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Confirmation holism
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==Underdetermination in physical theory== By 1845 astronomers found that the orbit of planet [[Uranus]] around the Sun departed from expectations. Not concluding that [[Newton's law of universal gravitation]] was flawed, however, astronomers [[John Couch Adams]] as well as [[Urbain Le Verrier]] independently predicted a new planet, eventually known as [[Neptune]], and even calculated its weight and orbit through Newton's theory.{{efn |name= discOfNeptune|1= From wikipedia: ''[[Discovery of Neptune]]'' <ref name="Danjon, Prof. André Director of the Paris Observatory 1946">{{cite journal | last1=Danjon |first1=André | year=1946 | title=Le centenaire de la découverte de Neptune | journal=[[Ciel et Terre]] |volume=62 |page=369 | bibcode=1946C&T....62..369D}}</ref>}} And yet neither did this empirical success of Newton's theory verify Newton's theory. [[Le Verrier]] soon [[Perihelion precession of Mercury|reported]] that [[Mercury (planet)|Mercury]]'s [[perihelion]]—the peak of its orbital ellipse nearest to the Sun—advanced each time Mercury completed an orbit, a phenomenon not predicted by Newton's theory, which astrophysicists were so confident in that they predicted a new planet, named ''[[Vulcan (hypothetical planet)|Vulcan]]'', which a number of astronomers subsequently claimed to have seen. In 1905, however, Einstein's [[special theory of relativity]] claimed that space and time are both [[spacetime|relative]], refuting the very framework of Newton's theory that claimed that space and time were both [[absolute space and time|absolute]]. In 1915, Einstein's [[general theory of relativity]] newly explained [[gravitation]] while precisely predicting Mercury's orbit. In 1919, astrophysicist [[Arthur Eddington]] led an expedition to test Einstein's prediction of the Sun's mass reshaping [[spacetime]] in its vicinity. The [[Royal Society of London|Royal Society]] announced confirmation—accepted by physicists as the fall of Newton's theory. Yet few [[theoretical physics|theoretical physicists]] believe general relativity is a fundamentally accurate description of gravitation, and instead seek a theory of [[quantum gravity]].<ref>{{Cite web|url=https://www.preposterousuniverse.com/podcast/2019/09/09/63-solo-finding-gravity-within-quantum-mechanics/|title=63 | Solo: Finding Gravity within Quantum Mechanics – Sean Carroll}}</ref><ref>http://cgpg.gravity.psu.edu/people/Ashtekar/articles/rovelli03.pdf {{Bare URL PDF|date=March 2022}}</ref> {{citation needed|date=January 2014}}
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