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A R T Í C U L O S Y B I B L I O G R A F Í A
:: física
· Banks, T., W. Fischer, S. H. Shenker, L. Suskind. M-Theory as a Matrix Model: A conjecture.
· Bell, John Stuart. On the Einstein-Podolsky-Rosen Paradox, 1964
· Bragg Ewald, William. From Kant to Hilbert. A Source Book in the Foundations of Mathematics.
· Davies, Paul. Superforce.
· Dirac, P.A.M., The Principles of Quantum Mechanics
· Einstein, Albert. Sidelights on relativity
· Einstein, Albert. Teorías Especial y General de la Relatividad
· Green, Brian. The Elegant Universe.
· Green, Brian. The Fabric of the Cosmos
· Gribbin, John. In search for the edge of time
· Hawking, Stephen. Historia del Tiempo. Del Big Bang a los Agujeros Negros. 1992.
· Kaku, Michio and Robert O'Keefe. Hyperspace: A Scientific Odyssey Through Parallel Universes, Time Warps, and the Tenth Dimension, 1994.
· Kaluza, Theodor. On the problem of unity in physics, Sitzungsber. Preuss. Akad. Wiss. Berlin. 1921.
· Klein, Oskar. Quantum theory and five dimensional theory of relativity, 1926.
· Maxwell, James C. On a Dynamical Top, for exhibiting the phenomena of the motion of a system of invariable form about a fixed point, with some suggestions as to the Earth's motion
· Maxwell, James C. Five of Maxwell's Papers
· Munro, John. The story of electricity
· Newton, Isaac Philosophiae Naturalis, Principia Mathematica
· Piotrowski, S. L. Time and Astrophysics: The Time Arrow and the Expanding Universe.1979.
· Polchinski, J. String Theory. 1998
· Purcells, E.M., Electricity & Magnetism
· Shankar, R., Principles of Quantum Mechanics
· Stander, D. Makers of modern mathematics : Georg Cantor. 1989.
· Steen, Lynn Arthur and J. Arthur Seebach, Jr., Counterexamples in Topology. New York, 1978.
· Tyndall, John. Faraday as a discoverer
· Vafa, Cumrun & Robert Brandenberger. Superstrings in the early universe. 1989.
· Weinberg, S., Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity
· Weinberg, S., The Quantum Theory of Fields
· Wesson, Paul S. Five-Dimensional Physics: Classical and Quantum Consequences of Kaluza-Klein Cosmology. 2006.
· Witten, Edward. Search for a realistic Kaluza-Klein theory. 1981.
· Avatars of M-Theory online
· Científicos predicen una cuarta dimensión espacial.
· Kaku, Michio. Teoría M, la madre de todas las Supercuerdas
· Maldacena, Juan. Agujeros Negros, Cuerdas y Gravedad Cuántica
· Ondas electromagnéticas
· Superstring theory
· Viajes a través del Tiempo
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:: filosofía
· Alexander, Hubert Griggs. Time as Dimension and History. University of New Mexico Press, 1945.
· Ballard, Kaith Emerson. Leibniz's theory of space and time
· Bertrand, S. Agustín, Madrid, 1961
· Bergson, Henri. Time and Free Will: An Essay on the Immediate Data of Consciousness. 1910
· Bergson, Henri. Duration and Simultaneity, with Reference to Einstein's Theory. 1922
· Blum, Harold. Time's Arrow and Evolution, 2nd ed. Princeton. 1968.
· Camacho, Isaac. Presentismo: Una defensa de la enseñanza de la ciencia
· Descartes, René. Principia Philosophiae, 1644.
· ischer, Roland. The Biological Fabric of Time. 1967.
· Fraser, J. T. The Interdisciplinary Study of Time. 1967
· Friedman, William J. About Time: Inventing the Fourth Dimension. 1990.
· Heidegger, Martin. Being and Time. 1927
· Husserl, Edmund. The Phenomenology of Internal Time Consciousness.
· Khamara, Edward J.: Space, Time, and Theology in the Leibniz-Newton Controversy
· Kuhn, Thomas Samuel. The Structure of Scientific Revolutions, 1962
· Leibniz, Gottfried. New Essays on Human Understanding
· Muses, C. Time, Experience, and Dimensionality: an Introduction to Higher Kinds of Number. 1967.
· Newton-Smith, W. H. The Structure of Time. 1980
· Reichenbach, Hans. The Philosophy of Space and Time. 1958.
· Toynbee, Arnold. The Leader. In Time and the Philosophies.
· Tuan, Yi-Fu. Space, Time, Place: A Humanistic Frame. In Making Sense of Time. 1978.
· Wittgenstein, Ludwig, Philosophical Investigations.
· A Wittgensteinian dissolution of the Question of Space
· The dynamic unity of reality
· El tiempo en la filosofía del siglo XX
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:: geometrías clásica y no·euclídeas
· Cantor, Georg. On the Power of Perfect Sets of Points, Acta Mathematica, 1884.
· Coxeter, Geometry revisited
· Dauben, J W. Georg Cantor: His Mathematics and Philosophy of the Infinite,.Cambridge, Mass, 1979
· Descartes, René. La Géométrie,1637
· Euclid. The Elements.
· Falconer, Kenneth. Fractal Geometry: Mathematical Foundations and Applications, John Wiley and Sons, 1990.
· Hilbert, Foundations of geometry
· Mandelbrot, Benoit. Les objets fractales: Forme, hasard et dimension. Ed. Flammarion. Paris, 1975
· Mandelbrot, Benoit How Long Is the Coast of Britain? Statistical Self-Similarity and Fractional Dimension.
· Mumford, David Indra's Pearls: The Vision of Felix Klein
· Munkres, Topology: a first course
· Poincaré, Henri. Analysis situs
· Sierpinski, Waclaw. Cardinal and Ordinal Numbers
· Steen & Seebach, Counterexamples in topology
· Cómo construir un triángulo de Sierpinski
· Fractales
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