The Effects of Rebalanced Thresholds on Mean Daily Returns and Daily Return Standard Deviaion of A SPY/Cash Portfolio
This is a study on the effects of rebalanced threshold on mean daily reutns and
the standard deviation.
Standard Deviation
Mean Return and Mean Over Standard Deviation
Standard Deviation
Mean Return and Mean Over Standard Deviation
Standard Deviation
Mean Return and Mean Over Standard Deviation
Standard Deviation
Mean Return and Mean Over Standard Deviation
Standard Deviation
Mean Return and Mean Over Standard Deviation
APP
SPY Ratio:%
Cash Catio:%
Cash Catio:%
90% SPY with 10% Cash
Standard Deviation
Mean Return and Mean Over Standard Deviation
70% SPY with 30% Cash
Standard Deviation
Mean Return and Mean Over Standard Deviation
50% SPY with 50% Cash
Standard Deviation
Mean Return and Mean Over Standard Deviation
30% SPY with 70% Cash
Standard Deviation
Mean Return and Mean Over Standard Deviation
10% SPY with 90% Cash
Standard Deviation
Mean Return and Mean Over Standard Deviation
100% SPY
One thing I have noticed is the following data for a 100% SPY portfolio, the
goal of rebalancing is to beat the 100% SPY portfolio:
- Mean daily return: 0.04394%
- Daily return standard deviation: 1.1873%
- The mean return divided by the standard deviation: 0.037.
The following is some of the highest numbers for mean daily return over
standard deviation. More importantly, they are higher then 0.037 of the 100%
SPY portfolio,
- The mean return divided by the standard deviation of 0.04089 from a 60% SPY/40% cash portfolio with a rebalancing threshold of 14.8%.
- The mean return divided by the standard deviation of 0.04034 from a 50% SPY/50% cash portfolio with a rebalancing threshold of 17.4%.
- The mean return divided by the standard deviation of 0.04038 from a 50% SPY/50% cash portfolio with a rebalancing threshold of 28.1%.
- The mean return divided by the standard deviation of 0.04097 from a 40% SPY/60% cash portfolio with a rebalancing threshold of 30.3%.
- The mean return divided by the standard deviation of 0.04152 from a 30% SPY/70% cash portfolio with a rebalancing threshold of 30.3%.
- The mean return divided by the standard deviation of 0.04209 from a 20% SPY/80% cash portfolio with a rebalancing threshold of 27.1%.
- The mean return divided by the standard deviation of 0.04238 from a 10% SPY/80% cash portfolio with a rebalancing threshold of 18.2%.
Conclusion
- Generally, the bigger the rebalanced threshold, the bigger the daily return standard deviation.
- Generally, the bigger the rebalanced threshold, the bigger the mean daily return.
- Mena return over return standard deviation has no strong coorlation with rebalanced thresholds.
- Overall, that you rebalance your SPY/Cash portfolio frequently with small thresholds generally means your portfolio is safer with a sacrifice of return.
- The higher the percentage of cash in the portfolio, the easier to find a high value of mean return over standard deviation.
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