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Video TrainingPlexus Geometry in Blender



Plexus Geometry in Blender
MP4 | Video: h264, yuv420p, 1280x720 | Audio: aac, 48000 Hz | Duration: 52m | 602 MB
Genre: eLearning | Language: English
This class is for all who want to dive into 3D design a little deeper and learn how to create not only beautiful but also professionally looking designs, animations and renders. In this class we are learning together how to create plexus geometry using geometry nodes, how to create and apply materials, animate plexus geometry and camera, and how to use environment textures to get beautiful renders.
For this class previous knowledge in Blender isn't necessary, I will explain every step. Just download Blender if you haven't already, install, and you are ready to begin. I will start explaining all the steps right from Blender splash screen, to make everything easy for students just starting in Blender, but also equally interesting to students with some Blender experience as well.
Through this class you will gain experience in use of geometry nodes as well creativity that provide environment textures. Using that knowledge you will be able to spice up your future projects with nice looking renders and give more professional look to all your designs.



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E-BooksThe Fourth Dimension and Non-Euclidean Geometry in Modern Art



The Fourth Dimension and Non-Euclidean Geometry in Modern Art
The Fourth Dimension and Non-Euclidean Geometry in Modern Art By Linda Dalrymple Henderson
2013 | 729 Pages | ISBN: 0262582449 | PDF | 106 MB
The long-awaited new edition of a groundbreaking work on the impact of alternative concepts of space on modern art.In this groundbreaking study, first published in 1983 and unavailable for over a decade, Linda Dalrymple Henderson demonstrates that two concepts of space beyond immediate perception―the curved spaces of non-Euclidean geometry and, most important, a higher, fourth dimension of space―were central to the development of modern art. The possibility of a spatial fourth dimension suggested that our world might be merely a shadow or section of a higher dimensional existence. That iconoclastic idea encouraged radical innovation by a variety of early twentieth-century artists, ranging from French Cubists, Italian Futurists, and Marcel Duchamp, to Max Weber, Kazimir Malevich, and the artists of De Stijl and Surrealism. In an extensive new Reintroduction, Henderson surveys the impact of interest in higher dimensions of space in art and culture from the 1950s to 2000. Although largely eclipsed by relativity theory beginning in the 1920s, the spatial fourth dimension experienced a resurgence during the later 1950s and 1960s. In a remarkable turn of events, it has returned as an important theme in contemporary culture in the wake of the emergence in the 1980s of both string theory in physics (with its ten- or eleven-dimensional universes) and computer graphics. Henderson demonstrates the importance of this new conception of space for figures ranging from Buckminster Fuller, Robert Smithson, and the Park Place Gallery group in the 1960s to Tony Robbin and digital architect Marcos Novak.



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E-BooksBerger M Geometry II 2009




Berger M  Geometry II 2009

Berger M Geometry II 2009 | 20.53 MB
N/A | 415 Pages

Title: Face Roller by Revlon, Oily Skin Control for Face Makeup, Oil Absorbing, Volcanic Reusable Facial Skincare Tool for At-Home or On-the-Go Mini Massage
Author: Marcel Berger
Year: N/A




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E-BooksBerger M Problems in Geometry 1984




Berger M  Problems in Geometry 1984

Berger M Problems in Geometry 1984 | 8.47 MB
English | 280 Pages

Title: Problems In Geometry
Author: Berger
Year: 2008




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E-BooksBuckley M Geometry 100 Reproducible Activities 2011




Buckley M  Geometry  100 Reproducible Activities 2011

Buckley M Geometry 100 Reproducible Activities 2011 | 3.19 MB
English | 115 Pages

Title: Mathskills Geometry
Author: Michael Buckley
Year: 1999




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E-BooksManhattan GRE Geometry GRE Strategy Guide 2ed 2011




Manhattan GRE  Geometry GRE Strategy Guide 2ed 2011

Manhattan GRE Geometry GRE Strategy Guide 2ed 2011 | 12.37 MB
English | 219 Pages

Title: GRE Reading Comprehension & Essays (Manhattan Prep GRE Strategy Guides Book 7)
Author: Manhattan Prep Publishing
Year: 2014




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E-BooksBaratto S Basic Mathematical Skills with Geometry 8ed 2009 Rep




Baratto S  Basic Mathematical Skills with Geometry 8ed 2009 Rep

Baratto S Basic Mathematical Skills with Geometry 8ed 2009 Rep | 26.67 MB
English | 818 Pages

Title: Hutchison's Basic Mathematical Skills with Geometry
Author: Stefan Baratto
Year: 2013




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E-BooksBerger M Geometry I 2009




Berger M  Geometry I 2009

Berger M Geometry I 2009 | 51.65 MB
English | 441 Pages

Title: Everything You Need to Ace Pre-Algebra and Algebra I in One Big Fat Notebook (Big Fat Notebooks)
Author: Workman Publishing
Year: 2021




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Video TrainingSacred Geometry - Yantra Yoga Vidya - Ancient Indian Occult



Sacred Geometry - Yantra Yoga Vidya - Ancient Indian Occult
Last updated 11/2021
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 1.78 GB | Duration: 3h 0m
Mystic Drawings & Numerology



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E-BooksIntegrable Systems in the Realm of Algebraic Geometry



Integrable Systems in the Realm of Algebraic Geometry
Integrable Systems in the Realm of Algebraic Geometry by Pol Vanhaecke
English | PDF | 2001 | 78 Pages | ISBN : 3540423370 | 95.3 MB
This book treats the general theory of Poisson structures and integrable systems on affine varieties in a systematic way. Special attention is drawn to algebraic completely integrable systems. Several integrable systems are constructed and studied in detail and a few applications of integrable systems to algebraic geometry are worked out. In the second edition some of the concepts in Poisson geometry are clarified by introducting Poisson cohomology; the Mumford systems are constructed from the algebra of pseudo-differential operators, which clarifies their origin; a new explanation of the multi Hamiltonian structure of the Mumford systems is given by using the loop algebra of sl(2); and finally Goedesic flow on SO(4) is added to illustrate the linearizatin algorith and to give another application of integrable systems to algebraic geometry.



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