We study Ramsey optimal fiscal policy under incomplete markets in the case where the government issues long bonds only of maturity N > 1. We find that many features of optimal policy are sensitive to the introduction of long bonds, in particular tax variability and the long run behavior of debt. When government is indebted it is optimal to respond to an adverse shock by promising to reduce taxes in the distant future as this achieves a cut in the cost of debt financing. Hence, debt management concerns override fiscal policy concerns such as tax smoothing. In the case when the government leaves bonds in the market until maturity we find two additional reasons why taxes are volatile due to debt management concerns: debt has to be brought to zero in the long run and there are N-period cycles. We formulate our equilibrium recursively applying the Lagrangean approach for recursive contracts. However even with this approach the dimension of the state vector is very large. To overcome this issue we propose a flexible numerical method, the "condensed PEA", which substantially reduces the required state space. This technique has a wide range of applications. To explore issues of policy coordination and commitment we propose an alternative model where monetary and fiscal authorities are independent.