Skip to main content

Amazon knows when I finish reading books

Recommendation systems are in wide use today, and Amazon's website is a prime example of that use.  In addition to the recommendations on the site, whenever I buy a new Kindle book, I receive emails with recommendations for other items I would be interested in. The recommendations are usually spot-on, and I end up buying more Kindle books, and the cycle continues.

Recently I noticed that whenever I finish a Kindle book, Amazon sends me an email with related books that I might be interested in, which is pretty cool if you ignore the fact that an algorithm is watching when you finish a book, and triggers a recommendation email to entice you to read more.

The feature might have been in place for some time, and I might not have noticed it, were it not for a very long book that I was reading on and off over the last year. After I was done, I received an email recommendation for other books by the same author, equally as long. Even though the recommendations are good, I am sure I am not going to buy these books any time soon.

Comments

Popular posts from this blog

Emacs on WSL2: From Monochrome Misery to Modern Elegance

Windows Subsystem for Linux (WSL) has come a long way—especially under Windows 11 . WSL2 now offers smooth integration for Linux graphical applications, making it feel less like a compatibility layer and more like a native experience. But if you're an Emacs user, you might have noticed something off. Launching Emacs under WSL can feel like stepping into a time machine. Tiny fonts, washed-out visuals, and a UI that evokes the green-and-amber glow of vintage terminals. Functional? Yes. Pleasant? Absolutely not. But here's the good news: it is easy to make Emacs under WSL2 look just as sharp and modern as it does on Mac OSX . The emacs-pgtk build is designed for better graphical integration under WSL. It uses the Pure GTK interface , which plays nicely with WSL’s GUI support. sudo apt install emacs-pgtk To make Emacs look great, we’ll use Windows’ rich font library. First, edit your font configuration: sudo emacs /etc/fonts/fonts.conf and add the Windows Font directory...

MacOS Catalina, OneDrive, and case sensitive file systems

Over the weekend, I dusted off my old Macbook Air to search for some old family photos. I have not used the laptop for a long time, and it was completely out of charge. I plugged it in, and it quickly booted. Shortly after, I got bombarded with notifications that many of the applications needed updating, and that a new version of the OS was available.   I waited till I found the photos I was looking for, before attempting to upgrade anything. I also wanted to install OneDrive to get my old files to the cloud, so that I can access them from any of my devices, instead of dusting off old computers to get to them. The MacOS upgrade experience has always been fantastic, and this one was no different. The OS upgrade files downloaded quickly and after a restart and a quick install, the Macbook Air was ready to go.   Upgrading the installed applications was also a breeze, however in the process I discovered that a large majority of the applications installed were not compatible ...

Randomized Algorithms: Polynomial equivalence

We are all accustomed to deterministic algorithms; we work with them every day, and feel comfortable in knowing that the results of running them are predictable, barring a coding error of course. The idea of randomized algorithms feels remote and uncomfortable, despite their usefulness and elegance.  There are a couple of great examples in the introductory chapters of the book " Probability and Computing " that are an eye opener. One is verifying polynomial identities: how can you tell that two different representations of polynomials are the same? For example, if we have two polynomials $P(x)$ and $Q(x)$, both of degree $d$ described by the following formulas: \[ P(x) = \Sigma_{i=0}^{i=d} a_i x^i \\ Q(x) = \Pi_{i=1}^{i=d} (x-b_i) \] how can we determine that they are the same polynomial? Intuitively we first check that the degrees are the same, then we could try to transform one form into the other, either by multiplying out the terms for $Q(x)$, collecting like t...