Posted on 08/10/2010 11:49:47 AM PDT by John W
Acknowledging that the recovery has slowed, the Federal Reserve announced Tuesday that it would use the proceeds from its huge mortgage-bond portfolio to buy long-term Treasury securities, The New York Timess Sewell Chan reports from Washington.
By buying government debt, the Fed is taking an unmistakable step to maintain the large amount of money that it pumped into the economy, starting in 2007, to prop up the financial and housing markets.
(Excerpt) Read more at dealbook.blogs.nytimes.com ...
LOL! Yeah, right. So what price are they paying for a new 2 year? What price will they sell at, after they pump it up?
You're saying silly things again.
I can see why Ellen got into financial quackery, her legal and medical quackery weren’t very lucrative. She seems to have a large enough audience of idiots to make her books and websites profitable.
Security | Term | Type | Issue Date |
Maturity Date |
Interest Rate % |
Yield % |
Price Per $100 |
CUSIP |
---|---|---|---|---|---|---|---|---|
3-YEAR | NOTE | 08-16-2010 | 08-15-2013 | 0.750 | 0.844 | 99.722358 | 912828NU0 | |
10-YEAR | NOTE | 08-16-2010 | 08-15-2020 | 2.625 | 2.730 | 99.086655 | 912828NT3 | |
2-YEAR | NOTE | 08-02-2010 | 07-31-2012 | 0.625 | 0.665 | 99.920863 | 912828NQ9 | |
5-YEAR | NOTE | 08-02-2010 | 07-31-2015 | 1.750 | 1.796 | 99.781106 | 912828NP1 | |
7-YEAR | NOTE | 08-02-2010 | 07-31-2017 | 2.375 | 2.394 | 99.878150 | 912828NR7 | |
3-YEAR | NOTE | 07-15-2010 | 07-15-2013 | 1.000 | 1.055 | 99.838004 | 912828NN6 | |
9-YEAR | 10-MONTH | NOTE | 07-15-2010 | 05-15-2020 | 3.500 | 3.119 | 103.199671 | 912828ND8 |
10-YEAR | TIPS | 07-15-2010 | 07-15-2020 | 1.250 | 1.295 | 99.579194 | 912828NM8 | |
29-YEAR | 10-MONTH | BOND | 07-15-2010 | 05-15-2040 | 4.375 | 4.080 | 105.053815 | 912810QH4 |
2-YEAR | NOTE | 06-30-2010 | 06-30-2012 | 0.625 | 0.738 | 99.776070 | 912828NS5 | |
5-YEAR | NOTE | 06-30-2010 | 06-30-2015 | 1.875 | 1.995 | 99.431646 | 912828NL0 | |
7-YEAR | NOTE | 06-30-2010 | 06-30-2017 | 2.500 | 2.575 | 99.522396 | 912828NK2 | |
3-YEAR | NOTE | 06-15-2010 | 06-15-2013 | 1.125 | 1.220 | 99.720987 | 912828NH9 | |
9-YEAR | 11-MONTH | NOTE | 06-15-2010 | 05-15-2020 | 3.500 | 3.242 | 102.169092 | 912828ND8 |
29-YEAR | 11-MONTH | BOND | 06-15-2010 | 05-15-2040 | 4.375 | 4.182 | 103.270808 | 912810QH4 |
2-YEAR | NOTE | 06-01-2010 | 05-31-2012 | 0.750 | 0.769 | 99.962406 | 912828NE6 | |
5-YEAR | NOTE | 06-01-2010 | 05-31-2015 | 2.125 | 2.130 | 99.976355 | 912828NF3 | |
7-YEAR | NOTE | 06-01-2010 | 05-31-2017 | 2.750 | 2.815 | 99.589671 | 912828NG1 | |
3-YEAR | NOTE | 05-17-2010 | 05-15-2013 | 1.375 | 1.414 | 99.885991 | 912828NC0 | |
10-YEAR | NOTE | 05-17-2010 | 05-15-2020 | 3.500 | 3.548 | 99.598723 | 912828ND8 | |
30-YEAR | BOND | 05-17-2010 | 05-15-2040 | 4.375 | 4.490 | 98.114367 | 912810QH4 | |
2-YEAR | NOTE | 04-30-2010 | 04-30-2012 | 1.000 | 1.024 | 99.952608 | 912828NB2 | |
5-YEAR | TIPS | 04-30-2010 | 04-15-2015 | 0.500 | 0.550 | 99.767648 | 912828MY3 | |
5-YEAR | NOTE | 04-30-2010 | 04-30-2015 | 2.500 | 2.540 | 99.813289 | 912828MZ0 | |
7-YEAR | NOTE | 04-30-2010 | 04-30-2017 | 3.125 | 3.210 | 99.470887 | 912828NA4 | |
3-YEAR | NOTE | 04-15-2010 | 04-15-2013 | 1.750 | 1.776 | 99.924368 | 912828MX5 | |
9-YEAR | 9-MONTH | TIPS | 04-15-2010 | 01-15-2020 | 1.375 | 1.709 | 97.219605 | 912828MF4 |
9-YEAR | 10-MONTH | NOTE | 04-15-2010 | 02-15-2020 | 3.625 | 3.900 | 97.763192 | 912828MP2 |
29-YEAR | 10-MONTH | BOND | 04-15-2010 | 02-15-2040 | 4.625 | 4.770 | 97.692939 | 912810QE1 |
2-YEAR | NOTE | 03-31-2010 | 03-31-2012 | 1.000 | 1.000 | 100.000000 | 912828MU1 | |
5-YEAR | NOTE | 03-31-2010 | 03-31-2015 | 2.500 | 2.605 | 99.510730 | 912828MW7 | |
7-YEAR | NOTE | 03-31-2010 | 03-31-2017 | 3.250 | 3.374 | 99.232610 | 912828MV9 | |
3-YEAR | NOTE | 03-15-2010 | 03-15-2013 | 1.375 | 1.437 | 99.818589 | 912828MT4 | |
9-YEAR | 11-MONTH | NOTE | 03-15-2010 | 02-15-2020 | 3.625 | 3.735 | 99.090493 | 912828MP2 |
29-YEAR | 11-MONTH | BOND | 03-15-2010 | 02-15-2040 | 4.625 | 4.679 | 99.128159 | 912810QE1 |
2-YEAR | NOTE | 03-01-2010 | 02-29-2012 | 0.875 | 0.895 | 99.960486 | 912828MQ0 | |
5-YEAR | NOTE | 03-01-2010 | 02-28-2015 | 2.375 | 2.395 | 99.906254 | 912828MR8 | |
7-YEAR | NOTE | 03-01-2010 | 02-28-2017 | 3.000 | 3.078 | 99.512216 | 912828MS6 | |
*30-YEAR | TIPS | 02-26-2010 | 02-15-2040 | 2.125 | 2.229 | 97.667212 | 912810QF8 | |
3-YEAR | NOTE | 02-16-2010 | 02-15-2013 | 1.375 | 1.377 | 99.994122 | 912828MN7 |
* Denotes TIPS bond; all other TIPS without asterisks are notes
For everybody else OTHER than toddster who might want an explanation:
Assume a ten percent reserve requirement. You walk in and deposit 100 USD in your bank account; the 100 could be based on gold, silver, corn, bullshit, or nothing other than faith in the issuer as in the case of Abraham Lincoln's greenbacks, it doesn't matter.
Your bank is required to keep only 10 of the 100 in reserve, and so lends out 90. A naiive observer would figure it ends there, but it doesn't. The guy who borrowed the 90 deposits it in HIS account, entitling his bank to lend .9 * 90 or 81 USD. The guy who borrows the 81 deposits that in HIS account, whereupon his bank can lend out .9 * 81, or 72.9 usd. And so forth. This is the part of the thing which hasn't occurred to most people
In simple Python language, this looks like:
base = 100; banks_share = 0; while base >= 1: base *= .9; banks_share += base; print banks_share;
You get a number around 891. In other words, assuming a bank was lending money at 6% and paying customers 3% on deposits, then when you deposit $100, you get to collect 3% interest on the 100 while banks collect 3% on the original 100 plus 6% on the extra 791 dollars.
That is the nature of fractional reserve banking and why Murray Rothbard and every other unbiased expert who's ever commented on it refers to it as a legalized form of counterfeiting. That's also the major cause of inflation in the world.
So your claim is that if I buy a two year note yielding 0.75 and a month later the yield drops to 0.65, I won’t be able to sell my note for more than I paid?
See, loans are less than deposits. The bank has to pay interest on $100 while only earning on $90.
The guy who borrowed the 90 deposits it in HIS account, entitling his bank to lend .9 * 90 or 81 USD. The guy who borrows the 81 deposits that in HIS account, whereupon his bank can lend out .9 * 81, or 72.9 usd. And so forth. This is the part of the thing which hasn't occurred to most people
Three deposits, $100, $90 and $81, $271 total.
Three loans, $90, $81 and $72.9, $243.9 total.
Total reserves of $10, $9 and $8.1, $27.1 total.
So what's so hard about simple addition that you continue to get it wrong?
In other words, assuming a bank was lending money at 6% and paying customers 3% on deposits....
They'd pay $8.13 in interest and collect $14.63.
That is the nature of fractional reserve banking
I know, always lending less than deposits.
I want to know what the huge windfall is in that example?
Did you take that test the last time you visited Ellen’s website?
The huge windfall comes from leverage once the gain is “guaranteed”. The guarantee comes from controlling the “deflation” spin, simply make the purchase, have the flunkies at the other division yak about double dip recession, then make the sale. Also note that “huge windfall” is your term, not mine. A smaller profit in a short amount of time is all they are really looking for.
Leverage? You're going to borrow money to buy those 2 year notes? You're saying silly stuff again.
A smaller profit in a short amount of time is all they are really looking for.
Yeah, pump and dump. LOL!
So what's the profit?
a profit of 71 cents on $106 which works out to .66 percent. Not much, but not bad for a day's "work".
Entirely too much name calling here and not enough dealing with facts.
Please tell me if we're talking about the kind of FRB where banks loan out deposits at interest and pay depositors part of the earnings. If that's what we're talking about then we'll have to accept the fact that this is how money's worked for centuries with or without gold and with or without inflation.
You know, the one that is only being purchased because the Fed is going to buy them as the "ultimate greatest fool of all time"
Just to help you out, again, the last 2 year sale was August 2nd. With a coupon of 0.625%, it was priced at $99.92. When you buy them, what price are you hoping to sell them for?
You never did explain your leverage remark.
Oh, I see where I goofed. I posted “Treasury” when I meant the Fed. Thanks for the correction.
Help me out on that --I though we were talking about an FRB that all major economic economies have had since the 1600's enduring huge bouts with deflation.
Hey you're right! The fed's mission is to regulate the dollar's value as measured by indexes such as the cpi, ppi, gdp deflator, etc, which all include the price of beer in the calcs.
Learn something new every day I guess...
Easier said than done.
And another thing, if the Fed wants to sell Treasuries back to the primary dealers, that's what it will do. Primary dealers can't refuse.
What are the functions of primary dealers?
Primary dealers serve, first and foremost, as trading counterparties of the Federal Reserve Bank of New York. This role includes the obligations: (i) to participate consistently as a counterparty to the New York Fed in its execution of open market operations as directed by the Federal Open Market Committee (FOMC),
Selling at 99.92, having bought a month earlier at 99.78, I made 0.14% If I were borrowing from the Fed, I would be borrowing at 0.25% / 12 or 0.02% per month. It’s a guaranteed money-maker as long as I ensure that “deflation” rears its ugly head at some point (any point will do, but the shorter term, the better).
Rather trivial point considering that the last time the Fed tried to do this en masse in the mini inflation of 2008, they ended up with the market in free fall (with help from politicians and other random factors of course).
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