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The John Batchelor Show

S8 Ep755: Preview for Later Today Phil Swan explores reducing space travel costs by bypassing the rocket equation. He proposes infrastructure like mass drivers, skyhooks, and orbiting launch stations to make transport between Earth, the Moon, and Mars economically

The John Batchelor Show

John Batchelor

Books, Arts, News, Society & Culture

4.52.8K Ratings

🗓️ 16 April 2026

⏱️ 2 minutes

🧾️ Download transcript

Summary

Preview for Later Today
Phil Swan explores reducing space travel costs by bypassing the rocket equation. He proposes infrastructure like mass drivers, skyhooks, and orbiting launch stations to make transport between Earth, the Moon, and Mars economically viable.

Transcript

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0:00.0

This is John Batchler. On Hotel Mars, a conversation with engineer and designer for space

0:08.3

infrastructure, Phil Swat, about the challenges of the Earth Moon system, manned Earth Moon system.

0:15.9

It has to do with the cost of boosting into low Earth orbit and then onto the moon. The rocket cost.

0:24.1

And Phil here examines other possibilities. One called a mass driver. The other one I'm called

0:29.3

a sky hook. And then the possibility of putting a launch system on a space station. So you get

0:35.4

to lower Earth orbit and then you launch from there.

0:39.5

More ideas.

0:42.3

The challenge you had.

0:47.1

Cheaper, the better for the Earth Moon system and Earth, Moon, and Mars.

0:49.3

Hotel Mars with David Livingston.

0:52.6

More of this tonight. Yeah yeah so i believe that

0:56.0

the right approach

0:58.1

is to reduce the cost

1:00.3

of transportation between

1:02.1

the earth and the moon the earth earth and mars

1:05.1

and the key of that

1:08.0

is to understand the nature of the rocket equation

1:10.6

and chemical rocket propulsion obeys the rocket equation,

1:14.6

and it makes for an extremely expensive cost.

1:17.6

This is why the Mars sample return mission, for example,

1:20.6

is going to cost about $10 billion to move one kilogram from Mars back to Earth.

1:25.6

It's the rocket equation causing this to happen.

...

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