Erics Most Important Set of Books

• Spin Geometry by Lawson and Michelson
• Einstein Manifolds by Besse
• Geometric Quantization by Woodhouse
• Road to Reality by Penrose
• Eguchi Gilkey and Hansen Article
• Calculus on Manifolds by Spivak
• Heat Kernels and Dirac Operators by Ezra Getzler, Michèle Vergne, and Nicole Berline
• Differential Forms in Algebraic Topology by Loring W. Tu and Raoul Bott
• Morse Theory / Characteristic Classes by Milnor
• Quantum Mechanics and the Particles of Nature: An Outline for Mathematicians by Anthony Sudbery

additional books that changed Eric's life:

1st (Top) Shelf:

• Turkish Phrase Book
• Russian Course
• The Loom of Language
• Spoken and Written Hindi
• Teach Yourself Hindi
• A Guide to Latex
• Turkish Grammer
• Everyday Indonesian
• Colloquial Turkish
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• Hindi & Urdu
• Hindustani for the Tourist - ?
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• Basic Algebra I
• The Ideas of Practical Physics
• Pattern Classification
• Introduction to ? Field Theory ?
• Supermanifolds: Second Edition
• General Relativity and Relativistic Astrophysics
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• Differential Topology
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• Elements of the Theory of Computation
• Elements of Information Theory
• A History of Economic Theory
• Introductory Economics
• Peddling Prosperity
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• Accounting for Tastes
• More Heat than Light
• The General Theory
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2nd Shelf:

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• Introduction to Linear Algebra
• Modern Elementary Particle Physics
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• Introduction to Superstrings
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• A Comprehensive Introduction to Differential Geometry IV
• A Comprehensive Introduction to Differential Geometry III
• A Comprehensive Introduction to Differential Geometry V
• Principles of Quantum Mechanics
• The Large Scale Structure of Space-Time
• A Comprehensive Introduction to Differential Geometry I
• A Comprehensive Introduction to Differential Geometry II
• An Elementary Primer for Gauge Theory
• Calculus on Manifolds
• Shelter Island II
• Topology and Analysis
• Representations of Compact Lie Groups
• Lie Algebras in Particle Physics
• Grand Unified Theories
• Quantum Field Theory and Topology
• Essential Relativity
• Modern Geometry I
• Differential Forms in Algebraic Topology
• Analysis, Manifolds and Physics
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• Concepts of Particle Physics
• General Relativity for Mathematicians