Currying the entire state of the world as a undo operator is another way to do 
it.

> On May 13, 2022, at 1:48 PM, glen <[email protected]> wrote:
> 
> On 5/12/22 10:32, Steve Smith wrote:
>> I personally don't think "Turbulent Flow" is an oxymoron.
> 
> Exactly! That's the point. By denouncing negation, I'm ultimately denouncing 
> contradiction in all it's horrifying forms. It's judo, not karate.
> 
>> On 5/12/22 13:56, Jon Zingale wrote:
>> An interesting property of turbulence is that it need not be a statement 
>> about fluids, but rather a property entailed by a system of equations. 
> 
> I'm a bit worried about all the meaning packed into "property", "entailed", 
> and "system of equations". But as long as we read "equations" *very* 
> generously, then I'm down.
> 
>> On 5/12/22 19:54, Marcus Daniels wrote:
>> Unitary operators are needed.  Apply a Trumping operator you get a Biden and 
>> apply another one to get a Trump back.    To make this work a bunch of 
>> ancillary bits are needed to record all the wisdom that Trump destroys.    I 
>> am afraid we are dealing with a dissipative system, though.
> 
> IDK. The allowance of unitary operators seems to be a restatement of 
> orthogonality. In a world where no 2 variates/objects can be perfectly 
> separated, there can be no unitary operators. (Or, perhaps every operator has 
> an error term. f(x) → y ∪ ε) I haven't done the work. But it seems further 
> that we can define logics without negation and logics without currying. Can 
> we define logics with neither? What's the expressive power of such a 
> persnickety thing? Is it that such a thing can't exist? Or merely that our 
> language is incapable of talking about that thing with complete faith? Biden 
> is clearly not not(Trump), at least if the object of interest is "too damned 
> {old, white, male}". If that's the object, clearly Biden ≡ Trump and 
> ∀x|x(Trump) = x(Biden) ∪ ε, where |ε| >> |x(Trump)-x(Biden)|.
> 
> -- 
> Mɥǝu ǝlǝdɥɐuʇs ɟᴉƃɥʇ' ʇɥǝ ƃɹɐss snɟɟǝɹs˙
> 
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