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wpimath/trampolines/wpi__math__SlewRateLimiter.hpp,sha256=8MqDG80fdq8SGrHlP4808tyLB3c7o31nzmsEewaaxX4,5161
wpimath/trampolines/wpi__math__Spline.hpp,sha256=OUdZ3fJfmDDsbyWgAih7iraY2MLD6Ssoq1oeV68qePs,5451
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__SplineSample.hpp,sha256=pu8ezdI43VHRe_AT_doTzQbbJ66TOCGC4xBzFKPtVj4,216
wpimath/trampolines/wpi__math__SplineTrajectory.hpp,sha256=y3TM0JZES0rrrfFkWYLKShSkHTETmaY1e92MEfCUu3g,224
wpimath/trampolines/wpi__math__Spline__ControlVector.hpp,sha256=H9-SJ_lrRg4OO4pTCpMRI7hQTUCKkbpLZ3qxLzOAriM,276
wpimath/trampolines/wpi__math__SwerveDriveKinematics.hpp,sha256=VPVe3OZZqVemdC8JzF8WvBtWKZYMBM9ZmiObSADETPI,22826
wpimath/trampolines/wpi__math__SwerveDriveKinematicsConstraint.hpp,sha256=o45n-9PlRdsCsnsulR1bKLsrto2-OPuV__TsCqsVNsM,6271
wpimath/trampolines/wpi__math__SwerveDriveOdometry.hpp,sha256=oipXZuLASCMCZhepR_cqn8_NVhe9OpYpysDSgP-LTXQ,2483
wpimath/trampolines/wpi__math__SwerveDriveOdometry3d.hpp,sha256=mIB2VGEGsNjsizd-cgCn0U9L1Po5Ow-tuxznRhO6g4g,2104
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator.hpp,sha256=odY0vrdAE5zfCKFOniYQGudMToXBGto_ujv5g0YwjCI,5404
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator3d.hpp,sha256=5VU_5NWQ54ssIgYHFpiUFFG_OZOCpKWt70M0bnbfJ1E,5375
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=ulX7A3yQsd0V5OCrDNQNS6vzMP5G0qR4HyYIHIzSMf4,4049
wpimath/trampolines/wpi__math__Trajectory.hpp,sha256=QtuJIP9WZag3CEgu5tnFjbKOceRxvBrwpdwF6OnVUS4,8833
wpimath/trampolines/wpi__math__TrajectoryConfig.hpp,sha256=IUiFgq2oy0MqLywN2c-EIFsU-5WUaKS5Cy1aZA6j3ko,287
wpimath/trampolines/wpi__math__TrajectoryConstraint.hpp,sha256=q4y0N1N-hpLgWx2O77xdE7L1ikinHd1YK5b7rx6H6NU,1887
wpimath/trampolines/wpi__math__TrajectoryConstraint__MinMax.hpp,sha256=jDLKThmZ_nmRWAymM2XIexIfP9yYQOWEy_aDIYN9YLE,251
wpimath/trampolines/wpi__math__TrajectoryGenerator.hpp,sha256=VhsTv2Je_VctOia12aG-zDo9zRuMc-nyc1NkZXy3oa0,360
wpimath/trampolines/wpi__math__TrajectoryParameterizer.hpp,sha256=y08qNcAUS1CNEFQT-g3TLU6n10M-1y02VFchTnm4mk8,238
wpimath/trampolines/wpi__math__TrajectorySample.hpp,sha256=iqxHs5RN4pUC0ip7hcYsHEktjuE9jF9SdFAzNgED1Es,224
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=54bi-cZMZ2wHxq2HRQf3R2AOrz3LTTgMjP6-jrY2zHw,326
wpimath/trampolines/wpi__math__TrapezoidProfile.hpp,sha256=8gzmcKVxykfI9MkHgSijBBokWdg2ZH8iRf-hEGDoFMs,7567
wpimath/trampolines/wpi__math__TrapezoidProfile__Constraints.hpp,sha256=91OjpvS-nRgTXuA-nJiNOEZYI_hy5paciuW4HbDzuy8,247
wpimath/trampolines/wpi__math__TrapezoidProfile__State.hpp,sha256=5tbJxyeLm85NE1ZMBF4vRVck6UWmEJLpozxA5ypzc6U,241
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
robotpy_wpimath-2027.0.0a6.post4.dist-info/METADATA,sha256=FM_kFlXtzRZYM1v6qW1J52YaX-AVkcz_6Jb7vWEMZ1U,411
robotpy_wpimath-2027.0.0a6.post4.dist-info/WHEEL,sha256=0hU6x0oylCs75uUUXNdw4Y0o3jK04dykbjPixTI2vaE,97
robotpy_wpimath-2027.0.0a6.post4.dist-info/entry_points.txt,sha256=I9nzOPB7l0bBu5z51FFTDtCZ6kTbgZRFGqCmIu-Ps9Y,57
robotpy_wpimath-2027.0.0a6.post4.dist-info/RECORD,,
