I have at this point absolutely no idea anymore, what you want to tell me.
Would you care to rephrase your statement, on which we are disagreeing, so we can back on track and have a constructive discussion.
Exponential growth is better described by linear growth, which can actually grow faster than exponential, until it exhibits definitive behavior of exponential growth.
Did you learn about linear algebra through chat GPT? WTF even is “fit a curve”? Who says that? No, there’s just not enough data to actually make that determination. There’s barely any information on the Y axis, and the resolution of both axes is too low to make a precise reading of their values. You can only estimate.
Close enough chat gpt
I have at this point absolutely no idea anymore, what you want to tell me. Would you care to rephrase your statement, on which we are disagreeing, so we can back on track and have a constructive discussion.
Exponential growth is better described by linear growth, which can actually grow faster than exponential, until it exhibits definitive behavior of exponential growth.
No, no, and no. Exponential growth is always exponential.
Tell me. What type of function is shown in this graph.
Not enough information for a meaningful answer
You don’t know how to fit a curve? Why am I talking to you?
Did you learn about linear algebra through chat GPT? WTF even is “fit a curve”? Who says that? No, there’s just not enough data to actually make that determination. There’s barely any information on the Y axis, and the resolution of both axes is too low to make a precise reading of their values. You can only estimate.
Yes there is absolutely enough data to determine the curve of that line. Its basic algebra and your regarded.
What do you mean? Exponential growth is best described by the exponential function.
Do the R^2 for ‘advancement of AI vs time’ on a linear(or polynomial) and exponential curve.
What do you mean by with “R^2 for 'advancement of AI”?
My initial argument was no statement about AI at all, but just an additional comment about the properties of the exponential function.
Well then we arent talking on the same subject. Good day.
You are, you just don’t know enough about the subject.
Elaborate
Have a nice day.
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