Multiply 20527686 by its natural logarithm. The result differs from an #integer by less than 1/20527686(!)
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[Modified from OP birdsite 20131027]
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AN ALMOST INTEGER:
\[\boxed{\boxed{\left(\dfrac{\pi^3(e!)^2\pi!\zeta(3)\ln(\pi)}{e\sqrt{e-\ln(2e)}}+\dfrac{\{\zeta(3)\}G^2}{\pi^2}\right)\approx2023.00033565}}\]
#AlmostInteger #NearInteger #HappyNewYear #HappyNewYear2023 #HNY2023 #HNY
#hny #hny2023 #happynewyear2023 #happynewyear #nearinteger #almostinteger
An almost integer:
\[\boxed{\boxed{\left(\dfrac{\pi^3(e!)^2\pi!\zeta(3)\ln(\pi)}{e\sqrt{e-\ln(2e)}}+\dfrac{\{\zeta(3)\}G^2}{\pi^2}\right)\approx2023.00033565}}\]
#AlmostInteger #NearInteger #HappyNewYear #HappyNewYear2023 #HNY2023 #HNY
#hny #hny2023 #happynewyear2023 #happynewyear #nearinteger #almostinteger
An almost integer:
\[\boxed{\boxed{\dfrac{\pi^3(e!)^2\pi!\zeta(3)\ln(\pi)}{e\sqrt{e-\ln(2e)}}+\dfrac{\{\zeta(3)\}G^2}{\pi^2}\approx2023.00033565}}\]
#AlmostInteger #NearInteger #HappyNewYear #HappyNewYear2023 #HNY2023 #HNY
#hny #hny2023 #happynewyear2023 #happynewyear #nearinteger #almostinteger