ALL ABOUT ‘DIETZ’
The DIETZ formula is named after its developer, Peter Dietz, who was associated with the Frank Russell Pension Consulting company, as well as being the author of one of the first books on the subject of Performance Measurement in 1966.
What Does Modified Dietz Method Mean?
A method of evaluating a portfolio's return based upon a time weighted analysis.
Investopedia explains Modified Dietz Method:
The Modified Dietz Method is more accurate way to measure the return on your portfolio than a simple geometric return method. This is because the Modified Dietz Method identifies and accounts for the timing of all random cash flows while a simple geometric return does not.
What Does Time-Weighted Rate of Return Mean?
- A measure of the compound rate of growth in a portfolio. Because this method eliminates the distorting effects created by inflows of new money, it is used to compare the returns of investment managers.
This is also called the "geometric mean return," as the reinvestment is captured by using the geometric total and mean, rather than the arithmetic total and mean.
Importance:
The Modified Dietz method is still the most common way of calculating periodic investment returns. The Global Investment Performance Standard (GIPS) requires a time-weighted rate of return using a valuation called as DIETZ.
The Modified Dietz method assumes that net contributions are invested at the end of the respective day they occur.
The ‘Original Dietz method’ (also known as 'Midpoint Dietz Method') is obtained by assume that all net contributions take place in the middle of the period.
Time-Weighted methodology to calculate clients' personal rate of return:
This calculation provides investors with a percentage rate of return, which indicates how their investments have performed over time, rather than how the fund has performed.
This model, also known as the Modified Dietz Formula, takes into account how long an investor has been in a fund.
Purchases and redemptions do not affect the rate of return. The key factors in this model include:
The chief advantage of the ‘Modified DIETZ method’ is that it does not require portfolio market valuation for the date of each cash flow.
In June 1998, The Investment Funds Institute of Canada (IFIC) announced that its Members agreed upon a standard method of calculating an investor's personal rate of return.
After a detailed analysis and lengthy discussion, the industry agreed upon a formula using the ‘Modified Dietz Method’ as the basis of the calculation.
The Modified Dietz Method with geometric monthly linking provides unitholders with a personal rate of return in a cost- efficient and timely manner, and in a way that can be easily articulated.
The Modified Dietz Method, which complies with one of the presentation standards recommended by the Association for Investment Management and Research (AIMR) for its members, takes into account the fact that many investors buy mutual fund units on a regular periodic basis such as once or twice a month. Regular sums of money are often coming in and going out of portfolios. With the Modified Dietz Method, the investor's cash flow into or out of a fund is time-weighted into the formula. If a contribution has only been part of the portfolio for 10 days of the month, the calculation reflects this information. Because an investor's cash flows are reflected, the Modified Dietz Method approximates, with a high degree of accuracy, the investor's rate of return as opposed to the fund's rate of return. This allows investors to track how their unique investments have performed.
The Modified Dietz formula with monthly linking was chosen as the standard for the industry over the ‘Internal Rate of Return’ (IRR) and other alternatives for several reasons. The detailed calculations to arrive at IRR are generally not practicable or time efficient. The complex process needed to provide the IRR on unitholder statements could cause delays inhibiting the delivery of timely information to investors. As well, the Modified Dietz Method is reasonably easy to explain to investors.
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