User:Marburns

Userboxes This user knows that a monkey typing at a typewriter will write something that will make Shakespeare grovel -- eventually. ${\displaystyle e^{i\pi \ }}$ This user is a mathematician. MRB Constant -- Sloane's A037077 How this user looked near the time when he first described the MRB constant. {{{info}}} ${\displaystyle \displaystyle \lim _{n\to \infty }}$${\displaystyle \displaystyle \sum _{i=1}^{2n}}$${\displaystyle (-1)^{i}i^{\frac {1}{i}}}$ ≈ 0.1878596424620671202485179340542732 300559030949001387861720046840894772 315646602137032966544331074969038423 458562580190612313700947592266304389 293488961841208373366260816136027381 263793734352832125527639621714893217 020762820621715167154084126804483635 416719985197680252759893899391445798 350556135096485210712078444230958681 294976885269495642042555864836704410 425279524710606660926339748341031157 816786416689154600342222588380025455 396892947114212218910509832871227730 802003644521539053639505533220347062 755115981282803951021926491467317629 351619065981601866424582495069720338 199295842093551516251439935760076459 329128145170908242491588320416906640 933443591480670556469280678700702811 500938060693813938595336065798740556 206234870432936073781956460310476395 066489306136064552806751519350828083 737671929686639810309494963749627738 304984632456347931157530028921252329 181619562697369707486576547607117801 719578736830096590226066875365630551 656736128815020143875613668655221067 4305370591039735756191489097

How this user looked in Sept, 2011.

The MRB constant in Scholar the MRB constant being popular