What exactly is e? Exploring e in 5 Levels of Complexity 

For real. This is some of the most accessible and coherent explanations. Dude is one of the best teachers I’ve ever had.

A very underrated math channel for sure

One of the rare times “underrated” is used correctly:)

I'd just like to say I followed him before 5k

Agreed! The same way your comment needs some vowels

You can approximate e to 18 trillion trillion decimal places using the digits 1-9 once each :D (1 + 9 ^ (-4^ (7*6)) ) ^ (3^2^85)

Thanks so much, I'm glad to hear that!

I'm glad you liked it! It's probably my favorite

no

e is far more important than pi. Pi explains how many straight segments make up a circle. e explains how those circles integrate into reality itself.

Literally just e, why make it harder

Thanks so much! I'm glad you like it

Can you explain this at level 1 and 2?

@@AndrewDangerously It would require an exponential amount of text. Do you describe that 'amount' of that text using units derived from paragraphs? from words? from characters? From sentences? Pixel on/ off rate? The various electrical circuitry quantitues, taking their own exponential functions into account of this unknown value exponent? See, 0,1, and 2, are not real. 3 is where the real value baseline begins, as far as the instructional code for reality. 012 is a *continuum constant* that acts as a function instructing relative operational order of value exchange between real quantities. Dimensions aren't real. Yet trigonometry is extremely correlative to the deep-scaling of that very concept. Idk what to call my theory yet, but seems to be very well supported by every stone I turn over in my expansive search.

@@AndrewDangerously Uhh. I tried... So 1^2 is 1. Terrence Howard really screwed me on this shit ngl lol.... but he's crazy. And I'm both/neither. He is onto something deeply irreducible about the discrepencies of '1', '0', and 2; to the exponent of the discrepancies from using -=X/ as our 4 highest order "math operations". 1 is actually an irreducible scale unit that represents an infinitely irreducible and unique value composed of higher and lower order integral values as they are ALL, mutually calculated. In %base10linear: 1=sqrt(-2)

@@AndrewDangerously How's that for level 1 and 2? Pun intended lol

Terrence has glimpses and he's high EQ, he knows what he saw, and he just runs with it. But he has no idea wtf he's talking about it what it actually means, or when and where to actually appy it without sounding like a snake oil salesman.

😮 cool

unfortunately, i know more about integrals than i do us history

Agh but what if I don’t know what Andrew Jackson looks like??

​@andyghkfilm2287 think of a square with the name Andrew Jackson written in it.

@@andyghkfilm2287 He's on the most common printed bank note of US currency. He's Mr $20 Bill.

As stated in the video, the limit is the definition of the derivative of e^x at x=0, which was already assumed to be 1.

exp is the reciprocal function of ln so its derivative is 1/f’(f^-1(x)) = 1/(1/exp(x)) = exp(x). This is how to prove it.

He doesn't look anything like Georgie.

@@carultch 😪

Integral z^2 dz From 1 to the cube root of 3 Times the cosine Of 3 pi over 9 Is the log of the cube root of e

What about Calc 3 and 4 which touches on geometry (as in proof of area, surface area, and volume formulae)

2.718 is not > than 3.14.........

@@sebas31415 that is barely geometry tbh, and that's actually fun

Abstract linear algebra > calculus any day

@@sebas31415I’ve definitely seen you before somewhere else. Another gd player

So he can earn money?

As stated in the video, the limit is the definition of the derivative of e^x at x=0, which was already assumed to be 1.