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Alternatively, if we have a powerful enough telescope, we can observe them and read them directly by sight In either case, the information that tells us what the clocks say travels to us at the speed of light We get in our space ship and maneuver ourselves so that we are in the exact center of the cube, equidistant from all eight clocks Then we proceed to synchronize them using our remote-control, wireless two-way data communications equipment Thank heaven for computers! The task is accomplished in a just a few minutes It can t be done instantaneously, of course, because our command signals take the better part of a minute to reach the clocks from our central location, and then the signals coming back from the clocks take just as long to get to us so that we can see what they say Soon, however, everything is in agreement Clocks A through H all tell the same time to within a fraction of a second Satisfied with our work, we cruise out of the cube because there s nothing there of any real interest except a few small meteoroids We take a look back at the clocks, mainly to admire our work but also because, as technicians, we are instinctively programmed to suspect that something can always go wrong What do we see To our dismay, the clocks have already managed to get out of sync Muttering a curse or two, we take our ship back to the center of the cube to correct the problem However, when we get there, there is no problem to correct! The clocks are all in agreement again You can guess what is happening here The clock readings depend on how far their signals must travel to reach us For an observer at the center of the cube, the signals from all eight clocks, A through H, arrive from exactly the same distance However, this is not true for any other point in space We have synchronized the clocks for one favored vantage point; if we go somewhere else, we will have to synchronize them all over again This can be done, but then the clocks will be synchronized only when observed from the new favored vantage point There is a unique sync point the spot in space from which all eight clocks read the same for each coordination of the clocks No sync point is more valid than any other from a scientific standpoint If the cube happens to be stationary relative to some favored reference point such as Earth, we can synchronize the clocks, for convenience, from that reference point However, if the cube is moving relative to our frame of reference, we will never be able to keep the clocks synchronized Time depends on where we are and on whether or not we are moving relative to whatever device we use to indicate the time Time is not absolute, but relative, and there is no getting around it.

Migrating Using Create Table as Select (CTAS) and Insert as Select (IAS)

When you log in and set your theme to Dark Blue, you ll find that the label for the RadioButtonList is Red.

The relative location of an observer in space affects the relative readings of clocks located at different points Similarly, relative motion in space affects the apparent rate at which time flows Isaac Newton hypothesized that time flows in an absolute way and that it constitutes a fundamental constant in the Universe Einstein showed that this is not the case; it is the speed of light, not time, that is constant In order to understand why relativistic time dilation occurs based on Einstein s hypothesis, let s conduct a mind experiment

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This method is extremely flexible and supports all versions of Oracle Databases on all platforms If you are considering a migration with this method, you would first create a brand-new database on the Database Machine with all the best practices in place, create a database link to the existing Oracle database, and last, you would start data migration using Create Table as Select (CTAS) or Insert as Select (IAS) methods

Suppose that we have a space ship equipped with a laser/sensor on one wall and a mirror on the opposite wall (Fig 16-2) Imagine that the laser/sensor and the mirror are positioned so that the light ray from the laser must travel perpendicular to the axis of the ship, perpendicular to its walls, and (once we get it moving) perpendicular to its direction of motion The laser and mirror are adjusted so that they are separated by 3 m Because the speed of light in air is approximately 300 million (3 10 8) m/s, it takes 10 8 s, or 10 nanoseconds (10 ns), for the light ray to get across the ship from the laser to the mirror and another 10 ns for the ray to return to the sensor The ray therefore requires 20 ns to make one round trip from the laser/sensor to the mirror and back again Our laser emits pulses of extremely brief duration, much shorter than 20 ns We measure the time increment using an extremely sophisticated oscilloscope

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