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Method of drawing geometric objects
In geometry, straightedge-and-compass construction – also known as ruler-and-compass construction, Euclidean construction, or classical construction –
Straightedge and compass construction
Straightedge_and_compass_construction
Tool used for drawing straight lines, or checking their straightness or flatness
A straightedge or straight edge is a tool used for drawing straight lines, or checking their straightness. If it has equally spaced markings along its
Straightedge
Instrument used to measure distances
Usually, the instrument is rigid and the edge itself is a straightedge ("ruled straightedge"), which additionally allows one to draw straighter lines
Ruler
original on 24 September 2008. Retrieved 28 May 2013. [...] I'm vegan/straightedge still [...] fantano (10 September 2018), LET'S ARGUE: Kamikaze Hurt My
List of people who follow a straight edge lifestyle
List_of_people_who_follow_a_straight_edge_lifestyle
Problem of constructing equal-area shapes
given circle by using only a finite number of steps with a compass and straightedge. The difficulty of the problem raised the question of whether specified
Squaring_the_circle
Type of construction
In geometry, a Steiner construction – also known as straightedge-only construction – is the construction of lengths, angles, and other geometric figures
Straightedge-only construction
Straightedge-only_construction
Professional wrestling stable
The Straight Edge Society was a villainous professional wrestling stable in World Wrestling Entertainment (WWE) that appeared on its SmackDown brand from
Straight_Edge_Society
Regular polygon that can be constructed with compass and straightedge
constructed with compass and straightedge. For example, a regular pentagon is constructible with compass and straightedge while a regular heptagon is not
Constructible_polygon
Number constructible via compass and straightedge
length | r | {\displaystyle |r|} can be constructed with compass and straightedge in a finite number of steps. Equivalently, r {\displaystyle r} is constructible
Constructible_number
Knife used to remove body hair
A straight razor is a razor with a blade that can fold into its handle. They are also called open razors and cut-throat razors. The predecessors of the
Straight_razor
Japanese art of paper folding
construct various geometrical designs not possible with compass and straightedge constructions. For instance paper folding may be used for angle trisection
Origami
Construction of an angle equal to one third a given angle
angle, using only two tools: an unmarked straightedge and a compass. It is a classical problem of straightedge and compass construction of ancient Greek
Angle_trisection
Straight line segment that passes through the centre of a circle
often abbreviated DIA, dia, d, or ∅ . {\displaystyle \varnothing .} With straightedge and compass, a diameter of a given circle can be constructed as the perpendicular
Diameter
Number, approximately 3.14
solve the ancient problem of squaring the circle with a compass and straightedge. The decimal digits of π appear to be evenly distributed, but no proof
Pi
Object used in engineering and technical drawing
used in engineering and technical drawing, with the aim of providing a straightedge at a right angle or other particular planar angle to a baseline. The
Set_square
Spiral with constant distance from itself
compass and straightedge; another method uses a modified string compass. The common traditional construction uses compass and straightedge to approximate
Archimedean_spiral
Principle in compass and straightedge constructions
compass equivalence theorem is an important statement in compass and straightedge constructions. The tool advocated by Plato in these constructions is
Compass_equivalence_theorem
2014). "ACxDC (That's Antichrist Demoncore) Is Here to Bring Vegan Straightedge Satanists Together". Noisey. Vice. Retrieved May 6, 2017.{{cite web}}:
List_of_straight_edge_bands
Shape with six sides
hexagon with interactive animation and construction with compass and straightedge. An Introduction to Hexagonal Geometry on Hexnet a website devoted to
Hexagon
Subculture of hardcore punk
History of Straightedge". Journal of Youth Studies. 2 (2): 133–151. doi:10.1080/13676261.1999.10593032. Wood, Robert T. (2003). "The Straightedge Youth Sub-Culture:
Straight_edge
Shape with four equal sides and angles
motivates the search for methods for squaring the circle by compass and straightedge, now known to be impossible. Squares can be inscribed in any smooth or
Square
Algebraic structure with addition, multiplication, and division
trisection and squaring the circle cannot be done with a compass and straightedge alone. Galois theory, devoted to understanding the symmetries of field
Field_(mathematics)
Straightedge or folding ruler used to physically measure lengths
meter-stick and meterstick as alternative spellings); or yardstick is either a straightedge or foldable ruler used to measure length, and is especially common in
Metre-stick
Mathematical model of the physical space
methods for creating them with no more than a compass and an unmarked straightedge. In this sense, Euclidean geometry is more concrete than many modern
Euclidean_geometry
Simple curve of Euclidean geometry
millennia-old problem of squaring the circle cannot be performed with straightedge and compass. With the advent of abstract art in the early 20th century
Circle
Natural number
the fewest number of sides that is not able to be constructed with a straightedge, compass, and angle trisector. The Mathieu group M 11 {\displaystyle
11_(number)
Shape with seven sides
It is also constructible with compass, straightedge and angle trisector. The impossibility of straightedge and compass construction follows from the
Heptagon
Equiangular and equilateral polygon
polygon. A regular n-sided polygon can be constructed with compass and straightedge if and only if the odd prime factors of n are distinct Fermat primes
Regular_polygon
Historical development of geometry
of numbers (arithmetic). Classic geometry was focused in compass and straightedge constructions. Geometry was revolutionized by Euclid, who introduced
History_of_geometry
Rules related to the mathematical principles of origami
geometries of compass and straightedge, where the maximum number of solutions an axiom has is 2. Thus compass and straightedge geometry solves second-degree
Huzita–Hatori_axioms
Natural number
enneagon. A regular nonagon can be constructed with a regular compass, straightedge, and angle trisector. The lowest number of squares needed for a perfect
9
Italian mathematician (1750–1800)
proving that all Euclidean constructions achievable with a compass and straightedge can also be done using only a compass (Mohr–Mascheroni theorem). He also
Lorenzo_Mascheroni
German mathematician
to the Euclidean construction of the regular 257-gon with compass and straightedge. In 1825, he joined the Corps Masovia. He died in Königsberg in 1875
Friedrich_Julius_Richelot
Plane figure bounded by line segments
Arthur Baragar (2002) Constructions Using a Compass and Twice-Notched Straightedge, The American Mathematical Monthly, 109:2, 151–164, doi:10.1080/00029890
Polygon
Theorem in Euclidean geometry
that any geometric construction that can be performed by a compass and straightedge can be performed by a compass alone. This theorem refers to geometric
Mohr–Mascheroni_theorem
Tool used in the study or practice of mathematics
geometry, construction of various proofs was done using only a compass and straightedge; arguments in these proofs relied only on idealized properties of these
Mathematical_instrument
Line which touches a circle at exactly one point
construct the tangent lines to a point P external to the circle using only a straightedge: Draw any three different lines through the given point P that intersect
Tangent_lines_to_circles
Part of a line that is bounded by two distinct end points; line with two endpoints
a line segment with compass and straightedge Dividing a line segment into N equal parts with compass and straightedge Animated demonstration This article
Line_segment
Universality of construction using just a straightedge and a single circle with center
about compass and straightedge constructions with certain restrictions. This result states that whatever can be constructed by straightedge and compass together
Poncelet–Steiner_theorem
French mathematician (1814–1848)
ancient geometric problems were impossible to solve using only compass and straightedge. In a paper from 1837, Wantzel proved that the problems of doubling the
Pierre_Wantzel
1897 proposed law to define squaring the circle
vote. The mathematical impossibility of squaring the circle using only straightedge and compass constructions, suspected since ancient times, had been proven
Indiana_pi_bill
Study of angle-preserving transformations
In geometry, inversive geometry is the study of inversion, a transformation of the Euclidean plane that maps circles or lines to other circles or lines
Inversive_geometry
Straight figure with zero width and depth
special case of a curve and an idealization of such physical objects as a straightedge, a taut string, or a ray of light. Lines are spaces of dimension one
Line_(geometry)
Model of hyperbolic geometry
on diameters are not distorted). Here is how one can use compass and straightedge constructions in the model to achieve the effect of the basic constructions
Beltrami–Klein_model
Drafting instrument
map the distance between those points can be calculated. Compasses-and-straightedge constructions are used to illustrate principles of plane geometry. Although
Compass_(drawing_tool)
Topics referred to by the same term
and other infrastructure. Construction also may refer to: Compass and straightedge construction, in geometry Construction and Local Government Journal,
Construction_(disambiguation)
Shape that is the intersection of two circles with the same radius
first step in constructing an equilateral triangle using a compass and straightedge. The triangle has as its vertices the two disk centers and one of the
Vesica_piscis
Division of something into two equal or congruent parts
bisector: In classical geometry, the bisection is a simple compass and straightedge construction, whose possibility depends on the ability to draw arcs of
Bisection
Shape with three equal sides
triangle is equilateral. A regular polygon is constructible by compass and straightedge if and only if the odd prime factors of its number of sides are distinct
Equilateral_triangle
Number whose cube is a given number
Wantzel proved that neither of these can be done with a compass-and-straightedge construction. Newton's method is an iterative method that can be used
Cube_root
Shape with five sides
_{i=1}^{5}d_{i}^{4}.} The regular pentagon is constructible with compass and straightedge, as 5 is a Fermat prime. A variety of methods are known for constructing
Pentagon
Shape with nine sides
/9).} Although a regular nonagon is not constructible with compass and straightedge (as 9 = 32, which is not a product of distinct Fermat primes), there
Nonagon
Geometric construction used in Ancient Greek mathematics
solve geometric problems that are not solvable by means of compass and straightedge alone. Examples are the trisection of any angle in three equal parts
Neusis_construction
Upper-half plane model of hyperbolic non-Euclidean geometry
boundary non- orthogonal a hypercycle. Here is how one can use compass and straightedge constructions in the model to achieve the effect of the basic constructions
Poincaré_half-plane_model
Polynomial equation of degree 3
another of twice its length, but could not solve this with a compass and straightedge construction, a task which is now known to be impossible. Methods for
Cubic_equation
On reflection in a spherical mirror
generally and presented a solution in his Book of Optics. It has no straightedge and compass construction; instead, al-Haytham and others including Christiaan
Alhazen's_problem
Subculture that advocates a biocentric worldview
of hardline's finer points found themselves becoming vegan straightedge. Vegan straightedge band Earth Crisis initially wanted Muttaqi to release their
Hardline_(subculture)
Curve where spinning and moving lines cross
solved using a compass, a straightedge, and a given copy of this curve; however, they cannot be solved with compass and straightedge alone. Although a dense
Quadratrix_of_Hippias
Geometric patterns in Islamic architecture
patterns can be created in a variety of ways, including the traditional straightedge and compass construction; the construction of a grid of polygons; and
Girih
Creation of standards and the technical drawings
right-angle corners and straight sides—typically a drawing board. A sliding straightedge known as a T-square is then placed on one of the sides, allowing it to
Technical_drawing
Model of hyperbolic geometry
In geometry, the Poincaré disk model, also called the conformal disk model, is a model of 2-dimensional hyperbolic geometry in which all points are inside
Poincaré_disk_model
Five tiles used in Islamic decorative art
such designs were constructed by drafting zigzag outlines with only a straightedge and a compass. Templates found on scrolls such as the 97-foot (29.5 metres)
Girih_tile
Natural number
a regular pentadecagon is constructible with a compass and unmarked straightedge, and cos π 15 {\displaystyle \cos {\frac {\pi }{15}}} is expressible
15_(number)
Geometry problem about finding touching circles
solution uses methods not limited to straightedge and compass constructions. François Viète found a straightedge and compass solution by exploiting limiting
Problem_of_Apollonius
5th-century BC Greek mathematician and astronomer
the radius of the circle, impossible to construct using compass and straightedge. In the century after Hippocrates, at least four other mathematicians
Hippocrates_of_Chios
Basque swastika
of geometrically curved lines can be constructed with a compass and straightedge, beginning with the formation of a square template; each head can be
Lauburu
Natural number
heptagon. The regular n-gons for n ⩽ 6 can be constructed by compass and straightedge alone, which makes the heptagon the first regular polygon that cannot
7
Real number uniquely specified by description
{\displaystyle x^{2}=2} , and it can be constructed with a compass and straightedge. Different choices of a formal language or its interpretation give rise
Definable_real_number
Geometric pattern used in art
A girih pattern that can be drawn with straightedge and compass
Overlapping_circles_grid
Transparent dry-erase sphere used to teach spherical geometry
blackboard. The included spherical ruler and compass support synthetic straightedge and compass construction on the sphere. The Lénárt sphere and accessories
Lénárt_sphere
Mathematical connection between field theory and group theory
gives a clear insight into questions concerning problems in compass and straightedge construction. It gives an elegant characterization of the ratios of lengths
Galois_theory
number representing a length that can be constructed using a compass and straightedge. Constructible numbers form a subfield of the field of algebraic numbers
List_of_types_of_numbers
Geometry software
designed to let you easily visualize dynamic properties of compass and straightedge construction and to make geometric exploration as fast and easy as possible
KSEG_(software)
Ancient geometric construction problem
now known to be impossible to construct by using only a compass and straightedge, but even in ancient times solutions were known that employed other methods
Doubling_the_cube
Prime number of the form 2^u × 3^v + 1
constructed with a compass, straightedge, and angle trisector. Regular polygons which can be constructed with only compass and straightedge (constructible polygons)
Pierpont_prime
Geometric construction
straightedge and compass Hippocrates wanted to solve the classic problem of squaring the circle, i.e. constructing a square by means of straightedge and
Lune_of_Hippocrates
Category of mathematical proof
a subset of the algebraic numbers can be constructed by compass and straightedge. Two other classical problems—trisecting the general angle and doubling
Proof_of_impossibility
Tool for marking straight lines
relatively flat surfaces, much further than is practical by hand or with a straightedge. They may be used to lay out straight lines between two points, or vertical
Chalk_line
Polygon with 23 sides
apothem. The regular icositrigon is not constructible with a compass and straightedge or angle trisection, on account of the number 23 being neither a Fermat
Icositrigon
Curve which could be used to trisect an angle with compass and straightedge
additional tool. Such a method falls outside those allowed by compass and straightedge constructions, so they do not contradict the well known theorem which
Trisectrix
Mathematics of Ancient Greece and the Mediterranean, 5th BC to 6th AD
doubling the cube, now known to be impossible with only a compass and a straightedge, using an alternative method. He also systematized the study of means
Ancient_Greek_mathematics
Branch of mathematics
instruments used in most geometric constructions are the compass and straightedge. Also, every construction had to be complete in a finite number of steps
Geometry
Natural number
+ 1), a 68-sided regular polygon may be constructed with compass and straightedge. There are exactly 68 10-bit binary numbers in which each bit has an
68_(number)
Mathematical space with two coordinates
geometry Noncommutative algebraic geometry Concepts Features Dimension Straightedge and compass constructions Angle Curve Diagonal Orthogonality (Perpendicular)
Two-dimensional_space
Geometric model of the planar projection of the physical universe
geometry Noncommutative algebraic geometry Concepts Features Dimension Straightedge and compass constructions Angle Curve Diagonal Orthogonality (Perpendicular)
Euclidean_plane
Relation between sides of a right triangle
ratio of which is not a rational number) can be constructed using a straightedge and compass. Pythagoras's theorem enables construction of incommensurable
Pythagorean_theorem
American hardcore punk band
"seven seconds, the annoyance interview". Annoyances.com. "Straightedge.com". Straightedge.com. Smyers, Darryl (March 4, 2014). "Kevin Seconds on "4am
7_Seconds_(band)
Relationship between two lines that meet at a right angle
the perpendicular to the line AB through the point P using compass-and-straightedge construction, proceed as follows (see figure left): Step 1 (red): construct
Perpendicular
Mathematics taught in primary and secondary school
22 = 4. −2 is also a square root of 4, since (−2)2 = 4. Compass-and-straightedge, also known as ruler-and-compass construction, is the construction of
Elementary_mathematics
Natural number
number of sides of the largest regular constructible polygon with a straightedge and compass that has an odd number of sides, with a total of sides numbering
32_(number)
Measuring device
TR-34 Defined Movement (DM); Gap under Sliding Unleveled Straightedge; Gap under Rolling Straightedge; and DIN 18202. The U.S. Federal Highway Administration
Dipstick
Methods of calculating definite integrals
Parabola. This construction must be performed only by means of compass and straightedge. The ancient Babylonians used the trapezoidal rule to integrate the motion
Numerical_integration
Curve from a cone intersecting a plane
continuous arc of a conic can be constructed with straightedge and compass. However, there are several straightedge-and-compass constructions for any number of
Conic_section
Analog graphical calculator
the unfixed ones can be studied. The result is obtained by laying a straightedge across the known values on the scales and reading the unknown value from
Nomogram
Natural number
Arthur Baragar (2002) Constructions Using a Compass and Twice-Notched Straightedge, The American Mathematical Monthly, 109:2, 151-164, doi:10.1080/00029890
23_(number)
Drafting instrument used to draw parallel lines
navigators to draw parallel lines on charts. The tool consists of two straightedges joined by two arms which allow them to move closer or further away while
Parallel_rulers
1998 mathematics textbook
or straightedge is restricted: by the Mohr–Mascheroni theorem there is no loss in constructibility if one uses only a compass, but a straightedge without
Geometric_Constructions
Mathematical treatise by Euclid
and then for constructible regular polygons (i.e., those that have a straightedge and compass construction) with 4, 5, 6, and 15 sides. Book V, which is
Euclid's_Elements
Mathematical invariance under transformations
geometry Noncommutative algebraic geometry Concepts Features Dimension Straightedge and compass constructions Angle Curve Diagonal Orthogonality (Perpendicular)
Symmetry
Process of assigning numbers to objects or events
however common usage calls both instruments rulers and the special name straightedge is used for an unmarked rule. The use of the word measure, in the sense
Measurement
STRAIGHTEDGE
STRAIGHTEDGE
STRAIGHTEDGE
STRAIGHTEDGE
Surname or Lastname
English
English : from northern Middle English gad ‘goad’, ‘spike’, ‘sting’ (Old Norse gaddr), hence a metonymic occupational name for a cattle driver or, more likely, a nickname for a persistent and irritating person. The Old Norse word is attested as a byname (see Gadsby).
Boy/Male
Hindu
Girl/Female
Tamil
A Shakti of Ganesh, Auspicious, Causing victory
Girl/Female
Indian
Hope of My Heart
Girl/Female
Arabic, Kurdish, Muslim
Passion; Love
Boy/Male
Indian, Punjabi, Sikh
One Having All- Pervading Knowledge
Boy/Male
Hindu
Supreme godhead
Boy/Male
Hindu
Ambassador of Rama, Lord Hanuman
Boy/Male
Hindu
Wild fire
Boy/Male
Indian, Sanskrit
God of Men
STRAIGHTEDGE
STRAIGHTEDGE
STRAIGHTEDGE
STRAIGHTEDGE
STRAIGHTEDGE
n.
A wooden straightedge used to lay across the plaster screed, as a limit for the thickness of the coat.
n.
A board, or piece of wood or metal, having one edge perfectly straight, -- used to ascertain whether a line is straight or a surface even, and for drawing straight lines.