Roger Koenker

187 posts

Roger Koenker

Roger Koenker

@rkoenker

Honorary Professor of unmeaning.

London Katılım Mart 2009
94 Takip Edilen705 Takipçiler
Roger Koenker
Roger Koenker@rkoenker·
@paulnovosad I still recall Cecilia presenting this paper in a seminar at UIUC before it was published, and I still regard it as one of the most careful and original applied micro talks I've ever encountered.
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Giuseppe Cavaliere
Giuseppe Cavaliere@CavaliereGiu·
Hi #EconTwitter!📈 Interested in Empirical Bayes methods and their applications in #economics? Don't miss the next Chamberlain Seminar tutorial (this Friday, November 17, at 9am PT / noon ET / 5pm London) titled Empirical Bayes: Methods and Applications by @rkoenker (@ucl ) & @PpM_O (@Cornell), with moderation by Alberto Abadie (@MIT). ⭐️ Cool stuff! Link to registration: stanford.zoom.us/meeting/regist…
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Roger Koenker
Roger Koenker@rkoenker·
@predict_addict @ChristophMolnar This is a truly, madly deeply irritating view. Is Stein shrinkage outmoded because it arrived in the 50's? QR is a general way to estimate conditional quantile functions, comes with asymptotic inference and underlies a central conformal inference paper.arxiv.org/abs/1905.03222
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Valeriy M., PhD, MBA, CQF
Valeriy M., PhD, MBA, CQF@predict_addict·
Furthermore, relying on quantile regression can mislead individuals into believing they are adequately quantifying uncertainty when, in reality, they aren't. I've witnessed actual companies invest over a year in building extensive forecasting systems using deep learning and quantile regression, only to see these systems fail spectacularly in production. Such failures can severely harm customer trust and result in significant financial losses. Quantile regression, a technology from 1978, is an outdated approach for uncertainty quantification, especially when superior alternatives exist today.
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Christoph Molnar 🦋 christophmolnar.bsky.social
xgboost 2.0 is out! What stands out: xgboost can now natively handle many additional prediction tasks: - learning to rank - quantile regression - multi-target regression - multi-label classification - multi-class classification xgboost becomes more and more of an all-rounder
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Roger Koenker
Roger Koenker@rkoenker·
@NialFriel Indeed, and I see it as quite a challenge to those who adhere to the medieval notion of science as a bunch of alchemists toiling alone in their garrets hoping to strike it rich with the aid of the patent system. Or their hegemonic corporate counterparts.
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Nial Friel
Nial Friel@NialFriel·
arxiv.org/abs/2310.00865 This is a really interesting paper by David Donoho on what has driven the rapid explosion of AI research and how this has been (incorrectly) perceived by the public. Spoiler: The maturity of Data Science has been the driver of this change! 1/4
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Roger Koenker
Roger Koenker@rkoenker·
@SolomonKurz Haavelmo thought that all our "little" misspecification errors satisfied a Lindeberg condition.
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Solomon Kurz
Solomon Kurz@SolomonKurz·
When using OLS regression, from where do we get the assumption the residuals are normally distributed? You don't need that assumption to minimize the sum of the squared residuals, nor to use the CLT to compute the SE's for the beta coefficients. So what's its origins?
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Valeriy M., PhD, MBA, CQF
Valeriy M., PhD, MBA, CQF@predict_addict·
Also I would take an issue with statements like this “However,thereareseveralremainingissues,not theleastofwhichiswhethertheperformanceguaranteesofferedbythemethodarerelevantto practicaldecisionmaking”. Of course performance guarantees are important, it has been shows that some classical models declared 95% percent coverage whilst often delivering numbers as low as 20%.
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Selçuk Korkmaz
Selçuk Korkmaz@selcukorkmaz·
A Simple Guide on Quantile Regression 🧵1/ Introduction to Quantile Regression 📈 Ever noticed how average predictions (like mean) might not capture the entire story of your data? Enter Quantile Regression (QR)! Instead of focusing just on the mean, QR looks at various quantiles (percentiles) of the response variable. 2/ Traditional vs. Quantile Regression 📊 Traditional linear regression predicts the mean of the dependent variable. But what if we're interested in, say, the median? Or the 90th percentile? QR allows us to model these specific quantiles, providing a fuller picture of the data's distribution. 3/ Why use Quantile Regression? 🤔 • To understand the relationship at various points (quantiles) of your dependent variable. • Highly robust to outliers. • Helpful when the residuals of a linear model aren’t homoscedastic (i.e., they have non-constant variance). 4/ How does it work? 🛠️ QR minimizes the sum of weighted absolute residuals, unlike least squares regression which minimizes squared residuals. By changing the weights, we target different quantiles. 5/ When to use Quantile Regression? 📅 • When you suspect heteroscedasticity. • To analyze the impact of variables at different parts of the distribution. • When interested in high or low extremes (e.g., what factors influence the top 10% of incomes). 6/ Visualization Power 🌈 Plotting several quantile regressions together can give a more holistic view of the data relationship. For instance, seeing how the effect of education on income changes across the income distribution. 7/ Limitations 🚫 • Can be computationally intensive for large datasets. • Interpretation might be less intuitive than mean-focused methods. 8/ In Conclusion 🎓 Quantile Regression offers a versatile tool to understand relationships in your data that go beyond the average. It shines a light on the entire distribution, allowing for richer insights. 9/ Further Reading 📚 For those keen on diving deeper, many statistical packages, like R's quantreg, offer tools to implement and visualize QR. #Rstats 10/ Liked this thread? 🌟 Feel free to like, retweet, and share your experiences with Quantile Regression below! #Statistics #DataAnalysis #DataScience #QuantileRegression
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Valeriy M., PhD, MBA, CQF
Valeriy M., PhD, MBA, CQF@predict_addict·
@selcukorkmaz Much better Conformalized Quantile Regression “How to predict quantiles in a more intelligent way (or ‘Bye-bye quantile regression, hello Conformalized Quantile Regression’)” @valeman/how-to-predict-quantiles-in-a-more-intelligent-way-or-bye-bye-quantile-regression-hello-24a65e4c50f" target="_blank" rel="nofollow noopener">medium.com/@valeman/how-t…
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Roger Koenker
Roger Koenker@rkoenker·
@KevinDenny @selcukorkmaz It would be except that regression is inherently conditional, so unconditional quantile regression is a bit of an oxymoron.
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Kevin Denny
Kevin Denny@KevinDenny·
@selcukorkmaz It’s important to distinguish between conditional and unconditional QR.
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Judea Pearl
Judea Pearl@yudapearl·
This quote by De Morgan should be studied in greater depth: "Every science that has thriven has thriven upon its own symbols: logic, the only science which is admitted to have made no improvements in century after century, is the only one which has grown no symbols." (Augustus De Morgan, 1864). I usually quote the first part (#Bookofwhy) but the second part is as profound: Behold how formal logic was held back for centuries, and logicians are no stupid, just for lack of notation/calculus. For statisticians, this should send a somber soul-searching message: Isn't it possible that statistics too was held back by lack of notation, and is now due for revival and resurgence? Just a thought.
Judea Pearl@yudapearl

Beg to differ. It's equally likely that the proper mathematics has not been developed for that field. Take logic, which got stuck for two thousands years in Aristotle syllogisms, then burst forward with the advent of Boolean Algebra (1847). "Every science that has thriven has thriven upon its own symbols: logic, the only science which is admitted to have made no improvements in century after century, is the only one which has grown no symbols." (Augustus De Morgan, 1863). I wonder where statistics stands in its openness to new mathematics?

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Jeffrey Wooldridge
Jeffrey Wooldridge@jmwooldridge·
New typo almost introduced (by me) in 8e of my intro book: "Derive the attention bias in the OLS estimator ...." Maybe I should leave it as a kind of Easter egg.
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Frank Harrell
Frank Harrell@f2harrell·
#Statistics thought of the day: What do fear of the proportional hazards/odds assumption, testing for normality, testing for equal variance, and use of restricted mean survival time have in common? Fear of devoting more than one parameter to treatment. @vandy_biostat
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Roger Koenker
Roger Koenker@rkoenker·
@and_joy_ All of Alfred Marshall qualifies, and Joan Robinson had a knack for writing mathematical arguments without mathematics thereby making them unnecessarily obscure.
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Abdoulaye Ndiaye
Abdoulaye Ndiaye@AbdouNdiayeNYU·
What is your favorite paper with the highest insight to formalism/math ratio? Not talking about hand-wavy insight/conjectures, but economic ideas that flow like proofs written in prose.
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Roger Koenker
Roger Koenker@rkoenker·
@jmwooldridge Rao visited UIUC in 1983. There was a lunch in a dive called "The Hip Pocket", someone asked him about the Cramer-Rao inequality, and he replied that "it was much less deep than a random line from Ramanujan's notebooks." Respect.
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Jeffrey Wooldridge
Jeffrey Wooldridge@jmwooldridge·
I missed the announcement of CR Rao’s passing! A wonderful man and such an impressive life. I got to meet him when he came to MSU several years back. I have a chapter in a book in his honor, and he graciously signed it. I probably acted like a super fan boy.
Giuseppe Cavaliere@CavaliereGiu

CR Rao was one of the greatest statisticians. He was awarded the National Medal of Science — a very exclusive honor bestowed by the President of the United States — for math. Do you know of any other US statistician (or prob) who received this medal?

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Roger Koenker
Roger Koenker@rkoenker·
So many brilliant ideas: Two of my favorites: Hotelling, H. (1939). Tubes and spheres in n-space and a class of statistical problems. Am J of Math, and Hotelling, H. (1933) Review of Secrist, JASA, 28, 463-4. Don't forget marketing ice cream.
ASA History of Statistics Special Interest Group@HOS_ASA

In Aug 1931 Harold Hotelling (1895-1973) 🇺🇸published ‘The Generalization of Student's Ratio’. He generalized Student's t-test to the simultaneous test of hypotheses of differences between means for multiple joint normally distributed variables. 1/2

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Roger Koenker
Roger Koenker@rkoenker·
"When you prove a theorem, then you get a solid basement once and forever.”
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Data Science Fact
Data Science Fact@DataSciFact·
R. A. Fisher was the first to use the term 'Bayesian,' and he didn't mean it as a compliment.
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