Consider a deterministic Turing Machine $D$ which has an infinite tape in both directions. We don't have exact information about it; what we know is that its alphabet is $\{a, b, c\}$ and there are at least three states $q_1, q_s, q_f$ where $q_s$ is the start state, $q_f$ is the final state. At some step of the computation, all the tape is blank except one cell containing the symbol $a$, the state is $q_1$ and the head is currently at a blank cell.
I need to write states and transitions that will guarantee to enter to final state from state $q_1$ but I have difficulties since $D$ is both deterministic and with infinite tape in both directions.