### Archemedean Spiral

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: The Archemedean spiral is a spiral named after Greek mathematician Archimedes. It is the locus of points corresponding to the locations over time of a point moving away from a fixed point with a constant speed along a line rotates with constant angular velocity.

Link: Click this link or the right image to see the live chart or shape.

### Bean

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Bean shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Butterfly shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Circles

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Circles created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Circular

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Circular shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (3, -7)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (1, -6)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (2, -7)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (8, -21)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (1, 3)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (5, 1)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Cycloids (6, 5)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Cycloid is the trace of a point on a circle rolling upon another circle without slipping. When a circle is rolling externally upon a fixed circle - in the same manner a coin rolls around another - we have epicycloid. When the rolling is internal, we have hypocycloid.

Link: Click this link or the right image to see the live chart or shape.

### Flower

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Flower shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Lattice(2, 3)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Lattice shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Lattice(4, 7)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Lattice shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Lattice(16, 19)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Lattice shape created using 2D parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Lissajous Curve (3, 2)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: In mathematics, a Lissajous curve is a graph of a system of parametric equations that describe complex harmonic motion. The appearance of the curve is highly sensitive to the ratio of a/b .

Link: Click this link or the right image to see the live chart or shape.

### Lissajous Curve (5, 4)

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: In mathematics, a Lissajous curve is a graph of a system of parametric equations that describe complex harmonic motion. The appearance of the curve is highly sensitive to the ratio of a/b .

Link: Click this link or the right image to see the live chart or shape.

### Astroid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric astroidal ellipsoid surface with a set of parametric equations. Its name comes from the fact that its sections by planes parallel to the axes are astroids.

Link: Click this link or the right image to see the live chart or shape.

### Astroid 2

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric astroid surface with a set of parametric equations. This surface is symmetric about its rotation axis.

Link: Click this link or the right image to see the live chart or shape.

### Astroidal Torus

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric astroidal torus. It can be also described by the equation x^( 2 / 3) + z^( 2 / 3) = a^( 2 / 3) rotating about any of two axes ox or oz.

Link: Click this link or the right image to see the live chart or shape.

### Bohemian Dome

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric Bohemian dome surface with a set of parametric equations. This surface can be obtained by moving a circle that ramains parallel to a plane along a curve that is perpendicular to the same plane.

Link: Click this link or the right image to see the live chart or shape.

### Bouligand Cushion

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric Bouligand cushion surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Boy's Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric 3D boy's surface that is an immersion of the real projective plane in 3D space found by Werner Boy in 1901. This is topologically equivalent to the cross-gap and Steiner surface.

Link: Click this link or the right image to see the live chart or shape.

### Breather

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric breather surface of Gaussian curvature K = -1.

Link: Click this link or the right image to see the live chart or shape.

### Bullet Nose

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric bullet nose surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Catalan's Minimal Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a Catalan's minimal surface with a set of parametric equations. It has a special property of being the minimal surface that contains a cycloid as a geodesic. It is also swept out by a family of parabolae.

Link: Click this link or the right image to see the live chart or shape.

### Circled Helicoid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The circled helicoid can be generated by the helical movement of a circle. This surface is created by extending a sphere along a diameter and then twisting.

Link: Click this link or the right image to see the live chart or shape.

### Cosine-Sine Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a 3D surface with a set of parametric cosine-sine equations

Link: Click this link or the right image to see the live chart or shape.

### Cross-Gap Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: Cross-gap is a representation of the projective plane. It is like a shrinked torus where there is no middle hole and the side has been pinched together in such a way that the top cross to the bottom.

Link: Click this link or the right image to see the live chart or shape.

### Damping Circular Wave

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a damping circular wave surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Dini Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: Dini surface is a surface with constant negative curvature that can be created by twisting a pseudosphere. It is named after Ulisse Dini.

Link: Click this link or the right image to see the live chart or shape.

### Drop Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a drop surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Elliptic Cone

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: An elliptic cone is a type of quadric surfaces. A quadric surface is a generalization of conic sections (ellipses, parabolas, and hyperbolas).

Link: Click this link or the right image to see the live chart or shape.

### Elliptic Cyclide

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: Elliptic cyclide is a type of Dupin cyclides. Dupin cyclide is any geometric inversion of a standard torus, cylinder, or double cone. Dupin cyclides are natural objects in Lie sphere geometry.

Link: Click this link or the right image to see the live chart or shape.

### Enneper Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: In the fields of differential geometry and algebraic geometry, an Enneper surface is a self-intersecting surface.

Link: Click this link or the right image to see the live chart or shape.

### Globoid Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The Globoid surface can be generated by rotation of an arc of the circle about the z-axis lying at the plane of the arc.

Link: Click this link or the right image to see the live chart or shape.

### Helicoid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A helicoid is a trace of a line. For any point on the surface, there is a line on the surface passing through it. Helicoids are shaped like screws and can be described be a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Henneberg's Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A Henneberg surface is a non-orientable minimal surface. It can be expressed as an order-15 algebraic surface and can be viewed as an immersion of a punctured projective plane.

Link: Click this link or the right image to see the live chart or shape.

### Hyperboloid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: In geometry, a hyperboloid is a type of quadric surfaces. A quadric surface is a generalization of conic sections (ellipses, parabolas, and hyperbolas).

Link: Click this link or the right image to see the live chart or shape.

### Kiss Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a kiss (also called falling drop) surface with a set of parametric equations. It is an order-5 algebraic surface.

Link: Click this link or the right image to see the live chart or shape.

### Klein Bottle

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A Klein bottle is an example of a non-orientable surface. It is a 2D manifold against which a system for determining a normal vector cannot be consistently defined. It is a one-side surface that, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down.

Link: Click this link or the right image to see the live chart or shape.

### Klein Bottle 2

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This is another type of Klein bottle. It is a 2D manifold against which a system for determining a normal vector cannot be consistently defined. It is a one-side surface that, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down.

Link: Click this link or the right image to see the live chart or shape.

### Kuen Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The Kuen surface is a special case of Enneper's negative curvature surfaces.

Link: Click this link or the right image to see the live chart or shape.

### Kuen Surface 2

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This is another version of Kuen surface that is a special case of Enneper's negative curvature surfaces.

Link: Click this link or the right image to see the live chart or shape.

### Minimal Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: In mathematics, a minimal surface is a surface that locally minimizes its area. This is equivalent to having zero mean curvature.

Link: Click this link or the right image to see the live chart or shape.

### Moebius Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The Moebius strip is a surface with only one side. It has the mathematical property of being unorientable. It can be realized as a ruled surface. It has Euler characteristic of 0.

Link: Click this link or the right image to see the live chart or shape.

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The monkey saddle surface belongs to the class of saddle surfaces and its name derives from the observation that a saddle for a monkey requires three depressions: two for the legs, and one for the tail.

Link: Click this link or the right image to see the live chart or shape.

### Parabolic Cyclide

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A Parabolic cyclide is a type of Dupin cyclides. Dupin cyclide is any geometric inversion of a standard torus, cylinder, or double cone.

Link: Click this link or the right image to see the live chart or shape.

### Pear Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a pear surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Plucker Conoid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: In geometry, a Plucker conoid is a ruled surface named after the German mathematician Julius Plucker. It is also called a conical wedge or cylindroid.

Link: Click this link or the right image to see the live chart or shape.

### Pseudo Sphere

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: In geometry, the term pseudo sphere is a constant negative-Gaussian curvature surface of revolution generated by a tractrix about its asymptote. It is sometimes also called the tractroid, tractricoid, antisphere, or tractrisoid.

Link: Click this link or the right image to see the live chart or shape.

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a radial wave surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Sievert-Enneper Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: Sievert-Enneper surface is a surface of constant Gauss curvature K = 1. It is locally isometric to the unit sphere and is therefore also called spherical surface.

Link: Click this link or the right image to see the live chart or shape.

### Sine Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a sine surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Snial Shell

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The snail shell (or seashell) surface is showcasing of spirals. There are a variety of spiral shapes. This template shows a simple snail shell shape.

Link: Click this link or the right image to see the live chart or shape.

### Snail Shell 2

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: The snail shell (or seashell) surface is showcasing of spirals. This surface is generated by circles centered on a conical helix, located in the plane passing through the axis of the cone.

Link: Click this link or the right image to see the live chart or shape.

### Soucoupoid Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric soucoupoid surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Sphere

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a parametric sphere surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Steiner Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A Steiner surface (also called Roman surface) is a self-intersecting mapping of the projective plane into 3D space, with an unusually high degree of symmetry.

Link: Click this link or the right image to see the live chart or shape.

### Torus

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A torus is a surface of revolution generated by revolving a circle in 3D space about an axis coplanar with the circle. If the axis of revolution does not touch the circle, the surface has a ring shape and is called a torus.

Link: Click this link or the right image to see the live chart or shape.

### Wellenkugel Surface

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a Wellenkugel surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Whiteney Umbrella

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: A Whitney umbrella is a self-intersecting surface placed in 3D space. It is the union of all straight lines that pass through points of a fixed parabola and are perpendicular to a fixed straight line, parallel to the axis of the parabola and lying on its perpendicular bisecting plane.

Link: Click this link or the right image to see the live chart or shape.

### Zindler's Conoid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: This template creates a Zindler conoid with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Sophisticated 1

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Various sophisticated 2D charts can be created using parametric equations of function x(t) and y(t) by specifying a different set of parameters. The right image shows some examples.

Link: Click this link or the right image to see the live chart or shape.

### Sophisticated 2

Template: Graphics/2d-parametric-chart

Gincker Type: Open

Discription: Various sophisticated 2D charts can be created using parametric equations of function x(t) and y(t) by specifying a different set of parameters. The right image shows some examples.

Link: Click this link or the right image to see the live chart or shape.

### Extruded Bean Shape

Template: Graphics/3d-extruded-shape

Gincker Type: Open

Discription: 3D extruded beans shape created from a path shape using a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Extruded Circle

Template: Graphics/3d-extruded-shape

Gincker Type: Open

Discription: 3D extruded circle created from a path shape using a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Extruded Cyclide

Template: Graphics/3d-extruded-shape

Gincker Type: Open

Discription: Extruded cyclide created from a path shape using a set of parametric equations. You can create a variety of cyclides by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Extruded Flower

Template: Graphics/3d-extruded-shape

Gincker Type: Open

Discription: Extruded flower shape created from a path shape using a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Extruded Heart

Template: Graphics/3d-extruded-shape

Gincker Type: Open

Discription: Extruded heart shape created from a path shape using a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Astroidal Torus

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Astroidal torus created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Parabola

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Biquadrate parabola created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Bullet

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Bullet shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: cone

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Cone shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Conical Frustrum

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Conical frustrum shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Cosine

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Cosine shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Cosine 2

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Another cosine shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Cylinder

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Cylinder shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Damping Circular Wave

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Damping circular wave created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Egg

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Egg shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Eight Figure

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Eight figure created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Epicyloidal Torus

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Epicyloidal torus created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Hyperbolic

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Hyperbolic shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Kiss Surface

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Kiss surface created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Parabolic Humming-Top

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Parabolic Humming-top created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Parabolic Log

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Parabolic log created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Pear

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Pear created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Pseudo-Sphere

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Pseudo-sphere created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Sine Square

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Sine square shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Soucoupoid

Template: Graphics/3d-parametric-chart

Gincker Type: Open

Discription: Soucoupoid shape created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Sphere

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Sphere created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Revolution: Torus

Template: Graphics/3d-shape-of-revolution

Gincker Type: Open

Discription: Torus created by rotating a plan curve described using a set of parametric equations around a rotation axis that lies on the same plan. Various shapes can be created by changing parameters.

Link: Click this link or the right image to see the live chart or shape.

### Tube: Cone

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a 3D cone tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Figure Eight Knot

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a 3D figure eight knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Figure Eight knot 2

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates another figure eight knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Figure Eight knot 3

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates yet another figure eight knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Heart

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a heart tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Helix

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a helix tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Lissajous Knot

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates various Lissajous knot tubes that extrude along a 3D curve based on a set of parametric equations x(t), y(t), and z(t) by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Tube: Crossing Knot Pair

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a crossing knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Crossing Knot Pair 2

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates another crossing knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Granny Knot Pair

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a Granny knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a quadruple knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Square Knot Pair

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a square knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Triple Knot Pair

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a triple knot pair tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Polynomial Knot (3,1)

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a polynomial (3,1) knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Polynomial Knot (4,1)

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a polynomial (4,1) knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Polynomial Knot (5,1)

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a polynomial (5,1) knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Polynomial Knot (6,2)

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a polynomial (6,2) knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Polynomial Knot (7, 4)

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a polynomial (7,4) knot tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a slinky tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Sphere

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a sphere tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Torus

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates a torus tube that extrudes along a 3D curve based on a set of parametric equations x(t), y(t), and z(t).

Link: Click this link or the right image to see the live chart or shape.

### Tube: Torus Knot

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates various torus knot tubes that extrude along a 3D curve based on a set of parametric equations x(t), y(t), and z(t) by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Tube: Trefoil Knot

Template: Graphics/3d-tube-shape

Gincker Type: Open

Discription: This template creates various Trefoil knots that extrude along a 3D curve based on a set of parametric equations x(t), y(t), and z(t) by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Simple Chart: Sine & Exp

Template: Graphics/3d-simple-chart

Gincker Type: Open

Discription: This template creates a simple 3D sine and exponential chart for a mathematical function with two variables or an x-y-z data set.

Link: Click this link or the right image to see the live chart or shape.

### Simple Chart: Peaks

Template: Graphics/3d-simple-chart

Gincker Type: Open

Discription: This template creates a simple 3D chart for a mathematical peaks function with two variables or an x-y-z data set.

Link: Click this link or the right image to see the live chart or shape.

### Simple Chart: Sinc

Template: Graphics/3d-simple-chart

Gincker Type: Open

Discription: This template creates a simple 3D chart for a mathematical sinc function with two variables or an x-y-z data set.

Link: Click this link or the right image to see the live chart or shape.

### Simple Chart: SincXY

Template: Graphics/3d-simple-chart

Gincker Type: Open

Discription: This template creates a simple 3D chart for a mathematical sincXY function with two variables or an x-y-z data set.

Link: Click this link or the right image to see the live chart or shape.

### a/(b+z^2)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### asin(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### asinh(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### atan(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### atanh(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### exp(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### log(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### sin(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### sinh(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### sqrt(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### tan(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### tanh(z)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### z/(z^2+a*z+4)

Template: Graphics/complex-3d-chart

Gincker Type: Open

Discription: 3D chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: a/(b+z^2)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: asin(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: asinh(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: atan(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: atanh(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: exp(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: log(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: sin(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: sinh(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: sqrt(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: tan(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: tanh(z)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### Heatmap: z/(z^2+a*z+4)

Template: Graphics/complex-heatmap

Gincker Type: Open

Discription: Heatmap chart for magnitude, real part, imaginary part, or phase of a specified complex-variable function over a complex plan.

Link: Click this link or the right image to see the live chart or shape.

### (z^a-1)*(z-2-i)^b/(z^c+2+2*i)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: a/(b+z^2)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: asin(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: asinh(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### (z^2+1)^2/(z^5+z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: atan(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: atanh(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: exp(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: log(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: sin(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: sinh(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: sqrt(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: tan(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: tanh(z)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: x^2+i*y^2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Domain Coloring: z/(z^2+a*z+4)

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Domain coloring is a technique for visualizing complex functions. It represents the phase with a color hue value and the magnitude by brightness or saturation.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Butterfly 1 patterns created based on the domain coloring for a complex function. Various butterfly patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Butterfly 2 patterns created based on the domain coloring for a complex function. Various butterfly patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly 3

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Butterfly 3 patterns created based on the domain coloring for a complex function. Various butterfly patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly 4

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Butterfly 4 patterns created based on the domain coloring for a complex function. Various butterfly patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Butterfly 5

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Butterfly 5 patterns created based on the domain coloring for a complex function. Various butterfly patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 1 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 2 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 3

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 3 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 4

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 4 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 5

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 5 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 6

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 6 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 7

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 7 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Color Wheel 8

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Color Wheel 8 patterns created based on the domain coloring for a complex function. Various color wheel patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 1 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 2 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 3

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 3 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 4

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 4 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 5

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 5 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 6

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 6 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 7

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 7 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 8

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 8 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 9

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 9 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Flower 10

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Flower 10 patterns created based on the domain coloring for a complex function. Various flower patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 1 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 2 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 3

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 3 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 4

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 4 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 5

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 5 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 6

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 6 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 7

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 7 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 8

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 8 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 9

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 9 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 10

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 10 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 11

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 11 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Great Hall 12

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Great hall 12 patterns created based on the domain coloring for a complex function. Various great hall patterns can be created by specifying different sets of parameters.2

Link: Click this link or the right image to see the live chart or shape.

### Shark 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Shark 1 patterns created based on the domain coloring for a complex function. Various shark patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Shark 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Shark 2 patterns created based on the domain coloring for a complex function. Various shark patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 1

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 1 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 2

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 2 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 3

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 3 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 4

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 4 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 5

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 5 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 6

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 6 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Star 7

Template: Graphics/complex-domain-coloring

Gincker Type: Open

Discription: Star 7 patterns created based on the domain coloring for a complex function. Various star patterns can be created by specifying different sets of parameters.

Link: Click this link or the right image to see the live chart or shape.

### Complex 01

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 01 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 02

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 02 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 03

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 03 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 04

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 04 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 05

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 05 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 06

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 06 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 07

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 07 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 08

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 08 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 09

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 09 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 10

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 10 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 11

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 11 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 12

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 12 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 13

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 13 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 14

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 14 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 15

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex15 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 16

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 16 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 17

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 17 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 18

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 18 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 19

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 19 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 20

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 20 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 21

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 21 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 22

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 22 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 23

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 23 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 24

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 24 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 25

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 25 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 26

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 26 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 27

Template: Graphics/complex-iterated-function

Gincker Type: Confidential

Discription: Complex 27 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 28

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 28 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 29

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 29 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 30

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 30 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 31

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 31 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 32

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 32 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 33

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 33 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 34

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 34 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Complex 35

Template: Graphics/complex-iterated-function

Gincker Type: Open

Discription: Complex 35 patterns created based on the domain coloring for a complex function. Various patterns can be created by specifying different colormaps.

Link: Click this link or the right image to see the live chart or shape.

### Polar Chart: cos(a*t)^3 + sin(b*t)^2

Template: Graphics/polar-chart

Gincker Type: Open

Discription: A polar chart is a circular plot on which data points are displayed using the angle (t), and the distance (r) from the center point.

Link: Click this link or the right image to see the live chart or shape.

### Polar Chart: Log(Cosine), Log(Sine)

Template: Graphics/polar-chart

Gincker Type: Open

Discription: A polar chart is a circular plot on which data points are displayed using the angle (t), and the distance (r) from the center point.

Link: Click this link or the right image to see the live chart or shape.

### Polar Rose

Template: Graphics/polar-chart

Gincker Type: Open

Discription: In mathematics, a rose or rhodonea curve is a sinusoid plotted in polar coordinates. These curves can be expressed by a polar equation of the form r = cos(a*t/b). You can create various rose curves by changing parameters a and b.

Link: Click this link or the right image to see the live chart or shape.

### Polar Chart: Sine 10

Template: Graphics/polar-chart

Gincker Type: Open

Discription: A polar chart is a circular plot on which data points are displayed using the angle (t), and the distance (r) from the center point.

Link: Click this link or the right image to see the live chart or shape.

### Polar Chart: Sine40-39

Template: Graphics/polar-chart

Gincker Type: Open

Discription: A polar chart is a circular plot on which data points are displayed using the angle (t), and the distance (r) from the center point.

Link: Click this link or the right image to see the live chart or shape.

### Polar Chart: SIne50-49

Template: Graphics/polar-chart

Gincker Type: Open

Discription: A polar chart is a circular plot on which data points are displayed using the angle (t), and the distance (r) from the center point.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: Point Charge

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for a point charge.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: Cosine, Sine

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for a cosine-sine field.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: Electric Dipole

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for an electric dipole field.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: Wind Model

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for a wind model.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: A Wire Current

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for a wire current (magnetic field distribution).

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Field: X-Y Field

Template: Graphics/vector-chart-from-field

Gincker Type: Open

Discription: Vector chart created using the field components for an X-Y field.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: Charge Rod

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created from potential for a charge rod.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: Electric Dipole

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created using potential for an electric dipole.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: Octupole

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created using the potential for an electric octupole.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: Quadrupole

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created using the potential for an electric quadrupole.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: Point Charge

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created using potential for a point charge.

Link: Click this link or the right image to see the live chart or shape.

### Vector Chart from Potential: a*y*sin(x) + b*x*y^2

Template: Graphics/vector-chart-from-potential

Gincker Type: Open

Discription: Vector chart created using potential for a potential function of a*y*sin(x) + b*x*y^2.

Link: Click this link or the right image to see the live chart or shape.

### From Vector Potential: Two Current Wires

Template: Graphics/vector-chart-from-vector-potential

Gincker Type: Open

Discription: Vector chart of the magnetic field distribution created using the vector potential for a pair of long parallel current wires.

Link: Click this link or the right image to see the live chart or shape.

### From Vector Potential: Current Wire

Template: Graphics/vector-chart-from-vector-potential

Gincker Type: Open

Discription: Vector chart of the magnetic field distribution created using the vector potential for a current wire.

Link: Click this link or the right image to see the live chart or shape.

### Trading Strategy: MA2 + NATR

Template: Finance/stock-backtest-crossover

Gincker Type: Open

Discription: The template uses MA2-NATR crossover strategy that combines the MA2 crossover with the average true range indicator. The MA crossover indicates the strength and direction of the market trend, while true-range indicator is used to identify whether the market is in the trending region or not.

Link: Click this link or the right image to see the live chart or shape.

Template: Finance/stock-backtest-zscore

Gincker Type: Open

Discription: This strategy is based on CCI indicator. CCI measures the current price level relative to an average price level over a given period of time. It can be used to identify overbought and oversold levels. .

Link: Click this link or the right image to see the live chart or shape.

### Trading Strategy: Mean-reversion MA zscore

Template: Financestock-backtest-zscore

Gincker Type: Open

Discription: This template allows you to backtest the MA-Zscore strategy. This strategy uses the Bollinger band-like model based on the moving average.

Link: Click this link or the right image to see the live chart or shape.

### Klein Bottle

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: A Klein bottle is an example of a non-orientable surface. It is a 2D manifold against which a system for determining a normal vector cannot be consistently defined. It is a one-side surface that, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down.

Link: Click this link or the right image to see the live chart or shape.

### Peaks

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a simple 3D shape for a mathematical peaks function with two parametric variables u and v.

Link: Click this link or the right image to see the live chart or shape.

### SincXY

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a simple 3D shape for a mathematical sincXY function with two parametric variables u and v.

Link: Click this link or the right image to see the live chart or shape.

### Sinc

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a simple 3D shape for a mathematical sinc function with two variables u and v.

Link: Click this link or the right image to see the live chart or shape.

### Bouligand Cushion

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric Bouligand cushion shape with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Circled Helicoid

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: The circled helicoid can be generated by the helical movement of a circle. This surface is created by extending a sphere along a diameter and then twisting.

Link: Click this link or the right image to see the live chart or shape.

### Cosine-Sine Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a 3D surface with a set of parametric cosine-sine equations

Link: Click this link or the right image to see the live chart or shape.

### Cross Gap

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: Cross-gap is a representation of the projective plane. It is like a shrinked torus where there is no middle hole and the side has been pinched together in such a way that the top cross to the bottom.

Link: Click this link or the right image to see the live chart or shape.

### Dini Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: Dini shape is a surface with constant negative curvature that can be created by twisting a pseudosphere. It is named after Ulisse Dini.

Link: Click this link or the right image to see the live chart or shape.

### Drop Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a drop shape with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Elliptic Cone

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: An elliptic cone is a type of quadric surfaces. A quadric surface is a generalization of conic sections (ellipses, parabolas, and hyperbolas).

Link: Click this link or the right image to see the live chart or shape.

### Elliptic Cyclide

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: Elliptic cyclide is a type of Dupin cyclides. Dupin cyclide is any geometric inversion of a standard torus, cylinder, or double cone. Dupin cyclides are natural objects in Lie sphere geometry.

Link: Click this link or the right image to see the live chart or shape.

### Globoid Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: The Globoid surface can be generated by rotation of an arc of the circle about the z-axis lying at the plane of the arc.

Link: Click this link or the right image to see the live chart or shape.

### Helicoid

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: A helicoid is a trace of a line. For any point on the surface, there is a line on the surface passing through it. Helicoids are shaped like screws and can be described be a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Soucoupoid Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric soucoupoid surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Sphere

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric sphere surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Torus

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: A torus is a surface of revolution generated by revolving a circle in 3D space about an axis coplanar with the circle. If the axis of revolution does not touch the circle, the surface has a ring shape and is called a torus.

Link: Click this link or the right image to see the live chart or shape.

### Astroid

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric astroidal ellipsoid surface with a set of parametric equations. Its name comes from the fact that its sections by planes parallel to the axes are astroids.

Link: Click this link or the right image to see the live chart or shape.

### Astroid 2

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric astroid surface with a set of parametric equations. This surface is symmetric about its rotation axis.

Link: Click this link or the right image to see the live chart or shape.

### Astroidal Torus

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric astroidal torus. It can be also described by the equation x^( 2 / 3) + z^( 2 / 3) = a^( 2 / 3) rotating about any of two axes ox or oz.

Link: Click this link or the right image to see the live chart or shape.

### Bohemian Dome

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric Bohemian dome surface with a set of parametric equations. This surface can be obtained by moving a circle that ramains parallel to a plane along a curve that is perpendicular to the same plane.

Link: Click this link or the right image to see the live chart or shape.

### Boy's Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric 3D boy's surface that is an immersion of the real projective plane in 3D space found by Werner Boy in 1901. This is topologically equivalent to the cross-gap and Steiner surface.

Link: Click this link or the right image to see the live chart or shape.

### Breather

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a parametric breather surface of Gaussian curvature K = -1.

Link: Click this link or the right image to see the live chart or shape.

### Catalan's Minimal

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a Catalan's minimal surface with a set of parametric equations. It has a special property of being the minimal surface that contains a cycloid as a geodesic. It is also swept out by a family of parabolae.

Link: Click this link or the right image to see the live chart or shape.

### Damping Circular Wave

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a damping circular wave surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### Kiss Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a kiss (also called falling drop) surface with a set of parametric equations. It is an order-5 algebraic surface.

Link: Click this link or the right image to see the live chart or shape.

### Klein Bottle 2

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This is another type of Klein bottle. It is a 2D manifold against which a system for determining a normal vector cannot be consistently defined. It is a one-side surface that, if traveled upon, could be followed back to the point of origin while flipping the traveler upside down.

Link: Click this link or the right image to see the live chart or shape.

### Kuen Shape

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: The Kuen surface is a special case of Enneper's negative curvature surfaces.

Link: Click this link or the right image to see the live chart or shape.

### Parabolic Cyclide

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: A Parabolic cyclide is a type of Dupin cyclides. Dupin cyclide is any geometric inversion of a standard torus, cylinder, or double cone.

Link: Click this link or the right image to see the live chart or shape.

### Pseudo Sphere

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: In geometry, the term pseudo sphere is a constant negative-Gaussian curvature surface of revolution generated by a tractrix about its asymptote. It is sometimes also called the tractroid, tractricoid, antisphere, or tractrisoid.

Link: Click this link or the right image to see the live chart or shape.

### Sievert-Enneper

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: Sievert-Enneper surface is a surface of constant Gauss curvature K = 1. It is locally isometric to the unit sphere and is therefore also called spherical surface.

Link: Click this link or the right image to see the live chart or shape.

### Snail Shell

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: The snail shell (or seashell) surface is showcasing of spirals. There are a variety of spiral shapes. This template shows a simple snail shell shape.

Link: Click this link or the right image to see the live chart or shape.

### Steiner

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: A Steiner surface (also called Roman surface) is a self-intersecting mapping of the projective plane into 3D space, with an unusually high degree of symmetry.

Link: Click this link or the right image to see the live chart or shape.

### Wellenkugel

Template: Graphics/3d-parametric-shape

Gincker Type: Open

Discription: This template creates a Wellenkugel surface with a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### 3D helicoid line

Template: Graphics/3d-line

Gincker Type: Open

Discription: This template creates a 3d helicoid line using a set of parametric equations.

Link: Click this link or the right image to see the live chart or shape.

### 3D Line 2

Template: Graphics/3d-line

Gincker Type: Open

Discription: This templates creates a 3D parametric curve.

Link: Click this link or the right image to see the live chart or shape.

### 3D Line 3

Template: Graphics/3d-line

Gincker Type: Open

Discription: This templates creates a 3D parametric curve.

Link: Click this link or the right image to see the live chart or shape.

 Gincker is a playground for machine learning, charts & graphics, and technical analysis. Without the need to write a single line of code, Gincker allows you to test machine learning algorithms, create advanced charts and graphics, as well as perform technical analysis and backtest trading strategies in just one click. Want to know more about Gincker?