Yes. The basic lifecycle model that we're using assumes no borrowing constraints and so no liquidity problems. So the recommended withdrawal ($3,663) would not adjust for potential future liquidity concerns. Spending here would be the same in both plans because total wealth is the same ($1,144,324).GoWithTheCashFlow wrote: Wed Jan 08, 2025 10:21 pm Background:
I was using the planner to explore the impact of liquidity constraints on discretionary consumption. To do this, I set up 2 plans.
Plan 1: Unconstrained
- Plan begins at age 65 (retired) and ends at age 100.
- No Legacy
- No changes to default preferences other than to not have risk tolerance decrease with age
- No changes to default expected returns and volatility other than to turn off bond volatility
- Only asset is the current portfolio with a balance of $1,144,324
Plan 2: Constrained
- Link to dateless plan: https://tpawplanner.com/link?params=IwZ ... QzMJMGzm74
- Same as plan 1 except the only asset is a real monthly income stream of $4,000 (the present value of which is $1,144,324)
- Link to dateless plan: https://tpawplanner.com/link?params=CUU ... 4ZnVIWiiKc
I was surprised to see that the current period consumption for both plans is the same at $3,663. The implication of this is that the presence of a liquidity constraint does not affect current consumption [...]
But the simulations reflect liquidity constraints. It assumes no borrowing, and so withdrawals would drop to zero if the portfolio balance becomes zero. So liquidity issues will show up in the spending graph that displays the simulation results. For example, if we spending too much on the basis of Social Security that won't start early enough, we may risk running out of money before Social Security starts. That will show up in the spending graph, and you would have to adjust the plan to remove the liquidity risk. The model will not automatically do this. The Learn section of the planner has more about this under Future Savings and Retirement Income -> Liquidity:
- But there is a liquidity risk if you have a delayed Social Security or pension. Seeing that you have a lot of bonds in the form of pensions, the "total portfolio" method may place a large fraction of your savings portfolio in stocks to reach the desired stock exposure. If stocks do badly before pensions start, the savings portfolio can run out of money and you will temporarily be without funds till the pension begins. Withdrawals may also be too generous in anticipation of future income, causing you to come up short before the pension begins.
Liquidity is most likely to be a problem when the savings portfolio is small relative to the pension, there is a long gap before the pension starts, and you have chosen a riskier asset allocation.
If there is a liquidity problem, the simulation will show you running out of money before your pension starts. If this is happening, you can resolve it by adding a constant essential expense (e.g. $1,000 per month) after the start of the delayed pension.
In the example you gave, the liquidity constraint is not limiting withdrawals even in the 5th percentile. What is being limiting is the asset allocation. It's forcing the retiree to hold too much bonds and not enough stocks relative to what the unconstrained model would recommend. So in the constrained version, spending outcomes become safer (lower dispersion but also lower average spending) compared to the unconstrained model.GoWithTheCashFlow wrote: Wed Jan 08, 2025 10:21 pm Similar to the break down of the current consumption for the unconstrained plan, how can I think about the break down of current consumption, as well as the evolution of consumption over time, for the constrained plan?
In the constrained setup, in early retirement the retiree is saving a little bit of the income in early retirement. They invest all of it in stocks, but it's still not enough to reach the target asset allocation of 26/74 on the total wealth. For example, in the unconstrained model, at age 70, at the 50th percentile, the retiree would have $1,080,549 in wealth in the savings portfolio and would allocate 26% of that—$280,943—in stocks. Whereas in the constrained model, the retiree would have only $19,060 in the savings portfolio. Even if they place all of it in stocks, it would be much less than the target asset allocaton of 26% of total wealth. So they are forced to be too conservative relative to their preferences, and their wealth and spending diverges from the optimal unconstrained path.