Quantum

In pilitron physics, a quantum (plural: quanta) are the smallest chunks of any given entity, and may be positive or negative (class) and quanta of the same class are all equivalent.

Energy
A quantum of energy is denoted by . Energy is measured in energomasses (noted I), and a quantum of energy is 1I. A quantum of energy is given as:


 * $$\epsilon = \frac{h}{s} = 1\mbox{I} \approx 3.5721559835100902 \times 10^{-79} \mbox{J}$$

Where h is the Planck's constant (Js) and s is the number of Planck times in 1 second. Given in quanta, Planck's constant is simply h = 1It$P$, and Planck energy is E$P$ = Pilipczuk's constant.

Force
A quantum of force is denoted by  and is measured in force units (noted lowercase f) which are directly equivalent to energomasses, so 1I = 1f. A quantum of force is given as:


 * $$\delta = \frac{\epsilon}{m} = \frac{h}{sm} = 1\mbox{f} \approx 5.7733101310261541 \times 10^{-114} \mbox{N}$$

Momentum
A quantum of momentum was given to make a balance between the Planck's constant h and the reduced Planck's constant ħ, which should both equal 1 in pilitron physics. Since:


 * $$\hbar = \frac{h}{2\pi}$$

then the quantum of momentum must be:


 * $$\mu = \frac{1}{2}\pi \approx 1.5707963267948966192313216916398$$

Interaction
A quantum of interaction is defined as:


 * $$R_0 = 1\mbox{R} \approx 5.9767516122975119 \times 10^{-40} \mbox{J}^{\frac{1}{2}}$$

Mass
According to the relativistic formula:


 * $$E = mc^2 \,\!$$

The quantum of mass must be:


 * $$M_0 = \frac{\epsilon}{c^2} \approx 3.9744 \times 10^{-96} \mbox{kg}$$