Vector path Last updated July 02, 2025 Mathematical outline used in vector graphics
Vector path refers to a mathematically defined shape used in vector graphics to represent outlines, shapes, or trajectories through a set of connected points. Unlike raster graphics , which consist of pixels, vector paths are composed of anchor points and control handles, allowing for resolution-independent scaling and precise editing.
Characteristics A vector path is constructed using:
Anchor points : define the start, end, and corners of a shape.Segments : straight or curved lines that connect anchor points.Control handles : determine the curvature of segments, especially when defining Bézier curves . [ 1] Paths can be classified as:
Open paths : with distinct starting and ending points (e.g., lines, curves).Closed paths : where the start and end meet to form enclosed shapes such as circles or polygons . [ 2] Advantages Vector paths offer several benefits compared to raster-based representations:
Resolution independence : paths retain quality at any display resolution or scale. [ 3] Editability : shapes and curves can be modified by adjusting anchor points and handles.Smaller file sizes : vector files typically use less storage than high-resolution raster images. [ 4] Applications Vector paths are fundamental to many fields within computer graphics and design:
Logo and branding design : ensure clarity at all sizes.Typography : letterforms are created from connected vector paths. [ 5] Technical drawing : essential for computer-aided design (CAD), engineering, and architecture.Web and UI design : used in Scalable Vector Graphics (SVG) for responsive and animated interfaces. [ 6] Vector paths are commonly stored and manipulated in file formats such as:
Popular software supporting vector path creation includes:
Rendering To display a vector path on screen or in print, a rendering engine may apply:
A stroke : outlining the path with a visible line. A fill : coloring the interior of a closed path. Rendering behaviors vary by implementation, especially in how corners (joins), line endings (caps), and fill rules are interpreted. [ 8]
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