hyperbolix/__init__.py,sha256=RhWjzQJl3xrTCYY3_lZZSKKzDnhDMOlFzUZUZmFAPj8,334
hyperbolix/decomposition/__init__.py,sha256=PvfglpCywTZy1t_kACAQy1PvzH3suqEnLlk47oQP4kU,1038
hyperbolix/decomposition/cosne.py,sha256=bAong12yV2pl4acRbjgmZc13iurJuEN5-gBMg2W-OOs,28146
hyperbolix/decomposition/frechet.py,sha256=eivCR8UUuPDQ2Uh0PvNwH7jOvsSnscb-tStb9WCA1LM,5511
hyperbolix/decomposition/horopca.py,sha256=_OuuqoF0QaR9ki277xgBwALkZIDNhm9aE1cHkLr2EE8,20790
hyperbolix/distributions/__init__.py,sha256=eixXzh-PF0IqNEaJExRXvUxRJ0wJAND1KMh091Pmh7Y,231
hyperbolix/distributions/_common.py,sha256=QUB1j4-Hf59L0SQiFPm3lZ4gVXBOgRUXPx12M1z8-e4,2858
hyperbolix/distributions/_wrapped_normal_base.py,sha256=faU5zcG61t2H4XbEfQaCqLQ3Tlzi-zBVk3yRcnIjBdQ,6060
hyperbolix/distributions/uniform_poincare.py,sha256=2oC0m7K6nHhYEYsBN336Z1NVfKyWiaNnB_lZIMzYjlw,17367
hyperbolix/distributions/wrapped_normal_hyperboloid.py,sha256=6D7zfW3w5fpusOpPa9bMFm-fQL18mdqJO_SHjqOmIXs,8839
hyperbolix/distributions/wrapped_normal_poincare.py,sha256=S8t6-xXlppLOQfU5MIiYJOMyRpXDBiOG-PafadxJSMs,9176
hyperbolix/manifolds/__init__.py,sha256=q41semmJ-Sm69hI9aWBJT9pWOFB9VjoAIUrQXmae-HE,607
hyperbolix/manifolds/_base.py,sha256=k6QbP5EJy37-h-NZQ6vlc1PKmhcG4VLLUXEwo8KlquA,2796
hyperbolix/manifolds/_gyrovector_core.py,sha256=duMDExxDShEUOP_wdNGD33swrwjm_gmczD_UZBN3000,11496
hyperbolix/manifolds/euclidean.py,sha256=KzsZxRMQtHx6zMRFpMqCzXuBi3c5RWOZKskYCMhBNiA,16557
hyperbolix/manifolds/hyperboloid.py,sha256=088dC3eKKJPbqSxY33xADML8pXr-OAd79SkhBSlUomY,81219
hyperbolix/manifolds/isometry_mappings.py,sha256=FG5AeUlnFf9Fc0PmUOGkMCzWWdXIN79S0tiop_xJ70A,12540
hyperbolix/manifolds/poincare.py,sha256=dr82hUSPpz2Lz8SfdYGZG7s4N8TJ8OXFvVTOkOA3X4w,45516
hyperbolix/manifolds/product.py,sha256=fEwfqpSxLA_TGcT0xBHNu-a-QhondHSZ0yXiB0Ia2lM,23035
hyperbolix/manifolds/proper_velocity.py,sha256=Em_Mz8QNO7y7rUJDemHSI2-JZbTh-iTbpebZjdxGyss,29147
hyperbolix/manifolds/protocol.py,sha256=Ubo1iUmHGnf--DB_f_Ykv30SMk7BWEHoEMLiZ9ClFPQ,5656
hyperbolix/manifolds/stereographic.py,sha256=F35WpH62QgDL-CC0UqsYr-18FLXZcMBm7R-nY2ykYRU,30711
hyperbolix/nn_layers/__init__.py,sha256=cHHHlhaKAYBuav5gK4XvV7S7bO8ia-Jhh133HgoAzSs,4295
hyperbolix/nn_layers/_helpers.py,sha256=GyOsrNL99rVQvwl2nfkWt3ZBqD_YXPm6uu7bbMBBqeU,2123
hyperbolix/nn_layers/busemann_core.py,sha256=QPmkU0nuOv40yEN9q5fHKpqX-WSfqZ4rCC2H-7KDO6Y,8066
hyperbolix/nn_layers/busemann_linear.py,sha256=mMLH_-XqEMT1Ii2Rjr4bATo6pP_TZcWWWzcZROYORrk,10536
hyperbolix/nn_layers/busemann_regression.py,sha256=UPh_o5UKuPQ0HojnmzOYJVbX0SekKbBpqdE2PLXIddY,5868
hyperbolix/nn_layers/gyro_normalization.py,sha256=i8QVHtctkmig5BWxOA0Ynl09Fe6c5zh4NUKQqOJ3BSM,18577
hyperbolix/nn_layers/hybrid_regularization.py,sha256=Gc2CEua8VaKvW3s2zqU7Ih_5Aa8WdfbgAUsC3RFkmew,4226
hyperbolix/nn_layers/hyperboloid_activations.py,sha256=XkEuF21GfaJd2G64PFzkAWko7pKBI2f9PLZ2UEBJWXA,17139
hyperbolix/nn_layers/hyperboloid_attention.py,sha256=d6y9ijXHwm8s3q_LgR-yGU5q46tln7hKaGxnnr110Qo,21363
hyperbolix/nn_layers/hyperboloid_conv.py,sha256=BQDpVwHqSjSmL8_ExtRXIosVCnoXZpW8a8vK-2ohjts,39410
hyperbolix/nn_layers/hyperboloid_core.py,sha256=Pgokt0Tx7ivaq4DNfAIMouS2B6MqT-EsH0GvBUgkQ8w,43365
hyperbolix/nn_layers/hyperboloid_linear.py,sha256=30pMoWP8RobefD_4bccGBqU6vjNxg5YO9m7ikEQaKGo,49648
hyperbolix/nn_layers/hyperboloid_positional.py,sha256=-SlmlXY53EBX2AHS3g_Jd6ixnd2OZbmUIm5KRE9J-Lw,9887
hyperbolix/nn_layers/hyperboloid_regression.py,sha256=O1u1JxhPg-1z5HVeNbz2AX1-oFdXQPGmtX1eR_cpe74,9054
hyperbolix/nn_layers/hyperboloid_regularization.py,sha256=HR25evyaH1qrbiZtqJI6GpGODPtTNkUG3uduUkLSL0w,15768
hyperbolix/nn_layers/hyperboloid_residual.py,sha256=00lVU8NWzBWjp5qtQbLtZCqIL9UT5W7I0coYXp416rk,7385
hyperbolix/nn_layers/poincare_activations.py,sha256=9J4eaH9RuHc40Lz1Mz0MG3-mLoTqOmomYztGLCVqgPw,5419
hyperbolix/nn_layers/poincare_batchnorm.py,sha256=c_66C5f79Anjic8eC-5VX3_ADqqjboEzIF_YDomW64g,13572
hyperbolix/nn_layers/poincare_conv.py,sha256=-CtazV5m-NYpu5HIfzKgQ7s3z9l-oSvBWl4on_qlqC0,9966
hyperbolix/nn_layers/poincare_linear.py,sha256=UyR4PzIrVHs5pWyUl5MO-MCDVDxRPmO5lRq-77Wq_yc,10978
hyperbolix/nn_layers/poincare_regression.py,sha256=KycsGdu0A2PcMbJNMtKqGKLK18Dpc5II-rUvLJr0g_Y,13989
hyperbolix/nn_layers/poincare_vq.py,sha256=QiPs1mxe4avqG7PaMLt6nI2rr5qPEa6isIDq1L0P5bU,20844
hyperbolix/nn_layers/pv_conv.py,sha256=n6ZthudohJ2odSvXcYecjWcrmM8AeSQvjynUCtmz7uo,8823
hyperbolix/nn_layers/pv_linear.py,sha256=VjWCVvIaF6YnS1XIIbUx1XnOc9jiNhrLYarV_-lC62g,7012
hyperbolix/nn_layers/pv_regression.py,sha256=7NT4m8OP8FeUirtCSiZaH2gJ04-_vNpMsjud0FEUgw8,4587
hyperbolix/optim/__init__.py,sha256=gVI88rO4Mm3CjdCNPRELaT9RRFzwStHUXbRW6AjNp_M,1773
hyperbolix/optim/_riemannian_base.py,sha256=ll8DHg7_sTv6ecNtVAd2S3yCfpvVWu6YDvUrhtvIn00,12512
hyperbolix/optim/manifold_metadata.py,sha256=aMJ9Ue0TCeiBylkzNeC0H1tQWhB0p7MAyRTAOLvTo3c,6914
hyperbolix/optim/riemannian_adam.py,sha256=3Z238A-FcJVhoEPJIMknlzBGZZPWHXEeP0TwIQYjVxE,6683
hyperbolix/optim/riemannian_sgd.py,sha256=iGF5CvFHHon3mrpyAe8qAqbBc5gkq7DOtXpTKs5dE5w,4715
hyperbolix/utils/__init__.py,sha256=MIdMFXP2HCRkJiwPUt27fZFtW5QB-5U5TJtY1KgHQDQ,778
hyperbolix/utils/curvature.py,sha256=uef5X-J9xHf7AkKfdlvoKmDM4x_B0gwrzkT2rurcXDE,15584
hyperbolix/utils/helpers.py,sha256=MoHNFnD53m-kT1dGo7Ek94HXES9RMyL89SZMLZrlfME,12012
hyperbolix/utils/math_utils.py,sha256=tLnzMWc2vSg4aI7WQ_LCI6SnNJAWDhAPZlYh2tWfk_0,47118
hyperbolix/utils/precision.py,sha256=VH1LlfaxWh1XuJnhLX_ZiS2x6vqhMXzFatjT498DLUo,2566
hyperbolix-1.2.0.dist-info/WHEEL,sha256=y6e-a5KI2W-qDAJKfh9Xr81bin8NgUdfWgz3VSXXpe4,80
hyperbolix-1.2.0.dist-info/METADATA,sha256=GkGN1vADi8G51BQIb2Nl8nExNFgUWjrpqYGsCqGbpMQ,7913
hyperbolix-1.2.0.dist-info/RECORD,,
