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The proof of shrinking coefficients using ridge regression through "spectral decomposition" I have understood how ridge regression shrinks coefficients towards zero geometrically. Moreover I know how to prove that in the special "Orthonormal Case," but I am confused how that works in the general case via "Spectral decomposition." Boy and girl paradox is driving me crazy Since drush 9 (drupal 8.4 requirement), alias @sites does not seem to be implemented anymore (or yet ?).  $ drush @sites cr The alias @sites could not be found.   Is this a way to get the same behavior that does not consist of typing my 300 alias in a config file ? I'm going down my huge backlog of unplayed Steam games and I'm thinking the best way to tackle the list is to go through the shortest games first and then concentrate on the 20+ hour ones. I'm wondering if there's a website or something else that has an estimated amount of gameplay time for games.   Is there anything like that? Should I mention my Canadian visa refusal in my UK visa application? Does it make sense to use a date variable in a regression? I'm not used to using variables in the date format in R. I'm just wondering if it is possible to add a date variable as an explanatory variable in a linear regression model. If it's possible, how can we interpret the coefficient? Is it the effect of one day on the outcome variable?   See my  with an example what I'm trying to do. Each spell has it's own casting time, e.g.  takes 1 full round and  takes a swift action.   On the other hand,      Drinking a potion or using an oil is a standard action    as      In many ways, they behave like spells in potion form, and as such their effects can be dispelled by effects like dispel magic using the alchemist's level as the caster level. Unlike potions, though, extracts can have powerful effects and duplicate spells that a potion normally could not.   So how long does consuming an extract take? I'm inclined to believe that it takes just as long as the spell does to cast (e.g. a full round to Enlarge Person, only a swift for Burst of Speed) but I'd love to know if this is ever clarified in the rules or a FAQ that I've missed. What does the author mean by 'back to back' and 'hidden city' ticketing hacks? Maximum number of files being uploaded by input type file How can one Identify a Magic Item? I had a disagreement with one of my groups recently: They believe that the  spell is the only way to identify a magic item, while I believe a high enough Intelligence (Arcana) check is able to do the same.   What I came here to ask is: What are all the possible ways to identify a magic item? Delegate OpenID to Google (NOT Google Apps) Movie with a town where it is always night and the protagonist has amnesia I can't remember the name of this fairly recent movie. The protagonist wakes up in a bath tub without memories. He breaks up with his wife, gets in touch with a "doctor" who claims to be able to help him, and is accused of serial killing prostitutes. The sun never seems to go up. The main plot device:       The town is in perpetual darkness. It is the experiment of a hive-mind race, that tries to understand why humans are individual. To achieve this, they move humans' memories around. They can shape the world with thought, and when the protagonist learns this power, he challenges them, destroying them. It is revealed that the Earth is long since gone, and he lives on in this false world.   I've looked for titles like City of Night and City of Darkness, but can't find it. How can I print a variable with padded center alignment? Does $\lim\limits_{n\to\infty}\frac{a_{n+1}}{a_n}=1$ imply that $a_n$ convergent? Does the condition $\lim\limits_{n\to\infty}\frac{a_{n+1}}{a_n}=1$ imply that $a_n$ convergent?  When I say convergent I mean to $L\in \mathbb{R}$ or to $\infty$ or to $-\infty$  I have a gut feeling this statement is false, just can't find a series which contradicts it.  Thanks a lot What rules say that summoning undead is evil, and what rules say why? How to shrink Windows 7 boot partition with unmovable files How can I restart an app game from the beginning How to format a duration in java? (e.g format H:MM:SS) Complex zeros of the polynomials $\sum_{k=0}^{n} z^k/k!$, inside balls Continuous function preserving rational difference. Find all the continuous functions $f:\mathbb{R}\rightarrow \mathbb{R}$ such that if $x-y\in \mathbb{Q}$ then $f(x)-f(y)\in \mathbb{Q}$.   Can somebody give me some hint to solve this problem. I think that the functions are $f(x)=mx+b$ where $m\in\mathbb{Q}$.  Thanks!