Added: 1 year ago
From: Aphid4
Views: 12,780
Sort by time | Sort by thread (beta)

Link to this comment:

Share to:

All Comments (68)

Sign In or Sign Up now to post a comment!
  • Comment removed

  • And that's how life was created by Yukari.

  • Why does this remind me of some kind of vortex or teleportation gate at the start?

  • hint: USE THE BOMBS BEFORE IT IS TOO LATE DDDDDDX

  • @NakinageU Hint: it is Yukari's Last Spell attack. Can't use bombs. Just gunna have to die.

  • @NakinageU Of course, it isn't the real of her Last Spell. This is just in Last Spell mode.

  • Download link plz?

  • I'd like to actualy try to survive this bullet pattern, it looks possible but insanely hard though. probobly wouldn't be able to myself but be fun to try.

  • "If it were playable I'd like to challenge...god knows what"-ZUN

  • easy mode complete.

  • I couldnt survive it.... just get stoned from looking at this one ^^

  • shell car?

  • WHAT GAME IS THIS I DON'T EVEN...

  • (that neater argument is kinda funny, because 2&&2 = 4, 2&&3 = 16, 2&&4 = 65536, 2&&5 = pastebin .com/X7snpfx2, even 2&&6 is a number so huge that I can't type it out even if I typed for the rest of my life. (it has more numbers than the amount of atoms in the universe, go figure).

  • @RealDeathstrikeable Actually, a 'neater' argument would use the function (2^2^(...)^n) / (n^n). For an arbitrary k powers, you can see that if n is more than 2log...log(k), we have, using & inplace of the arrow sign 0 < ((2&&k) / n)^n < ((2&&k)/n), which goes to zero. So for any cardinal number k, the cardinality of (n to infinity) n^n is more than k. Hence it has no definable finite cardinality... Well, that was an insightful question!

  • @Aphid4 oh the mindfucks i produce xD

  • @RealDeathstrikeable Suppose you have some set S with n elements. The power set P(S) is the set that contains all subsets of S. P of something'countable, is not countable. Suppose the converse. You get some list of subsets.Taking the ith element of each ith subset makes a new set that will not be in the list. ∞^∞ = (2x∞)^∞ = 2^∞ x ∞^∞ tells us that this is at least 'aleph-2'. You will need the generalized Continuum Hypothesis for this. Now use induction and you see that it is 'aleph-infinite'.

  • @Aphid4 so basically infinity to the power of infinity is not infinity? seems legit. i <3 math :3

  • IS GOOD TIME TO RUN COWARDS

  • Actually, now that I realize it, this card by itself will map N (naturals, 0,1,2) to Q (rationals, 45/67, 24/23), which actually are represented by N^2. Proof by pudding, or spell card, in this case.

  • Song?

  • Rumia should be a playable character due to not having a hitbox

  • 2:11 did any1 else think ABC channel xD?

  • Soooooooo... Is it actually humanly possible to time out this spell card? O.o xD

  • @Dualwieldingroxas

    No, since it's length is at least longer than any natural number n in N.

    (E.g. it is ∞).

  • @Aphid4 sounds like danmakufu is even a whole ton more complicated then i though ^^ this one looks really nice though, good job on it ^^ (Also, what is the music called? o.o :3)

  • This is the most beautiful danmaku I saw :O

    Who did this remix? it's awesome

    I got scared at 4:52, good I hadn't headphones

  • majestic beauty in its most simple form, and the music is great as well and fits with the danmakufu

  • So Nanoka?

  • Just amagine the graze points that can be earned :D

  • This is fuckin' beautiful.

  • After Yukaris spazz, Reimu goes"That's ok for starters now lets get serious".

  • @KiraxLacus001 That would be quite hard.

    Infinity is not a graspable number by any stretch of imagination one can possibly cook up. (this goes through all possible lissajous figures).

    Example: Define the operator & by x&y as the function f(n) where f(0) = x, f(i) = f(i-1)^x (inductive). Define g(0) = x, g(n) = x&g(n-1).

    As I understand it, The number g(64)&g(63)&g(62)&...&g(0) with x=3 is known as G64. It is the largest practically used number ever devised. Yet it is still finite.

  • @Aphid4 Note that I used one convention in the string g(64)&g(63)& (etc.), the numbers signify the amount of &'s used.

    =.=

  • @Aphid4 I fully understand you on that but nothing is impossible, although, this is rather close too it. Also I was just talking as a possible dialogue for the game. I enjoyed the Necrofantasia remake.

  • @Aphid4 Hey, in this video you're invincible aren't you?

  • Technically, danmaku cards are supposed to be both challenging and a beautiful work of art. So Yukari wins hands down on this one.

  • Beautiful!

  • Yukari: Now, watch the ultimate Demonstration of Danmaku by Borders...

    Rumia: *Nothing hits her* Is that so...?

  • Danmaku is art.

  • @Iemanonymous1 Yes, it is. Danmaku is art where if you touch a color that is not you, you die...

  • @Iemanonymous1 Danmaku is a art

  • ... Isn't it beautiful~

  • Need a link to that arrange of Necrofantasia... Like, right now please...

    Holy crap this is amazing...

  • @XavierAliatos It's Necrofantasia + Border of life by Virus Key I think

  • so beautiful :D

  • Very beautiful and complex

    The song fits nicely

    If you had a hitbox, would this even be possible?

  • ¿En qué momento te mueres?...Te tocan un billon de balas y sigues intacto... ¿Qué chiste? :S Además que feo se mira el char xd

  • @BWV1013 hitbox = 0

    se ve feo por que ese es el char que sale con la descarga de danmakufu y esta en el script que ya tiene

  • IS. THIS. EVEN. POSSIBLE??????????

  • @zandermanandcassymom Probably not. I mean, you'd probably be too mezmerized by the pattern itself to even try.

  • How would you even dodge that?

  • Prettyyyyyyyyyyyyy *w*

  • So beautiful...

  • This is a really amazing card, and I love the music. Can I get some info on the song?

  • @MuimiMoji Necrofantasia, should be a piano version i guess

  • @TheGemuotaku I was asking which arrangement this was. Like who was the artist and such.

  • ...Its just....beautiful ;__; upload it pls ^^ with the music?Pretty please?

  • Could you please post these scripts?

Loading...
Alert icon
0 / 00Unsaved Playlist Return to active list
    1. Your queue is empty. Add videos to your queue using this button:
      or sign in to load a different list.
    Loading...Loading...Saving...
    • Clear all videos from this list
    • Learn more