Charlie Griffin

Learning Full-Time

[Charlie Griffin @SmarterCharlie]

@Karenw225 @pfizer Congrats @Karenw225 🎉
Where's the internship located?

[Charlie Griffin @SmarterCharlie]

@chh__bop So Jealous 🐭

[Charlie Griffin @SmarterCharlie]

@noahkagan ColdOnes. Best video podcast.

[Charlie Griffin @SmarterCharlie]

@tonyhawk @cameo @ColorOfChange @ColdOnes @maxmoefoe @anything4views

[Charlie Griffin @SmarterCharlie]

@neilstrauss Learning JavaScript

[Charlie Griffin @SmarterCharlie]

‘How To Be a High School Superstar’ Action Plan https://t.co/oYghBc7Slk

[Charlie Griffin @SmarterCharlie]

This Guy Doesn’t Mess Around https://t.co/VY89k7LhTx

[Charlie Griffin @SmarterCharlie]

@nntalebbot @nntaleb @nntaleb what would you recommend to a young person hoping to make a contribution to science in their lifetime?

Ph.D?
Entrepreneurship?
Something else?

I studied Physics and Probability in school, work as a programmer, and do my weekly deadlifts.

[Charlie Griffin @SmarterCharlie]

@MICHYMAKOL I always say that too. Let’s go back!

[Charlie Griffin @SmarterCharlie]

An Extreme Learner https://t.co/8PTYLpHdRo

[Charlie Griffin @SmarterCharlie]

The Phase of Initial Dissatisfaction: Why We Need to See Reality Before We Try to Change it https://t.co/fNjiODLixu

[Charlie Griffin @SmarterCharlie]

Term II: What I’ll Be Learning in the Second Half of 2018 https://t.co/mZeyhG03Kn

[Charlie Griffin @SmarterCharlie]

My Next Big Project – Term II – When https://t.co/t83YO8ALdE

[Charlie Griffin @SmarterCharlie]

Completing Graduate Unschool Term 1 https://t.co/I6YARtPpUX

[Charlie Griffin @SmarterCharlie]

What I’m Doing Now https://t.co/C0UcHnRvOW

[Charlie Griffin @SmarterCharlie]

How to Plan Your Next Great Escape https://t.co/poK5KcvFwv

[Charlie Griffin @SmarterCharlie]

@CutTheKnotMath P(2nd ineq true given first)=1/2... repeat for n inequalities. I added a factor of 1 by mistake. It should be P=1/2^(n <s + n >s)

[Charlie Griffin @SmarterCharlie]

@CutTheKnotMath Logic for 2. Start with the leftmost inequality. P(it holds true) = 1/2 for randomly chosen integers from a finite uniform dist.

[Charlie Griffin @SmarterCharlie]

@CutTheKnotMath Logic for 1. Only the n numbers adjacent to the inequalities matter. They must be arranged in order.

[Charlie Griffin @SmarterCharlie]

@CutTheKnotMath 2. Generalization is P=(1/2)^(n non adjacent <s + n non adjacent >s + 1)