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Most investors are intuitively comfortable interpreting the economic meaning conveyed by a rate of return Some are comfortable interpreting the various measures of risk based on the idea of return deviations Professional investors understand the information conveyed by the Sharpe ratio But many consumers of performance measurement statistics, not working day to day with these tools, nd Sharpe ratios confusing because they do not know its inputs and meaning If an investor does not know what goes into it, it is hard to know whether a fund is better because it has a higher or lower ratio, etc Because the risk and return tradeoff is the focus of investment decision making, the development of an unambiguous measure of risk-adjusted performance that is understandable by a wide audience is of critical importance.

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Variable aperture zoom lenses use different maximum apertures as the lens is zoomed and the focal length increases or decreases. They re still capable of all the other f-stops up to the smallest aperture, but as the focal length changes so does the maximum aperture. This maximum aperture variance is clearly designated on the lens barrel or on the face of the lens around the front lens element as in Figure 4.8. Suppose you are shooting with a 70-300mm f/4-f/5.6 variable aperture lens at a sporting event. When the lens is set to the 70mm zoom setting you can achieve a maximum aperture of f/4, and when the lens is fully zoomed out to 300mm the maximum aperture changes to f/5.6. The maximum aperture changes automatically as you zoom in or out through the range and this is communicated to you via the view nder or LCD readout on the outside of the camera.

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I installed some free barcode font , and created a template on Excel (just some .... for code 128 barcodes here's this macro-enabled excel spreadsheet I made ...

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Without such a measure, many investors may be making decisions based on absolute returns or with only a rough consideration of the risks taken to earn these returns Regulators and industry are still searching for this measure There is no standard risk-adjusted performance statistic that has the broad based support that the time weighted return has on the return side of the performance measurement coin, but one candidate is the Modigliani and Modigliani, or M2, return Dr Franco Modigliani, a Nobel economic laureate at MIT, and Leah Modigliani, analyst at Morgan Stanley, are credited with developing the M-squared return to help investors compare returns that have been adjusted for risk2 With M-squared we lever the return of the fund up or down depending on the risk taken We do this to put the fund and benchmark on the same risk basis before we compare returns.

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METHOD attribute of the <FORM> tag. This property assumes the value get or post. Similar to the action and encoding properties, a new value assigned to this property overrides the value specified in the METHOD attribute of the <FORM> tag. 6. The target property. This property returns a string that indicates the value of the TARGET attribute of the <FORM> tag. Again, a new value assigned to this property overrides the value specified in the TARGET attribute of the <FORM> tag.

Because it is a return, it has the bene t of being easily understood To compare the risk and return ef ciency of funds, we can rank them by M-squared in the same way as we can rank by Sharpe ratio M-squared is the Sharpe ratio scaled by the standard deviation of the benchmark return To calculate it we calculate the Sharpe ratio for the period and calculate the annualized standard deviation of the benchmark returns for the period Multiply the Sharpe ratio by the annualized standard deviation of the benchmark returns and add the annual average risk free return to calculate the M2 return RP RF 2 M return = ----------------------------------------------------------------------------- Standard deviation ( RP i ) P ( Standard deviation ( RM i ) P ) ] + RF.

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