Now that was just rude!
Obey your mechanical overlords!
Oh, great floating point gawds, blame them, not me! It was they who plotted 
against you. I have always been your loyal servant, since care for you when 
Basic and Forth and Assembler were just pups! 


-----Original Message-----
From: John Clark <[email protected]>
To: [email protected]
Sent: Mon, Apr 10, 2023 6:34 am
Subject: Re: GPT4 + Mathematica


On Sun, Apr 9, 2023 at 3:11 PM smitra <[email protected]> wrote:



>> GPT: For a solid sphere of uniform density, we can divide it into small 
>> volume elements, each with mass dm. The volume element located at a distance 
>> r from the center of the sphere has a moment of inertia relative to the 
>> x-axis given by:
dIx = dm * y^2
> smitra: dIz = dm * (x^2 + y^2)

I asked  GPT to take a second look at the part where it said  "dIx = dm * y^2". 
I did NOT say it was wrong or it had made an error of any kind, I just asked it 
to look at it, but nevertheless it knew it had made a boo-boo. GPT said this:  
"GPT: I apologize for the error in my previous response. The correct expression 
for the moment of inertia of a small volume element relative to the x-axis is:

dIx = dm * (y^2 + z^2)

This takes into account the fact that the mass element is not necessarily 
located on the y-axis, but rather at a distance y from the x-axis and at a 
distance z from the z-axis. Similarly, the moment of inertia of a small volume 
element relative to the y-axis is:

dIy = dm * (x^2 + z^2) and the moment of inertia of a small volume element 
relative to the z-axis is:

dIz = dm * (x^2 + y^2)

I hope this clarifies the issue. Thank you for bringing it to my attention."
By the way, the version of GPT I was using was NOT the one that had the 
Mathematica plug-in.
 John K Clark    See what's on my new list at  Extropolis5vd-- 
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