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wpimath/trampolines/wpi__math__RectangularRegionConstraint.hpp,sha256=w9Z7Ly0O6EyfpkpTU-sKbBdcpIyFzrBiw8nXc6DuY_8,6026
wpimath/trampolines/wpi__math__Rotation2d.hpp,sha256=7c0zozB6X684RPyFXQqctkAYMuPYwf7J4Hd2t1_APLA,278
wpimath/trampolines/wpi__math__Rotation3d.hpp,sha256=M6tcZkefbrxDWFJWw3mSoqFKJhCHMvzcYnIGpy6aiGw,278
wpimath/trampolines/wpi__math__SimpleMotorFeedforward.hpp,sha256=bBOwPGaHpArxYX_F3Ol-o98chhreF0J6RjQuxoSBR0g,9774
wpimath/trampolines/wpi__math__SimulatedAnnealing.hpp,sha256=LQpMluF5NoDNnk04ykrRNocpqI89uZackr6NCb9E7Rk,3258
wpimath/trampolines/wpi__math__SlewRateLimiter.hpp,sha256=WhOh5IcrIVZFBB94dX6oqnrq3l5WYwywefygVaR6Al4,5082
wpimath/trampolines/wpi__math__Spline.hpp,sha256=aA50P6Yuftt4drzanse6OtvP9yiELlq7plPZS3uLrrc,5494
wpimath/trampolines/wpi__math__SplineHelper.hpp,sha256=f82APHqNJYis6DE8xxGyUgDgHHlw_FZFJkdrJKfGA_4,203
wpimath/trampolines/wpi__math__SplineParameterizer.hpp,sha256=0VeoXGK54ZWRMkRRCvJhRs9kFwGZoV3wnCQwupL1JHs,217
wpimath/trampolines/wpi__math__Spline__ControlVector.hpp,sha256=QtafjMjGvc8lRCI6Xff2cGYwVNTKuYbFCYC1trXjKIs,264
wpimath/trampolines/wpi__math__SwerveDriveKinematics.hpp,sha256=t6l_i8hCn4djMeKHYAmuGPEtuh2nf1pSdGosoKH6DIM,22696
wpimath/trampolines/wpi__math__SwerveDriveKinematicsConstraint.hpp,sha256=lbTL9hl2tLqX61vBsV3-C_MGL6Zw1NASpx4rEVJbRqs,6387
wpimath/trampolines/wpi__math__SwerveDriveOdometry.hpp,sha256=H0_kNhf8m2NTXySITFQvQqI_4LluOHaoXTzs81NEOSo,2620
wpimath/trampolines/wpi__math__SwerveDriveOdometry3d.hpp,sha256=5228EBbAseacVBSPnuG6wkvJh0364JqGAx_JqOCkGJs,2648
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator.hpp,sha256=FvhchLuyn3F601qb5NN5rR2QE2v6RTjjvh6kF1x0jpQ,5651
wpimath/trampolines/wpi__math__SwerveDrivePoseEstimator3d.hpp,sha256=P5BHTh8wVxUFbtgy6RXDa4RIHTfNLiPC5vRnmx_mNUA,5625
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=_WrfNH_RFODVo0lVL6B3L9x-elb5hGTyoisi6NJudrM,3992
wpimath/trampolines/wpi__math__Trajectory.hpp,sha256=5dJMAGGy-irQ4h1FvgW2-i-dM8rj5dbvdcSxkHodOrY,8940
wpimath/trampolines/wpi__math__TrajectoryConfig.hpp,sha256=how3kIrmZ_Nqk7_CBInbAnhdiIs6BRNmuNbtTh4lJhI,275
wpimath/trampolines/wpi__math__TrajectoryConstraint.hpp,sha256=FHJ_KaIIo9yrnwoMBPpamRPYw5GdUkjBbiPhMpQyssU,1910
wpimath/trampolines/wpi__math__TrajectoryConstraint__MinMax.hpp,sha256=x1PeqpTPJWmXNZsYphD3rLqcTV7PmAzvvISku1RuAz8,242
wpimath/trampolines/wpi__math__TrajectorySample.hpp,sha256=Di0fEk-ngH8OCTPp7OJKxMreALXAekjBFhFzdihkhiM,262
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=CKutTk2snC1jzOxfJhDwKLf_cKxEcjfCtE3AUgyjFWg,349
wpimath/trampolines/wpi__math__TrapezoidProfile.hpp,sha256=MjWnIUDwCJLpNXo47V-z86EPrLARm1_o4oGRQ2N0Ms0,7352
wpimath/trampolines/wpi__math__TrapezoidProfile__ProfileTiming.hpp,sha256=zVQYKtWRW4eQXJaEEIxpY7fRTXSpITrGK3GDJzEpbbY,282
wpimath/trampolines/wpi__math__TrapezoidProfile__State.hpp,sha256=Zbb2KN7FGKufUy4SrOu9HkIwSnHretVDLZMNABZ694w,274
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
wpimath/trampolines/wpi__math__TwoDeadWheelOdometry.hpp,sha256=kAqOmmOOuLlh5bHHK0mz9vkpnc4Mob7A8uyWE6n-pYc,223
wpimath/trampolines/wpi__math__TwoDeadWheelOdometry3d.hpp,sha256=WpFDQti9hBpcJM2C4MMuDvpcxDPdHyK-CHIGLQn8jXk,227
wpimath/trampolines/wpi__math__TwoDeadWheelPoseEstimator.hpp,sha256=tRMpzpHbC8Tj97ZvCDqWNANl38OYjp4pM7nb-viGHaU,232
wpimath/trampolines/wpi__math__TwoDeadWheelPoseEstimator3d.hpp,sha256=ZodU_bAQR-7wgB1ssZLBpsVuH7gp3ww-GKw0JR2KXvU,236
wpimath/trampolines/wpi__math__detail__TrapezoidProfileConstraints.hpp,sha256=PKQyX7WtY_xHMaZGTiKq3F48QqRZMkzoStlJg7_Q1bc,3047
robotpy_wpimath-2027.0.0a7.dist-info/METADATA,sha256=4n_ZBYjffObrBDiripFzHssyNcsfBm5ux0srdGdTpyI,482
robotpy_wpimath-2027.0.0a7.dist-info/WHEEL,sha256=EyTQ-LTOcuTsRH-BqVoM2zlcRdqRJlxymjQtIWHKnc0,101
robotpy_wpimath-2027.0.0a7.dist-info/entry_points.txt,sha256=I9nzOPB7l0bBu5z51FFTDtCZ6kTbgZRFGqCmIu-Ps9Y,57
robotpy_wpimath-2027.0.0a7.dist-info/RECORD,,
