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The Quanta Podcast

Researchers Defeat Randomness to Create Ideal Code

The Quanta Podcast

Quanta Magazine

Life Sciences, Science, Physics

4.7638 Ratings

🗓️ 20 January 2022

⏱️ 24 minutes

🧾️ Download transcript

Summary

By carefully constructing a multidimensional and well-connected graph, a team of researchers has finally created a long-sought locally testable code that can immediately betray whether it’s been corrupted.

The post Researchers Defeat Randomness to Create Ideal Code first appeared on Quanta Magazine

Transcript

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0:00.0

Welcome to Quantum Magazine's podcast.

0:07.0

Each episode we bring you stories about developments in science and mathematics.

0:12.0

I'm Susan Vallett.

0:14.0

Suppose you are trying to transmit a message.

0:17.0

Convert each character into bits and each bit into a signal, then send it over copper or fiber or air.

0:25.6

Try as you might to be as careful as possible.

0:28.6

What's received on the other side will not be the same as what you began with.

0:33.6

Noise never fails to corrupt, but a team of researchers has finally created a long-sought

0:40.9

locally testable code that can immediately reveal whether it's been corrupted. That's next. Quantum Magazine is an editorially independent online publication supported by the

0:59.8

Simon's Foundation to enhance public understanding of science.

1:08.0

In the 1940s, computer scientists first confronted the unavoidable problem of noise.

1:14.8

Five decades later, they came up with an elegant approach to sidestepping it.

1:20.1

What if you could encode a message so that it would be obvious if it had been garbled before your recipient even read it. They called this property

1:29.8

local testability because such a message can be tested super fast in just a few spots to

1:36.7

ascertain its correctness. Over the next 30 years, researchers made a lot of progress

1:42.1

toward creating such a test, but their efforts always fell short.

1:47.0

Many thought local testability would never be achieved in its ideal form. Now, in a pre-print

1:53.4

released in November, computer scientist Erit D'Nor of the Whiteman Institute of Science, and four

2:00.3

mathematicians, Shai Evra, Ron Levin,

2:04.1

Alex Lubotsky, and Shahar Moses, all at the Hebrew University of Jerusalem, have found it.

2:11.3

Tom Gurr of the University of Warwick says it's one of the most remarkable phenomena that he

2:16.7

knows of in mathematics or computer science. He says it's the of the most remarkable phenomena that he knows of in mathematics or computer science.

...

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