We had a lengthy discussion on another thread regarding Social Security and the rate of return derived from delaying benefits. As it happens, I received my benefits increase letter yesterday and this issue came back to mind. There is no COLA this year, but anyone who is still working gets an increase if their current earnings replace one of their lower-earning years in the 35 years which are used in the benefits calculation.
Without getting into all the details, last year I had some flexibility in how I could classify about $20,000 of income and so I chose to report it as salary/wages. The income tax would be the same no matter how I reported it, but the combined EE/ER SocSec/Med Tax cost me about $3,000. The resulting increase in monthly SocSec benefit is $26/month. So as I see it, the straight-up break even point is 9.6 years. To me, that implies that it is actuarily neutral.
In looking at the annuity tables, an immediate annuity with a $30,000 payment produces $181 per month in income at current -very low- rates. (I had to use the higher figure because most calculators require at least $ 10,000). Factoring back down to the $3,000, that would equal $18/month for the annuity vs $26/month from SSA. Here's the kicker - in order to get the annuity up to $26/month, the rate on the annuity would have to be --> 7.24%.
I'm not presenting this as an across-the-board analysis with universal application. I didn't take into account that the actual cost is somewhat less than $3,000 because of the tax deductibility of half of the SocSec/Med tax. I also didn't take into account future COLA's if and when inflation fires up again, so the $26/month is actually the equivalent of an indexed annuity, which makes SocSec an even better deal. No one is going to get rich on an additional $26/month with indexing, and they won't starve if it's missing, but the result is close enough to 8% to convince me that there is a general principle at work in SocSec calculations. The math implies a similar result at any point in the process for someone delaying the time they begin to receive benefits (at least until they reach age 70).
Without getting into all the details, last year I had some flexibility in how I could classify about $20,000 of income and so I chose to report it as salary/wages. The income tax would be the same no matter how I reported it, but the combined EE/ER SocSec/Med Tax cost me about $3,000. The resulting increase in monthly SocSec benefit is $26/month. So as I see it, the straight-up break even point is 9.6 years. To me, that implies that it is actuarily neutral.
In looking at the annuity tables, an immediate annuity with a $30,000 payment produces $181 per month in income at current -very low- rates. (I had to use the higher figure because most calculators require at least $ 10,000). Factoring back down to the $3,000, that would equal $18/month for the annuity vs $26/month from SSA. Here's the kicker - in order to get the annuity up to $26/month, the rate on the annuity would have to be --> 7.24%.
I'm not presenting this as an across-the-board analysis with universal application. I didn't take into account that the actual cost is somewhat less than $3,000 because of the tax deductibility of half of the SocSec/Med tax. I also didn't take into account future COLA's if and when inflation fires up again, so the $26/month is actually the equivalent of an indexed annuity, which makes SocSec an even better deal. No one is going to get rich on an additional $26/month with indexing, and they won't starve if it's missing, but the result is close enough to 8% to convince me that there is a general principle at work in SocSec calculations. The math implies a similar result at any point in the process for someone delaying the time they begin to receive benefits (at least until they reach age 70).
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