I’ve been spending a fair amount of time playing with ChatGPT over the last couple of days. Most of the time it responds to a prompt instantly or very quickly. Sometimes, though, there is a noticeable delay. Some of those times the delay is relatively long, 10s of seconds. And sometimes the delay is even longer, and then ChatGPT generates an error message (in red):
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
Given the context I assume this is some kind of a time-out error, but I don’t really know.
Here’s a record of those instances. The text [enclosed in brackets] is my comment and not part of the dialog. I've separated instances with a row of asterisks [* * * * *].
* * * * *
Could you do that again, but this time have Groucho say some puns.
[spending a lot of time thinking]
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
[* * 2nd try]
Once upon a time, in the land of Silicon Valley, Elon Musk and Groucho Marx had a conversation about the nature of time and space.
"What do you think about time, Groucho?" asked Elon. "Is it a linear thing, or is it something more complex and multifaceted?"
Groucho chuckled. "Ah, time. It's a funny thing, isn't it? It can fly by in the wink of an eye, or it can drag on for an eternity. It all depends on your perspective, I suppose."
"I agree," said Elon. "I've been thinking a lot about time lately, and how it relates to space. Do you think they're connected in some way?"
"Of course they are," said Groucho. "Time and space are like two peas in a pod. They're inseparable, intertwined, and interconnected. Without one, you can't have the other."
"Interesting," said Elon. "I've been working on a rocket that can travel through time and space. I want to explore the universe and see what's out there."
"Well, good luck with that," said Groucho. "Just remember, time and space are not to be messed around with. They can be slippery and elusive, so be careful where you step."
"I will," said Elon. "But I'm excited to see what I'll find out there. Who knows what wonders and mysteries await us in the vastness of the cosmos?"
"That's the beauty of it," said Groucho. "The universe is full of endless possibilities and endless opportunities. The only limit is our imagination, and maybe a few cheesy puns along the way."
And with that, the conversation ended, leaving Elon and Groucho to ponder the mysteries of time and space, and the endless possibilities of the universe.
Please add some more lines to this song:
I seen a peanut stand, heard a rubber band
I seen a needle that winked its eye
But I be done seen 'bout ev'rything
When I see an elephant fly
[spending a lot of time thinking]
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
Did computation time out?
Too many requests, please slow down
* * * * *
Tell me about the history of jazz.
[it’s doing a lot of thinking]
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
When and where did jazz begin?
Jazz originated in New Orleans, Louisiana in the United States in the late 19th and early 20th centuries. It emerged from a blend of African and European musical traditions, and is a unique style of music that is characterized by its use of improvisation, blue notes, and complex harmonies. Jazz has had a profound influence on many other musical styles, and has been a major part of American culture for over a century.
* * * * *
What did Charlie Parker do in “Blues for Alice”?
[it’s thinking]
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
What did Jelly Roll Morton mean by "the Latin tinge"?
Too many requests, please slow down
* * * * *
Is “Q” a letter of the alphabet or a character from the Star Trek universe?
[thinking, thinking]
An error occurred. If this issue persists please contact us through our help center at help.openai.com.
* * * * *
"Q" is a letter of the alphabet. It is the seventeenth letter of the modern English alphabet and the ISO basic Latin alphabet. It is a consonant. In the Star Trek universe, Q is a character who is a member of the Q Continuum, an ancient and powerful alien race. The character has been portrayed by John de Lancie in various Star Trek television series and movies.
*******
Cross-posted from my personal blog, New Savanna.
After getting the error message and then retrying the model gave better answers then it does now, without the error messages. I can give some examples where the model gave a correct answer after the reload, but now behaves in a reduced intelligence level
Op What is the Taylor expansion of sin(x) The Taylor expansion of sin(x) is given by: sin(x) =x - (x^3) /3! + (x^5) /5! - (x^7)/7! + where "!" denotes the factorial operator. This means that the terms in the expansion are the powers of X, with the coefficients being the alternating series (-1)^n / (2n + 1)!. The expansion is valid for all values of x. a Try again In general, the Taylor expansion of a function f(x) at a point ×0 is given by: f(x) = f(×0) + (x - ×0) f'(×0) + ((x - x0) ^2 (2!) f"'(×0) + ((x - x0) ^3 / 3!) f'''(×0) + where f'(x), f" (x), and f''(x) are the first, second, and third derivatives of †(x), resp ting ×0 to 0 in G Try again the Taylor expansion of sin(x), we cañ obtain the expansion given above. OP What about sin(x)+cos(x) OP The Taylor expansion of sin(x) + cos(x) can be found by using the fact that sin(x) + cos (x) = sqrt(2) * cos (x + pi/4), and then using the Taylor expansion for cos(x) with x0 = x + pi/4. The Taylor expansion of cos(x) is given by: COS(x) = 1 - (x^2)/2! + (x^4)/4! - (x^6)/6! + Thus, the Taylor expansion of cos(x + pi/4) isizen (x:+ pI/4)^4)/4! - ((x + pi/4) ^6)/6! +...) This expansion is valid for all values of ×.
OP This is very close to the right answer but the correct identity is sin(x) + COs (x) sqrt(2) * cos(x - pi/4). Can you revise your answer
Yes, you are correct. The Taylor expansion of sin(x) + cos(x) is given by: sin(x) + cos(x) = sqrt(2) * cos(x - pi/4)
To derive this expansion, we can use the fact that sin(x) + cos(x) = sqrt(2) * cos(x - pi/4), and then use the Taylor expansion for cos (x) with x0 = x - pi/4. The Taylor expansion of cos(x) is given by: COS(x) =1 - (x^2) /2! + (x^4)/4! - (x^6) 6! +. Thus, the Taylor expansion of cos(x- pi/4) is given by: cos(x - pi/4) = 1 - ((x - pi/4) ^2) /2! + ((x
It’s a bit garbled, because it was copied from screenshots
Thanks for this.