ΣΣ❇🌟Psi's: Math Forum🌟❇ΣΣ
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If 23 = 2+3+4 and 54 = 5+6+7+8, then what is 2 (32)
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NeeluFace wrote:
I don't think so when I do it in my head I get a bike lock shape.bennington 9 min ago Quote
What shape do you get when you turn a 3d doughnut shape inside out. ( generally want to know as my maths teacher always asks me)would this make a perfect sphear? (im crap at spellings)
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bennington wrote:
What shape do you get when you turn a 3d doughnut shape inside out. ( generally want to know as my maths teacher always asks me)
define inside out.
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nick wrote:
What field do you specialize in psi? Physicist by training here.
I was in physics as an undergraduate, but I got my PhD in math in a field called geometric group theory, which helps one understand the set of symmetries of an object. It's a kinda small field. Is your physics useful at all in making these sorts of games, I'd assume just the programming and the math and such.
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p s i wrote:
well imagine a rubber ring you use in a pool, and imagine cutting a small hole in it and pulling the inside through that hole, so it's inside is on the outside. If you still don't understand don't worry.bennington wrote:
What shape do you get when you turn a 3d doughnut shape inside out. ( generally want to know as my maths teacher always asks me)
define inside out.
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An inside out torus is still a torus.
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Brown Note wrote:
wats a torus?An inside out torus is still a torus.
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TheNamelessOne wrote:
no it isn't it seems like it would be but it isn't.Brown Note wrote:
wats a torus?An inside out torus is still a torus.
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Ex!T wrote:
If 23 = 2+3+4 and 54 = 5+6+7+8, then what is 2 (32)
anything you want it to be. U need to state the properties of u'r square operator. I always loved the pattern questions in school because you could always arguevany answer 2, 4,6,8 answer 14692. Why not?
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bennington wrote:
TheNamelessOne wrote:
no it isn't it seems like it would be but it isn't.Brown Note wrote:
wats a torus?An inside out torus is still a torus.
right. And I think you mean a 2 dimensional torus. To see a 3 dimensional torus imagine yourself locked in a room where all the floors and ceilings are mirrors. So for instance a 2-dimensional sphere is like a beachball. A 3 dimensional spehere lives in 4 dimensions, etc.
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What about the volume a octanagle prism 3,3,3 measurements
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TheNamelessOne wrote:
Brown Note wrote:
wats a torus?An inside out torus is still a torus.
the surface of a donught is a torus (without the middle part).
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p s i wrote:
no I mean a 3d torusbennington wrote:
TheNamelessOne wrote:
no it isn't it seems like it would be but it isn't.Brown Note wrote:
wats a torus?An inside out torus is still a torus.
right. And I think you mean a 2 dimensional torus. To see a 3 dimensional torus imagine yourself locked in a room where all the floors and ceilings are mirrors. So for instance a 2-dimensional sphere is like a beachball. A 3 dimensional spehere lives in 4 dimensions, etc.
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So you mean a solid torus? Like the whole donught itself? A 3 dimensional torus is something completely different.
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la jacko wrote:
What about the volume a octanagle prism 3,3,3 measurements
no clue, sounds like something you could google. I'm not so good at the names of even the basic polyhedra. Even if I knew it, I probably wouldn't be able to sit down and find its (assume it's a function of some sort of radius) Volume, must of those things are done by some ugly nasty integral, or by breaking up the region into tetrahedra (called a triangulation) and using the basic formulas for tetrahedra volumes (1/3 the determinant of a set of spanning vertices after translating one vertex to the origin). In any case it's not a fun problem.
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Hey psi, assuming one had unlimited pts to spend.( willing to keep buying pts~oh how we. All wish this were true) what is the most cost effective claims on 1) turf 2) hench & 3) stamina? Taking into consideration that there is the 2 claims before pts keep increasing by 1. WindFire
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27689004•2= BOOBLESS
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BadFiSH wrote:
Brilliant!!!👏👏👏👏27689004•2= BOOBLESS
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See torus on wikipedia. There's an animation of one being turned inside-out.
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風火貌 wrote:
if you had unlimited points to spend then everything is equally effecient ... Even if you had a finite number of points to spend, it depends on what you want more. I can't say for sure what is Better, a point of stamina or a point of henceman, it depends on u'r personal taste.Hey psi, assuming one had unlimited pts to spend.( willing to keep buying pts~oh how we. All wish this were true) what is the most cost effective claims on 1) turf 2) hench & 3) stamina? Taking into consideration that there is the 2 claims before pts keep increasing by 1. WindFire
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Henceman? LoL.
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p s i wrote:
(3N+1)Scroobius Pip wrote:
what makes the problem so hard is that there is natural reason for performing the process described in the conjecture. This problem will more than likely stay unsolved for a very long time.Solve the Collatz Conjecture (3N+1) right now, bitch
it comes out to 32. U can check it. -
p s i wrote:
just the surface or shell of the torus.So you mean a solid torus? Like the whole donught itself? A 3 dimensional torus is something completely different.
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p s i wrote:
YOU wrote:
shit, I'm lying, it starts at 12, not 10. The formula would be (n+24)(n+1) and in u'r case n=12 so 468. This is vs the 12*12=144 u would have used. So u would have wasted 468-144=324 points.
Belial wrote:
ok if i spend don points to up my turf until the cost reaches 24. how many turf did i buy how many total points did i use and how many points would i have saved waiting for the cooldown
in general if you want to go from 10 to 10+n (so n=14 in this case) you would need (n+20)*(n+1) points. So in u'r case u'd need 510 points.
I think this is actually wrong...should be:
S=Start Number
E=End Number
C=CostC=(E²-S²)-(E-S)
C=(24²-12²)-(24-12)
C=(576-144)-(24-12)
C=432-12
C=420Wasted Points=420-(12*24)
Wasted Points=132 -
LoL. Have you ever seen one of these? If you have then it's a 2 dim torus. You can not actually "see" a 3 dim torus because you would need to live in 4 dimensions to "see" it.
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Ahhh good I'm just about to turbo my car n need to kno a safe psi.. I gotta calculate the volume of the cyl's n what I'm loseing in the intercooler n what not 1st
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O-Dogg wrote:
Ahhh good I'm just about to turbo my car n need to kno a safe psi.. I gotta calculate the volume of the cyl's n what I'm loseing in the intercooler n what not 1st
LoL, a safe p s i. Had to read u'r post a few times before I realized that wasn't a typo. The best way to measure a volume something "in the real world" is via experiment since to use calculus u'd need to find an equation to use. I know nothing about cars so I don't know what it looks like. If u'r question is about what pressure is safe this seems more like a question for a physicist and u should ask Nick.
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~Matt~ wrote:
I forgot to 2x the number I was subtracting, thanks. The other difference we have is cuz I was counting the xtra 48 points to get the 2xtra turfs when it was at 24 already and u weren't.p s i wrote:
YOU wrote:
shit, I'm lying, it starts at 12, not 10. The formula would be (n+24)(n+1) and in u'r case n=12 so 468. This is vs the 12*12=144 u points.Belial wrote:
in general if you want to go from 10 to 10+n (so n=14 in this case) you would need (n+20)*(n+1) points. So in u'r case u'd need 510 points.
I think this is actually wrong...should be:
S=Start Number
E=End Number
C=CostC=(E²-S²)-(E-S)
C=(24²-12²)-(24-12)
C=(576-144)-(24-12)
C=432-12
C=420Wasted Points=420-(12*24)
Wasted Points=132 -
p s i you're acting like TBock
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The_Witch-Kiii wrote:
anyone else find this guy annoyingp s i you're acting like TBock
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