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Indian Financial System




                    Notes          investments. There were rather no choices apart from holding the cash or to further continue
                                   investing in shares. One more thing to be noted, since only closed-end funds were floated in the
                                   market, the investors disinvested by selling at a loss in the secondary market.
                                   The performance of mutual funds in India suffered qualitatively. The 1992 stock market scandals,
                                   the losses by  disinvestments and of course  the lack  of transparent  rules in  the where  about
                                   rocked  confidence  among  the  investors.  Partly  owing to  a relatively  weak  stock  market
                                   performance, mutual funds have not yet recovered, with funds trading at an average discount of
                                   1020 percent of their net asset value.
                                   The supervisory authority adopted a set of measures to create a transparent and competitive
                                   environment in mutual funds. Some of them were like relaxing investment restrictions into the
                                   market, introduction of open-ended funds, and paving the gateway for mutual funds to launch
                                   pension schemes.
                                   The measure was taken to make mutual funds the key instrument for long-term saving. The
                                   more the variety offered, the quantitative will be investors. At last to mention, as long as mutual
                                   fund companies are performing with lower risks and higher profitability within a short span of
                                   time, more and more people will be inclined to invest until and unless they are fully educated
                                   with the dos and don'ts of mutual funds.
                                   Mutual Fund performance can be analysed through performance measurement ratios that are
                                   used in portfolio analysis. In case of a well-diversified portfolio the standard deviation could be
                                   used as a measure of risk, but in case of individual assets and not-so-well diversified portfolios
                                   the relevant measure of risk could be the systematic risk.
                                   There are three popular measures to estimate the return per unit of risk from a portfolio. They
                                   are

                                   (a)  Sharpe's Ratio
                                   (b)  Treynor's Measure
                                   (c)  Jensen's Differential Returns

                                   Sharpe's Ratio

                                   A ratio developed by Nobel laureate William F. Sharpe to measure risk-adjusted performance.
                                   It is calculated by subtracting the risk-free rate - such as that of the 10-year US Treasury bond -
                                   from the rate of return for a portfolio and dividing the result by the standard deviation of the
                                   portfolio  returns.
                                   Sharpe's measure is called the "Reward-to-Variability" Ratio. The returns from a portfolio are
                                   initially adjusted for risk-free returns. These excess returns attributable as reward for investing
                                   in risky assets are validated in terms of return per unit of risk. Sharpe's ratio is as follows:
                                                     E[R] R f
                                   Or           S =
                                                        
                                                      r p   r f
                                                  =
                                                       
                                                        p
                                   Where:

                                   r p = Expected portfolio return

                                   r  = Risk free rate
                                   f
                                   sp = Portfolio standard deviation



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