If the first three terms of a geometric progression is given to be \( \sqrt2+1,1,\sqrt2-1 \). Find the sum to infinity of all of its terms.

If the answer is in the form of \( \dfrac{a+b\sqrt c}d \) for positive integers \(a,b,c\) and \(d\) with \(c\) square-free, find the minimum value of \(a+b+c+d\).

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