Mathematics It is amazing how 2 divergent series and sequence converge to give Euler's constant: As n goes to infinity we have (1+1/2+1/3+1/4+...+1/n)-log(n)=0.577.

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## 6 comments:

The

mostbeautiful formula in mathematics ise^(jxPi)+1=0

where j=Sqrt(-1).

What is your favourite formula?

Isn't a statement that is a

tautologypretty boring because it is always true. What do you think?Another beautiful formula in complex numbers and in mathematics in general is

j^(j)=e^(-pi/2)That is j to the power j is a real number e^(-pi/2).

Harmonic series minus the limit of ln(n) as n goes to infinity is equal to Euler's constant.

Integral of x^x between 0 to 1 equals 1-2^2+3^3-4^4+5^5-6^6...

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