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#8
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| Shhhh wrote: - quote - > I have no desire to flip or trade these bonds... I think of it as money
As Elle pointed out the interest rate is 4.54%, not 8.38% - that's a big> under the mattress that is growing a pre-determined steady clip. difference! And one down-side of a zero-coupon bond is that it has the highest interest rate risk of any type of bond, because you have to wait out the entire period until redemption before it actually spits money back at you. Interest rate risk is the risk that interest rates will rise during the period you're holding the bond. If that happens, your bond could drop quite a bit in value, and you'd be missing out on the higher rates that are available. Example...right now your bond quotes at about $31.5k, and returns $100k to you after 26 years -- a return of 4.54% per year. Roll forward three years to 2009 and it will be a 23-year bond, right? Let's say the prevailing interest rate on this type of bond had risen to 5.5%, which is not far-fetched, because it wasn't all that long ago that you could find muni strips paying 5.5%. Your bond would be worth...$29,187 at that point, almost $2,000 less. Why? Because your bond's market price will adjust to the point where it yields the same 5.5% as competing bonds do. If you invest $29,187 at 5.5% for 23 years, you end up with $100,000. So if you went to sell the bond at that point, you'd expect to get somewhere around $29k -- you'd have lost money, after 3 years holding the investment. You could make money this way too (if rates fall below 4.54% the bond would rise in value) but the point is, this is a risk you take on with a long-term strip, that isn't present to nearly the same degree with shorter-term bonds. If you are absolutely, postively, sure that you won't need to sell the bond until redemption in 2032 (including: you'll live that long, won't have a disability, won't want to buy a Grady White, etc etc) there's also inflation risk, as others have mentioned. That 4.54% might amount to "treading water" or even losing money in real terms. You're loaning money out and agreeing to a locked-in 4.54% annual rate of interest. Is that enough for you, enough compensation for the risk of inflation being high at some point in the next 26 years? The other question is whether to bother with a municipal bond at all -- that depends on your tax bracket over the next 26 years. Though these days taxable long-term bonds aren't much better than that 4.5% you're talking about. -Tad |
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#7
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| "Shhhh" <123[at]456.com> wrote On the safety of bonds, generally speaking: - quote - > Considering I believe the stock market is
The stance of academia's Robert Shiller may further bolster> incredibly over valued right now, this aspect apeals to > me. > I have no desire to flip or trade these bonds... I think > of it as money > under the mattress that is growing a pre-determined steady > clip. your confidence in your approach: http://cowles.econ.yale.edu/news/shi..._shil-sieg.htm . This article might also introduce you to the strategy of usingTreasury Inflation-Protected Securities (TIPS) in your portfolio, if you haven't heard of them before. |
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#6
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| "joetaxpayer" <joetaxpayer[at]nospam.com> wrote - quote - > Shhhh wrote:
Shiller's oft-quoted data as well as another calculator at> what is the historical rate of inflation over the past > 5/10/15 > etc. years? > http://www.westegg.com/inflation/ will give you that data. http://data.bls.gov/cgi-bin/cpicalc.pl both corroborate the site above. They're undoubtedly all using the same CPI data. For fun, annualized, starting from the last full year (= 2005), the 5/10/15 year period inflation rates were about 1.9%/2.2%/2.4%. I do personally view the CPI with some circumspection these days. I own my home outright, for one, so the CPI does not reflect the inflation of my expenses very well. |
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#5
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| Shhhh wrote: what is the historical rate of inflation over the past 5/10/15 etc. years? http://www.westegg.com/inflation/ will give you that data. JOE |
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#4
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| Thank you both for your kind replies... Jim and Elle, yes I have other savings... I'm fully invested in my ROTH IRA, my wife contributes the max to her 401k., and I have mutual fund and stock accounts that contribute to my overall portfolio. The thing I like about bonds is the "guaranteed return" I KNOW, assuming the company or municipality stays "liquid" I will recieve "$X" from this investment. Considering I believe the stock market is incredibly over valued right now, this aspect apeals to me. I have no desire to flip or trade these bonds... I think of it as money under the mattress that is growing a pre-determined steady clip. As far as inflation is concerned I had not really taken that part into account... what is the historical rate of inflation over the past 5/10/15 etc. years? and please keep the fantastic info comming! Thanks, Shhhh |
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#3
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| "Shhhh" <123[at]456.com> wrote - quote - > my county is offering long term 0 coupon bonds that mature
Isn't it (100,000/31538)^(1/(2032-2006)) = 1.0454, or about> in 2032. I can get 100 bonds today for $31,538... so when > the bond matures I'd recieve the entire $100,000 face > value essentially mean I would be averaging 8.35% per > year. a 4.5% return per year? I do not think bonds with maturities over about five years are prudent for any investor, young or old. Especially when the bond yield curve is inverted (or nearly so), as it is now. Especially with current yields still on the low side, compared to historic yields. As Jim hinted, what are your goals with this investment? With a 25+ year timeframe, I'd put the money in a dividend achieving stock mutual fund or similar. Right now, you'd likely pay only the 15% dividend tax rate on the dividends. |
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#2
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| - quote - > If I am looking for a safe long term investment, and my county is offering > long term 0 coupon bonds that mature in 2032. I can get 100 bonds today for > $31,538... so when the bond matures I'd recieve the entire $100,000 face > value (assuming the counties AAA rating is correct, and they pay their > obligations). That would essentially mean I would be averaging 8.35% per > year. > This seems like a decent rate of return to me. it might not match the > average return of the stock market, but at least in my mind this is a safer > investment. http://smartmoney.com/university/str...ory=bondtrader read down (the link) about long term zeros. http://smartmoney.com/university/glo...x.cfm?letter=Z http://smartmoney.com/university/inv...ory=types#zero Locking in 8% return for short amounts of time is a good thing. Locking it in for 25 years, the return might be taken away because of inflation. Do you have other investments other than these bonds? |
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#1
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| Thanks for your reply... here's a followup if you all don't mind... If I am looking for a safe long term investment, and my county is offering long term 0 coupon bonds that mature in 2032. I can get 100 bonds today for $31,538... so when the bond matures I'd recieve the entire $100,000 face value (assuming the counties AAA rating is correct, and they pay their obligations). That would essentially mean I would be averaging 8.35% per year. This seems like a decent rate of return to me. it might not match the average return of the stock market, but at least in my mind this is a safer investment. What are your thoughts? Thanks, Shhhh "joetaxpayer" <joetaxpayer[at]nospam.com> wrote in message news:goudnZLY3pC3PZfYnZ2dnUVZ_q2dnZ2d[at]comcast.com... - quote - > Shhhh wrote: > > Hello all, > > > How do Zero Coupon Bonds work... > > > earlier in March we had a discussion about regular bonds and you kind > > folks here offered me some great advice, I've read all your suggestions > > and links, and I think I have a decent idea whats going on there, but > > these seem to be different animals? > > > This example is from the JB Hanauer website... > > > Coupon: 0.00 > > Yield: 3.99 > > Price: 87.974 > > oid Yield: 6.55 > > Maturity: 8/1/2009 > > > assuming I buy $10,000 face value I'd spend $8,861.60 today to buy these > > bonds. Where I'm lost is how do I figure out how much I'll be paid > > annually/semiannualy, at end of maturity? am I over thinking it? is it as > > simple as 10,000 - 8,861.60 = 1,138.40? > > A zero coupon bond is just that, it's has no coupon. No payments until > maturity. Just the face value at the end of the term (barring any call > provision). Because of this, they would always sell at a discount > representing the yield. > Your math is right, you get back the $1138.40 on your $8861.60 investment. > This is 12.85% return over 35 months. About 4.29%/yr. > (days to maturity = 1050.65, this is 2.877 years. > (1.1285^(1/2.877))=1.0429 > You must decide if 4.3% is good for you. (depends on how this is taxed) > JOE ======================================= MODERATOR'S COMMENT: Please trim the post to which you are responding. "Trim" means that except for a FEW lines to add context, the previous post is deleted. |
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| Shhhh wrote: - quote - > Hello all,
A zero coupon bond is just that, it's has no coupon. No payments until> How do Zero Coupon Bonds work... > earlier in March we had a discussion about regular bonds and you kind folks > here offered me some great advice, I've read all your suggestions and links, > and I think I have a decent idea whats going on there, but these seem to be > different animals? > This example is from the JB Hanauer website... > Coupon: 0.00 > Yield: 3.99 > Price: 87.974 > oid Yield: 6.55 > Maturity: 8/1/2009 > assuming I buy $10,000 face value I'd spend $8,861.60 today to buy these > bonds. Where I'm lost is how do I figure out how much I'll be paid > annually/semiannualy, at end of maturity? am I over thinking it? is it as > simple as 10,000 - 8,861.60 = 1,138.40? maturity. Just the face value at the end of the term (barring any call provision). Because of this, they would always sell at a discount representing the yield. Your math is right, you get back the $1138.40 on your $8861.60 investment. This is 12.85% return over 35 months. About 4.29%/yr. (days to maturity = 1050.65, this is 2.877 years. (1.1285^(1/2.877))=1.0429 You must decide if 4.3% is good for you. (depends on how this is taxed) JOE |
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#-1
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| Hello all, How do Zero Coupon Bonds work... earlier in March we had a discussion about regular bonds and you kind folks here offered me some great advice, I've read all your suggestions and links, and I think I have a decent idea whats going on there, but these seem to be different animals? This example is from the JB Hanauer website... Coupon: 0.00 Yield: 3.99 Price: 87.974 oid Yield: 6.55 Maturity: 8/1/2009 assuming I buy $10,000 face value I'd spend $8,861.60 today to buy these bonds. Where I'm lost is how do I figure out how much I'll be paid annually/semiannualy, at end of maturity? am I over thinking it? is it as simple as 10,000 - 8,861.60 = 1,138.40? Thank you all for your kind help and guidance!, Shhhh |
| Tags |
| bonds, coupon |
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