Probability also involving mathematics...

 

It was Blaise Pascal (1623-1662) who developed Pascal's Principle, the known unit of pressure measurement (Pa).

However, he became known as the precursor of probability theory towards the end of 1654.

 

Blaise Pascal developed a theory of probability based on belief in the name of God.

As a player flipping heads or tails, his theory is as follows:

 

Assuming that God gives eternal life as a reward. He takes a broad example that there is a 1 in a thousand chance that God exists (1/1000).

With a potentially infinite reward at the end if you bet on Him (in terms of spiritual belief).

For this specific case, the mathematical calculation of this belief in God is: probability of His existence being 1 chance in a thousand (i.e., 0.001) × the infinite reward you will receive.

P = 0.001 × ∞

Which means that no matter how small the number, even the smallest, of your bet on God, multiplied by the infinity of the reward, will always give infinity.

0.001 × ∞ = ∞

 

In conclusion, if you definitely believe in God, your chance of probability of believing in God will be infinite.

 

In the most common example of our time: playing the Lottery.

 

Assuming that you have a 1 in 14 million chance of winning the £10 million jackpot, according to Pascal, you can hope to win a lottery prize equivalent to several entire lifetimes of a salaryman's earnings, even with the smallest stake (£2 for a ticket).

Because for him, with a nearly infinite reward (£10 million), if you believe in it, the probability of playing the lottery will be almost infinite.

It's up to you to decide...