mirror: https://nitter.net/camrobjones/status/1907086860322480233#m
They link to the webapp which you can play yourself!
(I have a dozen games played and 100% success rate :3)
mirror: https://nitter.net/camrobjones/status/1907086860322480233#m
They link to the webapp which you can play yourself!
(I have a dozen games played and 100% success rate :3)
Not sure how much storage to get. I was floating the idea of getting less storage, and hooking it up to a TB5 NAS array of 2.5” SSDs, 10-20tb for models + datasets + my media library would be nice. Any recommendations for the best enclosure for that?
Like all rockets, the second stage has a thrust/weight ratio substantially lower than 1 on ignition, and the motor points far away from the gravity vector, so there's a bit of a race between the vehicle trying to fall down, and the rocket motor trying to accelerate it to orbital velocity. The fact that the final orbit was 100 miles exactly suggests this all went according to plan.
(was playing with a mod that models ullage, so relighting was quite finicky)
Apart from memcpy(), the 'allowed' methods include unions in C (writing to one member and reading from another), and bit_cast<T>() and std::start_lifetime_as<T>() in C++.
(I am not a C or C++ expert.)
Some call this a “harmonic” fft, and there are also non-harmonic FFTs:
- the “additive NTT” of [LCH14] on GF(2^n)
- the circle fft on the unit circle X^2+Y^2=1 of a finite field [HLP24]
- the ecfft on a sequence of elliptic curve isogenies [BCKL21]
[LCH14]: https://arxiv.org/abs/1404.3458
[HLP24]: https://eprint.iacr.org/2024/278
[BCKL21]: https://arxiv.org/pdf/2107.08473
In particular, if you choose a group where discrete log is hard (such as prime order elliptic curves), multiset hashing falls out for free
The LLM handles the natural language interaction and orchestration, while the computer algebra system does what it does best ... exact symbolic manipulation.
this smells like claude :D