How To Calculate Decigolds

$$\text{The Decigold is a unit of sound abbreviated dG. It can be calculated below.}$$

$$dG = \text{log}_{2}(10.43) \cdot \left ( \left (10 \cdot \text{log}_{10} \left (\frac{ \left (\frac{\text{Energy Released by Object 1}}\text{Energy Released by Reference Object} \right )}{ \left (\frac{\text{Distance to Object 1}}\text{Distance to Reference Object} \right )^2} \right ) \right )+\text{Decibels from Reference Object} \right )$$

(At a distance to the Reference Object)

The Reference Object is to compare against Object 1 (To find out sound intensity in decibels of Object 1)

Examples:

$$\text{-30 dG is the sound level for the world's quietest room.}$$

$$\text{Hearing damage starts at 25 dG.}$$

$$\text{A rock concert is about 33.5 dG.}$$

$$\text{48 dG causes immediate deafness.}$$

$$\text{60 dG causes immediate death.}$$

$$\text{66 dG can melt concrete.}$$

$$\text{84 dG was the loudest sound created by humans, from the 1961 Tsar Bomba.}$$

$$\text{92 dG was the loudest sound ever witnessed by humans.}$$

$$\text{101 dG was the loudest sound created since complex life, from the Chicxulub Impactor.}$$

$$\text{172 dG is the sound level for a supernova.}$$

$$\text{178 dG is the sound from a hypernova.}$$

$$\text{200 dG is the sound produced by a ultranova.}$$

$$\text{243 dG is the sound probably created by the Big Bang.}$$