Re: Memristor cross bar arrays for faster AI neural nets and math?

Liste des GroupesRevenir à se design 
Sujet : Re: Memristor cross bar arrays for faster AI neural nets and math?
De : g (at) *nospam* crcomp.net (Don)
Groupes : sci.electronics.design
Date : 28. Mar 2024, 20:17:43
Autres entêtes
Organisation : A noiseless patient Spider
Message-ID : <20240328b@crcomp.net>
References : 1 2 3 4 5
Jeroen Belleman wrote:
Don wrote:
Jan Panteltje wrote:
Jeroen Belleman wrote:
Jan Panteltje wrote:
Source:
University of Massachusetts Amherst
Summary:
A team of engineers has proven that their analog computing device, called a
memristor, can complete complex, scientific
computing tasks while bypassing the limitations of digital computing.
   https://www.sciencedaily.com/releases/2024/03/240314145325.htm
>
bit like our neural nets...
>
I have an issue with calling a memristor a 'computing device'. If
>
If you can do matrix computations with it why not?
quote from that llnk:
  "When organized into a crossbar array,
   such a memristive circuit does analog computing by using physical laws
   in a massively parallel fashion, substantially accelerating matrix operation,
   the most frequently used but very power-hungry computation in neural networks
   "
>
If you accept that, then so are capacitors and inductors!
>
Well you could store analog info in CMOS too, even in capacitors.
Inductors? not so sure, not so easy for a long time?
>
Does core memory qualify as inductors?
>
Memory cores have a very wide hysteresis. You need a fair bit of
current to magnetize them, and when they do, they go straight into
saturation and stay there when the current is removed. You have to
reverse the current to magnetize them the other way and again will
flip the whole way.
>
That's why they were useful as memory. As inductors, not so much.

Well said! This take on the Two-Capacitor Paradox ironically illustrates
intrisic inductance:

Learning from the Two-Capacitor Paradox: Do Capacitance and Inductance Exist?
<https://www.comsol.com/blogs/learning-from-the-two-capacitor-paradox-do-capacitance-and-inductance-exist>

Danke,

--
Don, KB7RPU, https://www.qsl.net/kb7rpu
There was a young lady named Bright Whose speed was far faster than light;
She set out one day In a relative way And returned on the previous night.


Date Sujet#  Auteur
18 Mar 24 * Memristor cross bar arrays for faster AI neural nets and math?14Jan Panteltje
18 Mar 24 +* Re: Memristor cross bar arrays for faster AI neural nets and math?12Jeroen Belleman
18 Mar 24 i+* Re: Memristor cross bar arrays for faster AI neural nets and math?8Jan Panteltje
18 Mar 24 ii`* Re: Memristor cross bar arrays for faster AI neural nets and math?7Don
18 Mar 24 ii +- Re: Memristor cross bar arrays for faster AI neural nets and math?1John Larkin
18 Mar 24 ii +* Re: Memristor cross bar arrays for faster AI neural nets and math?2Jeroen Belleman
28 Mar 24 ii i`- Re: Memristor cross bar arrays for faster AI neural nets and math?1Don
19 Mar 24 ii `* Re: Memristor cross bar arrays for faster AI neural nets and math?3Jan Panteltje
19 Mar 24 ii  `* Re: Memristor cross bar arrays for faster AI neural nets and math?2Liz Tuddenham
19 Mar 24 ii   `- Re: Memristor cross bar arrays for faster AI neural nets and math?1Jan Panteltje
18 Mar 24 i`* Re: Memristor cross bar arrays for faster AI neural nets and math?3Liz Tuddenham
18 Mar 24 i `* Re: Memristor cross bar arrays for faster AI neural nets and math?2Jeroen Belleman
18 Mar 24 i  `- Re: Memristor cross bar arrays for faster AI neural nets and math?1Liz Tuddenham
18 Mar 24 `- Re: Memristor cross bar arrays for faster AI neural nets and math?1Jeroen Belleman

Haut de la page

Les messages affichés proviennent d'usenet.

NewsPortal