Say WHAT?!?! You probably were freaked out by that. There hasn't been a post on topology and I want to do one. So ... here comes nothing. To explain the topology and potatoes, we have to use topology, but before that, what even is topology? Topology is an area of mathematics where a pencil is … Continue reading Topology = potatoes
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Pythagoras’s theorem^2+n^2 = proof^2
Did anything stand out? maybe the m^2+n^2 = f^2 bit? That is Pythagoras's theorem. That? This is what it's like: Pythagoras's theorem, in triangles and squares Link: https://upload.wikimedia.org/wikipedia/commons/thumb/d/d2/Pythagorean.svg/260px-Pythagorean.svg.png Pythagoras's theorem states that, if the triangle is a right-angled triangle, a^2 + b^2 = c^2. Sure, this is one proof: prove it! Link: https://i.stack.imgur.com/POhH1.png But for … Continue reading Pythagoras’s theorem^2+n^2 = proof^2
And surprise!
This is some VERY important information! I'm writing a BOOK! yes, a BOOK! It's about Mathematics, is called Math: A guide, and will be super EXCITING! You must read it! It's not out yet, but it will be super cool when it is finished! It also includes puzzles, facts, and everything you ever wanted. Have … Continue reading And surprise!
Boroumeen Rings? Trafoel Not? Jouns Pollynoumeal?
NO! THAT IS NOT IT! Okay, what did I do? Borromean rings are three rings all together in a knot, but not any knot: If you remove one, the other two are unstuck. You can make one anytime. Take 3 rings of the same size, and cut one up into a strip of paper. You … Continue reading Boroumeen Rings? Trafoel Not? Jouns Pollynoumeal?
Transcendental numbers!
What are those?!?! Well, here's your answer!ME, THE AUTHOR Transcendental numbers are numbers that you can't do anything to it to get an integer. Besides power of 0, divide by itself, blah blah, blah. More formal: In mathematics, a transcendental number is a real number or complex number that is not an algebraic number—that is, not a root (i.e., solution) of a nonzero polynomial … Continue reading Transcendental numbers!
Ermmmmmm!
What is Ermmmmm? What about m? If you tell me, then I'll figure out what it is. Haha ... very funny! If y! is 40320, then what is y? Obviously, it's 8. It's probably a hard question to inverse a factorial. For example, if x! is 2432902008176640000, then what is x? It's 20. ! are … Continue reading Ermmmmmm!
!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
What?! What?!?!?!?! Exclamation marks. It's not that. It's called FACTORIAL. A factorial of a number is basically "multiply all the numbers from one to the number" sort of thing. So 4! would be 24, 5! is 120, and 10! = 3628800. Factorials are like, everywhere. e equals the infinite sum of n equal to 0 … Continue reading !!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!
Moar of the bad stuff!
I TOLD YOU! There are going to be millions of mistakes in the web, and this one will tell you about it. Here it is ... Phi: No, the Milky Way does not use phi. Please, don't believe me. Search it up. Hexaflexagons: I accidentally wrote They are Dangerous instead of They are dangerous. Pi: … Continue reading Moar of the bad stuff!
P=NP is a part of … Millennia!
How many Math questions are there? Obviously, there's infinitely many. But how many problems can be solved quickly? A LOT! What about having the answer verified? MILLIONS OF BILLIONS! The P=NP question ask whether a question that can be verified quickly (P) can also be solved quickly (NP). Can you solve this? Hello. The Millennium … Continue reading P=NP is a part of … Millennia!
Well, e.
Last post, I talked about e being used in other stuff. Well, the first example is this!!! e^ia = cos a +isin a. What?!?!?!?! That basically means that e to the power of sqrt(-1)*a (an angle expressed in radians/angles (but be sure to include the degree sign!)) equals the cosine of a plus sqrt(-1)*sin a. … Continue reading Well, e.
Math we NEED to know 
