What Is Relativity?
By L D Landau and G. B. Rumer
3/5
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About this ebook
"An excellent introduction to complicated but fascinating subject." — Booklist.
This compelling book offers readers with no technical expertise beyond arithmetic an enlightening tour of the paradoxes inherent in the special theory of relativity, guided by a pair of eminent theoretical physicists.
Novel Prize physicist L. D. Landau and his distinguished colleague G. B. Rumer, employ a simple and straightforward manner to illuminate relativity theory's more subtle and elusive aspects. Using such familiar objects as trains, rulers, and clocks, the authors explain the reasoning behind seemingly self-contradictory ideas in which the relative seems absolute, but the absolute proves to be relative. A series of playful cartoons highlights the authors' witty observations on the laws governing inertia, the speed of light, the relationship of work and mass, and other relativistic concepts.
"The exposition is masterful . . . a superb book." — New York Times Book Review.
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Reviews for What Is Relativity?
9 ratings1 review
- Rating: 2 out of 5 stars2/5I am mindful of the fact that the speed of light is not constant the records show they fixed it.I came across this book watching Brian Mullin on YT who was doing a great job questioning the accepted wisdom of science. Nothing in science is settled anyone claiming this or that is a fact is delusional.Hard to take books like this seriously anymore.
Book preview
What Is Relativity? - L D Landau
Index
1
Familiar Examples of Relativity
Does Every Statement Have a Meaning?
Evidently not. Even if you choose perfectly sensible words and put them together according to all the rules of grammar, you may still get complete nonsense. For instance the statement This water is triangular
can hardly be given any meaning.
Unfortunately, however, not all examples of nonsense are so obvious and it often happens that a statement appears perfectly sensible at first sight but proves to be absurd on closer examination.
Right and Left
Look at the drawing on the next page. On which side of the road is the house—on the right or on the left? It is impossible to answer this question directly.
If you are walking from the bridge to the wood, the house will be on the left-hand side, but if you go from the wood to the bridge, you find the house on the right. Clearly, to speak of the right- or left-hand side of the road you must take into account the direction relative to which right or left is indicated.
It does make sense to speak of the right bank of a river, but only because the current determines the direction of the river. Likewise we can only say that cars keep to the right because the movement of a car singles out one of the two possible directions along the road.
We see that the notions right
and left
are relative: They acquire meaning only after the direction relative to which they are defined has been indicated.
Is It Day or Night Just Now?
The answer depends on where the question is being asked. When it is daytime in Moscow it is night in Vladivostok. There is no contradiction in this. The simple fact is that day and night are relative notions and our question cannot be answered without indicating the point on the globe relative to which the question is being asked.
Who Is Bigger?
In the first drawing on the opposite page, the shepherd is obviously bigger than the cow; in the second the cow is bigger than the shepherd. Again there is no contradiction. The reason is that the two drawings have been made by people observing from different points: One of them stood closer to the cow, the other closer to the shepherd. The picture is determined not by the actual sizes of the objects but by the angles at which they are seen. Evidently such angular dimensions of objects are relative. It makes no sense to speak of the angular dimensions of objects without indicating the point in space from which they are observed. For instance, to say, This tower is seen under an angle of 45°,
is to say precisely nothing. But the statement that the tower is seen under an angle of 45° from a point 15 meters (about 50 feet) away has a definite meaning; from this you can conclude that the tower is 15 meters high.
The Relative Seems Absolute
If the point of observation is moved a small distance, angular dimensions also change only by a small amount. That is why angular distances are often used in astronomy. A star map usually gives the angular distance between stars, i.e., the angle at which the distance between the two stars is observed from the surface of the earth.
We know that however much we move about on the Earth and whatever points on the globe we choose to observe from, we always see the stars in the sky at the same distances from each other. This is because the stars are such unimaginably large distances away from us that, in comparison, our movements on the Earth are negligible and can safely be forgotten. In this particular case we can therefore use angular distances as absolute measures of distance.
If we make use of the Earth’s motion around the sun, it becomes possible to observe changes in angular distances between stars even though these changes are very small. But if we were to move our point of observation to some other star, such as Sirius, all angular distances would change so much that stars far apart in our sky might then be close together, and vice versa.
The Absolute Proves To Be Relative
We often use the words up
and down.
Are these notions absolute or