"Einstein's theory, more especially the second part (the general theory), is intimately connected with the discoveries of the non-Euclidean geometricians, Riemann in particular. Indeed, had it not been for Riemann's work, and for the considerable extension it has conferred upon our understanding of the problem of space, Einstein's general theory could never have arisen."
Quote Details
Added by wikiquote-import-bot
Unverified quote
0 likes
Original Language: English
Available Languages (1)
Sources
Forward
https://en.wikiquote.org/wiki/Bernhard_Riemann
Revision History
No revisions have been submitted for this quote.
Categories
Bernhard Riemann
Georg Friedrich Bernhard Riemann (September 17, 1826 – July 20, 1866) was an influential German mathematician who made lasting and revolutionary contributions to analysis, number theory, and differential geometry.
69 quotes on TrueQuotesView all quotes by Bernhard Riemann →
Related Quotes
"As is known, scientific physics dates its existence from the discovery of the differential calculus. Only when it was…"
"Magnitude-notions are only possible where there is an antecedent general notion which admits of different specialisat…"
"Definite portions of a manifoldness, distinguished by a mark or by a boundary, are called Quanta. Their comparison wi…"
"If in the case of a notion whose specialisations form a continuous manifoldness, one passes from a certain specialisa…"
"Measure-relations can only be studied in abstract notions of quantity, and their dependence on one another can only b…"
"For Space, when the position of points is expressed by rectilinear co-ordinates, ds = \sqrt{ \sum (dx)^2 }; Space is …"
"Let us imagine that from any given point the system of shortest lines going out from it is constructed; the position …"
"With every simple act of thinking, something permanent, substantial, enters our soul. This substantial somewhat appea…"
"Mind-masses entering the soul appear to us as ideas, the quality of the latter depending on the inner state of the fo…"
"Nevertheless, it remains conceivable that the measure relations of space in the infinitely small are not in accordanc…"