directXCalculating weightlessness with real world matrix dimensions.
(reel holographing materials with infrared Y clocked lasers)
E=mc2
| ( E1, E2, E3, E4 ) = ( [ m x 1 2 ] : [ m x -1 2 ] ) | ~ = | ( [ m x 0 2 ] : [ m x 2 2 ] ) |
E=m12, E=m-12, E=m02, E=m22
E = (m1 + m0)2, E = (m-1 + m2)2
| m12 : m-12 | ~ = | m02 : m22 |
m = Mass, D = Density, V = Volume, l = Length, h = Height, w = Width, A = Area
Formula for mass: m = VD
Formula for volume: V = m/D
Formula for density: D = m/V
Box GeometryEquations:
Equation for volume: V = lwh
Equation for area: A = 2(wh+lw+lh)
Sphere Geometry Equations:
Equation for volume: V=(4/3)pi(r^3)
Equation for area: A = 4pi(r^2)
Volume of 2, (7x7x7) boxes 686
Density of air at 15 C is 1.225 kg/m^3
Volume of 2, (w/radii 3) raindrops 2((4/3)PI*3^3) = 226.18
Density of water at 15.6 C is 999.07 kg/m3
(Density x Volume) = mass
Air (1.225 x 686) = 840.35m
Rain (999.07 x 226.18) = 225969.6526m
2 _2 * ((225969.6526m * 1) * (225969.6526m * 1)) = E * 2 2 * ((840.35m * 1) * (840.35m * 1)) = 2 * ((225969.6526m * 1) * (225969.6526m * 1)) E1 * 2 = E2 * 2 2 * ((840.35m * 1) * (840.35m * 1)) = 2 * ((225969.6526m * 1) * (225969.6526m * 1)) 2 * (840.35m * 840.35m) = 2 * (225969.6526m * 225969.6526m) 2 * (840.35m * 225969.6526m) = 2 * (225969.6526m * 840.35m) 2 * 189893597.56241m = 2 * 189893597.56241m 379787195.12482m = 379787195.12482m 19488.1295953414m^2 = E 1188.43436714023m^2 = 319569.347391657m^2 19488.1295953414m / 1188.43436714023m = 16.3981538519762m 319569.347391657m / 1188.43436714023m = 268.899449753079m 19488.1295953414 / (1188.43436714023 * 2) = 8.19907692598808m 319569.347391657 / (1188.43436714023 * 2) = 134.44972487654m 268.899449753079m / 16.3981538519762m = 16.398153851976m 134.44972487654m / 8.19907692598808m = 16.3981538519761m (268.899449753079m / 8.19907692598808m) = 32.7963077039521m (268.899449753079m / 16.3981538519762m) + (134.44972487654m / 8.19907692598808m) = 32.7963077039521m |
2 ____________________ | = | 32.7963077039522 |
2 ____________________ | = | 0.121964949106694 |
32.7963077039522 * 0.121964949106694 = 4.00000000000001 |
?((225969.6526 / 840.35)^2) / 225969.6526 = 0.319985065452584
?((225969.6526 * 840.35)^2) / 225969.6526 = 159577084711.571
?159577084711.571 / 0.319985065452584 = 498701664360.075
?((225969.6526 * 840.35)^2) / 840.35 = 42910190272142
?((225969.6526 / 840.35)^2) / 840.35 = 86.0438080294029
?42910190272142 / 86.0438080294029 = 498701664360.075
?840.35 * sqr((840.35 / 225969.6526 )^2) = 3.12514585199659
?3.12514585199659 * 0.319985065452584 = 1
1 : 4.00000000000001
?((840.35 / 225969.6526)^2) / 840.35 = 1.64573523916175E-08
?((840.35 * 225969.6526)^2) / 840.35 = 42910190272142
?42910190272142 / 1.64573523916175E-08 = 2.60735683669253E+21
?((840.35 * 225969.6526)^2) / 225969.6526 = 159577084711.571
?((840.35 / 225969.6526)^2) / 225969.6526 = 6.12026257648714E-11
?159577084711.571 / 6.12026257648714E-11 = 2.60735683669253E+21
?225969.6526 * sqr((225969.6526 / 840.35)^2) = 60763115.2450344
?60763115.2450344 * 1.64573523916175E-08 = 0.999999999999997
0.999999999999997 : 0
| ~ = |
|
| ~ = |
|
?42910190272142 / 99.9999999999997 = 429101902721.421
?159577084711.571 / 99.9999999999997 = 1595770847.11571
?1595770847.11571 / 0.00400000000000001 = 398942711778.927
?429101902721.421 / 0.00400000000000001 = 107275475680355
?107275475680355 / 429101902721.421 = 249.999999999999
?429101902721.421 / 107275475680355 = 4.00000000000001E-03
?398942711778.927 / 1595770847.11571 = 250
?1595770847.11571 / 398942711778.927 = 4.00000000000001E-03
4th dimension expression of water and air relativity:
| ~ = |
|
E[=4]mc2
My weight 118.56904552 kilograms, the average body density is 985 kilogram/meter^3
W = mg, Weight equals mass multiplied by gravity. Gravity is a dynamic value
but in definition it is at sea level approximitly 9.81665 meter/second^2
118.56904552kg = mass * 9.81665m/s^2
118.56904552kg / 9.81665m/s^2 = 12.0783613065557m
985kg/m^3 = mass / V
V = 985kg/m^3 * mass
V = 12.0783613065557m * 985kg/m^3
V = 11897.1858869574
π=3.1415926535897932384626433832795
Cylinder 66" tall, 66" round:
A=2π(66"/π)66"+(2*π*(66"/2)*2)