GCLC stands for Geometry Constructions Latex Converter and was designed as an application which you can use to visualize and teach geometry, and for producing mathematical illustrations. Its basic purpose is converting descriptions of mathematical objects (written in the GCL language) into digital figures. GCLC provides easy-to-use support for many geometrical constructions, isometric transformations, conics, and parametric curves.
The basic idea behind GCLC is that constructions are formal procedures, rather than drawings. Thus, in GCLC, producing mathematical illustrations is based on “describing figures” rather than of “drawing figures”. This approach stresses the fact that geometrical constructions are abstract, formal procedures and not figures.
A figure can be generated on the basis of abstract description, in the Cartesian model of a plane. These digital figures can be displayed and exported to LaTeX files (or some other format). WinGCLC is the Windows version of GCLC and provides a range of additional functionalities.
Here are some key features of “WinGCLC”:
￭ support for a range of elementary and compound constructions, isometric transformations, and other geometrical devices;
￭ support for symbolic expressions, second order curves, parametric curves, while-loops etc;
￭ user-friendly interface, interactive work, animations, tracing points, watch window (“geometry calculator”), and other tools;
￭ easy drawing of trees;
￭ built-in theorem prover, capable of proving many complex theorems (in traditional geometry style);
￭ very simple, very easy to use, very small in size;
￭ export of high quality figures into LaTeX, bitmap, EPS (Encapsualted PostScript), SVG (Scalable Vector Graphics) format;
￭ command line versions for DOS/Windows and Linux and the MS Windows version;
￭ import from JavaView JVX format;
– Mathematical Illustrations.
– Developed in Java language.
– Support for a large range of elementary and compound constructions, isometric transformations, and other geometrical devices.
– A variety of operations can be performed on constructions (such as the ones shown on the right).
– Constructions can be described by elementary symbols or by more complex symbolic expressions.
– Geometrical devices such as circles, triangles, segments etc. can be defined and can be constructed by simple or compound operations.
– A range of constructions, isometric transformations, conics, and parametric curves.
– Convex and convex polyhedra, nets, polyominos, trapezohedra, papyraceous surfaces, zonohedra, and more can be described.
– Line to line, line to circle, line to line to circle, line to line to line, line to line to line to circle, straight, circular, elliptic, hyperbolic, rectangle, acute triangle, obtuse triangle, star, circle, cardioid, sector of circle, polygon, sector of circle, polygon, circle, parallelogram, rectangle, sphere, hyperboloid of one sheet, of two sheets, paraboloid of one sheet, of two sheets, ellipsoid, paraboloid, hyperboloid, cone of revolution, cone, pyramid, pyramid, cylinder, rectangular prism, cube, cone of parallel latitudes, paraboloid of revolution, sphere, hemisphere, half-circle, ellipsoid of revolution, torus.
– Bounded surface, plane and space curves, space curves, surface or space curves of the first, second, and third order (general), straight, circular, elliptic, hyperbolic, cuspidal, helical and spiral geometric device (all with special notation, suitable for representing curves of any order and various configurations), segments, circles, arcs of circles, lines, planes, rays of lines, quadrics, planes, paraboloids, sphere, paraboloid of revolution, ellipsoids, hyperboloids, paraboloids, ellipsoids, hyperboloids, cones and cones of revolution.
– Curves with special notation, special curve notation.
– Parametric curves, parametric curves, curve with special notation, generic curves, all with special notation.
– Line to line, line to line to line, line to line to line to
WinGCLC Activation Code is a program, written in C++, which is designed for use in mathematics classes and is built to be as easy as possible to use.
WinGCLC Download With Full Crack provides easy-to-use support for many geometrical constructions, isometric transformations, conics, and parametric curves.
In contrast to existing programs, it is possible to export a figure in a variety of formats and to export 2D figures into JavaView JPEG format. The “convert to JavaView” command gives you as a result a JavaView file which you can import into the JavaView image viewer.
A user can easily draw trees and use them in the programs. WinGCLC 2022 Crack is able to export just about any figure as JavaView JPEG format. You can also save the “paper” of a figure into an SVG (Scalable Vector Graphics) file, which can be imported into a graphics designer like CorelDraw. This file is extremely easy to edit. It can be exported into bitmap format (BMP or PCX) or EPS (Encapsulated PostScript) format.
Everything, which you want to do with a JavaView figure, WinGCLC Activation Code can do:
Drawing a figure: Draws a figure by mouse or using a drawing window. It is possible to draw trees or curves by specifying coordinates. You can use the included dynamic geometry to create figures of symbolic expressions, parametric curves, conics, etc., by specifying coordinates.
Drawing isometric transformations: Provides easy-to-use support for many geometric constructions, especially for isometries (translations, rotations and reflections). It is possible to change the angle of a plane by specifying coordinates or the angle of a line by specifying coordinates and one of the two end points of the line.
Second order curves: You can create a cycloid by specifying three points (usually on a circle) and a radius.
Creating and modifying circles, ellipses, and lines: A user can easily draw circles, ellipses, lines, and create points. You can also define a circle by specifying the center point and the radius, and a line by specifying the origin of the coordinates and the desired length of the line. You can add, remove, and define points to a line.
Drawing functions, relationships and formulas: Most of the formulas of mathematics can be represented by drawings. You can use the included formulas to produce a computerized version of a theorems,
WinGCLC is a LaTeX, Postscript, EPS and SVG converter (command line application, GUI and WinForm version available). Thanks to its streamlined architecture, WinGCLC can be easily integrated with many language and application editors (CAD, 3D animation,…) and is compatible with many interfaces like MathType, Graphviz and the JavaView JVX reader (for jvector).
What’s more, WinGCLC is completely Open Source, written in C++ and Postscript, and tested on many computers.
WinGCLC is completely compatible with Mathematica and Maple, and there is an officially supported WinGCLC/Mathematica add-on (The Open-Source version of this add-on is available from
The simplest form of explanation of a geometry construction in GCL is a description of a figure (“The parallelogram ABCD is inscribed in the circle KLM”) which can be viewed as a formal procedure. This procedure can be written as a series of transformations of regular polygons. By describing this description, you obtain a set of coordinates of points on the target figure. You can examine these points in WinGCLC.
A GCL description can also be viewed as a set of transformations of basic geometric objects (two squares, rectangle, line segments, radii, circles, arcs, etc.), or as a set of rules and definitions. In this case, you can explain GCL descriptions to your students (usually, a regular first-year students already knows all the elementary constructions, rules etc).
WinGCLC is based on the following assumption:
a set of rules are enough to understand the essence of a construction, and it is not necessary to use drawings, only rules and descriptions of constructions.
A construction in GCL can be viewed as a concrete transformation of objects of a given set, e.g., of all the regular polygons.
Special importance should be attached to the following aspects of a GCL construction:
￭ its origins in geometry (i.e., it is a formally defined procedure);
￭ the special formalism it uses (GCL becomes a language of geometrical figures);
￭ its abstract view of constructions (mathematical descriptions can be viewed as transformations);
￭ its emphasis on derivation of theorems (GCL becomes a language
The program is open-source, free and has no limitations on the use of graphical symbols and fonts (no need to pay extra to use them). It is written in Delphi and uses GCL mid-level language. The primary focus of the program is mathematical visualisation, but it is designed to be extensible to other fields as well.
Applies to: All, Linux
Adobe Illustrator Plug-in – GCLC
Adobe Illustrator version: CS2 or higher
GCLC is a project of iTechno — Info technology company,
GCLC is a plug-in for Adobe Illustrator. With it you can convert Geometry Constructions Latex syntax to basic shapes.
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For many years, geometry construction syntaxes, such as Heusler, were only available in the high-priced LaTeX classes of Agfa. Now they are free. Schemeworks can download the GCL language for LATEX, a geometry construction language. To start using GCL for LATEX, the schema of a document must be converted into GCL format.
GCL2 – Geometry Constructions Latex (LaTeX) -> LaTeX -> Gnuplot
Thanks to the Gnuplot graphics tool we can produce plots from our geometry constructions.
We can also export plots to PDF, EPS, JPEG, and SVG format using the graphics.
GCL – Geometry Construction Latex
Note to development: gcl2py is available at GitHub as well ( The python interface may be neater for you.
The geometry construction language (GCL) is a language, written in LaTeX, for the description of geometric objects. It is introduced in the project by Allgeo, Mathematisches Verein, Freiburg.
Geometry Construction Latex (GCL) for Pandoc
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GCL – Geometry Construction Latex
Windows 10, Windows 7 (32-bit and 64-bit), Windows Vista (32-bit and 64-bit), Windows XP (32-bit and 64-bit), Windows 8 (32-bit and 64-bit), Windows 8.1 (32-bit and 64-bit), Windows Server 2003 (32-bit and 64-bit), Windows Server 2008 (32-bit and 64-bit), Windows Server 2012 (32-bit and 64-bit)