Given the exponential nature of resistance at higher speeds
Not exponential. Velocity^2 or velocity^3 (depending on what you are talking about), Not e^velocity which would be exponential.
Thank you kindly.
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Given the exponential nature of resistance at higher speeds
I derive some satisfaction from not being the only one who gets schooled around here.Not exponential. Velocity^2 or velocity^3 (depending on what you are talking about), Not e^velocity which would be exponential.
I derive some satisfaction from not being the only one who gets schooled around here.
Ah yes true. Non-linear would be more accurate.I derive some satisfaction from not being the only one who gets schooled around here.
I try to remember nowadays to write something like "aero forces are related to the square of the speed."Ah yes true. Non-linear would be more accurate.
Thanks.
If I had a dollar for every time I heard someone using exponential instead of geometric, logistic, etc...Not exponential. Velocity^2 or velocity^3 (depending on what you are talking about), Not e^velocity which would be exponential.
Thank you kindly.
Lucky we have the computer to correct our typos ;-)If I had a dollar for every time I heard someone using exponential instead of geometric, logistic, etc...
Not exponential. Velocity^2 or velocity^3 (depending on what you are talking about), Not e^velocity which would be exponential.
Thank you kindly.
There isn't anything else in comman usage, at least in my experience, because exponential is a catchall for any change that's faster than linear.I was aware of the distinction, and the precise definition of exponential. See: How do you explain cubic growth of a function However, in English for non-mathematicians, we are lacking a good word for "polynomial" growth. In non-technical English, "exponential" has largely taken on the role for defining growth that's defined by a power function. I'd love to have a more precise word that would actually be understood. What do suggest?
In non-technical English, then:I was aware of the distinction, and the precise definition of exponential. See: How do you explain cubic growth of a function However, in English for non-mathematicians, we are lacking a good word for "polynomial" growth. In non-technical English, "exponential" has largely taken on the role for defining growth that's defined by a power function. I'd love to have a more precise word that would actually be understood. What do suggest?
Exponential is more informative, in that case.In non-technical English, then:
So ... ummm ... yeah.
What do suggest?
That hurricane's strength grew quadratically! Hmm, sounds kind of lame....,Exponential is more informative, in that case.
The proper insult is to presume they do not WANT to learnDon't insult people by assuming they can't learn.
That hurricane's strength grew quadratically! Hmm, sounds kind of lame....,
Well, it's better than incorrect, which applies to anything IRL that's described as exponential.That hurricane's strength grew quadratically! Hmm, sounds kind of lame....,
usage dictates definition
It's every language, since the advent of speech. That's how we have the variety we do, and yes, that's how languages get destroyed and new ones arise.In english perhaps, not all languages. I am not a fan of enshrining mistakes into the language. That seems an easy way to destroy your language.
Thank you kindly.