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THE AMERICAN JEWISH WORLD (Concluded from last issue) A Few Deductions From Relativity There is no consensus of opinion on this point. A few, very few indeed, would have it that Einstein's theories apply only to matter in motion, giv ing him credit for inventing formulas that cover certain fields in physics and astronomy which have hitherto proved unyielding to Newtonian mechanics. I may add that of the dozen or more volumes and the scores of articles which I have read I have received only a hint of the existence of such an opinion. The foremost writers on Einstein, such as Schlick, Eddington, Bertrand Russel, Tolman, Silberstein, and many others are convinced that the Theory of Relativity affects every department of human life—religion, philosophy, sociology, industry, etc. What the foremost scientific men of our day think of the theory has been quoted to some extent in the last paper. To them it is the boldest con ception in the history of human in telligence. The deductions given here are partly the writer's it is true, but driven to their ultimate conclusions, will be found to conform to Einstein's Theory of Relativity. Simultaneity Can the self same baby be born both before and after midnight? Ac cording to Relativity, yes—for two observers situated on two different Frames of Reference. Says Edding ton: "We cannot find out what is the same place at two different times and we cannot find out what is the same time at two different places." What is midnight for the observer on the train of the illustration in the first paper is not midnight for the man on the aeroplane or on the embankment. Our Geometry Our school geometry (Euclidean) is built upon the idea of an infinite and absolute space—a space that has no beginning and no end and never changes. With the exception of such trifles as the assumption that cer tain things are true merely because the author (Euclid) has no way of proving that they are true, placing them at the beginning of the book and calling them axioms, self-evident things—our geometry is a marvel to all but high school boys. But strip space of its infinite properties and this geometry of ours becomes shaky —has been all the time. To mention a few points: Two parallel lines never meet, says our geometry. They do, says Einstein—and I can prove it black and white. A straight line is the shortest distance between two points, says Euclid. It need not be, says Einstein,—usually is not. So long as one confines himself to small distances, this school geometry of ours serves the purpose admirably. But get away from this comparatively static world and you meet with untold difficulty, the moment you begin to apply Euclidian geometry. "For more than two thousand years," observes Einstein very modestly, "we have be lieved in a Euclidian space because centuries of experience favored it but there is now reason to believe that these same experiences when pushed to greater accuracy decide in favor of a slightly different space." The Fourth Dimension A quiver across the spine! A secret door opening upon a world of ghosts, spirits, hobgoblins upon souls blessed, souls damned, and souls-no t-worth-a damn shrieking, shouting, whirling in a hurly burly? "Terrestrial Selves," "Astral Selves," "Ethereal Selves," He Selves, She Selves, gyrat ing and pirouetting in a wild phantas magoria Ts this the Einsteinian Fourth Di mension Our "metaphysicians" and theoso- phists would have it so. But that is not Einstein's fault. Let us take a glance at Einstein's Fourth Dimen sion. Let us divide it into two parts: (1) Relativity teaches that both time and space are relative with re spect to matter in motion, both grow ing shorter or longer with the speed of an object. This matter represents a variety of possible ways by which to be measured. The child and the barbarian see only the outer surfaces —two dimensions—and rarely ever think of the mass behind it—the third dimension. As mentality develops it grasps the existence of this mass, though it can hardly visualize it. For purposes of convenience it cuts this shapeless and formless mass into bodies possessing three dimensions— cubes. It is therefore possible to stretch one's imagination and conceive a body of four dimensions, though we may not be able to visualize it. With such an imaginary solid in mind, the math ematician sits down and figures out what sort of shape it ought to have— how many faces, lines and angles. Thus higher mathematicians tell us that a solid of four dimensions must be bounded by eight cubes, just as the cube is bounded by six squares, must contain twenty-four squares, thirty-two edges, and sixteen corners. (Slosson.) (2) The other phase of the Ein steinian Fourth Dimension is this: The moment matter begins to act, the question at once arises, When? At what time? And how much of this time is consumed? There was a fire at State (one dimension) and Madi son (two dimensions) on the eleven teen th floor (three dimensions) at five o'clock (four dimensions). Ein stein merely insists that for civilized man to give a description of any event or occurrence which is to be at all complete, must contain four di mensions, each of which is no more and no less important than any one of the other three. This theory had been worked out by Harmann Min kowski and found a definite place in our science as a result of Relativity. Perhaps Eddington puts the problem best: "The fundamental measurement is not the interval between two points in space, but between two points of space associated with instants of time." The amateur mathematician will object, on the ground that this would often involve us in the difficulty of multiplying horses by cows, as it were. To obviate this difficulty Ein stein takes the invariable unit of length which light travels in a sec ond—186,000 miles—and uses either a fraction or a multiple of it to rep resent the time element. Thus, in stead of having three lines and say half a second, he has four lines three of them representing the boundaries of the solid under consideration, and one representing time consumed. Einsteinian Gravitation Newton lays down laws which are marvels of ingenuity and perfection superhuman. But unfortunately na ture rarely abides by laws we humans lay down for her. Looked at from the higher plateau of truth, one must bow his head and humbly admit that there are no laws in nature. We mere ly pick out a paltry few cases where certain tendencies seem uniform in their effects and proclaim these as laws of nature. This is to our bene fit and helps us live and thrive other wise we would be constantly reeling and staggering like men who find themselves in strange surroundings. But to say that nature gives a hang for our laws is to assume altogether undue airs upon our part. Thus Newton's laws hold good to a Contemporary Jewish Genius By HERMAN JACOBSOHN (Copyright) II. ALBERT EINSTEIN, WHOSE THEORIES ARE RE-CREATING THE WORLD marvelous degree of perfection—so long as matter, motion, time and space are considered absolute and unvary ing. Newton lays down the law: Every body continues in a state of rest or uniform motion in a straight line If not interfered with. But do you think that a ball pitched into space would really never stop traveling in a straight line, if all the friction of the air, etc., were removed Well, there is no way of proving it. You would think it would get tired of the mo notony. Newton could just as well have paraphrased the old Jewish proverb: "There are a million stars in the sky, and if you don't believe me, go and count them." Einstein wants to know how such a body can travel in a straight line .when there is very likely no straight lines in nature. Again, a body might set out on its flight with perfectly honest intentions to follow Newton's law. But will it be able to follow it out to the end? Pitch a ball across a field and it will very likely change little by the time it reaches the hand of the catcher, thus conforming to Newton's laws. But pitch it from Los Angeles to New York and see what will happen. For one thing, it will not remain a ball at all. It will be come flattened on the sides while on its way. Hence Newton's laws of gravitation hold good for limited dis tances only. But this is far from the whole story. Newtonian gravitation assumes that bodies have the power of influencing each other at a distance—action at a distance something weird, uncan ny, smacking of witchcraft and re pugnant to intelligence. To the laws formulated by him (on the idea of action at a distance) optic and elec tromagnetic phenomena stubbornly refuse to submit, and remained out side the pale of physics in general. Einstein's gravitation, on the other hand, does away completely with the idea of action at a distance. In fact, it takes us a great deal nearer the heart of the mystery of gravitation, one of the most baffling of cosmic mysteries. Gravitation, Einstein tells us, is not a force outside matter, but is a characteristic of matter. Wher ever matter appears, that character istic makes itself felt just as does shape, form, hardness of matter. This creates a "gravitational field," just as a magnet creates a magnetic field around itself by which it attracts par ticles of a special sort of matter. Within limited distances in this "gravitational field," Newton's laws hold good to a great degree of accu racy. But with great distances, they do not. Einstein's formulas for small distances reduce themselves to those of Newton's but vary for large ones. And experiment confirms the truth of Einstein's formulas. With Newton the clocks and yard stick with which one measures the effects of gravitation are considered absolute and unchanging. Einstein shows that they are as subject to change as the matter which they measure. These instruments of meas urement are just as affected by a "gravitational field" as the other mat ter in it. And he thus lays down the law: "The velocity of every particle depends on the particular system of co-ordinates chosen for its measure ment." Proof Einstein's Theory has two irrefut able proofs: Astronomical observa tions made by a par.ty of British sci entists in 1919 at Sobral, Northern Brazil, definitely proved that rays of light from stars near the sun, in pass ing the "gravitational field" con formed to Einstein's calculations and "i tw iy-31 Page Thrtt not to Newtonian. It has proved many other Einsteinian claims, but, we cannot go into them here. The moon and the planets refused to conform to Newtonian gravitation especially the planet Mercury. Ob servation proves that they do con form to Einsteinian calculations, Triumphs of Relativity The following are a few of the triumphs of Relativity: It accounts for the deviation of the planets from Newtonian figures and points out how much. It predicted a small but very remarkable alteration in the appar ent position of the stars, which was verified at Sobral. It has recalled gravitation from its isolation and fitted it into the general scheme of physics, thus bringing the kindred sciences of optics and electromag netics into the field. It has proved that mass and energy are two phases of one and the same thing—matter, thus silencing forever the two schools of philosophy which ever kept bick ering as to which was first, matter or energy. This fact may in time revolutionize industry, as every thim ble full of dirt possesses the atomic energy equivalent to what we now get out from burning three thousand tons of coal. Origin of the Theory: The Ether* idea When men began to study the be havior of light, they found many diffi culties obviated if they assumed the existence of a medium on which light would travel. Much as waves travel on water. They accordingly took an old idea, currycombed it, caparisoned it in new harness, and trotted it out under the name of Ether. Again, when the Greek theory of the structure of the universe was supplanted by the theory based on the studies of Bruno, Galileo. Coperni cus, and Newton, the earth lost con siderable of its importance. It was kicked out from the center. With this importance went the absolute Reference Frame which it was sup posed to contain. At last after much wandering, the absolute Refer ence Frame found lodgings in the newly-found ether. But if ether existed at all, it had to either move with the earth or whizz through it. Some very inter esting experiments were made by scientists but without definite results. Till Sir Oliver Lodge came and won renown by means of a series of ex periments which proved conclusively that bodies including our earth did not carry any such strange substance with them as ether. Then Michelson (whose contribu tions to the world's intelligence will form the subject of a paper in this series) came and tried to find out the characteristic properties of this ether drift as it affected the earth—and found that he could not discover a trace of this much renowned ether. All the foremost scientists of the world got excited and began to try to account for the failure to discover any ether, in various ways. Till at last Einstein came and showed that no ether was necessary at all, so far as any absolute frames of reference were concerned. Since there were no absolute frames—and therefore there was no need of the substance in which this frame was to be lodged. Hence Einstein is indifferent whether ether exists or not. He does not need it in his business—as Newton did. It was a superfluous assumption. EINSTEIN'S LIFE The larger truth dictates that one should treat this subject as almost all other writers have treated it. It (Continued on page 14)