Heim theory

Heim theory is a proposed 'Theory of Everything', based on the work of the German physicist Burkhard Heim. The theory attempts to resolve incompatibilities between quantum theory and general relativity. The term "Heim theory" is also used for theories which are extensions or generalizations of the original theory proposed by Heim. Most notable are the theoretical generalizations put forth by Droescher, who worked in collaboration with Heim for some length. Their combined theories are also known as "Heim-Droescher" theories, although there are no international established standards for naming Heim-related theories at present. This ambiguity in the term "Heim Theory" has led to some confusion and difficulties over the correct interpretation of the theory. For example, in its original version Heim theory used 6 dimensions, which was sufficient to derive the masses of elementary particles. Droescher first extended this to 8, in order to demonstrate that the QED and QCD structures of the standard model could be found within this expanded version of the original Heim theory. Later, 4 more dimensions were used in the 12 dimensional version that involves extra gravitational forces one of which corresponds to quintessence. All these theories are often known as "Heim theories". The various dimensional extensions allow one to interpret that branches of established physics can be found in Heim theory. This includes Maxwell's equations.

Introduction

In order to appreciate the significance of Heim theory and other "theories of everything", it is necessary to briefly discuss the incompatibilities of quantum theory and general relativity. For sufficiently small and bound systems, (say, around the size of atoms and quarks) quantum theory proposes that these systems behave as if certain physical characteristics of them are quantized. For example, only fixed amount of energy can be exchanged with such systems. For sufficiently large and unbound systems, general relativity proposes that energy and mass are interchangeable, and that systems possess a continuum of energies as particles approach the speed of light. If we consider the situation where small particles move close to the speed of light in a bound system, both theories become problematic in describing the full behaviour of the observed system. This is because discretization of energy proposed by quantum mechanics is apparently incompatible with the continuum of energy proposed by general relativity and its consequences. A similar situation arises when an attempt is made to describe a large quantity of mass or energy confined to a small region of space. In particular, a successful theory which can unify quantum and general relativity theory should be able to explain the lifetimes of particles (how long the particle exists before it decays into energy and disappears), and the reasoning behind the observed quantization of mass in elementary particles.

Related Topics:
System - Atom - Quark - Quantized - Energy - General relativity - Mass - Light - Space - Lifetime - Decay

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To resolve this difference, Heim theory attempts to explain the nature of elementary particles, along with their observed lifetimes and discrete mass spectrum using a concept known as quantized geometrodynamics. This concept involves an abstract mathematical object embedded in 12-dimensional space. The space occupied by this object is extremely small. In this model, all space consists of many quantized surface elements on the order of 10-70 m2 small. Each quantized surface element is known as a metron (term coined by Heim). The theory is a purely geometrical theory - that is, space is considered quantized and all the nuclear forces arise analogously to gravity in general relativity. Some features of the theory are:

Related Topics:
Elementary particle - Mass spectrum - Quantized geometrodynamics - Abstract math - Surface element - Metron - Geometrical - Nuclear force - Gravity

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• The reasonable accuracy of the mass formula - The mass formula predicts the masses of 16 elementary particles to a relative accuracy of one part in 10,000. The probability of this being due to chance on the order of 1 in 10⁶⁴ . No other established theory of fundamental particles at present have made comparable theoretical predictions to this accuracy. Thus if there were more widespread acknowledgement of the correctness of the mass formula, then perhaps part of the foundations, logic, and consequences of the Heim theory will have to be acknowledged as a possibility. Note also, that although vol.1 of Heim's magnum opus contains several errors that are in need of correction - the Heim theory group members are currently active in that area -, vol. 2 was cross checked more thoroughly and is essentially error free - and it is here that the mass formula is derived.
• The 8-dimensional extension by Droescher gives the interactions - and a group structure as in the Standard Model. It also gives two additional gravity forces - one that has the characteristics called quintessence. The observed apparent acceleration in the expansion of the universe can be rationalized with a combination of Heim and Droescher's theories.
• There are 4 independent variables assumed in the theory - h (Planck's Constant), G (Gravitational constant), vacuum permittivity and permeability. Combinations of these constants in various mathematical functions derived from Heim theory allows one to derive existing particle masses and their lifetimes to within a reasonable experimental error. It also proposes that other particles not discovered at present, are in existence. The Heim theory also proposes that the fine structure constant is dependent on these 4 independent variables.
• Some of the predictions are still outstanding - e.g. the neutrino masses (see selected results in http://www.heim-theory.com/Contents/Introduction_to_Heim_s_Mass-Fo/introduction_to_heim_s_mass-fo.html).
• A sign that the theory is perhaps undergoing a renewal of interest is a paper published by the American Institute of Aeronautics and Astronautics in 2005 authored by Droescher and Haeuser. The paper discusses potential aerospace applications of Heim theory. It has been decided by the Nuclear and Future Flight Propulsion Technical Committee of the AIAA to acknowledge the publication with a "best paper of the year" award in July 2005.