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/sci/ - Science & Math


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14588212 No.14588212 [Reply] [Original]

Name em

>> No.14588214

>>14588212
I should say "top 5 favorite topics" not subjects.

>> No.14588222

>algebraic topology
>differential geometry
>functional analysis of PDE
>Lie groups
>stochastic processes

>> No.14588300

>>14588212
>Variational Calculus
Particularly the principle of least action
>ODE's
>Vector Calculus
Stoke's Theorem/Divergence Theorem
>Statistics
Applied to shrodinger equation
>Calc 2
I loved series and sequences

>> No.14588313

>>14588222
>>14588300
based, except for algebraic geometry. I'll let Lie groups slide

>> No.14588327
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14588327

>adding up holocaust victims
>counting my money
>taxation avoidance
>double entry bookkeeping
>entertainment industry finance

>> No.14588366

>>14588212
>Homological Algebra/Algebraic topology
>Category theory and Higher CT/Topos theory
>Commutative Algebra/Algebraic Geometry
>Set theory/Foundations
Essentially just a Grothendieck simp

>> No.14588396

>>14588212
pre-calculus is not a subject

>> No.14588408

>>14588396
It's like a combination of algebra 2 and trig.

>> No.14588515

>>14588212
Calculus, Analysis, ODEs, PDEs, Numerical Analysis. I studied CS but these are the only topics I really enjoyed.

>> No.14588578

>>14588515
>Calculus, Analysis, ODEs, PDEs, Numerical Analysis
Does anybody in reality need to know math above this level?
>>14588366
>>14588222
I'm curious how long did it take to get to the level of even being able to learn these subjects?

>> No.14588605

>>14588578
You can start in your second year of undergrad if you want. But from there it's a long journey.

>> No.14588608
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14588608

>analytical number theory
>algebraic number theory
>number theory
>p-adic analysis
>arithmetic geometry

>> No.14588729

>>14588212
>automorphic forms
>complex manifolds
>diophantine geometry
>Hodge theory
>mirror symmetry

>> No.14591121

>>14588212
addition
subtraction
multiplication
division
powers

>> No.14591144

>>14588327
>>14591121
Based

>> No.14591204

>>14588214

lol