The complexity of the PBNP predictor stems from the fact that the path history length, which determines the number of tables and pipeline stages, is equal to the history length, which is typically very long for high accuracy. We propose to decouple the path-history length from the outcomehistory length through a new technique called modulo-path history. By allowing a shorter path history, we can implement a PBNP with significantly fewer tables and pipeline stages while still exploiting a traditional long branch outcome history. The pipeline length reduction results in decreased power and implementation complexity. We also propose folded modulo-path history to allow the number of pipeline stages to differ from the path history length. We show that our modulo-path PBNP at 8KB can achieve prediction accuracy and overall performance within 0.8% (SPECint) of the original PBNP while simultaneously reducing predictor energy consumption by \sim 29% per access and predictor die area by \sim 35%. Our folded modulo-path history PBNP achieves performance within 1.3% of ideal, with a \sim 37% energy reduction and \sim 36% predictor area reduction.