Theory of Classical Gaussian Observer

Authors

  • Henrik Stenlund

measurement, observation of physical quantity, gaussian observer, classical observer

Abstract

This paper treats the concept of the Gaussian probability distribution both for the target and observer. The resulting observations become Gaussian distributions as well. The time coordinate gets an equal setting as any physical quantity. This treatment is purely classical with no essential reference to quantum mechanics nor to theory of relativity.

Downloads

How to Cite

Theory of Classical Gaussian Observer. (2017). Global Journal of Science Frontier Research, 17(F7), 1-9. https://journalofscience.org/index.php/GJSFR/article/view/2090

References

Willis Lamb, Heidi Fearn (1994) Classical Theory of Measurement: A Big Step Towards the Quantum Theory of Measurement. 373-389.

Gordon Reece (1973) The theory of measurement in quantum mechanics. 7(2), 81-116.

H Zeh (1973) Toward a Quantum Theory of Observation. 3(1), 109-116.

J Wheeler, W Zurek (1983) Quantum Theory and Measurement.

Nelson Bridwell (2016) Maximizing product quality and yield using vision systems.

Werner Heisenberg (1927) �ber den anschaulichen Inhalt der quantentheoretischen Kinematik und Mechanik. 43(3-4), 172-198.

Erwin Schrodinger (1935) Die gegenw�rtige Situation in der Quantenmechanik. 23(49), 823-828.

S Mehdipour (2016) Entropic force law in the presence of a noncommutative inspired space-time for a solar system scale. 93(10), 1184-1189.

Theory of Classical Gaussian Observer

Published

2017-11-20

How to Cite

Theory of Classical Gaussian Observer. (2017). Global Journal of Science Frontier Research, 17(F7), 1-9. https://journalofscience.org/index.php/GJSFR/article/view/2090