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∏n=0∞(122n+1−122n+1)\large \prod _{n=0}^\infty\left(\frac1{2^{2^{n+1}}}-\frac1{2^{2^n}}+1\right)n=0∏∞(22n+11−22n1+1)
The above infinite product can be written as AB\frac ABBA, where AAA and BBB are coprime positive integers. What is the value of A+B?A+B?A+B?
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