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"He cites Socrates's parable of the Egyptian god Theuth and how he invented writing, offering it as a gift to the king of Egypt, Thamus, who met the present with defiant indignation: This discovery of yours will create forgetfulness in the learners' souls, because they will not use their memories; they will trust to the external written characters and not remember of themselves. The specific which you have discovered is an aid not to memory, but to reminiscence, and you give your disciples not truth, but only the semblance of truth; they will be hearers of many things and will have learned nothing; they will appear to be omniscient and will generally know nothing; they will be tiresome company, having the show of wisdom without the reality."

"How did Gladwell misconstrue it? Aside from not having copied the numbers from the actual paper correctly for his book? He says that there is a perfect correspondence between practice and the level of expertise a person attains. And you can't tell that from the paper. The 10,000 hours is an average of differences. You could have two people in any endeavor and one person took 0 hours and another took 20,000 hours, which is something like what happened with two high jumpers I discuss in the book. One guy put in 20,000 and one put in 0, so there's your average of 10,000 hours, but that tells you nothing about an individual. Now, Gladwell doesn't say there's no such thing as genetic talent. I think other writers are stricter than him. [Matthew Syed's] Bounce is a book that minimizes talent. Gladwell does say elite performers are more talented. One of the things that Ericsson criticizes Gladwell about is to say that 10,000 hours is some kind of rule. The paper just says that these performers by the age of 20, these performers have accumulated 10,000 hours but there's no where that says it's a magical number where that's when they become elite or anything like that. These people, by the time they go into their professional careers, have way more than that. That's just where they were when they're 20 as an average, not even to mention their individual differences."

This article answers a question I have had since 10th grade English - "Is it possible to make Jane Eyre interesting?" I watched the Hamlet video and was thoroughly entertained. I could see these videos being used in 8th grade and high school English classes, especially if you edited one or two short segments (he says a** and b****, but other curse words are bleeped out within the video). These clips could be really useful when discussing the topic of "audience." As a culmination to a unit/lesson on audience, I could see students making their own version of "Thug Notes" or "rewriting" a book to some extent and adapt the work for a specific culture/group of people.

I saw this Dan Meyer TED Talk on re imagining Math through problem solving. I like how he takes a problem from the textbook and makes it more rigorous. "Today's math curriculum is teaching students to expect -- and excel at -- paint-by-numbers classwork, robbing kids of a skill more important than solving problems: formulating them. In his talk, Dan Meyer shows classroom-tested math exercises that prompt students to stop and think. (Filmed at TEDxNYED.)"

"Confucius famously urged followers to heed the Golden Rule: do to others what you would have them do to you. However, he was also famous for another concept: jen. According to Confucius, a person of jen "brings the good things of others to completion and does not bring the bad things of others to completion." In other words, jen represents our ability to make the world a better place…but also a worse one. In this lesson we'll explore the concept of the jen ratio - the ratio of positive to negative observations in our daily lives - and discuss how it influences the way we experience the world. From violent video games to inspiring hip-hop lyrics, how does the Confucian concept of jen shape our lives?" This seems like a very engaging introduction to ratios. This is a paid resource, but the media for this lesson is free and available to all.

"As brilliant reader John D. asked, how many miles does Mario have to travel before he finally gets to Princess Peach?" This could be a great lesson starter for ratio, proportion, and estimation. Show your students one of the levels, ask them to predict, and then have the students create a process in order to answer the question. Reveal the article after students have made their calculations.

"I guess dragons love gold. In the recent trailers for The Hobbit: The Desolation of Smaug (YouTube clip) you can get a glimpse of all the gold Smaug has. Why does a dragon need this much gold? I don't get it. Maybe Smaug doesn't actually like gold but he just wants to keep it away from other people. Whatever his motivation for hoarding, I am going to try to get an estimate for just how much gold is in the Lonely Mountain." Talk about a fun math problem...

Pretty direct match to what we're working towards in k12.

Not the best article but some interesting ideas/research to explore.