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  4. Why do we have two high tides a day?
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Why do we have two high tides a day?

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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #400 on: 10/10/2018 19:16:29 »
Quote from: Le Repteux on 10/10/2018 16:50:40
When we accelerate a body, it certainly does as if it was pulling the other way, but do we call this force centrifugal?
I do understand that it takes a lot of time, and interest, to "properly" read all my posts ...
Perhaps that´s why you can´t remember that I´ve already answered the quoted question, and more than once ...
Inertia manifests itself in different ways, depending on the dynamic scenario details, and specially on the type and degree of "freedom" to move the considered object has.
If with a constant acceleration we simply accelerate a body which was not moving, obviously we can´t call "centrifugal force" the appearing inertial "effect" ...
Even if it were moving along a straight line and we accelerated it in same direction, we wouldn´t have any centrifugal force. But as soon as somehow its trajectory got bent (necessarily through some type of force acting as centripetal force), inertia would manifest itself as a "tendency" to move outwards (in the sense opposite to the center of curvature), "movement" to be added to its "tangential" velocity at that moment, "tendency" that at least in some cases we can call centrifugal force (equal but opposite to applied centripetal force).
 
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #401 on: 10/10/2018 21:12:52 »
Quote from: rmolnav on 10/10/2018 11:46:16
How "on earth" do you dare tackle the dynamics of the whole sun-earth-moon system simultaneously, when even grasping only the dynamics of  earth-moon system, as we are seeing, is so tricky ??

By seeing through all the unnecessary confusion to the actual mechanism involved. You are tripping up over complexities of your own making and are producing bad physics as a result, misleading yourself (and anyone else who is unfortunate enough to be taken in by your claims).

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But now, with no better arguments, just "observing" what you think are the real movements of the three celestial objects (you need no other information, as you also said), you deduce what in italics ... If you were a guy really well educated on Dynamics, or in Astronomy, the odds of being right could be not insignificant. But with the background you have shown here, quite flawed conclusions are unavoidable ... And, as so frequently, you are utterly wrong !!

I have been consistently utterly right, but people who shout a lot in capitals, bold print, and use multiple exclamation marks are generally poor judges. The only reason you think I'm wrong is that you are sure you're right because you've found a scientist who's made the same mistake as you (in something he wrote for children), and because he's a scientist, you think he must be right. Your explanation does not fit the facts though, so you have been shown to be wrong (repeatedly and in a multitude of different ways). You can't follow rational arguments (as we've seen a hundred times now), so all you do is go on pushing the same broken story while making appeals to an authority who may well be an expert in most aspects of the tides, but clearly not on the issue of the initial cause which is outside of his speciality.

When you have the moon and sun on opposite sides of us, you simply cannot have centrifugal force involved in the "bulges" at both sides of the Earth - it is impossible for the water to be lifted upwards at two opposite sides in such a way. This means that either the sun's input to the "bulges", or the moon's input to the "bulges" cannot possibly involve centrifugal force, but depend solely on straight-line differential gravity to account for them. The Earth is being accelerated more strongly towards the sun than the moon, so we know that there will be times (regardless of any greater acceleration that may be applied to the solar system from elsewhere) when the Earth will actually be accelerating away from the moon rather than towards it, making it completely impossible for the "bulge" on the far side from the moon to be generated by centrifugal force. We know that the biggest contribution to the bulge there comes from the moon, so we can't transfer that mechanism to the sun (or to any more distant force which is so even that it produces no detectable "bulge" at all).

We have a 100% guarantee that the Earth is often accelerating away from the moon at times when you claim the "bulge" on the far side of the Earth from the moon is caused by centrifugal force, and if you run that past any reputable physicist, they will tell you that it cannot be driven by centrifugal force in such cases. They will also tell you that such cases must occur several times a year and that because your mechanism doesn't work on such occasions, it cannot be a correct explanation. If you run this past your NOAA friend, he will abandon your explanation too.

The game's over - your mechanism has shattered. If you want to go on pushing it you should start a new thread about it in the New Theories subforum where infinite promotion of broken theories is allowed.

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Rather tricky, isn´t it ? ... But much simpler than trying and analyzing both "differently-rooted" phenomena together !!

No - it isn't tricky at all. You're manufacturing mechanisms that aren't real to produce a massive pile of unnecessary complexities which not only add nothing to anyone's understanding, but actively subtract from understanding by being plain wrong.
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Offline Le Repteux

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Re: Why do we have two high tides a day?
« Reply #402 on: 10/10/2018 22:19:38 »
Quote from: rmolnav on 10/10/2018 19:16:29
inertia would manifest itself as a "tendency" to move outwards (in the sense opposite to the center of curvature), "
Inertia is the result of bodies resisting to their acceleration, and they don't need to have a tendency to accelerate outward to do that, just to go on moving at the same speed and in the same direction they were moving before they got accelerated. Bodies are not running against a force, they only take time to change their speed or their direction, and during that time, they simply don't accelerate. Look at my simulation on acceleration again, and observe the particles' speed display at the left while the photon makes a round trip between them. Notice that, even if the force never stops pushing the left particle to the right, it increases its speed only when the photon sent from the right particle strikes it. That photon brings back the information that the right particle is moving away because that's precisely what it was doing when it was sending the photon, and that information permits the left particle to increase its speed. It takes a while before the information travels between the particles, so no wonder if they don't accelerate instantly. This way, mass becomes a quantum issue, the same kind of issue we get with quantum uncertainty. I personally think that the two issues are linked, but that's another subject.
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #403 on: 11/10/2018 06:48:15 »
Quote from: David Cooper on 10/10/2018 21:12:52
When you have the moon and sun on opposite sides of us, you simply cannot have centrifugal force involved in the "bulges" at both sides of the Earth - it is impossible for the water to be lifted upwards at two opposite sides in such a way. This means that either the sun's input to the "bulges", or the moon's input to the "bulges" cannot possibly involve centrifugal force, but depend solely on straight-line differential gravity to account for them. The Earth is being accelerated more strongly towards the sun than the moon, so we know that there will be times (regardless of any greater acceleration that may be applied to the solar system from elsewhere) when the Earth will actually be accelerating away from the moon rather than towards it, making it completely impossible for the "bulge" on the far side from the moon to be generated by centrifugal force. We know that the biggest contribution to the bulge there comes from the moon, so we can't transfer that mechanism to the sun (or to any more distant force which is so even that it produces no detectable "bulge" at all).
We have a 100% guarantee that the Earth is often accelerating away from the moon at times when you claim the "bulge" on the far side of the Earth from the moon is caused by centrifugal force, and if you run that past any reputable physicist, they will tell you that it cannot be driven by centrifugal force in such cases. They will also tell you that such cases must occur several times a year and that because your mechanism doesn't work on such occasions, it cannot be a correct explanation. If you run this past your NOAA friend, he will abandon your explanation too.
Is the root of what you say that, being earth´s orbit elliptical, when earth is between sun and moon, no possible moon-related centrifugal force could exist, because "We have a 100% guarantee that the Earth is (then) accelerating away from the moon" ?
Is just that what you directly observe and consider as "facts", and therefore:
Quote from: David Cooper on 10/10/2018 21:12:52
The game's over - your (rmolnav´s) mechanism has shattered...??

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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #404 on: 11/10/2018 20:39:31 »
Quote from: rmolnav on 11/10/2018 06:48:15
Is the root of what you say that, being earth´s orbit elliptical, when earth is between sun and moon, no possible moon-related centrifugal force could exist, because "We have a 100% guarantee that the Earth is (then) accelerating away from the moon" ?

Why would it matter whether it's circular or elliptical? All that counts is that the sun's pull on the Earth is stronger than the moon's when the Earth is between the sun and moon, so the Earth must be accelerating towards the sun rather than towards the moon unless something else is pulling on the Earth even more strongly, such as the combined pull of the galaxy towards its centre of mass. I haven't crunched the numbers to see if that force is stronger on the Earth than the sun's pull is, but if so, it could lead to the Earth accelerating towards the moon rather than the sun on some occasions. However, we only have to wait six months for that to reverse and you'll certainly have the Earth accelerating towards the sun rather than the moon. That's why I said there are several times in the year when the Earth's guaranteed to be accelerating towards the sun rather than towards the moon on occasions when the Earth is between the sun and moon, and that acceleration away from the moon absolutely guarantees that centrifugal force cannot throw the sea up at all on the far side from the moon, and that disproves your mechanism. The moon's contribution to the "bulges" on such occasions has to be accounted for 100% by differential gravity.
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #405 on: 12/10/2018 07:56:33 »
Quote from: David Cooper on 11/10/2018 20:39:31
Why would it matter whether it's circular or elliptical? All that counts is that the sun's pull on the Earth is stronger than the moon's when the Earth is between the sun and moon, so the Earth must be accelerating towards the sun rather than towards the moon unless something else is pulling on the Earth even more strongly, such as ...
Well, I said "elliptical", not as the opposite to "circular" (just a special case of "elliptical"...). I used the real term "elliptical", which logically includes its feature that curvature is always towards the sun. And as you had said:
Quote from: David Cooper on 10/10/2018 21:12:52
We have a 100% guarantee that the Earth is often accelerating away from the moon at times when you claim the "bulge" on the far side of the Earth from the moon is caused by centrifugal force
you could mean earth´s centripetal acceleration must always be "inwards" (towards the interior of the ellipse). Therefore inherent inertial force (centrifugal force), if any, ought to be towards the exterior of the ellipse, and on days close to full moon it couldn´t occur that "the "bulge" on the far side of the Earth from the moon is caused by centrifugal force" ... (as YOU SAY I claim)
Is that what you actually mean ...? Because now you have added yet another confusing statement:
Quote from: David Cooper on 11/10/2018 20:39:31
... we only have to wait six months for that to reverse and you'll certainly have the Earth accelerating towards the sun rather than the moon.
when scenarios sun-earth-moon and sun-moon-earth actually alternate every couple of weeks ...
By the way, it´s clear to me you haven´t even read my post #398, because I didn´t claim mentioned bulge is caused ONLY by centrifugal force ... I said:
Quote from: rmolnav on 10/10/2018 11:46:16
If we analyze them separately, when with FULL MOON we have:
1) On the one hand sun´s pull is maximum AT LOCAL NOON SIDE. Sun-related centrifugal force at that area, as "outwards" at that time is towards earth´s CM, would actually make sea water level decrease, but less than opposite sun´s pull effect: THAT WOUD GIVE US ONE OF THE SUN-RELATED BULGES.
And on the other hand, at mentioned area moon-related bulge also builds, because moon´s pull there is smaller than moon-related centrifugal force: ONE OF THE MOON-RELATED BULGES.
Both bulges ADD UP, and we have spring high tide at that area, some time after noon due to the gap caused by fast earth daily spinning ...

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Offline Colin2B

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Re: Why do we have two high tides a day?
« Reply #406 on: 12/10/2018 09:17:23 »
Quote from: Le Repteux on 10/10/2018 16:50:40
Quote from: Colin2B on 10/10/2018 08:47:26
Again you are mixing and confusing frames.
I don't think I am. I knew what the observer at the center of rotation was seeing, but I also knew which one was moving faster  ...... When we are rotating, we know we are, and if an observer at rest says that, from his viewpoint, we are not, then we can change places with him so that he can feel the force, which would then be a good reason to change reference frames in this case.
Yes, you are confusing frames and I can see why.
As I said before, it doesn’t matter if we know we are rotating, it makes no difference; in fact it is essential we know so we can calculate the centrifugal force. Even before Sagnac it was possible to detect rotation, Newton used examples of rotating bucket and linked spheres, and Foucault used a pendulum. 
The issue is that vectors can be handled from any frame and at times it is convenient to use a frame at rest with the roundabout - a co-rotating frame. This doesn’t mean that the person on the roundabout thinks they are stationary, just that that is the frame we are analysing from.
Simple example. You are standing on a platform as a train goes past, @rmolnav  is on the train tossing a ball up and down. In his co-moving frame the ball is going up and down, in your rest frame it describes a sine wave. In a similar way we can analyse a rotating roundabout from a co-rotating frame, we just need to obey the rules of dynamics for how that analysis is performed.
So, let’s roll back.
@rmolnav  has put forward a model based on a co-rotating frame. If you want to say that model is wrong you have 2 alternatives:
- You can say that he is not following the rules eg has incorrectly accounted for a force.
- You could also say his model is incomplete.
What you can’t say is that he should consider the motion to be tangential, because that is not part of the rules for this type of analysis, and can only be used from a frame which is not co-rotating.

You can put forward your own analysis based on tangential motion and gravitational attraction to show what ‘really’ happens. However, this will not disprove rmolnav model as you are only offering an alternative analysis from a different frame, and rmolnav might also be forgiven for asking why you didn’t go the whole hog and do your analysis from geodesics and motion relative to them avoiding gravitational force.

I think any further discussion of rotating frame analysis should be done in a separate thread as it is disjointing the discussion between @rmolnav  and @David Cooper
« Last Edit: 12/10/2018 09:54:01 by Colin2B »
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #407 on: 12/10/2018 20:05:48 »
Quote from: rmolnav on 12/10/2018 07:56:33
Quote from: David Cooper on 10/10/2018 21:12:52
We have a 100% guarantee that the Earth is often accelerating away from the moon at times when you claim the "bulge" on the far side of the Earth from the moon is caused by centrifugal force
you could mean earth´s centripetal acceleration must always be "inwards" (towards the interior of the ellipse). Therefore inherent inertial force (centrifugal force), if any, ought to be towards the exterior of the ellipse, and on days close to full moon it couldn´t occur that "the "bulge" on the far side of the Earth from the moon is caused by centrifugal force" ... (as YOU SAY I claim)
Is that what you actually mean ...?

There are at least two ellipses involved - one with the Earth going round the sun and the other with it trying to go round the moon (and moving round the barycentre). The path it's following round the sun is the more significant of the two, the result being that the moon is on the outside of the curved path that the Earth is following when the Earth is in this position between the sun and moon - the moon's pull merely makes the Earth's curved path a little bit straighter at such times than it would be otherwise, having insufficient strength to curve it enough to put the moon on the inside of the curve. This means that, if we ignore other gravitational sources, the acceleration is towards the sun rather than the moon and any centrifugal bulge would have to be on the side of the Earth that faces the moon.

Quote
Because now you have added yet another confusing statement:
Quote from: David Cooper on 11/10/2018 20:39:31
... we only have to wait six months for that to reverse and you'll certainly have the Earth accelerating towards the sun rather than the moon.
when scenarios sun-earth-moon and sun-moon-earth actually alternate every couple of weeks ...

If you wait two weeks, you then have the moon and sun on the same side of the Earth rather than opposite sides, so that doesn't illustrate the point I'm making. My point is that there could be a greater acceleration from some other source, such as the centre of mass of the galaxy. (That may not be the case - I haven't crunched the numbers to see if it's stronger than the sun's pull on us, but let's just assume for now that it might be.) If the centre of mass of the galaxy and the moon are on the same side of the Earth as each other while the sun is on the opposite side, it could be that the acceleration is towards the moon rather than towards the sun. However, if we wait for a full moon about half a year later, we would then have the centre of mass of the galaxy and the sun on the same side of the Earth with the moon on the opposite side, thereby guaranteeing that the acceleration is towards the sun rather than towards the moon, thereby ensuring that a "bulge" in the sea on the far side from the moon cannot be driven by centrifugal force.

The same argument applies to any other stronger source of gravity from further afield in the universe - there are guaranteed situations when the acceleration is away from the moon rather than towards it.

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By the way, it´s clear to me you haven´t even read my post #398, because I didn´t claim mentioned bulge is caused ONLY by centrifugal force ...

The point is that none of this "bulge" can be caused by centrifugal force because in many situations the Earth is accelerating in a direction that makes that completely impossible, and yet the "bulge" is there regardless, revealing that the real cause is not the one you claim for it.

Quote
I said:
Quote from: rmolnav on 10/10/2018 11:46:16
If we analyze them separately, when with FULL MOON we have:
1) On the one hand sun´s pull is maximum AT LOCAL NOON SIDE. Sun-related centrifugal force at that area, as "outwards" at that time is towards earth´s CM, would actually make sea water level decrease, but less than opposite sun´s pull effect: THAT WOUD GIVE US ONE OF THE SUN-RELATED BULGES.
And on the other hand, at mentioned area moon-related bulge also builds, because moon´s pull there is smaller than moon-related centrifugal force: ONE OF THE MOON-RELATED BULGES.
Both bulges ADD UP, and we have spring high tide at that area, some time after noon due to the gap caused by fast earth daily spinning ...

It's really difficult to make sense of that because of the confusing wording, which is why it's easier for me just to set out what's happening at such times so that you can agree or disagree with each named point:-

The sun is on the inside of the curved path the Earth is following and the moon is on the outside of that curve (and the Earth is accelerating towards the sun, away from the moon, while the moon is also being accelerated towards the sun and is therefore not being left behind). So,

(A) The sun's contribution to the "bulge" nearest the sun cannot be caused by centrifugal force - it is lifted by the sun's differential gravity.

(B) The moon's contribution to the "bulge" nearest the sun cannot be caused by centrifugal force either - it is too is lifted by the sun's gravity, but this is enabled by the moon's differential gravity holding it back progressively less over distance.

(C) The "bulge" nearest the moon could be mistaken for centrifugal force, but it's the sun that would have to be driving that, and we know that this bulge is too big for the sun to generate all of it in that way because if we wait a week, we see the major part of this "bulge" move round in line with the moon. The greater part of this "bulge" is therefore clearly driven by the moon's differential gravity.

(D) The sun's contribution to the "bulge" nearest the moon could arguably be caused by centrifugal force, but none of the moon's contributions to either "bulge" can be attributed to that mechanism.

(E) If the acceleration towards the centre of the galaxy (or something more distant) is stronger, then we could have many situations where no part of any of the "bulges" can be attributed to the moon or sun generating them through centrifugal force - the acceleration may be at 90 degrees to them, and such a force would be so even across the Earth that it would create no "bulge" itself, leaving differential gravity as the sole cause of the "bulges".

The reality is that centrifugal force is never a real part of the mechanism - it is always differential gravity that enables material to be lifted.
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #408 on: 13/10/2018 11:49:35 »
SORRY, but once more I have to say: RUBBISH !
Quote from: David Cooper on 12/10/2018 20:05:48
There are at least two ellipses involved - one with the Earth going round the sun and the other with it trying to go round the moon (and moving round the barycentre). The path it's following round the sun is the more significant of the two, the result being that the moon is on the outside of the curved path that the Earth is following when the Earth is in this position between the sun and moon  - the moon's pull merely makes the Earth's curved path a little bit straighter at such times than it would be otherwise... This means that, if we ignore other gravitational sources, the acceleration is towards the sun rather than the moon and any centrifugal bulge would have to be on the side of the Earth that faces the moon.
WRONG! ...
A) "The path it's following round the sun is the more significant of the two..."
With "the more significant", do you mean the one with bigger tidal effects?
If so, you can tell not even in your own "field" are you right ...
"Differential gravity" (by the way, just an "artificial" force actually existing only inside our minds), is inversely proportional to the cube of the distance, not to its square as the real gravitational forces are (by the way, the only gravity-related forces which can actually be "felt" by material stuff ...)
That´s the reason moon´s gravity gradient is "more significant" than sun´s ... 
B) The barycenter´s orbit around the sun has a really small curvature. When full moon, our planet is at its farthest location inside mentioned orbit, and in only a week time it has to pass to the outside of that very little curved orbit ... How "on the world" could that happen if "the moon's pull merely makes the Earth's curved path a little bit straighter at such times than it would be otherwise" ?
It is absolutely necessary that "Earth´s curved path", during a week before and after full moon, has an opposite curvature, that is, towards the outer side of barycenter´s orbit ...
Therefore, things are actually the opposite to what you say
: "...any centrifugal bulge would have to be on the side of the Earth that faces the moon".
Whose mechanism did you say had shattered ??
Quote from: David Cooper on 12/10/2018 20:05:48
The sun is on the inside of the curved path the Earth is following and the moon is on the outside of that curve (and the Earth is accelerating towards the sun, away from the moon, while the moon is also being accelerated towards the sun and is therefore not being left behind). So,
(A) The sun's contribution to the "bulge" nearest the sun cannot be caused by centrifugal force - it is lifted by the sun's differential gravity.
Well, I was going to continue to refute all your statements I find erroneous, but after putting quite clear what above, that one of the main "roots" of your stand is completely "rotten", I find it unnecessary.
Surely I could have explained better the details of all those bulge cases ... But I´m afraid the main problem is not in how I explained it, but that you read it not with an open mind, and without any interest to find something "reasonable" ... And, obviously, the very complexity of the scenario:
Each bulge is the result of four nature physical "effects": two of them gravity-related (caused by moon and sun), and two inertia-related (centrifugal forces inherent in earth´s "dances" with moon and earth) ... And they can have equal or opposite sense, what makes rather tricky to grasp them all, let alone to explain each case to people (especially to people with rather low education in dynamics)
Your "arguments" either are physically flawed (as shown above), or are just something like:
 
Quote from: David Cooper on 12/10/2018 20:05:48
The reality is that centrifugal force is never a real part of the mechanism - it is always differential gravity that enables material to be lifted.
By the way, when I use bold or capital letters is to help possible readers see quickly what I consider most meaningful sentences (or just words) ... That way they could decide whether to read the rest or not ...
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #409 on: 13/10/2018 21:47:42 »
Quote from: rmolnav on 13/10/2018 11:49:35
SORRY, but once more I have to say: RUBBISH !

Most of what you say is indeed rubbish, so no one expects anything else.

Quote
WRONG! ...

No. You merely disagree because you're defending a position that's wrong.

Quote
A) "The path it's following round the sun is the more significant of the two..."
With "the more significant", do you mean the one with bigger tidal effects?

Given that the point being addressed there is the shape of the path that the Earth is following, it should be obvious that what's being referred to is the amount of gravitational pull on the Earth from the sun and moon - they are pulling in opposite directions, and the sun's pull on the Earth is inordinately greater.

Quote
"Differential gravity" (by the way, just an "artificial" force actually existing only inside our minds), is inversely proportional to the cube of the distance, not to its square as the real gravitational forces are (by the way, the only gravity-related forces which can actually be "felt" by material stuff ...)

Differential gravity is gravity. The word "differential" isn't turning it into something else, but merely draws attention to the fact that it diminishes in strength over distance (inversely proportional to the square of the distance) and that it is this variation in strength that causes tides. An even force doesn't cause tides and cannot generate "bulges" at all.

Quote
That´s the reason moon´s gravity gradient is "more significant" than sun´s ...

The reason the moon's gravity gradient is more significant here than the sun's is that the moon is much closer to us, so the force is less even across the Earth as it's spreading out more.

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B) The barycenter´s orbit around the sun has a really small curvature. When full moon, our planet is at its farthest location inside mentioned orbit, and in only a week time it has to pass to the outside of that very little curved orbit ... How "on the world" could that happen if "the moon's pull merely makes the Earth's curved path a little bit straighter at such times than it would be otherwise" ?

Imagine a car driving anticlockwise round a circular track with a radius of 93m (93000mm). Underneath the car we have a device that sends a jet of paint down at the ground underneath. This device is attached to the edge of a rotating disc which spins twelve times for every lap of the car. The disc is less than 8mm across. What shape will the resulting line of paint on the tarmac be? Will there be any places on it where it curves to the right? Let's turn the disc to put the paint jet nearest to the inside of the track so that it's like having the Earth between the sun and moon. The equivalent of one day passing is equivalent to the car moving round apx. 1/360 of the track, which is one degree. During that time, the disc under the car will rotate apx. 1/30 of one complete revolution. We can use the cosine function of a calculator to find out how far this moves the jet to the left due to the car's movement and to the right due to the disc's rotation, so let's crunch the numbers. (Incidentally, I did this weeks ago for the Earth, sun and moon - I assumed you had the wit and ability to do the same for yourself, but it's clear that you didn't bother.) We're going to use the hypotenuse and the angle to calculate the amount of movement towards the centre. For the track, we're using the angle of 1 degree and the radius 93000. To get the movement to the left, we need r - cos(1)*r [r=93000mm], and that comes to 14.16mm. To get the movement to the right, we need r - cos(30)*r [r=4mm], and that comes to 0.5359mm.

Given these numbers, there is no possibility of the line of paint curving to the right, but that should be no surprise to anyone with so much as half a grasp of the basics of physics - the sun's pull on us is a lot stronger than the moon's, so we have to be accelerating towards the sun in such a situation rather than towards the moon (unless there's something pulling the solar system even more strongly in the opposite direction, such as a galaxy).

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It is absolutely necessary that "Earth´s curved path", during a week before and after full moon, has an opposite curvature, that is, towards the outer side of barycenter´s orbit ...
Therefore, things are actually the opposite to what you say

You failed your maths test. Have another go.

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Whose mechanism did you say had shattered ??

The one whose mechanism shattered. Do the maths properly. You keep making out that you're the one who understands the physics here, but in reality you're not only mauling it, but you appear unable even to crunch basic numbers to test your case.

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Well, I was going to continue to refute all your statements I find erroneous, but after putting quite clear what above, that one of the main "roots" of your stand is completely "rotten", I find it unnecessary.

You have never refuted any of my statements. All you've done is call them wrong on the basis that they aren't compatible with your errors. (The only exceptions are in cases where you've latched onto irrelevant faults in thought experiments that I've created to illustrate points where I didn't debug them enough to prevent malicious twisting - the core points being made in each case were correct.)

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Surely I could have explained better the details of all those bulge cases ... But I´m afraid the main problem is not in how I explained it, but that you read it not with an open mind, and without any interest to find something "reasonable" ...

Oh sure - I obviously don't have an open mind on this because when I first posted in this thread, I was supporting something equivalent to your mechanism rather than attacking it. I switched side early on when I realised that I was wrong, and I did that because unlike you I systematically test my beliefs to try to destroy them in order to minimise the risk of being wrong. I like to work through the maths to check things, but you don't bother to do that because you're too lazy even to lift a calculator and press a few buttons.

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Each bulge is the result of four nature physical "effects": two of them gravity-related (caused by moon and sun), and two inertia-related (centrifugal forces inherent in earth´s "dances" with moon and earth) ... And they can have equal or opposite sense, what makes rather tricky to grasp them all, let alone to explain each case to people (especially to people with rather low education in dynamics)

Each bulge is the result of differential gravity. There is no centrifugal force involved. The reason you think it's complex is that you're making an artificial distinction between gravity as gravity and gravity as centripetal force, and all the imagined complexity that you then get mired in comes out of that flawed thinking. The reality is ridiculously simple - it's the total gravitational pull on each particle that tries to move it in a particular direction, and that determines how they push against the other particles around them. If the forces are applied evenly, all the material accelerates in the same direction with zero tidal force. If the forces vary over distance, you have tidal forces. And as for your comment about low education in dynamics, you need to take a good long look in the mirror. A little knowledge is a dangerous thing, and in your case, your effective understanding has likely been reduced far below the level you would have started out with as a child.

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Your "arguments" either are physically flawed (as shown above), or are just something like:
 
Quote from: David Cooper on 12/10/2018 20:05:48
The reality is that centrifugal force is never a real part of the mechanism - it is always differential gravity that enables material to be lifted.

That last bit isn't an argument darling - it's a conclusion at the end which was derived from the argument that came above it, and the argument above it was correct.

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By the way, when I use bold or capital letters is to help possible readers see quickly what I consider most meaningful sentences (or just words) ... That way they could decide whether to read the rest or not ...

You overuse them, but please don't stop - it gives your posts a useful signature which tells people at a glance what quality of post they're dealing with.
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Offline Le Repteux

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Re: Why do we have two high tides a day?
« Reply #410 on: 14/10/2018 14:12:06 »
Quote from: rmolnav on 14/10/2018 08:38:26
Therefore, as centripetal force (previously acting on the passenger) instantaneously disappears when the door opens, it cannot have any effect on the "tangential" movement whatsoever, and the passenger carries on with the linear speed he had got at that very instant (Newton´s 1st Motion Law) ...     
That's similar to what I said, so you are probably raising it because you think I don't think like you about that, and you are also probably saying that I don't know the basics for the same reason. I sometimes do that too. That kind of mistake is due to our intrinsic resistance to change. We can't change ideas instantly, its a law of nature, and during that time, we look for things that may be wrong with others' ideas. No need to take it as a mistake though, because it's inevitable. Resistance to change is precisely what produces the centripetal force, so it applies to anything that exists. Which makes me think that our ideas all have a speed and a direction, thus that they are all about motion. It is logical since animal life is about moving to survive. Forward/backward, right/left, up/down: there is only three directions and two ways for each, so if I'm right, we should be able to reduce all our ideas to those six only possibilities, plus to the importance they have with regard to one another, which is similar to the speed bodies have in their own direction. That speed is relative, in the sense that we can't know which one of us is moving if we are isolated in space, so no wonder why our ideas are relative, in the sense that we can't determine who is right. If an idea has more importance, for instance if a whole group of scientists say it is right, then it is their direction and speed that is taken as a reference, but it doesn't mean that they are right, it only means that, being a larger body, they are easier to detect. One day or another, ideas change, and they can change drastically, which is why it is better to account for that when we discuss them.
« Last Edit: 14/10/2018 16:31:07 by Le Repteux »
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #411 on: 14/10/2018 17:53:42 »
Quote from: David Cooper on 13/10/2018 21:47:42
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It is absolutely necessary that "Earth´s curved path", during a week before and after full moon, has an opposite curvature, that is, towards the outer side of barycenter´s orbit ...
Therefore, things are actually the opposite to what you say
You failed your maths test. Have another go.
Well ... I recently had a go, actually the first, as far as that question is concerned.
And I have to admit I was wrong, even more than what shows your numbers, not completely correct.
I overestimated the fact that the barycenter´s orbit has a very low curvature, not keeping in mind that with such huge radius even small angles can cause relatively big differences in what discussed. As I´ve said several times, after all earth´s revolving around the barycenter is just something like the movement of the waist of a child when playing the hulla-hoop ...
Said that, I also have to say that fact doesn´t "invalidate" what you call "my model" ... I just chose then the wrong argument !
I never said centrifugal force is the unique cause of any bulge (as you and L.R. sometimes say I claim), let alone I used terms such as "the centrifugal bulge", as one of you recently did ...
Last time I referred to that:
 
Quote from: rmolnav on 13/10/2018 11:49:35
Each bulge is the result of four nature physical "features": two of them gravity-related (caused by moon and sun), and two inertia-related (centrifugal forces inherent in earth´s "dance" with moon and its revolving around the sun) (edited)
... if applied to the "sunwards" bulge with the scenario sun > earth´s CM > barycenter > moon (full or almost),
1) Sun exerts its stronger pull there.
2) The revolving of earth-moon couple around the sun makes inertia manifest itself as a centrifugal  force, logically in the sense sun > earth´s closest side, what actually opposes to sun´s pull, but with a weaker  strength ...
3) In its "turn", earth´s revolving around the barycenter similarly makes inertia manifest itself as a centrifugal force, this time in the sense moon > barycenter > earth´s CM > sun, that is, contributing to the formation of the bulge on mentioned area.
4) Moon also exerts its pull there, in the sense opposite to effect 3), but smaller.
THE ADDITION OF ALL THOSE FORCES is the total force exerted on the water there (apart from own weight).
As both sun and moon related net effects are in the sense away from earth CM, and they directly add up, we have one of the spring tide bulges.
Quote from: David Cooper on 13/10/2018 21:47:42
There is no centrifugal force involved. The reason you think it's complex is that you're making an artificial distinction between gravity as gravity and gravity as centripetal force,
Again: due to the fact that with earth´s revolving water is "forced" to change its linear speed (through a centripetal force), inertia manifests itself as, if you prefer, an "outward" force equal but opposite to the centripetal force, which makes water kind of slightly lighter ... At the place above mentioned, even if there were no gravity gradients, earth revolving around the barycenter would give us a high tide, whatever may be causing the revolving.  And if the revolving pace were  e.g. two fold faster, centripetal force ought to be four times bigger: mω²r (if same radius) ...
Remember: the so called equatorial bulge, due to centrifugal forces, is "unbelievable" huge (tens of km high), basically because earth daily spinning is some 28 times faster than earth-moon revolving ... And in that case no "differential gravity" is involved.
Quote from: David Cooper on 13/10/2018 21:47:42
The reason you think it's complex is that you're making an artificial distinction between gravity as gravity and gravity as centripetal force
Again: instead of "gravity as gravity" I would say something like: "the very essence of gravity" ...
And I´m not the one who makes "an artificial distinction" between that, gravity´s ESSENCE, and "gravity as centripetal force" ... Gravity, apart from its "essence", as many other different forces, has the FUNCTION of centripetal force (the "job" if you wish), when that gravitational force makes an object rotate (together with a not null initial speed, perpendicular to the gravitational force, or at least to one of its components).
That is beyond basic Dynamics ... It is basic Logics, or Philosophy if you wish ...
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #412 on: 14/10/2018 23:10:39 »
Quote from: rmolnav on 14/10/2018 17:53:42
Well ... I recently had a go, actually the first, as far as that question is concerned.
And I have to admit I was wrong, even more than what shows your numbers, not completely correct.

I was hoping you'd find that - it was an unintended mistake which I thought of editing a few hours after posting it, but I decided to leave it there to see if you'd mention it. And yes, when the 30's corrected to 12, it pushes things further away from what you wanted, so I know  from what you've said that you have done it correctly now and passed the maths test. (The correct amount of movement to the right is 0.0874mm rather than the 0.5359mm which I previously stated.)

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Said that, I also have to say that fact doesn´t "invalidate" what you call "my model" ... I just chose then the wrong argument !

Well, I suppose the trick now is to redefine what your argument was until it becomes the straight-line differential gravity explanation under a disguised name.

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... if applied to the "sunwards" bulge with the scenario sun > earth´s CM > barycenter > moon (full or almost),
1) Sun exerts its stronger pull there.
2) The revolving of earth-moon couple around the sun makes inertia manifest itself as a centrifugal  force, logically in the sense sun > earth´s closest side, what actually opposes to sun´s pull, but with a weaker  strength ...
3) In its "turn", earth´s revolving around the barycenter similarly makes inertia manifest itself as a centrifugal force, this time in the sense moon > barycenter > earth´s CM > sun, that is, contributing to the formation of the bulge on mentioned area.
4) Moon also exerts its pull there, in the sense opposite to effect 3), but smaller.

You complain about parts like this not being read, but they are read - they are simply extremely hard to make sense of because of all the referential failures and confusing wordings, and no one has the time to analyse them for hours to try to work out what they might be attempting to say. It takes effort even just to interpret "sun > earth's CM > ..." because you're not using ">" in a mathematical way, but it seems that you're simply setting out their arrangement in space. It would be clearer just to say that you're discussing a situation where the Earth is between the sun and moon. It would also make sense to name the opposite sides of the Earth as NS (nearest sun) and NM (nearest moon) so that they can be referred to without confusion. You could then say (1) sun's pull is stronger at NS.

Next follows the task of making sense of: "(2)The revolving of earth-moon couple around the sun makes inertia manifest itself as a centrifugal  force, logically in the sense sun > earth´s closest side, what actually opposes to sun´s pull, but with a weaker  strength ..."

I don't know what that means. The "revolving around the sun part" suggests that you're thinking about the Earth's path round the sun, so the imagined centrifugal force from that would be towards NM rather than NS, and the bit about it opposing the sun's pull suggests that you're imagining this centrifugal force acting at NS towards the Earth's centre. I have no idea whether that's what you mean by this, but that's the best I can do with it.

Nest we have: "3) In its "turn", earth´s revolving around the barycenter similarly makes inertia manifest itself as a centrifugal force, this time in the sense moon > barycenter > earth´s CM > sun, that is, contributing to the formation of the bulge on mentioned area."

Here we have the same stuff with ">" signs in it, but the order is the same, merely reversed. Why bother with that? You say that the Earth's orbiting of the barycentre creates centrifugal force contributing to the "bulge on mentioned area". Do you mean at NS? Yes - I think you must mean that. However, we now seem to have centrifugal force from (2) acting in one direction and centrifugal force from (3) acting in the opposite direction, and it should be obvious that this isn't acceptable at all. Whichever one loses the strength contest should not be described as centrifugal force.

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4) Moon also exerts its pull there, in the sense opposite to effect 3), but smaller.

Just taking (3) and (4), what you have is differential gravity, the reduction in the force over distance leading to less gravitational pull towards the moon for the material furthest from it (at NS), except that when you realise that the Earth's actually accelerating away from the moon, it becomes necessary to change the description a little, so you then have differential gravity with the reduction in the force over distance leading to less gravitational pull toward the sun for the material furthest from the moon (at NS). There is no need to class any of that gravitational pull as centripetal force, and no need to class any of the reduction in force as centrifugal.

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THE ADDITION OF ALL THOSE FORCES is the total force exerted on the water there (apart from own weight).
As both sun and moon related net effects are in the sense away from earth CM, and they directly add up, we have one of the spring tide bulges.

The addition of forces is much simpler if you skip the artificial distinction where part of gravity is split off to be classed as centripetal force. So far as nature is concerned, it's all just gravity. Most importantly though, the part that you're calling centrifugal force in (3) cannot be centrifugal if the Earth's accelerating towards the sun, so it is an error to label it as such. In this situation, none of the moon's inputs to the tides can legitimately be described as centrifugal.

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At the place above mentioned, even if there were no gravity gradients, earth revolving around the barycenter would give us a high tide, whatever may be causing the revolving.

Not so. If you have no gravity gradients, you have no tidal force. In reality though, you won't get an orbit without a gravity gradient, but you can get very close to it. The sun's pull on the Earth is much greater than the moon's, but the tidal forces from it are smaller because the gravitational pull from the sun reduces much less across the Earth from the near to the far side than the moon's pull does. The galaxy's pull on the Earth may be even stronger (I still don't know because I haven't calculated it), but the gravitational strength from that hardly reduces at all across the Earth, so it doesn't create noticeable tidal forces here. That is equivalent to the evenly applied tractor beam idea discussed many pages ago where the Earth could be swung round and round in tight circles at high speed without any water being flung up at all. This illustrates why it is differential gravity that causes material to lift and not centrifugal force.

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Remember: the so called equatorial bulge, due to centrifugal forces, is "unbelievable" huge (tens of km high), basically because earth daily spinning is some 28 times faster than earth-moon revolving ... And in that case no "differential gravity" is involved.

There you actually do have something you can legitimately call centrifugal force, but it's a very different case.

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Gravity, apart from its "essence", as many other different forces, has the FUNCTION of centripetal force (the "job" if you wish), when that gravitational force makes an object rotate (together with a not null initial speed, perpendicular to the gravitational force, or at least to one of its components).
That is beyond basic Dynamics ... It is basic Logics, or Philosophy if you wish ...

It's an artificial distinction. If gravity's making one object fall straight down towards the source of that gravity while the same gravity's acting on an object that's orbiting the source of that gravity and passing through a point that the falling object passed through a short time before, what sense does it make to call some of it centripetal force and some of the same force not centripetal? It's just people misnaming things. All we have there is gravity applying a force at that point and applying it in the same direction at the same strength. You've bought into a contrived abstraction which adds unnecessary complexity and which actively misnames things as centrifugal even in situations where the acceleration is in the wrong direction for it to be centrifugal. In the scenario we've been discussing here, there is no centrifugal force involved in generating the tidal forces on the Earth that are caused by the moon. None. Even if we rearrange things by waiting a week till the moon is out the side instead of at a full moon position, we still have an overwhelming acceleration towards the sun which rules out the centrifugal mechanism for the "bulges". It's simply a bad way of analysing what's going on. If the galaxy's centre of mass pulls most strongly, then we could have situations where you also lose all justification for labelling either of the sun-driven "bulges" as centrifugal force because the actual acceleration could be applying at right angles to the straight line passing through the sun, Earth and moon.

A valid mechanism needs to apply in all situations, but there are many situations in which the centrifugal force explanation fails completely to account for the moon-driven "bulges", and in every real situation, some of the components of force that you're calling centrifugal are disqualified from that description when you consider the actual direction in which the Earth is accelerating at the time. In reality though, there's no need to worry about which way the Earth's being accelerated and no need to think of gravity as centripetal force - whatever the Earth's doing, it simply goes where it's pulled and the tides will always apply in accordance with differential gravity because this mechanism works perfectly in all situations, either holding back material most strongly on the near side to the source of the pull (if the Earth's moving away) or pulling it most strongly (if the Earth's moving towards the source), and holding back material least strongly on the far side from the source of the pull (if the Earth's moving away) or pulling it in least strongly (if the Earth's moving towards the source). It really is that simple. With multiple sources, just apply the vectors and work out the combined forces. Nature doesn't distinguish between centripetal gravity force and non-centripetal gravity force, and we shouldn't either. There is no physical difference between the two.
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #413 on: 15/10/2018 11:29:28 »
Quote from: David Cooper on 14/10/2018 23:10:39
Quote
Gravity, apart from its "essence", as many other different forces, has the FUNCTION of centripetal force (the "job" if you wish), when that gravitational force makes an object rotate (together with a not null initial speed, perpendicular to the gravitational force, or at least to one of its components).
That is beyond basic Dynamics ... It is basic Logics, or Philosophy if you wish ...
It's an artificial distinction.
UTTERLY WRONG:
1) Answer Key/What is happening?
" ... When you spin the tray in a circle, the tray is held in its orbit by the string. You must constantly pull on the string to keep the tray from flying off in a straight line. The force you apply to the tray through the string is the centripetal force.
Similarly, for a satellite that is in orbit around the Earth, it is the Earth’s gravity that exerts a centripetal force on the satellite that prevents it from flying off into space. The Earth’s gravity pulls on the satellite like you pull on the string to keep the tray traveling in circular motion.
The Moon is a satellite orbiting the Earth, and the Earth is a satellite circling the Sun. The Earth’s gravity also keeps the Moon in orbit, and the Sun’s gravity keeps the planets orbiting around it".
( Lunar Landing: Swinging Tray - nasa.gov )

2) "... On the opposite side of the Earth, or the “far side,” the gravitational attraction of the moon is less because it is farther away. Here, inertia exceeds the gravitational force, and the water tries to keep going in a straight line, moving away from the Earth, also forming a bulge" (Ross, D.A., 1995).
( Tides and Water Levels - National Ocean Service )

3) "The tension force in the string of a swinging tethered ball and the gravitational force keeping a satellite in orbit are both examples of centripetal forces. Multiple individual forces can even be involved as long as they add up (by vector addition) to give a net force towards the center of the circular path."
( What is a centripetal force? (article) | Khan Academyhttps://www.khanacademy.org/.../centripetal-force.../centripetal-forces/.../what-is-centr… )

4) "One of the uses of centripetal force is calculating the Earth orbit of a satellite. This has been used by scientists for decades in the space program. The idea of an Earth orbit is to keep the object moving at a fixed tangential velocity so that the force of gravity, at that distance from the Earth, is exactly equal to the centripetal force needed to keep it in orbit".
( Centripetal Force: Definition, Formula & Examples - Video & Lesson ...https://study.com/academy/lesson/centripetal-force-definition-formula-examples.html )

5) A centripetal force (Fc) is the force that makes a moving object change direction
is not a particular force, but the name given to whatever force or combination of forces is responsible for a centripetal acceleration

( Centripetal Force - Summary – The Physics Hypertextbookhttps://physics.info/centripetal/summary.shtml )

6) Space satellites are kept in circular or elliptical orbits due to the force of gravity, which acts as a centripetal force.
(Centripetal Force by Ron Kurtus - Physics Lessons: School for ...https://www.school-for-champions.com/science/force_centripetal.htm )

7) The net force acting towards the centre of a circle, keeping the object moving in circular motion, is known as the centripetal force,
e.g.   Gravitational force keeps the Earth in orbit around the Sun.

( Centripetal Force - Physics 298 - Department of Physics and Astronomywww.physics.louisville.edu/cldavis/phys298/notes/centripetal.html )

...

 

 
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #414 on: 15/10/2018 17:06:57 »
Quote from: David Cooper on 13/10/2018 21:47:42
Each bulge is the result of differential gravity. There is no centrifugal force involved ... The reality is ridiculously simple - it's the total gravitational pull on each particle that tries to move it in a particular direction, and that determines how they push against the other particles around them.
As I´ve said many times, THAT "differential gravity" is what actually is quite "artificial" ...
You say "it's the total gravitational pull on each particle that tries to move it in a particular direction, and that determines how they push against the other particles around them” …
First part, OK., but they rather "pull" than "push" ...
And in relation to that fact, I´ve said many times that "transmission" of forces works basically as follows.
Total force exerted on any given particle (because of moon-earth rotation/revolving), has to be equal to the centripetal force required for its revolving, to accomplish Newton´s 2nd Motion Law). The main force “supplier” is moon´s pull AT EACH LOCATION. The other possible forces only can be exerted on each particle by surrounding ones (internal stresses), or by the very gravitational pull from the rest of our planet.
Closer to moon particles "feel" stronger pull than required centripetal force.
THAT excess (and not any "differential gravity") has to be passed onto the rest of earth through their neighbors.
On their turn, those neighbors exert opposite forces back onto considered particle (3rd Newton´s Motion Law).
At farther hemisphere interactions are a kind of mirror image of what at closer hemisphere, because the farther the particle, the bigger the deficit of moon´s pull (compared to required centripetal force).
That constitutes a complex "chain of transmission", where total force acting on each particle (leaving aside own weight) has to satisfy 2nd Newton´s Motion Law (F=mω²r) ...
THAT FIELD OF FORCES, exerted DIRECTLY ON EACH PARTICLE, and the INERTIAL EFFECTS (centrifugal forces included) caused by the fact that all particles are being "forced" to revolve together, ARE ACTUALLY THE DIRECT CAUSE OF TIDES !!
Basically solid earth is stretched, and water moves towards where the two bulges build up.
None of those forces is "artificial", and all are directly felt by considered particle, what implies "natural" additions of forces, without any artificial intervention of our minds. That would be necessary to deduct moon´s gravitational pulls at locations very distant from each other (the so called “differential gravity”), what obviously material stuff can´t do !! 
 
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #415 on: 15/10/2018 18:19:02 »
Quote from: rmolnav on 15/10/2018 11:29:28
Quote
It's an artificial distinction.
UTTERLY WRONG:
1) Answer Key/What is happening?
" ... When you spin the tray in a circle, the tray is held in its orbit by the string. You must constantly pull on the string to keep the tray from flying off in a straight line. The force you apply to the tray through the string is the centripetal force.

And as I told you months ago, in a case with a string there's a centripetal force generated by the movement of the tray, a force which ceases to exist if you stop the tray moving. Gravity doesn't behave like that force in the string because it continues to act in full if you stop the moon. It's a radically different case and you should not confuse the two. With a string, the force is generated by the inertia of the tray. With the moon, the Earth's gravitational force isn't generated by the moon's inertia. Don't allow yourself to mix up the two cases on the basis of the word "centripetal" being used for both - you are being misled by language.

Quote
2) "... On the opposite side of the Earth, or the “far side,” the gravitational attraction of the moon is less because it is farther away. Here, inertia exceeds the gravitational force, and the water tries to keep going in a straight line, moving away from the Earth, also forming a bulge" (Ross, D.A., 1995).
( Tides and Water Levels - National Ocean Service )

Quoting things from people who've got it wrong doesn't make it right. They simply haven't thought it through properly. You shouldn't be falling into the same trap as you've been shown that the proposed mechanism is bogus.

Quote
3) "The tension force in the string of a swinging tethered ball and the gravitational force keeping a satellite in orbit are both examples of centripetal forces. Multiple individual forces can even be involved as long as they add up (by vector addition) to give a net force towards the center of the circular path."
( What is a centripetal force? (article) | Khan Academyhttps://www.khanacademy.org/.../centripetal-force.../centripetal-forces/.../what-is-centr… )

They've failed to state the fundamental difference between the two cases.

You can quote as many examples of gravity being called centripetal force as you like - it doesn't alter the fact that you are making an artificial distinction between parts of that gravitational force that you're counting as centripetal and parts of that gravitational force that you're excluding from that label. It is nothing more than a label and the part that you're applying that label to has no separate causal role on events. You're not seeing the physics because you're tripping over words and labels.
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Offline David Cooper

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Re: Why do we have two high tides a day?
« Reply #416 on: 15/10/2018 19:07:28 »
Quote from: rmolnav on 15/10/2018 17:06:57
Quote from: David Cooper on 13/10/2018 21:47:42
Each bulge is the result of differential gravity. There is no centrifugal force involved ... The reality is ridiculously simple - it's the total gravitational pull on each particle that tries to move it in a particular direction, and that determines how they push against the other particles around them.
As I´ve said many times, THAT "differential gravity" is what actually is quite "artificial" ...

It's the actual physics - how can that be artificial? Physics doesn't make any distinction for a molecule of water in the sea nearest the moon to separate out which part of the gravity force on it is centripetal and which is an excess that's non-centripetal gravity. It's all the same force.

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You say "it's the total gravitational pull on each particle that tries to move it in a particular direction, and that determines how they push against the other particles around them” …
First part, OK., but they rather "pull" than "push" ...

The Earth (and sea)'s particles are all pulled together by gravity, and they push back against each other. When the moon's differential gravity is applied to the Earth, this cancels some of the stronger pull that holds the particles together in a clump and allows the push to move material upwards. It is equally valid to say "that determines how they push" or "... how they pull" in such a situation.

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And in relation to that fact, I´ve said many times that "transmission" of forces works basically as follows.
Total force exerted on any given particle (because of moon-earth rotation/revolving), has to be equal to the centripetal force required for its revolving...

Cracked record. (That means, you're just repeating the same old stuff over and over again.)

I've shown you that there are many cases where your description fails to fit the facts because the Earth is not following the curve you think it is. You are misapplying the word "centripetal" in such cases because the Earth is actually accelerating away from the imagined centre. You are still allowing language and labels to blind you to the actual physics.

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That constitutes a complex "chain of transmission", where total force acting on each particle (leaving aside own weight) has to satisfy 2nd Newton´s Motion Law (F=mω²r) ...
THAT FIELD OF FORCES, exerted DIRECTLY ON EACH PARTICLE, and the INERTIAL EFFECTS (centrifugal forces included) caused by the fact that all particles are being "forced" to revolve together, ARE ACTUALLY THE DIRECT CAUSE OF TIDES !!

No - it's an artificial concoction based on flawed understanding of physics. It appears to work if there are only two bodies involved (though even that's an illusion, as shown by cases where the two bodies are moving directly towards or away from each other), but as soon as you introduce a third body, your mechanism is revealed to be horribly broken because the actual accelerations are not of the strength or in the direction that the two-body analysis asserts for them. You are pushing a totally bogus explanation which has been more than adequately disproved in a multitude of different ways. Why do you persist in pushing it?

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Basically solid earth is stretched, and water moves towards where the two bulges build up.
None of those forces is "artificial", and all are directly felt by considered particle, what implies "natural" additions of forces, without any artificial intervention of our minds. That would be necessary to deduct moon´s gravitational pulls at locations very distant from each other (the so called “differential gravity”), what obviously material stuff can´t do !!

If I hold a magnet over a piece of iron and it lifts it off the table, I can split the force into two components, one called Jimmy and the other called Gertrude, and then I can add the two forces together and say, "Look! When I add Jimmy and Gertrude together, I get exactly the right amount of force to explain the way the piece of iron lifts, so Jimmy and Gertrude must be key parts of the actual physics involved and it would be wrong to ignore them and just claim there's a single magnetic force responsible for what happens."

"Nonsense!" I hear you say. "There's no justification for making such a division in your example!!"

"Oh, but there is!" says I. "Jimmy is the part of the force that makes the iron weightless, and Gertrude is the part that then makes it lift off the table. There you go - I've just proved that Jimmy and Gertrude are vital parts of the physics and not just an artificial division of a single force. How ridiculous it would be to suggest that it's just one force (magnetic) trying to pull the piece of iron up while working against another force (gravity) which is trying to pull it down! No - it's more complex than that because you have to take into account the amount of magnetic force that makes it weightless and then see how much is left to make it rise off the table. If you don't understand this vital extra complexity, I'll keep throwing it at you over and over again in bold print with multiple exclamation marks."

That is no less ridiculous than what you're doing with your artificial division of gravity. These aren't arbitrary divides because we can come up with good excuses for making them where we do, but they are artificial nonetheless and we should not be misled by them into thinking that things are more complicated than they actually are.

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That would be necessary to deduct moon´s gravitational pulls at locations very distant from each other (the so called “differential gravity”), what obviously material stuff can´t do !!

A particle at NM feels more force from the moon than a particle at the Earth's centre, and the particle at the Earth's centre feels more force from the moon than a particle at FM. What kind of calculation are you suggesting material would need to do to work out how to respond to those different strengths of pull?
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Offline Le Repteux

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Re: Why do we have two high tides a day?
« Reply #417 on: 15/10/2018 22:44:17 »
Quote from: David Cooper on 14/10/2018 23:10:39
Quote from: rmolnav
Remember: the so called equatorial bulge, due to centrifugal forces, is "unbelievably" huge (tens of km high), basically because earth daily spinning is some 28 times faster than earth-moon revolving ... And in that case no "differential gravity" is involved.
There you actually do have something you can legitimately call centrifugal force, but it's a very different case.
I disagree with that, and I think my answer is clear, so I will answer even if Colin2B asked me not to confuse the issue of your discussion.

It is the earth's gravity that produces the centripetal acceleration of its equatorial bulge, so it is also a differential gravity bulge even if it doesn't work like the tidal ones. In fact, the closer we get to the center of the earth, the weaker is the force, and it is at the surface that we get the strongest one, which is the inverse of what we get for the tides. If we stop the rotation, the bulge collapses, but it is only because it is supported by the rest of the earth that it stops collapsing. While it collapses, it suffers differential gravity, and its different parts do not collapse at the same rate, exactly like what would be happening to the different parts of the earth if we stopped it from orbiting the moon. So, if we consider that there is no centrifugal force in the case of the tides, then I think we should also consider that the equatorial bulge doesn't suffers such a force either.
« Last Edit: 16/10/2018 04:34:27 by Le Repteux »
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Offline rmolnav

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Re: Why do we have two high tides a day?
« Reply #418 on: 16/10/2018 07:16:30 »
Quote from: Le Repteux on 15/10/2018 22:44:17
It is the earth's gravity that produces the centripetal acceleration of its equatorial bulge, so it is also a differential gravity bulge even if it doesn't work like the tidal ones. In fact, the closer we get to the center of the earth, the weaker is the force, and it is at the surface that we get the strongest one, which is the inverse of what we get for the tides.
I´m afraid you have got it wrong, in two essential details.
On the one hand, average depth of oceans is an almost insignificant fraction of earth´s radius. Therefore, own earth´s pull gradient there is almost negligible.
On the other hand, what counts is not the distance to earth´s CM, but distance to the axis of rotation, which increases from both poles to the equator from null to the earth´s radius ... That positive gradient makes centrifugal force, perpendicular to the axis of rotation, increase from null to mω²r.
At an intermediate latitude, e.g. 45º, the distance to the axis of rotation is cosin 45º times r, app. 0,7r. And at 60º latitude 0,5r ...
That makes plenty of water move towards lower latitudes. In its "turn", that also increases distances to the axis of rotation, what is a kind of positive "double" feedback, because both centrifugal forces increase even more, and own earth´s CM "normal" pull decreases ...
Those details explain how huge the equatorial bulge is.
In earth´s revolving around the barycenter, ω is app. 28 times smaller, and the radius app. 2/3 of r. That makes centrifugal force (always in the sense opposite to the moon) much, much smaller, what vectorially added to moon´s pull at considered ocean´s area, gives us moon-related tides, biggest fraction of total tides.
 
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Offline Le Repteux

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Re: Why do we have two high tides a day?
« Reply #419 on: 16/10/2018 14:12:13 »
Quote from: rmolnav on 16/10/2018 07:16:30
On the one hand, average depth of oceans is an almost insignificant fraction of earth´s radius. Therefore, own earth´s pull gradient there is almost negligible.
The acceleration at the earth's surface is the same whether it is water or ground, so the force is the same too.

Quote from: rmolnav on 16/10/2018 07:16:30
On the other hand, what counts is not the distance to earth´s CM, but distance to the axis of rotation, which increases from both poles to the equator from null to the earth´s radius ... That positive gradient makes centrifugal force, perpendicular to the axis of rotation, increase from null to mω²r.
That is true whether we consider a centrifugal or a centripetal force.

Your two details mean that you don't seem to have understood what I meant, but you probably wouldn't have agreed even if you had understood, so let`s see if David understands. That's an important point, because if he agrees with me, he might find a better way to convince you.
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Tags: tides  / two tides per day  / gravity  / moon  / earth  / water  / ocean  / internal stresses  / inertia  / centrifugal forces 
 

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