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CONVEX AND-CONCAVE

  • Curved mirror
  • Mirror with a curved reflecting surface

    with a curved reflecting surface. The surface may be either convex (bulging outward) or concave (recessed inward). Most curved mirrors have surfaces that

    Curved mirror

    Curved mirror

    Curved_mirror

  • Concave function
  • Negative of a convex function

    a concave function is one for which the function value at any convex combination of elements in the domain is greater than or equal to that convex combination

    Concave function

    Concave_function

  • Convex function
  • Real function with secant line between points above the graph itself

    while a concave function's graph is shaped like a cap ∩ {\displaystyle \cap } . A twice-differentiable function of a single variable is convex if and only

    Convex function

    Convex function

    Convex_function

  • Convex and Concave
  • Lithograph by Dutch artist M. C. Escher

    Convex and Concave is a lithograph print by the Dutch artist M. C. Escher, first printed in March 1955. It depicts an ornate architectural structure with

    Convex and Concave

    Convex_and_Concave

  • Lens
  • Optical device which transmits and refracts light

    of the other surface. A lens with one convex and one concave side is convex-concave or meniscus. Convex-concave lenses are most commonly used in corrective

    Lens

    Lens

    Lens

  • Polygon
  • Plane figure bounded by line segments

    boundary of the polygon does not cross itself. All convex polygons are simple. Concave: Non-convex and simple. There is at least one interior angle greater

    Polygon

    Polygon

  • Convex set
  • In geometry, set whose intersection with every line is a single line segment

    non-convex sets. A set that is not convex is called a non-convex set. A polygon that is not a convex polygon is sometimes called a concave polygon, and some

    Convex set

    Convex set

    Convex_set

  • Schur-convex function
  • Function in mathematical analysis

    Schur, Schur-convex functions are used in the study of majorization. A function f is 'Schur-concave' if its negative, −f, is Schur-convex. Every function

    Schur-convex function

    Schur-convex_function

  • Convex optimization
  • Subfield of mathematical optimization

    over convex sets (or, equivalently, maximizing concave functions over convex sets). Many classes of convex optimization problems admit polynomial-time algorithms

    Convex optimization

    Convex_optimization

  • Concave polygon
  • Simple polygon which is not convex

    A simple polygon that is not convex is called concave, non-convex or reentrant. A concave polygon will always have at least one reflex interior angle—that

    Concave polygon

    Concave polygon

    Concave_polygon

  • Quasiconvex function
  • Mathematical function with convex lower level sets

    quasiconvex function that is neither convex nor continuous. Convex function Concave function Logarithmically concave function Pseudoconvexity in the sense

    Quasiconvex function

    Quasiconvex function

    Quasiconvex_function

  • Concave
  • Topics referred to by the same term

    mirror Concave function, the negative of a convex function Concave polygon, a polygon which is not convex Concave set The concavity of a function, determined

    Concave

    Concave

  • Logarithmically concave function
  • Type of mathematical function

    In convex analysis, a non-negative function f: Rn → R+ is logarithmically concave (or log-concave for short) if its domain is a convex set, and if it satisfies

    Logarithmically concave function

    Logarithmically_concave_function

  • Schreger line
  • Visual artifacts in ivory cross-sections

    two forms: concave angles and convex angle. Concave angles have slightly concave sides and open to the medial (inner) area of the tusk. Convex angles have

    Schreger line

    Schreger line

    Schreger_line

  • Minimax theorem
  • Gives conditions that guarantee the max–min inequality holds with equality

    compact and convex, and to functions that are concave in their first argument and convex in their second argument (known as concave-convex functions).

    Minimax theorem

    Minimax_theorem

  • Karamata's inequality
  • Algebra theorem about convex functions

    for convex and concave real-valued functions, defined on an interval of the real line. It generalizes the discrete form of Jensen's inequality, and generalizes

    Karamata's inequality

    Karamata's_inequality

  • Dodecahedron
  • Polyhedron with 12 faces

    three regular star dodecahedra, which are constructed as stellations of the convex form. All of these have icosahedral symmetry, order 120. Some dodecahedra

    Dodecahedron

    Dodecahedron

  • Meniscus (liquid)
  • Curve in a liquid's surface due to adhesion to the container walls

    water and glass. Water-based fluids like sap, honey, and milk also have a concave meniscus in glass or other wettable containers. Conversely, a convex meniscus

    Meniscus (liquid)

    Meniscus (liquid)

    Meniscus_(liquid)

  • Star polyhedron
  • Polyhedron with some pattern of nonconvexity

    which self-intersect in a repetitive way. Concave polyhedra of a particular kind which alternate convex and concave or saddle vertices in a repetitive way

    Star polyhedron

    Star_polyhedron

  • Radius gauge
  • Tool used to measure the radius of an object

    checked and any light leakage between the blade and edge indicates a mismatch that requires correction. A good set of gauges will offer both convex and concave

    Radius gauge

    Radius gauge

    Radius_gauge

  • Submodular set function
  • Set-to-real map with diminishing returns

    very similar to convex and concave functions. For this reason, an optimization problem which concerns optimizing a convex or concave function can also

    Submodular set function

    Submodular_set_function

  • Bauer maximum principle
  • Convex continuous functions on compact convex sets maximize at extreme points

    analogue minimum principle: Any function that is concave and continuous, and defined on a set that is convex and compact, attains its minimum at some extreme

    Bauer maximum principle

    Bauer_maximum_principle

  • Quadrilateral
  • Four-sided polygon

    or crossed). Simple quadrilaterals are either convex or concave. The interior angles of a simple (and planar) quadrilateral ABCD add up to 360 degrees

    Quadrilateral

    Quadrilateral

    Quadrilateral

  • Min-max optimization
  • convex-concave if it is a convex function of x for any fixed y, and a concave function of y for any fixed x. When f is continuous and convex-concave,

    Min-max optimization

    Min-max_optimization

  • Equilateral pentagon
  • Pentagon with all sides equal but the angles may not be equal

    that don't intersect themselves are called simple, and they can be classified as either convex or concave. We here use the term "stellated" to refer to the

    Equilateral pentagon

    Equilateral pentagon

    Equilateral_pentagon

  • Proper convex function
  • Concept in convex analysis

    particular the subfields of convex analysis and optimization, a proper convex function is an extended real-valued convex function with a non-empty domain

    Proper convex function

    Proper_convex_function

  • Kite (geometry)
  • Quadrilateral symmetric across a diagonal

    constructed from the centers and crossing points of any two intersecting circles. Kites as described here may be either convex or concave, although some sources

    Kite (geometry)

    Kite (geometry)

    Kite_(geometry)

  • Varignon's theorem
  • Theorem in geometry

    arbitrary quadrilateral form a parallelogram. If the quadrilateral is convex or concave (not complex), then the area of the parallelogram is half the area

    Varignon's theorem

    Varignon's theorem

    Varignon's_theorem

  • Cube with Magic Ribbons
  • Lithograph print by M. C. Escher, first printed in 1957

    characterized by shifting perception of depth from concave to convex depending on direction of light and shadow. Escher's interest in reversible perspectives

    Cube with Magic Ribbons

    Cube_with_Magic_Ribbons

  • Nikon Amusing Lenses
  • Toy lenses for Nikon SLR cameras

    doublet, with either the convex or concave side facing the object. It is possible to thread the cemented doublet, with its concave side facing the object

    Nikon Amusing Lenses

    Nikon Amusing Lenses

    Nikon_Amusing_Lenses

  • Triangle
  • Shape with three sides

    either convex (bending outward) or concave (bending inward). The intersection of three disks forms a circular triangle whose sides are all convex. An example

    Triangle

    Triangle

    Triangle

  • Polygon triangulation
  • Partition of a simple polygon into triangles

    that keeps separate lists of convex and concave vertices will run in O(n2) time. This method is known as ear clipping and sometimes ear trimming. An efficient

    Polygon triangulation

    Polygon triangulation

    Polygon_triangulation

  • Distorting mirror
  • Attraction that uses curved mirrors

    carnivals and fairs. Instead of a normal plane mirror that reflects a perfect mirror image, distorting mirrors are curved mirrors, often using convex and concave

    Distorting mirror

    Distorting mirror

    Distorting_mirror

  • Circular triangle
  • Triangle with circular arc edges

    mixture of convex and concave circular arc edges. Three given angles θ 1 {\displaystyle \theta _{1}} , θ 2 {\displaystyle \theta _{2}} , and θ 3 {\displaystyle

    Circular triangle

    Circular_triangle

  • Bretschneider's formula
  • Formula for the area of a quadrilateral

    expression for the area of a general quadrilateral. It works on both convex and concave quadrilaterals, whether it is cyclic or not. The German mathematician

    Bretschneider's formula

    Bretschneider's formula

    Bretschneider's_formula

  • Hölder's inequality
  • Inequality between integrals in Lp spaces

    another proof as part of a work developing the concept of convex and concave functions and introducing Jensen's inequality, which was in turn named for

    Hölder's inequality

    Hölder's_inequality

  • Convex hull
  • Smallest convex set containing a given set

    In geometry, the convex hull, convex envelope or convex closure of a shape is the smallest convex set that contains it. The convex hull may be defined

    Convex hull

    Convex hull

    Convex_hull

  • Rectilinear polygon
  • Polygon in which all angles are right

    number of convex corners and Y the number of concave corners. By the previous fact, X=Y+4. Let XX the number of convex corners followed by a convex corner

    Rectilinear polygon

    Rectilinear polygon

    Rectilinear_polygon

  • Optical flat
  • Extremely flat piece of optical-grade glass

    indicate high and low points on the surface, such as rounded edges, hills or valleys, or convex and concave surfaces. Both the optical flat and the surface

    Optical flat

    Optical flat

    Optical_flat

  • Spherical aberration
  • Optical aberration

    lens systems, aberrations can be minimized using combinations of convex and concave lenses, or by using aspheric lenses or aplanatic lenses. Lens systems

    Spherical aberration

    Spherical aberration

    Spherical_aberration

  • Gender of connectors and fasteners
  • Engineering designation

    dictionaries and encyclopedias mention male and female screws or cochleae. A 1736 builder's manual mentions screw genders as metaphors for convex and concave shapes:

    Gender of connectors and fasteners

    Gender of connectors and fasteners

    Gender_of_connectors_and_fasteners

  • Hollow Earth
  • Disproven hypothesis

    sometimes called a "convex" Hollow Earth hypothesis, it is hypothesized humans live on the interior surface. This has been called the "concave" Hollow Earth

    Hollow Earth

    Hollow Earth

    Hollow_Earth

  • Polyhedron
  • Flat-sided three-dimensional shape

    hosohedra) have no flat-faced analogue. If faces are allowed to be concave as well as convex, adjacent faces may be made to meet together with no gap. Some

    Polyhedron

    Polyhedron

    Polyhedron

  • Fluting (architecture)
  • Architectural practice of cutting grooves through an otherwise plain surface

    columns and decorative pilasters. Ancient Egyptian architecture used fluting in many buildings; most often the flutes are convex rather than concave, so the

    Fluting (architecture)

    Fluting (architecture)

    Fluting_(architecture)

  • Inflection point
  • Point where the curvature of a curve changes sign

    it is a point where the function changes from being concave (concave downward) to convex (concave upward), or vice versa. For the graph of a function

    Inflection point

    Inflection point

    Inflection_point

  • Multi-objective optimization
  • Mathematical concept

    front, convex or concave. Definition For a minimization problem with objective functions f 1 , … , f k {\displaystyle f_{1},\dots ,f_{k}} and the ideal

    Multi-objective optimization

    Multi-objective_optimization

  • Fenchel's duality theorem
  • Mathematical result in convex functions theory

    is the convex conjugate of f {\displaystyle f} (also referred to as the Fenchel–Legendre transform) and g ∗ {\displaystyle g_{*}} is the concave conjugate

    Fenchel's duality theorem

    Fenchel's_duality_theorem

  • Schroeder stairs
  • Optical illusion

    staircase given to M. C. Escher by Prof. Schouten and which was an inspiration for Escher's Convex and Concave. This illusion is also seen in another Escher's

    Schroeder stairs

    Schroeder stairs

    Schroeder_stairs

  • Hexahedron
  • Polyhedron with 6 faces

    hexahedron with all its faces square, and three squares around each vertex. There are seven topologically distinct convex hexahedra, one of which exists in

    Hexahedron

    Hexahedron

  • Ogee
  • S-curved form used in woodworking, moulding, textile weaving, and architecture

    point of inflection from concave to convex or vice versa, have ends of the overall curve that point in opposite directions (and have tangents that are approximately

    Ogee

    Ogee

    Ogee

  • History of the camera
  • fellow-workers and students had been as alert as he, they might even have invented the art of photography since al-Haytham's experiments with convex and concave mirrors

    History of the camera

    History of the camera

    History_of_the_camera

  • Point in polygon
  • Determining where a point is in relation to a coplanar polygon

    The modified-polygon method, published in 2019, covers both convex and concave cases, and is based on the basic definition of the polygon size (line/area/volume)

    Point in polygon

    Point in polygon

    Point_in_polygon

  • David Jerison
  • American mathematician

    1A: Differentiation". Jerison, David. Eigenfunctions and harmonic functions in convex and concave domains. In: Srishti D. Chatterji (ed.): Proceedings

    David Jerison

    David Jerison

    David_Jerison

  • Concave game
  • Generalization of the normal-form game

    actions, which is a simplex in Rmi. In a concave game, the set of strategies available to each player may be any convex set in Rmi. 2. In a normal-form game

    Concave game

    Concave_game

  • House of mirrors
  • Traditional attraction

    and glass panes to parts of the maze they cannot yet get to. Sometimes the mirrors may be distorted because of different curves, convex, or concave in

    House of mirrors

    House of mirrors

    House_of_mirrors

  • Jacques Herzog
  • Swiss architect (born 1950)

    renowned for its diamond-shaped glass façade with convex and concave panes, creating a dynamic and transparent structure that reflects the fashion brand's

    Jacques Herzog

    Jacques Herzog

    Jacques_Herzog

  • Mirrors in Mesoamerican culture
  • April 2012. Nordenskiöld, Erland (1926). "Miroirs Convexes et Concaves en Amérique" [Convex and Concave Mirrors in the Americas]. Journal de la Société

    Mirrors in Mesoamerican culture

    Mirrors in Mesoamerican culture

    Mirrors_in_Mesoamerican_culture

  • Andalusian horse
  • Horse breed from the Iberian Peninsula

    convex profile. Ultra convex and concave profiles are discouraged in the breed and are penalized in breed shows. Necks are long and broad, running to well-defined

    Andalusian horse

    Andalusian horse

    Andalusian_horse

  • Relativity (M. C. Escher)
  • Print by M. C. Escher

    inhabitants casually strolling and one dining at an outdoor table. Yet all the figures are dressed in identical attire and have featureless bulb-shaped

    Relativity (M. C. Escher)

    Relativity_(M._C._Escher)

  • Insect wing
  • Body part used by insects to fly

    respectively convex and concave, while the primitive Postcubitus and the first vannal have each an anterior convex branch and a posterior concave branch. The

    Insect wing

    Insect wing

    Insect_wing

  • St Andrew and St Mary's Church, Stoke Rochford
  • Church in England

    projections running full length, and with flat raised fillets along each face. The capital gadrooned (convex and concave) raised acabi mouldings follow

    St Andrew and St Mary's Church, Stoke Rochford

    St Andrew and St Mary's Church, Stoke Rochford

    St_Andrew_and_St_Mary's_Church,_Stoke_Rochford

  • Curve of Wilson
  • Arch curvature or posterior occlusal plane

    across arch, and across median plane, curvature or posterior occlusal plane. Arc of the curve, which is concave for mandibular teeth and convex for maxillary

    Curve of Wilson

    Curve of Wilson

    Curve_of_Wilson

  • Contact angle
  • Angle between a liquid–vapor interface and a solid surface

    proportional to the mean curvature. Solving the above equation for both convex and concave surfaces yields: cos ⁡ ( θ ∓ α ) = A + B cos ⁡ α a ± C sin ⁡ ( θ ∓

    Contact angle

    Contact angle

    Contact_angle

  • Pentakis dodecahedron
  • Catalan solid with 60 faces

    dodecahedron has three symmetry positions, two on vertices, and one on a midedge: A concave pentakis dodecahedron replaces the pentagonal faces of a dodecahedron

    Pentakis dodecahedron

    Pentakis dodecahedron

    Pentakis_dodecahedron

  • Gryponautilus
  • Extinct genus of molluscs

    rounded keel-like venters. Venters on inner whorls are truncated and broadly convex to concave. Immature forms bear a resemblance to Grypoceras. R.C. Moore

    Gryponautilus

    Gryponautilus

  • Convex polygon
  • Polygon that is the boundary of a convex set

    given vertex and the two adjacent vertices). Every non-degenerate triangle is strictly convex. Convex curve – Type of plane curve Concave polygon – Simple

    Convex polygon

    Convex polygon

    Convex_polygon

  • Hollow-Face illusion
  • Optical illusion

    perception of a concave mask of a face appears as a normal convex face. While a convex face will appear to look in a single direction, and the gaze of a

    Hollow-Face illusion

    Hollow-Face illusion

    Hollow-Face_illusion

  • List of mathematical shapes
  • Apeirohedron Regular skew polyhedron Abstract polytope 11-cell 57-cell Convex polygon Concave polygon Constructible polygon Cyclic polygon Equiangular polygon

    List of mathematical shapes

    List_of_mathematical_shapes

  • Wetting
  • Ability of a liquid to maintain contact with a solid surface

    to the mean curvature of the droplet, and is non zero. Solving the above equation for both convex and concave surfaces yields: cos ⁡ ( θ ∓ α ) = A +

    Wetting

    Wetting

    Wetting

  • Eyepiece
  • Type of lens attached to a variety of optical devices such as telescopes and microscopes

    add a simple positive, concave-convex lens before the doublet, with the concave face towards the light source and the convex surface facing the doublet

    Eyepiece

    Eyepiece

    Eyepiece

  • Four-bar linkage
  • Mechanical linkage consisting of four links connected by joints in a loop

    quadrilateral linkage may be classified into three types: convex, concave, and crossing. In the convex and concave cases no two links cross over each other. In the

    Four-bar linkage

    Four-bar linkage

    Four-bar_linkage

  • Ovolo
  • Convex molding in classical architecture

    V-shapes enriching the surface of the concave ovolo in many early cases. The description of ovolo as the fundamental convex quarter-round element underlying

    Ovolo

    Ovolo

    Ovolo

  • Ville Radieuse
  • Unrealised project by Le Corbusier

    specific culture and landscape. It comprised four main elements: an administration area by the water in two slab blocks, convex and concave apartment blocks

    Ville Radieuse

    Ville Radieuse

    Ville_Radieuse

  • Electrostatic–pneumatic activation
  • actuation on the membrane, a concave shape is achieved. This method is used in MEMS deformable mirrors to create convex and concave mirrors. Electrostatic-pneumatic

    Electrostatic–pneumatic activation

    Electrostatic–pneumatic_activation

  • Logarithmically concave measure
  • a convolution of log-concave measures is log-concave. Convex measure, a generalisation of this concept Logarithmically concave function Prékopa, A. (1980)

    Logarithmically concave measure

    Logarithmically_concave_measure

  • Photography
  • Art and practice of creating images by recording light

    fellow-workers and students had been as alert as he, they might even have invented the art of photography since al-Haitham's experiments with convex and concave mirrors

    Photography

    Photography

    Photography

  • Saddle joint
  • Type of synovial joint with concave, convex surfaces

    reciprocally concave and convex. It is found in the thumb, the thorax, the middle ear, and the heel. In a saddle joint, one bone surface is concave while another

    Saddle joint

    Saddle joint

    Saddle_joint

  • Juventus FC
  • Association football club in Turin, Italy

    The two "Golden Stars for Sport Excellence" were located above the convex and concave section of Juventus's emblem. During the 1980s, the club emblem was

    Juventus FC

    Juventus FC

    Juventus_FC

  • Gaussian curvature
  • Product of the principal curvatures of a surface

    three-dimensional space at a point is the product of the two principal curvatures, κ1 and κ2, at the given point: K = κ 1 κ 2 . {\displaystyle K=\kappa _{1}\kappa

    Gaussian curvature

    Gaussian curvature

    Gaussian_curvature

  • Equilateral polygon
  • Polygon in which all sides have equal length

    polygon does not need to be a convex polygon: it could be concave or even self-intersecting. All regular polygons and edge-transitive polygons are equilateral

    Equilateral polygon

    Equilateral_polygon

  • Glasses
  • Form of vision aid

    published the first correct explanation as to why convex and concave lenses could correct presbyopia and myopia. Early frames for glasses consisted of two

    Glasses

    Glasses

    Glasses

  • Double-Gauss lens
  • Compound lens

    single convex and concave lens design. Alvan Graham Clark and Bausch & Lomb further refined the design in 1888 by taking two of these lenses and placing

    Double-Gauss lens

    Double-Gauss lens

    Double-Gauss_lens

  • Parallelogram
  • Quadrilateral with two pairs of parallel sides

    parallelogram, called its Varignon parallelogram. If the quadrilateral is convex or concave (that is, not self-intersecting), then the area of the Varignon parallelogram

    Parallelogram

    Parallelogram

    Parallelogram

  • Escher Interactive
  • 1996 video game

    patterns by bending the lines or altering the colors, and can save and print the images. Convex and Concave is a game in which players are presented with perspective

    Escher Interactive

    Escher_Interactive

  • Linear programming
  • Method to solve optimization problems

    principle for convex functions (alternatively, by the minimum principle for concave functions) since linear functions are both convex and concave. However

    Linear programming

    Linear programming

    Linear_programming

  • Afrikaans Language Monument
  • Monument in Paarl, Western Cape, South Africa

    Afrikaners' identity and pride in their language. The monument consists of various tapering structures of a convex and concave nature, symbolising the

    Afrikaans Language Monument

    Afrikaans Language Monument

    Afrikaans_Language_Monument

  • Surface imperfections (optics)
  • Standards used to define surface quality

    optics, but recently also for convex and concave lenses. In contrast, 'Roughness' characterization is done with more precise and easier-to-quantify methods

    Surface imperfections (optics)

    Surface imperfections (optics)

    Surface_imperfections_(optics)

  • Müller-Lyer illusion
  • Optical illusion

    the convex corner of a room, which is closer, and the "angles out" configuration corresponds to an object which is far away, such as the concave corner

    Müller-Lyer illusion

    Müller-Lyer illusion

    Müller-Lyer_illusion

  • Adriaan Metius
  • Dutch geometer and astronomer

    of a convex and concave lens in a tube, and the combination magnified three or four times. Adriaan Metius attended a Latin school in Alkmaar and studied

    Adriaan Metius

    Adriaan Metius

    Adriaan_Metius

  • Loewner order
  • Partial order on matrices

    the convex cone of positive semi-definite matrices. This order is usually employed to generalize the definitions of monotone and concave/convex scalar

    Loewner order

    Loewner_order

  • Isotoxal figure
  • Polytope or tiling with one type of edge

    180} o , {\displaystyle {\color {royalblue}^{\mathsf {o}}},} making convex or concave polygons respectively. A star 2 n {\displaystyle {\color {royalblue}{\mathbf

    Isotoxal figure

    Isotoxal_figure

  • Pierre de Meuron
  • Swiss architect (born 1950)

    this building is recognized for its diamond-shaped glass façade with convex and concave panes. Tate Modern (2000) – The transformation of a disused power

    Pierre de Meuron

    Pierre de Meuron

    Pierre_de_Meuron

  • Candara
  • Humanist sans-serif typeface

    Calibri, Cambria, Consolas, Corbel and Constantia. Candara's verticals show both convex and concave curvature with entasis and ectasis on opposite sides of

    Candara

    Candara

    Candara

  • Jensen's inequality
  • Theorem of convex functions

    opposite inequality for concave transformations). Jensen's inequality generalizes the statement that the secant line of a convex function lies above the

    Jensen's inequality

    Jensen's inequality

    Jensen's_inequality

  • Concavification
  • converting a non-concave function to a concave function. A related concept is convexification – converting a non-convex function to a convex function. It

    Concavification

    Concavification

  • Well of Life (sculpture)
  • Sculpture in Zagreb, Croatia

    it is placed. The transitions between light and shadow are mild. The sculpture is both convex and concave.[citation needed] Auguste Rodin's influence

    Well of Life (sculpture)

    Well of Life (sculpture)

    Well_of_Life_(sculpture)

  • Aspheric lens
  • Type of lens

    of prototypes and small series. Like other lenses for vision correction, aspheric lenses can be categorized as convex or concave. Convex aspheric curvatures

    Aspheric lens

    Aspheric lens

    Aspheric_lens

  • Crassula rupestris
  • Species of plant

    millimeters wide. Their upper side is flat to convex, but concave towards the base. The underside of the leaf is convex. The broadly egg-shaped, bare, gray-green

    Crassula rupestris

    Crassula rupestris

    Crassula_rupestris

  • Curve orientation
  • Property of a planar simple closed curve

    sequence F-G-H is concave. The following table illustrates rules for determining whether a sequence of points is convex, concave, or flat: Convex hull Differential

    Curve orientation

    Curve_orientation

  • Lexus
  • Japanese luxury vehicle brand owned by Toyota

    characteristics, including a fastback profile, lower-set grille, and the use of both convex and concave surfaces, are derived from Japanese cultural motifs (e.g

    Lexus

    Lexus

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