Ok. Smaller platforms like this here lemmy server don’t do anything because it’s expensive, or they are ethically opposed. They have no business in Australia and fines can’t be collected. Australian kids (and adults who want to be anonymous, or don’t like the government-mandated changes) flock to these platforms.
What now?
The fighter pilots ramming bombers were expected to bail out. There were survivors.
The pilots of the Leonidas squadron were expected to “self-sacrifice” in their attacks on bridges. They faced rather less social pressure than Japanese pilots, though.
There were a small number of kamikaze attacks against Oder bridges in conventional planes. https://en.wikipedia.org/wiki/Leonidas_Squadron#Oder_bridge_attack_missions,_April_1945
There also was a squadron of conventional fighters dedicated to fly ramming attacks against bombers, which was used. https://en.wikipedia.org/wiki/Sonderkommando_Elbe
Eventually, these tactics are not that crazy. In war, lives and machines are expended to reach a goal. If some tactics seem crazy, then only because that fundamental fact is harder to ignore.
via https://duckduckgo.com/?q=DuckDuckGo+AI+Chat&ia=chat&duckai=1 with GPT-4o mini
I’m glad to hear you say that, cause after sending I worried that I didn’t make much sense.
I used that text as a little test for the AIs at DDG. Here’s from Claude 3 Haiku.
Here is the translation to English:
Complex Numbers and Polynomials
Something that hardly anyone knows is that complex numbers, in addition to their application in Complex AC Calculations (known to HTL students), also have a second, important use.
In mathematics, there is often the problem of finding a number x for a given function f(x) such that f(x) = 0 holds.
This is often the case for polynomials, as many important mathematical functions can be well approximated by polynomials.
The Fundamental Theorem of Algebra states that if we allow x to be a complex number, then there is always a solution to the problem such that f(x) = 0.
Restriction: but the polynomial must not consist of only a constant term, i.e., f(x) = 5 would be inadmissible. The x must appear at least once in the polynomial. Otherwise, there are really no restrictions :-)
PS: In the example given in the image (f(x) = x^2 + 2 = 0), a solution would be approximately x = √2 i ≈ 1.4 i.
Then I asked: “Please make it understandable to a general audience and phrase it like a pop-science author would.”
Here is the translation in a more accessible, pop-science style:
The Hidden Power of Complex Numbers
Most people think complex numbers are just some obscure math concept, useful only for electrical engineers. But these mysterious numbers actually have a hidden superpower - they can solve all sorts of important math problems.
You see, in math, we often want to find a number x that makes a function f(x) equal to zero. This comes up a lot when working with polynomials - those nice, smooth equations made up of powers of x.
The problem is, sometimes there just doesn’t seem to be any real number x that does the trick. That’s where complex numbers swoop in to save the day!
The Fundamental Theorem of Algebra proves that as long as we allow x to be a complex number (a number with both a real and imaginary part), then there will always be a solution that makes f(x) equal to zero. No exceptions!
So complex numbers unlock the ability to solve all kinds of polynomial equations that would be impossible with just regular old real numbers. It’s like they have a secret mathematical superpower.
Of course, there is one small catch - the polynomial can’t be a simple constant, like f(x) = 5. It has to actually contain the variable x somewhere. But other than that, complex numbers can tackle any polynomial problem you throw at them.
So the next time you see an imaginary number like √(-1), remember - it’s not just some weird math trick. It’s a powerful tool for solving important equations. Complex numbers may seem strange, but they’re secretly the heroes of the math world!
Electrical engineers use them for calculating AC-circuits. In a DC circuit, you only have to worry about how much volt and amperes are in each part of the circuit. In an AC circuit, you also have to worry about the phase, cause the voltage goes up and down. The phase means where in that up and down you are.
The complex number is interpreted as a point on a 2-dimensional plane; the complex plane. You have the “normal” number as 1 axis, and orthogonal to that the imaginary axis. The angle of the vector to that point gives the phase.
They can be generally used for such “wavy” (ie periodical) processes. But I think this particular field of electrical engineering is the main application.
I prefer Threads.
You are a very brave person.
Defeatist opinion.
The commercial alternatives hope to make money with every additional user. They use AB testing and statistics to streamline the on-boarding and to increase engagement. The result may not be in the user’s interest (doom-scrolling, ragebait, …) but it works.
For a fediverse instance, any additional user is a cost, not the promise of money. Financially, you wouldn’t want that. Those who fund instances are giving a gift to the world for their own reasons. You can accept the gift or not. Those who keep instances running with donations will usually want to sustain the community of which they are part. They probably don’t want it to change very much.
So, I don’t think matters will change. Partly because the psychological engineering is antithetical to the fediverse ethos (as I see it, in my humble opinion). But mostly because the outcome we see is an inherent result of the incentive structure.
Some differences to that, though.
Downloaders can be prosecuted. That raises the question of what happens to kids or their parents who use non-compliant sites.
Blocked servers are inaccessible to adults, too, which raises freedom of information issues. These servers don’t contain illegal information, after all.
Large scale piracy is illegal pretty much everywhere, meaning that the industry can go after the operators and get the servers offline. Not so here.