Mandelbrot Set Jonathan Coulton
На этой странице вы найдете полный текст песни "Mandelbrot Set" от Jonathan Coulton. Lyrxo предлагает вам самый полный и точный текст этой композиции без лишних отвлекающих факторов. Узнайте все куплеты и припев, чтобы лучше понять любимую песню и насладиться ею в полной мере. Идеально для фанатов и всех, кто ценит качественную музыку.
[Verse 1]
Pathological monsters! cried the terrified mathematician
Every one of them a splinter in my eye
I hate the Peano Space and the Koch Curve
I fear the Cantor Ternary Set
The Sierpinski Gasket makes me wanna cry
And a million miles away a butterfly flapped its wings
On a cold November day a man named Benoit Mandelbrot was born
[Verse 2]
His disdain for pure mathematics and his unique geometrical insights
Left him well equipped to face those demons down
He saw that infinite complexity could be described by simple rules
Used his giant brain and he turned the game around
And he looked below the storm
Saw a vision in his head
A bulbous pointy form
Picked his pencil up and he wrote his secret down
[Pre-Chorus]
Just take a point called Z in the complex plane
Let Z1 be Z squared plus C
And Z2 is Z1 squared plus C
And Z3 is Z2 squared plus C and so on
If the series of Zs will always stay
Close to Z and never trend away
That point is in the Mandelbrot Set
Pathological monsters! cried the terrified mathematician
Every one of them a splinter in my eye
I hate the Peano Space and the Koch Curve
I fear the Cantor Ternary Set
The Sierpinski Gasket makes me wanna cry
And a million miles away a butterfly flapped its wings
On a cold November day a man named Benoit Mandelbrot was born
[Verse 2]
His disdain for pure mathematics and his unique geometrical insights
Left him well equipped to face those demons down
He saw that infinite complexity could be described by simple rules
Used his giant brain and he turned the game around
And he looked below the storm
Saw a vision in his head
A bulbous pointy form
Picked his pencil up and he wrote his secret down
[Pre-Chorus]
Just take a point called Z in the complex plane
Let Z1 be Z squared plus C
And Z2 is Z1 squared plus C
And Z3 is Z2 squared plus C and so on
If the series of Zs will always stay
Close to Z and never trend away
That point is in the Mandelbrot Set
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