The Argument Clinic

Did you pass any of those courses?

In order to do so, you would have to learn that it’s necessary to show your working, and that just giving the final answer isn’t enough. If it’s right it doesn’t show understanding, and if it’s wrong (as your answers invariably are) there’s no way of working out where you went wrong and correcting your error.

So you should know better than to just include previously unmentioned numbers with no derivation whatsoever, as you do here:

Neither 10^371 nor 10^482 have appeared in this thread before. 10^482 might be a bad approximation of 20^371, and 10^371 derived from it, but since you’ve not explained where they come from, and 10^371 looks like a botched attempt to divide 20^371 by 2, the only response needed is to :point_up: :laughing:.

You should also, if you’ve that much maths background, know the difference between fractions and rations, know how to manipulate exponents, and know to check that you haven’t accidentally introduced extra zeros when transcribing numbers:

That much background should also help you avoid errors that a ten-year old wouldn’t make, such as not being able to correctly subtract 3-digit numbers, or this gem:

2^-10000 is not the same as 18^10000/20^10000. It’s not even close.

2^-10000 is approximately 5e-3011. 18^10000/20^10000 is approximately 3e-458[1].

You’re off by more than 2500 orders of magnitude - which may be a new world record.[2]


  1. Evaluated as (18/20)^10000 to avoid calculator overflow. ↩︎

  2. I know that technically that 2^30000 and 2^10000 are more than 6000 orders of magnitude different, but really the error there is only in the exponent. ↩︎

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