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Ongoing History of New Music

Sonic Coincidences in Alt-Rock Part 2

Ongoing History of New Music

Curiouscast

Music History, History, Music, Music Interviews, Music Commentary

4.8604 Ratings

🗓️ 29 March 2023

⏱️ 23 minutes

🧾️ Download transcript

Summary

This is part 2 of our look at true stories of plagiarism and unfortunate sonic coincidences in the world of Alt-Rock Learn more about your ad choices. Visit megaphone.fm/adchoices

Transcript

Click on a timestamp to play from that location

0:00.0

Hey, it's Alan, and I just wanted to let you know that you can now listen to the ongoing

0:04.3

history of new music early and ad-free on Amazon music, included with Prime.

0:09.7

Everyone's heard the saying that no two snowflakes are ever alike, and this is probably true.

0:16.3

This has been called the no-to-al-like conjecture, and it goes something like this.

0:21.4

A snowflake is a crystal, and this type of crystal begins with nucleation around a dust

0:27.0

particle and continues to increase in size and an unpredictably infinite number of variations

0:30.8

thanks to uneven crystal growth as the flake is subjected to a variety of temperatures.

0:36.0

Did you get that?

0:37.5

Let's say a snowflake is made of 100 water molecules.

0:42.0

The number of combinations you can make with 100 water molecules is very, very big.

0:47.5

Think of the number one followed by 158 zeros.

0:52.8

Now consider that the number of atoms in the known universe is the number one,

0:57.9

followed by just 70 zeros. So we're talking really big numbers here. However, the node two

1:05.0

alike conjecture only applies to large snow crystals. Before snowflake can get big, it has to be small.

1:12.4

They're called nano snowflakes,

1:14.3

and consist of just a tiny number of water molecules.

1:17.6

And scientists who studdle crystallography,

1:20.0

which is the study of crystals,

1:21.4

believe that yes, it is possible

1:23.4

for two nano snowflakes to be alike.

1:27.8

Okay, now let's apply the node-to-alike conjecture to music.

1:34.0

If we're going to get into metaphors, a classical symphony would be like a fully formed

...

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