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% % zetaplot.m % % (c) 2022 Prof Dr Andreas Müller % s = 1; h = 0.02; m = 40; fn = fopen("zetapath.tex", "w"); fprintf(fn, "\\def\\zetapath{\n"); counter = 0; for y = (0:h:m) if (counter > 0) fprintf(fn, "\n\t--"); end z = zeta(0.5 + i*y); fprintf(fn, " ({%.4f*\\dx},{%.4f*\\dy})", real(z), imag(z)); counter = counter + 1; end fprintf(fn, "\n}\n"); fclose(fn);