Disproving the Euler Product equal to the Riemann Zeta Function

The Proof incorrect. 1- \zeta(1) is equal the harmonic series it should be divergence , so the product in equation (4 ) never be greater than \zeta(1). Also the product is diverge slowly to infinity and likewise \zeta(1) diverge very slowly. 2- Again the product in equation 3 line below grow approximately to the value 1.644934 and not exceed the value of \zeta(2). So there is no contradiction and the product is not greater than \zeta(2). And So on...

Under the subdivision "4. The Main Reason why the Euler Product is not equal to the Riemann Zeta Function": 1 to the power of any number is 1. For comparison on s =2, we must do the following without loss of generality: 1 to ∞ {(∑xi)-1} < {(∑yi)-1}.