Week 12 Day 3: The Retirement Red Zone

During the red zone, your portfolio is at or near its maximum value, and you are about to start (or have just started) withdrawals. A 30% crash in this window hits the biggest portfolio you have ever had and coincides with the beginning of a 30-year withdrawal period. This is maximum vulnerability.

The red zone requires a different risk posture than the accumulation phase. During accumulation (age 25-55), market crashes are actually beneficial because you are buying shares cheap through ongoing contributions. But in the red zone (age 55-70), crashes are harmful because you are about to start or have started selling shares. This does not mean you should go 100% to bonds in the red zone -- that would sacrifice the long-term growth needed for a 30-year retirement. The standard approach is a 'glidepath': gradually shifting from 80-90% stocks in your 30s to 60-70% stocks at retirement, adding bonds as a buffer against early sequence risk. Target-date funds do this automatically. If you manage your own portfolio, plan to increase bond allocation by about 1-2% per year starting 10 years before your target retirement date.

Interestingly, research by Wade Pfau and Michael Kitces has challenged the conventional 'declining equity glidepath' (reducing stocks approaching and through retirement). Their 2013 paper 'Reducing Retirement Risk with a Rising Equity Glidepath' showed that starting retirement with a lower stock allocation (30-50%) and gradually increasing to 70-80% over the first 15 years of retirement actually improved portfolio sustainability. The mechanism: the lower initial equity allocation protects against sequence risk during the critical early years, when portfolio depletion is most dangerous. As the retirement progresses and the 'red zone' passes, increasing equity exposure captures the growth needed for the remaining (now shorter) time horizon. This 'rising equity glidepath' improved the worst-case outcomes by 10-20% compared to the conventional declining glidepath. It is counterintuitive -- but mathematically, it addresses the asymmetric nature of SOR risk directly.