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wpimath/trampolines/wpi__math__Rectangle2d.hpp,sha256=QEfXGx1uzyR71FZ_OQXI3pVjr4_T9rAAGvkyiOTLV9k,290
wpimath/trampolines/wpi__math__RectangularRegionConstraint.hpp,sha256=yXsaTpZ3n81AZR6lMfyB_tR3S6OXLW2gSmmhW0PhNmE,6147
wpimath/trampolines/wpi__math__Rotation2d.hpp,sha256=QR-6bjqhQyio-Yc1HaUTkkoyGHQuQjnJgDtjNP1IXsk,291
wpimath/trampolines/wpi__math__Rotation3d.hpp,sha256=4gxNjL-2f_WWVNp9NvgGilhF4JEnCjLx1fqFdU9mFNc,291
wpimath/trampolines/wpi__math__SimpleMotorFeedforward.hpp,sha256=GsuvcN1M8xQZ92aEi1N3JGEiIfcu6zLiko4BQGZkELk,9995
wpimath/trampolines/wpi__math__SimulatedAnnealing.hpp,sha256=XZA0LUKo8-1s06KESrq5dASLP-nF-gYIAZwv3jV_bUk,3339
wpimath/trampolines/wpi__math__SlewRateLimiter.hpp,sha256=0HfwaNanqnhQOnYkb5DmoAzFKvRqZKRqX26tJjPxuHQ,5207
wpimath/trampolines/wpi__math__Spline.hpp,sha256=0dzmLB1AEhFYbdbMGlT9S8zCOyLHJ4edxyKCLX9emHg,5645
wpimath/trampolines/wpi__math__SplineHelper.hpp,sha256=jXak_vUBS46bb-lJYG3CE34aJ-WMt3_hAHiGecbaUSU,212
wpimath/trampolines/wpi__math__SplineParameterizer.hpp,sha256=EflljU1-nPit6MGM-P_v1aytrTPW_1YkFKt_fF9yc7w,226
wpimath/trampolines/wpi__math__Spline__ControlVector.hpp,sha256=H9-SJ_lrRg4OO4pTCpMRI7hQTUCKkbpLZ3qxLzOAriM,276
wpimath/trampolines/wpi__math__SwerveDriveKinematics.hpp,sha256=6ej_qPr0kmkTWTybnUR-H2NerwwFzs3dTVG_leGfpBw,23064
wpimath/trampolines/wpi__math__SwerveDriveKinematicsConstraint.hpp,sha256=96UH6d3fk0PIJWFX1ksE1bXdd5aclE5V_dMW7dqjluA,6509
wpimath/trampolines/wpi__math__SwerveDriveOdometry.hpp,sha256=7jy6U8T5gj4G0tjVoYzmeVMKsN40UUtXxhLoS3bArys,2679
wpimath/trampolines/wpi__math__SwerveDriveOdometry3d.hpp,sha256=6w5_lI2T1rQFqV-XZbtQBsOmYKsV2SZ8Wf4P1OOp7q4,2707
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator.hpp,sha256=idmx81-G2PFZwOsbDzUnt_J-kyj4sg3B8_Wu3sCk5gI,5752
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator3d.hpp,sha256=cA6pQmZtJZCIAVdRdPOL5tHZJqS2zJ-JVFrY8YIJjCE,5723
wpimath/trampolines/wpi__math__SwerveModuleAcceleration.hpp,sha256=JVg_zF-wAWjhw7eHpZlaKqrxZUnyS-4Xyzrooh7-W0c,290
wpimath/trampolines/wpi__math__SwerveModulePosition.hpp,sha256=1WwOCcX1mF3O3IexqhFfMf0FLUylcN9_I3kUCgHEgKk,282
wpimath/trampolines/wpi__math__SwerveModuleVelocity.hpp,sha256=27XEoyp712AKmYLq-wxTZUgK2t_4jSww_TItKoyCMRw,282
wpimath/trampolines/wpi__math__TimeInterpolatableBuffer.hpp,sha256=XIExqnCgPVAjDXmp1VcVp_XtFVJr2SfmWYfhbga07qU,4095
wpimath/trampolines/wpi__math__Trajectory.hpp,sha256=9vHpdRzpJjHCB66YspvN-KN4O9QW6WhCn9zGmkbGcSQ,9152
wpimath/trampolines/wpi__math__TrajectoryConfig.hpp,sha256=IUiFgq2oy0MqLywN2c-EIFsU-5WUaKS5Cy1aZA6j3ko,287
wpimath/trampolines/wpi__math__TrajectoryConstraint.hpp,sha256=PZ1uuZhv5Qra93CCJKM4RQmp4ESA47JK2KiQQdlUT7E,1955
wpimath/trampolines/wpi__math__TrajectoryConstraint__MinMax.hpp,sha256=jDLKThmZ_nmRWAymM2XIexIfP9yYQOWEy_aDIYN9YLE,251
wpimath/trampolines/wpi__math__TrajectorySample.hpp,sha256=6XKiBidynmd7ZkbpsIKj1d8qC2kU5tkCcBsEX1PykOQ,274
wpimath/trampolines/wpi__math__Transform2d.hpp,sha256=mt5Ajggq6z8PDovjIBpREBg7sQpkxWMVJpeqLVk7ZV4,334
wpimath/trampolines/wpi__math__Transform3d.hpp,sha256=0TOe_kCy-pi73BCGFS2jqGO3wi3YVQiO_AEkcHP-gGc,293
wpimath/trampolines/wpi__math__Translation2d.hpp,sha256=9V856vxghDnSysbWKzSJUaAV7gNPRvFe2TNYo66BMBY,326
wpimath/trampolines/wpi__math__Translation3d.hpp,sha256=dNrVKyu_BtivwY2XcXD8fIo4ObiTipJPpkEgipLYVKo,364
wpimath/trampolines/wpi__math__TrapezoidProfile.hpp,sha256=dYmv-_VOvibk0YbSob8cPVQkMMs81LWZcasPdxUJsbA,7522
wpimath/trampolines/wpi__math__TrapezoidProfile__ProfileTiming.hpp,sha256=1JNQ4jAqKDKc3fv0j5FT-SHpEbrvaHGEiW3zwxcKGQY,294
wpimath/trampolines/wpi__math__TrapezoidProfile__State.hpp,sha256=nKJv4nuU2RlIgfzpy-_0RFfMB-xsNSdJvLm6SgARNAo,286
wpimath/trampolines/wpi__math__TravelingSalesman.hpp,sha256=cgnYghm68nQFilODEBm-0rKyue9S3d6IzUxlBrSb06k,220
wpimath/trampolines/wpi__math__Twist2d.hpp,sha256=0nEU8pZ4fZVYuYov-ihL5D0AwMOzJDxQvh9FHKmps9Y,254
wpimath/trampolines/wpi__math__Twist3d.hpp,sha256=fSwyX0t18n4kzYtTmdu1Lul3f0EhHaHgIw9WGKdekgc,254
wpimath/trampolines/wpi__math__TwoDeadWheelOdometry.hpp,sha256=t8320TCWXjwBzRGG6MKYO1chk8xG_GTv-P4ZDfqAitM,232
wpimath/trampolines/wpi__math__TwoDeadWheelOdometry3d.hpp,sha256=bsTC3z02n3Sahkxfjuq6-F9ypkCY6s1SKn8-2GjXfFE,236
wpimath/trampolines/wpi__math__TwoDeadWheelPoseEstimator.hpp,sha256=2xedHz3_AkH08a-6Vb_Vt1p_rYOtmnbPWyOy83b0lgI,241
wpimath/trampolines/wpi__math__TwoDeadWheelPoseEstimator3d.hpp,sha256=PamMFMkiGtI2u-KJCfCcSDoIUah1X7Yg5xIOirWWy8g,245
wpimath/trampolines/wpi__math__detail__TrapezoidProfileConstraints.hpp,sha256=jeYCtm9Vw79hh7AfPq18JvVxW4wmIrlSlXAuOlHrD_E,3120
robotpy_wpimath-2027.0.0a7.dist-info/METADATA,sha256=4n_ZBYjffObrBDiripFzHssyNcsfBm5ux0srdGdTpyI,482
robotpy_wpimath-2027.0.0a7.dist-info/WHEEL,sha256=umSVyjbCFjZqk799983VpMD15N2NfWN7fVeKfXfOo9I,97
robotpy_wpimath-2027.0.0a7.dist-info/entry_points.txt,sha256=I9nzOPB7l0bBu5z51FFTDtCZ6kTbgZRFGqCmIu-Ps9Y,57
robotpy_wpimath-2027.0.0a7.dist-info/RECORD,,
