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The Network Layer examines the destination address in the packet, at which point it realizes that it is not the intended recipient So, it passes it back to the Data Link Layer, which builds a new frame around it, calculating a new CRC and adding a new Data Link Layer address as it does so It then passes the frame back to the Physical Layer for transmission The Physical Layer spits the bits out the facility to the next switch, which, for our purposes we will assume is the intended destination The Physical Layer receives the bits and passes them to the Data Link Layer, which checks them for errors If it finds an errored frame it requests a resend, but ultimately receives the frame correctly It then strips off the header and trailer, leaving the original packet.



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This set of trades can itself be considered a sample of trades, one drawn from the population of all trades that the system took in the past or will take in the future; ie, it is a sample of trades taken from the universe or population of all trades for that system At this point, some inference must be made regarding the average profit per trade in the population as a whole, based on the sample of trades Could the performance obtained in the sample be due to chance alone To find the answer, the system must be statistically evaluated To begin statistically evaluating this system, the sample mean (average) for n (the number of trades or sample size) must first be calculated The mean is simply the sum of the profit/loss figures for the trades generated divided by n (in this case, 47).





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The packet is then passed up to the Network Layer, which, after examining the packet address, determines that it is in fact the intended recipient of the packet As a result, it passes the packet up to the Transport Layer, after stripping off the Network Layer header The Transport Layer examines the packet and notices that it has received packet three of eleven packets Because its job is to assemble and pass entire messages up to the Session Layer, the Transport Layer simply places the packet into a buffer while it waits for the other ten packets to arrive It will wait as long as it has to; it knows that it cannot.

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The sample mean was $97447 per trade The standard deviation (the variability in the trade profit/loss figures) is then computed by subtracting the sample mean from each of the profit/loss numbers for all 47 trades in the sample; this results in 47 (n) deviations Each of the deviations is then squared, and then all squared deviations are added together The sum of the squared deviations is divided hy n - I (in this case, 46) By taking the square root of the resultant number (the mean squared deviation), the sample standard deviation is obtained Using the sample standard deviation, the expected standard deviation of the nean is computed: The sample standard deviation (in this case, $6,09110) is divided by the square root of the sample size For this example, the expected standard deviation of the mean was $88848.

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<script type="application/python" src="<Python File Name with Path Information>" class="Class Name Goes Here" > </script> </body> Note that in this chapter we will have XAML and IronRuby files externalize.

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To determine the likelihood that the observed profitability is due to chance alone, a simple t-test is calculated Since the sample profitability is being compared with no profitability, zero is subtracted from the sample mean trade profit/loss (computed earlier) The resultant number is then divided by the sample standard deviation to obtain the value of the t-statistic, which in this case worked out to be 10968 Finally the probability of getting such a large t-statistic by chance alone (under the assumption that the system was not profitable in the population from which the sample was drawn) is calculated: The cumulative t-distribution for that t-statistic is cotnputed with the appropriate degrees of freedom, which in this case was n - 1, or 46..

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