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wpimath/trampolines/wpi__math__Spline.hpp,sha256=bzHvCofVnsy8-aXWJdxiaXnW-AFMTcTh3-r1e0p6WDA,5304
wpimath/trampolines/wpi__math__SplineHelper.hpp,sha256=f82APHqNJYis6DE8xxGyUgDgHHlw_FZFJkdrJKfGA_4,203
wpimath/trampolines/wpi__math__SplineParameterizer.hpp,sha256=0VeoXGK54ZWRMkRRCvJhRs9kFwGZoV3wnCQwupL1JHs,217
wpimath/trampolines/wpi__math__SplineSample.hpp,sha256=_l5wK8PHIMLbDihVKu_CIPg5DhnRf5CMNUVa6q3fTlE,207
wpimath/trampolines/wpi__math__SplineTrajectory.hpp,sha256=ComMH38Ta0suayn91tIJJPVZ7BtVWXYHonFILjsGqJA,215
wpimath/trampolines/wpi__math__Spline__ControlVector.hpp,sha256=QtafjMjGvc8lRCI6Xff2cGYwVNTKuYbFCYC1trXjKIs,264
wpimath/trampolines/wpi__math__SwerveDriveKinematics.hpp,sha256=5m_WRVT83TlHlDNZO4P4x5_NyjVYdy7whUropAIjTDo,22462
wpimath/trampolines/wpi__math__SwerveDriveKinematicsConstraint.hpp,sha256=G5VdiXYWjugeVMqMsVmT8nCxnoreHNJAQ-aHiLrScUI,6153
wpimath/trampolines/wpi__math__SwerveDriveOdometry.hpp,sha256=QWc4l3QpVXh_Xy2oPNfrzHaL6nV44BQR763CTg1IsZk,2426
wpimath/trampolines/wpi__math__SwerveDriveOdometry3d.hpp,sha256=Ue5tGRBgB7w6T2Liqx5kGhHjAd0xMbvHRCfuhFRn9ds,2054
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator.hpp,sha256=uJdvrx16Ej0MMKG88E3GckidLs60n1VGODOyx3Eo1rs,5306
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator3d.hpp,sha256=A7H4KMmroKGEtJHaoO6Fa7wwU6_lQZbBsDjIpHBgKps,5280
wpimath/trampolines/wpi__math__SwerveModuleAcceleration.hpp,sha256=isGaqnAZTlfBa3bPfxD8lJSkHFe88nmb7Si90iq98s4,278
wpimath/trampolines/wpi__math__SwerveModulePosition.hpp,sha256=E1My04LU_oEL0pSwQ8mk1dAqhNDs0tWVDwx46v0b7JY,270
wpimath/trampolines/wpi__math__SwerveModuleVelocity.hpp,sha256=dgVGi_o4_8M1e2VXRL3w5k0h5QH72y_cycqWY9x6u1I,270
wpimath/trampolines/wpi__math__TimeInterpolatableBuffer.hpp,sha256=QMv2y1gtXAiCFrt2lwEUZQKJC1fiad9SeMrrE_TjSZk,3947
wpimath/trampolines/wpi__math__Trajectory.hpp,sha256=jzEzzNN8X7LXEW6V5IQQhmiyHFcKctW8p79HI-RzH8I,8625
wpimath/trampolines/wpi__math__TrajectoryConfig.hpp,sha256=how3kIrmZ_Nqk7_CBInbAnhdiIs6BRNmuNbtTh4lJhI,275
wpimath/trampolines/wpi__math__TrajectoryConstraint.hpp,sha256=4XS8XjdBQ47JFmsTjAl_pYd3J3V05MbqNrExfMlhEi8,1845
wpimath/trampolines/wpi__math__TrajectoryConstraint__MinMax.hpp,sha256=x1PeqpTPJWmXNZsYphD3rLqcTV7PmAzvvISku1RuAz8,242
wpimath/trampolines/wpi__math__TrajectoryGenerator.hpp,sha256=NfvghEUSvfcxDsrOHw5u_abeZrmxa3WC8NfNVWUJFtw,347
wpimath/trampolines/wpi__math__TrajectoryParameterizer.hpp,sha256=rFsNkHToNt80_pSen4eZrqTX5ZgcuScO6E5wfnZ9WOk,229
wpimath/trampolines/wpi__math__TrajectorySample.hpp,sha256=InHpTHjf8yJswZjNUbvtY6yZYYNDn9PJ3OccdpsfVDA,215
wpimath/trampolines/wpi__math__Transform2d.hpp,sha256=XmfQCQxKXW_MYMF-00yJOtuZoOBy4kHJQHezfeMvMZ0,320
wpimath/trampolines/wpi__math__Transform3d.hpp,sha256=B3kaK11h4W8GT6k31OtpE4xty5szmaiM6ClsmYmLCyM,280
wpimath/trampolines/wpi__math__Translation2d.hpp,sha256=Y2cv6a8uZnvPCcdrgEOWwWBZEe6eVW0L5CEQYly-g20,312
wpimath/trampolines/wpi__math__Translation3d.hpp,sha256=4O-fCVstD-XGrBNcczr9hMJrNMMTTBuGm3gg-VqpGNA,312
wpimath/trampolines/wpi__math__TrapezoidProfile.hpp,sha256=sMHa3EtbNK5qQRATFeNVez-Ej1_aooxAEMZfcgtvmy4,7395
wpimath/trampolines/wpi__math__TrapezoidProfile__Constraints.hpp,sha256=cK4-lo73clM9X0RG6h9VAjJJLKycKhx60m8PpbOBAHI,238
wpimath/trampolines/wpi__math__TrapezoidProfile__State.hpp,sha256=adwpWoLsT7QUUikt_t6M9caG-4AU624B9rpIij7BhvY,232
wpimath/trampolines/wpi__math__TravelingSalesman.hpp,sha256=VoN0qGsqT43X2iYS8kfYcRRLP2F8Zgfg7t_1hbWbJXU,211
wpimath/trampolines/wpi__math__Twist2d.hpp,sha256=-JYMABptPSyODO0KGctthT94MU-uhtqvbb2u3_BiuKc,242
wpimath/trampolines/wpi__math__Twist3d.hpp,sha256=uoJRKtFE-qADW41cWcKqXC4OgNIaRp4hrNda60ltTKw,242
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=G6i5LMwz1UtPaoApGZt2_fX5S_NMctOGEN2WCv9kswg,101
robotpy_wpimath-2027.0.0a6.post4.dist-info/entry_points.txt,sha256=I9nzOPB7l0bBu5z51FFTDtCZ6kTbgZRFGqCmIu-Ps9Y,57
robotpy_wpimath-2027.0.0a6.post4.dist-info/RECORD,,
