Closet_Gamer
Thinks s/he gets paid by the post
I'd like to ensure that I understand how to read a TIPS quote properly. Apologies if this has been covered ... if so, I couldn't find the right thread.
Specifically, I want to ensure I understand the quoted yield and how that plays alongside what happens with inflation.
This is a current TIPS quote from Schwab. Nothing special about this one, I just plucked it as an example:
CUSIP 91282CHP9
Issued 07/15/2023
Maturity 07/15/2033
Coupon 1.375%
Price $93.375
Current Yield: 1.473%
YTM: 2.239%
So ...
Current Yield = Cash distribution = $1.375/$93.375 = 1.473%
YTM = Annual cash distributions + $6.625 gain at maturity = 2.239%
Inflation is in addition to all of this, yes?
So ...
... if inflation runs 2% per year from here, the nominal yield on the bond will be 4.239% at maturity?
... with the inflation component realized as an increased face value repayment?
So ... again assuming 2% inflation all the way along, the principle repayment would be:
$100 * (1.02^10) = $121.89 + $6.625 discount = $128.52
The actual nominal cash returned on the bond would be:
8 years remaining * $1.375 = $11.00
Principle payment: $128.52
Total cash returned: $139.52
Is that how all of this would hang together?
Thanks for any insights!
Specifically, I want to ensure I understand the quoted yield and how that plays alongside what happens with inflation.
This is a current TIPS quote from Schwab. Nothing special about this one, I just plucked it as an example:
CUSIP 91282CHP9
Issued 07/15/2023
Maturity 07/15/2033
Coupon 1.375%
Price $93.375
Current Yield: 1.473%
YTM: 2.239%
So ...
Current Yield = Cash distribution = $1.375/$93.375 = 1.473%
YTM = Annual cash distributions + $6.625 gain at maturity = 2.239%
Inflation is in addition to all of this, yes?
So ...
... if inflation runs 2% per year from here, the nominal yield on the bond will be 4.239% at maturity?
... with the inflation component realized as an increased face value repayment?
So ... again assuming 2% inflation all the way along, the principle repayment would be:
$100 * (1.02^10) = $121.89 + $6.625 discount = $128.52
The actual nominal cash returned on the bond would be:
8 years remaining * $1.375 = $11.00
Principle payment: $128.52
Total cash returned: $139.52
Is that how all of this would hang together?
Thanks for any insights!