<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-3780641321580065916</id><updated>2012-01-23T17:09:25.855-05:00</updated><category term='.'/><title type='text'>Greed, Green and Grains</title><subtitle type='html'>(Economics, Environment and Agriculture)</subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default?max-results=100'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><link rel='next' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default?start-index=101&amp;max-results=100'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>344</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>100</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-5488711732480089446</id><published>2011-12-30T07:38:00.001-05:00</published><updated>2011-12-30T10:02:01.524-05:00</updated><title type='text'>Heat, Humidity and Crop Yields</title><content type='html'>At the ASSA meetings next month I'm going to present some new research wherein we (Wolfram Schlenker, Jon Eyer and myself), incorporate vapor pressure deficit (VPD) into earlier regressions linking crop yields to weather.&amp;nbsp; Vapor pressure deficit, a close cousin to relative humidity, has a linear relationship with evaporation, and is a key input in many crop models.&amp;nbsp; For this meeting we're only presenting evidence on Illinois, which has been our testing ground for fine-scale data development.&lt;br /&gt;&lt;br /&gt;If you haven't been following, I've written a lot about the strong and robust association between extreme heat and crop yields. This puzzles some crop scientists who focus on soil moisture and precipitation as the key impediments to higher yields.&amp;nbsp; But in comparison to any precipitation or soil moisture variable we've constructed, extreme heat, measured as degree days above 29C, is a far better predictor of yield.&amp;nbsp; And the underlying relationship is similar across widely varying climates and whether identified over the cross section (comparing average yields with average climates over locations) or the time series (comparing yields over time in a fixed location with different weather outcomes).&amp;nbsp; Such a robust and pervasive pattern in observational data is extremely rare.&lt;br /&gt;&lt;br /&gt;Most of the hard work is in constructing fine-scale measures VPD and degree day measures, including our measure of extreme heat.&amp;nbsp; Since these measures are nonlinear in temperature, accurate measurement requires daily measures of minimums and maximums on a fine geographic scale that is matched with the locations where crops are grown. This involves tedious cleaning of weather station data and a combination of statistical techniques and a climate model to interpolate weather outcomes between weather stations. Once we estimate VDP, precipitation and temperature measures on a fine scale, we then aggregate, weighting each fine-scale grid by the crop area.&amp;nbsp; State-level plots over time are shown below (click for a larger view).&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://4.bp.blogspot.com/-2u0K6EBiVEM/Tv2ve4lQCGI/AAAAAAAAAdY/b4K9e6q2_4E/s1600/simpleVars2.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="640" src="http://4.bp.blogspot.com/-2u0K6EBiVEM/Tv2ve4lQCGI/AAAAAAAAAdY/b4K9e6q2_4E/s640/simpleVars2.png" width="393" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;There are two interesting things about the VPD measure we construct. First, average VPD for July and August is closely associated with our best-fitting extreme heat measure, at least in Illinois.&amp;nbsp; Second, adding VPD for the season and VPD for July and August to our standard regression greatly improves prediction.&amp;nbsp; Using just five variables, these two plus growing degree days (degree days between 10C and 29C), extreme heat degree days (degree days above 29C) and precipitation, we can explain over 70 percent of the variance of Illinois yields, excluding the upward trend.&amp;nbsp; That's better than USDA's August and September forecasts, which are based on field-level samples and farmer interviews.&amp;nbsp; The model can explain almost half the difference between the August forecast and the final yield for Illinois.&amp;nbsp; Here's a picture of the fit:&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-MbwPzJxnZZg/Tv2wE7nKIWI/AAAAAAAAAdk/UPuJ9OiBi1c/s1600/ILfitTS.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="400" src="http://2.bp.blogspot.com/-MbwPzJxnZZg/Tv2wE7nKIWI/AAAAAAAAAdk/UPuJ9OiBi1c/s640/ILfitTS.png" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;When we simulate these variables for future climates the outlook isn't much different from our earlier predictions: really bad.&amp;nbsp; But there is somewhat greater uncertainty around projected impacts, drawing mainly from interaction effects with precipitation after we account for VPD.&amp;nbsp; And since VPD, like extreme heat, is sensitive to the distribution of temperatures, things may not turn out as bad if warming occurs mostly in cooler months, or if lows increase more than maximums do.&amp;nbsp; Of course, if maximums increase more than minimums do, things could be a lot worse.&amp;nbsp;&amp;nbsp; My sense from the climate scientists is that there is a lot more uncertainty about these more subtle features of climate change.&lt;br /&gt;&lt;br /&gt;Also, these statistical models cannot realistically account CO2 effects, because CO2 has increased slowly over time and so cannot be separated from technological change.&amp;nbsp; At this point, CO2 effects for corn (a so-called &lt;a href="http://en.wikipedia.org/wiki/C4_carbon_fixation"&gt;C4 crop&lt;/a&gt;) are expected to be modest, but may aid heat tolerance.&lt;br /&gt;&lt;br /&gt;I mainly see this work as another small step toward bridging deterministic crop models and statistical models.&amp;nbsp; A better ability to predict yields with weather should also aid estimation of economic phenomenon, since year-to-year weather variation is nice exogenous variable that can serve as an instrument in supply and demand estimation.&amp;nbsp; There may also be crop insurance applications.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-5488711732480089446?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/5488711732480089446/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/heat-humidity-and-crop-yields.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5488711732480089446'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5488711732480089446'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/heat-humidity-and-crop-yields.html' title='Heat, Humidity and Crop Yields'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://4.bp.blogspot.com/-2u0K6EBiVEM/Tv2ve4lQCGI/AAAAAAAAAdY/b4K9e6q2_4E/s72-c/simpleVars2.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-4667232508658916954</id><published>2011-12-28T22:37:00.001-05:00</published><updated>2011-12-28T22:37:29.580-05:00</updated><title type='text'>The Problem with ECB Lending</title><content type='html'>The other day Floyd Norris &lt;a href="http://www.nytimes.com/2011/12/22/business/a-central-bank-doing-what-central-banks-do.html"&gt;deftly explained&lt;/a&gt; the delicate situation with the Euro and the debt crises facing Italy, Spain, and other European nations, and how the ECB is now, finally, taking concrete steps to deal with the problem.&amp;nbsp; But I'm worried that what the ECB is doing won't be enough.&amp;nbsp; I haven't seen much about this, perhaps because I've been looking in the wrong places, so I thought I'd throw this out there.&lt;br /&gt;&lt;br /&gt;The situation is fragile and markets are volatile mainly because the outcome is expectations  dependent.&amp;nbsp; If financial markets believe countries like Italy  and France will surely honor their debts, interest rates will fall and the debt  burden will be manageable.&amp;nbsp; But if financial markets believe these countries will  not honor their debts, interest rates will rise to a point that their debts will become impossible to pay back, thereby forcing default. In other words, expectations, good or bad, will be self-fulfilling.&amp;nbsp; Global markets are volatile because it's not  clear where this expectations game will land.&lt;br /&gt;&lt;br /&gt;It's very much like an impending traditional bank run: If depositors are confident no other depositor will withdraw their funds, no one will withdraw; but if depositors believe a critical number of depositors will withdraw, it will collapse the bank, and everyone should rush to withdraw as soon as possible.&lt;br /&gt;&lt;br /&gt;So, how do we deal with bank runs?&amp;nbsp; In the US bank runs of the traditional variety hardly ever occur, mainly because deposits are guaranteed by the government (FDIC).&amp;nbsp; Banks can also deal with short-run liquidity problems by borrowing from the Fed at the discount rate.&amp;nbsp; Both mechanisms are probably helpful, but the FDIC guarantee is the critical feature.&amp;nbsp; The discount window does not guarantee deposits or bank survival in the event everyone withdraws, so it doesn't solve the expectations problem.&lt;br /&gt;&lt;br /&gt;And this brings me to the problem with the ECB's lending program.&amp;nbsp; &lt;br /&gt;&lt;br /&gt;One clear solution would be to have the ECB print Euros and buy bonds from these frgile countries.&amp;nbsp; If purchases were vigorous, this would be almost like FDIC insurance and push expectations and the ultimate outcome to the positive side.&amp;nbsp; But the ECB refuses to do this, claiming it is beyond their mandate.&amp;nbsp; And because Germany and other countries strenuously object to ECB bond purchases, it's a political non-starter, at least for now.&lt;br /&gt;&lt;br /&gt;Instead, the ECB is lending liberally to European banks at low interest rates, much like banks in the US using the Fed's discount window.&amp;nbsp; The idea is that banks will then buy their own country's bonds, pushing rates down, much as if the ECB were buying the bonds directly.&lt;br /&gt;&lt;br /&gt;I fear the problem with this approach is that it doesn't necessarily solve the expectations problem.&amp;nbsp; The banks may borrow cheaply from the ECB, but unless all the banks believe all the other banks will also buy domestic bonds, it's not in their interest to buy them either.&amp;nbsp; Indeed, they may find it safer to buy German bunds, or maybe even US treasuries.&amp;nbsp; Or maybe they'll do like our banks and just hold the cash as reserves.&lt;br /&gt;&lt;br /&gt;It's a bit like trying to stop a bank run by printing money and giving it to depositors, hoping that, having cash in hand, they'll be less interested in withdrawing their deposits from the bank.&amp;nbsp; But people weren't tempted to withdraw funds because they needed the cash; they were tempted to withdraw because they were worried others would withdraw, thereby causing the bank to collapse. &lt;br /&gt;&lt;br /&gt;Similarly, I fear the ECB's latest efforts, though significant and a step in the right direction, will not be enough.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-4667232508658916954?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/4667232508658916954/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/problem-with-ecb-lending.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4667232508658916954'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4667232508658916954'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/problem-with-ecb-lending.html' title='The Problem with ECB Lending'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-2962330953851067412</id><published>2011-12-27T23:15:00.003-05:00</published><updated>2011-12-28T23:04:03.291-05:00</updated><title type='text'>Health Care and Tiebout Sorting: Someone Please Look at Massachusetts</title><content type='html'>Very thin posting these days because, well because I've been trying to get real papers out and preparing for the upcoming ASSA meetings in Chicago.&amp;nbsp; I'll try to post something about at least one of my presentations there in the next few days.&lt;br /&gt;&lt;br /&gt;Anyway, amid debate about Obamacare, Romneycare, and how Newt has felt about Romneycare both past and present, I think it would be interesting if someone were to take a closer look at how Romney's health care bill in Massachusetts has affected migration to and from the state, as well as real estate prices, wages and unemployment.&amp;nbsp; This would seem to be a perfect application of modern empirical &lt;a href="http://en.wikipedia.org/wiki/Tiebout_model"&gt;sorting models&lt;/a&gt;. The change in the law in Massachusetts would seem be a reasonably viable, if imperfect, natural experiment for the Northeastern corridor.&lt;br /&gt;&lt;br /&gt;It's not my area and there's no chance I'll get to anything like this in the next decade.&amp;nbsp; But if no one is doing this right now, someone should, preferably before the general election gets underway next year.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-2962330953851067412?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/2962330953851067412/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/health-care-and-tiebout-sorting-someone.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/2962330953851067412'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/2962330953851067412'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/12/health-care-and-tiebout-sorting-someone.html' title='Health Care and Tiebout Sorting: Someone Please Look at Massachusetts'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-8008942032467134343</id><published>2011-11-21T23:40:00.009-05:00</published><updated>2011-11-26T14:17:32.743-05:00</updated><title type='text'>On Futures Markets Convergence to Spot Prices</title><content type='html'>This is a bit wonkish.&amp;nbsp; It also contains a lot of  preliminary thinking on my part, so caveat emptor.&amp;nbsp; If I'm  wrong about any of this, I'll owe up to it sooner or later, and hopefully  sooner.&lt;br /&gt;&lt;br /&gt;Futures markets are super useful things.&amp;nbsp; They allow a  farmer to lock in a selling price for his grain before incurring all his  production expenses, thereby limiting his risk.&amp;nbsp; And they allow an  ethanol plant manager to lock in her buying price for grain before  scheduling a delivery of fuel, thereby limiting the ethanol plant's risk. Thus, futures markets are  generally wonderful things, allowing people to coordinate and plan production and  consumption a little better over time, and thereby improving the  efficiency of markets.&lt;br /&gt;&lt;br /&gt;In recent years there has been a big inflow of money from Wall  Street into commodity futures.&amp;nbsp; Basically, there is a ton of money out  there looking for someplace to hide in the crazy, fearful world of international financial markets.&amp;nbsp;  Commodities have been a pretty good bet of late, so agriculture and other areas are receiving more than their share of the &lt;a href="http://www.thisamericanlife.org/radio-archives/episode/355/the-giant-pool-of-money"&gt;giant pool of money&lt;/a&gt;.&amp;nbsp; As that influx occurred there has been some peculiar behavior in  some futures markets, particularly in grains.&amp;nbsp; Futures markets, which  trade on gains to be delivered at some future date, have not been  converging to spot prices--the price one has to pay for grain at a  particular moment in time.&lt;br /&gt;&lt;br /&gt;To economists, this is a strange phenomenon.&amp;nbsp; Non-convergence looks like an arbitrage opportunity--like money lying on the table that no one is picking up.&amp;nbsp; If the futures price is above the spot price just before before delivery, then sellers should sell on the futures market and buyers should buy on the spot market, driving the prices toward each other. &amp;nbsp; If the futures price is below the spot price, the opposite should occur.&amp;nbsp; So spot prices and futures prices should always converge on the delivery date of the futures contract.&lt;br /&gt;&lt;br /&gt;But they haven't always. &lt;br /&gt;&lt;br /&gt;A very nice &lt;a href="http://agecon.ucdavis.edu/people/faculty/aaron-smith/docs/2011_Futures-Market-Failure_10-05-11.pdf"&gt;new paper&lt;/a&gt; by Philip Garcia, Scott Irwin and Aaron Smith seeks to explain why futures prices have not been converging to spot prices, especially of late, and especially in grain markets.&amp;nbsp; (NB:&amp;nbsp; Scott Irwin recently sent me a copy--I haven't been paying much attention to this until now.)&lt;br /&gt;&lt;br /&gt;I'm just starting to get my head wrapped around this paper.&amp;nbsp; While I think they nail the jist of things, it seems to me they may be making the situation a bit more complicated than it needs to be.&lt;br /&gt;&lt;br /&gt;There are a few key issues here.&lt;br /&gt;&lt;br /&gt;First, there isn't a futures market for every day and minute of the year.&amp;nbsp; Futures contracts are usually only written for certain months of the year (in grains, usually 4 to 6 of the 12 months of the year).&amp;nbsp; And formal trading usually stops a few days to a couple weeks before [the last day] delivery is promised.&lt;br /&gt;&lt;br /&gt;Second, in grain markets, a futures delivery isn't for grain, but for a ticket that the buyer can redeem for grain from a certified and registered "regular" trader, usually a big conglomerate like Cargill or ADM, that has the proven facility to store grain and honor deliveries.&amp;nbsp; The buyer isn't required to take delivery, but if s/he doesn't, then s/he must pay a storage fee to the regular.&amp;nbsp; So buying a future isn't really buying grain for delivery; it's buying an &lt;i&gt;option&lt;/i&gt; to take delivery for some grain. [The fact that there is flexibility in the timing of delivery is key.]&lt;br /&gt;&lt;br /&gt;Now suppose you're bullish on grains--you think prices are going to be going up over time.&amp;nbsp;&amp;nbsp; There are two ways you can bet on this premonition: (1) you can buy grain and store it; (2) you can buy futures.&amp;nbsp; If you're Cargill you might choose option (1), since you have a comparative advantage in storage facilities.&amp;nbsp; If you're a Wall Street trader you'll choose option (2)--you've got no direct use for grain or any place to feasibly store it.&lt;br /&gt;&lt;br /&gt;Okay, so suppose you're a Wall Street trader and you've bought grain on the future's market.&amp;nbsp; But spot prices turn out less than the price of your futures contract on delivery.&amp;nbsp; Still, you're fairly bullish on commodity prices going forward: you think prices will go up eventually.&amp;nbsp; You've got two options: (A) take delivery and immediately sell your grain at the spot price, absorb your loss, and buy another futures contract for the next delivery date;&amp;nbsp; (B) keep your futures contract and pay a storage fee to the regular associated with your ticket.&amp;nbsp; For (B), you basically let the regular store your grain for you.&lt;br /&gt;&lt;br /&gt;In this situation it's not so surprising (to me, anyway) that option (B) might make a lot of sense to outside investors. Perhaps the outside investor thinks prices could spike soon, well before the next delivery date.&amp;nbsp; Perhaps the futures price for the next contract is considerably higher than the current spot price. &lt;br /&gt;&lt;br /&gt;If enough outside investors feel this way, and taken together are more inclined to store grain than regulars like Cargill or ADM, we can have futures prices that don't converge to spot prices--the prices at which Cargill and ADM are willing to sell grain at the moment.&amp;nbsp; After all, outside investors are looking to grains to spread their risk to something less aligned to their predominant position--stocks, bonds, etc.&amp;nbsp; They are going to be much less concerned about risk in agricultural markets than major agricultural players, and thus more comfortable taking long positions (ie., buying futures/storing grains).&lt;br /&gt;&lt;br /&gt;The more I think about this the more it seems strange to me that futures markets converge as closely as they do to spot markets.&amp;nbsp; Convergence, it seems, requires that only the regulars (Cargill, ADM, etc.) are indifferent to selling short and storing or buying long.&amp;nbsp; When they're not the marginal traders, we can have non-convergence. &lt;br /&gt;&lt;br /&gt;None of this implies markets are irrational or imperfect, except that there isn't a separate futures contract for every moment. (But I do not mean to suggest that markets can be irrational and/or imperfect in other situations...)&lt;br /&gt;&lt;br /&gt;The punchline is that, by raising the storage fee associated with not taking delivery on the futures contract, outside investors will be less inclined to let regulars do their storing for them. They will instead absorb their losses and reinvest in the next futures contract.&amp;nbsp; Regulars will once again be the marginal traders in both futures and spot market, and we'll have convergence of futures prices to spot prices.&lt;br /&gt;&lt;br /&gt;It's not perfectly clear to me that higher storage fees are in broader social interest.&amp;nbsp; But they might be.&amp;nbsp; And the regulars certainly won't mind.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-8008942032467134343?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/8008942032467134343/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/on-futures-markets-convergence-to-spot.html#comment-form' title='2 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/8008942032467134343'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/8008942032467134343'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/on-futures-markets-convergence-to-spot.html' title='On Futures Markets Convergence to Spot Prices'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-3845516149660336746</id><published>2011-11-19T10:12:00.004-05:00</published><updated>2011-11-22T08:25:50.079-05:00</updated><title type='text'>Evidence-Based Macroeconomics, Firemen and Fires</title><content type='html'>The firemen came and put out the fire.&amp;nbsp; They kept the fire from spreading further, but not before a number of homes burnt down.&amp;nbsp; Now the townspeople are standing around the smoldering ruins, looking up at the firemen, and a scandalous rumor emerges:&amp;nbsp; that the firemen started the fire.  &lt;br /&gt;&lt;br /&gt;Via Paul Krugman, &lt;a href="http://www.econ.berkeley.edu/%7Ecromer/Written%20Version%20of%20Effects%20of%20Fiscal%20Policy.pdf"&gt;here&lt;/a&gt; is a really wonderful talk by Chistina Romer on the effects of fiscal stimulus.&lt;br /&gt;Her challenge is to convince people that the Obama administration's big stimulus was actually stimulative, even though, despite the stimulus, the economy is still in ruins.&amp;nbsp; The challenge is that stimulus is like firemen: we only use it when disaster occurs.&amp;nbsp; &lt;br /&gt;&lt;br /&gt;It makes some important and powerful points about why people should believe fiscal stimulus is in fact stimulative.&amp;nbsp; But perhaps even more than that, it's wonderful in its clarity about (a) how important empirical answers are, (b) how difficult it is to obtain empirical answers to big economic questions, and (c) that good empirical economics is often less about technique and about "shoe leather," as the former statistician David Freedman liked to say.&lt;br /&gt;&lt;br /&gt;Also, it's just a fine example of good presentation: beautiful in its clarity of thought and persuasiveness.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-3845516149660336746?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/3845516149660336746/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/evidence-based-macroeconomics-and.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3845516149660336746'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3845516149660336746'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/evidence-based-macroeconomics-and.html' title='Evidence-Based Macroeconomics, Firemen and Fires'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-3276458455855912862</id><published>2011-11-18T09:03:00.002-05:00</published><updated>2011-11-18T10:00:39.763-05:00</updated><title type='text'>Report on Farmland Values</title><content type='html'>Via &lt;a href="http://bigpictureagriculture.blogspot.com/2011/11/nebraskas-aquifer-fed-corn-producing.html"&gt;Kay MacDonald&lt;/a&gt;, I just saw &lt;a href="http://www.kansascityfed.org/publicat/research/indicatorsdata/agcredit/AGCR3Q11.pdf"&gt;this report&lt;/a&gt; by the Kansas City Fed on farmland values. Some impressive gains! &lt;br /&gt;&lt;img alt="" height="396" src="data:image/png;base64,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" width="640" /&gt;&lt;br /&gt;They really should show a plot of value per acre, adjusted for inflation.&amp;nbsp; The cumulative sum of those plotted changes would be staggering. &lt;br /&gt;&lt;br /&gt;The Fed obviously has different farmland value data than the USDA.&amp;nbsp;  I'd be real interested to know the details of how values are calculated.&amp;nbsp; Since there  are so few land transactions I'd worry a little about parcels being  comparable over time.&amp;nbsp; It's probably a small issue, though.&lt;br /&gt;&lt;br /&gt;Markets obviously expect to see commodity prices staying high for some time to come.&lt;br /&gt;&lt;br /&gt;I'd also guess there's a lot of cash out there looking for a place to earn more than 0.1% in a money market account.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-3276458455855912862?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/3276458455855912862/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/report-on-farmland-values.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3276458455855912862'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3276458455855912862'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/report-on-farmland-values.html' title='Report on Farmland Values'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-7800559099123394200</id><published>2011-11-15T11:12:00.005-05:00</published><updated>2011-11-15T12:16:16.819-05:00</updated><title type='text'>Watch out for the ACRE program</title><content type='html'>With high commodity prices and booming farm profits, agricultural subsidies of the traditional kind have been trending down in recent years.&amp;nbsp; Of course, this doesn't count the huge subsidy implicit in the ethanol mandate and subsidy paid to blenders.&lt;br /&gt;&lt;br /&gt;But I'm wondering whether the ACRE program could be a big issue going forward.&amp;nbsp; Its intent was to provide insurance against a broad decline in revenue per acre (price multiplied by yield).&amp;nbsp; It achieves this by giving farmers a payment based on &lt;i&gt;state-level&lt;/i&gt; revenues falling below 90% of a five-year average.&amp;nbsp; This &lt;a href="http://www.card.iastate.edu/iowa_ag_review/summer_08/article2.aspx"&gt;old Q&amp;amp;A&lt;/a&gt; by Bruce Babcock and Chad Hart explains some of the finer details.&lt;br /&gt;&lt;br /&gt;The ACRE program, established in 2008, has had relatively modest participation so far.&amp;nbsp; The low participation rates likely follow from the fact that the five-year historical average price is really low relative to what farmers now expect going forward.&amp;nbsp; As time goes on, and recent higher prices get folded into the 5-year baseline guarantee, we should expect to see participation rates increase.&lt;br /&gt;&lt;br /&gt;And then, if prices then start to decline, we could have a huge problem on our hands, with huge excess production and subsidy payments.&amp;nbsp; In an environment with declining prices, the ACRE program could be hugely distortionary, which could provoke action by the WTO. &lt;br /&gt;&lt;br /&gt;I don't presently have a strong expectation that prices will decline much going forward.&amp;nbsp; But it's definitely possible.&amp;nbsp; Prices are very sensitive to quantities.&amp;nbsp; So a little good weather and more-than-expected production expansion in the rest of the world could bring prices down fast in another year or two, just after a lot more farmers roll into the ACRE program, motivated by this year's and (in all likelihood) next year's prices.&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.aei.org/files/2011/11/07/-the-acre-program-a-disaster-in-waiting_10182881254.pdf"&gt;Here's a paper&lt;/a&gt; by Barry Goodwin and Vince Smith that warns about these impending dangers.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-7800559099123394200?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/7800559099123394200/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/watch-out-for-acre-program.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/7800559099123394200'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/7800559099123394200'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/watch-out-for-acre-program.html' title='Watch out for the ACRE program'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-289649724218548717</id><published>2011-11-14T16:10:00.004-05:00</published><updated>2011-11-15T22:18:00.297-05:00</updated><title type='text'>Oil Inventories and Prices Since January 2007</title><content type='html'>Here's a plot of US oil inventories (less the Strategic Petroleum Reserve) and WTI spot oil price since January 2007.&amp;nbsp; I was motivated to do this because a commenter suggested I was misleading people about what was going on with inventories around the time prices spiked in 2008.&amp;nbsp; I recall following this at the time and didn't think I was misleading anyone.&amp;nbsp; But then it's always good to go back and check the data, since I do promise not to mislead.&lt;br /&gt;&lt;br /&gt;So here it is.&amp;nbsp; Inventories were stable  to declining when oil prices spiked.&amp;nbsp; When the financial crisis hit in  October 2008, growth prospects fell through the floor immediately, and  then inventories started to grow.&amp;nbsp; This looks like textbook commodity  prices to my eyes. No telltale sign of a bubble anywhere.&lt;br /&gt;&lt;br /&gt;If it were a bubble we'd need inventories building somewhere.&amp;nbsp; That might have been in other countries or withheld supplies by producers with excess capacity.&amp;nbsp; But I haven't seen any evidence of that either.&amp;nbsp; And if speculators were driving things, wouldn't we expect to see that in inventories in the good ol' USA?&amp;nbsp; After all, deliveries to Cushing are the most actively traded futures contracts in the world. &lt;br /&gt;&lt;br /&gt;The data can be downloaded from the Energy  Information Administration (http://www.eia.gov/).&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update&lt;/b&gt;: Same data, better plot.&lt;br /&gt;&amp;nbsp;&lt;img alt="" 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" /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-289649724218548717?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/289649724218548717/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/oil-inventories-and-prices-since.html#comment-form' title='3 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/289649724218548717'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/289649724218548717'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/oil-inventories-and-prices-since.html' title='Oil Inventories and Prices Since January 2007'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-1969239920965495772</id><published>2011-11-08T10:24:00.003-05:00</published><updated>2011-11-08T17:06:00.899-05:00</updated><title type='text'>Bubble Land</title><content type='html'>There's been a lot of talk about bubbles in commodity prices, including food commodities like corn, wheat and soybeans.&amp;nbsp; I've been critical of this, as have a few others who I admire.&amp;nbsp; Now there's a lot of talk about farmland values and I've been asked a couple times whether I think there's a farmland bubble.&lt;br /&gt;&lt;br /&gt;My answer:&amp;nbsp; I don't know.&amp;nbsp; It's hard to get enough data on farmland prices, the nature of the transactions, and whether we have reckless lending and leverage that would be the telltale signs of excessive speculation.&amp;nbsp; It's not just that there are so few farm transactions.&amp;nbsp; It's also that much of the data we do have is made utterly useless due to USDA's antiquated definition of a farm (more on this some other time).&lt;br /&gt;&lt;br /&gt;Perhaps most importantly, farmland is a durable good that cannot easily be reproduced, and buying and selling it involves huge transactions costs.&amp;nbsp; These features probably make farmland susceptible to a bubble, far more so than nondurable and easily tradeable commodities like corn.&amp;nbsp; Possibly even more than houses.&amp;nbsp; But they also make its value potentially sensitive to fundamental forces, like low interest rats and high commodity prices.&amp;nbsp; Calling a bubble is tough business; if it were easy, bubbles wouldn't exist.&lt;br /&gt;&lt;br /&gt;Before getting into land pricing fundamentals, I'm going to try to clarify why price bubbles in consumable non-durable commodities are so rare.&amp;nbsp; The trick here is to follow the path of how a speculative expectations could drive the market, and then check to see how powerful are the natural corrective forces keep bad expectations from becoming self-fulfilling.&amp;nbsp;&amp;nbsp; &lt;br /&gt;&lt;br /&gt;The usual story is that Wall Street brokerage houses and various annuities are now investing in commodity indexes.&amp;nbsp; This basically means a lot of outside money is buying commodity futures that promise to buy so much of a commodity delivered on a particular day and location, and rolling them over to the next contract just before they expire.&amp;nbsp; This is an easy way to invest in commodities without ever really holding the stuff physically.&amp;nbsp; Indexes do this with lots of commodities and different delivery dates simultaneously.&lt;br /&gt;&lt;br /&gt;Now, suppose all this money were to come flooding into commodity futures and the other side of the market---those selling commodity futures---did not immediately adjust their activities, and so futures prices began to rise.&amp;nbsp; At this point, people working close to the ground in these markets, especially those with access to storage facilities, would see higher futures prices and might be inclined to sell at those&amp;nbsp; prices rather than today's.&amp;nbsp; To be sure they had enough product to sell at that higher future price, they would begin to hold more inventories.&amp;nbsp; But if those in the product market started holding more inventories, they would then be keeping product off the market, thereby driving up current prices as well.&lt;br /&gt;&lt;br /&gt;Now, as current prices increased, the incentive to store product and capitalize on higher future prices would be diminished.&amp;nbsp; And equilibrium will settle out for some &lt;i&gt;basis&lt;/i&gt;, which is the difference between the current spot price and the futures price, where inventory holdings would make sense given the cost of storage.&lt;br /&gt;&lt;br /&gt;One thing to note here is that spot prices and futures prices do generally move up and down together, due to just the phenomenon described above.&amp;nbsp; While the basis does change over time, it changes far less in absolute terms than does the overall price level.&lt;br /&gt;&lt;br /&gt;So how could speculation continue to drive up prices?&amp;nbsp; We would need to have continuing cycles like the one described above, where futures prices would be driven up by bullish market expectations, which would drive up futures prices, and commodities would continue to be withheld from the market and stored. If bullish expectations for higher future demand or lower future supply did not materialize, even greater inventories would have to be accumulated to maintain high prices.&lt;br /&gt;&lt;br /&gt;Now, if all these expectations were false or misguided, it would be tempting for those storing all the corn, soybeans or oil to dump their inventories.&amp;nbsp; Furthermore, the people closest to the ground and seeing where the supply and demand come from, would be the ones to make this call.&amp;nbsp; They would have everything to gain, and little to lose by selling short.&amp;nbsp; And if outside investors could do the basic math and find that all the price increases were simply coming from higher inventory holdings, a few might quickly become bearish.&amp;nbsp; After all, if inventories are transparent to the market, this wouldn't be very difficult thing to discern. Some more would simply need to be more willing to sell futures than buy them.&amp;nbsp; &amp;nbsp; &lt;br /&gt;&lt;br /&gt;Finally, keep in mind that worldwide inventories for any of the consumable commodities rarely exceeds more than a small fraction of one year's consumption.&amp;nbsp; In a commodity equilibrium, these inventory holdings essentially comprise a relatively short-run gamble (or insurance) for the day when a big positive demand shock or negative supply shock causes prices to spike, giving occasional big rewards to storers (and speculators), while ultimately serving to calm price volatility.&lt;br /&gt;&lt;br /&gt;Contrast this story with what happened in houses or the technology stock market bubble in the late 1990s. Gold might be a similar case, different from other commodities because it is durable and not consumable (we don't burn it or eat it).&amp;nbsp; In these cases the time horizon of the investors is many decades.&amp;nbsp; The gamble was that dividends in the form of rents would rise somewhat faster rate going forward.&amp;nbsp; Or that interest rates trending lower, raising the present value of the future stream of dividends by a lot.&amp;nbsp; Another story---credible at the time---was that the magic of modern finance (insurance, options, derivatives, etc.) and modern Federal Reserve policy was to reduce the cost of bearing risk, thereby limiting risk premiums.&amp;nbsp; Add these fundamentals---which can, in principle, cause huge change in the value of long-lived assets---to a general euphoria and unguarded optimism and you have the makings of a bubble.&amp;nbsp; To really get things going, add nearly unlimited borrowing capacity, shady lenders, and an ability to highly leverage ones positions.&amp;nbsp; Then add middle men who gain on the upside but do not lose on the downside of the gambles they've made and can hide their true positions, sometimes even from themselves, in a blizzard of options and credit default swaps.&lt;br /&gt;&lt;br /&gt;Thus, I think the biggest difference between consumable commodity prices and long-lived assets are the time horizon of the investment.&amp;nbsp; They also are thickly traded markets with low trading costs.&amp;nbsp; It's a lot easier to dump a position in commodities than it is to dump a house.&amp;nbsp; Stocks also have low trading costs and that is a key reason whey stock-market bubbles are likely rarer than home-price bubbles.&amp;nbsp; The third issue is leverage: the ability to buy a house or buy stocks using other people's money.&amp;nbsp; I haven't seen this kind of thing in consumable commodity markets, at least not on the same scale.&lt;br /&gt;&lt;br /&gt;Now things may be different for farmland values.&amp;nbsp; Here we have a market that shares many characteristics of houses.&amp;nbsp; We also have very low and declining interest rates that would make real assets like farmland seem especially attractive.&amp;nbsp; In principle, very high prices might be justified given the right combination of expectations going forward.&amp;nbsp; So, to understand whether these expectations are reasoned decisions or frothy hopes of blind speculators, I think we need to know something more about those who are buying farmland.&amp;nbsp; Are they highly leveraged?&amp;nbsp; Who's lending, and on what terms?&lt;br /&gt;&lt;br /&gt;The last time I had access to decent data (when working at USDA) it looked like few farmers were highly leveraged.&amp;nbsp; Most of the major operators leased their land on annual contracts at very reasonable rates.&amp;nbsp; Their crops were mostly insured (at subsidized rates).&amp;nbsp; Most of the land that farmers did own appeared to be owned free and clear.&amp;nbsp; Major debts were for operating costs. And the landowners leasing the land out were a widely mixed variety of former farmers, their families and outside investors, who likely held land as a small part of a much larger and more diverse portfolio. Owners were not highly leveraged.&lt;br /&gt;&lt;br /&gt;Now, it's been a few years since I've been able to look at that kind of data and perhaps the fundamentals have changed.&amp;nbsp; In housing the fundamentals changed fast between around 2004 and 2006. I don't have access to the mirco data on farm balance sheets, the nature of the farmland mortgage lending market, or even good farmland price data to get a good sense of where things stand right now.&lt;br /&gt;&lt;br /&gt;Also if you've followed this blog you'll know I'm reasonably bullish on food commodity prices.&amp;nbsp; A couple years of record crop harvests could bring prices down a fair amount.&amp;nbsp; But I'm not especially optimistic about that. And demand growth could eat record harvests real fast.&amp;nbsp; So maybe high farmland values are worth it.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-1969239920965495772?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/1969239920965495772/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/bubble-land.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/1969239920965495772'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/1969239920965495772'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/bubble-land.html' title='Bubble Land'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-1376427803913478885</id><published>2011-11-03T23:46:00.000-04:00</published><updated>2011-11-03T23:46:07.530-04:00</updated><title type='text'>Ezra Reviews Suskind, and Obama</title><content type='html'>I've long been a fan of Ezra Klein. He's got amazing talent, especially for someone so young.&amp;nbsp; But this is the best I read from him:&lt;br /&gt;&lt;br /&gt;&lt;a href="http://www.nybooks.com/articles/archives/2011/nov/24/obamas-flunking-economy-real-cause/?pagination=false&amp;amp;printpage=true"&gt;Obama’s Flunking Economy: The Real Cause&lt;/a&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-1376427803913478885?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/1376427803913478885/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/ezra-reviews-suskind-and-obama.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/1376427803913478885'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/1376427803913478885'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/11/ezra-reviews-suskind-and-obama.html' title='Ezra Reviews Suskind, and Obama'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-8250070793174116146</id><published>2011-10-22T22:52:00.001-04:00</published><updated>2011-10-22T22:54:42.493-04:00</updated><title type='text'>I'm No Paul Krugman.  But...</title><content type='html'>I really like &lt;a href="http://krugman.blogs.nytimes.com/2011/10/22/but-and-why/"&gt;this post&lt;/a&gt;:&lt;br /&gt;&lt;blockquote style="color: blue;"&gt;&lt;span style="font-size: large;"&gt;But, And, Why&lt;/span&gt;&lt;br /&gt;Every  once in a while I get correspondence from someone chiding me for the  way I write — in particular the informality. I received one the other  day complaining about sentences that begin with “but” or “and”. There  is, however, a reason I write this way.&lt;br /&gt;&lt;br /&gt;You see, the things I  write about are very important; they affect lives and the destiny of  nations. But despite that, economics can all too easily become dry and  boring; it’s just the nature of the subject. And I have to find, every  time I write, a way to get past that problem.&lt;br /&gt;&lt;br /&gt;One thing that  helps, I’ve found, is to give the writing a bit of a forward rush, with a  kind of sprung or syncopated rhythm, which often involves sentences  that are deliberately off center.&lt;br /&gt;More broadly, the inherent stuffiness of the subject demands, almost as compensation, as conversational a tone as I can manage.&lt;br /&gt;&lt;br /&gt;My bible in all this is George Orwell’s &lt;a href="http://www.mtholyoke.edu/acad/intrel/orwell46.htm"&gt;Politics and the English Language&lt;/a&gt;.  I recommend, in particular, reading his translation of good English,  from the King James Bible, into bad modern English. The original:&lt;br /&gt;&lt;blockquote&gt;I  returned and saw under the sun, that the race is not to the swift, nor  the battle to the strong, neither yet bread to the wise, nor yet riches  to men of understanding, nor yet favour to men of skill; but time and  chance happeneth to them all.&lt;/blockquote&gt;The translation:&lt;br /&gt;&lt;blockquote&gt;Objective  considerations of contemporary phenomena compel the conclusion that  success or failure in competitive activities exhibits no tendency to be  commensurate with innate capacity, but that a considerable element of  the unpredictable must invariably be taken into account.&lt;/blockquote&gt;Economics  writing can all too easily end up sounding like the second version. You  might even say that it wants to sound like that. So you have to make a  real effort to ensure that it doesn’t.&lt;/blockquote&gt;His wisdom about writing is something I strive toward.&lt;br /&gt;&lt;br /&gt;The first goal is to match his clarity.&lt;br /&gt;&lt;br /&gt;If I ever manage that, then I'll work on my wit.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-8250070793174116146?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/8250070793174116146/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/im-no-paul-krugman-but.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/8250070793174116146'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/8250070793174116146'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/im-no-paul-krugman-but.html' title='I&apos;m No Paul Krugman.  But...'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-4847264752018737757</id><published>2011-10-21T12:03:00.007-04:00</published><updated>2011-11-21T09:34:31.059-05:00</updated><title type='text'>Greenhouse Gas Emissions, Biofuels, and Strategic Trade</title><content type='html'>For a long time Nobel Prize-winning economist Thomas Schelling has argued that implementing climate change policy involves an extraordinarily challenging bargaining problem between people in different parts of the world.&amp;nbsp; Besides the well-known commons problem, the essential issue is that today's rich countries will bear most costs of curbing CO2 emissions while today's poor countries will reap most benefits.&lt;br /&gt;&lt;br /&gt;Coming from this vantage point, US stubbornness in international attempts to price carbon emissions or otherwise curb them makes a lot of sense.&amp;nbsp; We are rich enough to easily cope with a warmer climate.&amp;nbsp; Furthermore, since we're the world's biggest exporter of agricultural commodities--which lie on the front line of climate impacts--we're likely to gain if warming damages crop yields.&amp;nbsp; Prices are extremely sensitive to quantities and so price increases will more than compensate for yield losses. Our incentive to curb emissions is therefore weak at best.&lt;br /&gt;&lt;br /&gt;But biofuel policy, however ridiculous from an efficiency standpoint, could be wonderful for the US from a strategic trade perspective.&amp;nbsp; It's a twofer:&amp;nbsp; We get to exploit our monopoly power as a world's greatest exporter of agricultural commodities while exploiting our monopsony power as one of world's greatest importers of oil (has China passed us yet?). &amp;nbsp; Using biofuels in place of some oil imports&amp;nbsp; helps to keep the price of oil we do import lower.&amp;nbsp; And using ethanol as an implicit means to restrict the quantity of agricultural exports drives up prices for the remaining exports.&lt;br /&gt;&lt;br /&gt;I'm skeptical whether biofuels reduce GHG emissions at all.&amp;nbsp; It's not just that it takes so much energy to produce the stuff.&amp;nbsp; It's that, by driving up prices, it affects land use in both the US and around the world.&amp;nbsp; Since land use and agriculture generally cause somewhere between 10 and 30 percent of CO2 emissions (these estimate vary a lot), it's not hard to see how biofuels may actually increase emissions.&amp;nbsp; (See &lt;a href="http://www.sciencemag.org/content/319/5867/1238.abstract"&gt;Searchingner et. al&lt;/a&gt;)&lt;br /&gt;&lt;br /&gt;But reducing carbon emissions is not the point.&amp;nbsp; The point is to manipulate trade in order to exploit US market power.&amp;nbsp; The WTO wouldn't let us do this explicitly.&amp;nbsp; But doing it with biofuels is ingenious.&amp;nbsp; Never mind the destruction we're causing to the rest of the world.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update&lt;/b&gt;:&amp;nbsp; I suppose I should acknowledge that this interpretation of events unlikely presents deliberate methodical strategy on the part of any individual or interest group.&amp;nbsp; But I think it is the effective result of our political economic system that has, more-or-less followed from private interests.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update&lt;/b&gt; &lt;b&gt;2:&lt;/b&gt; R, in the comments, gets at just the issues that motivated this post.&amp;nbsp; I was trying to understand why agriculture seems so favored, especially relative to energy interests, in the political economy of biofuels and everything else.&amp;nbsp; For example, there's lots of talk about ending the ethanol subsidy but  no talk of ending the mandate to produce some 15 bil./gal. per year of  ethanol.&amp;nbsp; That would basically keep the implicit subsidy for agriculture  but make the fuel companies pick up the tab rather than the U.S.  government.&lt;br /&gt;&lt;br /&gt;Of course there's the Iowa caucuses. And there's still two senators in every low-population agricultural state.&amp;nbsp;&amp;nbsp; But more importantly, the masses really don't like high gas prices and (in the U.S.) they hardly notice the price of corn.&amp;nbsp; So keeping fuel prices a bit lower and agricultural prices a bit (or even a lot) higher, probably does suit the broader political economy.&lt;br /&gt;&lt;br /&gt;So, does all this really amount to a good thing?&amp;nbsp; I don't think so.&amp;nbsp; For three reasons: (1) I think serving US interests in a very narrow and immediate sense could bite us hard in the future, which is something that is beginning to dawn on national (food) security wonks; (2) I think it's morally wrong to disregard the harm we do to those in other countries, especially if that harm exceeds our gain; (3) I've recently had the chance to learn more about so-called "life-cycle analysis" or LCA, which underlies the various renewable fuel standards.&amp;nbsp; If one scratches the surface, LCA begins to look ridiculously complex, and the only conclusion is to put a price on the freaking carbon already.&lt;br /&gt;&lt;br /&gt;More on LCA another day....&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-4847264752018737757?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/4847264752018737757/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/greenhouse-gas-emissions-biofuels-and.html#comment-form' title='3 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4847264752018737757'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4847264752018737757'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/greenhouse-gas-emissions-biofuels-and.html' title='Greenhouse Gas Emissions, Biofuels, and Strategic Trade'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>3</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-7018893100203441648</id><published>2011-10-19T22:31:00.002-04:00</published><updated>2011-10-20T13:51:30.304-04:00</updated><title type='text'>The New Neoclassical Synthesis?</title><content type='html'>Perhaps it's the desperation of the times.&amp;nbsp; Perhaps it's just my own wishful thinking.&amp;nbsp; But the so-called New Monetarists seem to be &lt;a href="http://www.businessinsider.com/the-hottest-idea-in-monetary-policy-2011-10"&gt;gaining a lot of credence&lt;/a&gt; and I think that is a very good thing.&amp;nbsp; &lt;br /&gt;&lt;br /&gt;It's been a long time coming, but I think they fully deserve it, and none too soon.&amp;nbsp; The so-called New Monetarists:&amp;nbsp; &lt;a href="http://www.themoneyillusion.com/"&gt;Scott Sumner&lt;/a&gt;, &lt;a href="http://macromarketmusings.blogspot.com/"&gt;David Beckworth&lt;/a&gt;, &lt;a href="http://worthwhile.typepad.com/worthwhile_canadian_initi/"&gt;Nick Rowe&lt;/a&gt;, among others, have been making a lot of sense for a long time.&amp;nbsp; These are the kind of people and the kind of thinking that should be leading the intellectual right.&lt;br /&gt;&lt;br /&gt;So let's have the Fed start &lt;a href="http://krugman.blogs.nytimes.com/2011/10/19/getting-nominal/"&gt;targeting nominal GDP already&lt;/a&gt;.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update:&lt;/b&gt;&amp;nbsp; I briefly &lt;a href="http://greedgreengrains.blogspot.com/2010/12/ngdp-targeting-with-futures-market.html"&gt;commented on this idea&lt;/a&gt; almost a year ago.&amp;nbsp; And I've occasionally written about the very similar idea of inflation targeting almost since I started this blog.&amp;nbsp; While I sympathize most with views that we should do both fiscal and monetary stimulus right now, I also think that nominal GDP targeting, if done on a continual basis, might do a lot to prevent future major recessions and generally calm business cycles.&amp;nbsp; In other words, it could greatly reduce and possibly eliminate the need for future fiscal stimulus, which is something you'd think conservatives would broadly support. I'm sure some of them do.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-7018893100203441648?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/7018893100203441648/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/new-neoclassical-synthesis.html#comment-form' title='2 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/7018893100203441648'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/7018893100203441648'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/new-neoclassical-synthesis.html' title='The New Neoclassical Synthesis?'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-4713525783696016365</id><published>2011-10-17T09:57:00.001-04:00</published><updated>2011-10-17T10:05:29.620-04:00</updated><title type='text'>On the Non-Keynesianism of the New Nobels</title><content type='html'>&lt;a href="http://www.nytimes.com/2011/10/16/your-money/nobel-laureates-in-economics-uneasy-with-labels.html"&gt;Here's a great article&lt;/a&gt; about the latest economics Nobel winners, Thomas Sargent and Christopher Sims.&lt;br /&gt;&lt;br /&gt;Sargent and Sims are famous for their work connecting expectations, economic dynamics and statistical methods.&amp;nbsp; Some seem to have called this "anti-Keynesian" because the classic textbook model by Keynes/Hicks (IS/LM) is a static model devoid of expectations about the future.&lt;br /&gt;&lt;br /&gt;Today nearly all macroeconomic modelling takes expectations and dynamics into account.&amp;nbsp; If one assumes expectations are perfectly rational and assumes prices are not "sticky" then Keynes/Hicks predictions of monetary and fiscal policy effectiveness fall apart. So, it's not surprising that conservative-leaning economists point to these early findings from the 70s, most famously associated with Lucas and Prescott.&lt;br /&gt;&lt;br /&gt;Except that, empirically, fiscal and monetary policies do affect the economy.&amp;nbsp;&amp;nbsp; And, theoretically, this can happen just by putting sticky prices back into the mix and keeping the new sophisticated dynamics.&amp;nbsp; So it's sticky prices and monetary issues sit at the core of Keynesian business cycle insights, not the absence of dynamics and expectations. It therefore seems wholly inappropriate to call this an "anti-Keynesian" Nobel.&amp;nbsp; Indeed, as Sims notes in the article, even Mr Keynes wrote a lot about the importance of expectations.&lt;br /&gt;&lt;br /&gt;Now, many critique the idea that expectations are fully rational and question where sticky prices come from.&amp;nbsp; And there are legions of articles that weigh into these issues.&amp;nbsp; But taken as a whole, the essential insights of Keynes and IS/LM are alive and well.&amp;nbsp; This Nobel, given for the wonderful tools that Sargent and Sims developed, is beside the point.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-4713525783696016365?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/4713525783696016365/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/on-non-keynesianism-of-new-nobels.html#comment-form' title='2 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4713525783696016365'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/4713525783696016365'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/on-non-keynesianism-of-new-nobels.html' title='On the Non-Keynesianism of the New Nobels'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>2</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-5469375188684708448</id><published>2011-10-14T22:12:00.013-04:00</published><updated>2011-10-16T20:14:29.958-04:00</updated><title type='text'>Krugman Is So Right And The Austerians Are So Wrong</title><content type='html'>Over time, I'm feeling Krugman's pain more and more...&lt;br /&gt;&lt;blockquote style="color: blue;"&gt;&lt;h3 class="entry-title"&gt;&lt;a href="http://krugman.blogs.nytimes.com/2011/10/14/the-critics-of-modern-macro-are-wrong/" rel="bookmark" title="Permanent Link to The Critics Of Modern Macro Are Wrong"&gt;The Critics Of Modern Macro Are Wrong&lt;/a&gt;&lt;/h3&gt;It’s even worse than they think. &lt;/blockquote&gt;&lt;blockquote style="color: blue;"&gt;John Kay has a &lt;a href="http://www.johnkay.com/2011/10/04/the-map-is-not-the-territory-an-essay-on-the-state-of-economics"&gt;rant that I largely agree with&lt;/a&gt;. Yet he says this:&lt;br /&gt;&lt;blockquote&gt;The  debate on austerity versus stimulus, in academic circles, is in large  part a debate about the validity of a property called Ricardian  equivalence, which is observed in this type of model.  If government  engages in fiscal stimulus by spending more or by reducing taxes, people  will realise that such a policy means higher taxes or lower spending in  future.  Even if they seem to be better off today, they will be poorer  in future, and by a similar amount.  Anticipating this, they will cut  back and government spending will crowd out private spending. Fiscal  policy is therefore ineffective as a means of responding to economic  dislocation.&lt;/blockquote&gt;and proceeds to talk about the unrealism of Ricardian equivalence. &lt;/blockquote&gt;&lt;blockquote style="color: blue;"&gt;But the fact is that even if you believe in Ricardian equivalence, it &lt;a href="http://krugman.blogs.nytimes.com/2011/03/10/ricardian-confusions-wonkish/"&gt;doesn’t tell you that fiscal policy won’t work&lt;/a&gt;. Let me post this yet again: &lt;/blockquote&gt;&lt;blockquote&gt;&lt;blockquote style="color: blue;"&gt;It’s one thing to have an argument about whether consumers are  perfectly rational and have perfect access to the capital markets; it’s  another to have the big advocates of all that perfection not understand  the implications of their own model. &lt;/blockquote&gt;&lt;/blockquote&gt;&lt;blockquote&gt;&lt;blockquote style="color: blue;"&gt;So let me try this one more time.....&lt;/blockquote&gt;&lt;/blockquote&gt;Sigh...&amp;nbsp; I fear a lot of PhD economists don't understand this stuff.&lt;br /&gt;&lt;br /&gt;Another way to say the same thing--I think--is that the government can stimulate the economy by taxing and spending the same amount (preferably on useful things).&amp;nbsp; We can therefore stimulate the economy without changing the deficit and so Ricardian equivalence is beside the point.&amp;nbsp; This is because the government is spending the full marginal dollar and individuals' marginal propensity to consume will be less than one, and this is surely true even under Ricardian equivalence.&amp;nbsp; Because the wealthy have a low MPC, this would stimulative would likely be significant if the taxes were on the relatively wealthy.&lt;br /&gt;&lt;br /&gt;This is exactly what Robert Shiller advocates:&lt;br /&gt;&lt;br /&gt;(Ack...&amp;nbsp; Here's&lt;a href="http://www.bloomberg.com/video/74596673/"&gt; the link&lt;/a&gt;. &amp;nbsp; I removed the embedded video because it played automatically).&lt;br /&gt;&lt;br /&gt;Shiller is right for the same reason Krugman is right. But with 10 year T-bill rates hovering a little over 2 percent it seems to me stimulus would work out even better without off-setting tax increases (for the time being).  &lt;br /&gt;&lt;br /&gt;Balancing the budget in the long run--which we will have to do--is mainly about controlling medicare costs.  We'll probably need some more tax revenue as well, and perhaps even reform of the tax code to make it fairer and simpler.  But all these issues are of minor importance relative restoring full employment and growth as soon as possible.&lt;br /&gt;&lt;br /&gt;We're throwing away about a trillion dollars a year, $2.7 billion every day, or $1.9 million every minute, due to this Little Depression.&amp;nbsp; And that doesn't count the human toll of long-run unemployment.&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://3.bp.blogspot.com/-qeRi0W6KpOQ/Tpjq17Aj11I/AAAAAAAAAcc/kmZTWoLNeMI/s1600/longTermUnemployment" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="404" src="http://3.bp.blogspot.com/-qeRi0W6KpOQ/Tpjq17Aj11I/AAAAAAAAAcc/kmZTWoLNeMI/s640/longTermUnemployment" width="640" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;b&gt;Update:&lt;/b&gt; Mark Thoma &lt;a href="http://economistsview.typepad.com/economistsview/2011/10/shiller-making-the-most-of-our-financial-winter.html"&gt;blogs&lt;/a&gt; about Robert Shiller's and his own similar proposal for making the most of our economic winter.&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update 2:&lt;/b&gt;&amp;nbsp; A commenter writes "Ricardian equivalence breaks down with distortionary taxation (capital  tax, wage etc..) .... Any Macro-economist with half a brain knows that." &lt;br /&gt;&lt;br /&gt;As I understand it, the idea of Ricardian equivalence applies regardless of how distortionary taxes may be.&amp;nbsp; It's an application of the  permanent income hypothesis: If the government spends more without taxing more, tax payers will nonetheless adjust their spending plans immediately to account for the anticipated future tax. &lt;br /&gt;&lt;br /&gt;There are lots of reasons Ricardian equivalence probably doesn't hold&amp;nbsp; (the next generation will pay the tax, credit constraints, simple lack of foresight, etc.).&amp;nbsp; But the point here is that, &lt;i&gt;even if you have Ricardian equivalence&lt;/i&gt;, stimulus is &lt;i&gt;still&lt;/i&gt; theoretically expansionary.&amp;nbsp; This is because the government spends everything in the short-run (that's what stimulus is) and the rational taxpayer smooths the burden over his or her entire life.&lt;br /&gt;&lt;br /&gt;Now, juxtapose the commenter's apparent misunderstanding of Ricardian equivalence, the whole point of the post, the apparent admission that s/he is a macroeconomist, and "Any Macro-economist [sic] with half a brain knows that," and one can begin to appreciate Krugman's despondency: &lt;br /&gt;&lt;blockquote&gt;&lt;span style="color: blue;"&gt;The fact that these guys don’t even get the implications of their own  models right tells us that the problem runs deeper than believing too  much in abstract math. At some level it has to be political: they want  to declare government policy ineffectual so badly that for all their  vaunted modeling mojo they can’t be bothered to think it through, or  listen to other people who point out their error.&lt;/span&gt;&lt;/blockquote&gt;&lt;b&gt;Update 3:&lt;/b&gt; It occurs to me why conservative economists may have goofed here.&amp;nbsp; Conservatives typically advocate for stimulus in the form of tax cuts rather than spending increases.&amp;nbsp; And when they do this, some economists, like John Taylor, always like to argue that tax cuts need to be permanent in order to have a substantial effect, drawing on the idea of Ricardian equivalence.&amp;nbsp; And in this context, Ricardian equivalence would in fact negate the stimulative effect of temporary tax cuts.&amp;nbsp; But the converse isn't true: Ricardian equivalence does not negate the stimulative effect of temporary spending increases. So, perhaps conservatives were carelessly applying Ricardian equivalence of their favored form of stimulus (tax cuts) to all forms of stimulus.&amp;nbsp; &lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-5469375188684708448?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/5469375188684708448/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/krugman-is-so-right-and-austirians-are.html#comment-form' title='5 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5469375188684708448'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5469375188684708448'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/krugman-is-so-right-and-austirians-are.html' title='Krugman Is So Right And The Austerians Are So Wrong'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://3.bp.blogspot.com/-qeRi0W6KpOQ/Tpjq17Aj11I/AAAAAAAAAcc/kmZTWoLNeMI/s72-c/longTermUnemployment' height='72' width='72'/><thr:total>5</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-3002450186633115363</id><published>2011-10-14T19:29:00.006-04:00</published><updated>2011-11-14T15:55:15.731-05:00</updated><title type='text'>On the Fallacy of Speculation-Driven Commodity Price Spikes</title><content type='html'>&lt;b&gt;Update:&lt;/b&gt;&amp;nbsp; Mark Thoma has also has &lt;a href="http://economistsview.typepad.com/economistsview/2011/10/did-speculation-drive-oil-prices.html"&gt;nice piece&lt;/a&gt; linking to the new report by the Federal Reserve.&lt;br /&gt;&lt;br /&gt;Kay MacDonald over at Big Picture Agriculture has &lt;a href="http://bigpictureagriculture.blogspot.com/2011/10/federal-reserve-bank-of-dallas-clearly.html"&gt;a nice post on the role of speculation in world commodity prices&lt;/a&gt;.&lt;br /&gt;&lt;br /&gt;Kay is absolutely right:&amp;nbsp; commodity prices--both oil and food--appear to be overwhelmingly about fundamentals and not about excessive speculation.&amp;nbsp; Most economists I know and respect who study this stuff agree with Kay (and me) about this. &amp;nbsp; Bubbles may sometimes happen in some markets.&amp;nbsp; But I think bubbles are vanishingly rare in markets of consumable, non-durable commodities.&lt;br /&gt;&lt;br /&gt;A lot of good people have tried to explain this and have offered evidence:&amp;nbsp; Jim Hamilton at UCSD, Scott Irwin at UI, Mark Thoma at UO, Paul Krugman, and many others, not to mention yours truly.&amp;nbsp; Just consider for a moment that, when prices spike, people are still buying and consuming  most of this stuff.&amp;nbsp; Inventories only account for a small fraction of  one year's production.&lt;br /&gt;&lt;br /&gt;Also, during the vast majority of the times when prices spike, inventories decline.&amp;nbsp; It's impossible to have a bubble with declining inventories.&amp;nbsp; Now, it could make sense for both prices and inventories to spike at the same time. That can happen if people anticipate an imminent spike in demand or an imminent decline in supply (e.g., a possible oil export embargo).&amp;nbsp; While this situation might be hard to distinguish from a bubble, I think in most historical examples the evidence suggests that such expectations were reasonable when they happened. &lt;br /&gt;&lt;br /&gt;Below is a graph Nam Tran, one my graduate students, recently put  together recently for food.&amp;nbsp; It shows inventories and the  caloric-weighted average price of corn, soybeans, wheat and rice, the  four biggest food crops in the world that comprise roughly 75 percent of  the caloric base.&amp;nbsp;&amp;nbsp; &lt;i&gt;Note that production is growing rapidly over time,  so that, relative to the size of the market, inventories (storage) have actually  declined markedly since the mid 1980s&lt;/i&gt;.&amp;nbsp; It seems pretty clear to me that  prices are first and foremost a function of inventories. &lt;br /&gt;﻿﻿&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://1.bp.blogspot.com/-D3kQvzCcZxM/TpjE7bgTDRI/AAAAAAAAAcU/9JNqbFDihG0/s1600/observedprice_storage.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="464" src="http://1.bp.blogspot.com/-D3kQvzCcZxM/TpjE7bgTDRI/AAAAAAAAAcU/9JNqbFDihG0/s640/observedprice_storage.png" width="640" /&gt;&amp;nbsp;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;b&gt;Update&lt;/b&gt;: &amp;nbsp; Here is a plot for a follower who does not agree with my characterization of inventories of oil.&amp;nbsp; It shows US inventories less the strategic petroleum reserve and oil prices.&amp;nbsp; Inventories were stable to declining when oil prices spiked.&amp;nbsp; When the financial crisis hit in October 2008, growth prospects fell through the floor immediately, and then inventories started to grow.&amp;nbsp; This looks like textbook commodity prices to my eyes. The data can be downloaded from the Energy Information Administration (http://www.eia.gov/).&lt;a href="http://3.bp.blogspot.com/-rba_LX9EAN0/TsF_Okh0XwI/AAAAAAAAAc8/0GlbDyL8ZVQ/s1600/Oil+Inventories+and+Price.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="640" src="http://3.bp.blogspot.com/-rba_LX9EAN0/TsF_Okh0XwI/AAAAAAAAAc8/0GlbDyL8ZVQ/s640/Oil+Inventories+and+Price.png" width="494" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="separator" style="clear: both; text-align: left;"&gt;&lt;br /&gt;&lt;/div&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-3002450186633115363?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/3002450186633115363/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/on-fallacy-of-speculation-driven-price.html#comment-form' title='10 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3002450186633115363'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/3002450186633115363'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/on-fallacy-of-speculation-driven-price.html' title='On the Fallacy of Speculation-Driven Commodity Price Spikes'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://1.bp.blogspot.com/-D3kQvzCcZxM/TpjE7bgTDRI/AAAAAAAAAcU/9JNqbFDihG0/s72-c/observedprice_storage.png' height='72' width='72'/><thr:total>10</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-5955874125776515615</id><published>2011-10-13T22:56:00.006-04:00</published><updated>2011-10-15T20:59:30.841-04:00</updated><title type='text'>Homes Look Cheap</title><content type='html'>Wow.&amp;nbsp; Over 30 years median rent has increased 300% (nominally) and the median mortgage payment has increased less than 20% (also nominally).&lt;br /&gt;&lt;br /&gt;&lt;div class="separator" style="clear: both; text-align: center;"&gt;&lt;a href="http://2.bp.blogspot.com/-KJjfiRqC3wk/Tpg5XXxepYI/AAAAAAAAAcM/ymibAxjWxnw/s1600/rentBuy.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"&gt;&lt;img border="0" height="306" src="http://2.bp.blogspot.com/-KJjfiRqC3wk/Tpg5XXxepYI/AAAAAAAAAcM/ymibAxjWxnw/s640/rentBuy.png" width="640" /&gt;&lt;/a&gt;&lt;/div&gt;&lt;br /&gt;&lt;br /&gt;&lt;a href="http://economix.blogs.nytimes.com/2011/10/13/rent-vs-buy/"&gt;As Catherine Rampell says&lt;/a&gt;, this is a little bit misleading because down payments and maintenance costs have probably increased on par with rent, or perhaps even a bit more.&amp;nbsp; Perhaps the mix of homes has changed a little, making medians less comparable.&lt;br /&gt;&lt;br /&gt;But still.&amp;nbsp; If you're investing for the long term, it's hard to see how buying a home wouldn't have a good return.&lt;br /&gt;&lt;br /&gt;The fact that no one is buying suggests to me that we live in a fear-driven economy that is seriously detached from economic fundamentals.&amp;nbsp; This is a bizarre, severely credit-constrained equilibrium or no equilibrium at all.&lt;b&gt; &lt;/b&gt;&lt;br /&gt;&lt;br /&gt;&lt;b&gt;Update:&lt;/b&gt;&amp;nbsp; Martin Feldstein has an &lt;a href="http://www.nytimes.com/2011/10/13/opinion/how-to-stop-the-drop-in-home-values.html"&gt;interesting idea&lt;/a&gt; to keep home prices from falling further.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-5955874125776515615?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/5955874125776515615/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/homes-look-cheap.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5955874125776515615'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5955874125776515615'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/homes-look-cheap.html' title='Homes Look Cheap'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><media:thumbnail xmlns:media='http://search.yahoo.com/mrss/' url='http://2.bp.blogspot.com/-KJjfiRqC3wk/Tpg5XXxepYI/AAAAAAAAAcM/ymibAxjWxnw/s72-c/rentBuy.png' height='72' width='72'/><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-5967969061671943026</id><published>2011-10-13T22:10:00.008-04:00</published><updated>2011-10-19T04:51:54.127-04:00</updated><title type='text'>Ideology and Economics</title><content type='html'>&lt;a href="http://greedgreengrains.blogspot.com/2011/10/our-state-and-university-is-for-sale.html"&gt;The other day&lt;/a&gt; I posted about Art Pope and the New Yorker article that exposed his vested influence on NC state politics and our own economics department here at NCSU.&lt;br /&gt;&lt;br /&gt;All this, a commenter, plus the general divisiveness of the times, has me thinking about how ideology affects economics, even when money isn't buying influence.&amp;nbsp; Most of us shape our ideological views at a young age and events rarely change them much.&amp;nbsp; That's probably as true for economists as it is for everyone else.&amp;nbsp; And since so much of economics has implications for policy and politics, our ideological leanings can easily influence our views about how the economy works.&lt;br /&gt;&lt;br /&gt;So how can we objectively analyze how our economic system works given our deeply imbued ideologies?&lt;br /&gt;&lt;br /&gt;Short answer: We can't; but we can and ought to try very hard.&lt;br /&gt;&lt;br /&gt;Long answer:&lt;br /&gt;&lt;br /&gt;First, I think one needs to acknowledge that one has an ideology.&amp;nbsp; I've long tried to eschew ideology, and in that vein lean heavily toward empiricism. But to pretend one is fully objective basically advertises the fact that one is not.&lt;br /&gt;&lt;br /&gt;Second, one ought to consider carefully what one's ideological adversaries say and write.&lt;br /&gt;&lt;br /&gt;Third, one ought to try to anticipate what one's ideological adversaries might say or write in response to our own analysis, and directly address those specific anticipated points in advance.&amp;nbsp; Don't bury these issues with a slight of hand or a math trick--address them head on, and acknowledge when the other side has a point. &lt;br /&gt;&lt;br /&gt;Fourth, one ought not take one's ideological adversaries' positions out of context or otherwise mis-characterize them (which means you must truly try understand them---the second point).&lt;br /&gt;&lt;br /&gt;Fifth, one ought to consider the facts or evidence that would be necessary to convince you that your own position or analysis is wrong and that of your ideological adversaries is right.&amp;nbsp; If you cannot imagine what that evidence might be then there is a good chance ideology is clouding your analysis and judgement.&lt;br /&gt;&lt;br /&gt;Sixth, spend some time on research about which your ideology does not point toward any particular answer, and draw on this experience when researching more, er, sensitive topics. &lt;br /&gt;&lt;br /&gt;And finally, a few links that inspired this post.&lt;br /&gt;&lt;br /&gt;Ayn Rand's&lt;a href="http://www.aynrand.org/site/PageServer?pagename=objectivism_intro"&gt; philosophy of "Objectivism"&lt;/a&gt; (Art Pope's worldview, I think)&lt;br /&gt;&lt;br /&gt;Paul Krugman: &lt;a href="http://krugman.blogs.nytimes.com/2011/04/13/everyone-has-an-ideology/"&gt;"Everyone Has an Ideology"&lt;/a&gt; &lt;br /&gt;&lt;br /&gt;Exchange between Paul Krugman and Russ Roberts:&amp;nbsp; &lt;a href="http://krugman.blogs.nytimes.com/2011/10/12/i-am-not-your-mirror-image/?smid=tw-NytimesKrugman&amp;amp;seid=auto&amp;amp;pagewanted=all"&gt;"I Am Not Your Mirror Image"&lt;/a&gt;&lt;br /&gt;(It's important to follow the links in this last post.)&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-5967969061671943026?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/5967969061671943026/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/ideology-and-economics.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5967969061671943026'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5967969061671943026'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/ideology-and-economics.html' title='Ideology and Economics'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-5358087030149470874</id><published>2011-10-12T21:09:00.001-04:00</published><updated>2011-10-12T21:09:55.032-04:00</updated><title type='text'>How to Feed the Planet Without Destorying It</title><content type='html'>I just heard &lt;a href="http://www.npr.org/blogs/thesalt/2011/10/12/141278457/facing-planetary-enemy-number-one-agriculture"&gt;this story&lt;/a&gt; on NPR's All Things Considered, which is ostensibly about &lt;a href="http://www.nature.com/nature/journal/vaop/ncurrent/full/nature10452.html"&gt;this new article&lt;/a&gt; by Jonathan Foley and a hefty team of coauthors.&lt;br /&gt;&lt;br /&gt;What they do is describe a five things we need to do to feed the world--which means roughly doubling global food production--without destroying it.&lt;br /&gt;&lt;br /&gt;The five things are:&lt;br /&gt;&lt;br /&gt;1. Stop cutting down forests to grow crops or establish grazing lands for livestock.&lt;br /&gt;&lt;br /&gt;2. Increase productivity in places that currently have low productivity, particularly Africa and Eastern Europe.&lt;br /&gt;&lt;br /&gt;3. Use water and fertilizer more efficiently&lt;br /&gt;&lt;br /&gt;4. Reduce food waste&lt;br /&gt;&lt;br /&gt;5. Eat less meat.&lt;br /&gt;&lt;br /&gt;Their recommendations seem to make sense. But, as Tom Hertel said in the NPR story, these are not strategies that get implemented by design.&amp;nbsp; World agriculture is an insanely big thing that uses about 40 percent of  the world's land area.&amp;nbsp; It's&amp;nbsp; hard to talk about these big picture goals without talking about the mechanisms that get you there. &lt;br /&gt;&lt;br /&gt;People do what they do today in large part because of (a) prices (b) tastes and preferences and (c) institutional constraints.&amp;nbsp; We use water inefficiently because it, or the energy used to extract it from the ground, is insanely subsidized in many places.&amp;nbsp; We eat meat and waste food in rich countries because, to us, food is incredibly cheap.&amp;nbsp; Leaders of some relatively poorer countries waste food by holding large inventories (some of which spoils) to guard against food price spikes, which can provoke widespread hunger and insecurity.&amp;nbsp; We use fertilizer inefficiently because there are few regulations that make farmers pay for the nutrient runoff that poisons the water.&amp;nbsp; And getting the relatively rich to eat less meat might be difficult, as a taste for meat seems deeply ingrained in our psyches; if we can afford it we eat it.&lt;br /&gt;&lt;br /&gt;It's good to have this paper to lay out the broad perspective.&amp;nbsp; And their solutions, such as they are, reflect some reasonable goals.&amp;nbsp; What's a lot less clear is how we achieve those goals given today's prices, tastes and institutional constraints. &lt;br /&gt;&lt;br /&gt;Economists might recommend some regulatory strategies to curb deforestation and pollution from inefficient fertilizer applications.&amp;nbsp; Higher food prices may encourage more efficiency.&amp;nbsp; But higher prices probably means a lot more hungry people.&amp;nbsp; If the point is to feed the world, we need to keep prices low.&lt;br /&gt;&lt;br /&gt;Also, the politics involved with implementing the obviously beneficial policies--like pollution taxes--is daunting.&amp;nbsp; And other problems, like reforming water rights and pricing so farmers have an incentive use more efficient irrigation techniques, face impossible legal challenges that vary widely from country to country and watershed to watershed.&amp;nbsp; Increasing productivity in developing countries is as difficult as development policy itself.&lt;br /&gt;&lt;br /&gt;Maybe the growing mountain of evidence that meat is unhealthy will encourage the rich to eat less of it.&amp;nbsp; I'd like to think people would voluntarily eat less meat and thereby keep food affordable in less developed nations.&amp;nbsp; But that seems like more wishful thinking than viable strategy.&lt;br /&gt;&lt;br /&gt;These are tough challenges.&amp;nbsp; At least more people are paying attention to them.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-5358087030149470874?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/5358087030149470874/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/how-to-feed-planet-without-destorying.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5358087030149470874'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/5358087030149470874'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/how-to-feed-planet-without-destorying.html' title='How to Feed the Planet Without Destorying It'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-568706428412491524</id><published>2011-10-12T20:14:00.000-04:00</published><updated>2011-10-12T20:14:24.961-04:00</updated><title type='text'>The End of Farm Subsidies?</title><content type='html'>There's been some talk from the Obama administration about ending farm subsidies.&lt;br /&gt;&lt;a href="http://www.npr.org/blogs/thesalt/2011/10/04/141047164/farm-bill-direct-payments-to-farmers-may-dry-up-in-2012"&gt;Here's a story&lt;/a&gt; from a week ago at The Salt, NPR's food blog.&lt;br /&gt;&lt;br /&gt;These subsidies have been tough to justify for a very long time now.&amp;nbsp; Today's budget pressure (aka "&lt;a href="http://www.nytimes.com/2010/05/31/opinion/31krugman.html"&gt;The Pain Caucus&lt;/a&gt;" or "&lt;a href="http://www.slate.com/articles/business/moneybox/2010/06/austerity_now.html"&gt;Austerity Now!&lt;/a&gt;") just might be able to break them.&amp;nbsp; But don't hold your breath.&amp;nbsp; These subsidies have been around since the Great Depression and while they've gently declined over time in importance, they've been tough to kill.&lt;br /&gt;&lt;br /&gt;And the biggest subsidy of all is the implicit subsidy to grain farmers comes 50 cents/gallon given for corn-derived ethanol and the associated mandates.&amp;nbsp; There's some talk of ending the subsidy, but not the mandate.&amp;nbsp; And as long as the mandate is in place farmers will get their artificially high grain prices.&amp;nbsp; It&amp;nbsp; won't show up on the government books but it would remain just as distortionary.&lt;br /&gt;&lt;br /&gt;I also hear the crop insurance subsidies will be expanded further, hence the reference to the "safety net" in the NPR article.&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/3780641321580065916-568706428412491524?l=greedgreengrains.blogspot.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://greedgreengrains.blogspot.com/feeds/568706428412491524/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/end-of-farm-subsidies.html#comment-form' title='1 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/568706428412491524'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/3780641321580065916/posts/default/568706428412491524'/><link rel='alternate' type='text/html' href='http://greedgreengrains.blogspot.com/2011/10/end-of-farm-subsidies.html' title='The End of Farm Subsidies?'/><author><name>Michael J Roberts</name><uri>http://www.blogger.com/profile/16455035518968529794</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='32' height='24' src='http://2.bp.blogspot.com/_YrSLoaV5Qic/TAxI3f0CFvI/AAAAAAAAAVA/AYqrPKUqKjI/S220/sepia+mug+shot.gif'/></author><thr:total>1</thr:total></entry><entry><id>tag:blogger.com,1999:blog-3780641321580065916.post-3846475618136520887</id><published>2011-10-07T20:32:00.000-04:00</published><updated>2011-10-07T20:32:29.031-04:00</updated><title type='text'>Zombie Economics</title><content type='html'>&lt;img alt="" 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
