yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Your online life, permanent as a tattoo - Juan Enriquez


less than 1m read
·Nov 8, 2024

[Music] [Music] All right, so let's take four subjects that obviously go together: big data, tattoos, immortality, and the Greeks.

Right, and the issue about tattoos is that, without a word, tattoos really do shout. So you don't have to say a lot, and tattoos tell you a lot of stories. If I can ask an

More Articles

View All
The aftermath... Tenants Stopped Paying Rent
What’s big, eyes? It’s Graham here. So last month, I addressed a highly publicized article which found that nearly 1⁄3 of Americans were unable to pay their rent for the month of April. At the time, that was a very alarming statistic. For someone who has…
McDonald v. Chicago | Civil liberties and civil rights | US government and civics | Khan Academy
Hi, this is Kim from Khan Academy. Today we’re learning more about McDonald vs. Chicago, a 2010 Supreme Court case challenging a handgun ban in the city of Chicago. The question at issue was whether the Fourteenth Amendment’s due process or immunities cl…
The 10 Trillion Parameter AI Model With 300 IQ
If O1 is this magical, what does it actually mean for Founders and Builders? One argument is it’s bad for Builders because maybe O1 is just so powerful that OpenAI will just capture all the value. You mean they’re going to capture a light cone of all futu…
Interview: Donald Trump with Rona Barrett - October 6, 1980
Got this telegram from Rona Barett, and it said, “Would you stop fussing around after seven and a half years?” What do you think she meant by fussing? That’s very funny. And Elton said, “Leonard, obviously she couldn’t tell you what she really meant becau…
The Perfect Storm | Rebuilding Paradise
The reality is that it was November 8th, and we hadn’t had any kind of significant rain. It had always rained before trick-or-treating, right? I mean, right? And now, and now we’re in these patterns here where we don’t see rain until, you know, into Novem…
Worked example: alternating series | Series | AP Calculus BC | Khan Academy
What are all positive values of P such that the series converges? So let’s see, we have the sum from n equal 1 to infinity of ((-1)^{n + 1} \frac{p}{6^{n}}). There’s a couple of things that might jump out at you. This ((-1)^{n + 1}) as (n) goes from 1 t…