# Dimensional Balancing

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In dimensional balancing

• each entity is assigned a dimensional power,
• all equation the dimensional power of the left hand side of the equation must equal the dimensional power of the right hand side

For example, based on the below table energy has a dimension of three which is equal to mass of dimension three times speed of light squared which has a dimensions of zero or 3 = 3 + (0*2). The left hand side of the equation must equal the right hand side of the equation.

• Energy = kg * ${\displaystyle c^{2}}$
• ${\displaystyle D_{E}^{3}}$ = ${\displaystyle D_{kg}^{3}}$ * ${\displaystyle D_{c}^{0*2}}$

Unit Dimension Einstein Units
kg = mass ${\displaystyle D_{kg}^{3}}$ ${\displaystyle {\frac {c}{AB}}}$
E = energy ${\displaystyle D_{E}^{3}}$ ${\displaystyle {\frac {c^{3}}{AB}}}$
F = force ${\displaystyle D_{F}^{2}}$ ${\displaystyle {\frac {c^{2}}{B}}}$
c = speed of light ${\displaystyle D_{c}^{0}}$ c
m = distance ${\displaystyle D_{m}^{1}}$ ${\displaystyle {\frac {c}{A}}}$
s = time ${\displaystyle D_{s}^{1}}$ ${\displaystyle {\frac {1}{A}}}$
h = Planck Constant ${\displaystyle D_{h}^{4}}$ ${\displaystyle {\frac {c^{3}}{A^{2}B}}}$
Q = charge ${\displaystyle D_{Q}^{2}}$ ${\displaystyle {\frac {c^{2}}{AB^{0.5}}}}$
A = 1/time ${\displaystyle D_{A}^{-1}}$ ${\displaystyle A}$
B = m/kg ${\displaystyle D_{B}^{-2}}$ ${\displaystyle B}$