User:Mateuszica/God and Mathematics
WikiBook : God and Mathematics
Contents
Mathematics: Work of God?[edit]
Omnipotence and Omnipresence[edit]
The Unreasonable Effectiveness of Mathematics in the Natural Sciences[edit]
Patterns in nature[edit]
Many forms observed in nature can be related to geometry (for sound reasons of resource optimization). For example, the chambered nautilus grows at a constant rate and so its shell forms a logarithmic spiral to accommodate that growth without changing shape. Also, honeybees construct hexagonal cells to hold their honey. These and other correspondences are seen by believers in sacred geometry to be further proof of the cosmic significance of geometric forms. But scientists generally see such phenomena as the logical outcome of natural principles.

Cutaway of a Chambered Nautilus

North polar hexagonal cloud feature in saturn
Signs of GOD[edit]
 is E (mathematical constant), the base of the natural logarithm,
 is the imaginary unit, which satisfies i^{2} = −1, and
 is pi, the ratio of the circumference of a circle to its diameter.
Sacred geometry[edit]
Sacred geometry may be understood as a worldview of pattern recognition and a complex system of religious symbols and structures involving space, time and form. According to this belief, the basic patterns of existence are perceived as sacred. By connecting with these, a person contemplates the Mysterium Magnum, and the Great Design. By studying the nature of these patterns, forms and relationships and their connections, insight may be gained into the mysteries – the laws and lore of the Universe.
The golden ratio, geometric ratios, and geometric figures were often employed in the design of Egyptian, ancient Indian, Greek and Roman architecture. Medieval European cathedrals also incorporated symbolic geometry. Indian and Himalayan spiritual communities often constructed temples and fortifications on design plans of mandala and yantra. For examples of sacred geometry in art and architecture refer:
 Labyrinth (an Eulerian path, as distinct from a maze)
 Mandala
 Parthenon
 Tree of Life
 Celtic art such as the Book of Kells
Theories[edit]
 Mathematical universe hypothesis  Max Tegmark
Digital_physics[edit]
An Exceptionally Simple Theory of Everything[edit]
An Exceptionally Simple Theory of Everything is a theory proposing a basis for a unified field theory or possible theory of everything, using some ideas from loop quantum gravity .
Consider a wavy, twodimensional surface, with many different spheres glued to the surface—one sphere at each surface point, and each sphere attached by one point. This geometric construction is a fiber bundle, with the spheres as the "fibers," and the wavy surface as the "base." A sphere can be rotated in three different ways: around the xaxis, the yaxis, or around the zaxis. Each of these rotations corresponds to a symmetry of the sphere. The fiber bundle connection is a field describing how spheres at nearby surface points are related, in terms of these three different rotations. The geometry of the fiber bundle is described by the curvature of this connection. In the corresponding quantum field theory, there is a particle associated with each of these three symmetries, and these particles can interact according to the geometry of a sphere.
In Lisi's model, the base is a fourdimensional surface—our spacetime—and the fiber is the E_{8} Lie group, a complicated 248 dimensional shape, which some mathematicians consider to be the most beautiful shape in mathematics.^{[1]} In this theory, each of the 248 symmetries of E_{8} corresponds to a different elementary particle, which can interact according to the geometry of E_{8}. As Lisi describes it: "The principal bundle connection and its curvature describe how the E8 manifold twists and turns over spacetime, reproducing all known ﬁelds and dynamics through pure geometry."^{[2]}
The complicated geometry of the E_{8} Lie group is described graphically using group representation theory. Using this mathematical description, each symmetry of a group—and so each kind of elementary particle—can be associated with a point in a diagram. The coordinates of these points are the quantum numbers—the charges—of elementary particles, which are conserved in interactions. Such a diagram sits in a flat, Euclidean space of some dimension, forming a polytope, such as the 4_{21} polytope in eightdimensional space.
In order to form a theory of everything, Lisi's model must eventually predict the exact number of fundamental particles, all of their properties, masses, forces between them, the nature of spacetime, and the cosmological constant. Much of this work is still in the conceptual stage—in particular, quantization and predictions of particle masses have not been done. And Lisi himself acknowledges it as a workinprogress: "The theory is very young, and still in development."^{[3]}
Multiverse[edit]
 AND MATH RULING
String_theory[edit]
 WITH MATH RULING
ONTOLOGY AND MATHEMATICS[edit]
Philosophy Of Mathematics[edit]
(ABOUT NATURE AND REALITY)
Informações Adicionais[edit]
Quotations[edit]
 http://cauchy.math.okstate.edu/~wli/teach/fmq.html
 http://members.cox.net/mathmistakes/quotes.htm
 http://www.quotegarden.com/math.html
 http://en.wikiquote.org/wiki/Transwiki:Mathematics_and_God
Books about the subject[edit]
 Does God Play Dice : The Mathematics of Chaos
 Mathematics: Is God Silent?
 The Loom of God: Tapestries of Mathematics and Mysticism
 Equations from God: Pure Mathematics and Victorian Faith
 A New Kind of Science (Hardcover)
 God in Mathematics the Novel
 The Nature of Consciousness : The Structure of Reality: Theory of Everything Equation Revealed : *Scientific Verification and Proof of Logic God Is
 God Created the Integers: The Mathematical Breakthroughs that Changed History
 Godel, Escher, Bach: An Eternal Golden Braid
 Is god a mathematician?
 God's Equation: Einstein, Relativity, and the Expanding Universe
 The Paradox of God and the Science of Omniscience
 Life, the Universe and Everything: Investigating God and the New Physics
 Mathematics: God's Light in Mathematics
 Myth of Invariance: The Origins of the Gods, Mathematics and Music from the Rg Veda to Plato
 Mathematical Undecidability, Quantum Nonlocality and the Question of the Existence of God
 Inside The Mind Of God: Images and Words of Innter Space