Re: Gradient of potential function of dynamic field
Sergey Karavashkin:
>dubious@radioactivex.lebesque-al.net (Bilge) wrote in message news:<slrnc5odcb.5t.dubious@radioactivex.lebesque-al.net>...
>> Sergey Karavashkin:
>> >
>> >No smokescreen. I have presented just the proof.
>>
>> Then write down the scalar function \Phi for which you assert
>> the relation, \nabla x (\nabla\Phi) = 0 does not hold. Don't
>> give me a bunch of interpretational mumbo-jumbo, just write
>> the scalar function.
>>
>> >Determine the circulation of vector in my diagram and after this state
>> >curl(grad(phi)) = 0 identically.
>>
>> Write down the function \phi. I'm not going to sort through whatever
>> contortions you've gone through to get the wrong answer the hard way.
>> Just give me the function.
>>
>> >Still I see the smokescreen from your
>> >side, but the wing is from mine - this is why you are suffocating with
>> >your own smokescreen. Until you understand it, this will irritate your
>> >eyes. Your, not mine. ;-)
>>
>> Write down the scalar function. Don't add any of your personal
>> interpretations or try to ``explain'' how I have to calculate
>> something to get your answer. Just give me a scalar function.
>> I can take a gradient and curl.
>
>First, this what interests you will be in our next paper which we will
>publish soon. Second, with such interest to Andrew and his attempts to
>join non-joinable, this question is seemingly to him. Third, it is
>strange for me to respond to a person who in the neighbouring post
>addmits all what I'm saying, but in the posts to me denies everything
>what I'm saying.
Just post the scalar function for which you think the curl of
its gradient in not zero. You don't need an article just to write
down a function.
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