AI & ChatGPT searches , social queriess for KEPLER TRIANGLE
Search references for KEPLER TRIANGLE. Phrases containing KEPLER TRIANGLE
See searches and references containing KEPLER TRIANGLE!
Search references for KEPLER TRIANGLE. Phrases containing KEPLER TRIANGLE
See searches and references containing KEPLER TRIANGLE!KEPLER TRIANGLE
Right triangle related to the golden ratio
A Kepler triangle is a special right triangle with edge lengths in geometric progression. The ratio of the progression is φ {\displaystyle {\sqrt {\varphi
Kepler_triangle
Number, approximately 1.618
University of Tübingen in a letter to Kepler, his former student. The same year, Kepler wrote to Maestlin of the Kepler triangle, which combines the golden ratio
Golden_ratio
Triangle containing a 90-degree angle
A right triangle or right-angled triangle, sometimes called an orthogonal triangle or rectangular triangle, is a triangle in which two sides are perpendicular
Right_triangle
Right triangle with a feature making calculations on the triangle easier
Alternatively, the same triangles can be derived from the square triangular numbers. The Kepler triangle is a right triangle whose sides are in geometric
Special_right_triangle
Property of geometry, also used to generalize the notion of "distance" in metric spaces
chosen such that r = √φ it generates a right triangle that is always similar to the Kepler triangle. The triangle inequality can be extended by mathematical
Triangle_inequality
German astronomer and mathematician (1571–1630)
Johannes Kepler (27 December 1571 – 15 November 1630) was a German polymath who was an astronomer, mathematician, astrologer, natural philosopher and music
Johannes_Kepler
Pyramid with a square base
Chapter 11, "Kepler triangle theory", pp. 80–91, for material specific to the Kepler triangle, and p. 166 for the conclusion that the Kepler triangle theory
Square_pyramid
Type of isosceles triangle
Golden rhombus Golden triangle (composition) Kimberling's golden triangle Kepler triangle Lute of Pythagoras Pentagram Elam, Kimberly (2001). Geometry of
Golden_triangle_(mathematics)
Rectangle with side lengths in the golden ratio
ratio of its two semi-axes corresponding to the golden ratio Kepler triangle – Right triangle related to the golden ratio Golden rhombus – Rhombus with diagonals
Golden_rectangle
geometry) Isosceles triangle Kepler triangle Reuleaux triangle Right triangle Sierpinski triangle (fractal geometry) Special right triangles Spiral of Theodorus
List_of_mathematical_shapes
Right triangle 30-60-90 triangle Isosceles right triangle Kepler triangle Scalene triangle Quadrilateral – 4 sides Cyclic quadrilateral Kite Rectangle
List of two-dimensional geometric shapes
List_of_two-dimensional_geometric_shapes
Laws describing planetary orbits
astronomy, Kepler's laws of planetary motion give good approximations for the orbits of planets around the Sun. They were published by Johannes Kepler from
Kepler's laws of planetary motion
Kepler's_laws_of_planetary_motion
Mathematical constant regarding inscribed polygons
In plane geometry, the Kepler–Bouwkamp constant (or polygon inscribing constant) is obtained as a limit of the following sequence. Take a circle of radius 1
Kepler–Bouwkamp_constant
Coincidence in mathematics
1446\dots } . Consequently, the square on the middle-sized edge of a Kepler triangle is similar in perimeter to its circumcircle. Some believe one or the
Mathematical_coincidence
Relation between sides of a right triangle
descriptions of redirect targets Inverse Pythagorean theorem Kepler triangle Linear algebra List of triangle topics Lp space Nonhypotenuse number Parallelogram
Pythagorean_theorem
Method of drawing geometric objects
approximating the "quadrature of the circle" can be achieved by using a Kepler triangle. Doubling the cube is the construction, using only a straightedge and
Straightedge and compass construction
Straightedge_and_compass_construction
Johnson circles Kepler triangle Kobon triangle problem Kosnita's theorem Leg (geometry) Lemoine's problem Lester's theorem List of triangle inequalities
List_of_triangle_topics
Classical averages studied in ancient Greece
sum.[citation needed] Arithmetic–geometric mean Average Golden ratio Kepler triangle QM-AM-GM-HM inequalities If NM = a and PM = b. AM = AM of a and b,
Pythagorean_means
Base:hypotenuse(b:a) ratios for the Pyramid of Khufu could be: 1:φ (Kepler triangle), 3:5 (3-4-5 Triangle), or 1:4/π Supposed ratios: Notre-Dame of Laon Golden rectangles
Mathematics_and_art
Kepler (1571 – 1630). Kepler conjecture Kepler triangle Kepler–Bouwkamp constant Kepler–Poinsot polyhedron Kepler's laws of planetary motion Kepler's
List of things named after Johannes Kepler
List_of_things_named_after_Johannes_Kepler
Geometric shape
root-φ rectangle is divided by a diagonal, the result is two congruent Kepler triangles. Jay Hambidge, as part of his theory of dynamic symmetry, includes
Dynamic_rectangle
golden ratio. If this was the design method, it would imply the use of Kepler's triangle (face angle 51°49'), but according to many historians of science,
Mathematics_and_architecture
the only right triangle in which two of the medians are perpendicular to each other. Integer triangle Kepler triangle, a right triangle in which the squared
Automedian_triangle
German astronomer and mathematician (1550–1631)
Maestlin in 1597. He included this calculation in a letter to Kepler about the Kepler triangle. Maestlin was one of the few astronomers of the 16th century
Michael_Maestlin
Circle packing
}}\approx 51.8273^{\circ },} the same as one of the angles of the Kepler triangle, a right triangle whose construction also involves the square root of the golden
Coxeter's loxodromic sequence of tangent circles
Coxeter's_loxodromic_sequence_of_tangent_circles
Book by Johannes Kepler (1609)
published in 1609, that contains the results of the astronomer Johannes Kepler's ten-year-long investigation of the motion of Mars. One of the most significant
Astronomia_nova
Musical tuning and scale
temperament, one advantage being that 36-TET includes traditional 12-TET. Kepler triangle Zipf's distribution Bohlen, Heinz (last updated 2012). "An 833 Cents
833_cents_scale
Similar triangles that share two side lengths
Consequently, these are Kepler triangles and there can be no right 5-Con triangles with integer sides. There are no 5-Con triangles that are equilateral
5-Con_triangles
Isogonal polyhedron with regular faces
quasiregular and 11 semiregular— the non-convex star polyhedra as in 4 Kepler–Poinsot polyhedra and 53 uniform star polyhedra—14 quasiregular and 39 semiregular
Uniform_polyhedron
Kepler-Poinsot polyhedron with 20 faces
In geometry, the great icosahedron is one of four Kepler–Poinsot polyhedra (nonconvex regular polyhedra), with Schläfli symbol {3,5⁄2} and Coxeter-Dynkin
Great_icosahedron
Archimedean solid with 26 faces
polyhedron with 26 faces, consisting of 8 equilateral triangles and 18 squares. It was named by Johannes Kepler in his 1618 Harmonices Mundi, being short for
Rhombicuboctahedron
Archimedean solid with 62 faces
12 regular pentagonal faces, with 60 vertices, and 120 edges. Johannes Kepler in Harmonices Mundi (1618) named this polyhedron a rhombicosidodecahedron
Rhombicosidodecahedron
Earth-size exoplanet orbiting Kepler-1649
Kepler-1649c is an Earth-sized exoplanet, likely rocky, orbiting within the habitable zone of the red dwarf star Kepler-1649, the outermost planet of
Kepler-1649c
a triangle meets a heptagon, and an additional 14 edges where two triangles meet. The heptagonal antiprism was first illustrated by Johannes Kepler as
Heptagonal_antiprism
Polyhedron with eight triangular faces
the regular octahedron, a Platonic solid composed of eight equilateral triangles, four of which meet at each vertex. Many types of irregular octahedra
Octahedron
1619 book by Johannes Kepler
Harmony of the World, 1619) is a book by Johannes Kepler. In the work, written entirely in Latin, Kepler discusses harmony and congruence in geometrical
Harmonice_Mundi
Regular non-convex polygon
Grünbaum identified two primary usages of this terminology by Johannes Kepler, one corresponding to the regular star polygons with intersecting edges
Star_polygon
Solid with four equal triangular faces
nature by Plato, Johannes Kepler in his Harmonices Mundi sketched each of the Platonic solids. In his Mysterium Cosmographicum, Kepler also proposed the Solar
Regular_tetrahedron
Non-periodic tiling of the plane
Kepler showed, in his 1619 work Harmonices Mundi, that these gaps can be filled using pentagrams (star polygons), decagons and related shapes. Kepler
Penrose_tiling
Tetrahedron where all three face angles at one vertex are right angles
near the corner of a cube or an octant at the origin of Euclidean space. Kepler discovered the relationship between the cube, regular tetrahedron and trirectangular
Trirectangular_tetrahedron
Polyhedron with 20 faces
plain term. A non-convex polyhedron version is the great icosahedron, a Kepler–Poinsot polyhedron. Both have icosahedral symmetry. There are 59 stellations
Icosahedron
Overview of and topical guide to geometry
of triangle inequalities List of triangle topics Pedal triangle Pedoe's inequality Pythagorean theorem Pythagorean triangle Right triangle Triangle inequality
Outline_of_geometry
Any of the five regular polyhedra
work of Theaetetus. In the 16th century, the German astronomer Johannes Kepler attempted to relate the five extraterrestrial planets known at that time
Platonic_solid
Symbol of ten points laid in four rows
Arithmetic – Nicomachus Bruhn, Siglind (2005), The Musical Order of the World: Kepler, Hesse, Hindemith-Siglind Bruhn, Pendragon Press, ISBN 9781576471173 A Dictionary
Tetractys
Shading language
1+, Kepler+, DirectX 12 (11_0+) with WDDM 2.1 Shader Model 6.1 — GCN 1+, Kepler+, DirectX 12 (11_0+) with WDDM 2.3 Shader Model 6.2 — GCN 1+, Kepler+, DirectX
High-Level_Shader_Language
Tiling of a plane by regular hexagons and equilateral triangles
in the classification of uniform tilings, was already known to Johannes Kepler in his 1619 book Harmonices Mundi. The pattern has long been used in Japanese
Trihexagonal_tiling
Polyhedron with 12 faces
all of which are regular star dodecahedra. They form three of the four Kepler–Poinsot polyhedra. They are the small stellated dodecahedron, the great
Dodecahedron
Taiwanese and American businessman (born 1963)
mapping) instead of the triangle primitives preferred by its competitors, and barely survived long enough to successfully pivot to triangles only because Sega
Jensen_Huang
Principle that whatever succeeds for the finite also succeeds for the infinite
of Cusa and Johannes Kepler. It is the principle that "whatever succeeds for the finite, also succeeds for the infinite". Kepler used the law of continuity
Law_of_continuity
Constellation in the northern celestial hemisphere
it was announced that of the five planets orbiting Kepler-62, at least two—Kepler-62e and Kepler-62f—are within the boundaries of the habitable zone
Lyra
Polyhedron with regular congruent polygons as faces
regular polyhedra (the Platonic solids), and four regular star polyhedra (the Kepler–Poinsot polyhedra), making nine regular polyhedra in all. In addition, there
Regular_polyhedron
Kepler-Poinsot polyhedron
In geometry, the small stellated dodecahedron is a Kepler–Poinsot polyhedron, named by Arthur Cayley, and with Schläfli symbol {5⁄2, 5}. It is one of four
Small_stellated_dodecahedron
Spherical triangle that can be used to tile a sphere
In geometry, a Schwarz triangle, named after Hermann Schwarz, is a spherical triangle that can be used to tile a sphere (spherical tiling), possibly overlapping
Schwarz_triangle
Natural number
{5/2}) appears prominently in Penrose tilings. Pentagrams are facets inside Kepler–Poinsot star polyhedra and Schläfli–Hess star polychora. There are five
5
Kepler–Poinsot polyhedron
In geometry, the great stellated dodecahedron is a Kepler–Poinsot polyhedron, with Schläfli symbol {5⁄2, 3}. It is one of four nonconvex regular polyhedra
Great_stellated_dodecahedron
as described by the field equations of general relativity. Solving the Kepler problem is essential to calculate the bending of light by gravity and the
Two-body problem in general relativity
Two-body_problem_in_general_relativity
Two joined triangular cupolae
triangular cupolae along their bases. It has an equal number of squares and triangles at each vertex; however, it is not vertex-transitive. It is also called
Triangular_orthobicupola
Constellation in the northern celestial hemisphere
hole. Many star systems in Cygnus have known planets as a result of the Kepler Mission observing one patch of the sky, an area around Cygnus. Most of the
Cygnus_(constellation)
Polyhedra in which all vertices are the same
as Kepler–Poinsot polyhedra. Kepler may have also found another solid known as elongated square gyrobicupola or pseudorhombicuboctahedron. Kepler once
Archimedean_solid
Cloud of heated and ionized gas and dust in the constellation Cygnus
the northern rim between NGC 6992 and Pickering's Triangle. Eastern Veil Nebula Pickering's Triangle Western Veil Nebula The nebula was discovered on 5 September
Veil_Nebula
Polyhedron with some pattern of nonconvexity
self-intersecting vertex figures. There are four regular star polyhedra, known as the Kepler–Poinsot polyhedra. The Schläfli symbol {p,q} implies faces with p sides
Star_polyhedron
Term from classical mechanics
stated entirely in terms of areal velocity. A special case of this is Kepler's second law, which states that the areal velocity of a planet, with the
Areal_velocity
(1568–1626) Jacques-François Le Poivre (1652–1710) – projective geometry Johannes Kepler (1571–1630) – (used geometric ideas in astronomical work) Edmund Gunter
List_of_geometers
Self-intersecting uniform polyhedron
nonprismatic uniform star polyhedra includes the 4 regular ones, called the Kepler–Poinsot polyhedra, 14 quasiregular ones, and 39 semiregular ones. There
Uniform_star_polyhedron
Solid with twenty equal triangular faces
icosahedron, including its 59 stellations. The great dodecahedron, one of the Kepler–Poinsot polyhedra, is constructed by either stellation of the regular dodecahedron
Regular_icosahedron
Hypothesis that complex extraterrestrial life is improbable and extremely rare
at least one planet orbiting within one. In 2013, astronomers using the Kepler space telescope's data estimated that about one-fifth of G-type and K-type
Rare_Earth_hypothesis
Polyhedron with four faces
the base to a common point. In the case of a tetrahedron, the base is a triangle (any of the four faces can be considered the base), so a tetrahedron is
Tetrahedron
Emergence of modern science (1572-1687)
discoveries of Kepler and Galileo gave the theory credibility. Kepler was an astronomer who is best known for his laws of planetary motion, and Kepler´s books
Scientific_Revolution
Problem in celestial mechanics
body is infinitesimal; this subset of the two-body problem is known as the Kepler orbit. The precise formulation of Lambert's problem is as follows: Two different
Lambert's_problem
proper mathematical account of polyhedral stellations was given by Johannes Kepler in his 1619 classic work, Harmonices Mundi. Progress later ensued on detailing
List of polyhedral stellations
List_of_polyhedral_stellations
Optical device
Paralipomena by German mathematician, astronomer, and astrologer Johannes Kepler. Kepler discovered the working of the camera obscura by recreating its principle
Camera_obscura
Removing parts of a polytope without creating new vertices
polygon, and one as a compound of two triangles. The regular icosahedron can be faceted into three regular Kepler–Poinsot polyhedra: small stellated dodecahedron
Faceting
Brand of Nvidia graphics cards used in workstations
Kepler, Maxwell, Pascal, Volta All Kepler, Maxwell, Pascal, Volta and later can do OpenGL 4.6 with Driver 418+ All Quadro can do OpenCL 1.1. Kepler can
Quadro
Method of describing higher-order polyhedra
Hart extended the idea of using operators, like truncation as defined by Kepler, to build related polyhedra of the same symmetry. For example, tC represents
Conway_polyhedron_notation
British mathematician and inventor
found 100 years earlier by Johannes Kepler, and in German it is called Keplersche Fassregel, or roughly "Kepler's Barrel Rule". Simpson was born in Sutton
Thomas_Simpson
Class of problems in classical mechanics
This special case of the classical central-force problem is called the Kepler problem. For an inverse-square force, the Binet equation derived above is
Classical central-force problem
Classical_central-force_problem
Catalan solid with 60 faces
icosahedron is an Archimedean dual solid, or a Catalan solid, with 60 isosceles triangle faces. Its dual is the truncated dodecahedron. It has also been called
Triakis_icosahedron
American multinational technology company
mapping), a feature that set it apart from competitors, who preferred triangle primitives. However, when Microsoft introduced the DirectX platform, it
Nvidia
Angle defining a position in an orbit
parameter that defines the position of a body that is moving along an elliptic Kepler orbit, the angle measured at the center of the ellipse between the orbit's
Eccentric_anomaly
Geometric inequality applicable to any closed curve
which the universe is created. German astronomer and astrologer Johannes Kepler invoked the isoperimetric principle in discussing the morphology of the
Isoperimetric_inequality
Polyhedron with parallel bases connected by triangles
is an n-gonal trapezohedron. In his 1619 book Harmonices Mundi, Johannes Kepler observed the existence of the infinite family of antiprisms. This has conventionally
Antiprism
GPU microarchitecture designed by Nvidia
generation of ray tracing cores are introduced in Blackwell and include a new Triangle Cluster Intersection Engine for Mega Geometry and Linear Swept Spheres
Blackwell_(microarchitecture)
Extending the elements of a polytope to form a new figure
"star". Stellation is the reciprocal or dual process to faceting. In 1619 Kepler defined stellation for polygons as the process of extending edges until
Stellation
List of lists
of mathematical shapes List of two-dimensional geometric shapes List of triangle topics List of circle topics List of curves List of surfaces List of polygons
Lists_of_shapes
1687 work by Isaac Newton
achievements, Newton provides an explanation for Johannes Kepler's laws of planetary motion, which Kepler had obtained empirically. The Preface of the work states:
Philosophiæ Naturalis Principia Mathematica
Philosophiæ_Naturalis_Principia_Mathematica
Specialized electronic circuit that accelerates graphics
2011 AMD released its 6000M Series discrete GPUs for mobile devices. The Kepler line of graphics cards by Nvidia were released in 2012 and were used in
Graphics_processing_unit
Angle the planets make to each other in the horoscope
is exemplified by research on astrological harmonics. In 1619, Johannes Kepler advocates this in his book Harmonice Mundi. Thereafter, John Addey was a
Astrological_aspect
first references to e in a work on logarithms. 1619—Johannes Kepler discovers two of the Kepler-Poinsot polyhedra. 1629—Pierre de Fermat develops a rudimentary
Timeline_of_mathematics
37th Johnson solid (26 faces)
The elongated square gyrobicupola may have been discovered by Johannes Kepler in his enumeration of the Archimedean solids, but its first clear appearance
Elongated_square_gyrobicupola
Points on a common circle
plane that do not all fall on a straight line are concyclic, so every triangle is a cyclic polygon, with a well-defined circumcircle. However, four or
Concyclic_points
Topological invariant in mathematics
for convex polyhedra (where the densities are all 1) and the non-convex Kepler–Poinsot polyhedra. Projective polyhedra all have Euler characteristic 1
Euler_characteristic
Covering by shapes without overlaps or gaps
classical antiquity, sometimes displaying geometric patterns. In 1619, Johannes Kepler made an early documented study of tessellations. He wrote about regular
Tessellation
Framework of distances and directions
parallel lines pass through the point P. Consequently, the sum of angles in a triangle is less than 180° and the ratio of a circle's circumference to its diameter
Space
Conjunction of the planets Jupiter and Saturn
astronomer-astrologers of the period up to the time of Tycho Brahe and Johannes Kepler, by scholastic thinkers such as Roger Bacon and Pierre d'Ailly, and they
Great_conjunction
Solid with eight equal triangular faces
geometry, a regular octahedron is an eight-sided polyhedron with equilateral triangles as its faces. Known for its highly symmetrical form, the regular octahedron
Regular_octahedron
Geometric operation applied to a polyhedron
snub is an operation applied to a polyhedron. The term originates from Kepler's names of two Archimedean solids, for the snub cube (cubus simus) and snub
Snub_(geometry)
Greek astronomer and mathematician (c. 310 – 230 BC)
The heliocentric theory was revived by Copernicus, after which Johannes Kepler described planetary motions with greater accuracy with his three laws. Isaac
Aristarchus_of_Samos
Problem in physics and celestial mechanics
dragging the Solar System and Earth along with it. What mathematician Kepler did in arriving at his three famous equations was curve-fit the apparent
N-body_problem
Dense arrangement of congruent spheres in an infinite, regular arrangement
including structures that are aperiodic in the stacking direction. The Kepler conjecture states that this is the highest density that can be achieved
Close-packing of equal spheres
Close-packing_of_equal_spheres
Geometric objects with a common centre
the live core(s) in system of concentric cylindrical shells. Johannes Kepler's Mysterium Cosmographicum envisioned a cosmological system formed by concentric
Concentric_objects
KEPLER TRIANGLE
KEPLER TRIANGLE
Surname or Lastname
English and Scottish
English and Scottish : topographic name, a variant of Sell 1.English and Scottish : occupational name for a saddler, from Anglo-Norman French seller (Old French sellier, Latin sellarius, a derivative of sella ‘seat’, ‘saddle’).English and Scottish : metonymic occupational name for someone employed in the cellars of a great house or monastery, from Anglo-Norman French celler ‘cellar’ (Old French cellier), or a reduction of the Middle English agent derivative cellerer.English and Scottish : occupational name for a tradesman or merchant, from an agent derivative of Middle English sell(en) ‘to sell’ (Old English sellan ‘to hand over, deliver’).German : probably a habitational name from a place named Sella near Hoyerswerda.
Surname or Lastname
Jewish (eastern Ashkenazic)
Jewish (eastern Ashkenazic) : occupational name from Yiddish tesler ‘carpenter’.English : variant of Tessler.German : variant of Tescher.
Surname or Lastname
English
English : occupational name from Old French telier ‘weaver’, ‘linen-weaver’.German : variant of Tell 2 and 3.Dutch : occupational name for a teller, a marketplace official.Jewish (Ashkenazic) : either a metonymic occupational name for a dish maker or a nickname, from German Teller, Yiddish teler ‘plate’.Catalan : from a derivative of Tell 4.This name is recorded in Beverwijck in New Netherland (Albany, NY) in the mid 17th century.
Male
English
Variant spelling of English unisex Kelly, KELLEY means "bright-headed."
Girl/Female
American, Australian, British, English
From the Pepper Plant; Hot Spice
Surname or Lastname
German
German : from Middle High German kellaere ‘cellarman’, ‘cellar master’ (Latin cellarius, denoting the keeper of the cella ‘store chamber’, ‘pantry’). Hence an occupational name for the overseer of the stores, accounts, or household in general in, for example, a monastery or castle. Kellers were important as trusted stewards in a great household, and in some cases were promoted to ministerial rank. The surname is widespread throughout central Europe.English : either an occupational name for a maker of caps or cauls, from Middle English kellere, or an occupational name for an executioner, from Old English cwellere.Irish : reduced form of Kelleher.Scottish : variant of Keillor.
Boy/Male
British, Chinese, English
From the Pepper Plant
Surname or Lastname
Americanized form of German Möller (see Moeller).German
Americanized form of German Möller (see Moeller).German : habitational name for someone from Melle.German, Jewish (Ashkenazic), and Polish : occupational name for a miller or flour merchant, from an agent derivative of German Mehl ‘flour’.English : variant of Miller.
Boy/Male
Gaelic
Little champion.
Surname or Lastname
English and Scottish
English and Scottish : variant of Keillor.German : variant of Keller.
Surname or Lastname
English
English : variant of Kilner.German, Dutch, and Jewish (Ashkenazic) : variant spelling of Kellner, in any of its senses: ‘cellarman’, ‘steward’, ‘overseer’, or ‘waiter’. In this spelling it is also found as a Czech name.Jewish (Ashkenazic) : occupational name from modern German Kellner or Yiddish kelner ‘waiter’.
Surname or Lastname
English
English : occupational name for a boatman or boatbuilder, from an agent derivative of Middle English kele ‘ship’, ‘barge’ (from Middle Dutch kiel).Americanized spelling of German Kühler, from a variant of an old personal name (see Keeling) or a variant of Kuhl.
Male
Scottish
Medieval Scottish form of Latin Crescentius, KESTER means "to spring up, grow, thrive."
Surname or Lastname
English
English : probably a variant of Mellor. Compare Mealor, Mealer.
Surname or Lastname
English (Norfolk)
English (Norfolk) : habitational name from Madehurst in Sussex, which gets its name from Old English mǣd ‘meadow’ (see Mead 1) + hyrst ‘wooded hill’. This place name appears in 12th-century records in the Normanized form Medl(i)ers. The surname is found in Norfolk as early as the 13th century in the form de Medlers; the landowning family that bore it was in vassalage to the Earl of Surrey, who had large estates in both Sussex and Norfolk.
Surname or Lastname
English
English : variant spelling of Saylor.German : variant spelling of Seiler.
Surname or Lastname
English and German
English and German : occupational name from Middle English, Middle Low German peller ‘maker (or seller) of expensive cloth’, derived from Old English pæll, pell ‘costly or purple cloth or cloak’, Middle Low German pelle (see Pelle 2).Southern English : topographic name for someone living by an inlet of the sea, a derivative of Old English pyll ‘inlet’ (see Pill 1) + the -er suffix denoting an inhabitant.German : from a Germanic personal name formed with bald ‘brave’ + heri ‘army’.
Surname or Lastname
German
German : nickname from the small medieval coin known as the häller or heller because it was first minted (in 1208) at the Swabian town of (Schwäbisch) Hall. Compare Hall.Jewish (Ashkenazic) : habitational name for someone from Schwäbisch Hall.German : topographic name for someone living by a field named as ‘hell’ (see Helle 3).English : topographic name for someone living on a hill, from southeastern Middle English hell + the habitational suffix -er.Dutch : from a Germanic personal name composed of the elements hild ‘strife’ + hari, heri ‘army’.Jewish (Ashkenazic) : nickname for a person with fair hair or a light complexion, from an inflected form, used before a male personal name, of German hell ‘light’, ‘bright’, Yiddish hel.
Female
English
Irish surname transferred to forename use, derived from the English personal name Kayley, KEELEY means "slender."
Surname or Lastname
English
English : probably a variant of Mellor. Compare Mealor, Meeler.
KEPLER TRIANGLE
KEPLER TRIANGLE
Surname or Lastname
English (Cumbria and West Yorkshire)
English (Cumbria and West Yorkshire) : variant spelling of Proctor.
Girl/Female
Hindu, Indian
Blessing
Boy/Male
British, English
Counsel from the Elves
Girl/Female
Tamil
Adrita | அதà¯à®°à®¿à®¤à®¾
Independent, Supportive, One who is loved by everyone
Boy/Male
British, English
Son of Mather
Girl/Female
Australian, German, Hindu, Indian
Correct
Girl/Female
Arabic, Muslim
Pure; Honestly; A Decent One
Male
Finnish
Finnish form of Latin Gustavus, KYÖSTI means "meditation staff."
Girl/Female
Australian, Biblical
White; The Color of Milk
Boy/Male
Anglo, British, English
Supreme Power; Name of a King
KEPLER TRIANGLE
KEPLER TRIANGLE
KEPLER TRIANGLE
KEPLER TRIANGLE
KEPLER TRIANGLE
n.
One who deals; one who has to do, or has concern, with others; esp., a trader, a trafficker, a shopkeeper, a broker, or a merchant; as, a dealer in dry goods; a dealer in stocks; a retail dealer.
n.
See Kelter.
n.
One who, or that which, helps, aids, assists, or relieves; as, a lay helper in a parish.
n.
An apple seller; a hawker of, or dealer in, any kind of fruit or vegetables; a fruiterer.
n.
The plant which yields pepper, an East Indian woody climber (Piper nigrum), with ovate leaves and apetalous flowers in spikes opposite the leaves. The berries are red when ripe. Also, by extension, any one of the several hundred species of the genus Piper, widely dispersed throughout the tropical and subtropical regions of the earth.
n.
A small or shallow tub; esp., one used for holding materials for calking ships, or one used for washing dishes, etc.
n.
A fruit that keeps well; as, the Roxbury Russet is a good keeper.
n.
One employed in managing a Newcastle keel; -- called also keelman.
p. pr. & vb. n.
of Kipper
a.
Keel-shaped; having a longitudinal prominence on the back; as, a keeled leaf.
n.
See Keeler, 1.
n.
One who has the care, custody, or superintendence of anything; as, the keeper of a park, a pound, of sheep, of a gate, etc. ; the keeper of attached property; hence, one who saves from harm; a defender; a preserver.
a.
Having a median ridge; carinate; as, a keeled scale.
v. t.
To sprinkle or season with pepper.
n.
The keeper of a pound.
n.
Any plant of the genus Capsicum, and its fruit; red pepper; as, the bell pepper.
n.
One who tells stories; a narrator of anecdotes,incidents, or fictitious tales; as, an amusing story-teller.
n.
See Replier.
imp. & p. p.
of Kipper