Earlier quoted context omitted.
I've heard, but never confirmed, that you get Mathematica for free when you purchase a Raspberry Pi.
You do. I used it like that for many years, until I could afford the PC version. The raspberry pi version is version-capped though, to whatever they have released up to that point for that platform.
LLM tech comes to Wolfram Language
11–20 of 42 posts
Re: LLM tech comes to Wolfram Language
#12"Perfect third"?
A perfect third is a music term where the periods of two periodic signals (sounds) have a frequency ratio of 4:5. Including this shows the LLM can integrate knowledge from different domains: music, math, flags of the world, and Mathematica.
Interesting test of LLMs, this one failed.
Re: LLM tech comes to Wolfram Language
#13"Perfect third"?
A perfect third is a music term where the periods of two periodic signals (sounds) have a frequency ratio of 4:5. Including this shows the LLM can integrate knowledge from different domains: music, math, flags of the world, and Mathematica.
Re: LLM tech comes to Wolfram Language
#14Earlier quoted context omitted.
You do. I used it like that for many years, until I could afford the PC version. The raspberry pi version is version-capped though, to whatever they have released up to that point for that platform.
Are there restrictions against running it on a more powerful arm64 server?
Re: LLM tech comes to Wolfram Language
#15Earlier quoted context omitted.
A perfect third is a music term where the periods of two periodic signals (sounds) have a frequency ratio of 4:5. Including this shows the LLM can integrate knowledge from different domains: music, math, flags of the world, and Mathematica.
There's no such thing as a perfect third in music theory, only perfect 4ths and 5ths, which explains the 4:5 ratio. There's major/minor (imperfect) thirds. Interesting test of LLMs, this one failed.
Re: LLM tech comes to Wolfram Language
#16Re: LLM tech comes to Wolfram Language
#17Earlier quoted context omitted.
There's no such thing as a perfect third in music theory, only perfect 4ths and 5ths, which explains the 4:5 ratio. There's major/minor (imperfect) thirds. Interesting test of LLMs, this one failed.
While "perfect third" may not exist as a name for an interval, it does make sense to apply the adjective "perfect" to the interval "third" in order to distinguish a just intonation third (4/5) from a well-tempered intonation third (1/2)^(4/12).
Re: LLM tech comes to Wolfram Language
#18Re: LLM tech comes to Wolfram Language
#19This is quite impressive. Especially the auto-correcting and error reporting. I always thought of Mathematica as a cool, but not worth the price technology. This LLM integration into the notebooks is totally increasing the value and making me consider giving it a try.
I've heard, but never confirmed, that you get Mathematica for free when you purchase a Raspberry Pi.
Re: LLM tech comes to Wolfram Language
#20Earlier quoted context omitted.
There's no such thing as a perfect third in music theory, only perfect 4ths and 5ths, which explains the 4:5 ratio. There's major/minor (imperfect) thirds. Interesting test of LLMs, this one failed.
While "perfect third" may not exist as a name for an interval, it does make sense to apply the adjective "perfect" to the interval "third" in order to distinguish a just intonation third (4/5) from a well-tempered intonation third (1/2)^(4/12).
https://archive.org/details/onsensationston01helmgoog/page/3...
(by Helmholtz of Helmholtz Equation)