الدوري الممتاز الهندي 2020

Distribution generalization in causal inference Monday, March 20th, 2023, 7:00 PT / 10:00 ET / 15:00 CET 1st joint webinar of the IMS New Researchers Group, Young Data Science Researcher Seminar Zürich and the YoungStatS Project. When & Where: ... Continue reading: Distribution generalization in causal inference http://dlvr.it/Sk7PRh

Hello readers, we are entering another Kaggle playground competition, so get your Yorkshire tea ready and enjoy the process of joining. This month the competition I entered is this one https://www.kaggle.com/competitions/playground-series-s3e7It’seiew It’s looks like looks are canncellations from hotels and spoiler ... Continue reading: Kaggle Playground Series – Tidymodels http://dlvr.it/Sk6W1K

Faceting1 is probably the most distinctive feature that defined the early success and wide adoption of ggplot2. Small-multiples are often a great dataviz choice.2 But one common problem is when your panels for the subsets of data requite vastly diffe... Continue reading: Save space in faceted plots http://dlvr.it/Sk5hTC

Inspired by conversations on the NHS-R Slack where code answers are lost over time (it’s not a paid account), and Continue reading: Code snippets – regular expressions http://dlvr.it/Sk5hMJ

Encontrar la herramienta adecuada para el trabajo Lo más difícil de usar R con eficacia es encontrar los mejores paquetes para el problema que intentas resolver. Creo que esto es incluso, más importante que dominar el lenguaje en sí. Cosa que irás ad... Continue reading: Descubrir y aprender todo lo que hay que saber sobre los paquetes de R utilizando r-universe http://dlvr.it/Sk3Hln

The weekly riddle from The Riddler is to find solutions to the Diophantine equation c³-c=b²+4 (when b and c are positive integers). First, forget about ChatGPT since it states this is a Pell equation. With a wrong argument. Second, when running a basic R code, using as.double ... Continue reading: Diophantine riddle http://dlvr.it/Sk34kt

Exchangeable arrays have been studied since the late 70’s (Aldous (1983), Kallenberg (2005)). Eagleson and Weber (1978) and Silverman (1976) establish Strong Law of Large Numbers and Central Limit Theorems for such arrays. Because non-sparse networks and multiway clustering are related to exchangeable arrays, they have received recent attention in statistics and econometrics (Davezies, ... Continue reading: Asymptotic Statistics in Non-Sparse Networks http://dlvr.it/Sk2K9Z