“We inhabit a complex world. Some boundaries are sharp and permit clean and definite distinctions. But nature also includes continua that cannot be neatly parceled into two piles of unambiguous yeses and noes. Biologists have rejected, as fatally flawed in principle, all attempts by anti-abortionists to define an unambiguous “beginning of life,” because we know so well that the sequence from ovulation or spermatogenesis to birth is an unbreakable continuum—and surely no one will define masturbation as murder.”
"Living with Connections", p. 76
The Flamingo's Smile (1985)
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Stephen Jay Gould 274
American evolutionary biologist 1941–2002Related quotes

Allcard v. Skinner (1887), L. R. 36 Ch. 183.

Source: Book of Ki (1976), p. 106
Context: Countless people have attempted to define the absolute power of the world of nature. Some praise it as God, some call it the Buddha, others call it truth. Still others convert nature into a philosophy by which they attempt to sound its deepest truth. Such attempts to define the power of nature are no more than striving to escape its effects.
All of the forces of science have been unable to conquer nature because it is too mystic, too vast, too mighty. It intensely pervades everything around us. Like the fish that, though in the water, is unaware of the water, we are so thoroughly engulfed in the blessings of nature that we tend to forget its very existence.
Source: The Jungles of Randomness: A Mathematical Safari (1997), Chapter 10, “Lifetimes of Chance” (p. 202)

Letter to David Hilbert (2 October 1897)
Context: The totality of all alephs cannot be conceived as a determinate, well-defined, and also a finished set. This is the punctum saliens, and I venture to say that this completely certain theorem, provable rigorously from the definition of the totality of all alephs, is the most important and noblest theorem of set theory. One must only understand the expression "finished" correctly. I say of a set that it can be thought of as finished (and call such a set, if it contains infinitely many elements, "transfinite" or "suprafinite") if it is possible without contradiction (as can be done with finite sets) to think of all its elements as existing together, and to think of the set itself as a compounded thing for itself; or (in other words) if it is possible to imagine the set as actually existing with the totality of its elements.

1860s, Fourth of July Address to Congress (1861)
The Hedgehog, the Fox, and the Magister's Pox: Mending the Gap between Science and the Humanities (Harmony, 2003), p. 82

"Computer Viruses: A Form of Artificial Life?" (invited contribution); Artificial Life II, Studies in the Sciences of Complexity, vol. XII, eds. D. Farmer, C. Langton, S. Rasmussen, and C. Taylor; Addison-Wesley; pp. 727–747; 1991.