In the beginning of the year 1665 I found the Method of…
““In the beginning of the year 1665 I found the Method of approximating series & the Rule for reducing any dignity of any Binomial into such a series. The same year in May I found the method of Tangents of Gregory & Slusius, & in November had the direct method of fluxions & the next year in January had the Theory of Colours & in May following I had entrance into ye inverse method of fluxions. And the same year I began to think of gravity extending to ye orb of the Moon & (having found out how to estimate the force with wch [a] globe revolving within a sphere presses the surface of the sphere) from Kepler 's rule of the periodic times of the Planets being in sesquialterate proportion of their distances from the center of their Orbs, I deduced that the forces wch keep the Planets in their Orbs must [be] reciprocally as the squares of their distances from the centers about wch they revolve: & thereby compared the force requisite to keep the Moon in her Orb with the force of gravity at the surface of the earth, & found them answer pretty nearly. All this was in the two plague years of 1665-1666. For in those days I was in the prime of my age for invention & minded Mathematicks & Philosophy more then than at any time since.””
About This Quote
This interpretation was drafted with AI assistance. It is one reading of the quote, not the author's own explanation.
Newton describes his rapid succession of discoveries in mathematics, physics, and optics during the plague years, culminating in early insights about gravity and planetary motion.
In simple terms: Newton made many breakthroughs while isolated during plague.
Embrace focused work even in adversity.
Themes
Mood
Type
When to use this quote
- research
- education
- problem solving
- innovation
Key Concepts
Questions to Reflect On
- How can isolated conditions foster creativity?
- What limits arise without peer review?
His conclusions were preliminary and lacked experimental verification.