of a triangle
  • of each side, but relatively difficult to construct a 'height'. Various methods may be used in practice, depending on what is known about the triangle

    Area of a triangle

    Area_of_a_triangle

  • Ellipse
  • Plane curve

    Variation of the paper strip method 1 Animation of the variation of the paper strip method 1 Method 2 The second method starts with a strip of paper of

    Ellipse

    Ellipse

    Ellipse

  • X-ray diffraction
  • Elastic interaction of x-rays with electrons

    cannot be obtained, various other X-ray methods can be applied to obtain less detailed information; such methods include fiber diffraction, powder diffraction

    X-ray diffraction

    X-ray diffraction

    X-ray_diffraction

  • Batch normalization
  • Method of improving artificial neural network

    t = Bisection ( T s , f , w t ) {\displaystyle \gamma _{t}={\text{Bisection}}(T_{s},f,w_{t})} , where Bisection() {\displaystyle {\text{Bisection()}}}

    Batch normalization

    Batch_normalization

  • Albert Charles Bartlett
  • British electrical engineer (1892–1939)

    symmetrical 2-port networks in 1927 and is responsible for Bartlett's bisection theorem which shows that any symmetrical network can be transformed into

    Albert Charles Bartlett

    Albert_Charles_Bartlett

  • Hierarchical Risk Parity
  • Machine learning framework for portfolio construction

    the clustering results, revealing a block diagonal structure. Recursive Bisection: Weights are assigned to assets through a top-down approach, splitting

    Hierarchical Risk Parity

    Hierarchical_Risk_Parity

  • Isosceles triangle
  • Triangle with at least two sides congruent

    Every isosceles triangle has reflection symmetry across the perpendicular bisector of its base, which passes through the opposite vertex and divides the triangle

    Isosceles triangle

    Isosceles triangle

    Isosceles_triangle

  • Blitzortung
  • Volunteer-run lightning detection network

    stations. The data is processed by various websites using geoinformatics methods and made available on the Internet as a map display. The goal of Blitzortung

    Blitzortung

    Blitzortung

    Blitzortung

  • Rhombus
  • Quadrilateral with sides of equal length

    perpendicular; that is, a rhombus is an orthodiagonal quadrilateral. Its diagonals bisect opposite angles. The first property implies that every rhombus is a parallelogram

    Rhombus

    Rhombus

    Rhombus

  • Points of the compass
  • Directional divisions marked on a compass

    compass rose. The four intercardinal (or ordinal) directions are formed by bisecting the above, giving: northeast (NE), southeast (SE), southwest (SW), and

    Points of the compass

    Points of the compass

    Points_of_the_compass

  • Parallelogram
  • Quadrilateral with two pairs of parallel sides

    length. Two pairs of opposite angles are equal in measure. The diagonals bisect each other. One pair of opposite sides is parallel and equal in length.

    Parallelogram

    Parallelogram

    Parallelogram

  • Concyclic points
  • Points on a common circle

    O must lie on the perpendicular bisector of the line segment PQ. For n distinct points there are n(n − 1)/2 bisectors, and the concyclic condition is

    Concyclic points

    Concyclic points

    Concyclic_points

  • Lloyd's algorithm
  • Algorithm used for points in euclidean space

    Lloyd's algorithm include smoothing of triangle meshes in the finite element method. Example of Lloyd's algorithm. The Voronoi diagram of the current site positions

    Lloyd's algorithm

    Lloyd's algorithm

    Lloyd's_algorithm

  • Division by two
  • values into two equal subsets Bisection, the partition of a geometric object into two equal halves Dimidiation, a heraldic method of joining two coats of arms

    Division by two

    Division by two

    Division_by_two

  • Black–Derman–Toy model
  • Short-rate model in mathematical finance

    the "standard" Root-finding algorithms—such as Newton's method (the secant method) or bisection—are very easily applied to the calibration. Relatedly,

    Black–Derman–Toy model

    Black–Derman–Toy_model

  • K-means clustering
  • Vector quantization algorithm minimizing the sum of squared deviations

    k-means clustering is a method of vector quantization, originally from signal processing, that aims to partition n observations into k clusters in which

    K-means clustering

    K-means_clustering

  • Circle
  • Simple curve of Euclidean geometry

    discs called Bi. The Egyptian Rhind papyrus, dated to 1700 BCE, gives a method to find the area of a circle. The result corresponds to ⁠256/81⁠ (3.16049

    Circle

    Circle

    Circle

  • Flower
  • Reproductive structure in flowering plants

    dry and fleshy fruits. These traits are directly connected to the plant's method of seed dispersal, since the purpose of fruit is to encourage or enable

    Flower

    Flower

    Flower

  • Liu Hui's π algorithm
  • 3rd century calculation of π by Liu Hui

    Let M be the length of one side AB of hexagon, r is the radius of circle. Bisect AB with line OPC, AC becomes one side of dodecagon (12-gon), let its length

    Liu Hui's π algorithm

    Liu Hui's π algorithm

    Liu_Hui's_π_algorithm

  • Isosceles trapezoid
  • Trapezoid symmetrical about an axis

    isosceles trapezium is a convex quadrilateral with a line of symmetry bisecting one pair of opposite sides. It is a special case of a trapezoid. Alternatively

    Isosceles trapezoid

    Isosceles trapezoid

    Isosceles_trapezoid

  • Software regression
  • Software bug in which features stop working

    regressions. A common technique used to localize functional regressions is bisection, which takes both a buggy commit and a previously working commit as input

    Software regression

    Software_regression

  • Crossing number (graph theory)
  • Fewest edge crossings in drawing of a graph

    smallest cubic graph with crossing number 170 is the Tutte 12-cage. The 2/3-bisection width b ( G ) {\displaystyle b(G)} of a simple graph G {\displaystyle

    Crossing number (graph theory)

    Crossing number (graph theory)

    Crossing_number_(graph_theory)

  • Pentagon
  • Shape with five sides

    5 {\displaystyle {\sqrt {5}}} by a length of 1. We then bisect that segment – and then bisect again – to create a segment of length 1 + 5 4 {\displaystyle

    Pentagon

    Pentagon

    Pentagon

  • Thales's theorem
  • On triangles inscribed in a circle with a diameter as an edge

    figure at right, given circle k with centre O and the point P outside k, bisect OP at H and draw the circle of radius OH with centre H. OP is a diameter

    Thales's theorem

    Thales's theorem

    Thales's_theorem

  • Network analysis (electrical circuits)
  • Determining all voltages and currents within an electrical network

    described as a 4x4 spin conductance matrix.[citation needed] Bartlett's bisection theorem Kirchhoff's circuit laws Millman's theorem Modified nodal analysis

    Network analysis (electrical circuits)

    Network_analysis_(electrical_circuits)

  • Quantitative analysis (finance)
  • Use of mathematical and statistical methods in finance

    and forward interest rates curves, and volatility smiles; Bisection, Newton, and Secant methods – used to find the roots, maxima and minima of functions

    Quantitative analysis (finance)

    Quantitative_analysis_(finance)

  • Nearest neighbor search
  • Optimization problem in computer science

    approach encompasses spatial index or spatial access methods. Several space-partitioning methods have been developed for solving the NNS problem. Perhaps

    Nearest neighbor search

    Nearest_neighbor_search

  • Q
  • Seventeenth letter of the Latin alphabet

    with bisecting tails and those without. Typefaces with a disconnected Q tail, while uncommon, have existed since at least 1529. A common method among

    Q

    Q

    Q

  • Schema for horizontal dials
  • Set of instructions used to construct horizontal sundials

    line was drawn with a line at the angle of the latitude drawn on the bisection of the vertical with the celestial sphere. London dial Schema for vertical

    Schema for horizontal dials

    Schema_for_horizontal_dials

  • Genital modification and mutilation
  • Permanent or temporary changes to human sex organs

    Meatotomy is a form that involves splitting of the glans penis alone, while bisection is a more extreme form that splits the penis entirely in half. Genital

    Genital modification and mutilation

    Genital_modification_and_mutilation

  • Centroid
  • Mean position of all the points in a shape

    the centroid, and all lines will cross at exactly the same place. This method can be extended (in theory) to concave shapes where the centroid may lie

    Centroid

    Centroid

    Centroid

  • Nonimaging optics
  • Branch of optics

    One of these advanced design methods is the simultaneous multiple surface design method (SMS). The 2D SMS design method (U.S. patent 6,639,733) is described

    Nonimaging optics

    Nonimaging_optics

  • Bernoulli sampling
  • Sampling technique

    {\displaystyle n} 's. The p {\displaystyle p} 's in between are obtained by bisection. Note that, if 100 ⋅ p {\displaystyle 100\cdot p} is an integer percentage

    Bernoulli sampling

    Bernoulli_sampling

  • Problem of Apollonius
  • Geometry problem about finding touching circles

    complicated ones, is considered a plausible reconstruction of Apollonius's method. The method of van Roomen was simplified by Isaac Newton, who showed that Apollonius's

    Problem of Apollonius

    Problem of Apollonius

    Problem_of_Apollonius

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  • Section
  • n.

    The figure made up of all the points common to a superficies and a solid which meet, or to two superficies which meet, or to two lines which meet. In the first case the section is a superficies, in the second a line, and in the third a point.

  • Direction
  • n.

    The body of managers of a corporation or enterprise; board of directors.

  • Resection
  • n.

    The act of cutting or paring off.

  • Bisection
  • n.

    Division into two parts, esp. two equal parts.

  • Direction
  • n.

    The act of directing, of aiming, regulating, guiding, or ordering; guidance; management; superintendence; administration; as, the direction o/ public affairs or of a bank.

  • Direction
  • n.

    The line or course upon which anything is moving or aimed to move, or in which anything is lying or pointing; aim; line or point of tendency; direct line or course; as, the ship sailed in a southeasterly direction.

  • Bolection
  • n.

    A projecting molding round a panel. Same as Bilection.

  • Bilection
  • n.

    That portion of a group of moldings which projects beyond the general surface of a panel; a bolection.

  • Dissection
  • n.

    Anything dissected; especially, some part, or the whole, of an animal or plant dissected so as to exhibit the structure; an anatomical so prepared.

  • Direction
  • n.

    The name and residence of a person to whom any thing is sent, written upon the thing sent; superscription; address; as, the direction of a letter.

  • Section
  • n.

    The act of cutting, or separation by cutting; as, the section of bodies.

  • Resection
  • n.

    The removal of the articular extremity of a bone, or of the ends of the bones in a false articulation.

  • Bisecting
  • p. pr. & vb. n.

    of Bisect

  • Direction
  • n.

    The pointing of a piece with reference to an imaginary vertical axis; -- distinguished from elevation. The direction is given when the plane of sight passes through the object.

  • Trisection
  • n.

    The division of a thing into three parts, Specifically: (Geom.) the division of an angle into three equal parts.

  • Dissection
  • n.

    Fig.: The act of separating or dividing for the purpose of critical examination.

  • Direction
  • n.

    That which is imposed by directing; a guiding or authoritative instruction; prescription; order; command; as, he grave directions to the servants.

  • Insection
  • n.

    A cutting in; incisure; incision.

  • Dissection
  • n.

    The act of dissecting an animal or plant; as, dissection of the human body was held sacrilege till the time of Francis I.

  • Disjection
  • n.

    Destruction; dispersion.