Discussion:
vis-viva and vis-motrix
(too old to reply)
Ross Finlayson
2024-09-17 02:58:17 UTC
Permalink
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?

Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?

Several times?
J. J. Lodder
2024-09-17 11:34:09 UTC
Permalink
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,

Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Ross Finlayson
2024-09-17 18:41:42 UTC
Permalink
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.

Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".

So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.


So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Ross Finlayson
2024-09-22 16:59:21 UTC
Permalink
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum



Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Ross Finlayson
2024-09-22 18:37:04 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.

Zero meters per second is infinity seconds per meter.
Ross Finlayson
2024-09-25 20:04:21 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.

Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.

It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.

Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
The Starmaker
2024-09-25 20:55:27 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????

Do you guys even have any idea whats yous talkings abouts?


'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!


In "infinity" there are no meters or seconds.


Where do you guys get your information from? Albert Einstein??
--
The Starmaker -- To question the unquestionable, ask the unaskable,
to think the unthinkable, mention the unmentionable, say the unsayable,
and challenge the unchallengeable.
Ross Finlayson
2024-09-26 02:01:08 UTC
Permalink
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"



Under the playlists "Reading from Einstein..." is what he says.



Einstein: "Is the universe infinite? What am I, stupid?"
The Starmaker
2024-09-26 17:39:46 UTC
Permalink
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...


i wasn't refering to yours 'numbers' universe..

i was refering to the real universe.

Einstein said he wasn't sure if the universe is infinite or not..

but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.


sorry to bust your bubble.
--
The Starmaker -- To question the unquestionable, ask the unaskable,
to think the unthinkable, mention the unmentionable, say the unsayable,
and challenge the unchallengeable.
Ross Finlayson
2024-09-26 20:41:25 UTC
Permalink
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.

Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".

Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.

It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".

Then these days it's most usual that people just "add"
dimensions like in superstring/supercorde theory, yet,
that's just some scratch-pad, when the cosmic clockworks
makes its own book-keeping, about time-series data dense
and brief, unique discernibles as sparse and varied,
and combination tuples as of their own sort of topologies,
while the continuous manifold of Space-Time, has its
own sort of mathematical, continuous topology,
why it is so.

Then usual ideas like non-Euclidean geometries
and fractals are sort of a mental playground,
while a "real spiral space-filling curve of
a natural continuum", sort of provides Euclidean
geometry for free from first principles.
Ross Finlayson
2024-09-26 20:42:08 UTC
Permalink
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or
sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism,
paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
Then these days it's most usual that people just "add"
dimensions like in superstring/supercorde theory, yet,
that's just some scratch-pad, when the cosmic clockworks
makes its own book-keeping, about time-series data dense
and brief, unique discernibles as sparse and varied,
and combination tuples as of their own sort of topologies,
while the continuous manifold of Space-Time, has its
own sort of mathematical, continuous topology,
why it is so.
Then usual ideas like non-Euclidean geometries
and fractals are sort of a mental playground,
while a "real spiral space-filling curve of
a natural continuum", sort of provides Euclidean
geometry for free from first principles.
And it's like, "do you really think you _need_ Hilbert space?".
Ross Finlayson
2024-09-28 00:52:03 UTC
Permalink
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or
sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism,
paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
Then these days it's most usual that people just "add"
dimensions like in superstring/supercorde theory, yet,
that's just some scratch-pad, when the cosmic clockworks
makes its own book-keeping, about time-series data dense
and brief, unique discernibles as sparse and varied,
and combination tuples as of their own sort of topologies,
while the continuous manifold of Space-Time, has its
own sort of mathematical, continuous topology,
why it is so.
Then usual ideas like non-Euclidean geometries
and fractals are sort of a mental playground,
while a "real spiral space-filling curve of
a natural continuum", sort of provides Euclidean
geometry for free from first principles.
Applying Torque and Driving Torque



There is making a turn while walking,
and immediately making a 90-degree turn,
while holding 90-degree's either way how much,
that the alternate route is as close as the current route.

Then there's whether straightening-out or
turning 90-degrees the other way, when
for example when walking a path,
turns have the feet going in different directions,
or side-stepping.

It's like "on the sidewalk you can always go out of your way",
stepping around and past and to, with stepping
and stopping, walking.

Then it is as to where the actual guidance
of the path, is direction when walking,
the angle to make shortest angle when
instantly comparing a path, with an
alternate, with respect to destination,
formally at the end of the path.

It's figure that walking is in paths,
then with "torque is in quarts",
then "quarts are in cubes", then
as with regards to sub-atomically:
"torque is in quarks", angular torque,
as a static concern when "torque is static".

Quarks are in fields, ....

I.e., here the torque, in quadrants,
torque of the walk, is forward/stop
left/right, forward and side-to-side,
in terms of that "quarts are in cubes",
reflecting that as a "four-volume",
meaning simply only an equi-partition
into 4, that the graphs where cubes
run out, for power in size, reflecting
going forward and left to right,
what arrives, at stops then as what
results when, how and whether stops
restore inertia, from its virtual sense,
again to "rest frame minus direction".
Then direction is included, that direction
always includes the inertia, "displaced
inertia", what results equilibrium, "free-free",
next decision in direction. (Feet.)

This is where it's figured orientation is
either standing or face down, at rest
or moving, either or both feet.


This way it's a simple model that lives
in machines, a complex machine, two feet.


Here's a thought experiment, for example,
"tripping". If a step is too high and encounters
a trip, then there is either tripping to face-down,
standing, or otherwise choosing the next destination.
Face-down involves walking, standing involves stopping,
and choosing involves not tripping.

Then there's stepping, for example, establishing
any change in height, vis-a-vis grade, and stepping
up grade, where on steps, it's figured height is
average 45-degrees up, left-per-right, while driving
is _maximum_, where for example a lift might be
straight up, a step. Uphill grade is step with regards
to making or maintaining power up the grade,
feet on grade or wheels on grade.

Then the idea, for example, to always have the forward
free/free left/right, "in quarts", is that a gallon, is a unit
cube, and quarts, mean an edquipartition, where the
quarts are in the direction of the flow, of the walk power.

Then each adds and makes magic squares when walking,
random,
and accordingly turning left and right, and usually not
turning, in turning by stepping when stopped, step
and side-step and turning shuffle, eg the two-step shuffle.

The idea is that "magic squares", divide the torque into
cubes, that it is in eights, vis-a-vis, that "quarts", in the
model, make the cubes or in eighths, in terms of
power versus mass ratio, between squares in mass
ratio and cubes in mass.

Then usually the rest of the dynamics makes "flow",
as with regards to it being only one-way, as there's
only standing and face-down, magic squares, and flow,
that it works out the cubes, in "lift, step, and grade",
uphill and not face-down, then for example as with
regards to downhill, and gradient descent according
to current path and future path, where the decision
according to drive, results that starting and stopping
in drive are power train, while walking are that steps
are free, standing and walking (and stepping).


Then the magic squares, where adding up any
row and column make the same numbers, has
that they can be any size how many numbers
in the magic square, that for the larger the magic
squares, how those add up makes "the density of
magic squares in grids is small", yet, "power flow
transfer", changes grids freely, dense/least to sparse/most,
magic square flow, while still that it is free in the flow,
and only a continuous transform, from real flow to
real flow, the anti- or reverse "flux" the flow, just pointing
out that magic square to magic square, sitting where
the quarts are linear transform being maintained in parallel
overall, has that going straight it's also the same,
while there's always formally turning, the 'as far out'
next square, is whatever none zero of those averages
out as ringing, in as regards to ringing and out.

That is to say, a magic square flow, as cubes, is
two magic squares coming and going, while
the torque vector, is a four-vector, is moving quarts.


Driving is about same with power, drive, and
train, resulting turning is a higher exercise
with steering and power steering, while
"walking and step is zero power", the idea
that the steps are free.



Then, "torque is in quarts", is just a convenient
way to say that steps, usually make for that
being "inertia-less", in terms of that standing
results both feet stepping at once, non-zero,
then standing, while walking is both the "both
feet standing at once, at stepping", and the
"one foot standing, one foot stepping", the
entire otherwise contribution of the main stress frame,
then where running is drive, and for example jogging
is walking and running, either way up/down.


Here the feet are always moving in different directions,
for example with stepping, and walking, where the
steps set in the same direction, left/right, here where
the left/right are let out on the "torque squares",
where the quadrants of the quarts, have left/right
and the not-falling-down, steps left right and up and down.

Steps are usually picked down before up.
Then otherwise is being able to stop the step on the way up,
otherwise "overstep".

When both feet are in the air then the only way to step
is "over the stop", as with regards to the half of the plane,
the quadrant's quadrants, in the "magic square flow",
where it's the properties of numbers that result "in magic
square and laminate and toroidal flows, the 'different series',
have the magic square difference series 'potential in torque'",
the applying torque and driving torque.



Then, there's "quarts and quartz", not really relating,
quartz time and quart equi-partition, that a quartz time
is classical in effect in time-keeping, a perfectly accurate
quartz timer is figure that temperature-controlled oscillators,
result that quartz time is classical as kinetic, vis-a-vis the
digital quartz, representing quartz as dielectric, the usual
idea of that with regards to power, that clearly the paths
share the same clock.

The clock might go slower than one or the other,
yet then they wouldn't be the "equivalent paths"
with regards to destinations and differences in
outcomes, any one or two paths, when estimating
or changing direction.

I.e. then it would be as for "turning 'on the dime'",
as with regards to power, that "steps don't turn
the other" and "drive does turn the earth". (Non-zero.)

I.e., the walking turn is free then free/free or changing
the direction and powering up and down, while the
drive is free to keep going while driving in steering,
that steering is free under power and wheels.


Then, "magic square flow", has then for that it is
what results that minimizing, differences, happens
both before and after in step or while driving, while
walking then either makes stops or doesn't make stops.
The laminar and toroidal flow work out in those,
layers usually or wash, corners. This then is for that
corners, whether turn is turning or not turning,
corners are turned, while as with regards to closing
corners, and making changes, that it's laminar in
one dimension and also the same toroidal in that
one dimension and also the magic, flow of the object,
walking or being driven.

Then that works out to that is as above the costant
turning over time, which in steps in free while in
driving is turning-radius.
Ross Finlayson
2024-09-28 02:01:26 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or
sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
Then these days it's most usual that people just "add"
dimensions like in superstring/supercorde theory, yet,
that's just some scratch-pad, when the cosmic clockworks
makes its own book-keeping, about time-series data dense
and brief, unique discernibles as sparse and varied,
and combination tuples as of their own sort of topologies,
while the continuous manifold of Space-Time, has its
own sort of mathematical, continuous topology,
why it is so.
Then usual ideas like non-Euclidean geometries
and fractals are sort of a mental playground,
while a "real spiral space-filling curve of
a natural continuum", sort of provides Euclidean
geometry for free from first principles.
Applying Torque and Driving Torque
There is making a turn while walking,
and immediately making a 90-degree turn,
while holding 90-degree's either way how much,
that the alternate route is as close as the current route.
Then there's whether straightening-out or
turning 90-degrees the other way, when
for example when walking a path,
turns have the feet going in different directions,
or side-stepping.
It's like "on the sidewalk you can always go out of your way",
stepping around and past and to, with stepping
and stopping, walking.
Then it is as to where the actual guidance
of the path, is direction when walking,
the angle to make shortest angle when
instantly comparing a path, with an
alternate, with respect to destination,
formally at the end of the path.
It's figure that walking is in paths,
then with "torque is in quarts",
then "quarts are in cubes", then
"torque is in quarks", angular torque,
as a static concern when "torque is static".
Quarks are in fields, ....
I.e., here the torque, in quadrants,
torque of the walk, is forward/stop
left/right, forward and side-to-side,
in terms of that "quarts are in cubes",
reflecting that as a "four-volume",
meaning simply only an equi-partition
into 4, that the graphs where cubes
run out, for power in size, reflecting
going forward and left to right,
what arrives, at stops then as what
results when, how and whether stops
restore inertia, from its virtual sense,
again to "rest frame minus direction".
Then direction is included, that direction
always includes the inertia, "displaced
inertia", what results equilibrium, "free-free",
next decision in direction. (Feet.)
This is where it's figured orientation is
either standing or face down, at rest
or moving, either or both feet.
This way it's a simple model that lives
in machines, a complex machine, two feet.
Here's a thought experiment, for example,
"tripping". If a step is too high and encounters
a trip, then there is either tripping to face-down,
standing, or otherwise choosing the next destination.
Face-down involves walking, standing involves stopping,
and choosing involves not tripping.
Then there's stepping, for example, establishing
any change in height, vis-a-vis grade, and stepping
up grade, where on steps, it's figured height is
average 45-degrees up, left-per-right, while driving
is _maximum_, where for example a lift might be
straight up, a step. Uphill grade is step with regards
to making or maintaining power up the grade,
feet on grade or wheels on grade.
Then the idea, for example, to always have the forward
free/free left/right, "in quarts", is that a gallon, is a unit
cube, and quarts, mean an edquipartition, where the
quarts are in the direction of the flow, of the walk power.
Then each adds and makes magic squares when walking,
random,
and accordingly turning left and right, and usually not
turning, in turning by stepping when stopped, step
and side-step and turning shuffle, eg the two-step shuffle.
The idea is that "magic squares", divide the torque into
cubes, that it is in eights, vis-a-vis, that "quarts", in the
model, make the cubes or in eighths, in terms of
power versus mass ratio, between squares in mass
ratio and cubes in mass.
Then usually the rest of the dynamics makes "flow",
as with regards to it being only one-way, as there's
only standing and face-down, magic squares, and flow,
that it works out the cubes, in "lift, step, and grade",
uphill and not face-down, then for example as with
regards to downhill, and gradient descent according
to current path and future path, where the decision
according to drive, results that starting and stopping
in drive are power train, while walking are that steps
are free, standing and walking (and stepping).
Then the magic squares, where adding up any
row and column make the same numbers, has
that they can be any size how many numbers
in the magic square, that for the larger the magic
squares, how those add up makes "the density of
magic squares in grids is small", yet, "power flow
transfer", changes grids freely, dense/least to sparse/most,
magic square flow, while still that it is free in the flow,
and only a continuous transform, from real flow to
real flow, the anti- or reverse "flux" the flow, just pointing
out that magic square to magic square, sitting where
the quarts are linear transform being maintained in parallel
overall, has that going straight it's also the same,
while there's always formally turning, the 'as far out'
next square, is whatever none zero of those averages
out as ringing, in as regards to ringing and out.
That is to say, a magic square flow, as cubes, is
two magic squares coming and going, while
the torque vector, is a four-vector, is moving quarts.
Driving is about same with power, drive, and
train, resulting turning is a higher exercise
with steering and power steering, while
"walking and step is zero power", the idea
that the steps are free.
Then, "torque is in quarts", is just a convenient
way to say that steps, usually make for that
being "inertia-less", in terms of that standing
results both feet stepping at once, non-zero,
then standing, while walking is both the "both
feet standing at once, at stepping", and the
"one foot standing, one foot stepping", the
entire otherwise contribution of the main stress frame,
then where running is drive, and for example jogging
is walking and running, either way up/down.
Here the feet are always moving in different directions,
for example with stepping, and walking, where the
steps set in the same direction, left/right, here where
the left/right are let out on the "torque squares",
where the quadrants of the quarts, have left/right
and the not-falling-down, steps left right and up and down.
Steps are usually picked down before up.
Then otherwise is being able to stop the step on the way up,
otherwise "overstep".
When both feet are in the air then the only way to step
is "over the stop", as with regards to the half of the plane,
the quadrant's quadrants, in the "magic square flow",
where it's the properties of numbers that result "in magic
square and laminate and toroidal flows, the 'different series',
have the magic square difference series 'potential in torque'",
the applying torque and driving torque.
Then, there's "quarts and quartz", not really relating,
quartz time and quart equi-partition, that a quartz time
is classical in effect in time-keeping, a perfectly accurate
quartz timer is figure that temperature-controlled oscillators,
result that quartz time is classical as kinetic, vis-a-vis the
digital quartz, representing quartz as dielectric, the usual
idea of that with regards to power, that clearly the paths
share the same clock.
The clock might go slower than one or the other,
yet then they wouldn't be the "equivalent paths"
with regards to destinations and differences in
outcomes, any one or two paths, when estimating
or changing direction.
I.e. then it would be as for "turning 'on the dime'",
as with regards to power, that "steps don't turn
the other" and "drive does turn the earth". (Non-zero.)
I.e., the walking turn is free then free/free or changing
the direction and powering up and down, while the
drive is free to keep going while driving in steering,
that steering is free under power and wheels.
Then, "magic square flow", has then for that it is
what results that minimizing, differences, happens
both before and after in step or while driving, while
walking then either makes stops or doesn't make stops.
The laminar and toroidal flow work out in those,
layers usually or wash, corners. This then is for that
corners, whether turn is turning or not turning,
corners are turned, while as with regards to closing
corners, and making changes, that it's laminar in
one dimension and also the same toroidal in that
one dimension and also the magic, flow of the object,
walking or being driven.
Then that works out to that is as above the costant
turning over time, which in steps in free while in
driving is turning-radius.
The reason "why quarts", is because "liquids slosh",
then with regards to the kinematic is amorphous,
a standing body with feet and momentum, has that
slosh in the sense of "moving feet, or, feet pushing
on the ground", has that standing up is under slosh,
as with regards to "slosh", being that solids don't
slosh while liquids always slosh, while turns slosh,
that in walking all slosh is contained via the center
of balance, while in turning slosh is out and tractive.

Then the constant inputs what result "drive is
input on the train", is about whether it's feet
or wheels, making centripetal and centrifugal,
as with regards to that under wheels and running is truck,
with driving under wheels, while walking is also
rolling freely, stepping under foot.


Then it's that keeping the traffic is fishtail and slosh,
with fishtailing and slosh and wiping out, vis-a-vis
walking or running and side to side or unbalancing slosh,
that liquids wash and it makes slosh, then for example
that a kinematic body, has an abstract center of motion,
of a spherical liquid centroid, though it's the shape of
the upright or standing body, that also it's the shape
of the moving body, with regards to all the kinematics
centers or centers of rotation, as those all orbit while
either leveraging or floating each other.

Then, collisions, seems sort of result when there's
momentum, and energy, and those about the derivative
terms, that acceleration, is out into squares, while,
the power ratio, is out into cubes, that being classical.
Then, there's incident and there's follow-through,
with rigid and the stress tensor, "kinematic", and
"kinetic", or "wreck in motion", "meeting in motion",
otherwise "orbits, while tracks", that passing is
always peripheral, about "equal and opposite reaction",
something about that being "crashing" or "glancing"
or "missing", passing, then "passing apace" or "passing opposite",
then I suppose there's "t-bone" or "crossing", here just
pointing out collisions, have two decisions involved,
where otherwise there's the idea that the steps of
walking and the steering or driving, as moving massy
standing and walking and running and driving bodies,
has either "there are no head-on collisions" or "they
are all head-on collisions".

I.e. it's figured usually enough that collisions cause
either wrecks or falling face-down, not usually carrying.

Here the point is momentum, what's being conserved
is the centroid, its potential to be walked or steered,
also what's being summed, that the potential in running,
has the static torque and the static inertia, "conversed",
with the completed un-deformed, and not re-formed,
and the completly deformed, and re-formed.

I.e., the formation otherwise on the main lever or mover,
the feet or wheels their contact and into lift and riding,
has for the wheels and feet in motion, that the body and
cars are or aren't in motion, with respect to the wheels,
or feet, it's figure that individual motive force and power,
of a walking or rolling body, according to power and force
to the ball or wheel, of the foot or wheel, it's figured applied
drive or not, motion in bodies besides idling.



Mostly this is about making turns and turning, and
making turns and constantly turning either way,
instead of resulting making turns in motion,
between start and stop of any two paths that
aren't the same path yet have same start and stop.



Then it's figured quarks usually have no torque except
holding together.
Ross Finlayson
2024-09-28 02:38:53 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or
sum-of-potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-bBb7M
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
Then these days it's most usual that people just "add"
dimensions like in superstring/supercorde theory, yet,
that's just some scratch-pad, when the cosmic clockworks
makes its own book-keeping, about time-series data dense
and brief, unique discernibles as sparse and varied,
and combination tuples as of their own sort of topologies,
while the continuous manifold of Space-Time, has its
own sort of mathematical, continuous topology,
why it is so.
Then usual ideas like non-Euclidean geometries
and fractals are sort of a mental playground,
while a "real spiral space-filling curve of
a natural continuum", sort of provides Euclidean
geometry for free from first principles.
Applying Torque and Driving Torque
There is making a turn while walking,
and immediately making a 90-degree turn,
while holding 90-degree's either way how much,
that the alternate route is as close as the current route.
Then there's whether straightening-out or
turning 90-degrees the other way, when
for example when walking a path,
turns have the feet going in different directions,
or side-stepping.
It's like "on the sidewalk you can always go out of your way",
stepping around and past and to, with stepping
and stopping, walking.
Then it is as to where the actual guidance
of the path, is direction when walking,
the angle to make shortest angle when
instantly comparing a path, with an
alternate, with respect to destination,
formally at the end of the path.
It's figure that walking is in paths,
then with "torque is in quarts",
then "quarts are in cubes", then
"torque is in quarks", angular torque,
as a static concern when "torque is static".
Quarks are in fields, ....
I.e., here the torque, in quadrants,
torque of the walk, is forward/stop
left/right, forward and side-to-side,
in terms of that "quarts are in cubes",
reflecting that as a "four-volume",
meaning simply only an equi-partition
into 4, that the graphs where cubes
run out, for power in size, reflecting
going forward and left to right,
what arrives, at stops then as what
results when, how and whether stops
restore inertia, from its virtual sense,
again to "rest frame minus direction".
Then direction is included, that direction
always includes the inertia, "displaced
inertia", what results equilibrium, "free-free",
next decision in direction. (Feet.)
This is where it's figured orientation is
either standing or face down, at rest
or moving, either or both feet.
This way it's a simple model that lives
in machines, a complex machine, two feet.
Here's a thought experiment, for example,
"tripping". If a step is too high and encounters
a trip, then there is either tripping to face-down,
standing, or otherwise choosing the next destination.
Face-down involves walking, standing involves stopping,
and choosing involves not tripping.
Then there's stepping, for example, establishing
any change in height, vis-a-vis grade, and stepping
up grade, where on steps, it's figured height is
average 45-degrees up, left-per-right, while driving
is _maximum_, where for example a lift might be
straight up, a step. Uphill grade is step with regards
to making or maintaining power up the grade,
feet on grade or wheels on grade.
Then the idea, for example, to always have the forward
free/free left/right, "in quarts", is that a gallon, is a unit
cube, and quarts, mean an edquipartition, where the
quarts are in the direction of the flow, of the walk power.
Then each adds and makes magic squares when walking,
random,
and accordingly turning left and right, and usually not
turning, in turning by stepping when stopped, step
and side-step and turning shuffle, eg the two-step shuffle.
The idea is that "magic squares", divide the torque into
cubes, that it is in eights, vis-a-vis, that "quarts", in the
model, make the cubes or in eighths, in terms of
power versus mass ratio, between squares in mass
ratio and cubes in mass.
Then usually the rest of the dynamics makes "flow",
as with regards to it being only one-way, as there's
only standing and face-down, magic squares, and flow,
that it works out the cubes, in "lift, step, and grade",
uphill and not face-down, then for example as with
regards to downhill, and gradient descent according
to current path and future path, where the decision
according to drive, results that starting and stopping
in drive are power train, while walking are that steps
are free, standing and walking (and stepping).
Then the magic squares, where adding up any
row and column make the same numbers, has
that they can be any size how many numbers
in the magic square, that for the larger the magic
squares, how those add up makes "the density of
magic squares in grids is small", yet, "power flow
transfer", changes grids freely, dense/least to sparse/most,
magic square flow, while still that it is free in the flow,
and only a continuous transform, from real flow to
real flow, the anti- or reverse "flux" the flow, just pointing
out that magic square to magic square, sitting where
the quarts are linear transform being maintained in parallel
overall, has that going straight it's also the same,
while there's always formally turning, the 'as far out'
next square, is whatever none zero of those averages
out as ringing, in as regards to ringing and out.
That is to say, a magic square flow, as cubes, is
two magic squares coming and going, while
the torque vector, is a four-vector, is moving quarts.
Driving is about same with power, drive, and
train, resulting turning is a higher exercise
with steering and power steering, while
"walking and step is zero power", the idea
that the steps are free.
Then, "torque is in quarts", is just a convenient
way to say that steps, usually make for that
being "inertia-less", in terms of that standing
results both feet stepping at once, non-zero,
then standing, while walking is both the "both
feet standing at once, at stepping", and the
"one foot standing, one foot stepping", the
entire otherwise contribution of the main stress frame,
then where running is drive, and for example jogging
is walking and running, either way up/down.
Here the feet are always moving in different directions,
for example with stepping, and walking, where the
steps set in the same direction, left/right, here where
the left/right are let out on the "torque squares",
where the quadrants of the quarts, have left/right
and the not-falling-down, steps left right and up and down.
Steps are usually picked down before up.
Then otherwise is being able to stop the step on the way up,
otherwise "overstep".
When both feet are in the air then the only way to step
is "over the stop", as with regards to the half of the plane,
the quadrant's quadrants, in the "magic square flow",
where it's the properties of numbers that result "in magic
square and laminate and toroidal flows, the 'different series',
have the magic square difference series 'potential in torque'",
the applying torque and driving torque.
Then, there's "quarts and quartz", not really relating,
quartz time and quart equi-partition, that a quartz time
is classical in effect in time-keeping, a perfectly accurate
quartz timer is figure that temperature-controlled oscillators,
result that quartz time is classical as kinetic, vis-a-vis the
digital quartz, representing quartz as dielectric, the usual
idea of that with regards to power, that clearly the paths
share the same clock.
The clock might go slower than one or the other,
yet then they wouldn't be the "equivalent paths"
with regards to destinations and differences in
outcomes, any one or two paths, when estimating
or changing direction.
I.e. then it would be as for "turning 'on the dime'",
as with regards to power, that "steps don't turn
the other" and "drive does turn the earth". (Non-zero.)
I.e., the walking turn is free then free/free or changing
the direction and powering up and down, while the
drive is free to keep going while driving in steering,
that steering is free under power and wheels.
Then, "magic square flow", has then for that it is
what results that minimizing, differences, happens
both before and after in step or while driving, while
walking then either makes stops or doesn't make stops.
The laminar and toroidal flow work out in those,
layers usually or wash, corners. This then is for that
corners, whether turn is turning or not turning,
corners are turned, while as with regards to closing
corners, and making changes, that it's laminar in
one dimension and also the same toroidal in that
one dimension and also the magic, flow of the object,
walking or being driven.
Then that works out to that is as above the costant
turning over time, which in steps in free while in
driving is turning-radius.
The reason "why quarts", is because "liquids slosh",
then with regards to the kinematic is amorphous,
a standing body with feet and momentum, has that
slosh in the sense of "moving feet, or, feet pushing
on the ground", has that standing up is under slosh,
as with regards to "slosh", being that solids don't
slosh while liquids always slosh, while turns slosh,
that in walking all slosh is contained via the center
of balance, while in turning slosh is out and tractive.
Then the constant inputs what result "drive is
input on the train", is about whether it's feet
or wheels, making centripetal and centrifugal,
as with regards to that under wheels and running is truck,
with driving under wheels, while walking is also
rolling freely, stepping under foot.
Then it's that keeping the traffic is fishtail and slosh,
with fishtailing and slosh and wiping out, vis-a-vis
walking or running and side to side or unbalancing slosh,
that liquids wash and it makes slosh, then for example
that a kinematic body, has an abstract center of motion,
of a spherical liquid centroid, though it's the shape of
the upright or standing body, that also it's the shape
of the moving body, with regards to all the kinematics
centers or centers of rotation, as those all orbit while
either leveraging or floating each other.
Then, collisions, seems sort of result when there's
momentum, and energy, and those about the derivative
terms, that acceleration, is out into squares, while,
the power ratio, is out into cubes, that being classical.
Then, there's incident and there's follow-through,
with rigid and the stress tensor, "kinematic", and
"kinetic", or "wreck in motion", "meeting in motion",
otherwise "orbits, while tracks", that passing is
always peripheral, about "equal and opposite reaction",
something about that being "crashing" or "glancing"
or "missing", passing, then "passing apace" or "passing opposite",
then I suppose there's "t-bone" or "crossing", here just
pointing out collisions, have two decisions involved,
where otherwise there's the idea that the steps of
walking and the steering or driving, as moving massy
standing and walking and running and driving bodies,
has either "there are no head-on collisions" or "they
are all head-on collisions".
I.e. it's figured usually enough that collisions cause
either wrecks or falling face-down, not usually carrying.
Here the point is momentum, what's being conserved
is the centroid, its potential to be walked or steered,
also what's being summed, that the potential in running,
has the static torque and the static inertia, "conversed",
with the completed un-deformed, and not re-formed,
and the completly deformed, and re-formed.
I.e., the formation otherwise on the main lever or mover,
the feet or wheels their contact and into lift and riding,
has for the wheels and feet in motion, that the body and
cars are or aren't in motion, with respect to the wheels,
or feet, it's figure that individual motive force and power,
of a walking or rolling body, according to power and force
to the ball or wheel, of the foot or wheel, it's figured applied
drive or not, motion in bodies besides idling.
Mostly this is about making turns and turning, and
making turns and constantly turning either way,
instead of resulting making turns in motion,
between start and stop of any two paths that
aren't the same path yet have same start and stop.
Then it's figured quarks usually have no torque except
holding together.
About Lambda Cold CDM and Lambda 50 and Lambda 85,
what it is that it's free in a model of expansion a Big Bang
model, that it lines up in the large, with what expansion
would be, so, the catalog, is gather in position and velocity,
about redshift mostly expanding, vis-a-vis blue-shoft, contracting.

So, ..., then the outer sky survey, gets for enough and then
what it reults is that through that, there's the given model
of expanding, what resulting the values among the +7 / -7,
meaning by that what's measured red-shift/blue-shift,
is from 0-14 much like the "pH" scale", with regards to
the logarithmetic, just pointing out that the "85, Lambda,
Cold CDM", is that the default is "50" when "expanding, uniform",
while "85, when expanding, definitely significant expansion",
then as with regards to that it's assumed that's right to give
the number what results in the catalog, so that "all the numbers
in the catalog are or were in red-shift", and they are, all through
the period of the sky survey between ground telescopes and
orbital telescopes. So, today, then some of those are considered
"most have been blue-shift component, not expanding", when
it results near and far objects, whence considering nearer
and farther objects, that the data, in that sense, gets interpreted
as basically reducing the power of the greater confirmation,
that as Lambda goes to 100, percent, about Lambda 50 the
zero standard deviations, Lambda 85 (or 65) the one standard
deviations, that it would be, up to the Lambda 100 the seven
and all the standard deviations, where the normal is only
seven variances wide, is about the Lambda terms in the Cold
CDM or Cold Dark Matter, about that _higher_ values in the
catalog, absolute, may also reflect higher _differences_,
when they are out, when expansions are usually either
meeting or there is a boundary of them, that solar systems
and arms as it were and galaxies and clusters and superclusters,
orbit, and orbit each other, about the measure rates of expansion
and the measured value of g, which is a constant, figuring that
g is the constant in combined g-forces, while though, moving
bodies have their wells along with them, their spaces, naturally
enough laying in their basins, gravity's, what results stately expansion
or diffuse expansion, with regards to usually enough not contraction,
except with regards to accretion, then to drift and falling apart
as expanding (falling away while not changing scale, that "expanding
is really changing size and thus also density, not scale").

Then the idea is that galaxies on their own naturally are not
expanding, ditto solar systems and for that matter other
sorts of "geologically epochal" explaining why there's
not dark matter the massy matter, why otherwise _gravity_
would have to explain the galaxy holding together, has
merely the galaxy is not falling apart, itself, while though
it falls apart, from the galaxies it was with, that it's
centroidal and tidal, why gravity's equation doesn't have
to change exactly to explain what would (or, wouldn't)
add up for the required noticed missing dark matter,
why the galaxy holds together, then similarly also for the
dark energy, why the galaxies fall apart, then figuring as
galaxies collide, it is slow-motion yet as with regards to
the arbitrarily high-motion, that galaxies always collide
head-on, otherwise as that they're rotating together independently.

I.e. not expanding means the galaxy in the model already
has it to hold itself together, while, outside the galaxies,
then the model also has that they don't hold each other
together, while, they each hold themselves together as
much as any other, independent rotating frame, galactic
rotating frame, and galactic point frame.

Then these are always "most orthogonal", when two galaxies
are either constructive a center or destructive a center what
they share, whether or not a glaxy collisions results one or
the other or one bigger galaxy, or, two or more smaller galaxies.

Then the idea seems that "expanding galaxies are usually
smaller, they're already going apart".


So, it sort of works out that "inverse square", is still in effect,
with regards to sort of "shallowing of basins and steepening of wells",
the idea being that rotating frames, i.e. two independent rotating
frames _do_ share a clock with respect to each other and any other,
why g is constant and clocks are "constant", as with regards to
clocks always in effect, while g has where it "zeroes out",
and whether it does or is in the "shadow cone" (light cone
of future, shadow cone of inverse potential and "inverse square"),
is to be helping that these tensors these gauges, make the
"gravific", still making a way that it makes sense within the
galaxy to treat it as not moving because held together by
an axis the center, and, moving with regards to when two
galaxies collide, that they don't, only whether they are one
or two.

Then, all the orbital models, as with regards to "g" and scales,
i.e. the principle "g is a universal constant", it's figured
that larger is slower, and smaller is faster, orbits.
Thomas Heger
2024-09-28 08:57:56 UTC
Permalink
Post by Ross Finlayson
Post by The Starmaker
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion:  a story of momentum

bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion:  infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.

(you find it here:

https://docs.google.com/presentation/d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)

The idea is called 'structured spacetime'.

The spacetime of GR is assumed to exist and being a real physical entity.

It is a continuum build from 'pointlike elements'.

These 'elements' are something you may call 'points with features'.

The math behind it is quite unusal, but already known and not
particularily difficult.

It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').

...


TH
Ross Finlayson
2024-09-28 21:57:21 UTC
Permalink
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.

A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of

oscillation and restitution
dissipation and attenuation

make for

tendencies and propensities

what's the consistitutive
and reconstitutive and deconstitutive,

why three legs is enough to hold up the table,
then for something on it.

So, tetrads like

proton electron neutron photon,

mass charge light-speed neutron-lifetime

strong+gravity electromagnetic electro-weak optical-weak

help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example

3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",

then there's a tetrad

point projection perspective space

as with regards to

point local global total.



Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".

People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.


Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
Ross Finlayson
2024-09-30 01:13:38 UTC
Permalink
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely-many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
Moment and Motion: ideals and foundation



Defining moment and motion, moment as not motion
and motion as not moment, complementary duals and
reflective duality, geometry and lines and points, pencil
and paper, The Philosophers, canon and bibliography,
Aristotle's un-moved mover, principles and cause, the
mediaeval, the Islamic Enlightenment, Avicenna and
Averroes and Maimonides, philosophy and voluntary
submission and monism, Augustine, fuller Aristotleanism,
Aquinas and Duns Scotus and Occam, theology and teleology,
the supreme, primality of causality, Scotus, the catholic church,
the 0-AD world cross-roads, religion and authority, a thorough
technical philosophy, the omnia and universals, the absolute
and relative, Scotus and complementary duals, Scotus and
infinity and deductive completion, limits and the finite,
Scotus and the super-classical, church doctrine, infinitely-many
higher orders of acceleration and Aristotle's un-moved mover,
global theory, Platonism and ideals, ideals and an ideal,
perspective and projection, ideal laws, empirical laws,
ideals and regularities, the ideal of the classical formalism,
abstraction and reduction, ideals and wider ideals,
ideals and controls, laws of emergence extra laws of
convergence, history of technical theory and foundations,
ideals and relativity, absolute and relative in theory,
subjectivity, conscious voluntary submission and
ontological commitment, Scotus and Scotus' logic,
induction and deduction, modality and 'yet', complementary
definition, ruliality and regularity and ideal, truisms when
conflated/confused/confounded, contemplation and
deliberation, universals and absolutes, academy, logicist
positivism, Scotus on the super-natural, absolute natural,
logic and laws, law and logic, hubris and belief, absolutism
and relativity, mechanics as relativistic and Einstein's question
and specific relativity in mechanics and the Mach-ian and ideals,
joining and foundation, ideals and duals, ideal theory and foundations.
Thomas Heger
2024-09-30 05:20:42 UTC
Permalink
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the "infinitely-
many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion:  a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion:  infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.

Moving to another point would require the same stuff, but not the same axes!

Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!

Actually time MUST be local and measures some sort of rythm of causality.

Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.


This is important, because that would allow to understand certain
behaviours of nature.

This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.

Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.

From this we have drawn the conclusion, that our own world is all that
would exist.

But that is just an optical illusion and as wrong as 'flat Earth'.

But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.


This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.

Time is depicted as a ray, but usually time is an imaginary pseudoscalar.

TH
Ross Finlayson
2024-09-30 18:55:46 UTC
Permalink
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these
projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the same axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary pseudoscalar.
TH
It's matters of perspective and projection.

The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.


It's interesting, though, I encourage you.
Thomas Heger
2024-10-01 06:48:36 UTC
Permalink
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion:  a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means there are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion:  infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the same axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
 From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.

You need to treet time 'relative'.

This means:
time is positive everywhere

Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.

This is on planet Earth a spherical shell around the planet of equal hight.

this is the set of points, sharing the same (positive!) time.

Now other time domains may exist, where time there is locally positive,
while in our view negative.

This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.

Besides of this, we have the effects of 'anti-symmetry' of spacetime.

This causes a 'mirror world', which exists invisble 'behind the mirror'.

There time runs backwards from our perspective as well as our time there.

This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.


TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
Richard Hachel
2024-10-01 13:27:29 UTC
Permalink
Post by Thomas Heger
This causes a 'mirror world', which exists invisble 'behind the mirror'.
This all smells like Alice in Wonderland.

Let's be much more rational.
Post by Thomas Heger
TH
R.H.
Ross Finlayson
2024-10-01 16:53:07 UTC
Permalink
Post by Richard Hachel
Post by Thomas Heger
This causes a 'mirror world', which exists invisble 'behind the mirror'.
This all smells like Alice in Wonderland.
Let's be much more rational.
Post by Thomas Heger
TH
R.H.
Oh, do you start with there being at least three
definitions of "continuous domain" so that the
foundations of mathematics provides _both_ of
Aristotle's notions of continuous domains
(i.e., including both the Archimedean field
and atomism), and as well for example a modern
sort of signal-information, at least three
distinct definitions of continuous domains?


Carroll or Dodgson, wrote children's literature,
then also there's the "Raven and the Writing Desk"
bit, then also, Dodgson wrote up some examples
of mathematical infinitesimals, basically those
branching off each item in the geometric series,
and recursing off those, where examples like Zeno,
Democritus atomism, and Peano, Veronese and Stolz,
Dodgson, Conway, Robinso(h)n, Bell, Brouwer, after
Cavalieri, then for Newton and Leibniz, how Maclaurin
wrote it, these are all with regards to "mathematical
infinitesimals", as what are like infinities to
absolute infinity, infinitesimals to zero.

Anyways, then if your mathematics does not have
within it the at least three distinct definitions
of continuous domains, then I wonder how you can
think that it would ever be a foundation of physics,
also.
Thomas Heger
2024-10-02 18:58:47 UTC
Permalink
Post by Richard Hachel
Post by Thomas Heger
This causes a 'mirror world', which exists invisble 'behind the mirror'.
This all smells like Alice in Wonderland.
Let's be much more rational.
I think, that is actually truth hidden in many scripts, books and myth.

The reason:

many secret societies do not allow to speak about the content of their
secret doctrine.

But films, pictures, novels or poems should be ok.


TH
Ross Finlayson
2024-10-03 02:22:10 UTC
Permalink
Post by Thomas Heger
Post by Richard Hachel
Post by Thomas Heger
This causes a 'mirror world', which exists invisble 'behind the mirror'.
This all smells like Alice in Wonderland.
Let's be much more rational.
I think, that is actually truth hidden in many scripts, books and myth.
many secret societies do not allow to speak about the content of their
secret doctrine.
But films, pictures, novels or poems should be ok.
TH
Isn't anything a mirror?
Ross Finlayson
2024-10-02 00:49:02 UTC
Permalink
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not
corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia
change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and
conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means
there
are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the same axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary
pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.
You need to treet time 'relative'.
time is positive everywhere
Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.
This is on planet Earth a spherical shell around the planet of equal hight.
this is the set of points, sharing the same (positive!) time.
Now other time domains may exist, where time there is locally positive,
while in our view negative.
This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.
Besides of this, we have the effects of 'anti-symmetry' of spacetime.
This causes a 'mirror world', which exists invisble 'behind the mirror'.
There time runs backwards from our perspective as well as our time there.
This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.
TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
It's like the other day, there was an article, and it purported
"negative time demonstrated", which of course would violate causality,
then it looks like it's as of an Aspect-type or Aspect-like experiment,
where Alain Aspect, makes an articulated beam array, in the photonic,
what results that an information arrives as "at once" and, "zero time",
as it were, that "information is free, yet metered", that though
yet still not reflecting, "negative time". Aspect's though
does _not_ have "negative time".

Then it's like looking at something like that, it's like,
"well in our model, there's never zero time, so, the way
we see what according to that coherent frame is zero time,
which in our theory isn't coherent and so yet a time difference
the same experiment, results it must be _negative time_".


And it's like, "I get what you mean that's not coherent."
It's like "you don't even have the words in your theory
for zero time thusly it bleeds into your numbers negative".
Of course it never went _backwards_ in time and never
violated what most-all have as causality or otherwise
went about making false statements about physics.



It's almost a universal consideration that
physics is a universal consideration, with regards
to that of course it's arbitrarily un-falsifiable any
matters of "higher-orders of organization", it's also
immaterial, as "the universal consideration is a universal
consideration".


Then, these ideas of symmetry, what result the notions of
mirrors and the reflection and incidence of reflection in
what results the optical in the optical, and also about
the vorticial that is the non-linear part of "equal and
opposite reaction", the law of physics, then makes for
that indeed invariance of conservation law and Noether's
theorem about that being an abstract what we call continuum
law or continuity law most usually, though some most usually
call symmetries and others conservations and others invariances,
that here it's that conservation laws are continuity laws,
then that what can result as symmetry-flex, is otherwise
for the regularities of symmetries, invariances, conservation.


Moebius is a key enrichment, as with regards to matters
of projective and perspective, those equipping geometry
with a context and surrounds.



The "information is free, if metered" bit reflects on that
usually the idea is that according to the invariances under
the theories of relativity, that information can never go
faster than c, which given the L-principle is a universal
constant. So, the idea is that in the space-frame terms,
actually the space-frame can be contrived, so that what
happens, there's established any linearity and a guide-lode
at the center, then that the guide-lode's motion, also
advises the motion twice as far away.

This is that "information is fundamentally free",
"if metered", and specifically by the carriage
of light otherwise, and even "asymptotically free".
Ross Finlayson
2024-10-03 20:51:58 UTC
Permalink
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-
motrix
anymore, with regards to conservation, momentum, inertia, and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not
corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia
change
places with respect to resistance to change of motion and
rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain
laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on
Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of large
numbers, law(s) of large numbers and not-Bayesian
expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means
there
are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the same axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary
pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.
You need to treet time 'relative'.
time is positive everywhere
Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.
This is on planet Earth a spherical shell around the planet of equal hight.
this is the set of points, sharing the same (positive!) time.
Now other time domains may exist, where time there is locally positive,
while in our view negative.
This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.
Besides of this, we have the effects of 'anti-symmetry' of spacetime.
This causes a 'mirror world', which exists invisble 'behind the mirror'.
There time runs backwards from our perspective as well as our time there.
This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.
TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
It's like the other day, there was an article, and it purported
"negative time demonstrated", which of course would violate causality,
then it looks like it's as of an Aspect-type or Aspect-like experiment,
where Alain Aspect, makes an articulated beam array, in the photonic,
what results that an information arrives as "at once" and, "zero time",
as it were, that "information is free, yet metered", that though
yet still not reflecting, "negative time". Aspect's though
does _not_ have "negative time".
Then it's like looking at something like that, it's like,
"well in our model, there's never zero time, so, the way
we see what according to that coherent frame is zero time,
which in our theory isn't coherent and so yet a time difference
the same experiment, results it must be _negative time_".
And it's like, "I get what you mean that's not coherent."
It's like "you don't even have the words in your theory
for zero time thusly it bleeds into your numbers negative".
Of course it never went _backwards_ in time and never
violated what most-all have as causality or otherwise
went about making false statements about physics.
It's almost a universal consideration that
physics is a universal consideration, with regards
to that of course it's arbitrarily un-falsifiable any
matters of "higher-orders of organization", it's also
immaterial, as "the universal consideration is a universal
consideration".
Then, these ideas of symmetry, what result the notions of
mirrors and the reflection and incidence of reflection in
what results the optical in the optical, and also about
the vorticial that is the non-linear part of "equal and
opposite reaction", the law of physics, then makes for
that indeed invariance of conservation law and Noether's
theorem about that being an abstract what we call continuum
law or continuity law most usually, though some most usually
call symmetries and others conservations and others invariances,
that here it's that conservation laws are continuity laws,
then that what can result as symmetry-flex, is otherwise
for the regularities of symmetries, invariances, conservation.
Moebius is a key enrichment, as with regards to matters
of projective and perspective, those equipping geometry
with a context and surrounds.
The "information is free, if metered" bit reflects on that
usually the idea is that according to the invariances under
the theories of relativity, that information can never go
faster than c, which given the L-principle is a universal
constant. So, the idea is that in the space-frame terms,
actually the space-frame can be contrived, so that what
happens, there's established any linearity and a guide-lode
at the center, then that the guide-lode's motion, also
advises the motion twice as far away.
This is that "information is fundamentally free",
"if metered", and specifically by the carriage
of light otherwise, and even "asymptotically free".
The new "negative time" bit is described as a sort
of condensed-matter physics thing where there's
just sort of some ultra-cold rubidium which has its
own sort of super-fluid regime with regards to
condensed-matter physics, so anyways it's just
shooting photons through that, then saying that
the photons arrive out the other side at light
speed yet also appear to displace or "be absorbed",
where that's assigning something that's not so.

Nothing happens faster than "light speed" there
the photons is what's not going on.


That's an altogether different concept of course
that there's a clock hypothesis and indeed that
out past c there's c_g and it reflects the Newtonian
and gravitational waves have immediate components
and gravitational waves have luminous components.
Of course the most modern ephemeris about Earth
is Parameterized Post-Newtonian where c_g > c,
and of course the force of gravity always points
at the source not the image, and GR is in front of SR,
and SR has that light is fleeting, and SR's spacial is local,
and so on, here according to JPL and Einstein on Einstein.
Ross Finlayson
2024-10-04 02:46:54 UTC
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Does anybody even bother to think about vis-viva versus
vis-
motrix
anymore, with regards to conservation, momentum, inertia,
and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not
corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia
change
places with respect to resistance to change of motion and
rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it
were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain
laws
of after Newton, are as yet un-defined, and there are a variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these
projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on
Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of
large
numbers, law(s) of large numbers and not-Bayesian
expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means
there
are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called 'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the same axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.
You need to treet time 'relative'.
time is positive everywhere
Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.
This is on planet Earth a spherical shell around the planet of equal hight.
this is the set of points, sharing the same (positive!) time.
Now other time domains may exist, where time there is locally positive,
while in our view negative.
This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.
Besides of this, we have the effects of 'anti-symmetry' of spacetime.
This causes a 'mirror world', which exists invisble 'behind the mirror'.
There time runs backwards from our perspective as well as our time there.
This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.
TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
It's like the other day, there was an article, and it purported
"negative time demonstrated", which of course would violate causality,
then it looks like it's as of an Aspect-type or Aspect-like experiment,
where Alain Aspect, makes an articulated beam array, in the photonic,
what results that an information arrives as "at once" and, "zero time",
as it were, that "information is free, yet metered", that though
yet still not reflecting, "negative time". Aspect's though
does _not_ have "negative time".
Then it's like looking at something like that, it's like,
"well in our model, there's never zero time, so, the way
we see what according to that coherent frame is zero time,
which in our theory isn't coherent and so yet a time difference
the same experiment, results it must be _negative time_".
And it's like, "I get what you mean that's not coherent."
It's like "you don't even have the words in your theory
for zero time thusly it bleeds into your numbers negative".
Of course it never went _backwards_ in time and never
violated what most-all have as causality or otherwise
went about making false statements about physics.
It's almost a universal consideration that
physics is a universal consideration, with regards
to that of course it's arbitrarily un-falsifiable any
matters of "higher-orders of organization", it's also
immaterial, as "the universal consideration is a universal
consideration".
Then, these ideas of symmetry, what result the notions of
mirrors and the reflection and incidence of reflection in
what results the optical in the optical, and also about
the vorticial that is the non-linear part of "equal and
opposite reaction", the law of physics, then makes for
that indeed invariance of conservation law and Noether's
theorem about that being an abstract what we call continuum
law or continuity law most usually, though some most usually
call symmetries and others conservations and others invariances,
that here it's that conservation laws are continuity laws,
then that what can result as symmetry-flex, is otherwise
for the regularities of symmetries, invariances, conservation.
Moebius is a key enrichment, as with regards to matters
of projective and perspective, those equipping geometry
with a context and surrounds.
The "information is free, if metered" bit reflects on that
usually the idea is that according to the invariances under
the theories of relativity, that information can never go
faster than c, which given the L-principle is a universal
constant. So, the idea is that in the space-frame terms,
actually the space-frame can be contrived, so that what
happens, there's established any linearity and a guide-lode
at the center, then that the guide-lode's motion, also
advises the motion twice as far away.
This is that "information is fundamentally free",
"if metered", and specifically by the carriage
of light otherwise, and even "asymptotically free".
The new "negative time" bit is described as a sort
of condensed-matter physics thing where there's
just sort of some ultra-cold rubidium which has its
own sort of super-fluid regime with regards to
condensed-matter physics, so anyways it's just
shooting photons through that, then saying that
the photons arrive out the other side at light
speed yet also appear to displace or "be absorbed",
where that's assigning something that's not so.
Nothing happens faster than "light speed" there
the photons is what's not going on.
That's an altogether different concept of course
that there's a clock hypothesis and indeed that
out past c there's c_g and it reflects the Newtonian
and gravitational waves have immediate components
and gravitational waves have luminous components.
Of course the most modern ephemeris about Earth
is Parameterized Post-Newtonian where c_g > c,
and of course the force of gravity always points
at the source not the image, and GR is in front of SR,
and SR has that light is fleeting, and SR's spacial is local,
and so on, here according to JPL and Einstein on Einstein.
So, that said, then, it is what it is, then I was reading
Franklin's "No Easy Answers ..." then about the
energy-dependence and the Kaon phase and this,
then got into reading about Fujii then Fischbach,
about Eotvos, and now I'm reading Fischbach about
"The Fifth Force: A Personal History", and quite about
how it started that Eotvos really was about disproving
Galileo with respect to material properties and gravity,
and with respect to "active and passive gravitational mass",
and about how Eotvos sort of standardizes platinum
for mass kind of like iron is standardized for isotopes,
while that both Galileo's experiment and "the law of
gravitation" and also the equivalence principle of GR,
are sort of the same thing, then as with regards to
the behavior of vis-viva as active and vis-motrix as
passive, then those being different.

This article Mustaparta's "Active and passive mass
in classical physics" is a nice survey, it mentions
Bondi of Steady-State theory and here about
when "passive and active are not equal", that of
course it's usual that they are.

Such systems can be contrived pretty readily,
basically invoking springs, or as with regards
to stores that are entirely configuration in kinetics,
yet as in the ongoing there's even simple reflection
on things like observing that spinning balls loft longer,
simply and including ignoring the rest of the
theoretical Magnus effect or including the rest
of the measured Magnus effect.


Anyways in times like this with Milgrom and MOND
then these sorts ideas that there's plenty not-going-on
in lots of terms in the classical mechanical sector,
is for helping explain about zero m/s = infinity s/m,
and vice-versa, yet while there are models where
electron-physics is a teeter-totter off hydrogen mass,
there are as well the low-energy and continuous muon decay,
that equipping mechanics affects most all models
whence models of fluids.


Thusly these ideas of "rest exchange momentum"
help rehabilitate the language from the derivation,
the derivation since at least when Newton and Leibniz
are still arguing about vis-motrix and vis-viva and it
was left sitting around as that, DesCartes' and Kelvin's
vortices are still as general as vector fields if plainly
less derived as with regards to where there are models
of nonlinear oscillations that in their own milieu are as closed,
gets into that indeed the notions of vis viva, motrix, insita
are each a thing, then for that "modern theories of quantum
supergravity" are this sort of retro "ultramundance" yet
furthermore super "fall gravity", at least results staying
in the tetrad of forces, because fields are all infinite and
so they all go together, i.e. that each of the four forces'
fields all inhabit the same continuous manifold,
has that, ..., logically it must sort of so follow,
that at least so logically it must follow.
Ross Finlayson
2024-10-06 01:07:53 UTC
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Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus
vis-
motrix
anymore, with regards to conservation, momentum, inertia,
and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not
corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia
change
places with respect to resistance to change of motion and
rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it
were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and
conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the
derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain
laws
of after Newton, are as yet un-defined, and there are a
variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these
projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on
Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of
large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and
limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means
there
are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called
'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the
same
axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.
You need to treet time 'relative'.
time is positive everywhere
Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.
This is on planet Earth a spherical shell around the planet of equal hight.
this is the set of points, sharing the same (positive!) time.
Now other time domains may exist, where time there is locally positive,
while in our view negative.
This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.
Besides of this, we have the effects of 'anti-symmetry' of spacetime.
This causes a 'mirror world', which exists invisble 'behind the mirror'.
There time runs backwards from our perspective as well as our time there.
This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.
TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
It's like the other day, there was an article, and it purported
"negative time demonstrated", which of course would violate causality,
then it looks like it's as of an Aspect-type or Aspect-like experiment,
where Alain Aspect, makes an articulated beam array, in the photonic,
what results that an information arrives as "at once" and, "zero time",
as it were, that "information is free, yet metered", that though
yet still not reflecting, "negative time". Aspect's though
does _not_ have "negative time".
Then it's like looking at something like that, it's like,
"well in our model, there's never zero time, so, the way
we see what according to that coherent frame is zero time,
which in our theory isn't coherent and so yet a time difference
the same experiment, results it must be _negative time_".
And it's like, "I get what you mean that's not coherent."
It's like "you don't even have the words in your theory
for zero time thusly it bleeds into your numbers negative".
Of course it never went _backwards_ in time and never
violated what most-all have as causality or otherwise
went about making false statements about physics.
It's almost a universal consideration that
physics is a universal consideration, with regards
to that of course it's arbitrarily un-falsifiable any
matters of "higher-orders of organization", it's also
immaterial, as "the universal consideration is a universal
consideration".
Then, these ideas of symmetry, what result the notions of
mirrors and the reflection and incidence of reflection in
what results the optical in the optical, and also about
the vorticial that is the non-linear part of "equal and
opposite reaction", the law of physics, then makes for
that indeed invariance of conservation law and Noether's
theorem about that being an abstract what we call continuum
law or continuity law most usually, though some most usually
call symmetries and others conservations and others invariances,
that here it's that conservation laws are continuity laws,
then that what can result as symmetry-flex, is otherwise
for the regularities of symmetries, invariances, conservation.
Moebius is a key enrichment, as with regards to matters
of projective and perspective, those equipping geometry
with a context and surrounds.
The "information is free, if metered" bit reflects on that
usually the idea is that according to the invariances under
the theories of relativity, that information can never go
faster than c, which given the L-principle is a universal
constant. So, the idea is that in the space-frame terms,
actually the space-frame can be contrived, so that what
happens, there's established any linearity and a guide-lode
at the center, then that the guide-lode's motion, also
advises the motion twice as far away.
This is that "information is fundamentally free",
"if metered", and specifically by the carriage
of light otherwise, and even "asymptotically free".
The new "negative time" bit is described as a sort
of condensed-matter physics thing where there's
just sort of some ultra-cold rubidium which has its
own sort of super-fluid regime with regards to
condensed-matter physics, so anyways it's just
shooting photons through that, then saying that
the photons arrive out the other side at light
speed yet also appear to displace or "be absorbed",
where that's assigning something that's not so.
Nothing happens faster than "light speed" there
the photons is what's not going on.
That's an altogether different concept of course
that there's a clock hypothesis and indeed that
out past c there's c_g and it reflects the Newtonian
and gravitational waves have immediate components
and gravitational waves have luminous components.
Of course the most modern ephemeris about Earth
is Parameterized Post-Newtonian where c_g > c,
and of course the force of gravity always points
at the source not the image, and GR is in front of SR,
and SR has that light is fleeting, and SR's spacial is local,
and so on, here according to JPL and Einstein on Einstein.
So, that said, then, it is what it is, then I was reading
Franklin's "No Easy Answers ..." then about the
energy-dependence and the Kaon phase and this,
then got into reading about Fujii then Fischbach,
about Eotvos, and now I'm reading Fischbach about
"The Fifth Force: A Personal History", and quite about
how it started that Eotvos really was about disproving
Galileo with respect to material properties and gravity,
and with respect to "active and passive gravitational mass",
and about how Eotvos sort of standardizes platinum
for mass kind of like iron is standardized for isotopes,
while that both Galileo's experiment and "the law of
gravitation" and also the equivalence principle of GR,
are sort of the same thing, then as with regards to
the behavior of vis-viva as active and vis-motrix as
passive, then those being different.
This article Mustaparta's "Active and passive mass
in classical physics" is a nice survey, it mentions
Bondi of Steady-State theory and here about
when "passive and active are not equal", that of
course it's usual that they are.
Such systems can be contrived pretty readily,
basically invoking springs, or as with regards
to stores that are entirely configuration in kinetics,
yet as in the ongoing there's even simple reflection
on things like observing that spinning balls loft longer,
simply and including ignoring the rest of the
theoretical Magnus effect or including the rest
of the measured Magnus effect.
Anyways in times like this with Milgrom and MOND
then these sorts ideas that there's plenty not-going-on
in lots of terms in the classical mechanical sector,
is for helping explain about zero m/s = infinity s/m,
and vice-versa, yet while there are models where
electron-physics is a teeter-totter off hydrogen mass,
there are as well the low-energy and continuous muon decay,
that equipping mechanics affects most all models
whence models of fluids.
Thusly these ideas of "rest exchange momentum"
help rehabilitate the language from the derivation,
the derivation since at least when Newton and Leibniz
are still arguing about vis-motrix and vis-viva and it
was left sitting around as that, DesCartes' and Kelvin's
vortices are still as general as vector fields if plainly
less derived as with regards to where there are models
of nonlinear oscillations that in their own milieu are as closed,
gets into that indeed the notions of vis viva, motrix, insita
are each a thing, then for that "modern theories of quantum
supergravity" are this sort of retro "ultramundance" yet
furthermore super "fall gravity", at least results staying
in the tetrad of forces, because fields are all infinite and
so they all go together, i.e. that each of the four forces'
fields all inhabit the same continuous manifold,
has that, ..., logically it must sort of so follow,
that at least so logically it must follow.
You know, this "rotating frames are independent bit" starts to
add up for things like galactic dark matter holding everything
together galactic frame, primeval massive black holes from a
big bang establishing lots of rotating frames, solar system
and new twice-as-deep Kuiper belt objects solar frame,
and as well there's an idea that the very derivation of
the kinetic vis-a-vis the kinematic sort of wrongly conserves
momentum when it's energy what's in-and-out and
through-and-through, of course it would have to add up this way.
Ross Finlayson
2024-10-07 03:00:07 UTC
Permalink
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by Thomas Heger
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by The Starmaker
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus
vis-
motrix
anymore, with regards to conservation, momentum, inertia,
and
energy,
and potential and impulse energy?
Of course not. These are obsolete distinctions,
from a time when energy and momentum conservation was not
corectly
understood.
The matter was put to rest by Christiaan Huygens
by showing (for particle collisions)
that momentum conservation and energy conservation
are distinct conservation laws, that are both needed,
Jan
Post by Ross Finlayson
Is it usually considered at all that momentum and inertia
change
places with respect to resistance to change of motion and
rest
respectively sort of back and forth in the theory since
antiquity?
Several times?
Au contraire, there is yet definition up, in the air, as it
were.
Find any reference to fictitious forces and for a theory
where the potential fields are what's real and the classical
field's just a projection to a perspective in the middle,
and anything at all to do with the plainly empirical or
tribological with regards to our grandly theoretical,
and one may find that the definitions of "inertia" and
"momentum" with regards to resistance to changes in motion
and resistance to changes in rest, as with regards to
weight and as with regards to heft, have rotated each
few hundred years, as with regards to the great schism
whence Newton's vis-motrix, as with regards to the vis-insita
and Leibnitz' vis-viva, as what for example can be read into
from the Wikipedia on conservation of _energy_ and
conservation
of _momentum_ up to today, where for example, the
"infinitely- many
higher orders of theoretical acceleration are both formally
non-zero and vanishing" because "zero meters/second
equals infinity seconds/meter".
So, for a true centrifugal, and quite all about the
derivative
and anti-derivative as with regards to momentum, inertia,
and kinetic energy, in a theory what's of course
sum-of-histories
sum-of-potentials with least action and gradient, or sum-of-
potentials,
it is so that the various under-defined concepts of the plain
laws
of after Newton, are as yet un-defined, and there are a
variety
of considerations as with regards to the multiplicities, or
these singularities, and the reciprocities, of these
projections.
So, some of these considerations as since "Mediaeval Times",
help reflect that Einstein's not alone in his, 'attack on
Newton'.
Moment and Motion: a story of momentum
http://youtu.be/DH-Gh-
bBb7M&list=PLb7rLSBiE7F4eHy5vT61UYFR7_BIhwcOY
Theories and principles, momentum and sum-of-histories
sum-of-potentials, conservation, momentum and inertia
and energy, fields and forces, Einstein's mechanics,
conservation of energy and conservation of momentum,
potential and fictitious and causal and virtual, mv, mv^2,
ordinary and extra-ordinary in the differential and inverses,
the standard curriculum and the super-standard, momentum
in definition, classical exposition, Bayes rule and a law of
large
numbers, law(s) of large numbers and not-Bayesian expectations,
numerical methods in derivations, uniqueness results later
distinctness results, law(s) of large numbers and continuity,
complete and replete, induction and limits, partials and
limits,
the paleo-classical, platforms and planks, mass and weight
and heft, gravitational force and g-forces, measure and
matching measure, relativity and a difference between
rest and motion, heft, resistance to gravity, ideals and
billiard mechanics, wider ideals, Wallis and Huygens,
Nayfeh's nonlinear oscillations, addition of vectors,
observables and ideals, DesCartes' and Kelvin's vortices,
black holes and white holes, waves and optics, Euler, both
vis-motrix and vis-viva, d'Alembert's principle, Lagrange,
potential as integral over space, Maupertuis and Gauss
and least action and least constraint, Hamilton,
Hamiltonians and Bayesians, Jacobi, Navier and Stokes
and Cauchy and Saint Venant and Maxwell, statistical
mechanics and entropy and least action, ideal and real,
mechanical reduction and severe abstraction, ions and
fields and field theory, wave mechanics and virtual particles,
ideals and the ideal, the classical and monistic holism, paleo-
nouveau.
Much like the theories of "fall", "shadow", or
"push" gravity, or the "shadow" or "umbral"
gravity and for theories of real supergravity,
as after Fatio and LeSage, as of theories of
"pull" or "suck" gravity of Newton and the
"rubber-sheet" or "down" gravity of Einstein,
then the theories of vortices like DesCartes
and Kelvin, and others, help reflect on the
rectilinear and curvilinear, and flat and round,
as with regards to deconstructive accounts of
usual unstated assumptions and the severe
abstraction and mechanical reduction, in as
with regards to modern theories of mechanics.
Zero meters per second is infinity seconds per meter.
You know, zero meters per second is infinity seconds per meter,
and, any change of anything in motion has associated the
infinitely-many higher orders of acceleration, and,
it's rather underdefined and even undefined yet very
obviously clearly is an aspect of the mathematical model,
that Galileo's and Newton's laws of motion, sort of are
only a "principal branch" as it were, and, don't quite suffice.
Of course anything that would add infinitely-many higher
orders of acceleration mathematically to the theory,
of mechanics, the theory, would have to result being
exactly being the same as Galilean and Newtonian,
"in the limit", and for example with regards to
Lorentzians and these kinds of things.
It's sort of similar with adding more and better
infinities and infinitesimals to mathematics.
The continuous dynamics of continuous motion
though and its mechanics, is a few layers above
a plain concept of the continuum, as with regards
to something like a strong mathematical platonism's
mathematical universe, being that making advances
in physics involves making advances in mathematics.
Which pretty much means digging up and revisiting
the "severe abstraction" the "mechanical reduction",
quite all along the way: paleo-classical, super-classical.
"zero meters per second is infinity seconds per meter"????
Do you guys even have any idea whats yous talkings abouts?
'infinity' has no time and cannot be measured. So, that means
there
are
no 'seconds' in "infinity", and no meter/meters/inches in "infinity'!
In "infinity" there are no meters or seconds.
Where do you guys get your information from? Albert Einstein??
"Moment and Motion: infinity and large numbers"
Oh i see, yous people live in a Mandelbox universe...
i wasn't refering to yours 'numbers' universe..
i was refering to the real universe.
Einstein said he wasn't sure if the universe is infinite or not..
but I'm sure the universe is infinite...just not the one you're
in...only it's surrounding universe that yous are expanding in.
sorry to bust your bubble.
Actually, there's an idea that one way to conceive
the universe, is, as a mathematical continuum, that
these days that's what's called "holograph", or "hologram",
the idea that one mathematical continuum is big enough
to have a number, for each thing, and relation in things.
Then these philosophically are called "plastic numbers,
metal numbers, concrete numbers".
Then, for example, Euclidean space, and, maybe not
Minkowski space, have it that there's only a ray
of time, or 3 + 1/2, with three space dimensions,
rolling and curled up, in the infinities and the
infinitesimals, one continuum.
It might even be reasonable to explain sort of why
there are three dimensions in a mathematical universe
of the space-like, simply courtesy properties of numbers,
because "least action and a gradient" is about the
easiest way to say "it is what it is, and it will
be what it will be".
I had the idea, that this picture is actually correct and written kind
of 'book' about this concept.
https://docs.google.com/presentation/
d/1Ur3_giuk2l439fxUa8QHX4wTDxBEaM6lOlgVUa0cFU4/edit?usp=sharing
)
The idea is called 'structured spacetime'.
The spacetime of GR is assumed to exist and being a real physical entity.
It is a continuum build from 'pointlike elements'.
These 'elements' are something you may call 'points with features'.
The math behind it is quite unusal, but already known and not
particularily difficult.
It is so called 'Pauli algebra' applied to so called
'bi-quaternions
(aka 'complex four-vectors').
...
TH
It kind of is, kind of isn't.
A "tetrad" in physics helps fill out complementary duals,
and, their complementary duals, so that notions of
oscillation and restitution
dissipation and attenuation
make for
tendencies and propensities
what's the consistitutive
and reconstitutive and deconstitutive,
why three legs is enough to hold up the table,
then for something on it.
So, tetrads like
proton electron neutron photon,
mass charge light-speed neutron-lifetime
strong+gravity electromagnetic electro-weak optical-weak
help establish usual sorts of setups like field theory,
models of forces, and pretty much for theories where
the potential fields are the real field, for example
3 + 1 dimensions, or 3 + 1/2 "space and a ray of time",
then there's a tetrad
point projection perspective space
as with regards to
point local global total.
We need 'three axes of space and one scalar for time' at a single point
only.
Moving to another point would require the same stuff, but not the
same
axes!
Iow: the (imaginary) axis of time does not need to be parallel
throughout the entire universe!
Actually time MUST be local and measures some sort of rythm of causality.
Other places can have actually other timelines and actually a local
time, which runs backwards from our perspective.
This is important, because that would allow to understand certain
behaviours of nature.
This would result in a double tetrahedron, where forward flowing time
with three real axes and a backwards flow time with the axes of kind of
world behind the mirror would overlap to a double tetrahedron.
Since we belong to these results, too, we can only live in our own world
and cannot look behind that mirror.
From this we have drawn the conclusion, that our own world is all that
would exist.
But that is just an optical illusion and as wrong as 'flat Earth'.
But we know already, that things can leave our own 'world' and disappear
into black holes or pop out of nothing in 'white holes'.
Post by Ross Finlayson
Then, this being usually a field theory, there's
that the theory is always "three space dimensions",
and, that being some "real Euclidean space".
People make a lot of the complex, and also the
hyper-complex like geometric algebras, then
there are also approaches like Kodaira and Zariski,
that include without, that the same sorts of setups
of rotations and reflections and analyticity with
respect to a "diagram", have that there are all sorts
of diagrams, considered mathematical models.
Well, my own guess was a clifford algebra with the name CL_3, also known
as 'Pauli algebra'.
This uses 'bi-quaternions' and that shall be symbolised by a double
tetrahedron (because of the eight components of this construct).
Post by Ross Finlayson
Then the idea that there is a numerical resource,
a continuum, that just sort of naturally results
three dimensions and a ray of time, and also then
as with regards to tetrads and information in
the space-time, the "Space-Time", with its contents,
is a thing actually looking to equip a mathematical
model as being a resource and book-kept in this way,
about deriving most of the theory from least,
and that that's a very principled approach.
'Ray of time' is a dangerous concept.
Time is depicted as a ray, but usually time is an imaginary pseudoscalar.
TH
It's matters of perspective and projection.
The "time parity" has never been falsified in physics,
so there's never any real "negative time" in physics
as a quantity, so, it's considered a real quantity.
When the perspective/projection is unduly rigid instead
of optical, geometric instead of optical, then it lets out,
yet, that is a limitation of the mathematical model not
an ever falsified aspect of the physical model.
'negative time' is impossible.
You need to treet time 'relative'.
time is positive everywhere
Where clocks tick at the same rate and you are able to use the same kind
of clocks, that is what I call 'time domain'.
This is on planet Earth a spherical shell around the planet of equal hight.
this is the set of points, sharing the same (positive!) time.
Now other time domains may exist, where time there is locally positive,
while in our view negative.
This is possible, because the very word 'negative' makes sense only for
us as remote observers, while locally time must be positive.
Besides of this, we have the effects of 'anti-symmetry' of spacetime.
This causes a 'mirror world', which exists invisble 'behind the mirror'.
There time runs backwards from our perspective as well as our time there.
This is similar to a Moebius strip, which has only one side, but with
two directions pointing 'up' locally.
TH
Post by Ross Finlayson
It's interesting, though, I encourage you.
It's like the other day, there was an article, and it purported
"negative time demonstrated", which of course would violate causality,
then it looks like it's as of an Aspect-type or Aspect-like experiment,
where Alain Aspect, makes an articulated beam array, in the photonic,
what results that an information arrives as "at once" and, "zero time",
as it were, that "information is free, yet metered", that though
yet still not reflecting, "negative time". Aspect's though
does _not_ have "negative time".
Then it's like looking at something like that, it's like,
"well in our model, there's never zero time, so, the way
we see what according to that coherent frame is zero time,
which in our theory isn't coherent and so yet a time difference
the same experiment, results it must be _negative time_".
And it's like, "I get what you mean that's not coherent."
It's like "you don't even have the words in your theory
for zero time thusly it bleeds into your numbers negative".
Of course it never went _backwards_ in time and never
violated what most-all have as causality or otherwise
went about making false statements about physics.
It's almost a universal consideration that
physics is a universal consideration, with regards
to that of course it's arbitrarily un-falsifiable any
matters of "higher-orders of organization", it's also
immaterial, as "the universal consideration is a universal
consideration".
Then, these ideas of symmetry, what result the notions of
mirrors and the reflection and incidence of reflection in
what results the optical in the optical, and also about
the vorticial that is the non-linear part of "equal and
opposite reaction", the law of physics, then makes for
that indeed invariance of conservation law and Noether's
theorem about that being an abstract what we call continuum
law or continuity law most usually, though some most usually
call symmetries and others conservations and others invariances,
that here it's that conservation laws are continuity laws,
then that what can result as symmetry-flex, is otherwise
for the regularities of symmetries, invariances, conservation.
Moebius is a key enrichment, as with regards to matters
of projective and perspective, those equipping geometry
with a context and surrounds.
The "information is free, if metered" bit reflects on that
usually the idea is that according to the invariances under
the theories of relativity, that information can never go
faster than c, which given the L-principle is a universal
constant. So, the idea is that in the space-frame terms,
actually the space-frame can be contrived, so that what
happens, there's established any linearity and a guide-lode
at the center, then that the guide-lode's motion, also
advises the motion twice as far away.
This is that "information is fundamentally free",
"if metered", and specifically by the carriage
of light otherwise, and even "asymptotically free".
The new "negative time" bit is described as a sort
of condensed-matter physics thing where there's
just sort of some ultra-cold rubidium which has its
own sort of super-fluid regime with regards to
condensed-matter physics, so anyways it's just
shooting photons through that, then saying that
the photons arrive out the other side at light
speed yet also appear to displace or "be absorbed",
where that's assigning something that's not so.
Nothing happens faster than "light speed" there
the photons is what's not going on.
That's an altogether different concept of course
that there's a clock hypothesis and indeed that
out past c there's c_g and it reflects the Newtonian
and gravitational waves have immediate components
and gravitational waves have luminous components.
Of course the most modern ephemeris about Earth
is Parameterized Post-Newtonian where c_g > c,
and of course the force of gravity always points
at the source not the image, and GR is in front of SR,
and SR has that light is fleeting, and SR's spacial is local,
and so on, here according to JPL and Einstein on Einstein.
So, that said, then, it is what it is, then I was reading
Franklin's "No Easy Answers ..." then about the
energy-dependence and the Kaon phase and this,
then got into reading about Fujii then Fischbach,
about Eotvos, and now I'm reading Fischbach about
"The Fifth Force: A Personal History", and quite about
how it started that Eotvos really was about disproving
Galileo with respect to material properties and gravity,
and with respect to "active and passive gravitational mass",
and about how Eotvos sort of standardizes platinum
for mass kind of like iron is standardized for isotopes,
while that both Galileo's experiment and "the law of
gravitation" and also the equivalence principle of GR,
are sort of the same thing, then as with regards to
the behavior of vis-viva as active and vis-motrix as
passive, then those being different.
This article Mustaparta's "Active and passive mass
in classical physics" is a nice survey, it mentions
Bondi of Steady-State theory and here about
when "passive and active are not equal", that of
course it's usual that they are.
Such systems can be contrived pretty readily,
basically invoking springs, or as with regards
to stores that are entirely configuration in kinetics,
yet as in the ongoing there's even simple reflection
on things like observing that spinning balls loft longer,
simply and including ignoring the rest of the
theoretical Magnus effect or including the rest
of the measured Magnus effect.
Anyways in times like this with Milgrom and MOND
then these sorts ideas that there's plenty not-going-on
in lots of terms in the classical mechanical sector,
is for helping explain about zero m/s = infinity s/m,
and vice-versa, yet while there are models where
electron-physics is a teeter-totter off hydrogen mass,
there are as well the low-energy and continuous muon decay,
that equipping mechanics affects most all models
whence models of fluids.
Thusly these ideas of "rest exchange momentum"
help rehabilitate the language from the derivation,
the derivation since at least when Newton and Leibniz
are still arguing about vis-motrix and vis-viva and it
was left sitting around as that, DesCartes' and Kelvin's
vortices are still as general as vector fields if plainly
less derived as with regards to where there are models
of nonlinear oscillations that in their own milieu are as closed,
gets into that indeed the notions of vis viva, motrix, insita
are each a thing, then for that "modern theories of quantum
supergravity" are this sort of retro "ultramundance" yet
furthermore super "fall gravity", at least results staying
in the tetrad of forces, because fields are all infinite and
so they all go together, i.e. that each of the four forces'
fields all inhabit the same continuous manifold,
has that, ..., logically it must sort of so follow,
that at least so logically it must follow.
Moment and Motion: refining underdefinition



Mechanics' definitions, infinitely-many higher orders of
acceleration, theory's definition, rays and waves, vortex
model, mathematical theory, the linear theory, the statistical
ensemble, waves and graphs, a connected graph, a theory
of connected graphs, universal sets, the spiral and the
vortex, universe and context, full inference, reification,
definition of change, the infinitary, re-reaching the origin,
the dimensioned, the dimensional and dimensionless,
the differential and dimensional resonators and alternators,
finite element analysis and analysis itself, coordinate systems,
kinetic and kinematic, hypercube distance, Zeno's paradoxes,
Zeno's swath, Heisenberg uncertainty and Heisenberg certainty,
Heisenberg asymptotic uncertainty, rest-exchange momentum,
conservation of energy, mechanics, the statistical ensemble,
matter mechanics, underdefinition and infinitary reasoning,
overdefinition and infinitary reasoning, laws of mathematical
physics, Anaximander's elements, Aristotle's empty universe,
a platonist development, stipulation as conscious, Bateson's
ecology of mind, Campbell's history, archaeological writings,
the Dead Sea Scrolls, sectarianism, Jung and psychoanalysis,
science and philosophy and structured science and structured
philosophy, Jung's mandalas on re-reaching the origin,
individuation, hermeneutics.

J. J. Lodder
2024-09-25 21:23:31 UTC
Permalink
Post by Ross Finlayson
Zero meters per second is infinity seconds per meter.
It is zero Hertz per diopter.
I don't hear you,

Jan
Ross Finlayson
2024-09-26 01:54:51 UTC
Permalink
Post by J. J. Lodder
Post by Ross Finlayson
Zero meters per second is infinity seconds per meter.
It is zero Hertz per diopter.
I don't hear you,
Jan
Perhaps read the transcript.
J. J. Lodder
2024-09-26 09:56:42 UTC
Permalink
Post by Ross Finlayson
Post by J. J. Lodder
Post by Ross Finlayson
Zero meters per second is infinity seconds per meter.
It is zero Hertz per diopter.
I don't hear you,
Jan
Perhaps read the transcript.
I give up on you,

Jan
bertietaylor
2024-09-26 11:23:01 UTC
Permalink
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Check out Arindam's physics.
Discuss in detail if you dare.
Ross Finlayson
2024-09-26 20:34:52 UTC
Permalink
Post by bertietaylor
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Check out Arindam's physics.
Discuss in detail if you dare.
And what does it say?
bertietaylor
2024-09-26 21:19:18 UTC
Permalink
In brief the conservation laws are wrong. Momentum can be created with
certain techniques for faster than light travel. Energy is created and
destroyed in our one infinite, eternal universe.

Woof-woof

Bertietaylor (Arindam's celestial cyberdogs)
bertietaylor
2024-09-26 21:57:11 UTC
Permalink
Post by Ross Finlayson
Post by bertietaylor
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Check out Arindam's physics.
Discuss in detail if you dare.
And what does it say?
https://groups.google.com/g/sci.physics/c/8HgH3sbRe94/m/M60qDJqmAQAJ

The physics aphorisms of Arindam

1.1 While relativity is completely wrong, such cannot be said of quantum
theory.

1.2 However it depends upon energy levels of the orbital electrons. It
ignores the existence of aether. It is devoid of any geometric basis for
electron movement.

1.3 Depending upon energy levels to begin with is perilous. Energy is
for business and money-making - the physicist should be interested
primarily about forces. And as force unlike power/energy is a vector
quantity, and so has direction, the geometrical situation is of
paramount importance.

1.4 Using quantum theory, reflection of light may be explained this way
- an incoming packet of energy called a photon causes an electron to
jump from a lower energy orbital shell to a higher energy orbital shell.
This is unstable, so it jumps down from the higher energy orbital shell
to the lower energy orbital shell. The difference in energy is emitted
now as a photon.

1.5 In 1.4 above the implicit notion is that the electron orbits are
circular. It is also implied that the photon must have some mass as it
has energy following e=mcc, and this mass with movmentum mc has the
energy to kick up the electron to the higher orbit shell.

1.6 Now let us consider the above phenomenon in terms of aether, forces
and geometries.

1.7 Aether by definition is a very fine solid through which all protons
and electrons and neutrons pass the way bullets may go through grass
which does not break but just bends. The photon in the aetheric context
is a small burst of radiant energy. It is a disturbance with no mass.

1.8 When this aetheric disturbance caused by the radiation reaches the
electron and as it envelops the electron, it changes the orbit of the
electron by displacement.

1.9 In the process of displacement the disturbance loses its energy as
the force to displace the electron is lost with the movement of the
electron. This is for the first quarter cycle of the wave - from zero to
peak

1.10 As a result of the energy absorption the orbit of the electron is
no longer circular but elliptical, and more "high energy" that way.

1.11 An electric field is created with the dipole effect caused by the
elliptic orbit. There was no electric field before the disturbance; now
there is; so there has been a change of electric field meaning that has
to be a corresponding changing magnetic field. Which will creating
another changing electric field and so on till we have a burst of
radiation, equivalent to the photon.

1.12 The electron at the higher energy level or greater ellipticity can
be returned to the original orbit shell with the next quarter of the
wave, from peak to zero. Again, as per 1.11 there will be a
electromagnetic wave formation completing the half cycle.

1.13 The electron in this case does not behave as a single orbiting
particle but as a thin and elastic rubber band.

1.14 The idea of the electron not as a particle but as a rubber band is
of crucial importance in our study of he nucleus of an atom.





2.1 Aether, a solid made of infinitely fine particles, fills the entire
infinite universe.

2.2 The particles can vibrate, that is, oscillate about their mean
positions.

2.3 The only force in the universe is electric as matter is made up of
positive and negative charges.

2.4 When the electric field changes, it creates a changing magnetic
field, which creates a changing electric field and so on. The changing
electric fields vibrate the aether.

2.5 If the electric field loops as in a current, there is a steady
magnetic field.

2.6 Matter is made up of negative charges called electrons and protons
that are positive charges.

2.7 Under mutual attraction, they go through aether as a diver through a
wave. When static, they let the wave push them this way and that.

2.8 Aether is a solid but its density cannot be found as aether fills
everything including the space within the atom.

2.9 Only the density of protons and electrons can be estimated, for
their mass and volume may be known from experiments.

2.10 Aether cannot affect the normal movement of the electrons and
protons as they go through aether. There is no drag.

2.11 Aether bends to let electrons and protons squeeze through. No loss
of momentum, thus, in the normal situation.

2.11 But with the applies electric field there is aetheric swaying from
vibration about their mean positions according to the frequency of the
changing electric field. This is what moves the electrons from their
normal states. In this displacement of the electron the kinetic energy
of the electromagnetic wave is absorbed.

2.12 Thus only when there is an electric field causing vibration to the
aether there is momentum transfer to the electron.

2.13 Electrons are like rubber bands while protons may be spherical.




3.1 The aether particles are infinitely small by definition.

3.2 As they are infinitely small like points they have as you say no
shape nor structure not volume.

3.3 Under the impact of electrical forces they vibrate and this
vibration impacts upon the momentum of the electrons.

3.4 Thus the kinetic energy of the vibration transforms to the kinetic
energy of the electron.

3.5 The reverse situation happens when the electron loses its kinetic
energy. It creates the aetheric vibration.

3.6 This is understood it as water molecules going past a very thin set
of wires forming a sieve. Only this time the water molecules stick to
each other in their relative positions.

3.7 Aether particles bend aside to let the electrons and protons pass
through them.





4.1 The definition of aether follows from a book referred to and quoted
from in my 2005 post.'

https://groups.google.com/d/msg/soc.culture.australian/wwQ4LkfM4bc/7uhLA2kLDfQJ

4.2 aether: a solid where infinitely fine, infinitely elastic particles
filling the entire infinite universe including the inter-atomic spaces
maintain their respective positions. It is the medium for the
propagation of energy with electromagnetic waves.

4.3 The 19th century notions of aether are extended to explain the
propagation of electromagnetic waves acting upon the electrons in
matter; and how matter receives these waves and creates these waves.
This is the field approach where forces with their directions are given
primary importance.

4.4 This is a far superior and intuitive approach than its alternative,
the energy based quantum theory which depends solely upon assumptions
piled upon assumptions.




5.1 Consider a firecracker - the amount of gunpowder is small as
compared to the amount of packing. When the cracker explodes, the paper
or string is blown out. It is supposed that the energy of the
firecracker comes from the powder alone. For the string or paper
surrounding the powder is chemically inert.

5.2 The above fact, that packing is needed for powerful explosions, was
very well known to all those using muzzle loader guns. They had to pack
the powder in.

5.3 That loose powder does not explode, merely burns well, is also
clearly shown by the behaviour of fuses.

5.4 If we go by the calorie output of fuses and crackers, we should get
the same result.

5.4 However firecrackers, bombs, etc. that require a lot of packing
(paper or steel casing) produce a lot more kinetic energy than the fuse.

5.5 This kinetic energy is evidently coming from the packing.

5.6 Tighter the packing, greater the energy.

5.7 These are some of the basic issues, observed from Nature, that will
be useful to understand the formula of energy creation and destruction,
namely 0.5mVVN(N-k).





6.1 Let a mass m in free space have within its geometry an internal
energy source that can increase its velocity by an amount v each time an
amount of energy k.E from it is utilised. The kinetic increases after
each hit increases by E = 0.5mvv. k is an efficiency factor greater than
1 related to the losses involved in converting the internal energy to
the kinetic energy. After N hits the velocity will be Nv. With respect
to the initial state the kinetic energy of the mass will be 0.5mvvNN.
The internal energy used up will be NkE or 0.5mvvNk. Thus the increase
in energy e after N hits will be, if N>k, e=0.5mvvN(N-k).

6.2 The most obvious display of internal energy creating internal force
equally in directions is the chemical explosion. A matchstick, a bullet,
a chemical bomb - these are all examples of chemical explosion showing
the utilisation of internal energy used for creating internal force,
that causing heat and kinetic energy to the surroundings.

6.3 Aphorisms 5.1 to 5.7 (given below) elaborate on the nature of the
explosion in relation to the energy generated, with respect to packing
of the explosive matter.

6.4 The nuclear explosion creates a great deal more destructive kinetic
energy than a chemical explosion. This is because the packing in a
nuclear explosion is much more dense than a chemical reaction. In a
chemical reaction atoms are involved. In a nuclear reaction the nucleus
is involved.

6.5 In quantitative terms, the dimension of an atom is of the order of
10^-10m; the dimension of the nucleus is of the order of 10^-15m or 10^5
times more. This is the linear dimension - in three dimensions the
packing of nuclei will be denser by a factor of 10^15. However in a
nuclear explosion it is not as if all the atoms are bunched up as nuclei
- so the packing factor is in between 10^5 to 10^15. Let us say that a
nuclear explosion the active constituents are packed to the order of
10^6 with respect to the chemical explosion to be conservative.

6.6 From the above rough analysis, it is obvious that the nuclear
explosion, for the same mass, should be 10^10 times more powerful than
the chemical explosion. 1 ton of TNT generates 5*10^9 joules; a nuclear
bomb of mass 1 ton of active material (the nuclear material plus the
packing surrounds) should thus generate 5*10^15 joules. Now a hydrogen
bomb of 1 Megaton generates 5*10^15 joules.

6.7 Thus the simple matter of packing the fissile material explains the
vast disparity of energy between the nuclear explosion and the chemical
explosion.

6.8 What is happening is that the N factor in the equation
e=0.5mvvN(N-k)
is much higher for the nuclear explosion than it is for the chemical.
Each atom in m gets hit N times in any explosion - greater the packing,
more the N. The outer atoms get hit by inner atoms that are getting out
in all directions, again and again. The force is directed in all
directions; the non-fissile elements get hit by the fissile atoms that
keep on expanding out at a great velocity.

7.0 About the hydrogen bomb, and how the so-called strong nuclear force
is actually the familiar electrostatic force operating at the atomic
nucleus level.

7.1 The hydrogen atom is composed of a single proton and a single
electron circling around it, as per the most established model of the
hydrogen atom. There are isotopes of hydrogen occuring naturally - there
is a neutron associated with that single proton. It is this isotope -
deuterium - of hydrogen that is used in nuclear bombs (called hydrogen
bombs, based upon supposed fusion).


7.2 In fusion, the deuterium is supposed to become another isotope -
tritium - after intense heat is applied as a result of an earlier
fission bomb. There is apparently a drop in mass, that is translated
into energy. However, we can propose another alternative explanation for
this great energy.


7.3 Consider a neutron to be a close union of a proton and an electron.
The bond between them is extraordinarily strong - two charges joined at
a zero distance, so the bonding force is very great. However, let us
assert that the electron does not lose its identity even in this close
union.


7.4 A deuterium atom can thus be seen as the union of two protons joined
by an electron. The bonding force here is very strong, but can be broken
with enormous impact is caused as a result of nuclear fission.


7.5 Nuclear fission causes the extraordinary aether vibration to break
apart the bonding in the deuterium atom. The two protons in the nucleus
cannot be held together by the electron. As the electron gives up its
hold, the two protons, that are at a very close distance, move apart
with extraordinary force.


7.6 The movement of the protons with respect to the electron causes a
time varying electric field, which will create a time varying magnetic
field, and together they will proceed as a very high energy
electromagnetic gamma ray once again causing aetheric vibration. This
vibration will dissociate the other deuterium atoms, causing a chain
reaction. Being very fast, and very powerful with the most extrordinary
electrostatic forces being released, the hydrogen bomb is thus created.

7.7 The hydrogen bomb thus has nothing to do with fusion, but with the
fission of the deuterium isotope of hydrogen.

7.8 The deuterium isotope may be considered the fundamental building
block for the nuclei of all other elements. Multiples of them, with
extra neutrons, constitute the nuclei of the heavier elements. The
electrons glue the protons together, while presenting a net positive
charge that are balanced by the electrons orbiting the nucleus.
Ross Finlayson
2024-09-27 00:32:57 UTC
Permalink
Post by bertietaylor
Post by Ross Finlayson
Post by bertietaylor
Post by Ross Finlayson
Does anybody even bother to think about vis-viva versus vis-motrix
anymore, with regards to conservation, momentum, inertia, and energy,
and potential and impulse energy?
Is it usually considered at all that momentum and inertia change
places with respect to resistance to change of motion and rest
respectively sort of back and forth in the theory since antiquity?
Several times?
Check out Arindam's physics.
Discuss in detail if you dare.
And what does it say?
https://groups.google.com/g/sci.physics/c/8HgH3sbRe94/m/M60qDJqmAQAJ
The physics aphorisms of Arindam
1.1 While relativity is completely wrong, such cannot be said of quantum
theory.
1.2 However it depends upon energy levels of the orbital electrons. It
ignores the existence of aether. It is devoid of any geometric basis for
electron movement.
1.3 Depending upon energy levels to begin with is perilous. Energy is
for business and money-making - the physicist should be interested
primarily about forces. And as force unlike power/energy is a vector
quantity, and so has direction, the geometrical situation is of
paramount importance.
1.4 Using quantum theory, reflection of light may be explained this way
- an incoming packet of energy called a photon causes an electron to
jump from a lower energy orbital shell to a higher energy orbital shell.
This is unstable, so it jumps down from the higher energy orbital shell
to the lower energy orbital shell. The difference in energy is emitted
now as a photon.
1.5 In 1.4 above the implicit notion is that the electron orbits are
circular. It is also implied that the photon must have some mass as it
has energy following e=mcc, and this mass with movmentum mc has the
energy to kick up the electron to the higher orbit shell.
1.6 Now let us consider the above phenomenon in terms of aether, forces
and geometries.
1.7 Aether by definition is a very fine solid through which all protons
and electrons and neutrons pass the way bullets may go through grass
which does not break but just bends. The photon in the aetheric context
is a small burst of radiant energy. It is a disturbance with no mass.
1.8 When this aetheric disturbance caused by the radiation reaches the
electron and as it envelops the electron, it changes the orbit of the
electron by displacement.
1.9 In the process of displacement the disturbance loses its energy as
the force to displace the electron is lost with the movement of the
electron. This is for the first quarter cycle of the wave - from zero to
peak
1.10 As a result of the energy absorption the orbit of the electron is
no longer circular but elliptical, and more "high energy" that way.
1.11 An electric field is created with the dipole effect caused by the
elliptic orbit. There was no electric field before the disturbance; now
there is; so there has been a change of electric field meaning that has
to be a corresponding changing magnetic field. Which will creating
another changing electric field and so on till we have a burst of
radiation, equivalent to the photon.
1.12 The electron at the higher energy level or greater ellipticity can
be returned to the original orbit shell with the next quarter of the
wave, from peak to zero. Again, as per 1.11 there will be a
electromagnetic wave formation completing the half cycle.
1.13 The electron in this case does not behave as a single orbiting
particle but as a thin and elastic rubber band.
1.14 The idea of the electron not as a particle but as a rubber band is
of crucial importance in our study of he nucleus of an atom.
2.1 Aether, a solid made of infinitely fine particles, fills the entire
infinite universe.
2.2 The particles can vibrate, that is, oscillate about their mean
positions.
2.3 The only force in the universe is electric as matter is made up of
positive and negative charges.
2.4 When the electric field changes, it creates a changing magnetic
field, which creates a changing electric field and so on. The changing
electric fields vibrate the aether.
2.5 If the electric field loops as in a current, there is a steady
magnetic field.
2.6 Matter is made up of negative charges called electrons and protons
that are positive charges.
2.7 Under mutual attraction, they go through aether as a diver through a
wave. When static, they let the wave push them this way and that.
2.8 Aether is a solid but its density cannot be found as aether fills
everything including the space within the atom.
2.9 Only the density of protons and electrons can be estimated, for
their mass and volume may be known from experiments.
2.10 Aether cannot affect the normal movement of the electrons and
protons as they go through aether. There is no drag.
2.11 Aether bends to let electrons and protons squeeze through. No loss
of momentum, thus, in the normal situation.
2.11 But with the applies electric field there is aetheric swaying from
vibration about their mean positions according to the frequency of the
changing electric field. This is what moves the electrons from their
normal states. In this displacement of the electron the kinetic energy
of the electromagnetic wave is absorbed.
2.12 Thus only when there is an electric field causing vibration to the
aether there is momentum transfer to the electron.
2.13 Electrons are like rubber bands while protons may be spherical.
3.1 The aether particles are infinitely small by definition.
3.2 As they are infinitely small like points they have as you say no
shape nor structure not volume.
3.3 Under the impact of electrical forces they vibrate and this
vibration impacts upon the momentum of the electrons.
3.4 Thus the kinetic energy of the vibration transforms to the kinetic
energy of the electron.
3.5 The reverse situation happens when the electron loses its kinetic
energy. It creates the aetheric vibration.
3.6 This is understood it as water molecules going past a very thin set
of wires forming a sieve. Only this time the water molecules stick to
each other in their relative positions.
3.7 Aether particles bend aside to let the electrons and protons pass
through them.
4.1 The definition of aether follows from a book referred to and quoted
from in my 2005 post.'
https://groups.google.com/d/msg/soc.culture.australian/wwQ4LkfM4bc/7uhLA2kLDfQJ
4.2 aether: a solid where infinitely fine, infinitely elastic particles
filling the entire infinite universe including the inter-atomic spaces
maintain their respective positions. It is the medium for the
propagation of energy with electromagnetic waves.
4.3 The 19th century notions of aether are extended to explain the
propagation of electromagnetic waves acting upon the electrons in
matter; and how matter receives these waves and creates these waves.
This is the field approach where forces with their directions are given
primary importance.
4.4 This is a far superior and intuitive approach than its alternative,
the energy based quantum theory which depends solely upon assumptions
piled upon assumptions.
5.1 Consider a firecracker - the amount of gunpowder is small as
compared to the amount of packing. When the cracker explodes, the paper
or string is blown out. It is supposed that the energy of the
firecracker comes from the powder alone. For the string or paper
surrounding the powder is chemically inert.
5.2 The above fact, that packing is needed for powerful explosions, was
very well known to all those using muzzle loader guns. They had to pack
the powder in.
5.3 That loose powder does not explode, merely burns well, is also
clearly shown by the behaviour of fuses.
5.4 If we go by the calorie output of fuses and crackers, we should get
the same result.
5.4 However firecrackers, bombs, etc. that require a lot of packing
(paper or steel casing) produce a lot more kinetic energy than the fuse.
5.5 This kinetic energy is evidently coming from the packing.
5.6 Tighter the packing, greater the energy.
5.7 These are some of the basic issues, observed from Nature, that will
be useful to understand the formula of energy creation and destruction,
namely 0.5mVVN(N-k).
6.1 Let a mass m in free space have within its geometry an internal
energy source that can increase its velocity by an amount v each time an
amount of energy k.E from it is utilised. The kinetic increases after
each hit increases by E = 0.5mvv. k is an efficiency factor greater than
1 related to the losses involved in converting the internal energy to
the kinetic energy. After N hits the velocity will be Nv. With respect
to the initial state the kinetic energy of the mass will be 0.5mvvNN.
The internal energy used up will be NkE or 0.5mvvNk. Thus the increase
in energy e after N hits will be, if N>k, e=0.5mvvN(N-k).
6.2 The most obvious display of internal energy creating internal force
equally in directions is the chemical explosion. A matchstick, a bullet,
a chemical bomb - these are all examples of chemical explosion showing
the utilisation of internal energy used for creating internal force,
that causing heat and kinetic energy to the surroundings.
6.3 Aphorisms 5.1 to 5.7 (given below) elaborate on the nature of the
explosion in relation to the energy generated, with respect to packing
of the explosive matter.
6.4 The nuclear explosion creates a great deal more destructive kinetic
energy than a chemical explosion. This is because the packing in a
nuclear explosion is much more dense than a chemical reaction. In a
chemical reaction atoms are involved. In a nuclear reaction the nucleus
is involved.
6.5 In quantitative terms, the dimension of an atom is of the order of
10^-10m; the dimension of the nucleus is of the order of 10^-15m or 10^5
times more. This is the linear dimension - in three dimensions the
packing of nuclei will be denser by a factor of 10^15. However in a
nuclear explosion it is not as if all the atoms are bunched up as nuclei
- so the packing factor is in between 10^5 to 10^15. Let us say that a
nuclear explosion the active constituents are packed to the order of
10^6 with respect to the chemical explosion to be conservative.
6.6 From the above rough analysis, it is obvious that the nuclear
explosion, for the same mass, should be 10^10 times more powerful than
the chemical explosion. 1 ton of TNT generates 5*10^9 joules; a nuclear
bomb of mass 1 ton of active material (the nuclear material plus the
packing surrounds) should thus generate 5*10^15 joules. Now a hydrogen
bomb of 1 Megaton generates 5*10^15 joules.
6.7 Thus the simple matter of packing the fissile material explains the
vast disparity of energy between the nuclear explosion and the chemical
explosion.
6.8 What is happening is that the N factor in the equation
e=0.5mvvN(N-k)
is much higher for the nuclear explosion than it is for the chemical.
Each atom in m gets hit N times in any explosion - greater the packing,
more the N. The outer atoms get hit by inner atoms that are getting out
in all directions, again and again. The force is directed in all
directions; the non-fissile elements get hit by the fissile atoms that
keep on expanding out at a great velocity.
7.0 About the hydrogen bomb, and how the so-called strong nuclear force
is actually the familiar electrostatic force operating at the atomic
nucleus level.
7.1 The hydrogen atom is composed of a single proton and a single
electron circling around it, as per the most established model of the
hydrogen atom. There are isotopes of hydrogen occuring naturally - there
is a neutron associated with that single proton. It is this isotope -
deuterium - of hydrogen that is used in nuclear bombs (called hydrogen
bombs, based upon supposed fusion).
7.2 In fusion, the deuterium is supposed to become another isotope -
tritium - after intense heat is applied as a result of an earlier
fission bomb. There is apparently a drop in mass, that is translated
into energy. However, we can propose another alternative explanation for
this great energy.
7.3 Consider a neutron to be a close union of a proton and an electron.
The bond between them is extraordinarily strong - two charges joined at
a zero distance, so the bonding force is very great. However, let us
assert that the electron does not lose its identity even in this close
union.
7.4 A deuterium atom can thus be seen as the union of two protons joined
by an electron. The bonding force here is very strong, but can be broken
with enormous impact is caused as a result of nuclear fission.
7.5 Nuclear fission causes the extraordinary aether vibration to break
apart the bonding in the deuterium atom. The two protons in the nucleus
cannot be held together by the electron. As the electron gives up its
hold, the two protons, that are at a very close distance, move apart
with extraordinary force.
7.6 The movement of the protons with respect to the electron causes a
time varying electric field, which will create a time varying magnetic
field, and together they will proceed as a very high energy
electromagnetic gamma ray once again causing aetheric vibration. This
vibration will dissociate the other deuterium atoms, causing a chain
reaction. Being very fast, and very powerful with the most extrordinary
electrostatic forces being released, the hydrogen bomb is thus created.
7.7 The hydrogen bomb thus has nothing to do with fusion, but with the
fission of the deuterium isotope of hydrogen.
7.8 The deuterium isotope may be considered the fundamental building
block for the nuclei of all other elements. Multiples of them, with
extra neutrons, constitute the nuclei of the heavier elements. The
electrons glue the protons together, while presenting a net positive
charge that are balanced by the electrons orbiting the nucleus.
What electrons?
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