Ludwig Lange (physicist)

Ludwig Lange (born June 21, 1863 in Gießen; died July 12, 1936 in Weinsberg) was a German physicist.

Biography

He was the son of the philologist and archaeologist Ludwig Lange and his wife Adelheide Blume. He studied mathematics, physics, and also psychology, epistemology, ethics at the University of Leipzig and the University of Gießen from 1882-1885. He was an assistant of Wilhelm Wundt from 1885-1887 and attained his Ph.D. in 1886. He worked for many years as a Privatdozent, and in the field of photography. From 1887 he exhibited growing symptoms of a nervous disease. In 1936 he died in a psychiatric hospital (Klinikum am Weissenhof) in Weinsberg.[1]

Legacy

Lange is known for inventing terms like inertial frame of reference and inertial time (1885), which were used by him instead of Newton's "absolute space and time". This was very important for the development of relativistic mechanics after 1900. DiSalle describes Lange's definition in this way:[2]

An inertial system is a coordinate system with respect to which three free particles, projected from a single point and moving in non-coplanar directions, move in straight lines and travel mutually-proportional distances. The law of inertia then states that relative to any inertial system, any fourth free particle will move uniformly.

Works

  • Lange, L. (1885). "Über die wissenschaftliche Fassung des Galileischen Beharrungsgesetzes". Philosophische Studien. 2: 266–297.
  • Lange, L. (1885). "Über das Beharrungsgesetz. Berichte über Verhandlungen der Königlich Sächsischen Gesellschaft der Wissenschaften". Mathematisch-physikalische Klasse. Leipzig: 333–351.
  • Lange, L. (1886). Die geschichtliche Entwicklung des Bewegungsbegriffs und ihr voraussichtliches Endergebnis. Leipzig: W. Engelmann.
  • Lange, L. (1902). "Das Inertialsystem vor dem Forum der Naturforschung". Philosophische Studien. 20: 1–71.

Notes

  1. Laue 1948, 1982
  2. DiSalle 2002
gollark: Subtract one of the x values from another x value, and then the y value matched with the first one from the y value matched with the second one.
gollark: This is still meant to be a straight line, right?
gollark: Seems right.
gollark: Also, the y intercept is just what value it has when x = 0.
gollark: In equations.

References

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