Well I will argue that they were precisely more media literate because their media literacy applied to a broader spectrum of what was in use and relevant then.
It's a sweeping generalization of course, but many people alive today had some form of media competency taught to them at school. To my mind what is taught at public school forms the base level for society -- the lowest common denominator -- because almost everyone receives it and other forms of education build on top of that. That's how we ensure that everyone knows how to read and has basic numeracy after all.
But media literacy has been geared towards classical print media for the longest time. Because technological progress is so rapid today what you learn in your early years is no longer sufficient to guide you through your entire life in this regard.
Take for example texts, or images generated by artificial intelligence. This wasn't even on educators' minds 30-40 years ago, the lag of implementing new and relevant curricula notwithstanding. For many alive today social networks (today's prime avenue for spreading misinformation) didn't exist when they went to school. Heck, many went through primary socialisation before consumer grade computers were even a thing.
TLDR: media literacy has regressed in the sense that what most people know is geared towards traditional media while digital communications have grown to be very different on continue to evolve still.
I recently learned that the Mormons settled and resettled in several states before finally staying in Utah. It's quite an interesting story, especially given that most religions are so ancient that it's very hard to track their origins today.
Johnny Harris has great videos about it, this one for instance.
Oh I was thinking about something else and should have worded my question differently: for a given number of vertices, how do you find the coordinates that cover most of the area. So for instance for 3 vertices (triangle): where do you place the three points so that you cover as close as 100% of the area as possible? Overshooting would be allowed, ie a triangle that has an area of 120% of the US would be better than one that has 70%.
What's a systematic algorithm for finding the best approximation (minimal under/overshoot of area) when you are given a raster or vector image representing the "real" borders? Or it just trial and error?
Geheimtipp um die Geburtenrate anzukurbeln: Männer, die Familien mitgründen und unterstützen, nicht in sinnlosen Invasionen verheizen.
Bonustipp: Keine sinnlosen Invasionen anzetteln. Ist es nicht wert, wenn dann Millionen an Menschen, vor allem junge und fähige, aus dem eigenen Land fliehen.
Never knew about transparent web proxies. Neat. Do they play a part in commercial DDOS protection? I'm thinking of those please wait while we're evaluating your request messages that you get on some sites. But also about any methods used to prove that you are human.
Ah yes, this book used to be somewhat of a staple in German households with children. I dare say whole generations were traumatized 🫨. Up until today the character names are used (pejoratively) for misbehaving children: twitching Philip for ADHD, shockheaded Peter for unkemptness, soup Kaspar for those who play with their food, etc
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