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For exponents that are not positive whole numbers, the exponential algorithm is more complicated. More algorithms could potentially be added. I wonder how far it should go, and how such detail should be organized on the page.
Is this proposal good as it stands now? Or maybe the detail should really go in the definition of exponentiation. The definition of power might also should be modified to include mention of non-integer exponentials.
Ok, I added some additional clarification to the definition of power. I said that the "power" is.
The OED defines "exponent" in the maths sense as "A symbol denoting the number of times a particular quantity is to be taken as a factor to produce the power indicated". But isn't that how a definition works?
Don't you add "An exponent is" to the beginning of what is written? For what you wrote, that would yield "An exponent is [t]he power product of equal factors to which Our entry for "power" has several definitions.
We add a gloss in brackets to indicate which of those definitions we mean. But wouldn't that mean "An exponent is [t]he power that is, the product of equal factors to which The process of performing the operation of raising a base to a given power is known as exponentiation.
So you now agree that you've written that the exponent is a product of equal factors, correct? I also think there are good reasons to prefer the "product" meaning of "power", but that's a different point. The exponent is the "product" of equal factors to which a number is raised in exponentiation.
I'm not understanding what you're saying.
You're saying that 1 "The exponent is the 'product' of equal factors However, the usages written at "power" may more properly belong in the definition of "exponentiation" and would probably be easier to read in a table. Also, the definition of "exponentiation" should be edited to be more clear, concrete, and complete.
I could then add notes to "power", "base", and "exponent" to see "exponentiation" for usage notes. Do people ever write usage notes in a table?Writing is an art form created by past experiences, future hopes, fantasies, and limitless imagination.
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