TRANSCRIPTIONEnglish

Why Does The Universe Have 62 Layers?

1h 19m 17s11,451 mots1,839 segmentsEnglish

TRANSCRIPTION COMPLÈTE

0:00

This apple is at the center of the

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universe.

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There are roughly 100 million cells

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inside an apple and 10 the^ of 25

0:10

individual atoms. Each one stretching

0:12

for no more than a nanometer across. The

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highest number of things that you could

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fit inside an apple would be roughly 10

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the^ of 102 measured in the smallest

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possible cubic unit, a plank volume.

0:25

Looking upwards, you could fit roughly

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100 apples inside the volume of the

0:29

average person and about 10 the^ of 25

0:31

inside the volume of the Earth. Roughly

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10 the^ of 66 could fit inside the Milky

0:36

Way and around 10 to the^ of 84 could

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fill the entire extent of the known

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cosmos.

0:43

And so the apple and you sit at a nexus,

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a confluence of competing forces,

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interactions, and laws. A place where

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all the competing powers of the universe

0:55

reach an uneasy truce. The apple is at

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the balance point of sizes in the

1:00

universe.

1:03

The apple at about 10 cm across is

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roughly 35 orders of magnitude larger

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than the plank length, the smallest

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conceivable measure of distance. [music]

1:11

And it's about 27 orders of magnitude

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smaller than the observable horizon of

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the cosmos.

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And so 62

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62 orders of magnitude separate the

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smallest to the largest scales within

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the universe. A random number that

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describes [music] the entire cosmos and

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all its components.

1:33

At least it may seem random at first.

1:37

For halfway to the bottom, halfway to

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the top, the apple is at the center of

1:42

the universe. And why it sits precisely

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at that balance point may explain why

1:47

the cosmos exists at all.

2:01

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2:03

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2:06

Research Center in California, was

2:08

remotely controlled from a pretty

2:09

extreme location.

2:12

Space astronauts aboard the

2:14

International Space Station guided its

2:16

movements and science operations using a

2:19

laptop interface and live data links. A

2:22

remarkable feat and one that opened up

2:24

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2:26

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2:29

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3:49

As I began my university studies, I

3:51

asked my venerable teacher for advice

3:53

regarding the conditions and prospects

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of my chosen field of study. He

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described physics to me as a highly

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developed nearly fully matured science

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and that theoretical physics is

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noticeably approaching its completion to

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the same degree as geometry did

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centuries ago.

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So said Max Plank of his teacher Philip

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von Jolly under whom he studied in 1875.

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And 25 years later, Max Plank would, to

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the constonation of his former mentor,

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almost entirely revolutionized the

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supposedly fully matured science of

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physics, and he didn't even mean to.

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Plank had been hungry for a physics

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education, but he'd found his lectures

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to be stuffy and old-fashioned. Besides

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the demonstrations of von Jolly, he also

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considered his professors Herman von

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Helmholtz disorganized and slow, and

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Gustaf Kirchoff dry and monotonous. So

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he largely taught himself the perfect

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recipe for a revolutionary.

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At the close of the 18th century, Plank

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was attempting to mop up what Von Jolly

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would have considered one of the final

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long-standing puzzles in physics.

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Mathematically describing the spectrum

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of radiation emitted by [music] hot

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glowing things, like a metal poker taken

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out of a fire. Genius after genius had

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tried their luck to no avail. But the

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joke goes that there are two kinds of

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physicists. Those who play by the rules

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and those who get physical constants

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named after them. And so Plank persisted

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and after exhausting all other

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possibilities, he introduced what he

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called a mathematical trick. Instead of

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pouring out light in all possible

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quantities, Plank assumed that these hot

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objects could only emit discrete chunks

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or quanta of radiation. He then

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introduced a special number to describe

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the smallest possible chunk of light,

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a constant. And so the unstoppable fires

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of revolution were lit.

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By plank's time, physicists had already

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grown accustomed [music] to physical

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constants. Of course, there are

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artificial ones created by scientists,

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standardized measurements of space,

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time, and weight like the ounce and the

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meter. But more importantly, and more

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fundamentally, there were some that seem

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to pop out of theories of nature, like

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Newton's constant that described how

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strong gravity was or the speed of

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light. Values that seem to have no

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explanation. They just were. But despite

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centuries of consideration, no constant

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had ever described something so tiny as

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that which plank used to describe

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quantum of light. Indeed, the most

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precise measurements at the time were

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around a thousandth of an inch or a few

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microns. With this kind of equipment,

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scientists could study bacteria and the

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internal structures of cells. But

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plank's constant went far, far beyond

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that.

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This number tells us where and when and

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how quantum effects become overwhelming.

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Where the certainties of the world we

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know melt away into probabilities and

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uncertainties.

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At roughly equal to 6.626 * 10 ^ of - 34

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JW seconds, plank was able to combine

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this constant with three other

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constants. the speed of light, [music]

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Newton's gravitational constant, and

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Boltzman's constant to create a system

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of reference points for the quantum

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world. And these are the plank units. A

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plank time of around 10 ^ of - 44

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seconds, a plank energy of around 10 ^

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of 9, and a plank length of around 10 ^

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of - 35 m.

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These units tell us that any object,

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system, event or occurrence that

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approaches [music] these limits will be

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affected by the world of the quantum.

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And as to what happens when systems

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reach the plank limits, nobody knows.

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These seem to be the limits of the

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universe. Beyond these numbers, quantum

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chaos rules and our mathematics does not

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allow us to go.

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However, we shouldn't worry too much

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because we're unlikely to run up against

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these limits anytime soon.

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The world's most powerful particle

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accelerator is the Large Hadron Collider

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with a peak design collision energy of

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14 terra electron volts, which is 14 *

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10 ^ of 12 electron volts. If they

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collided a tennis ball with that energy,

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it would burn as bright as 100,000

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Hiroshimas.

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    Why Does The Un… - Transcription Complète | YouTubeTranscript.dev