The number 365 is a special number. I believe there must have been a reason for it to be the number of days in an Earth year.
Let's look at why it's special. It is mathematically special because for how small it is as a numbe,r it can be expressed as the sum of many, many different sqaures. Here is a list of a few that I have discovered:
365=2^+19^2
365=1^2+3^2+7^2+9^2+15^2
365=4^2+5^2+18^2
365=3^2+6^2+8^2+16^2
It can also be expressed as the sum of consecutive nubmers, such as:
365=71+72+73+74+75
365=121+122+123-1
A very special way of getting the number, is by the sum of the sqaures of the first 6 even numbers and unity:
365=1^2+2^2+4^2+6^2+8^2+10^2+12^2
Another very special propertyis that it is the smallest number that can be obtained by the sum of consecutives squares in two different ways:
365=10^2+11^2+12^2
365=13^2+14^2
So, with all these and even more mathematical beauty, how come it isn't part of our mathematics in understanding the universe? I believe thsi nubmer is much more than the nubmer of day sin an Earth year. The earth is not improtant at all for the univers,e it's insignificant. So I think 365 has more than that.
What do you think? Do you have another property of the number 365? Any other comment?


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