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A tartalmat a Jeff Frick biztosítja. Az összes podcast-tartalmat, beleértve az epizódokat, grafikákat és podcast-leírásokat, közvetlenül a Jeff Frick vagy a podcast platform partnere tölti fel és biztosítja. Ha úgy gondolja, hogy valaki az Ön engedélye nélkül használja fel a szerzői joggal védett művét, kövesse az itt leírt folyamatot https://hu.player.fm/legal.
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Exponential Curves: Supercomputer to Smartphone to Singularity | Turn the Lens Jeff Frick Ep39

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Manage episode 448558962 series 3240393
A tartalmat a Jeff Frick biztosítja. Az összes podcast-tartalmat, beleértve az epizódokat, grafikákat és podcast-leírásokat, közvetlenül a Jeff Frick vagy a podcast platform partnere tölti fel és biztosítja. Ha úgy gondolja, hogy valaki az Ön engedélye nélkül használja fel a szerzői joggal védett művét, kövesse az itt leírt folyamatot https://hu.player.fm/legal.

Ray Kurzweil recently released his new book, *The Singularity is Nearer: When We Merge with AI*, a follow-up to his 2006 blockbuster, *The Singularity is Near: When Humans Transcend Biology*. I had the chance to see him speak at our local bookstore as part of the launch event.

A central theme of Ray’s talks is the exponential growth of computing power—how we’re constantly achieving more computations per second at a constant cost. While exponential curves are easy to discuss and graph, understanding these transformations on a visceral level is challenging. How can we fully grasp the scale of change that exponential growth reflects?

This episode tackles that question, showing the exponential advances in computing power at a fraction of the cost, using examples and everyday objects that everyone can relate to, regardless of technical background.

We’ve all heard that the smartphones in our pockets are far more powerful than the supercomputers of the past. But what does that really mean? How can we quantify, visualize, and bring this leap in technology to life in terms that feel real and relatable? We delve into comparisons—RAM, storage, and power usage—to illustrate the mind-blowing scale of progress and explore what these advances mean for the future of computing.

More importantly, we examine the impact of this rapid growth as we move forward along an ever-steepening exponential curve. Join me as I use everyday items to help us better grasp this extraordinary rate of change, connect with our technological past, and imagine the future as exponential progress continues to shape our lives in profound ways.

Exponential Curves: Supercomputer to Smartphone to Singularity | Turn the Lens podcast with Jeff Frick

#AI #GenAI #ExponentialGrowth #ComputingPower #Future #RayKurzweil #TheSingularity #MooresLaw #AIandFuture #SupercomputerToSmartphone #Change #RateOfChange #FutureOfTech #Rice #Chessboard #Curves #Understand #Visualize #TechEvolution #Exponential #5G #T1 #FLOPS #Bandwidth #Storage #RAM #Visualization #TechForEveryone #SuperComputer #SmartPhone #Singularity #ExponentialCurves #SmartphoneVsSupercomputer #Podcast #TurnTheLens

YouTube

https://www.youtube.com/watch?v=meqrxgy435g&list=PLZURvMqWbYjk4hbmcR46tNDdXQlrVZgEn

Transcript and Show Notes

https://www.turnthelenspodcast.com/episode/exponential-curves-supercomputer-to-smartphone-to-singularity-turn-the-lens-ep39

  continue reading

40 epizódok

Artwork
iconMegosztás
 
Manage episode 448558962 series 3240393
A tartalmat a Jeff Frick biztosítja. Az összes podcast-tartalmat, beleértve az epizódokat, grafikákat és podcast-leírásokat, közvetlenül a Jeff Frick vagy a podcast platform partnere tölti fel és biztosítja. Ha úgy gondolja, hogy valaki az Ön engedélye nélkül használja fel a szerzői joggal védett művét, kövesse az itt leírt folyamatot https://hu.player.fm/legal.

Ray Kurzweil recently released his new book, *The Singularity is Nearer: When We Merge with AI*, a follow-up to his 2006 blockbuster, *The Singularity is Near: When Humans Transcend Biology*. I had the chance to see him speak at our local bookstore as part of the launch event.

A central theme of Ray’s talks is the exponential growth of computing power—how we’re constantly achieving more computations per second at a constant cost. While exponential curves are easy to discuss and graph, understanding these transformations on a visceral level is challenging. How can we fully grasp the scale of change that exponential growth reflects?

This episode tackles that question, showing the exponential advances in computing power at a fraction of the cost, using examples and everyday objects that everyone can relate to, regardless of technical background.

We’ve all heard that the smartphones in our pockets are far more powerful than the supercomputers of the past. But what does that really mean? How can we quantify, visualize, and bring this leap in technology to life in terms that feel real and relatable? We delve into comparisons—RAM, storage, and power usage—to illustrate the mind-blowing scale of progress and explore what these advances mean for the future of computing.

More importantly, we examine the impact of this rapid growth as we move forward along an ever-steepening exponential curve. Join me as I use everyday items to help us better grasp this extraordinary rate of change, connect with our technological past, and imagine the future as exponential progress continues to shape our lives in profound ways.

Exponential Curves: Supercomputer to Smartphone to Singularity | Turn the Lens podcast with Jeff Frick

#AI #GenAI #ExponentialGrowth #ComputingPower #Future #RayKurzweil #TheSingularity #MooresLaw #AIandFuture #SupercomputerToSmartphone #Change #RateOfChange #FutureOfTech #Rice #Chessboard #Curves #Understand #Visualize #TechEvolution #Exponential #5G #T1 #FLOPS #Bandwidth #Storage #RAM #Visualization #TechForEveryone #SuperComputer #SmartPhone #Singularity #ExponentialCurves #SmartphoneVsSupercomputer #Podcast #TurnTheLens

YouTube

https://www.youtube.com/watch?v=meqrxgy435g&list=PLZURvMqWbYjk4hbmcR46tNDdXQlrVZgEn

Transcript and Show Notes

https://www.turnthelenspodcast.com/episode/exponential-curves-supercomputer-to-smartphone-to-singularity-turn-the-lens-ep39

  continue reading

40 epizódok

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