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Open Hub computes statistics on FOSS projects by examining source code and
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The WHERE condition can compare the test value against the values in a list using IN, SOME, ANY, or ALL. Each operator can also be mixed with a NOT to reverse the condition.
Se 112 This value can help in assessing whether the model is suf ciently accurate. Assuming a normal distribution, approximately 68% of errors should be within one standard deviation or +112 and approximately 95% of errors should be within two standard deviations, that is, +224.
24 28 31 31 32
they are given simply by the sample mean and covariance over the region of interest i : 1 H ( ) I ( y ) dy, a1 1 2 = (1 H ( )) I (y ) dy, a2
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You should see the following:
Figure 6-3
{=SUM(IF(COUNTIF(Data,Data)=0, ,1/COUNTIF(Data,Data)))}
transmitted signal then becomes s (t) = S (t) ej (2 fc t+ c ) , where S (t) is the equiv alent baseband complex transmitted signal and takes on the speci c forms S(t) = Ac a(t), S(t) = Ac ej (t) , and S(t) = Ac ejf (t)t , respectively When more than one attribute of the carrier is modulated, such as amplitude and phase, then the transmitted signal would have the form s (t) = Ac a(t)ej (2 fc t+ c + (t)) Corresponding to any of the above-mentioned cases, the total received complex signal is r (t) = ch s (t) + n(t) where n(t) is a complex white bandpass Gaussian noise process with single-sided power spectral density (PSD) N0 Watts/Hertz [ie, E {n (t) n (t + )} = N0 (t )] and ch is the attenuation introduced by the channel.
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For the case of a pure AWGN channel as considered here, ch is a deterministic constant and for our purposes can be set equal to unity For the fading channel to be considered later on in the text, ch is a complex random variable whose statistics depend on the particular type of fading, for example, for a Rayleigh or Rician channel, ch would be a complex Gaussian random variable In the case of ideal phase coherent detection (often called simply coherent detection ), the receiver reconstructs the carrier with perfect knowledge of the phase and frequency Thus, the receiver forms the signal1 cr (t) = ej (2 fc t+ c ) = ct (t) and uses this to perform a complex conjugate demodulation of the received sig nal (Fig 31).
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The output of this demodulation is then x(t) = r (t)cr (t) = S(t) + (t), which, depending on the particular form of modulation corresponding to n(t)cr the three simple cases described above, is either x(t) = Ac a(t) + n(t)cr (t), x(t) = j (t) + n(t)c (t), or x(t) = A ej (2 f (t)t) + n(t)c (t) The optimum receiver then r r Ac e c performs matched ltering operations on x(t) during each successive transmit ted interval corresponding to the M possible transmitted information symbols in that interval and proceeds to make a decision based the largest of the resulting.
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