Geometrical Quotes
Precise language for shape, structure, and scale.
These geometrical quotes draw from mathematics, chemistry, and population theory alike — from decomposing planar figures into triangles, to the molecular geometry Behind chemical reactions, to population growth famously described as geometrical.
A planar geometrical figure with more than three vertices can be decomposed into a set of triangles, and it can be reconstructed from a set of triangles.
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Population, when unchecked, goes on doubling itself every 25 years or increases in a geometrical ratio.
General relativity is the cornerstone of cosmology and astrophysics. It has also provided the conceptual basis for string theory and other attempts to unify all the forces of nature in terms of geometrical structures.
Able Quotes
There is still a difference between something and nothing, but it is purely geometrical and there is nothing behind the geometry.
This simple idea served to provide information on the geometrical shape of reacting molecules, and I was able to make the role of the frontier orbitals in chemical reactions more distinct through visualization, by drawing their diagrams.
For polyatomic free radicals and ions, one is dependent both for the ground states and the excited states on the study of electronic spectra to obtain the shapes and the geometrical parameters.
The concentration and reciprocal effect of industry and agriculture conjoin in a growth of productive powers, which increases more in geometrical than in arithmetical proportion.
It is impossible to anticipate all of the misdeeds engendered by the universal conflict of human passions. They multiply at a compound rate with the growth in population and the interlacing of particular interests that cannot be directed with geometrical...
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Frequently Asked Questions
What mathematical idea does the first geometrical quote describe?
How does geometry connect to chemistry in these quotes?
What does 'increases in a geometrical ratio' mean regarding population?
Why are there two very similar population quotes in this set?
Do these geometrical quotes stay purely theoretical?
Two nearly identical lines both warn that unchecked population increases in a geometrical, not simple, ratio. For related scientific reasoning, see our Chemical Reactions quotes.
