Mine just stopped delivering my mail.  

> On Feb 2, 2022, at 3:11 PM, David Eric Smith <desm...@santafe.edu> wrote:
> 
> Our postman says that about our dog.
> 
> We are trying hard to get her to stop launching herself into people, some of 
> whom don’t like it.  The postman says ‘What, she doesn’t like me any more?  
> She isn’t jumping on me!'
> 
>> On Feb 2, 2022, at 3:53 PM, glen <geprope...@gmail.com> wrote:
>> 
>> LoL! It's a sign of respect. When/if I stop giving you sh¡t, you'll know I 
>> stopped respecting you. >8^D
>> 
>>> On 2/2/22 13:13, Prof David West wrote:
>>> Hey ... if Feyerabend is among your faves, why do you give me so much s..t 
>>> when I challenge science? Is it personal? Bet it is.
>>> davew
>>> On Wed, Feb 2, 2022, at 12:36 PM, glen wrote:
>>>> No relation at all! I chose that theorem arbitrarily just to
>>>> distinguish when I post from my newly configured TBird client versus
>>>> other clients. Never ascribe intelligence where stochasticity will
>>>> suffice. I could have equally chosen something from Zelazny or
>>>> Feyerabend, two other members of the set of my favorite people.
>>>> 
>>>> On 2/2/22 12:20, Stephen Guerin wrote:
>>>>> Two days after Christmas, your signature switched to
>>>>> 
>>>>>    --
>>>>>    glen
>>>>>    Theorem 3. There exists a double master function.
>>>>> 
>>>>> 
>>>>> 
>>>>> 
>>>>> From Recursion Theory for MetaMathematics 
>>>>> <https://linkprotect.cudasvc.com/url?a=http%3a%2f%2fwww.logic-books.info%2fsites%2fdefault%2ffiles%2frecursion_theory_for_metamathematics_oxford_logic_guides.pdf&c=E,1,aVLZ48dPyDW4IRCGbbptIsrP97QpyXJPglzLbC8MYOuqqJcJ1NqGjokqfG3RZy8IQ54rxaRgYh0UZtqBasZ4t8U80louUEXozB43D-MMn8GkiLmPS66Ode-Ang,,&typo=1>
>>>>> 
>>>>> image.png
>>>>> 
>>>>> I am intrigued but not mathematically fluent enough to get to an 
>>>>> intuition. Did this come up earlier in the list that I missed?
>>>>> 
>>>>> Can you explain in another way?  What relation, if any, might there be to 
>>>>> my obsession with bidirectional diffusion (flood fill) algorithms)
>>>>> 
>> 
>> 
>> -- 
>> glen
>> Theorem 3. If f(x) is a continuous function of period 2π, then f(x,r)→f(x) 
>> as r→1, uniformly ∀x.
>> 
>> 
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