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yuuki @yuuki26

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Stats Twitter歴
1,287日(2021-11-25より)
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2,557(2.0件/日)

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2025年06月04日(水)5 tweets

10時間前

yuuki@yuuki26

being wished happy birthday by a schoolgirl—i can't imagine any greater happiness existing in the world of humankind

posted at 05:32:54

10時間前

yuuki@yuuki26

On Aug 31 last year, i got a dm from a schoolgirl. her name was ‘death’, and she sent me weird nonsense. thought it was from Sadako. said she'd be dead if it weren't for me we lost touch, but she dmed me hbd last month. guess she's got a bf

posted at 05:09:50

2025年06月03日(火)9 tweets

6月3日

yuuki@yuuki26

what comes next is what an equation is. y = x and x = 2 are lines. x = x seems like the whole plane. some say ancient people considered x² to be area, not a parabola.

posted at 15:02:01

6月3日

yuuki@yuuki26

game of go is left-handed. chess is right-handed. (shogi is rotated right-handed) the difference between go and chess—placing on intersections vs inside squares—could also be formalized mathematically (lattice points?) </end of specializing the cartesian plane> </end of topic 1>

posted at 11:35:17

6月3日

yuuki@yuuki26

why “right-handed”? maybe because: 1) palm up 🫴 you can line thumb with x-axis, index with y-axis or 2) thumb up 👍 your other four fingers show the angle direction (like a protractor)

posted at 09:27:52

2025年06月02日(月)1 tweet

2025年06月01日(日)13 tweets

6月1日

yuuki@yuuki26

feels like there's a theorem only surfaces that satisfy a certain condition are planes and spheres. like “the two principal curvatures are equal and constant”.

posted at 14:49:05

6月1日

yuuki@yuuki26

a cylinder 🥫 is if the radius is infinite, it's a plane. if the radius is finite, and the height is infinite, it's an infinite surface. its “curvature” is constant—but zero, it seems.

posted at 12:59:08

6月1日

yuuki@yuuki26

1) a paraboloid of revolution 🥣 comes to mind first. food sits at the bottom, but the rim is infinitely far. but 🥣 doesn't have a constant “curviness”. (if it were, it'd be a sphere 🌐—finite)

posted at 11:06:17

6月1日

yuuki@yuuki26

been using five AIs, ChatGPT, Gemini, Grok, Perplexity, and Claude, in five windows on my macbook. still figuring them out.

posted at 06:01:51

6月1日

yuuki@yuuki26

a plane is infinite, but a sphere is finite. (the area of a sphere is 4πr²) 1) are there any infinite curved surfaces? 2) can a sphere have an infinite radius? (would it become a plane...??)

posted at 03:40:30

2025年05月31日(土)2 tweets

5月31日

yuuki@yuuki26

we can also think of a curved 2d plane. seems it's called a "surface". driving on it feels like going up and down hills. or is it actually 3d? we can only move on the ground, tho. a sphere, cylindrical surface, paraboloid, etc. x.com/yuuki26/status…

posted at 06:11:50

2025年05月30日(金)7 tweets

5月30日

yuuki@yuuki26

before coordinates, what even is space? one way is to research it. another way: consider 2d euclidean space with various coordinate systems.

posted at 09:31:08

5月30日

yuuki@yuuki26

rectilinear (affine) coordinates may require each scale be an arithmetic sequence. general curvilinear coordinates do not.

posted at 07:06:32

5月30日

yuuki@yuuki26

curvilinear ┣━ rectilinear ⟺ affine ┗━ non-linear curvilinear ┣━ orthogonal (rectangular) ┗━ skew (oblique)

posted at 05:22:25

2025年05月29日(木)2 tweets

5月29日

yuuki@yuuki26

just remembered i might've discovered in middle school that if (not (A and B)) { ... } is equivalent to if (not A or not B) { ... } (de morgan's laws). i'd totally forgotten

posted at 05:40:49

2025年05月28日(水)3 tweets

5月28日

yuuki@yuuki26

the former is called Heron's formula, and the latter the shoelace formula (or the surveyor's formula or Gauss's area formula).

posted at 03:56:19

2025年05月27日(火)5 tweets

5月27日

yuuki@yuuki26

when drawing figures, there are 2 ways • drawing on blank paper • drawing on graph paper i.e., drawing in a blank space, or in a space with a grid. the former is called synthetic geometry; the latter, analytic geometry.

posted at 21:25:48

5月27日

yuuki@yuuki26

first of all, what exactly are coordinates? i've been researching it but it's tough. i think there are 3 topics • synthetic vs analytic geometry • how to represent the position of a point • how to view a space: as a collection of what?

posted at 02:50:19

2025年05月26日(月)3 tweets