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Regular tiling of the Euclidean plane
geometry, the square tiling, square tessellation or square grid is a regular tiling of the Euclidean plane consisting of four squares around every vertex
Square_tiling
Semiregular tiling of the plane
In geometry, the snub square tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. Its Schläfli
Snub_square_tiling
Semiregular tiling
In geometry, the truncated square tiling is a semiregular tiling by regular polygons of the Euclidean plane with one square and two octagons on each vertex
Truncated_square_tiling
Covering by shapes without overlaps or gaps
wallpaper groups. A tiling that lacks a repeating pattern is called "non-periodic". An aperiodic tiling uses a small set of tile shapes that cannot form
Tessellation
Shape with four equal sides and angles
itself is called squaring. Equal squares can tile the plane edge-to-edge in the square tiling. Square tilings are ubiquitous in tiled floors and walls
Square
geometry, the chamfered square tiling or semitruncated square tiling is a tiling of the Euclidean plane. It is a square tiling with each edge chamfered
Chamfered_square_tiling
Regular tiling of the hyperbolic plane
geometry, the order-5 square tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {4,5}. This tiling is topologically related
Order-5_square_tiling
Tiling of the plane by pentagons
its dual tiling. The Cairo tiling can be formed from the snub square tiling by placing a vertex of the Cairo tiling at the center of each square or triangle
Cairo_pentagonal_tiling
Subdivision of the plane into polygons that are all regular
vertices with 2 different vertex types, so this tiling would be classed as a "3-uniform (2-vertex types)" tiling. Broken down, 36; 36 (both of different transitivity
Euclidean tilings by convex regular polygons
Euclidean_tilings_by_convex_regular_polygons
Mathematical problem
Squaring the square is the problem of tiling an integral square using only other integral squares. (An integral square is a square whose sides have integer
Squaring_the_square
Hexagonal tiling – 3 colorings, all wythoffian Trihexagonal tiling – 2 colorings, both wythoffian Snub square tiling – 2 colorings, both
List of Euclidean uniform tilings
List_of_Euclidean_uniform_tilings
Regular tiling of a two-dimensional space
one of three regular tilings of the plane. The other two are the triangular tiling and the square tiling. The hexagonal tiling has a structure consisting
Hexagonal_tiling
Regular tiling of the hyperbolic plane
geometry, the order-6 square tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {4,6}. This tiling represents a hyperbolic
Order-6_square_tiling
Tiling method in hyperbolic geometry
In geometry, the infinite-order square tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {4,∞}. All vertices are ideal, located
Infinite-order_square_tiling
Geometric shape formed from squares
unit squares edge-to-edge. It is a polyform whose cells are squares. It may be regarded as a finite and connected subset of the regular square tiling. Polyominoes
Polyomino
Square tiles used in graphic design
graphic design, Truchet tiles are square tiles decorated with patterns that are not rotationally symmetric. When placed in a square tiling of the plane, they
Truchet_tiling
Solid with six equal square faces
twelve straight edges of the same length, so that these edges form six square faces of the same size. It is an example of a polyhedron. It is a special
Cube
Non-periodic tiling of the plane
Penrose tiling is an example of an aperiodic tiling. Here, a tiling is a covering of the plane by non-overlapping polygons or other shapes, and a tiling is
Penrose_tiling
Euclidean 3-space) 1 p + 1 q = 1 2 : Euclidean plane tiling 1 p + 1 q < 1 2 : Hyperbolic plane tiling {\displaystyle {\begin{aligned}&{\frac {1}{p}}+{\frac
List_of_regular_polytopes
In geometry, the tetrakis square tiling is a tiling of the Euclidean plane. It is a square tiling with each square divided into four isosceles right triangles
Tetrakis_square_tiling
Polyhedron with 2 faces
called bihedra, flat polyhedra, or doubly covered polygons. As a spherical tiling, a dihedron can exist as nondegenerate form, with two n-sided faces covering
Dihedron
In the geometry of hyperbolic 3-space, the square tiling honeycomb is one of 11 paracompact regular honeycombs. It is called paracompact because it has
Square_tiling_honeycomb
Tiling by squares of two sizes
Generalizations of this tiling to three dimensions have also been studied. The Pythagorean tiling is the unique tiling by squares of two different sizes
Pythagorean_tiling
symbol {4,4,4}, it has four square tilings around each edge, and infinite square tilings around each vertex in a square tiling vertex figure. A geometric
Order-4 square tiling honeycomb
Order-4_square_tiling_honeycomb
icosahedron Square tiling Triangular tiling Hexagonal tiling Apeirogon Dihedron Lobachevski plane Hyperbolic tiling Order-7 heptagrammic tiling Heptagrammic-order
List_of_mathematical_shapes
Regular tiling of the hyperbolic plane
order-8 square tiling, t{4,8}. Like the hexagonal tiling of the Euclidean plane, there are 3 uniform colorings of this hyperbolic tiling. The dual tiling V8
Octagonal_tiling
Classification of a two-dimensional repetitive pattern
one of the colorings of the snub square tiling (see also at pg) 4 co-uniform tiling (fractalization of snub square tiling) Orbifold signature: 333 Coxeter
Wallpaper_group
Regular tiling of the plane
regular tilings of the plane. The other two are the square tiling and the hexagonal tiling. There are 9 distinct uniform colorings of a triangular tiling. (Naming
Triangular_tiling
Semiregular tiling of the Euclidean plane
geometry, the rhombitrihexagonal tiling is a semiregular tiling of the Euclidean plane. There are one triangle, two squares, and one hexagon on each vertex
Rhombitrihexagonal_tiling
the tetrahedral-square tiling honeycomb is a paracompact uniform honeycomb, constructed from tetrahedron, cuboctahedron and square tiling cells, in a rhombicuboctahedron
Tetrahedral-square tiling honeycomb
Tetrahedral-square_tiling_honeycomb
Infinite regular skew polyhedron
Euclidean tilings and 3 skew honeycombs): Triangular tiling: {3, 6} Square tiling: {4, 4} Hexagonal tiling: {6, 3} Petrial triangular tiling: {3, 6}π Petrial
Regular_skew_apeirohedron
Vertex-transitive tiling of the plane by regular polygons
triangular tiling). A tiling can also be self-dual. The square tiling, with Schläfli symbol {4,4}, is self-dual; shown here are two square tilings (red and
Uniform_tiling
Method of describing higher-order polyhedra
Euclidean tilings can also be used as seeds: Q = Quadrille = Square tiling H = Hextille = Hexagonal tiling = dΔ Δ = Deltille = Triangular tiling = dH These
Conway_polyhedron_notation
Regular tiling in geometry
In geometry, the order-4 apeirogonal tiling is a regular tiling of the hyperbolic plane. It covers the hyperbolic plane, which is a non-Euclidean surface
Order-4_apeirogonal_tiling
Square tiles with a color on each edge
if a finite set of Wang tiles can tile the plane, then there also exists a periodic tiling, which, mathematically, is a tiling that is invariant under
Wang_tile
2-dimensional integer lattice
listed in the table below. Centered square number Euclid's orchard Gaussian integer Hexagonal lattice Quincunx Square tiling Conway, John; Sloane, Neil J. A
Square_lattice
Manufactured pieces for covering surfaces
The techniques and tools for tiling is advanced, evidenced by the fine workmanship and close fit of the tiles. Such tiling can be seen in Ruwanwelisaya
Tile
Semiregular tiling of the plane
tiling is a semiregular tiling of the Euclidean plane. There are three triangles and two squares on each vertex. It is named as a triangular tiling elongated
Elongated_triangular_tiling
Planar surface that forms part of the boundary of a solid object
The ridges of a 2D polygon or 1D tiling are its 0-faces or vertices. The ridges of a 3D polyhedron or plane tiling are its 1-faces or edges. The ridges
Face_(geometry)
Only regular space-filling tessellation of the cube
truncated square tiling extruded into prisms. It is one of 28 convex uniform honeycombs. The snub square prismatic honeycomb or simo-square prismatic
Cubic_honeycomb
Uniform tiling of the plane with regular polygons
one more. It has square symmetry, p4m, [4,4], (*442). It is also called a demiregular tiling by some authors. This 2-uniform tiling can be used as a circle
3-4-3-12_tiling
Polyhedron with two kinds of faces
checkerboard pattern is a quasiregular coloring of the square tiling, vertex figure (4.4)2: The triangular tiling can also be considered quasiregular, with three
Quasiregular_polyhedron
Polyhedron associated with another by swapping vertices for faces
self-dual (infinite) regular Euclidean honeycombs are: Apeirogon: {∞} Square tiling: {4,4} Cubic honeycomb: {4,3,4} In general, all regular n-dimensional
Dual_polyhedron
the truncated order-6 square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t{4,6}. The dual tiling represents the fundamental
Truncated order-6 square tiling
Truncated_order-6_square_tiling
center point into 6 square pyramid cells. There are two types of planes of faces: one as a square tiling, and flattened triangular tiling with half of the
Tetragonal disphenoid honeycomb
Tetragonal_disphenoid_honeycomb
order-4-5 square honeycomb is a regular space-filling tessellation (or honeycomb) with Schläfli symbol {4,4,5}. It has five square tiling {4,4} around
Order-4-5_square_honeycomb
Operation in Euclidean geometry
of any regular self-dual polyhedron or tiling will result in another regular polyhedron or tiling with a tiling order of 4, for example the tetrahedron
Rectification_(geometry)
Notation for a polyhedron's vertex figure
Regular tilings: Hexagonal tiling: 6.6.6 Semiregular tilings: Truncated hexagonal tiling: 3.12.12 Truncated trihexagonal tiling: 4.6.12 Truncated square tiling:
Vertex_configuration
Tiling of the plane with 60° rhombi
is the dual tiling of the trihexagonal tiling or kagome lattice. As the dual to a uniform tiling, it is one of eleven possible Laves tilings, and in the
Rhombille_tiling
Uniform tiling of the hyperbolic plane
In geometry, the truncated order-7 square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t0,1{4,7}. John H. Conway, Heidi
Truncated order-7 square tiling
Truncated_order-7_square_tiling
Flooring material
common) by heat and pressure. Floor tiles are cut into modular shapes such 12-by-12-inch (300 mm × 300 mm) squares or 12-by-24-inch (300 mm × 610 mm) rectangles
Vinyl_composition_tile
Puzzles involving the assembly of flat shapes
without gaps). Some tiling puzzles ask players to dissect a given shape first and then rearrange the pieces into another shape. Other tiling puzzles ask players
Tiling_puzzle
Regular tiling of the hyperbolic plane
pentagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {5,4}. It can also be called a pentapentagonal tiling in a bicolored
Order-4_pentagonal_tiling
Polyhedron with 24 faces
that the order-5 square tiling is dual to the order-4 pentagonal tiling, and a quotient space of the order-4 pentagonal tiling is topologically equivalent
Dodecadodecahedron
Form of plane tiling without repeats at scale
non-periodic tiling is a tiling that does not have any translational symmetry. An aperiodic set of prototiles is a set of tile-types that can tile, but only
Aperiodic_tiling
In geometry, the snub order-6 square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of s{(4,4,3)} or s{4,6}. The symmetry
Snub_order-6_square_tiling
infinite-order square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t{4,∞}. In (*∞44) symmetry this tiling has 3 colors
Truncated infinite-order square tiling
Truncated_infinite-order_square_tiling
In geometry, the quarter order-6 square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of q{4,6}. It is constructed from *3232
Quarter_order-6_square_tiling
Regular tiling of the hyperbolic plane
geometry, the order-4 heptagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {7,4}. This tiling represents a hyperbolic kaleidoscope
Order-4_heptagonal_tiling
Fractal constructible with L-systems
rational numbers. The dragon curve can tile the plane. One possible tiling replaces each edge of a square tiling with a dragon curve, using the recursive
Dragon_curve
Geometric operation which truncates the edges of polyhedra
cube: from a cube, the resulting polyhedron has twelve hexagonal and six square centrally symmetric faces, a zonohedron. This is also an example of the
Chamfer_(geometry)
cantic order-6 square tiling, h2{4,6} By *663 symmetry, this tiling can be constructed as an omnitruncation, t{(6,6,3)}: The dual to this tiling represent
Truncated order-6 hexagonal tiling
Truncated_order-6_hexagonal_tiling
Polytope or tiling whose vertices are identical
In geometry, a polytope (e.g. a polygon or polyhedron) or a tiling is isogonal or vertex-transitive if all its vertices are equivalent under the symmetries
Isogonal_figure
Regular tiling of the hyperbolic plane
geometry, the order-4 hexagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {6,4}. This tiling represents a hyperbolic kaleidoscope
Order-4_hexagonal_tiling
Tiling of the hyperbolic plane
In geometry, a binary tiling (sometimes called a Böröczky tiling) is a tiling of the hyperbolic plane, resembling a quadtree over the Poincaré half-plane
Binary_tiling
Geometric construct
domino tiling of a region in the Euclidean plane is a tessellation of the region by dominoes, shapes formed by the union of two unit squares meeting
Domino_tiling
hyperbolic 3-space, the cubic-square tiling honeycomb is a paracompact uniform honeycomb, constructed from cube and square tiling cells, in a rhombicuboctahedron
Cubic-square_tiling_honeycomb
Symmetric subdivision in hyperbolic geometry
hyperbolic geometry, a uniform hyperbolic tiling (or regular, quasiregular or semiregular hyperbolic tiling) is an edge-to-edge filling of the hyperbolic
Uniform tilings in hyperbolic plane
Uniform_tilings_in_hyperbolic_plane
Mathematical concept
triangular tiling, 4-connectivity in a square tiling, 6-connectivity in a hexagonal tiling, 8-connectivity in a square tiling (note that distance equality is
Connectedness
On surrounding polygons by layers of copies
general problem. For example, a square may be surrounded by infinitely many layers of congruent squares in the square tiling, while a circle cannot be surrounded
Heesch's_problem
Spatial tiling of convex uniform polyhedra
3 unique honeycombs from the square tiling, but all 6 tiling truncations are listed below for completeness, and tiling images are shown by colors corresponding
Convex_uniform_honeycomb
Natural number
two-dimensional space alongside squares in the truncated square tiling. This tiling is one of eight Archimedean tilings that are semi-regular, or made
8
Regular tiling of the hyperbolic plane
tiling, r{8,4}, as well as an expanded order-4 octagonal tiling or expanded order-8 square tiling. There are two uniform constructions of this tiling
Rhombitetraoctagonal_tiling
In geometry, the truncated order-5 square tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t0,1{4,5}. John H. Conway, Heidi
Truncated order-5 square tiling
Truncated_order-5_square_tiling
Shape with three equal sides
hexagonal tiling, rhombitrihexagonal tiling, trihexagonal tiling, snub square tiling, and snub hexagonal tiling are all semi-regular tessellations constructed
Equilateral_triangle
Regular tiling of the hyperbolic plane
In geometry, the order-5 pentagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {5,5}, constructed from five pentagons
Order-5_pentagonal_tiling
duals: There are at least 5 polygonal tilings of the Euclidean plane that are isotoxal. (The self-dual square tiling recreates itself in all four forms.)
List of isotoxal polyhedra and tilings
List_of_isotoxal_polyhedra_and_tilings
Solid with 2 parallel n-gonal bases connected by n parallelograms
polyhedral net can be cut from two rows of a square tiling (with vertex configuration 4.4.4.4): a band of n squares, each attached to a crossed rectangle. An
Prism_(geometry)
Pattern in hyperbolic geometry
In geometry, the truncated order-4 hexagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t{6,4}. A secondary construction
Truncated order-4 hexagonal tiling
Truncated_order-4_hexagonal_tiling
Uniform tiling of the Euclidean plane
geometry, the truncated trihexagonal tiling is one of eight semiregular tilings of the Euclidean plane. There are one square, one hexagon, and one dodecagon
Truncated_trihexagonal_tiling
Four-dimensional geometric object with flat sides
tessellate 3-space; similarly the 3D cube is related to the infinite 2D square tiling. Convex 4-polytopes can be cut and unfolded as nets in 3-space. A 4-polytope
4-polytope
Tessellation Uniform tiling Convex uniform honeycombs List of k-uniform tilings List of Euclidean uniform tilings Uniform tilings in hyperbolic plane Weisstein
List_of_tessellations
Uniform tiling of the plane using regular polygons
33344-33434 tiling is one of two of 20 2-uniform tilings of the Euclidean plane by regular polygons. They contains regular triangle and square faces, arranged
33344-33434_tiling
Tessellation of convex uniform polyhedron cells
including ideal vertices at infinity, similar to the hyperbolic uniform tilings in two dimensions. Of the uniform paracompact H3 honeycombs, 11 are regular
Paracompact uniform honeycombs
Paracompact_uniform_honeycombs
In geometry, the truncated order-5 pentagonal tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of t0,1{5,5}, constructed from
Truncated order-5 pentagonal tiling
Truncated_order-5_pentagonal_tiling
Uniform tiling of the hyperbolic plane
In geometry, the truncated order-4 octagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t0,1{8,4}. A secondary construction
Truncated order-4 octagonal tiling
Truncated_order-4_octagonal_tiling
Regular tiling of the hyperbolic plane
tiling is a regular tiling of the hyperbolic plane. It has Schläfli symbol of {8,4}. Its checkerboard coloring can be called a octaoctagonal tiling,
Order-4_octagonal_tiling
Mathematics book
topics in tiling theory: colored patterns and tilings, polygonal tilings, aperiodic tilings, Wang tiles, and tilings with unusual kinds of tiles. Each chapter
Tilings_and_patterns
Conformal map projection
forms a seamless square tiling of the plane, conformal except at four singular points along the equator. Typically the projection is square and oriented such
Peirce_quincuncial_projection
Type of tabletop game using tiles
Domino tiles are rectangular, twice as long as they are wide and at least twice as wide as they are thick. Other games exist with square tiles, triangular
Tile-based_game
Polyhedron with 30 faces
that the order-5 square tiling is dual to the order-4 pentagonal tiling, and a quotient space of the order-4 pentagonal tiling is topologically equivalent
Medial rhombic triacontahedron
Medial_rhombic_triacontahedron
Non-periodic tiling in geometry
Conversely, the tiles of the pinwheel tiling can be grouped into groups of five that form a larger pinwheel tiling. In this tiling, isometric copies
Pinwheel_tiling
Isogonal polytope with regular facets
quasiregular) Alternated hexagonal tiling honeycomb, ↔ Alternated order-4 hexagonal tiling honeycomb, ↔ Alternated order-5 hexagonal tiling honeycomb, ↔ Alternated
Semiregular_polytope
Tiling of hyperbolic space
rectified tetraheptagonal tiling, r{7,4}, as well as an expanded order-4 heptagonal tiling or expanded order-7 square tiling. The dual is called the deltoidal
Rhombitetraheptagonal_tiling
Convex polygon which can tile the plane by itself
Laves tilings are unique except for the square tiling (1 degree of freedom), barn pentagonal tiling (1 degree of freedom), and hexagonal tiling (2 degrees
Planigon
In geometry, the truncated order-5 hexagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of t0,1{6,5}. John H. Conway, Heidi
Truncated order-5 hexagonal tiling
Truncated_order-5_hexagonal_tiling
In geometry, the snub octaoctagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of sr{8,8}. Drawn in chiral pairs, with
Snub_octaoctagonal_tiling
Generalisation of dice with identical faces
tiling (m = 1) has congruent faces, either directly or reflectively, which occur in one or more symmetry positions. An m-hedral polyhedron or tiling has
Isohedral_figure
In geometry, the snub pentapentagonal tiling is a uniform tiling of the hyperbolic plane. It has Schläfli symbol of sr{5,5}, constructed from two regular
Snub_pentapentagonal_tiling
Cube capped by two square pyramids
square tiling, with flattened horizontal and vertical hexagons, and squares on the perpendicular polyhedra. With regular faces, the elongated square bipyramid
Elongated_square_bipyramid
SQUARE TILING
SQUARE TILING
Surname or Lastname
English
English : patronymic from Squire.
Surname or Lastname
English
English : status name from Middle English squyer ‘esquire’, ‘a man belonging to the feudal rank immediately below that of knight’ (from Old French esquier ‘shield bearer’). At first it denoted a young man of good birth attendant on a knight, or by extension any attendant or servant, but by the 14th century the meaning had been generalized, and referred to social status rather than age. By the 17th century, the term denoted any member of the landed gentry, but this is unlikely to have influenced the development of the surname.
Male
Swedish
Swedish name derived from Old Norse stúra, STURE means "obstinate."
Boy/Male
Anglo Saxon American English Scottish
Steward.
Surname or Lastname
English
English : variant of Squire.
Surname or Lastname
English
English : nickname for a frugal person, from Middle English spare ‘sparing’, ‘frugal’.
Surname or Lastname
English
English : patronymic from Squire.
Boy/Male
English American
Shieldbearer.
Boy/Male
American, British, English
Shield Bearer
Boy/Male
Italian
Squire.
Girl/Female
British, English
Bless
Boy/Male
American, Anglo, Australian, British, Chinese, Christian, Danish, English, French, German, Scottish
Steward; Stewart is Clan Name of the Royal House of Scotland; Surname; House Guard
Boy/Male
English
Shieldbearer.
Boy/Male
Indian
Cover
Male
Chinese
square, in the sense of correctness.
Male
English
French form of English Stewart, STUART means "house guard; steward." In use by the English and Scottish.
Boy/Male
American, Australian, British, English
Shield Bearer; Knight's Companion
Boy/Male
British, English
Spear-man
Boy/Male
French Latin
A squire.
Surname or Lastname
English
English : variant of Spear.
SQUARE TILING
SQUARE TILING
Boy/Male
Indian, Punjabi, Sikh
Quiet; Gentle
Boy/Male
Arabic, Hindu, Indian, Muslim
Prince; Pleasant; Brave Prince
Girl/Female
Muslim
A narrator of Hadith
Boy/Male
Ukrainian
supplanter'.
Girl/Female
American, Australian, Danish, Dutch, French, German, Latin, Netherlands, Swiss
Dedicated to Mars; Roman God of War; Servant of Mars; Female Version of Martin; Of Mars; Warlike
Boy/Male
Arabic
One
Girl/Female
Arabic, Muslim
Beautiful; Deer
Boy/Male
Hindu
King of all
Boy/Male
British, English
Victorious; Talented; Unbeaten
Boy/Male
Scottish
Great strength.
SQUARE TILING
SQUARE TILING
SQUARE TILING
SQUARE TILING
SQUARE TILING
n.
Hence, anything which is square, or nearly so
n.
A square piece or fragment.
v. t.
To attend as a squire.
n.
Having the toe square.
n.
The product of a number or quantity multiplied by itself; thus, 64 is the square of 8, for 8 / 8 = 64; the square of a + b is a2 + 2ab + b2.
imp. & p. p.
of Square
n.
To make even, so as leave no remainder of difference; to balance; as, to square accounts.
n.
An instrument having at least one right angle and two or more straight edges, used to lay out or test square work. It is of several forms, as the T square, the carpenter's square, the try-square., etc.
n.
A square; a measure; a rule.
a.
Forming a right angle; as, a square corner.
n.
To multiply by itself; as, to square a number or a quantity.
n.
One who, or that which, squares.
imp. & p. p.
of Squire
n.
To place at right angles with the keel; as, to square the yards.
n.
A square. See 1st Squire.
a.
Having four equal sides and four right angles; as, a square figure.
a.
Rendering equal justice; exact; fair; honest, as square dealing.
a.
Even; leaving no balance; as, to make or leave the accounts square.
a.
Of or pertaining to a square, or to squares; resembling a quadrate, or square; square.
n.
To form with right angles and straight lines, or flat surfaces; as, to square mason's work.