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The Particle Data Book, published by the Particle Data Group is probably the nearest to what you're asking for. The actual book is a massive tome costing a fortune. I'm not sure how much of and in what form it's online, but some intrepid Googling should find you most of what you want. As fqq points out the book is available from Phys. Rev. D vol. 86 Issue 1 ...


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I learned my GR from Landau and Lifshitz Classical Theory of Fields, 2nd edition. Even at 402 (4th Edition) pages it is kind of breathless. The interesting thing about it is the first half is special relativity and electrodynamics which dovetails into the 2nd half which is GR. One has to persivere because it's terse but not too terse. Like Weinberg it has a ...


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My references are very good reviews: Quantum inverse scattering and Algebraic Bethe Ansatz: Faddeev: How Algebraic Bethe Ansatz works for integrable model Kulish and Sklyanin: Quantum Spectral Transform Method. Recent Developments Takhtajan: Introduction to algebraic Bethe ansatz and the Books: Jimbo and Miwa: Algebraic Analysis of Solvable Lattice ...


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Your question and this answer are really better suited to the Meta, and I suspect a moderator will be along some time soon to migrate them. But while your question is still here ... An intuitive understanding of GR is extraordinarily difficult to attain. I've been studying GR (as an interested amateur not a pro) for a decade and I still make naive errors ...



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