#PythaShastri gamma expression. The Euler-Mascheroni constant.
I don't know whether the meaning or the expression is correct. Euler-Mascheroni constant is extremely subtle. However here is a screenshot of Euler-Mascheroni constant from Symbolab:
I have put +,-.-,+,+,+,-,-,-,- and have obtained 0.42 something. And 1 - 0.42 is coming out as 0.577. And the further operations will only make the expression more precise towards gamma (γ). So, I think this set of operation is suitable with +,-.-,+,+,+,-,-,-,-, . . . . . . . . to give us 1-γ.
With rational numbers addition or subtraction Euler-Mascheroni constant can be reached. Like adding 0.006 etc. I have tried and am getting Euler-Mascheroni constant(γ) till 5 decimal places at least.
4 comments:
I have put +,-.-,+,+,+,-,-,-,- and have obtained 0.42 something. And 1 - 0.42 is coming out as 0.577. And the further operations will only make the expression more precise towards gamma (γ).
So, I think this set of operation is suitable with +,-.-,+,+,+,-,-,-,-, . . . . . . . . to give us 1-γ.
Well. +,-,-,+,+,+,+,-,-,-,-,-,-,-,- seems to be better. It gives 0.5712 till 20 terms for γ.
I have checked with Microsoft Excel.
With rational numbers addition or subtraction Euler-Mascheroni constant can be reached. Like adding 0.006 etc.
I have tried and am getting Euler-Mascheroni constant(γ) till 5 decimal places at least.
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