In re Conklin , 8 Paige Ch. 450 ( 1840 )

The Chancellor.

As the person against whom the commission issued has been found to have been a lunatic at the time of his alleged retainer of the petitioner, the latter has no claim against the estate on the ground of contract ; as he is not a creditor of the lunatic, who was incompetent to make a valid agreement to pay him for opposing the commission. And as a general rule, the court will not allow the costs of an unsuccessful opposition ; as a party who is really a lunatic is not benefited thereby.

This court, however, may in its discretion allow costs for opposing the commission 5 where the fact of the lunacy is so much a matter of doubt that the chancellor would have directed and sanctioned such opposition, if an application had been made to him in the first instance. (In Re Knight, Shelf, on Lun. 103.) In this case it appears from the petition, that there were reasonable grounds for believing that the party proceeded against was not a lunatic; and the committee do not appear to oppose this application, as it was their duty to do if they believed the allegations in the petition to be incorrect. The petitioner’s taxable costs will therefore be allowed and paid out of the estate. But the court in such a case does not allow extra charges beyond the amount fixed by the fee bill; as such charges must rest in contract merely. The first item in this bill is not taxable, according to the decision of this court in Ex parte Johnson, (2 Paige’s Rep. 282.) The two last items are also extra charges, and therefore not taxable. The third item of the bill is also overcharged, as only one engrossment is taxable. The copies of the subpoena for the witnesses are not engrossed. (2 Paige’s Rep. 460.) The whole amount of taxable items in the bill is $9,32 ; which sum the committee of the lunatic are directed to pay out of the estate. But as the petitioner claimed three times as much as he had a right to receive, under this decision, he cannot have any allowance for the costs of the application.

Order accordingly.