
	Where results make sense

Topic: Square (geometry)

Related Topics

Parallelogram

Square inch

Polygonal number

Quadrilateral

Square metre

Hexomino

Triangle

Right angle

Battleship game

Angle

Circle

Rectangle

Rhombus

Triangular number

	Square (geometry) Summary
		Squares are a special case of regular quadrilateral, rectangle, rhombus, kite, parallelogram, and isosceles trapezoid/trapezium.
		The Schläfli symbol for the square is {4}.
		In spherical geometry, a square is a polygon whose edges are great circle arcs of equal distance, which meet at equal angles.
	www.bookrags.com /Square_(geometry) (550 words)

	Geometry Tutorials, Problems and Interactive Applets
		The properties of the medians of a triangle are explored using an interactive geometry applet.
		The properties of central and inscribed angles intercepting a common arc in a circle are explored using an interactive geometry applet.
		A table of formulas for geometry, related to area and perimeter of triangles, rectangles, circles, sectors, and volume of sphere, cone, cylinder are presented.
	www.analyzemath.com /geometry.html (677 words)

	Square (geometry) - Search Results - MSN Encarta
		The best-known quadrilaterals are the square, with four internal right angles,...
		In plane (Euclidean) geometry, a square is circle with four sides.
		Square (geometry), two-dimensional figure with four straight sides, whose four interior angles are right angles (90°), and whose four sides are of.
	encarta.msn.com /Square_(geometry).html (158 words)

	Notes on Finite Geometry (Site Map)
		Research announcement (4x4 case of diamond theorem and algebraic generalization) This research announcement was the basis for an abstract (79T-A37) in the Feb. 1979 AMS Notices.
		A generalization of the two-color plane patterns, made up of all-fl and all-white squares, that underlie plane patterns, made up of two-color diagonally-divided squares, of diamond theory.
		The relativity problem in finite geometry "This is the relativity problem: to fix objectively a class of equivalent coordinatizations and to ascertain the group of transformations S mediating between them." -- Hermann Weyl, The Classical Groups
	finitegeometry.org /sc/map.html (794 words)

	Square Donut Geometry -- Circulating Arch ~~~ Self Heating House & Self Cooling, Disaster Proof Qualities
		This squared torus geometry offers the compressive assets of arches combined with square floor plans.
		Completely un-buried Square Donuts could be adapted with customized arrangements of windows.
		Below is SquareDonut geometry optimized with true arcs (circles) at both center and along the diagonal joints.
	www.midcoast.com /~bo/SqDonutVaults.html (1252 words)

	Inverse Square Law
		As one of the fields which obey the general inverse square law, the gravity field can be put in the form shown below, showing that the acceleration of gravity, g, is an expression of the intensity of the gravity field.
		As one of the fields which obey the general inverse square law, the electric field of a point charge can be put in the form shown below where point charge Q is the source of the field.
		As one of the fields which obey the general inverse square law, a point radiation source can be characterized by the relationship below whether you are talking about Roentgens, rads, or rems.
	hyperphysics.phy-astr.gsu.edu /hbase/forces/isq.html (236 words)

	...the importance of the human body within its space (Site not responding. Last check: )
		The distance between the two centres, the navel and Phallus, is according to rationalised geometry 2.5 palms, and it seems that the position of palms touching the square in Thau formation of the figure equals 9.5 palms, again the measure derived from rational approximation of the geometry of the octagon by means of Pell series.
		The calculated area of the circle is 660 square palms, and the difference between the circle and the square is 660 – 576 = 84, which is invoking the gematric value of the master himself...
		It is drawn in the circle within the square and it coincides with the progression of squares as depicted on the illustration.
	homepage.mac.com /creativesteve/vitruvian.html (1609 words)

	Geometry and cellular automata
		It is conceivable that hyperbolic geometry describes the world when considered on a cosmological scale; however, for this to be the case, the proportionality constant between the angle deficit for a triangle and its area would have to be exceedingly small (Figure 1).
		The tessellation (lattice structure) produced by a number of tiles (cells) is dependent on the geometry of the individual tiles: standard two-dimensional CA adopt a homogeneous tile (cell) geometry which is usually regular square, although hexagonal tile structures have been investigated in the literature.
		The hexagonal lattice has been shown to have a geometry which is suitable for modelling the behaviour of a large class of natural systems including the diffusion of gases and crystal growth processes in which packing density is assumed to be uniform and optimal (hexagonal close packing).
	journal-ci.csse.monash.edu.au /ci_louise/vol02/ali/node2.html (630 words)

	Area Formulas (Site not responding. Last check: )
		The area of a figure is the number of squares required to cover it completely, like tiles on a floor.
		Since each side of a square is the same, it can simply be the length of one side squared.
		If a square has one side of 4 inches, the area would be 4 inches times 4 inches, or 16 square inches.
	www.math.com /tables/geometry/areas.htm (188 words)

	aiwaz.net_institute - Leonardo da Vinci: Vitruvian Man (Site not responding. Last check: )
		Leonardo used this progression to rationalise irrational geometry of square root of 2 that rules the geometry of the octagram.
		The distance between the two centers, the navel and Phallos, is according to rationalized geometry 2,5 palms, and it seems that the position of palms touching the square in Thau formation of the figure equals 9,5 palms, again the measure derived from rational approximation of the geometry of the octagram by means of Pell series.
		It is drawn in the circle within the square and it coincides with the progression of squares as depicted on the illustration.
	www.aiwaz.net /modules.php?name=News&file=article&sid=24 (1593 words)

	Wikinfo \| Square (Site not responding. Last check: )
		In plane geometry, a square is a polygon with four equal sides and equal angles.
		A positive integer that is the square of some other integer is known as a square number, or more simply a square.
		In urban planning, a square is a planned open area in a city, usually or originally square in shape.
	www.wikinfo.org /wiki.php?title=square (355 words)

	The Circle & the Square (Site not responding. Last check: )
		In addition, utilizing this square root diagrammatic method, I present an interesting coincidence of number between the ratio of the perimeter of a square to its diagonal and the Egyptian representational choice for the relationship we call Pi.
		If one could find the area contained by the square on C in terms of the values A and B, the length of the diagonal C could be determined by taking the square root of this area amount.
		As a result, it can be empirically seen that if one adds the area of the square on A to the area of the square on B and then subtracts the area of two AB rectangles, what remains is the equivalent of the area of the square on (B-A).
	www.sover.net /~rc/deep_secrets/circle_square/index.html (2908 words)

	Spartanburg SC \| GoUpstate.com \| Spartanburg Herald-Journal (Site not responding. Last check: )
		The square foot is an Imperial unit / U.S. customary unit (non-SI non-metric) of area, used in the United States, United Kingdom and elsewhere.
		It is defined as the area of a square with sides of 1 foot (0.333...
		A symbol for square foot, square feet, and 'per square foot' commonly used in architecture, real estate and interior space plans is a simple square with a slash through it.
	www.goupstate.com /apps/pbcs.dll/section?category=NEWS&template=wiki&text=square_foot (184 words)

	nature's word \| musings on sacred geometry
		Sacred Geometry was passed from the Romans to European Medieval civilization via the stonemason tradition.
		When we superimpose a matrix based on the square root of two upon these marks (the marks consist of the darker lines in the images), it becomes obvious that these symbols were much more than asthetic designs.
		Apparently, the Masons were quite dedicated to employing Sacred Geometry in all of their works, even down to the signature marks they used to sign their their works.
	www.unitone.org /naturesword/sacred_geometry/square_two/in_culture (2252 words)

	Geometry -- Square Root of 2 Background
		If you take a shortcut across square field, you go 1.4 sides instead of 2.0; if your head is 21 inches around, you can tie your 18-inch bandana around your forehead, because 18 times 1.4 is 25.2 inches.
		Unit squares and their diagonals, and the half-square (45-45-90 triangles), appear all the time in geometry and in real life.
		If 1/2 and 3/4 are benchmark fractions that every fourth grader should know, the square root of 2—the length of that diagonal, that is, the hypotenuse of the isosceles right triangle—is a benchmark irrational number (along with pi and a few others).
	www.learner.org /teacherslab/math/geometry/shape/roottwo/roottwo_background.html (402 words)

	Blitzcode.NET
		Geometry images can be compressed using lossy as well as lossless forms of traditional 2D image compression.
		The natural extension of geometry images for mesh compression are geometry videos for animation compression.
		Geometry images improve this process since they can not only generate the normal map - they can also automatically supply the low-poly model as well as the texture coordinates for it.
	www.blitzcode.net /gil.shtml (1044 words)

	Acute Square Triangulation
		An old puzzle asks for a partition of the square into triangles in which all angles are strictly acute.
		The dashed lines mark the boundaries of the quadtree squares, and indicate that certain half-tiles can be recombined to form three more tiles, including one in which a square is divided into 26 triangles, all having angles of at most 80 degrees.
		Use as triangulation vertices these four points on the square's sides, the two centers of the pentagons (on one diagonal of the square), and the two points on the other diagonal where the pentagons share a corner.
	www.ics.uci.edu /~eppstein/junkyard/acute-square (586 words)

	[No title]
		In mathematics, the principal square root of a non-negative real number is denoted and represents the non-negative real number whose square (the result of multiplying the number by itself) is x\,\!.
		Square roots of positive integers are often irrational numbers, i.e., numbers not expressible as a quotient of two integers.
		The discovery that \sqrt 2 is irrational is attributed to Hippasus, a disciple of Pythagoras.
	www.hermes-press.com /square_root.htm (3720 words)

	Nike Golf's geometry: radical new Square Sumo Driver. Callaway FT-i
		We're talking geometry, golf geometry, and the thought of geometry or trigonometry of any kind still brings on bad memories of tangents and co-tangents and anxiety attacks, going back to seventh-period math class in high school.
		Discussions about geometry, and drivers with square, triangular, bullet-like and other newfangled shapes dominated the aisles of the 54th annual PGA Merchandise Show, which moved into the Orange County Convention Center in Orlando, Fla., on Jan. 25 for a three-day stay.
		TaylorMade, for one, has been particularly vocal in not building a square driver, stating that the negatives of a square driver outweigh the positives that can be achieved in boosting MOI in other ways.
	agutie.homestead.com /files/world_news_map/nike_golf_geometry.html (2973 words)

	Square+ (Site not responding. Last check: )
		Square D® is a market-leading global brand of Schneider Electric for NEMA type electrical...
		Square (geometry), a shape with four equal sides and equal angles...
		Square -- from MathWorld Square -- from MathWorld The term "square" can be used to mean either a square number ("x^2 is the square of x") or a geometric figure consisting of a convex quadrilateral with sides of equal length that are positioned...
	studentphotograph.sildphotograph.com /square (869 words)

	Geometry -- Square Root of 2
		Now you are ready to measure some squares.
		For each square, measure the length of a side and the length of a diagonal.
		A diagonal is a line cutting across the square from one corner to the opposite corner.
	www.learner.org /teacherslab/math/geometry/shape/roottwo/roottwo_1.phtml (63 words)

	The letter G
		Though supposed to represent Geometry and occupying the place of honour in the Lodge, the outline of this letter stands pronounced as the most ungeometrical and therefore the most unmasonic of our emblems.
		The reason of this discrepancy is not far to seek when we call to mind the fact that the present form of the letter dates no further back than the middle of the third century B.C., and its intrusion among Masonic emblems can be regarded in no other light than as a comparatively modern innovation.
		The square is one of the working tools of a fellow-craft and is the emblem of that just relation between man and man which entitled the workman relying on the honesty of his work and on the integrity of his employer, to claim without scruple and without diffidence the due reward of his labour.
	freemasonry.bcy.ca /aqc/letter_g.html (469 words)

	Interview With The Artist #4 - The Square
		As we have seen, Leslie, The Square is a tremendously important Icon of Sacred Geometry, an archetype of prime significance, and much more than just a symbol for this and that or even the basic shape of building blocks.
		The Square forms a major visual sound in the two dimensional language of Sacred Geometry, and that visual sound holds harmonious correspondence to the sounds of The Circle.
		The Square is a unique visual mantra which, because of its root purity, acts as a natural doorway to the universal truth of God Mind.
	www.charlesgilchrist.com /SGEO/Gal204.html (2521 words)

	History of Geometry
		The geometry of Babylon (in Mesopotamia) and Egypt was mostly experimentally derived rules used by the engineers of those civilizations.
		His major work in geometry is "Synagoge" or the "Collection" (in 8 Books), a handbook on a wide variety of topics: arithmetic, mean proportionals, geometrical paradoxes, regular polyhedra, the spiral and quadratrix, trisection, honeycombs, semiregular solids, minimal surfaces, astronomy, and mechanics.
		is considered the father of both descriptive geometry in "Geometrie descriptive" (1799); and differential geometry in "Application de l'Analyse a la Geometrie" (1800) where he introduced the concept of lines of curvature on a surface in 3-space.
	geometryalgorithms.com /history.htm (2539 words)

	The Square Root of Ten 3.16227766
		From the perspective of math and geometry, the square roots of numbers within the series also becomes relevant.
		In relation, then, to all of the computations shown for the square root of two, we must remember that the square root of five could be employed, thereby obtaining the same results simply by changing the sign of the computation from division to multiplication or vice versa.
		The square roots and their reciprocals of certain number would appear to be related directly to the measurements and their fractal expression of specific ancient reckoning counts.
	www.earthmatrix.com /giza/square_roots.html (1545 words)

	Square (geometry)
		In plane geometry, a square is a polygon with four equal sides and equal angles, or in other words, a 4-sided regular polygon.
		The angles of a square are necessarily right angles.
		Find square (geometry) in our free classified ads, or place your own ad for free.
	www.alloffinance.com /Square_%28geometry%29.html (956 words)

	The Diamond Theorem
		Let G be the group of 322,560 permutations of these 16 tiles generated by arbitrarily mixing random permutations of rows and of columns with random permutations of the four 2x2 quadrants.
		This can be seen by viewing the 35 structures as three-sets of line diagrams, based on the three partitions of the four-set of square two-color tiles into two two-sets, and indicating the locations of these two-sets of tiles within the 4x4 patterns.
		The underlying geometry of the 4x4 patterns is closely related to the Miracle Octad Generator of R. Curtis-- used in the construction of the Steiner system S(5,8,24)-- and hence is also related to the Leech lattice, which, as Walter Feit has remarked, "is a blown up version of S(5,8,24)."
	diamondtheorem.com (717 words)

Try your search on: Qwika (all wikis)