I have a similar experience, I learned English much later than my first programming languages, and picking up some keywords and basic APIs was never an issue (it was BASIC and C/C++ at the time). Maybe I would occasionally look up in a dictionary what is 'needle' and 'haystack' in a code snippet, and I was puzzled by the ubiquitous "foo, bar, baz", which to my relief turned out to be equally cryptic for the native speakers. I still don't feel about code as a kind of English prose, it occupies a separate part of my brain, compared to the natural languages.
You mention it was 8 years ago, at that point a typical Java dev would be already using Spring Boot for requests and deserializing JSON to POJOs (with Jackson under the hood).
It looks like a parody of LLM delusion, but the PR is oddly specific to be just trolling, and the author also submitted his work to HN: https://news.ycombinator.com/item?id=45982416
I am doing backend in Kotlin, but I must admit that Java has been catching up quickly, and it seems like Kotlin has been shifting its focus to Kotlin Multiplatform. Modern Java is a good, pleasant language and a safer bet.
Gradle with Kotlin DSL is nice, what's annoying is Gradle's constant API reshuffling for the sake of it that breaks plugins. Some plugins also introduce pointless breaking changes just to have a fancier DSL.
The IDE support is not an issue in practice, in my opinion, because IDEA is the best IDE for both Java and Kotlin. The official Kotlin LSP was released 6 months ago, but I haven't tried it.
A vector is always a vector -- an element of something that satisfies the axioms of a vector space. The author starts with the example of R^n, which is a very particular vector space that is finite-dimensional and comes with a "canonical" basis (0,...,1,...,0). In general, a basis will always exist for any vector space (using the axiom of choice), but there is no need to fix it, unless you do some calculations. The analogy with R^n is the only reason the "indices" are mentioned, and I think this only creates more confusion.
> and they aren’t irrational (i.e. they have a finite precision)
No, if you want only rational "indices", then your vector space has a countable basis. Interesting vector spaces in analysis are uncountably infinite dimensional. (And for this reason the usual notion of a basis is not very useful in this context.)
I had a similar experience. When I bought a device with faulty electronic components on Amazon, I wrote a negative review, and almost immediately I was notified that it had been flagged and removed for violating the "community guidelines". Apparently, a seller can do that. My review was a polite explanation of the issues, obviously not violating anything and not accusing the seller of anything, but now I'm sure they had refurbished units or a batch that was known to be faulty.
One factual thing that looks off is "the UK is imprisoning thousands for their tweets". I'm not in the UK and not following closely the situation there, but "thousands", really? Genuine doubt, would love to see some evidence.
Otherwise, the "doomer manifest" is OK, but the comically inflated ego of Durov is annoying, him thinking that such banal and commonplace sentiments are worth pushing as an alert message to all users, wrapping everything into announcing his birthday (that he doesn't want to celebrate, oh no).
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