#Differentiation in Math
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Mastering Multiplication: A Teacher-Tested System for Success
Multiplication fluency is one of the biggest hurdles in elementary math, but it doesn’t have to be a struggle. As a veteran special education teacher and labor activist, I know firsthand how hard it is to juggle differentiation, engagement, and skill mastery. That’s why I created a color-coded, chunking-based multiplication system designed for real classrooms, where time is short and every…
#Classroom Management Tools#Differentiation in Math#Engaging Math Lessons#Gamified Learning#Interactive Math Games#Math Fluency Activities#Multiplication Strategies#Scaffolding Math Instruction#Special Education Resources#Teaching Multiplication Facts
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The biggest step of a mathematicians journey to maturity is no longer having to resist giggling at words like homogenous and homomorphic.
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this neighborhood is totally tubular
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Just started differential geometry, I'm starting to understand the appeal
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Differential Equations Professor: "...so this is like, super easy."
#i wish it was man#i wish it was#college#university#quote blog#student#student life#dialogue#quotes#college quotes#university quotes#school#science#math#differential equations#math class#mathblr
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at this point i am feeling secondhand embarrassment seeing how EA has been treating the sims franchise for years, and now the dragon age franchise too apparently
like i'm not into dragon age at all but wtf is this shit
#i used to have a math teacher who was joking about how you can differentiate intelligent people from unintelligent people#he said intelligent people are able to understand reason#while unintelligent people start throwing a tantrum like a two year old and scream “but I WANT it!!!!”#the EA CEO is literally doing just that with money
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Dissertationposting 1 - Motivation & Introduction
A favourite result from undergraduate differential geometry is Gauss-Bonnet, which says that given a smooth surface M and scalar curvature R,
In particular, if M has positive curvature everywhere it must be a sphere, and if it is flat it must be a torus.
This is a crazy strong result, given that (in 2 dimensions) scalar curvature completely determines the geometry of the surface, while topology generally tells you very little. So it makes sense to try to generalise this to higher dimensions. Unfortunately, this doesn't work very well. Lohkamp (1992) showed that having R < 0 everywhere tells us nothing about the topology, and we can even construct spheres with negative curvature everywhere. However, there are some interesting things that happen if you force R > 0. In fact, it has some interesting restrictions on the algebraic topology of the manifold!
We'll explore a couple of these consequences, including the wacky proof techniques needed to get there. Some bits will require more technical prereqs (never more than Hatcher + do Carmo), but I'll try to keep them separate from the more intuitive and cute bits of the discussion.
Some highlights to wet the appetite:
Well start by induction on the dimension of submanifolds until we get down to surfaces. But in a few instances "submanifolds" won't be general enough and we'll have to come up with a more abstract idea called "μ-bubbles"
"Infinite cyclic covers"
These friendly guys:
Some small original results by yours truly
#dissertationposting#maths#math posting#topology#algebraic topology#differential geometry#cognisance
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#I remember seeing more than just the two in Lee but I didn't really read them cause Lee goes on to use the derivations one#maths posting#lipshits posts#maths#mathblr#mathematics#math#differential geometry#differential topology#polls
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+c always forgotten :/
#maths#math#derivatives#constant term#differentiation#calculus#maths memes#insidesjoke#memes#meme#funny#humour#humor#student memes#reddit memes#discord memes
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The chain rule deserves to burn in the depths of hell
#every time I use it it makes me wanna shoot myself#fuck the chain rule#stupid freaking thing ruining the fun of differentiation#math
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controversial opinion but..
maths is my favorite subject <3
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I don't know much about analysis, so perhaps this is easy... but nevertheless here is a question:
Let f : \mathbb{R} \times \mathbb{R}^n \to \mathbb{R}^{n} be Lipschitz continuous.
Let g : \mathbb{R} \to \mathbb{R}^n decay exponentially.
Let x, y : \mathbb{R} \to \mathbb{R}^n be such that x'(t) = f(t, x(t)) and y'(t) = f(t, y(t)) + g(t)
Does it follow that x(t) = y(t) as t -> infinity? Where does one find stuff about this?
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If you are currently in a math class you can choose that option
#poll#polls#tumblr polls#pollblr#augmented polls#school#math#high school#middle school#college#university#student#algebra#algebra 1#algebra 2#geometry#precalc#precalculus#finite math#business math#stats#statistics#calc#calculus#calc 1#calc 2#calc 3#linear algebra#differential equations#math major
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@calculus students, i just need you to know that a differential in the form dy/dx or similar is absolutely a fraction and you may treat it as such.
#math#mathematics#calculus#differentials#why do we insist on tellin isn't true?g calc 1 students that this#it literally makes calc 2 and 3 so much easier#and it literally is! a! fraction!#calc 1#calculus 1
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Differential Equations Professor: "I have a matrix here, and a number here. That's a crime."
#damn#with all these math sins i'm going to jail for a long time#or i guess i could call them math sin(s)#college#university#quote blog#student#student life#dialogue#quotes#college quotes#university quotes#school#science#math#differential equations#math class#mathblr
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