Natures Shapes - Dave Gorman, Sara Hart and Thomas Woolley

自然形态 —— 戴夫·戈尔曼、萨拉·哈特和托马斯·伍利

The Infinite Monkey Cage

2025-03-27

43 分钟
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单集简介 ...

To access this episode early and ad-free, subscribe to BBC Podcast Premium on Apple Podcasts. The episode will be available for free with adverts on 27th March. Brian Cox and Robin Ince unpick the hidden codes behind the shapes we see in nature with Mathematicians Sara Hart & Thomas Woolley and comedian Dave Gorman. The panel marvel at how evolution so often beats mathematicians to finding the most elegant solutions, after all, it’s had millennia to experiment. How do trees achieve the optimal distribution of leaves and why tortoise shells are so geometrically exciting? Plus we learn why the cheetah got its spots, thanks to the work of Thomas Wolley’s mathematical hero, Alan Turing, how numbers can be more or less irrational, and why Dave Gorman has a vendetta against oblongs. Producer: Melanie Brown Exec Producer: Alexandra Feachem Assistant Producer: Olivia Jani
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单集文稿 ...

  • This BBC podcast is supported by ads outside the UK.

  • Hello, I'm Brian Cox.

  • I'm Robert Ince and this is the infinite monkey cage and today we are going to ask what shape should the infinite monkey cage be

  • if indeed something infinite can be a shape.

  • So I was kind of wondering about that

  • because you've already told me it annoys audiences a lot about the fact there's not just one infinity there's bigger infinities and bigger infinities and yet even little infinities they are infinite at the same time so I'm just wondering can an infinite monkey cage have a shape geometry Right,

  • okay.

  • The universe has got a geometry.

  • Right, what's the universe?

  • Hyperbolic geometry.

  • Hyperbolic geometry, yeah.

  • And it can be curved or it can be flat.

  • Right, so it can be like the Earth.

  • And we think it is flat.

  • Or it can be curved.

  • Or it can be like a saddle.

  • Yeah.

  • Saddle.

  • Because the flat Earth is, that's entirely, everyone's monetized that as much as they can.

  • But if I leave the Saddle Earth theory, I could imagine that could be quite a success for me.