harsimony

I also write at https://splittinginfinity.substack.com/

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harsimonyΩ010

Oh that makes sense!

If the predictors can influence the world in addition to making a prediction, they would also have an incentive to change the world in ways that make their predictions more accurate than their opponents right? For example, if everyone else thinks Bob is going to win the presidency, one of the predictors can bribe Bob to drop out and then bet on Alice winning the presidency.

Is there work on this? To be fair, it seems like every AI safety proposal has to deal with something like this.

harsimonyΩ130

This is super cool stuff, thank you for posting!

I may have missed this, but do these scoring rules prevent agents from trying to make the environment more un-predictable? In other words, if you're competing against other predictors, it may make sense to influence the world to be more random and harder to understand.

I think this prediction market type issue has been discussed elsewhere but I can't find a name for it.

Thanks for this! I misinterpreted Lucius as saying "use the single highest and single lowest eigenvalues to estimate the rank of a matrix" which I didn't think was possible.

Counting the number of non-zero eigenvalues makes a lot more sense!

You can absolutely harvest potential energy from the solar system to spin up tethers. ToughSF has some good posts on this:

https://toughsf.blogspot.com/2018/06/inter-orbital-kinetic-energy-exchanges.html https://toughsf.blogspot.com/2020/07/tethers-all-way.html

Ideally your tether is going to constantly adjust its orbit so it says far away from the atmosphere, but for fun I did a calculation of what would happen if a 10K tonne tether (suitable for boosting 100 tonne payloads) fell to the Earth. Apparently it just breaks up in the atmosphere and produces very little damage. More discussion here:

https://www.reddit.com/r/slatestarcodex/comments/1eqe48g/comment/liaouaa/?utm_source=share&utm_medium=web3x&utm_name=web3xcss&utm_term=1&utm_content=share_button

The launch cadence is an interesting topic that I haven't had a chance to tackle. The rotational frequency limits how often you can boost stuff.

Since time is money you would want a shorter and faster tether, but a shorter time of rotation means that your time window to dock with the tether is smaller, so there's an optimization problem there as well.

It's a little easier when you've got catapults on the moon's surface. You can have two running side by side and transfer energy between them electrically. So load up catapult #1, spin it up, launch the payload, and then transfer the remaining energy to catapult #2. You can get much higher launch cadence that way.

Oops yes, that should read "Getting oxygen from the moon to LEO requires less delta V than going from the Earth to LEO!". I edited the original comment.

Lunar tethers actually look like they will be feasible sooner than Earth tethers! The lack of atmosphere, micrometeorites, and lower gravity (g) makes them scale better.

In fact, you can even put a small tether system on the lunar surface to catapult payloads to orbit: https://splittinginfinity.substack.com/p/should-we-get-material-from-the-moon

Whether tethers are useful on the moon depends on the mission you want to do. Like you point out, low delta-V missions probably don't need a tether when rockets work just fine. But if you want to take lunar material to low earth orbit or send it to Mars, a lunar tether is a great option.

The near-term application I'm most excited about is liquid oxygen. Getting oxygen from the moon to LEO requires less delta V than going from the Earth to LEO! Regolith is ~45% oxygen by mass and a fully-fueled Starship is 80% LOX by mass. So refueling ships in LEO with lunar O2 could be viable.

Even better, the falling lunar oxygen can spin up a tether in LEO which can use that momentum to boost a Starship to other parts of the solar system.

harsimony2-1

Thanks for the comments! Going point-by-point:

  1. I think both fiberglass and carbon fiber use organic epoxy that's prone to UV (and atomic oxygen) degradation? One solution is to avoid epoxy entirely using parallel strands or something like a Hoytether. The other option is to remove old epoxy and reapply over time, if its economical vs just letting the tether degrade.

  2. I worry that low-thrust options like ion engines and sails could be too expensive vs catching falling mass, but I could be convinced either way!

  3. Yeah, some form of vibration damping will be important, I glossed over this. Bending modes are particularly a problem for glass. Though I would guess that vibrations wouldn't make the force along the tether any higher?

  4. Catching the projectile is a key engineering challenge here! One that I probably can't solve from my armchair. As for missing the catch, I guess I don't see this as a huge issue? If the rocket can re-land, missing the catch means that the only loss is fuel. Though colliding with the tether would be a big problem.

  5. Yeah I think low orbits are too challenging for tethers, so they're definitely going to be at risk of micrometeorite impacts. I see this as a key role of the "safety factor". Tether should be robust to ~10-50% of fibers being damaged, and there should be a way to replace/repair them as well.

  6. Right, though tethers can't help satellites get to LEO, they can help them get to higher orbits which seems useful. But the real value-add comes when you want to get to the Moon and beyond.

  7. Good to know! I would love to see more experiments on glass fibers pulled in space, small-scale catches, and data on what kinds of defects form on these materials in orbit.

Yeah, my overall sense is that using falling mass to spin the tether back up is the most practical. But solar sails and ion drives might contribute too, these are just much slower which hurts launch cadence and costs.

The fact that you need a regular supply of falling mass from e.g. the moon is yet another reason why tethers need a mature space industry to become viable!

That makes sense, I guess it just comes down to an empirical question of which is easier.

Question about what you said earlier: How can you use the top/bottom eigenvalues to estimate the rank of the Hessian? I'm not as familiar with this so any pointers would be appreciated!

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