“Prime numbers are what is left when you have taken all the patterns away. I think prime numbers are like life. They are very logical but you could never work out the rules, even if you spent all your time thinking about them.”

— Mark Haddon , book The Curious Incident of the Dog in the Night-Time

Source: The Curious Incident of the Dog in the Night-Time

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Mark Haddon 35

English writer and illustrator 1962

Mark Haddon book The Curious Incident of the Dog in the Night-Time

Source: The Curious Incident of the Dog in the Night-Time

“And this proposition is generally true for all progressions and for all prime numbers; the proof of which I would send to you, if I were not afraid to be too long.”

Pierre de Fermat (1601–1665) French mathematician and lawyer

Et cette proposition est généralement vraie en toutes progressions et en tous nombres premiers; de quoi je vous envoierois la démonstration, si je n'appréhendois d'être trop long.
Fermat (in a letter dated October 18, 1640 to his friend and confidant Frénicle de Bessy) commenting on his statement that p divides a<sup> p−1</sup> − 1 whenever p is prime and a is coprime to p (this is what is now known as Fermat's little theorem).

“One's prime is elusive. You little girls, when you grow up, must be on the alert to recognise your prime at whatever time of your life it may occur. You must then live it to the full.”

Muriel Spark book The Prime of Miss Jean Brodie

Source: The Prime of Miss Jean Brodie (1961), P. 8

“I would teach the world how the Greeks proved, more than 2,000 years ago, that there are infinitely many prime numbers. In my mind, this discovery is the beginning of mathematics – when humankind realised that, by pure thought alone, it could prove eternal truths of the universe.
Prime numbers are the indivisible numbers, numbers that can be divided only by themselves and one. They are the most important numbers in mathematics, because every number is built by multiplying prime numbers together – for example, 60 = 2 x 2 x 3 x 5. They are like the atoms of arithmetic, the hydrogen and oxygen of the world of numbers.”

Marcus du Sautoy (1965) British professor of mathematics

In "Life lessons" http://www.theguardian.com/science/2005/apr/07/science.highereducation?fb_ref=desktop The Guardian (7 April 2005)

“I never try to tell anybody else what to do, number one. And number two, I think that's what the individual is all about. Each one of us has something to contribute. This really depends on each one doing their own thinking, but not following any kind of rule that I can give out, any command.”

Buckminster Fuller (1895–1983) American architect, systems theorist, author, designer, inventor and futurist

From 1980s onwards, Only Integrity is Going to Count (1983)
Context: I never try to tell anybody else what to do, number one. And number two, I think that's what the individual is all about. Each one of us has something to contribute. This really depends on each one doing their own thinking, but not following any kind of rule that I can give out, any command. We're all on the frontier, we're all in a great mystery — incredibly mysterious. Each one possesses exactly what each one is working out, and what each one works out relates to their particular set of circumstances of any one day, or any one place around the world.