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April 03, 2008
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beneath the austrian business cycle ..theoryto be posted at a later date Posted by js paine at 10:04 PM |
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incoming attack austrians at three o'clock .. ...marginal revolution's “Why should there be an authority at all?” after all there's no king neuron of my neurons obviously you figure there ain't no good enough reason keep thinking … really ??? btw even a few shy why didn't i fly over here
Posted by js paine at 09:59 PM |
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well well doctor dumbis this an april fools post?? “unconstrained profit-driven institutional behaviors” dd dear soul of course you mean external constraints let's have none of this the corporations only exist
paine says… “Libertarian paternalism would imply that you give the kid a choice of whether or not to be at school at all in the first place” end the high school draft Posted by js paine at 09:57 PM |
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daily rash bag collection“Presumably, there would have been less mortgage lending, fewer home equity loans “ not necessarily so if the income to payment ratio were set right but as to the its a macro problem i agree Posted by: paine | Link to comment | April 02, 2008 at 08:17 AM paine says… fed policy leave direct management of jobs growth Posted by: paine | Link to comment | April 02, 2008 at 08:22 AM paine says… “a financial engineer who pursues credit policies to directly influence the economy, whether using the Taylor Rule or some other, distorts the time value of long-lived assets “ the hi fi cap values are circularly caused but nice stuffy tyrolean presentation none the less hari you could go crazy i suspect the after math this time ” we mean business “ Posted by: paine | Link to comment | April 02, 2008 at 10:52 AM paine says… and rightly so… but i suspect they'll try to quick shuffle then lead us merry maid like Posted by: paine | Link to comment | April 02, 2008 at 10:55 AM paine says… what in hell do i know but if they don't dodge it worse then the volcker two scoop and if so we could be in for some sporting times indeed Posted by: paine | Link to comment Posted by js paine at 09:52 PM |
April 02, 2008
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global commodity price making by trans nat inccommodity spot price movements look spooky to ya ?? does to me krugman on wheat price rises now:
i say it can be spec driven supply and demand for tany raw shit now does alfred the great formal stuff apply do i have a sound counter model well errrr i should the olig sisters can set prices as they wish ??? no ?? so if they have ..the power could the trans nat's why not if its all just rents they're playing with but what governs their price move choices ?? Posted by pinky at 06:02 PM |
April 01, 2008
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all bottoms are one big bottom ...any hole in one is a hole in...my take room for vatican like …corruptions of the faith Posted by js paine at 12:25 AM |
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larry sums upgot to laff the great larry summers strikes again
” u free corps in free fall that Rx applied its sort of more of the same Posted by js paine at 12:21 AM |
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paradox of griftvox vulgaris: “The financial markets are bigger here Posted by js paine at 12:19 AM |
March 31, 2008
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point of view“And I, for one, really don’t want to live through a replay of the 1930s.” pk live thru odd participant observer i'd say bring it on let the market tempests roar let the economy like a sky we deserve it we filthy humans i'd suggest “we ” econ con's —-from august u the clark winner the point of view of … our science ..
Posted by js paine at 09:29 PM |
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stig weis acorrdin' to mark tLet's show this mathematically. 6. Let g be the fraction of good borrowers among all borrowers. In order to earn an expected return of r, the lender charges borrowers (which cannot be distinguished and hence face the identical loan rate) r1 such that: gqgr1 + (1-g)qbr1 = r = expected return if lender charges r1 to all types. The lender should charge: r1 = r/[gqg + (1-g)qb] 7. Using this strategy, the lender will thus earn r if borrowers are chosen (walk through the doors of the bank) randomly. But they don't show up randomly, so this is not the end of the story. Notice that r/qg < r1< r/qb. Good borrowers are paying too much, and bad borrowers are paying too little. Thus, good borrowers are more likely to drop out of the market, and the fraction of good borrowers will diminish over time increasing average default rates (perhaps because they are good borrowers they can find other, cheaper ways to finance investment) . This is a classic lemons problem - good borrowers leave the market increasing the average risk and default rates of borrowers still in the market, interest rates go up to compensate for the higher risk, more borrowers leave the market, average risk goes up, more borrowers leave, etc. - and it will lead to market failure. 8. Now let's change the model slightly to illustrate equilibrium credit rationing. Loans are characterized by more than just the interest rate, and here we will characterize loans by three parameters, the interest rate lenders charge on loans, r1, the size of the loan L, and the required collateral on the loan, C. 9. The probability that a loan is repaid depends upon the return yielded by the borrower's risky project. Let a particular project yield a return of R. Then the lender will be repaid if L(1 + r1) < R + C That is, the lender is repaid if the value of the loan is less that what the borrower has to give up in default (the lender gets to claim any return, R, that the borrower made on the project plus the value of the collateral). This just says that the borrower repays when losses are smaller from doing so. 10. Now suppose that the return, R, is risky: Return R = R1+x with probability 1/2 Then the expected return is R1, and the variance of returns is x2. As x increases, there is a mean-preserving spread in the distribution, i.e. risk goes up, but the expected return is not changed. 11. Next, to limit the outcomes to the ones we are interested in, assume that R1-x < (1+r1)L - C This means that the borrower will always choose to default when a bad outcome is drawn (-x), and will always repay when there is a good outcome (+x). 12. Thus, under a good outcome the borrower earns R1+x - (1+r1)L (this is the return on project minus the cost of the loan) and under a bad outcome, the borrower loses -C, i.e. loses the collateral on the loan. 13. Then the borrower's expected profit is EπB = (1/2)[R1+x - (1+r1)L] + (1/2)[-C] [The superscript means borrower]. That is, the borrower gets the good outcome shown in the first set of brackets 1/2 the time, and the bad outcome of -C shown in the second set of brackets the other half of the time. 14. Define x*(r,L,C) ≡ (1+r1)L - C - R1. That is, x* is the value of x such that EπB > 0 whenever x > x*, and EπB < 0 whenever x < x*. It's the point where profit turns negative.
15. Notice that x* is increasing in r1. This means that as r1 increases, those with smaller x values drop out (i.e. those facing less risk), but the riskier borrowers (those with larger x values) remain in the pool. The mix of borrowers changes toward riskier borrowers and defaults will increase. 16. What about the lender? The lender's expected profit is EπL = (1/2)[(1+r1)L] + (1/2)[C+R1-x] - (1+r)L The first term is the return in the good state, the second is the return in the bad state (both happen with probability 1/2), and the third term is the opportunity cost of the funds it lends out (so the return is r, not r1, since the opportunity cost is the market return, r). That is, the lender receives a fixed amount in the good state, (1+r1)L, but as x increases, the lender does increasingly worse in the bad state where it receives C+R1-x (i.e. as x increases, profit falls). This means that EπL is decreasing is the level of risk, x. 17. Now, let there be two groups of borrowers . Good borrowers are low risk (have small x values), bad borrowers are high risk (have large x values). Designate the x-values for each group as xg and xb, where xg < xb. From the condition that EπB = (1/2)(x-x*), if r1 is low enough, xg < xb < x*(r, L, C) In this case, all loans are repaid, and all loans are profitable. If each type of lender is equally likely to be in the market, then expected profit for the lender is EπL = (1/2)[(1+r1)L+C+R1] - (1/4)[xg + xb] - (1+r)L This is increasing in r1. 18. But, as r1 increases, we will eventually reach the point where xg = x*(r, L, C) and the good types drop out of the market and stop borrowing (this is adverse selection at work). In this case, expected profit falls to EπL = (1/2)[(1+r1)L+C+R1] - (1/2)[xb] - (1+r)L Thus, EπL falls discretely when xg = x*, i.e. profit falls discretely when r1 increases and reaches
since this is the point where low risk types exit the market (the discrete jump comes from having two groups - with a continuum of risky borrowers, the discrete jump would be replaced by a maximum profit point, i.e. a single-peaked profit function). 19. We can show this graphically:
For loan rates between 0 and r1, no loans are profitable and none will be made. For loan rates between r1 and r*, both types of borrowers are in the market, and all loans are profitable (and profit is increasing in r). For loan rates between r* and r2, loans are unprofitable, so no loans would be made. For loan rates above r2, loans are profitable, but only the risky group will be in the market. Thus, credit rationing is possible at equilibrium. If loan demand is robust, lenders will increase r until it hits r*. At r*, there can be excess demand, but lenders will not raise the loan rate unless demand is so strong that rates can be profitably increased all the way to r2. Thus, if demand is strong enough to produce excess demand at r1, but not strong enough to push rates all the way to r2 or above, there will be credit rationing at equilibrium. Conclude briefly: We have shown two things. First, when the interest rate increases, adverse selection mechanisms can cause good borrowers to drop out of the loan pool increasing the riskiness of the average borrower. This increases default. Thus, this shows how an increase in the interest rate can increase default rates. Posted by js paine at 09:01 PM |
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when rations must be doledvery clear example of fence line not crossed “perhaps because they are good borrowers they can find other, cheaper ways to finance investment” i like the case for both rational default again the info limits ring out loud as with other models' my take Posted by js paine at 08:59 PM |
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more on the hi fi 's "this is the final ffffronnnnnteer "let's suggest to ourselves hi fi is a floating crap game maxim to al hi fi ers after the latest post debacle rage cools… when the new improved boundary lines once you got the rubes playing again start moving more and more
” hazard “ where perpetual need unreg rough neck fronteer markets pop up prosper and wreck themselves wreck themselves so bad in fact and as nite follows day saying cause we're gonna reg it up
why allow this spec game in the first place what at its best does the real economy gain by allowing these gamblers self centered gamblers self centered gamblers like yes bright light rents after all we ought to minimize asyymetry in the last analysis
when other higher forms of social organizations “Congress appropriate $xoo billion to some special purpose entity for the purpose of buying new bank capital” exactly Posted by: op | Link to comment | March 31, 2008 at 12:10 PM op says… hey pal no one got outsmarted if the track down was forever not hide and still hold on to their share formula laff tracked slap stick fill in the blank ….. after weeks of three panel hi jinx final panel miss prim patented “alright alright guys … the boysin chorus “yessssss miss prim …weeee promise “
mike there is no talking mister ed “free market” “…the government to create a bank
i have a nice
Posted by js paine at 08:26 PM |
