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  2. How to Calculate Rolling Returns

    www.aol.com/calculate-rolling-returns-180005343.html

    That’s different from annual return, which simply measures the return a security generates within a given 12-month period. It’s also different from yield . How to Calculate Rolling Returns

  3. Rate of return - Wikipedia

    en.wikipedia.org/wiki/Rate_of_return

    Care must be taken not to confuse annual with annualized returns. An annual rate of return is a return over a period of one year, such as January 1 through December 31, or June 3, 2006, through June 2, 2007, whereas an annualized rate of return is a rate of return per year, measured over a period either longer or shorter than one year, such as ...

  4. CBOE S&P 500 PutWrite Index - Wikipedia

    en.wikipedia.org/wiki/CBOE_S&P_500_PutWrite_Index

    1. Annualized Returns. The PUT Index had annualized returns of 10.32% during the period analyzed, higher than the other four indexes studied. (The annualized returns were 8.77% for the S&P 500, 7.16% for the Barclays Capital Aggregate Bond Index, 6.11% for MSCI EAFE Index, and 4.09% for 3-Month Treasury Bills.) 2. Volatility.

  5. S&P 500 - Wikipedia

    en.wikipedia.org/wiki/S&P_500

    A linear chart of the S&P 500 daily closing values from January 3, 1950, to February 19, 2016 A logarithmic chart of the S&P 500 index daily closing values from January 3, 1950, to February 19, 2016 A daily volume chart of the S&P 500 index from January 3, 1950, to February 19, 2016 S&P 500 Max Min Chart to Jan 2025 with Trend, with plots less Inflation, and comparison plots

  6. Holding period return - Wikipedia

    en.wikipedia.org/wiki/Holding_period_return

    The first quarter holding period return is: ($98 – $100 + $1) / $100 = -1% Since the final stock price at the end of the year is $99, the annual holding period return is: ($99 ending price - $100 beginning price + $4 dividends) / $100 beginning price = 3% If the final stock price had been $95, the annual HPR would be:

  7. Sharpe ratio - Wikipedia

    en.wikipedia.org/wiki/Sharpe_ratio

    The returns measured can be of any frequency (i.e. daily, weekly, monthly or annually), as long as they are normally distributed, as the returns can always be annualized. Herein lies the underlying weakness of the ratio – asset returns are not normally distributed.