Source: Tradition and the Individual Talent: An Essay
“Now it is one great object of this work, to shew the importance and advantage of ascertaining the relative weights of the ultimate particles, both of simple and compound bodies, the number of simple elementary particles which constitute one compound particle, and the number of less compound particles which enter into the formation of one more compound particle.”
Source: A New System of Chemical Philosophy (1808), Ch. III. On Chemical Synthesis
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John Dalton 6
English chemist, meteorologist and physicist 1766–1844Related quotes
Vanna Bonta Talks About Quantum fiction: Author Interview (2007)
“Elementary particles are terribly boring, which is one reason why we're so interested in them.”
"Elementary particles and the laws of Physics" in The 1986 Dirac Memorial Lectures (1987)
Source: Quantum Chromatodynamics (3rd ed., 2007), Ch. 1 : The Introduction of Quarks
Source: De architectura (The Ten Books On Architecture) (~ 15BC), Book II, Chapter I, Sec. 9
Context: There is no kind of material, no body, and no thing that can be produced or conceived of, which is not made up of elementary particles; and nature does not admit of a truthful exploration in accordance with the doctrines of the physicists without an accurate demonstration of the primary causes of things, showing how and why they are as they are.
"Six Possible Worlds of Quantum Mechanics" (1986), included in Speakable and Unspeakable in Quantum Mechanics (1987), p. 191
Query 21
Opticks (1704)
Physics and Philosophy (1958)
Context: But the resemblance of the modern views to those of Plato and the Pythagoreans can be carried somewhat further. The elementary particles in Plato's Timaeus are finally not substance but mathematical forms. "All things are numbers" is a sentence attributed to Pythagoras. The only mathematical forms available at that time were such geometric forms as the regular solids or the triangles which form their surface. In modern quantum theory there can be no doubt that the elementary particles will finally also be mathematical forms but of a much more complicated nature.
Source: More Is Different (1972), p. 393 of [More is different, Science, 177, 4047, 4 August 1972, 393–396, https://www.tkm.kit.edu/downloads/TKM1_2011_more_is_different_PWA.pdf]