Time and Currency

Time is Money.
1s = $1.00

Please note that $1.00 in this is not US dollars, but the universal unit of currency, found by:

               $=(Population of Earth)/(Total value of all currency)

From this, we can further extrapolate that:
V = d/$
$ = d/V
d = v ● $
a = (V2-V1)/ ($2-$1)

Further, since Force = mass ● acceleration, and acceleration can be described in m/$^2, force is affected by money. For example:

Say you pay $40.00 to move a 10kg object 80 meters from rest. Therefore, since V = d/$, V = 2 m/$. Now you can solve for acceleration. A = 2/40, which comes out to be 0.05 m/$^2. Now that we know the mass and the acceleration, we can solve for force.

F = m ● a    0.5N = 10kg ● .05 m/$2

Since money affects force, money also affects work. Let’s go to the problem above. Looking at that, we can determine that the object exhibited a force of .05 newtons going across a distance of 80 meters. From that we can conclude that the work could indeed be calculated.

W = force/distance    6.25 ● 10^-5 Joules = .05/80



Power

We know the equation for power is P = W/$. If we plot out the equation, we can see that contrary to popular opinion, money does not equal power. In fact, when money is added to the money-to-work ratio, power decreases exponentially.

Interestingly, with no money, power = infinity. This would seem to prove that a true communist society would have unlimited power, and that rich societies who outsource labor would be virtually powerless.

From this we can conclude that the most powerful countries are countries that are frequently used for cheap labor, such as Pakistan, India, and China.

For example:
If China’s GDP is $5 ● 10^12 and produces 2.5 ● 10^20 J of labor, then we can assume that:

(2.5 ● 10^20)/ (5 ● 10^12) = 5 ● 10^7 watts

Or, if Bolivia’s GDP is $2.5 ● 10^7, but produces the same labor as China, then:

(2.5 ● 10^20)/ (2.5 ● 10^7) = 10^13 watts

Relativity

If t = $, then there must be a money-space continuum.

Given that, we can conclude that money is a force not unlike gravity and electromagnetism. We can make the following deductions from this:

• More mass = more money.
• Money can be generated by either gravity or electromagnetism, or vice versa.
• Since adding money to the work-money ratio lowers power, on average richer areas will be less powerful but will have more gravity.
• Rich people are inherently stocky unless raised outside of rich areas.

Mileage

Velocity is how many meters an object will move for $1.00. This can be applied to automobiles.

200m/$ ●$3.00 = 600m

This would imply that all cars are identical in capabilities as far as velocity is concerned. However, practical experience refutes this. This indicates there are other factors to consider in this. They are 1.) The automobile’s m/L rating and 2.) The coefficient of gas.

What is the coefficient of gas? Ideally, 1L of gas should equal $1.00. Yet we know this is untrue, so therefore:

μg = ($I)/ ($A)

Where $I is the Ideal Gas Price ($1/L) and $A is the actual price. To illustrate:

                μg = (1)/ (4) = 0.25

Note that since gas prices are constantly changing, so is the coefficient of gas.
From this we can conclude that

μg ● V ● $ = d

Relativity and Power

Since P = W/$, then power also has an effect on the money-space-continuum. Due to the already stated relationship between money and power, we can conclude that:
• Areas of low power have high amounts of gravity.
• We could plot the amount of power for an area.

Suppose that there are two countries of the same mass (let's call them county A and country B). If country A produces the same amount of work as B, then money is the only factor that can affect the power output. If country A exports less labor than country B, than it produces more power.

This is applicable to Space. Earth has mass, and therefore has gravity and money. Open Space has no gravity, and therefore no money.

What about black holes? Black holes have so much gravity that light (and by extension money) cannot escape it. Essentially, black holes are like sofas in regards to money. Money can go in, but money can’t get out.