Since 2018, Canadians (and Americans) have easy-access to an array of auto-rebalanced asset allocation funds. These "funds of funds" combine equity and fixed-income in different ratios, in increments of 20%.
a 20% jump from one allocation to the next seems coarse
Suppose an investor's risk tolerance and financial situation was more suiting for a ratio that was between these 20% tranches. Say 70% Equity and 30% Bonds was the desired target. How can the investor achieve this, while keeping things simple?
It seems they can either:
convince themselves that they're just splitting hairs, and stick with either 20%, or 40%.
mix two mixed assets products, say a 80/20 fund with a 60/40 in a part ratio of 1:1. Since they carry roughly the same holdings (and track the same indexes), but in different target percentages, that would mathematically average out to 70/30 equity/bonds.
go back to the primary constituents, and mix an all-equity fund with an all-fixed income, in a 7:3 part ratio, to obtain 70/30.
Option 1 is simplest, but uncomfortable. (settling for something less idea)
Option 2 seems like it works out, mathematically, but might be defeating the point of these no-brainer asset allocation funds.
Option 3 seems like it might save some management fees (an all-bonds fund is 0.06% MER, vs 0.20% MER for 60/40), but might not be as diversified (100%-equity funds tend to focus on a particular world region, for instance).
Option 2 and 3 both have the drawback of requiring manual rebalancing, although more so for option 3. (60/40 vs 80/20 side-by-side should perform more similarly than a 100/0 vs 0/100 would)
Is there a clear winner? What are the questions we should be asking?
Asset Allocation | Vanguard ETF | iShares ETF | BMO ETF
------------------------------------------------------------
100% stocks VEQT XEQT ZEQT
80% stocks / 20% bonds VGRO XGRO ZGRO
60% stocks / 40% bonds VBAL XBAL ZBAL
40% stocks / 60% bonds VCNS XCNS ZCON
20% stocks / 80% bonds VCIP XINC N/A
Annual fee (MER) 0.24% 0.20% 0.20%
100% bonds VAB XBB/XQB ZAG
Annual fee (MER) 0.09% 0.10%/0.13% 0.09%
[^^ source: Couch-Potato Model Portfolios]
Note: the couch potato website suggests doing option (3), but doesn't say explicitly in what way it is superior to (2) or (1)