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What math theorems would you like to go back and learn again

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What math theorems would you like to go back and learn again for the first time.

For me it's L'Hospitals rule, it was so comfy and easy to use.
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>>9024397
trying too hard
>>
>>9024397
For me it would be 1+1 = 2. I wish I could remember how it was before I knew arithmetic. I could feel like a brainlet and perhaps develop some empathy for the engineers around here.

Seriously, do any of you remember? How it was before you knew any math? If I try to remember that far back it is just like a black hole ate my memories. I don't remember it. All memories I have are from after I knew arithmetic. Fucking weird.
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test
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>>9024397
>For me it's L'Hospitals rule, it was so comfy and easy to use.
Using a theorem you're unable to prove in a 100% rigorous way and in its most general context is pure retardation. And l'Hôpital's rule is not easy to prove.
>>
I think I was ten when I realized, for myself, the distributivity of multiplication over addition. I thought myself quite the genius.

I discovered it independently, in a summer holiday thinking about math at a bored moment. This was well before I knew algebra, so I did not know how to phrase it as a general rule; but I nevertheless understood the pattern in a wordless way. I was both awed, and very impressed with myself.
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>>9024442
Stfu mathfag
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>>9024442
>Using a theorem you're unable to prove in a 100% rigorous way and in its most general context is pure retardation
do people this deluded really exist?
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>>9024397
Sylow.
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>>9024459
Hello, Brady.
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>>9024463
stop texting me
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>>9024397
none of them? if you liked learning something go open the book and learn it for a second, third, etc time. it's good for your foundations
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>>9024442
but I want to use abc theorem but am too brainlet to understand IUTeich
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File: Integration Ex1.png (81KB, 637x426px) Image search: [Google]
Integration Ex1.png
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>>9024397
>These
Also straight learning Integration
>>
Taylor's expansion was awesome.
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>>9024397
>Not a theorem but a really elegant question
Given two tangent to a conic. From a point of the contact chord are drawn their parallel lines, which make a parallelogram.
What is the envelope of the parallelogram's diagonals?
Thread posts: 16
Thread images: 2


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