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Is There no relationship between the number of occurrences of a particular type of event and the size of such events?
There is. According to Benford's law the probability that the leading digit of a measure is x is approximately log10(1 + 1/x) The law appears in nature: lengths of rivers, heights of mountain peaks and so on. This suggests that small events are much more likely than larger ones. For more on Benford's law, see the link.
What are the most common numbers?
According to Benford's law, numbers beginning with 1 are the most common, followed by those starting with 2 and so on.
What digit will used most?
According to Benford's law, the first digit is most likely to be 1. Benford's law for the first digit states that the probability of digit, d, is log10(1 + 1/d) where d = 1, 2, ... , 9. [0 cannot be the leading digit]. This gives the probability of 1 as 30.1%. The distribution becomes more uniform as the number of digits in the representation of numbers is increased but since we usually truncate numbers to a few digits, the state of uniformity is not always reached.
Does compound follow the law of constant composition?
because 789
Is there a relationship between the Old Testament and law?
Yes there is a relationship between the old testament and the law , as the book of Moses Leviticus is full of laws the Jews had to follow.
