Pixologic ZBrush 4R7 for Windows Single-user Commercial License

ZBrush is a digital sculpting and painting program that has revolutionized the 3D industry with its powerful features and intuitive workflows. Built within an elegant interface, ZBrush offers the world’s most advanced tools for today’s digital artists. With an arsenal of features which have been developed with usability in mind, ZBrush creates a user experience that feels incredibly natural at the same time as concurrently inspiring the artist within. With the ability to sculpt up to a billion polygons, ZBrush lets you create limited only by your imagination. Designed around a principle of circularity, the menus in ZBrush work together in a non-linear and mode-free method. This facilitates the interaction of 3D models, 2D images and 2.5D Pixols in new and unique ways. ZBrush gives you the entire tools needed to quickly sketch out a 2D or 3D concept and then take that idea all of the way to completion. You’ll create realistic renders directly in ZBrush with lighting and atmospheric effects. With the many powerful export options, You’ll easily prepare your model for 3D printing or use within any other digital application. Because ZBrush users are enabled by its powerful software processing, You’ll sculpt and paint with millions of polygons with out having to worry about purchasing expensive graphics cards. It is for that reason why ZBrush is used by everyone from art enthusiast to major film and games studios. Leave technical hurdles and steep learning curves at the back of, as you sculpt and paint with familiar brushes and tools.
The new functions in ZRemesher are smarter, able to analyze the curvature of your model with the precision of a pc, but with the subtlety of the human eye. Add more polygons locally where needed, changing their shape to create perfect topology waft.
DynaMesh now preserves PolyGroups. This makes it’so easy to do Panel or Group Looping on a DynaMesh after having used Mesh Insert or Mesh Fusion!
The Slice brushes now only operate on the curve position and won’t propagate. What you see is now exactly what you get!



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