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Dancing robot causes chaos at California restaurant and smashes plates in struggle with staff

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A struggle between restaurant staff and an out of control robot is going viral after the machine went full Terminator.

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mrmarchant
6 hours ago
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Phones at School: Less Learning, More Loneliness

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This article was originally published on Jean Twenge’s Substack, Generation Tech. We thank Jean for allowing us to share it with our readers.

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The first evidence we had for the impact of smartphones and social media was for teens’ lives outside of school. Teens were spending less time hanging out with their friends, less time sleeping, and more time on screens, often holed up alone in their bedrooms. That’s not a good formula for mental health, and sure enough, teen depression doubled as smartphones and social media took over after 2012.

But what about during school, where teens spend more than 30 hours a week? Those hours, too, are filled with technology. Sometimes that’s for truly educational purposes — they’re working on an essay for English class, reading a science textbook in an online library, or taking notes in class.

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But not always. Even school-issued laptops often allow access to YouTube and streaming (like Netflix, Disney+, and Peacock), allowing students to sit in the back of class and watch endless hours of entertainment. Others play games. Personal smartphones are also a huge distraction: A recent analysis found that American teens spend more than an hour using their phones during the school day, and almost none of that time is spent on educational activities. Instead, teens scroll through social media, watch videos, and play games. Some take videos of their peers without permission, or sneak off to the bathroom to watch TikToks.

Source: RDNE Stock Project via Pexels.com

Thus, teens are spending about 20% of their time at school not focusing on schoolwork or talking to their peers. That may be one reason why standardized test scores in math, reading, and science have declined since 2012 and why students have increasingly reported feeling lonely at school. Electronic devices are both distracting in the classroom and isolating in the lunchroom. What impact does that have on teens’ learning and on their mental health?

In a recent paper, my students and I looked into these issues in the PISA dataset of 15- and 16-year-olds around the world. In 36 countries, students consistently took standardized tests in math, reading, and science between 2006 and 2022. In 2022, they were asked how much time they spent using electronic devices (like phones, tablets, and laptops) for leisure purposes (like social media or entertainment) during the school day. This varied quite a bit across countries, with students in some countries spending hardly any time on devices for leisure during the school day, and others spending an average of more than two hours.

In countries where students spent a lot of time using devices for leisure during the school day, test scores plummeted between 2012 and 2022. In countries where they spent less time, test scores merely slid. Thus there was a significantly larger decline in scores in the countries where students spent more time using devices for fun during school hours (see Figure 1).

Figure 1: Scores on standardized tests of math, reading, and science for 15- and 16-year-olds in 36 countries, by low or high use of electronic devices for leisure during the school day. Note: Controlled for GDP per capita. Source: Twenge (2025) using data from PISA.

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The consequences of device use aren’t just academic; they are also social and emotional because device use has displaced students talking to each other during lunch and breaks. In countries where students spend more time using devices for leisure during the school day, the percentage of students who agreed “I often feel lonely at school” rose steeply, with the increase much less pronounced in countries with less leisure device use during school (see Figure 2).

Figure 2: Feelings of loneliness at school among 15- and 16-year-olds in 36 countries, by low or high use of electronic devices for leisure during the school day. Note: Controlled for GDP per capita. Source: Twenge (2025) using data from PISA.

These results show the twin impacts of the leisure use of devices during the school day: declines in test scores and increases in feelings of loneliness at school. They are another piece of evidence suggesting that schools should restrict students’ use of smartphones from bell to bell — not just during class, but also during lunch, breaks, and passing periods. A school where students are talking to each other is less lonely. I recently visited a Milwaukee school with a bell-to-bell no phones policy, and students are now talking, playing cards, and “bedazzling” (had to look that up!) with each other instead of being endlessly absorbed in their phones.

Of course, phones are only part of the problem. The next step is to lock down laptops and tablets so they, too, aren’t being used for social media and entertainment during the school day. Or, especially for younger students, it may be time to go back to paper and pencil — old-school, yes, but with the bonus of no binge-watching YouTube videos during chemistry class. Some states are considering bills outlawing or restricting the use of devices for elementary school students — a welcome step.

Sticking with the status quo means lower test scores and more lonely students — not the outcome any of us want.

P.S. I worked with some truly wonderful undergraduates on the PISA project, which at times seemed endless due to the complexity of the tables (data collected over 22 years across 36 countries). My heartfelt thanks to Spencer Deines, Ellah Fessenden, Lauren Gramse, Julia Lima, Elisa Ruiz, Siri Sommer, and M’Lise Venable.

After Babel is a reader-supported publication. To receive new posts and support my work, consider becoming a free or paid subscriber.

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mrmarchant
9 hours ago
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Welcome to the Block Universe

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Where time is an illusion, reality just is, and you can see yourself as eternal

The post Welcome to the Block Universe appeared first on Nautilus.



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mrmarchant
11 hours ago
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How High School Students Rank the UCs

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It’s conventional for stories about college admissions to focus on the decisions of colleges. They might cover how they’re changing their admissions processes to comply with the letter of the law, or how much more selective they have become, or how they have embraced early decision programs to drive up their yield and thus move up the all-important college ranking lists.

We shouldn’t forget that students have agency too. They choose where to apply and they choose where to enroll. The best way to rank colleges is not by selectivity or yield or reputation but by revealed preference: where do students choose to enroll when they have a choice?

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The challenge with ranking colleges this way is getting the data. National Student Clearinghouse has all the data but I’ve not found anyone using it in this way. Parchment, a company that deals with transcripts, made a good attempt but it seems to have withered away. The last ranking I could find was from 2022 and any ranking list that has Our Lady of the Lake University in San Antonio ranked ahead of Yale is going to lack credibility.

Fortunately, the University of California publishes data every year on the top 25 enrollment destinations for students admitted to each campus. We can use this data to construct a ranking just of UC campuses.

In 2024, 1,876 students were admitted to Berkeley but enrolled at UCLA while 986 were admitted to UCLA but enrolled at Berkeley. Since UCLA “won” 66% of these dual admits it will be rated higher than Berkeley. Meanwhile, Berkeley “won” 92% of dual admits with San Diego (2,879 to 241) so it will be rated higher than San Diego. The theory behind constructing a rating system based on head-to-head results was first developed for chess fifty years ago and is called an Elo rating system after its creator. It now forms the basis of pretty much every sports rating system including, for example, Nate Silver’s new college basketball rankings.

For 2024, we have the results of over 70,000 student enrollment decisions1 which is a huge amount. From them we derive the following ratings:

The actual rating number has no inherent meaning. I arbitrarily set the rating of UC Riverside to 1250 and all the other numbers offset from that. What does matter is the difference between two schools’ ratings because that can be converted into the probability that a dual admit will choose one school over the other. If the rating difference is 10 points (as it is between Santa Barbara and Davis), that means we’d expect 51% of dual admits to choose the higher rated school (i.e. Santa Barbara). If the rating difference is 318 points (as it is between Davis and Riverside), we’d expect 86% of dual admits to choose the higher rated school (i.e. Davis).

We can identify four tiers. Los Angeles and Berkeley are the clear top two. Both of the top two win 90%+ of dual admits against each of the middle four: San Diego, Irvine, Santa Barbara, and Davis. Each of the middle four in turn wins 90% or more of dual admits against Riverside and Santa Cruz. Riverside and Santa Cruz then win 80% of dual admits against Merced.

People rarely turn down an upper tier school to enroll in a lower tier school. But, within each tier, things are not as clear-cut. Irvine loses 62% of dual admits to San Diego but wins 63% of Santa Barbara dual admits and 64% of Davis dual admits. Students have different preferences, driven partly by geography. Santa Cruz actually wins slightly more than 50% of dual admits against Riverside but it has a lower rating because Riverside does comparatively better against Irvine and Santa Barbara than Santa Cruz does.

Rating Changes Over Time

Readers who are used to thinking of Berkeley as the pre-eminent UC campus may be surprised to see it rated below Los Angeles. This is a fairly recent phenomenon. Ten years ago, it was Berkeley that was winning 60% of the dual admits against UCLA. In fact, the three Northern California campuses have each seen their ratings decline by around 100 points over the last decade. Davis used to be rated ahead of both Irvine and Santa Barbara. Now it is below both of them. Santa Cruz used to be clearly ahead of Riverside. Now it is slightly below.

What has changed in the last ten years?

Some of it is changing student preferences. Students have always had a strong preference for attending local campuses. For every UC, the yield from local admits is higher than the yield to the same campus in the same year from admits elsewhere in the state. At UCLA, the yield from the giant local counties of LA, Orange, Riverside, and San Bernardino has gone up from just under 50% to just under 60%. But the yield from the Bay Area and Sacramento has gone up proportionately more, from just over 30% to just under 50%. Meanwhile, Berkeley’s yield from Southern California admits has not risen at all, while its yield from local admits has only gone up a few percentage points.

Another factor is that schools are admitting a greater proportion of their students from Southern California (and hence a lower proportion from the Bay Area). This is not because there are more applicants from Southern California. In fact, the opposite is true. Southern California students are making up a smaller proportion of applicants but a larger proportion of admits. They are getting admitted at higher rates than they used to. With fewer Bay Area admits, more dual admits are from Southern California. Given their propensity to enroll in the local campuses, this drives up the dual admit win rate of the Southern California campuses and hence improves their ratings.

1

If a student is admitted to campuses A, B, C, and D and enrolls in A, we can say that A won separate head-to-head contests against B, C, and D. So the number of enrollment decisions is actually greater that the total number of UC enrollees.



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mrmarchant
14 hours ago
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Effort -> Learning

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I think my most important goal as a teacher is for students to learn that effort leads to learning. This is one place where teachers need to show, not tell. I can tell students to put in their best effort as many times as I like. If students’ everyday experience is that when they put effort in, they don’t learn, they won’t believe me.

Perseverance Poster
This poster isn’t going to cut it

An Example

Here’s something I’ve done over the last few weeks.

I’m just beginning to teach circumference and area of circles. The area of a circle is especially tricky for 7th graders.1 One piece of notation students need to be fluent in is squaring numbers: knowing that 4² is 16, not 8. Students first learn this notation in 6th grade, but many forget, so it’s worth a review.

A few weeks ago I did a first round of review on squaring numbers. I modeled a few examples, had students try a few on mini whiteboards, gave feedback, and then handed out a worksheet for some practice.2 This whole thing was fast: maybe 5 to 7 minutes total.

Two days later I carved out about the same amount of time. This round I began with a quick assessment on mini whiteboards to see what students remembered. Much of the class did remember, and the assessment helped me figure out which students needed a bit of extra scaffolding. Again, we did some mini whiteboard practice and paper-and-pencil practice, this time with more targeted support based on the assessment data.

The next week we did it again. This time almost every student got it right the first time. Again, some assessment, mini whiteboard practice, and then paper-and-pencil practice.

At this point I started putting questions about perfect squares on our daily Do Now. I gave some extra support to the final few students who needed it. Then we had a bunch of days to improve fluency before we began circles.

All that didn’t take tons of time! A few 5 to 7 minute rounds of modeling and practice, then a few questions on our daily Do Now. That’s it.

Effort → Learning

My impression is that what I’ve just described is unusual. More common is a quick review of exponents just before teaching the area of a circle. I find that multiple rounds of spaced-out practice and feedback are the best way to get every student fluently squaring numbers. This is important! Fluently squaring numbers frees up mental space for all the other parts of finding area of circles that are hard.

This structure helps students learn the area formula. The extra rounds of practice will also help students when they get to more complex exponent and root problems in 8th grade.

But more important to me is the idea I mentioned at the start of this post: teaching students that effort leads to learning. Here is a place where I can take something that’s fuzzy for a lot of students, and get every student confident in that skill. I can show them that their effort leads to learning.

A Different Approach

Here’s a different approach to squaring numbers, an approach I’ve used before.

The first day of finding area of circles arrives. I do a quick reminder of how to evaluate exponents. Some of my students remember right away and have no problem. Others have a faint idea that they’ve been taught this before, but they keep telling me that 4² is 8. I try to address it, but there isn’t much time. We need to move on to circles. We dive into the area formula, and some students keep getting questions wrong because they evaluate the exponent incorrectly. They feel frustrated. They’re trying, but they just can’t get it right. Even when they get the exponents right, they seem to mix up something else in the formula. These students are putting in effort, but the learning doesn’t stick.

I have seen this over and over again in my teaching career. I’m not describing all students. Much of my class will be successful with this type of teaching! But I’m describing a group who is consistently in the bottom 20%. They learn a clear lesson from school: even when they try their best to learn, that effort does not reliably lead to learning. Many stop trying altogether, or adopt an attitude of learned helplessness. Teachers put some nice posters on the wall and we repeat the message that perseverance is important. But it can all feel pretty useless. Those messages are outweighed by the sum of students’ everyday experience.

Don’t Leave Students Behind

Leaving a bunch of students behind is hardwired into many approaches to teaching. I often hear people say that teachers should aim for 80% mastery before moving on. If you’re happy with 80% mastery, great. Ignore this post. This post is about how to support that final 20%. If we accept 80% success, we teach that final 20% a very clear lesson: even when they put in the effort, that effort is unlikely to lead to learning.

Taking the time to teach squaring numbers well is just one little example of how I try to help students see that effort leads to learning. Show, don’t tell. Take the time to help every student learn. Don’t stop at 80%. Assess students. Give a bit more feedback. Provide more practice. Structure regular retrieval practice to remind students of what they’ve learned. I do stuff like this all the time, with all sorts of little micro-skills that matter in math.

There’s more to learning math than making sure every student knows how to square numbers. In a few weeks my students will take the state test, and they’ll see questions like this one:

That’s a hard question! I’ll do my best to teach my students how to solve questions like it. I can’t guarantee every student will be able to solve tough questions like this one.

What I can do is guarantee that every one of my students knows how to square numbers accurately, and lots of other similar micro-skills. Those micro-skills are the foundation. If students can’t square numbers, they don’t have much of a chance of getting that tougher question right. Lots of math teachers look down on skills like squaring numbers. It’s rote learning, it’s not relevant, it’s boring. I disagree. Math is worth learning.

But maybe more important, getting those micro-skills right shows students that they can learn math. Successful learning builds confidence, so students are willing to try harder problems like the circle cutout problem above. I’ve taught lots of students who simply don’t believe they can learn. They’ve tried in math, and years of experience have taught them that despite that effort, they just aren’t very likely to learn. My goal is to show students that they can learn, that I’m here to help them, that I’m not going to move on as soon as most of the class gets it.

I’m not a perfect teacher. I’m not successful with every student, every day. But I try, as often as I can, to pick out specific skills and provide a bit of extra practice and a bit of extra feedback, until every student learns. That extra time sends a message to the students who often feel unsuccessful in math class: they, too can learn, and I am here to make sure that happens.

1

I find that it’s often hard for adults to understand why finding the area of a circle is challenging for students. Here are a few reasons. First, area and circumference of a circle are some of the first formulas students learn. Sure, there are other formulas earlier on for the area of rectangles and triangles or the volume of rectangular prisms. The area formulas are different because this number pi comes out of nowhere. Finding the area of a rectangle makes sense: there are two numbers that delineate the rectangle, we multiply them, that’s it. But with circles, where does the pi come from? Do we use diameter or radius? Why? Why is something squared? There are reasons for all of these things, sure, but that’s a lot for students to keep track of. It all adds up to a much more abstract skill than the formulas students have seen before.

2

One note about this worksheet: my goal is for all students to complete the left side, which is focused on squaring numbers. The right side has some tougher problems with larger exponents, negative numbers, and equations to solve. Those problems are there to provide an additional challenge. Practice is good for everyone. For students who are already confident, they get to apply their knowledge in a few new ways to stay challenged.

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mrmarchant
22 hours ago
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The Math That Explains Why Bell Curves Are Everywhere

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No matter where you look, a bell curve is close by. Place a measuring cup in your backyard every time it rains and note the height of the water when it stops: Your data will conform to a bell curve. Record 100 people’s guesses at the number of jelly beans in a jar, and they’ll follow a bell curve. Measure enough women’s heights, men’s weights, SAT scores, marathon times — you’ll always get the…

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mrmarchant
1 day ago
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