BMO Concentrated Standard Deviation

0P0001D8QF  CAD 18.79  0.00  0.00%   
BMO Concentrated standard-deviation technical analysis lookup allows you to check this and other technical indicators for BMO Concentrated Global or any other equities. You can select from a set of available technical indicators by clicking on the link to the right. Please note, not all equities are covered by this module due to inconsistencies in global equity categorizations and data normalization technicques. Please check also Equity Screeners to view more equity screening tools
  
BMO Concentrated Global has current Standard Deviation of 0.6612. The Standard Deviation is a measure of how spread out the prices or returns of an asset are on average. It is the most widely used risk indicator in the field of investing and finance. Standard Deviation is commonly used to measure confidence in statistical conclusions regarding certain equity instruments or portfolios of equities.

Standard Deviation

=

SQRT(V)

 = 
0.6612
SQRT = Square root notation
V =   Variance of BMO Concentrated returns

BMO Concentrated Standard Deviation Peers Comparison

0.780.660.661.431.10-16%116%-23%100%

BMO Standard Deviation Relative To Other Indicators

BMO Concentrated Global is fifth largest fund in standard deviation among similar funds. It is currently under evaluation in maximum drawdown among similar funds reporting about  4.43  of Maximum Drawdown per Standard Deviation. The ratio of Maximum Drawdown to Standard Deviation for BMO Concentrated Global is roughly  4.43 
JavaScript chart by amCharts 3.21.150P00012UCU0P000072UA0P0000752C0P0000IUYO0P0001FAU50P0000MOTX0P0001D8QF 024681012 00.20.40.60.81.01.21.41.6
Standard deviation is applied to the annual rate of return of an investment to measure the investment's volatility. Standard deviation is also known as historical volatility and is used by investors as a gauge for the amount of expected market volatility. A large standard deviation usually indicates that the data points are far from the mean and a small standard deviation indicates that they are clustered closely around the mean.
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