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Clinicallydepressedpoochie

@ Clinicallydepressedpoochie @lemmy.world

Posts
265
Comments
2319
Joined
2 yr. ago

  • That's ridiculous

  • I didnt say there are asymtotes at 1 and -4. I said at x=-4, the asymtote can be estimated by Y.

  • Linear growth can be faster than exponential growth. Exponential implys tomorrow we will see it advance faster then it did the day before so every day we would see even crazier shit.

  • Elaborate

  • Exponential growth is exponential, we done here?

  • Tell me. What type of function is shown in this graph.

  • Then what are we arguing about?

  • You can read. Read my comments.

  • And yet you want me to believe that because "exponential functions can have a slow build up" it is definitely exponental.

  • Whats it even matter. The variance between one exponential function and another can be astronomical if the confidence interval isn't extremely tight.

  • I do expect advancement to hit a period of exponential growth that quickly surpasses human intelligence. Given it adapts the drive to autonmously advance. Whether that is possible is yet to be seen and that's kinda my point.

  • Tell me how im wrong. Or why did you even bother?

    Or you can just admit you dont have any data to quantify your assertion that AI advancement is exponential growth. So youre just going off vibes.

    Would you even admit that linear growth can grow faster than exponential growth?

    Edit:

    How about this, this is a real easy one.

    What type of function is this:

  • Ok I'll take your word for it but Ill tell you i never felt the need to build a bunker for y2k

  • Its a horizontal asymtote. From x=1, as demonstrated in the graph, to around x=-4, where the asymtote is easily estimated by Y, it is 5 units.

  • Is this the AI?

  • Well then we arent talking on the same subject. Good day.

  • Do the R^2 for 'advancement of AI vs time' on a linear(or polynomial) and exponential curve.

  • Exponential growth is better described by linear growth, which can actually grow faster than exponential, until it exhibits definitive behavior of exponential growth.

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