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Electronics Engineer $137$ is $(2n+1)^3+3n^2$ for $n=2$ The simplest rearrangements of the cancelling harmonic series converge to the logarithms of positive rationals. $$ logleft(frac{p}{q}right)=sum_{i=0}^infty left(sum_{j=pi+1}^{p(i+1)}frac{1}{j}-sum_{k=qi+1}^{q(i+1)}frac{1}{k}right) $$ $pi^2$ is so close to $10$ because $$sum_{k=0}^inftyfrac{1}{((k+1)(k+2))^3}$$ is small. ©

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is the founder of , an independent online preschool she created as an alternative to the traditional in-school Montessori program she launched as the founder of Peace Arch Montessori over 6 years ago. Fawn has over 18 years of experience in early childhood education. She originally immigrated from Thailand to study teaching, and holds a bachelor’s degree in Social Services & Administration from Khon Kaen University. She’s also a fully certified Montessori Teacher by Age of Montessori, founded by Dr. Elizabeth Caspari – a Montessori Accreditation Council (MACTE) approved program. ©

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Computer Science student at the University of Rochester. I want to be an astronaut. Not the best programmer but it is a lot of fun! The only way to succeed to continually fail, and learn from those mistakes. Anything and everything is possible. I am here to try and help and be helped. The more you practice something the better you`ll be at it. ©