Searching for the optimal saving strategy is often tied with the life-cycle strategies where only the age of a saver is considered for setting the allocation profile between equities and bonds. Our article contributes to the debate by looking at the performance and adequacy risks arising from applying age-based saving strategies for savers in funded pension schemes. As many studies have proven the shift of the risk onto savers in defined contribution pension schemes under various saving strategies, we contribute to the debate by providing simulations of expected accumulated savings via funded pension scheme under the various life-cycle income profiles and existence of unemployment risk. Using the resampling simulation technique, we compare the fixed and age-based strategies of three different agents with various life-cycle income paths and different unemployment risk. We compare the expected amount of savings and calculate relative indicators comparing the expected monthly benefits, income replacement rate. We look closely on the impact of unemployment on the value of savings and calculate the unemployment factor explaining the value of savings lost due to the periods of unemployment. By combining life-cycle income functions of individuals with different education level and unemployment risk, we show that decisions of implementing low risk saving strategies are suboptimal and lead to a substantial decrease in replacement ratios not only for higher income cohorts but especially for the lowest ones. At the same time, we prove that employing low risk saving strategy leads to the increase of adequacy risk especially driven by the unemployment risk that is higher for lower education individuals. We conclude that age-based life-cycle saving strategies, where the remaining saving horizon is the only factor defining the allocation profile is not the optimal saving strategy and other factors should be considered as well when searching for optimal saving strategy.
Population Growth, Life-Cycle Saving, and International Differences in Steady-State Optimal Saving Rates
