Thread Rating:
  • 0 Vote(s) - 0 Average
  • 1
  • 2
  • 3
  • 4
  • 5
Hyper-volume by integration
#1
Hi, everyone!
My dream is to get a formula to get the n-dimensional hyper-volume of an n-dimensional function in cartesian AND polar coordinates, too! So the length of f(x), the area of f(x,y), the volume of f(x,y,z) ... etc. According to the other existing formulas I have created an own in cartesian coordinate system:

1st question: Do you find it correct?
2nd: How could it look in polar coordinate system?
(My final goal is to use these formulas to determine a few things about the base units of the hyperdimensional and interdimensional spaces from its derivatives and its existences. But for it, I need these formulas!)
Xorter Unizo
Reply


Possibly Related Threads...
Thread Author Replies Views Last Post
  Hyper operators in computability theory JmsNxn 5 800 02/15/2017, 10:07 PM
Last Post: MphLee
  Recursive formula generating bounded hyper-operators JmsNxn 0 322 01/17/2017, 05:10 AM
Last Post: JmsNxn
  holomorphic binary operators over naturals; generalized hyper operators JmsNxn 15 8,170 08/22/2016, 12:19 AM
Last Post: JmsNxn
  on constructing hyper operations for bases > eta JmsNxn 1 1,190 04/08/2015, 09:18 PM
Last Post: marraco
  Bounded Analytic Hyper operators JmsNxn 25 6,845 04/01/2015, 06:09 PM
Last Post: MphLee
  Integration? 73939 11 7,315 09/10/2014, 08:46 PM
Last Post: tommy1729
Question Integration of x^x Ryan 2 1,465 02/25/2014, 08:28 AM
Last Post: Gottfried
  Incredible reduction for Hyper operators JmsNxn 0 1,256 02/13/2014, 06:20 PM
Last Post: JmsNxn
  Hyper operator space JmsNxn 0 924 08/12/2013, 10:17 PM
Last Post: JmsNxn
  interpolating the hyper operators JmsNxn 3 2,489 06/07/2013, 09:03 PM
Last Post: JmsNxn



Users browsing this thread: 1 Guest(s)