I'd like to make sure this is correct. If I have a ladder of TIPS, the cash received in each year would be approximately equal to:
1) The principle maturing that year = number of bonds * inflation factor * 1,000
2) The interest paid that year: for each bond in the ladder with a maturity year greater than or equal to the year in question = number of bonds * inflation factor * 1,000 * coupon
Interest is paid twice a year, so this will be off a bit.
TIPS ladder math?
Re: TIPS ladder math?
Need to tweak your formula for interest paid in the year a bond matures. Bonds that have a maturity date before June will only make the one interest payment at maturity while those that after June 1 will make two.
Re: TIPS ladder math?
I don't even bother calculating the interest payments given how low the coupon rates are right now.
I just pay attention to the non-rolling rungs maturing every 6 months.
I just pay attention to the non-rolling rungs maturing every 6 months.
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Re: TIPS ladder math?
That's why I mentioned approximate and twice yearly interest

The annual differences are well under 1%.
Re: TIPS ladder math?
The interest payments are a significant part of total income, especially in the early years, if you have a long ladder. See the real interest column in https://www.tipsladder.com/build?bondCh ... come=10000. Click the show details button. Interest is over 1/3 of income in the first year. If you have a short ladder, interest is much less significant. You must have a short ladder if you have only 6 month rungs.
Re: TIPS ladder math?
Only 14 year ladder.exodusing wrote: ↑Thu May 25, 2023 7:15 amThe interest payments are a significant part of total income, especially in the early years, if you have a long ladder. See the real interest column in https://www.tipsladder.com/build?bondCh ... come=10000. Click the show details button. Interest is over 1/3 of income in the first year. If you have a short ladder, interest is much less significant. You must have a short ladder if you have only 6 month rungs.
It's a bridge to SS.
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