Given the series   pn=∑n=1∞(4n+4)!4nn!\displaystyle \ \ {p}_{{n}}={\sum_{{{n}={1}}}^{\infty}}\frac{{{\left({4}{n}+{4}\right)}!}}{{{4}^{{n}}{n}!}}

Find   lim⁡n→∞∣pn+1pn∣=\displaystyle \ \ \lim_{{{n}\to\infty}}{\left|{\frac{{{p}_{{{n}+{1}}}}}{{{p}_{{n}}}}}\right|}=

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