Hamilton Australian Standard Deviation

HBA Etf  CAD 31.49  0.14  0.45%   
Hamilton Australian standard deviation lookup summarizes this and related technical indicators for Hamilton Australian Bank. Coverage varies by data normalization and availability; see Equity Screeners for broader screening context. Use Risk vs Return Analysis to better understand diversified portfolio construction. Such insight adds context to allocation decisions within a diversified portfolio. This includes a position in Hamilton Australian Bank within the portfolio mix. Also, note that the market value of any etf could be closely tied with the direction of predictive economic indicators such as signals in inflation.
  
Hamilton Australian Bank has current Standard Deviation of 1.2. 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)

 = 
1.2
SQRT = Square root notation
V =   Variance of Hamilton Australian returns

Hamilton Australian Standard Deviation Peers Comparison

Hamilton Standard Deviation Relative To Other Indicators

Hamilton Australian Bank lands at #3 in standard deviation against similar ETFs. It is currently under evaluation in maximum drawdown against similar ETFs producing 5.69 in Maximum Drawdown for each unit of Standard Deviation. The spread between Maximum Drawdown and Standard Deviation for Hamilton Australian Bank sits at 5.69
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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