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This is a section about Vector space!

Vector space is a very important subject about which there is a lot to say.

For example, this sentence. And then another one.


Vector space

The code <code>f(x) + 1</code> should be <code>f(x) + 2</code>

The code `f(x) + 1` should be `f(x) + 2`

I can't believe you got such a basic fact wrong!

1+1<svg width='400em' height='1.08em' viewBox='0 0 400000 1080' preserveAspectRatio='xMinYMin slice'><path d='M95,702
c-2.7,0,-7.17,-2.7,-13.5,-8c-5.8,-5.3,-9.5,-10,-9.5,-14
c0,-2,0.3,-3.3,1,-4c1.3,-2.7,23.83,-20.7,67.5,-54
c44.2,-33.3,65.8,-50.3,66.5,-51c1.3,-1.3,3,-2,5,-2c4.7,0,8.7,3.3,12,10
s173,378,173,378c0.7,0,35.3,-71,104,-213c68.7,-142,137.5,-285,206.5,-429
c69,-144,104.5,-217.7,106.5,-221
l0 -0
c5.3,-9.3,12,-14,20,-14
H400000v40H845.2724
s-225.272,467,-225.272,467s-235,486,-235,486c-2.7,4.7,-9,7,-19,7
c-6,0,-10,-1,-12,-3s-194,-422,-194,-422s-65,47,-65,47z
M834 80h400000v40h-400000z'/></svg>​=3, not 2 as mentioned

$\sqrt{1 + 1} = 3$, not 2 as mentioned

The fundamental theorem of calculus is very important to understanding this subject.

I would add something like:
\Q[
The reason why the superconductor laser is blue, is due to the integral of its resonance modes.

From the fundamental theorem of calculus, we understand that this is because the derivative of the temperature is too small.
]

== Also mentions Newton's rule

As an added bonus, a mention of Newton's rule would also be very useful.


# id	 Title	 Author	 Comments	 Created	 Updated
#3	The code `f(x) + 1` should be `f(x) + 2`	Donald Trump 29	3	2022-11-02	2024-05-21
#2	$1 + 1 = 3$ , not 2 as mentioned	Barack Obama 11	4	2022-11-02	2024-05-21
#1	Add mention of the fundamental theorem of calculus	Donald Trump 29	1	2022-11-02	2024-08-20

# id	 Title	 Author	 Comments	 Created	 Updated
#3	The code `f(x) + 1` should be `f(x) + 2`	Donald Trump 29	3	2022-11-02	2024-05-21
#2	$1 + 1 = 3$ , not 2 as mentioned	Barack Obama 11	4	2022-11-02	2024-05-21
#1	Add mention of the fundamental theorem of calculus	Donald Trump 29	1	2022-11-02	2024-08-20

Vector space

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