Euclide A dynamic geometry application written that allows creation of geometric shapes and transforms (rotation, symmetry)
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Euclide Description

Euclide is an accessible and dynamic geometry creation application written in Java. Euclide allows creation of geometric shapes and transforms (rotation, symmetry), which depend each other. Moving a shape will also move shapes dependent on it. In Euclide you start by placing some free points, then you create objects using these points: lines, circles, line segment, circle arcs; each new figure can in turn be used to compose new shapes. Main features: Creation of shapes Various shapes can be created from selecting other geometrical objects (shapes, measures, transforms), or by specifying manually value for position, radius... When a shape need a new point, the user clic on a point of the figure, or on the location of a new free point, which will be created in the same time as the new shape. Here is a list of available shapes: Points: Free point Intersection point of a curve and a line Point on a curve (closest point to another point) Point on a curve (with a defined geodesic position) Centroid of several point Transformed point (by any planar transform) Linear objects: Line segments (from 2 points) Straight lines: From 2 points, Parallel to a line through a point, Orthogonal to a line through a point, Median of 2 points, Radical axis of 2 circle Line arcs (from 2 points, bisectors, reflexion of a ray on a curve...) Polyline (from a series of points) Circles From center and a point belonging to the circle From center and radius (given as distance measure) From 2 diameter points From 3 points on the circle Circle Arcs Circle arc from 3 points Circle arc from 3 points, with specific orientation Curves Bezier curve from 4 points Composition of several curves Measures on shapes Distance/length measure Closest distance of a point to a shape Radius of a circle Signed distance measure Angle measure Signed angle between 3 points Horizontal angle of a line or a linear object Horizontal angle of 2 points Counting measures Transforms Translation by the vector joining 2 points Rotation around a point with a given angle Line symetry Point symetry Circle inversion

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