Quotes & Sayings About Mathematical Patterns

One of the pleasures of looking at the world through mathematical eyes is that you can see certain patterns that would otherwise be hidden. — Steven Strogatz

Music rhythms are mathematical patterns. When you hear a song and your body starts moving with it, your body is doing math. The kids in their parents' garage practicing to be a band may not realize it, but they're also practicing math. — Kareem Abdul-Jabbar

The Quantified Self movement argues that the self is nothing but mathematical patterns. These patterns are so complex that the human mind has no chance of understanding them. So if you wish to obey the old adage and know thyself, you should not waste your time on philosophy, meditation or psychoanalysis, but rather you should systematically collect biometric data and allow algorithms to analyse them for you and tell you who your are and what you should do. — Yuval Noah Harari

All high mathematics serves to do is to beget higher mathematics. — Ashim Shanker

If he would just work with pure ideas like a proper mathematician he could go as fast as thought. As it happens, Alan has become fascinated by the incarnations of pure ideas in the physical world. The underlying math of the universe is like the light streaming in through the window. Alan is not satisfied with merely knowing that it streams in. He blows smoke into the air to make the light visible. He sits in meadows gazing at pine cones and flowers, tracing the mathematical patterns in their structure, and he dreams about electron winds blowing over the glowing filaments and screens of radio tubes, and, in their surges and eddies, capturing something of what is going on in his own brain. Turing is neither a mortal nor a god. He is Antaeus. That he bridges the mathematical and physical worlds is his strength and his weakness. — Neal Stephenson

Mathematics is about problems, and problems must be made the focus of a student's mathematical life. Painful and creatively frustrating as it may be, students and their teachers should at all times be engaged in the process - having ideas, not having ideas, discovering patterns, making conjectures, constructing examples and counterexamples, devising arguments, and critiquing each other's work. — Paul Lockhart

Mathematics is the science of patterns, and nature exploits just about every pattern that there is. — Ian Stewart

The nature of a letter can also be revealed within its numeric value. All letters and numbers behave in a certain but recognizable way, from which we can deduce its nature. The number two is the only even prime. There is an inherent mathematical dilemma with, "one." No matter how many times you multiply it, by itself, you still can't get past "one" (1 x 1 x 1 x 1 = 1). So, how does "one" move beyond itself? How does the same, produce the different?
Mathematically, "one" is forced to divide itself and work from that duality. Therein, hides the divine puzzle of bet (b). To become "two," the second must revolt from wholeness - a separation. Yet, the second could not have existed without the benefit of the original wholeness. Also, the first wanted the second to exist, but the first doesn't know what the second will become. Again, two contains potential badness, to a Hebrew. (Ge 25:24) — Michael Ben Zehabe

Adam was told to name the animals. Adam studied each kind and gave them a name based on his observations. Every animal "kind" has some behavior or characteristic that is unique to that animal type. When you know the Hebrew name for an animal, you get a peek at how a perfect man, speaking a perfect language, understood that perfect animal. — Michael Ben Zehabe

Though the structures and patterns of mathematics reflect the structure of, and resonate in, the human mind every bit as much as do the structures and patterns of music, human beings have developed no mathematical equivalent to a pair of ears. Mathematics can only be "seen" with the "eyes of the mind". It is as if we had no sense of hearing, so that only someone able to sight read music would be able to appreciate its patterns and harmonies. — Keith Devlin

I'm interested in complexity, in the mathematical sense, as well as the idiomatic sense. The idea of emergence - that it's possible for complex patterns to arise out of many simple interactions - is fascinating. — Hari Kunzru

There are many ways to generate numerical falsehoods from data, many ways to create proofiness from even valid meaurements. Causuistry distorts the relationships between two sets of numbers. Randumbness creates patterns where none are to be found. Regression to the moon disguises nonsense in mathematical-looking lines or equations or formulae, making even the silliest ideas seem respectable. Such as the one described by this formula:
Callipygianness=(S+C)x(B+F)/T-V)
Where S is shape, C is circularity, B is bounciness, F ir firmness, T is texture, and V is waist-to-hip ratio. This formula was devised by a team of academic psychologists after many hours of serious research into the female derriere. Yes, indeed. This is supposed to be the formula for the perfect butt.

It fact, it's merely a formula for a perfect ass — Charles Seife

There are patterns within the dimensions," Paul insisted, never looking up again. "Mathematical parallels. It's plausible to hypothesize that these patterns will be reflected in events and people in each dimension. That people who have met in one quantum reality will be likely to meet in another. Certain things that happen will happen over and over, in different ways, but more often than you could explain by chance alone."
"In other words," I said, "you're trying to prove the existence of fate."
I was joking, but Paul nodded slowly, like I'd said something intelligent. "Yes. That's it exactly. — Claudia Gray

Mathematical parallels. It's plausible to hypothesize that these patterns will be reflected in events and people in each dimension. That people who have met in one quantum reality will be likely to meet in another. Certain things that happen will happen over and over, in different ways, but more often than you could explain by chance alone. — Claudia Gray

All of the patterns we've discussed of course exist in four dimensions rather than three, and the metaphors about braids, cables and trees, shouldn't be taken too literally. The key point is simply that you can be an unchanging pattern in spacetime-the specific details of this pattern are less important for the points we're making. This pattern is part of the mathematical structure that is our Universe, and the relations between different parts of the pattern are encoded in mathematical equations. As we saw in Chapter 8, Everett's quantum mechanics endows you with an even more interesting-but no less mathematical-structure, since a single you (the tree trunk) can split into many branches, each feeling that they're the one and only you
we'll return to this later. — Max Tegmark

The leap from maps to fluid flow seemed so great that even those most responsible sometimes felt it was like a dream. How nature could tie such complexity to such simplicity was far from obvious. "You have to regard it as a kind of miracle, not like the usual connection between theory and experiment," Jerry Gollub said. Within a few years, the miracle was being repeated again and again in a vast bestiary of laboratory systems: bigger fluid cells with water and mercury, electronic oscillators, lasers, even chemical reactions. Theorists adapted Feigenbaum's techiniques and found other mathematical routes to chaos, cousins of period-doubling: such patterns as intermittency and quasiperiodicity. These, too, proved universal in theory and experiment. — James Gleick

The mind is complicated and you can't trace the roots of its processes, but there is something about mathematical and algorithmic patterns that I like to recognize in things. — Aleksandar Hemon