Tuesday, August 7, 2012
The New York Appellate Division for the First Judicial Department affirmed the dismissal of a suit for legal fees:
This is a dispute over whether plaintiff Kasowitz law firm is entitled to a success fee in addition to the flat $1 million fee it has already received in connection with its representation of defendant Duane Reade. The issues are whether the parties' e-mails established a binding fee agreement, and whether the fee was to be limited to the moneys Duane Reade received in settlement of the underlying Cardtronics litigation, or was to encompass all of the benefits Duane Reade received from the termination of its ATM placement contract with Cardtronics, including increased revenues from Duane Reade's new ATM contract with JP Morgan Chase (Chase)...
...three e-mails constitute an integrated fee agreement (see Nolfi Masonry Corp. v Lasker-Goldman Corp., 160 AD2d 186, 187  ["a binding agreement may be assembled from more than one writing"]). By the plain language employed, they demonstrate that Kasowitz made an offer to represent Duane Reade in the Cardtronics case for a flat $1 million, plus a success fee equal to 20% of the amounts recovered above $4 million in that litigation, and that Duane Reade accepted that offer. Kasowitz is not entitled to a success fee under the terms of the fee agreement, since Duane Reade received total compensation of approximately $1.75 million — well below the $4 million threshold — as a result of the settlement of the Cardtronics action.
The dissent believes that the fee agreement is ambiguous as to the scope of the fee. The dissent reasons that the term "recover," as used in the September 8, 2006 e-mail, may reasonably be interpreted to encompass noncash resolutions, i.e. any value received as a result of the settlement of the Cardtronics action. However, in adopting this position, the dissent fails to consider the term "recovered" or "recovery" in the context of the e-mail as a whole, and improperly relies on extrinsic evidence, including Bergman's affidavits, in order to find ambiguity where none exists.