someHerrings:
Proof 2 of Euler-Mascheroni Constant from Zeta function
someHerrings:
Proof 1 of Euler-Mascheroni Constant from Zeta Function
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The Stieltjes Constants as the Limit of the Real and Imaginary Parts of the Riemann Zeta Function at s=1+it as t Approaches Zero
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Stieltjes Constants From Derivatives of the Riemann Zeta function at s = 1+it as t approaches zero
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Steiltjes Constants Derivative relationship
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Multiple Integration (Antiderivatives)
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Stieltjes Constants of the Real part of zeta(1+it)
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Stieltjes Constants of the Imaginary part of zeta(1+it)
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Stieltjes Constants: Real and Imaginary Parts of the derivatives of the Laurent series for zeta(1+it)
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Riemann Zeta function surface around s = 1+it : Real part
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Riemann Zeta function surface around s = 1+it : Real part - Hi res
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Zeta Surface Pole at s = 1 : Imaginary Part
someHerrings:
Zeta Surface Pole at s = 1 : Real Part
someHerrings:
Euler-Mascheroni Constant from Zeta: Re{z(1+it)} v. t
someHerrings:
Euler-Mascheroni Constant from Zeta: Im{z(1+it)} v. Re{z(1+it)}
someHerrings:
Gamma1 line
someHerrings:
Gamma1 scatter
someHerrings:
Gamma2 line
someHerrings:
Gamma2 scatter
someHerrings:
Gamma_3line
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Gamma_3scttr
someHerrings:
Gamma_4 line
someHerrings:
Gamma_4 scttr
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Gamma_5 line
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Gamma_5 scttr
someHerrings:
Gamma_1: Re{1st deriv.} and Im{0th deriv.}
someHerrings:
Gamma_2: Re{2nd deriv.} and Im{1st deriv.}
someHerrings:
Gamma_3: Re{3rd deriv.} and Im{2nd deriv.}
someHerrings:
Gamma_4: Re{4th deriv.} and Im{3rd deriv.}
someHerrings:
Gamma_1 from the Laurent series
