The study of the sets of zeros of polynomials is the object of algebraic geometry. Some calculations of zeros of the zeta function are listed below. Namely, positive and negative zeros, as well as denormalized numbers. These common zeros, called algebraic varieties belong to an affine space. Equivalently, formula 105 has formula 106 zeros in formula 104. For numerical studies about the zeros of the Bessel function, see , and . These are the so-called "trivial zeros" of the zeta function. A meromorphic function may have infinitely many zeros and poles. He created a system consisting of rows of zeros and ones. In particular, the potential ambiguity about the significance of trailing zeros is eliminated. These are called its "trivial zeros". This includes 1 followed by any number of zeros. The other ones are called "non-trivial zeros". Rule 90 cell is translated into a one followed by two zeros. No more than four Japanese Zeros were destroyed.