01360nam 2200373 n 450 99639156360331620200824120841.0(CKB)1000000000677246(EEBO)2240887677(UnM)99853292e(UnM)99853292(EXLCZ)99100000000067724619920610d1595 uy |engurbn||||a|bb|The amendment of life[electronic resource] comprised in fower bookes: faithfully translated according to the French coppie. Written by Master Iohn Taffin, minister of the word of God at AmsterdamLondini [Printed by John Windet] impensis Georg. Bishop1595[8], 549, [1] pA translation of: Traicté de l'amendement de vie.Printer's name from STC.Reproduction of the original in Cambridge University Library.Some print faded and show-through; some pages stained, creased, cropped, marked, and torn.eebo-0021Christian lifeEarly works to 1800Christian lifeTaffin Jean1529-1602.910224Cu-RivESCu-RivESCStRLINWaOLNBOOK996391563603316The amendment of life2341204UNISA05048nam 22006615 450 991089017350332120251113212047.09783031663420303166342X10.1007/978-3-031-66342-0(MiAaPQ)EBC31692111(Au-PeEL)EBL31692111(CKB)36213815900041(DE-He213)978-3-031-66342-0(OCoLC)1458762342(EXLCZ)993621381590004120240927d2024 u| 0engurcnu||||||||txtrdacontentcrdamediacrrdacarrierGeometric Algebra Applications Vol. III Integral Transforms, Machine Learning, and Quantum Computing /by Eduardo Bayro-Corrochano1st ed. 2024.Cham :Springer International Publishing :Imprint: Springer,2024.1 online resource (662 pages)Intelligent Technologies and Robotics Series9783031663413 3031663411 Introduction to Geometric Algebra -- 2D, 3D and 4D Geometric Algebras -- Kinematics of the 2D and 3D Spaces -- Conformal Geometric Algebra -- Incicence Algebra using Conformal Geometric Algebra -- The Geometric Algebras G6+,0,2, G6,3, G9+,3, G6+,0,6 -- Programming Issues -- Information Theory -- Integral Transforms -- Hough Transform and Geometric Algebra.The goal of Geometric Algebra Applications Vol. III: Integral Transforms, Machine Learning, and Quantum Computing is to present a unified mathematical treatment of diverse problems in the general domain like Clifford Fourier Transforms, Deep Learning and Geometric Algebra Convolutional Neural Networks, Quaternion Quantum Fourier Transform and Geometric Quantum Computing. Topics and features · Introduces nonspecialists to Clifford, or geometric algebra and by example encourages the reader to learn to compute using geometric entities and geometric formulations. · A study in depth for applications of Lie group theory, Lie algebra, projective geometry, and the algebra of incidence using the conformal geometric algebra. · Features the computing frameworks of the linear model n-dimensional affine plane and the nonlinear model of Euclidean space known as the horosphere, and addresses the relationships of these models to conformal, affine, and projective geometries. · Includes a thorough study of Integral transforms: Quaternion and Clifford Transforms, quaternion analytic signal, monogenic signals, Hilbert transform, Riesz transform, Clifford Fourier Transform, Quaternion Wavelet transforms, Quaternion Quantum Fourier Transform, 3D Radon Transform and Hough-Transform in geometric algebra. · Color image processing using the color model HSV, Quaternion Split rotors and motors, and the space-time Lorentz transform. · Geometric neural computing using Split Quaternions, Geometric Algebra neural networks, Clifford Support Vector Machine and Neuro Control. · Thorough discussion of several tasks of computer vision, graphics, neurocomputing, and robotics. machine learning, Deep Learning and CNNs, and Geometric Quantum Computing using the geometric algebra framework. · 130 exercises and hints for the development of future computer software packages for extensive calculations in geometric algebra. An entire section is dedicated to explaining how one should write the subroutines in C++, Phyton, Matlab, and Maple to carry out efficient geometric computations in the geometric algebra framework. Furthermore, it is shown how program code can be optimized for real-time computations. The book is an essential resource for applied mathematicians, physicists, computer scientists, graphics engineering, AI and Machine Learning researchers, roboticists and mechanical and electrical engineers, neurocomputing researchers, neuroscientists, and quantum computing specialists. It clarifies and demonstrates the importance of geometric computing for building autonomous systems and pushes forward advances in geometric cybernetics research.Computational intelligenceDynamicsNonlinear theoriesArtificial intelligenceGeometry, AlgebraicComputational IntelligenceApplied Dynamical SystemsArtificial IntelligenceAlgebraic GeometryComputational intelligence.Dynamics.Nonlinear theories.Artificial intelligence.Geometry, Algebraic.Computational Intelligence.Applied Dynamical Systems.Artificial Intelligence.Algebraic Geometry.006.3Bayro Corrochano Eduardo863860MiAaPQMiAaPQMiAaPQBOOK9910890173503321Geometric Algebra Applications Vol. III4249049UNINA