Inflation-Adjusted Yield![]() Mortality tables are, at best, a rough guideline. In general, more complicated actuarial computations are necessary. Regardless, this Demonstration should illustrate how incentives are changed by manipulation of the money supply. The decision to save versus spend is influenced by whether and how one can successfully overcome both investment risk and inflation risk. There are two segments of society who are difficult to tax directly: old people (because they vote) and poor people (because it is unconscionable). Inflation becomes a way to tax those segments. As the slider for net yield moves to the right dramatically different outcomes occur as inflation exceeds investment yield. The interaction of the sliders can also produce some ghoulish implications. One might, given the parameters, be required to not only pick a retirement date but a date of death. Both of these depend on how economic events unfold. There is also an unfortunate but built-in anomaly. While the math of logarithms "smooths" the calculation process, life is, by contrast, bumpy. Spurts of earnings growth are not as perfectly aligned with spurts of inflation as the mathematics in this Demonstration assume. The term "net yield" has a special meaning here: the difference between investment return and inflation. It may seem counterintuitive that moving the slider to the left increases that difference. This arises from the log rule where and are, respectively, the compounding effect of inflation on the cash flow in the numerator and the discounting effect of investment yield in the denominator of the expansion over time of income and the capital required to support it.![]() "Inflation-Adjusted Yield" from The Wolfram Demonstrations Project http://demonstrations.wolfram.com/InflationAdjustedYield/ Contributed by: Roger J. Brown |
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