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Free Download Invest Like a Billionaire: Unlocking Wealth Secrets of the Ultra-Rich by Bob Fraser, Ben Fraser English | September 9, 2025 | ISBN: 8887100535 | 304 pages | EPUB | 14 Mb Discover the secret investment strategies of billionaires and learn how to build lasting wealth through private alternatives previously out of reach for most investors. Invest Like a Billionaire will show you how.  Free Download Invasion of Privacy: T3CH TALK: THE BLUEPRINT | BREAKING THE CODE, #3 English | Dec 14, 2025 | ISBN: 9798232326166 | 310 pages | EPUB (True) | 448.46 KB INVASION OF PRIVACY  Free Download Invariant Measurement: Using Rasch Models in the Social, Behavioral, and Health Sciences by George Engelhard Jr., Jue Wang English | December 13, 2024 | ISBN: 1032603399 | 326 pages | MOBI | 12 Mb This is the second edition of an introductory text that describes the principles of invariant measurement; how invariant measurement can be achieved using Rasch measurement theory; and how to use invariant measurement to solve a variety of measurement problems in the social, behavioral, and health sciences. Rasch models are used throughout the text, but brief comparisons of Rasch models to other item response theory (IRT) models are also provided.  Free Download Introductory Python Coding for Novices English | Dec 2, 2025 | ISBN: 9798232610012 | 258 pages | EPUB (True) | 349.61 KB Unlock the world of programming with "Introductory Python Coding for Novices," a comprehensive beginner's guide designed to transform absolute newcomers into confident coders. Authored by Maxwell Reed, this 2025 edition demystifies Python through a hands-on, step-by-step approach, emphasizing practical learning over theory. Whether you're a student, hobbyist, or career switcher, this book equips you with essential skills to build real-world applications, from simple scripts to interactive projects.  Free Download Introductory C++ Coding Essentials English | Dec 2, 2025 | ISBN: 9798232993528 | 255 pages | EPUB (True) | 337.65 KB Dive into the world of C++ with this comprehensive guide designed for beginners and aspiring developers. "Beginning C++ Programming: Modern Object-Oriented Programming and the Standard Library" equips you with essential skills to create efficient, scalable applications using one of the most powerful programming languages available today. Authored by Noah Wills, this 2025 edition starts from the fundamentals and progresses to advanced concepts, ensuring a smooth learning curve for newcomers while offering valuable insights for those with basic coding experience.  Free Download Introduction to the Baum-Connes Conjecture By Alain Valette 2002 | 99 Pages | ISBN: 3764367067 | DJVU | 1 MB The Baum-Connes conjecture is part of A. Connes' non-commutative geometry programme. It can be viewed as a conjectural generalisation of the Atiyah-Singer index theorem, to the equivariant setting (the ambient manifold is not compact, but some compactness is restored by means of a proper, co-compact action of a group ''gamma''). Like the Atiyah-Singer theorem, the Baum-Connes conjecture states that a purely topological object coincides with a purely analytical one. For a given group ''gamma,'' the topological object is the equivariant K-homology of the classifying space for proper actions of ''gamma,'' while the analytical object is the K-theory of the C*-algebra associated with ''gamma'' in its regular representation. The Baum-Connes conjecture implies several other classical conjectures, ranging from differential topology to pure algebra. It has also strong connections with geometric group theory, as the proof of the conjecture for a given group ''gamma'' usually depends heavily on geometric properties of ''gamma.'' This book is intended for graduate students and researchers in geometry (commutative or not), group theory, algebraic topology, harmonic analysis, and operator algebras. It presents, for the first time in book form, an introduction to the Baum-Connes conjecture. It starts by defining carefully the objects in both sides of the conjecture, then the assembly map which connects them. Thereafter it illustrates the main tool to attack the conjecture (Kasparov's theory), and it concludes with a rough sketch of V. Lafforgue's proof of the conjecture for co-compact lattices in in Spn1, SL(3R), and SL(3C). |
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