General Scholium
Newton's 1713 General Scholium appended to the second edition of the Principia
Tradition: Newtonian natural philosophy / natural theology
Newton's 1713 General Scholium — 'Hypotheses non fingo' and the natural-theological framing of the Principia
Appended by Newton to the second edition of the 'Principia Mathematica' (1713) and expanded in the third (1726), the General Scholium contains some of Newton's most famous theological and methodological statements. Composed in the aftermath of the priority controversy with Leibniz over the calculus and the Leibniz-Clarke correspondence over absolute space and time, the Scholium frames the Principia's mathematical-physical content within an explicitly natural-theological project: 'this most elegant system of the sun, planets, and comets could only proceed from the counsel and dominion of an intelligent and powerful Being.' The Scholium's methodological claim — 'hypotheses non fingo' ('I feign no hypotheses') — restricts physical philosophy to mathematically-stated laws derived from phenomena, rejecting both Cartesian vortex-theories and any pretended-mechanical explanation of gravity's cause. The theological section's God — eternal, infinite, omnipotent, omnipresent — is presented as the metaphysical foundation of absolute space and time (a position Clarke would defend in the 1715-16 correspondence with Leibniz). The Scholium has been read continuously since the eighteenth century as the canonical statement of Newtonian natural philosophy's methodological-theological synthesis.
Author
Editions cited
- General Scholium, in Principia Mathematica, 2nd ed. (Cambridge, 1713), pp. 481-484; 3rd ed. (London, 1726), pp. 525-530
- Modern English trans. I. Bernard Cohen and Anne Whitman, The Principia: Mathematical Principles of Natural Philosophy (UC Press, 1999), pp. 939-944
- Latin critical text: Isaac Newton's Philosophiae Naturalis Principia Mathematica, ed. A. Koyré and I. B. Cohen (Cambridge, 1972, 2 vols)
- Scholarly editions and commentary in I. B. Cohen, A Guide to Newton's Principia (UC Press, 1999); Stephen D. Snobelen, 'The Theology of Isaac Newton's Principia Mathematica' (in Newton in the 21st Century, 2014)
School Embodiments
Founding methodological-theological statement of Newtonian natural philosophy.
"Hypotheses non fingo." (General Scholium, 1713)
Canonical Newtonian natural-theological framing.
"This most elegant system of the sun, planets, and comets could not have arisen without the design and dominion of an intelligent and powerful Being." (General Scholium)
Newton's Anglican-Subordinationist register.
"He is eternal and infinite, omnipotent and omniscient." (General Scholium)
Rationalist-methodological position.
"In experimental philosophy hypotheses have no place." (General Scholium)
Defining statement of Newtonian experimental method.
"Whatever is not deduced from the phenomena is to be called a hypothesis." (General Scholium)
Realism about God, absolute space and time, and the laws of motion.
"Absolute, true, and mathematical time, of itself and from its own nature, flows equably." (Principia, Scholium to the Definitions — cf. General Scholium framing)
Newtonian tradition.
Internal Tensions
The single most-quoted Newton text outside the Principia proper — locus classicus of 'hypotheses non fingo' and Newtonian natural theology. The Scholium's theology has been variously read: as orthodox (Maclaurin, Voltaire), as Arian (Newton's private papers since the 1930s reveal), as Stoic (Force), as Boyle-Lecture-conformist (Westfall, Snobelen). Its methodological maxim 'hypotheses non fingo' has been taken as the founding charter of empirical-mathematical natural science.
I. Time
1713 (2nd ed.) and 1726 (3rd ed.). Newton's late period; the Scholium frames the Principia's mathematical content theologically.
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II. Space
Cambridge — Trinity College, Newton's mature years. The Scholium claims absolute space as a real dimension of God's existence ('He endures forever, and is everywhere present, and by existing always and everywhere, he constitutes duration and space').
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III. Matter
Scholium appended to the Principia, treating the mathematical-physical content of the Principia within a natural-theological frame.
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IV. Observer
Late Newton. The observer is the philosophical natural philosopher, deducing from phenomena and refusing to feign hypotheses about underlying causes.
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V. Energy
Natural-theological-methodological energies. The Scholium is the most concentrated statement of Newtonian philosophy outside the Principia's mathematical body.
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VI. Information
Single scholium of c. 1200 words bearing the entire weight of Newtonian methodology and natural theology.
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Personas that cite this work
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Historical figures whose own classification on the same six-dimensional grid lands closest to this work's. Computed by attribute-agreement on coordinates both address.
Computed school proximity
The work's attribute fingerprint scored against all schools using the same quiz scorer. Useful as a sanity check on the hand-curated embodiments above.
How General Scholium resolves each dilemma
51 resolved positions across 4 dimensions, including 3 distinctive where the majority of schools go the other way · 6 unaligned.
Each dimension is sorted so minority positions come first. Mainstream positions are folded into an expandable list.
Time · 9 dilemmas · 3 distinctive
Persistence, the future, and the direction of becoming.