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The Main procedure contains a loop (two loops, actually). Inside of the loop is a call to the UpdateProgress procedure. This procedure, which follows, takes one argument: a value between 0 and 100 that represents the progress of the macro.

Proof: The theorem follows from the identity I (X(S); X(S c )) = h(X(S)) h(X(S)|X(S c )) and Theorems 17.6.1 and 17.6.3. 17.7 ENTROPY AND FISHER INFORMATION

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physical constants used by the system are also very important For example, the speed of light, introduced in the above system of equations, must be 299,792,458 m/s for GPS (and not 3 108 m/s)19 The satellite s location is provided by the satellite through the so-called ephemeris, just as in the early days of navigation where there was the need for Sun location ephemeris for latitude determination Here, ephemeris has to be a little bit more accurate, because of the increased accuracy needed.

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A new question arises from this discussion do we need to take into account the displacement of the satellite while it is transmitting its signal to the receivers In other words, has the time of propagation between the satellites and the receiver to be taken into account To give part of the answer to this question, let us just remember some elementary facts concerning the three major constellations, existing or future The orbits of the satellites have been chosen in order to provide a full coverage of the Earth This is therefore a compromise between the number of satellites, their height (involving the power to be transmitted and then the life-time of the satellites), and the number of satellites visible from any terrestrial place Remember that the GLONASS satellites are at an altitude of 19,100 km, those of GPS at 20,200 km, and those of Galileo at 23,200 km.

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In such conditions, it appears that the velocity of the satellites is around 3675 m/s for Galileo, 3870 m/s for GPS, and 3950 m/s for GLONASS20 The distances separating the satellites from the receiver once again depend on the constellation Considering the nearest and the farthest satellites for each constellation, one obtains 19,100 km and 24,680 km for GLONASS, 20,200 km and 25,820 km for GPS, and 23,222 km and 28,920 km for Galileo These values lead directly to the propagation time (considering the speed of light to be the speed of the satellite signals, which is good enough for this limited demonstration) of 64 ms and 82 ms for GLONASS signals, 67 ms and 86 ms for GPS, and 77 ms and 96 ms for Galileo It is thus now possible to extract the distances traveled by the satellite during the time of transmission.

This gives 252 m (respectively 325 m) for GLONASS, 260 m (respectively 333 m) for GPS, and 285 m (respectively 355 m) for the smaller distance (respectively larger distance) It can easily be seen that it is not possible to neglect this time of ight for the calculation of satellite location, without having a direct effect on positioning accuracy Indeed, to achieve a positioning accurate to a few meters, the accuracy of the satellite s location must be much smaller than the above values (typically a few meters) Thus, the location needed is actually the location where the satellite was at the instant it transmitted the signal that the receiver received at the time of measurement, that is, a few tens of milliseconds before The orbital modeling implemented in GNSS is to provide the receiver with parameters that enable the calculation of the location of the satellites at each time..

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