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NNTP-Posting-Date: Tue, 23 Apr 2024 16:00:04 +0000
Subject: Re: Acceleration's higher orders
Newsgroups: sci.physics.relativity,sci.physics,sci.math
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From: Ross Finlayson <ross.a.finlayson@gmail.com>
Date: Tue, 23 Apr 2024 09:00:06 -0700
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On 03/20/2024 02:10 PM, Ross Finlayson wrote:
> On 03/11/2024 10:56 AM, Ross Finlayson wrote:
>> On 03/11/2024 10:09 AM, Ross Finlayson wrote:
>>> On 03/10/2024 10:03 AM, Ross Finlayson wrote:
>>>> On 03/09/2024 11:44 PM, Ismael Balazowsky Homutov wrote:
>>>>> Ross Finlayson wrote:
>>>>>
>>>>>> On 03/09/2024 12:37 PM, Ramiro Juárez wrote:
>>>>>>> gharnagel wrote:
>>>>>>>
>>>>>>>> Volney wrote:
>>>>>>>>> For what it's worth, some higher derivatives have (somewhat
>>>>>>>>> whimsical)
>>>>>>>>> names. The derivative of acceleration with respect to time is
>>>>>>>>> called
>>>>>>>>> jerk, the derivative of jerk is called snap or jounce, the
>>>>>>>>> derivative
>>>>>>>>> of snap is crackle, the derivative of crackle is pop. Someone
>>>>>>>>> was a
>>>>>>>>> breakfast cereal fan. The highest derivative I know of that's
>>>>>>>>> actually used is snap, when designing the transition of roads or
>>>>>>>>> railroads from straight to a curve they try to minimize the
>>>>>>>>> 'snap' of
>>>>>>>>> a vehicle following the transition segment.
>>>>>>>>
>>>>>>>> I'd heard of jerk.  Many years ago, Norman Dean "invented" the Dean
>>>>>>>> drive, a system of rotating masses with the center of rotation of
>>>>>>>> the
>>>>>>>> masses being moved at particular times in the rotation cycle.  He
>>>>>>>> showed that the weight of the assembly was decreased when running
>>>>>>>> - on
>>>>>>>> a bathroom scales.
>>>>>>>
>>>>>>> my friend, heard?? It's enough to push body on a line with a
>>>>>>> forcemeter
>>>>>>> on it. You get the slope for the jerk since the acceleration is not
>>>>>>> constant.
>>>>>>> Ohh my, heard of. And you want to speed higher than light, do you.
>>>>>>> Are
>>>>>>> we from amrica??
>>>>>>
>>>>>> What you get is that scales, measure deflection, in the system, while
>>>>>> balances, measure not deflection, according to references.
>>>>>> Physics is an open and closed system.
>>>>>
>>>>> whatever you say it's completely nonsense. Pushing an object on a
>>>>> line,
>>>>> and bouncing back repeatedly, makes acceleration NOT constant, me
>>>>> friendo.
>>>>> Plotting the data shows the jerk directly and no debate. You
>>>>> relativists
>>>>> around here, beyond arduino, have no laboratory experience
>>>>> whatsoever in
>>>>> physics. All you know is Einstine, a lower than mediocre highschool
>>>>> student.
>>>>>
>>>>
>>>>
>>>> Hey now, we're talking about f = ma, and about the infinitely-many
>>>> higher-order derivatives of velocity, and meters/second and
>>>> seconds/meter, that it is possible to have constant velocity,
>>>> constant rest for that matter, constant acceleration and so on,
>>>> but to get there it goes from zero to one, each higher order
>>>> contribution going from 0 to 1 and back to 0 again, with regards
>>>> to acceleration and deceleration, starting and stopping, and
>>>> parting and meeting, all the objects in their ephemerides each
>>>> other, in a world where all the orbits add up to the geodesy's
>>>> world-lines, according to a theory of sum potentials, where
>>>> all the real fields are potential fields including the classical
>>>> field their sum in the middle, with least action and conservation,
>>>> then about Einstein's bridge and rotational space-contraction,
>>>> because Einstein's theory is classical in the limit.
>>>>
>>>> Usually the unit impulse function, and, the radial basis function,
>>>> are two analytical features, of interest. For example, the
>>>> Dirac delta, also known as unit impulse, is not-a-real-function,
>>>> that's modeled as a continuum limit of real functions, that
>>>> always has area 1, but is a spike of infinite height and infinitesimal
>>>> width at the origin. The radial basis function, is a round bump
>>>> on the line, with area 1, say. A droplet, is like a sphere,
>>>> yet it's pointed in a direction, which is the direction of
>>>> the classical force vector, in the theory of waves.
>>>>
>>>>
>>>> So, here we're talking about the infinitely-many higher-order
>>>> derivatives of velocity, calling those "v^prime(infinity)".
>>>>
>>>> Correspondingly there's about "e^x + e^-x", and also the
>>>> power series out both sides of that, and, the sinusoidal,
>>>> with respect to, the inch-worm.
>>>>
>>>> Einstein knows Newton, and, Newton doesn't define what
>>>> happens except "rests stays at (constant) rest, motion
>>>> stays at (constant) motion, all interactions follow a
>>>> billiard ball model of perfect inelastic collisions",
>>>> yet things don't and they aren't. It's undefined.
>>>> So, Einstein, helps recognize, that there are some
>>>> sorts these "Newton's Zero-eth laws of motion".
>>>>
>>>>
>>>> I studied this for a while the other day and the
>>>> usual gimme-gimme-gratification or cursory search
>>>> arrives pretty much at "well, you see, it's undefined ...".
>>>>
>>>> Yet, life goes on.
>>>>
>>>>
>>>
>>> I got to wondering about this and well it basically gets
>>> to Galileo and the great relation of constant acceleration,
>>> usually enough in the terrestrial setting the only source
>>> of which being gravity, which is really only "constant"
>>> in relatively short distances like from the table to the
>>> floor, vis-a-vis "high-altitude low-opening parachuting"
>>> or "a hole to the center of the Earth", it's sort of so
>>> that the usual framing of terrestrial gravity as constant
>>> acceleration is contrived, and, Newtonian gravity pretty
>>> much works when the objects are quite massive and independent,
>>> yet, quite far apart, when they see each other as curves,
>>> or walls, instead of points, for objects with about equal
>>> masses, vis-a-vis objects with inequal masses, vis-a-vis
>>> their orbits, and their kinematics as systems together.
>>>
>>> "Physics is open and closed, and it's open."
>>>
>>>
>>> Mathematically of course for v = dp/dt and a = dv/dt = v'
>>> and all the infinitely-many higher orders of acceleration,
>>> and deceleration, is about sum-of-potentials, and it's
>>> about rest-exchange momentum, about why "physics is open
>>> so momentum is in part virtual or pseudo with regards
>>> to released potential".
>>>
>>> It's like, a Mexican jumping bean, is actually a sort
>>> of chrysalis, and inside is a wound-up spring, and it
>>> wants out. Physics is an open system, ....
>>>
>>>
>>> So anyways, Galilean invariance, is about the greatest
>>> thing, in terms of that "force is fictitious", that
>>> what that really means is "our classical force model,
>>> where the classical force is real, is actually the
>>> sum result of all... the potentials, which are actually
>>> the real, that it results that classical force, is really
>>> just the first or last fictitious force, being the
>>> impulse of a singularity in potential theory, which
>>> is to explain why Galilean invariance holds, at each
>>> instant, while in each instant, also continuously apply
>>> all... the dynamics, in a continuum mechanics."
>>>
>>>
>>> Thus, concepts here involve:
>>>
>>> v-prime-infty: the series of the infinitely-many orders of acceleration,
>>> which are non-zero, yet mostly vanishing,
>>> that in the classical limit, results Galileo and Newton
>>> and Einstein's laws of rest and motion.
>>>
>>> classical limit:
>>> classically there is one of superclassical theories,
>>> superclassically the classical is the limit instead.
>>>
>>> fictitious force:
>>> defined as that classical force is truncated from a
>>> moment to a scalar, anything else, while in the theory
>>> of sum potentials, it's exactly that, and results real force.
>>>
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