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lim (1!+2!+3!+...+n!)/(2n)! .. is ok with Stolz–Cesàro theorem? = lim (n+1)!/(2n+2)!-(2n)!..
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yes, I think that's right, but is the new limit easier to calculate than the first?
let a_n = (1! + 2! + ... + n!)/(2n!). Then clearly 0 < a_n for all n. Now \[ 0 < a_n < n . n!/(2n!) \] Keep on bounding this and show the upper bound also goes to zero.
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