Differentiable Ranking and Sorting using Optimal Transport
- M. Cuturi O. Teboul J.-P. Vert
google_research/soft_sort/
@ East Exhibition Hall B + C #60
Differentiable Ranking and Sorting using Optimal Transport M. - - PowerPoint PPT Presentation
Differentiable Ranking and Sorting using Optimal Transport M. Cuturi O. Teboul J.-P. Vert google_research/soft_sort/ @ East Exhibition Hall B + C #60 <latexit
@ East Exhibition Hall B + C #60
x1
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sha1_base64="jQWzMk8zpeXKX2vmqr65LBxy2Rw=">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</latexit>x = (x1, x2, x3, x4, x5)
<latexit sha1_base64="8p15iRfcZmSua1snieXaBCefSs=">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</latexit>R
<latexit 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sha1_base64="jQWzMk8zpeXKX2vmqr65LBxy2Rw=">ABIN3iczVxbd9w4ctZubrvKbTY5ecoLJrIc2yP1qNv2eC47G13cljW6WG7JtmxR7sMm0d2MeBOJbrXMw/0ZeU3+Rn5KnvKWk9f8g1QBEiApGxPcnIiH7fIq8KQKFQKFxao9j3Urax8W+/+OUf/OEf/fGf/OrXy3/6Z3/+F3/5xW/+6nUazRKHvnIiP0rORnZKfS+kr5jHfHoWJ9QORj59M7rcQf6bOU1SLwpP2U1MLwJ7Enpjz7EZkKw7Vn/Qf5otho/zO8MvVjY6G/yH1B+6xcPKUvFzPzN7t9YbuTMAhoyx7fT9Ly7EbOLzE6Y5/g0X7ZmKY1t59Ke0MxmIzpJp95aMPOZl0TXa7Y/iRKPTYPyXM0oXN4DO2AphcZb2lOVoHiknGUwP+QEU7ViwnS9CYATKw2TQ1eUhs4p3P2Pjbi8wL4xmjoSMKGs98wiKCZiOul1CH+TfwYDtQV8hztRObIeBcZeXl62nFEyQ0EPQ/CKmic2iJLOCwAvzD9aAH5K8w/blEwycXv9bEDgI7X5Y/1fq7cy9OC1sthLG0to/8SztJ7Jt8lUwZi7/+muH2WEnSiZfx5eTryV72QrptRNBMaELpYKThC5d5OfdC3gbRYvMSqH1MUu9D3Slm+tloFXdiKVYw1WSRgElLFdDz3N9olLx16IzylhUxs6zw7JiJKRD7V2SRQSJ7G9CRlhRjTa7Ld3zoBM4ALeWFGr0Je2QdYfhXVFygKz60Y0FRT1KDHUFPX8rKiZcYHU13LS6WlGbG9d6q0eIwGYNSaEg5BJS2A7aNXh2VQhiMYL26GoHilalgsJ/AidMpsV0XOoFNaQqdh0ZQma7aXNFezrXaUtAORgiY18Z1CXLGxXowuGLFHo4TOUx3vjPMszwoH1EUnBY92JjWmRwum16F1SeZIUeZ0eCU0fhTSNOdjYjoak27h5MwlSIGH2XisC0AY9lNUKQYOCA3yWo2gwROIBrsXQ1Gr0Y3MHyK4hPqwzhkMOr401PqMzvPfqxJwUPsw+it6t6poSBcBhrkBCEQNuAQVkCkQ4KhV805U2GmYZAwC5avKrpOontMJeqsAOTIEuRZhY6sMJNZEJ5rQcOb7oMPhfYfNdyCWHJkoIVtBDEzEUalHL7YsoKGWl4XNo1j0IFJyo9WniQ46TWoQmDUmOohTjPIgEo5cO7B5l4mXITQtIEhqAeMEo2M9jDOrZ2dnxJ0FI3I1oykGn+JG5FrSsKIEQjahNfpXqfTuY+THEypAa8TD9Uwqa6O/Mi5LEnSB/6BO0GcRCN75Pkeu2l0hP4ihulSb3E/q7VBwgTf5B5DIboKTjHRjLWQUgQo9OJwjldYB3vkihmHsRPHoebRutOJL0niokYKlHDiPoE0Gvb8Ie5ndSb7kJuZ3pEyuq4A4jGhYEO8mHP4L7sP82z3/eSmY+PV/vYvb1bQx68SO3IGRYV7SA6YJ2DF248OmVFlMCmArw/ZLCADnHZO7cv8DB5aVIydYfdh6hekT6/h0r9YI7UOMKotvpIuDOb5FujgI7mQh/la0GnytoZqfGntGpQDVTW/iSEdxigmbN/RHPbzPI9AcHs2WaMocmNAqNjgWCaf2w4LRJMZzMKc2r12QonPjX0cFJ9ljFMAJRaBMU1hOGSQCuguklHro6Dd0PbvDb8gVIbA2mc85EQ+/ZNym74mqEKGEeYOqEdwNPAV43ueHGgTVy8N5p8DgOq6XMYUXV1iwg9d/GeQ/CZBxFIiSA4+n50DZk4wSApJQG5Nq+gbgZkRQimGf7kJm5GEchoZ3ShEJYXV71Kfv7lETBnGJiFSDbJlAiGXs+hfTX90EGxmja68BUBEGX58xsigX53iXlabJex7OR1uKzWrhYpLwNmB4kZpfYSTwVUc8NqLEVMJR4rER9Q4B7xpZY07Lxo3MhWA2V3DhtHFETZzb6yRYvBMlTO9Kbmu+eHR4P94lExpCKiw6DxbQ6GuwWqFGvjmhV/tamJw5Dr0a7pu2n9RQdYxv6ILFeqMuv4ZqKA90qUmkWrNs/2DmdMGrDNSL+mt6hlM7oB21IDenXQUNuDGq6GqmN8Q1dRwzquhmoD3Q12/GgqRUN2GakX9Mr7diIbsAq5LKIahBGoQGWfE7z06LB50NU3scpXzdnZ8XxIvsuELV8fDfTi4r0IEgLK9qsDTyZ4bOE0nSFaYzaFRyUwUWFMBFrpt6LpYAS0Ky4YVAo3Ma1oiYn197Lqyuvuk8FpQoLhDrkgKYKfUmU0a+6DYsjmrwSIsVu2bJAPv3ofNsyPEgfPQxMtlxWyTMIHZA+Q+gAMZgcxDpQ6cIFzSce0kU4mZYxkGAQiuGR2fQsC1J9RKYVoEcz3IjpSagVKTW7AKh9DEQEWKG3oZiyDmFTJ5iwz2VIGaOYvF0tvnrHxEljk03DCINGTG4fpQdNX+92IOPLrdhOcNcnZAReCb4in4jEr2wKLtg/rlToNJd0iWwT31hKZyNlF7GpZIAVv8SbItg9dETB/JQGb5nuJuQ0UYgUowR0Up+Ayn8ydnaseA7ECuAGsaR0jktU5V6pt7tK/YH+nGCrDsu5L42R1mts23R9THXR5Ioe9Zth9PM/F2X+nGjeWcFMuomTSagrcDMlwo08z6So0ncmK+XTMxMjM16nvNjS4SX9XK8huA0BMIJ2GkVsiqPbG49hqFLe3zZucDR0FKfnq8ty3+lqBkMj1w2LkQOGeF+AoY0Ir1QPH4Wc9C4OrA92yfis8tKPFyicq24Ilh/UmEijt9elDX2eHF8UR+NyZdfglvZqmcB2pWyScUe4xgXirCb2ki7iO5VGwp47p8fX2d708EM2fKE7Uwuv6yZgGQqGaCQqXqxYw9iazBPoMGoSLYXiF1HmlC1lqYgd8kWtNcS8bosoUsnIMdphb3S+E/ScRxeYtQi3kGPHYgPbJr5NUi+hc1SNC2YbxgKDwYHvfhROeHmbyCmEVrorvQy48GPNeUT9LmbFe9WIBQkGF9TE2mQ0iOHBtqZYMT5iV7rf52SlJ5He2PUCYl27JZj8jwWEySRP/oObJ0Bi3APRyjM2RcZF9ZAt4UhsNZjHPMlvFpNPoN8oq6Jt6jqm4mQ2uNRUVY4M9oLVhwiV4sOtewJ5CkJAyBVaW08FVRaxgfonch+kDnGtnF2BMrSwx8gM+e7Z3Vpi96rUGO+m+Eb6ukpPj/s7es70dcvqCnD7vk6O94xMy6O+Otga7L3bOt17cUSOt47AwJos+yrlOHmDaxZXD7usrTDOjl/z0WcJBvL1aSMn7+I9C97Wj4v35YVrlOlMBKGNO4bEc9agif4glVdsB/LbflpHoqaqJowm4EhD9pfBnaZRjVuUVoVOkr9A8xzYbnSKNGEW+i2eFkS+2gvmpGehw5aBvO9VDQ+ZozrZTO2DxjbUIT14pkxI/Cp0YGEbHKsc8Ro/htG1F21a0WNHivK24/gLt0V6ZSYK1nYgsFtYV0Rwy7dJBoyQBvFfg8FXulaCv3NS1MBVNXBVrd4oWuHM5NdUz9UOfGqdnK8Bf5J159V217b/dUVHMOA9dHk8oplMJrO8YG3vWDCAdvs8ClkvBru8P63+juAbVXi2NzgBzY+UZhSH4UozOZ2BSwZszuPYPEhdPbARyroHe9EBIvTephd1zArLyqFKF1erBqZviabZ0DoiGwhXjWVQcaySTEQbHJxtrG53u47WNXAeO/Bl0sn2jgBuAei3Bm6SUAi7JrDzWKg1wC7mXEl0HSrwI8T1lCqAevc2AoKmEdr3VotobklotYKPvI4t9vAncBoLdidb9c639QAsRcq7YCAWq7VDBDcxLOExw/ZpG+wTY9egKf32w8qcF9TM7RvKXFulC7zsPvUO7J414xqLQIc3y0f1uERUVIUYTBK8ScoUHVWUKzTIbe/2+RKz2iQ2Xq3hKg+DT7TdtghWvaRDcebt1m6BwoQa54+N2w4j+VBFbM8z+frthuDM2lKXmh7pQZW5Y/bmTSnOQPkRAQM3w2N89uFWvGBQNjegrn2gWvNUv+tLczbIBhKwQT5ybRA9vF73R+8uQ3b5dtjIYm8TV8GkZdvoQIuYdBOmazdKGe9akPyKuiZrxQg2n9qKrQ8ose/f2rjaHMinvD2lHOtGCuvQq5BvrqG51GfLhc2uMyw58rufumLfz/TlYA/Q4EKa0/FOxeGRZgo1FSFVAYc5hIr5Qb9rCQFBzZNeiA1TJwrd/Lx3kRG+U2FlsDgh1g8/WD/wBQrfgrFyItMbW6U3tkp5AkULFO1a0a4VbTxWxLEiNuVQqaKlijbdUcRp/n5Hki8Vw+QCKeYChybdPsCj4hBSM85yIiCQNSXhCk4i2lYUvV4UzRzhTtraK9reSwI0UdKeRC0RaK5iao2gzRZspGlU0qmhzRZsr2o2i3ShaomiJon1QtA+Ktqdoe4r2k6L9pGininZafErRX2lkE/FYFPzhbjYUeQFHDFRUpOKrheK+kLpws260vn43l3pgSPKjx8Uyx3FUyxXvpu6W1rWBWqcMHmkRa3Ngomc+dD9nzIXCdNW+QVjsqPMtdE4JCWQFLnr/t5VUkosCy3mBTQloVR5clOLHjOh2HJSHROUprJz7aHyT1wt+HG/YLqcDJfS/BNVw6rH520rYI/53yleR2sQfSFcOvpzC2HMvWlbt61HcpyzM/muBvY3b49CsXbsSgZiJMYsyc4Wqah25+pwAj5hpES2uN37USlwqaxiWeIHje/GavH1qROEtfo+FTypBOaXwntua2v54BXflXPCNRZx0Hlvi3AeIeAO595gGeD/BhkUulzIyKwsL5vt2ZINkQt9XOdnIszv7d/JicjCyn4pUIbEOEvivIpXjdKI1Aw/n6A7eA2lsCpt6iftUa8tD+PmfNKdXKF0XDXrIq/Zrc4LXmiME0AKk+qKkP2KOaomFQR5WDVL90VPnso+/hH+mcQb/y/08qPTz0Sf18DoZ5TCVmF164nD4Y127NS67wBpVePOQpxCVfiVcjGotnes1LF9fk8KZPCsEXh8IwHvwJrFh42XQ4+KdU5l6PHTHcY36wyquOfbeAneLI3vegKn2AqCLOm8ui3Nr/8tcsjA1BZpQRLZ0XerC4u9d37H3DX0jb1JqE3piXYd8LWc3mCED2xFT5VBM0vBephvMHjGNu30qmcyDoCoR/KWYcavIopwD6B68cXpQkvrFxDXK+iVxMFDUgSzn5UtFeylp794p2jtJOzoSNDfNjiRtd1dNj7tlKbPQpYHDzgcyAuznmqS5LAqS1YGqDuzvJKc/IbjfxGkp9q5KdqKtfIJ5J8pFVUrmjkXckeUsjq7R0oJGV/V5pZJWUvdbIryX5mUZ+JsmBRj5UKfYhfx1+9X50jzdCZhqHNbwgxLfNfDPJWNqMOaS8dpgpJKRGgwmGNYp/NZx1qt1K7yrkbeVQ6lkZVPdfIzyV5qpGnVTSsTfDX8LKgHWjQA+XUGln59Z5GVin5vkber2bTP2kslbBva2S1f/5WI7+V5FONrEb9XlouVT2/FOFqNY5+6m+qJHD6DJU64B+PswuhyrP7caJy6F4qnHEnknb1isJliS0mgTuYmfzLPSw1nKkidaT02leO1f1B8TWAov0MkPDxO3azMsSH3fv+VKjV1s+p3AjhPsQyeW+UlOi+p8gKdF1R5RzrvCHlFNSu1PNZquW/Hsa17ilodhypkdsHg4VpYVZYUlPZc/vlImSvpO5x6nLpiYeRj9E78mGYQiA3Biowz6rcs/t5RBXRJxXk5IyZgyJ/LcV1ludeZVxbwK51Vc4byKU8+PQslG/WB0/PU+gymdKidMKGTbAetZq3hbWwuNwyVT+4U/CpLcNIrISx0vM/WqzNRiRGQJkRhTHOvFObZeNc+jxOuoWGcZTOTXbknLw+rG0LnuIlHzyQ52mFnSTRtSojuHnDr45RF6+pZMXe0L3FsLtmD7v31+CpB0+9+2uwxopYigQXCO59uWkVL043DuFzFa6zdEOvKx0jSwLctbjrUElI8LDNpnt8Bh+DP5d+ON+Zl2id7dtGaezOM4z/tmCcOwEkmb+SZoRl7COufRliQdqkO0f8EmwUWYPdMJ/0lYtqLH4zk8bIsHvaOEHaSsC1tdJnvHPdsgcEXOjt4WkdmseKTXU3ATNi52Cjx34tiDwfj38b/kSJy4XYSy2Sqcz/DoA/2zpKBpAX+PHLVsO3JukfDClC9BrLU2/znmiy7+2dbZE1h4kfb1fxdnyeiV+tDoMQgWipKv8GB360AXBHI8+Ka/23gXArpPjdakn+VS3+2bDO4isq9R3mliN1e5QWg3xenKjPixP1zh8N6FHJRTDlMLzQCSlWjb1/59u6Bvfny0Wcur907b6MXTB6jEqOjCVYbxhtfnbtd9ZlvWDZf0ofuEN7TW8/t2yCLXkdFPVT69uKeEzFKtVIdR4MICkpvhOg+5zsAKdgY8uOF27Z4Yd7Y0tb7w5ihIXRj1IFytb/i4KzKxNbxzijsjUTh4IH6gIsGRG5bsQ2MQLGRUEv2xpQh6IjTEszORoBZ5rBUpMpQRFOr93/yJv0emdr3QvVnpCF7f5JIlmsdjtCTbZVNzqcr3A/rbz5LEVb8rbcx82rbnm7nyjGKePxElg8Nm+N4FM7JImIemh3MSPRrYP3cAgp2HXkvy0hU9LkKyOysrd8StslIYn8qkLt4oxaiLH61lCgFKEOUNLl7VxzJGHRwSjwGHhFMmO6fFP1/WrdCu9UkUpzHUBQ+2VFXZi14WhrFk4d6L4Bi1X2EJeRAyp5dspPjcITwvhqYTOQqzG5+uQVb0jrImXGkGoaKGyrRiAm2MPXDQas+topSsF+YXIiv9y2V7M+O1AqahQO/aUZeoVFfaQb7rOUhfveJhplaK5uJOYtUqsWzD+9dJBDOxeOCyC1nVpiK+e3r23thbicWkp3nysJK/BGmoSIWgT73OHbmE+ckfGVfw6NIEgJtrPe6GocNFRvHAcG2IU5rUbkjIKIuzu+QrcjeX7wG8r1feKbz/qN69cL7tZduwGoDFmjXaq+1Pjv8xz9SO+/N2cH4Z50dSKnc3FDG6UM4geudvh+sNiIk2TCt4TVS6/1rojLrsvs+DLcKM1t6pj5QYAt97lJLuUy6fdrTx/X24PfOzvmbQgyj9ocouK2l80qc546q+XVCyHRo/Q+Xn+wEQojPG0+JOblW6pnIAKgchFv0lVdO/jBx5Wjs3yi7uEXK13z+bUH173Ot2Hnd7L3srmdvEndX619LdLf7d0b6m79GRpc+n50vHSqyVnKV76p6V/XvqX3X/d/fd/9j9TwH95S8Kmb9e0n52/+u/ARW9GvQ=</latexit>x = (x1, x2, x3, x4, x5)
<latexit sha1_base64="8p15iRfcZmSua1snieXaBCefSs=">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</latexit>R
<latexit sha1_base64="sn27ldAFhbChy/2UM/VvZo/ui8c=">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</latexit>Sorting permutation σ(x) = (3, 4, 2, 1, 5)
<latexit 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</latexit>x1
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sha1_base64="jQWzMk8zpeXKX2vmqr65LBxy2Rw=">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</latexit>x = (x1, x2, x3, x4, x5)
<latexit sha1_base64="8p15iRfcZmSua1snieXaBCefSs=">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</latexit>R x1 x2 x3 x4 x5 = 4 3 1 2 5 S x1 x2 x3 x4 x5 = x3 x4 x2 x1 x5
<latexit 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</latexit>σ(x)−1
<latexit sha1_base64="lXqLFpEHIrE5CWSPigmyKkBDPV0=">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</latexit>:=
< l a t e x i t s h a 1 _ b a s e 6 4 = " F u t M 9 6 R 4 k P u D P Rxσ(x)
<latexit 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</latexit>:=
< l a t e x i t s h a 1 _ b a s e 6 4 = " F u t M 9 6 R 4 k P u D P RR
<latexit sha1_base64="sn27ldAFhbChy/2UM/VvZo/ui8c=">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</latexit>Sorting permutation σ(x) = (3, 4, 2, 1, 5)
<latexit 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</latexit>3
x1
<latexit 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+ τ
<latexit sha1_base64="tYRq/IZwilhvm8TVxltIsV7+fjk=">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</latexit>x = (x1, x2, x3, x4 + τ, x5)
<latexit sha1_base64="zs8CwFSuQpWLPaUVJpbU/Eqk=">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</latexit>R
<latexit sha1_base64="sn27ldAFhbChy/2UM/VvZo/ui8c=">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</latexit>When adding a small perturbation τ to x4,
<latexit sha1_base64="PFviS+3uHO3AngWMTH/hgM7IEkc=">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</latexit>3
x1
<latexit 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+ τ
<latexit sha1_base64="tYRq/IZwilhvm8TVxltIsV7+fjk=">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</latexit>x = (x1, x2, x3, x4 + τ, x5)
<latexit sha1_base64="zs8CwFSuQpWLPaUVJpbU/Eqk=">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</latexit>R
<latexit sha1_base64="sn27ldAFhbChy/2UM/VvZo/ui8c=">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</latexit>When adding a small perturbation τ to x4,
<latexit sha1_base64="PFviS+3uHO3AngWMTH/hgM7IEkc=">ABIXniczVxtc9w4ctZdksudksvtJZWqVOULNpIce1ea1cj2el9uL3rxWNJKluWRbMsWpSkOiZlhxDeRmNHILN7fyK/J1+Q35Ft+SroBAiRAUrb3Ulcnl0dk9MNoNFoNF5Gw9j3Ura+/j8/+/lf/OVf/eKvf/mrxb/521/3W8+3fv06jaeLQV07kR8nZ0E6p74X0FfOYT8/ihNrB0Kdvhlc7yH8zo0nqReEpu43pRWCPQ2/kOTYD0uCz7psJDYntul4JjZJA9v3SUwTNk2GHEKWLWZPlwmLyPJ8Gh5dfDZ0npnf+Q+kO3eFhaKH6OB7/d/UfLjZxpQEPm+HanfXY3aR2QnzHJ/mi9Y0pbHtXNljmtlsSMfpxFsNpj7zkuhm1fbHUeKxSVA+eY4mdA6PoR3Q9CLjBsnJClBcMoS+B8ywql6MUGa3gZDQAY2m6QmD4lNvPMpG31zkXlhPGU0dERBo6mP1kHrEtdLqMP8W3iwHair5xBnYie2w6APFhcXracUTJDQ56D5BZjZlGSWUHghXmGHy0AP6V5h93KBjn4velNbaDwM4X5U+1/u7Mi9PCVnNhLK3tQ/KThL7Nl8hE8bi76ymF2ImS8Vfx1fgryV60QnrjRFBM6EKp4CihS+f5efcC3obRPLNSaH3MUu89XermehloVTdiKdZwhaRQAlLbNdDb7N94tKRF+JzStjEhs6zQzKkZOhDrV0CDuktjcmQ6wIY3pNtntbJ2AGcCEvzOh1yCv7BZfRfUEisJzKwY01RQ16DHU1LW8rGiZ8gFV1/JSaWlGbO+fKi0eowEYtaEQ1BJC2D76NXzsiohDEawXl2NQPHKVDYT+DE6QDBXQCm9AUOu0mMsoTdZsL2muZlvtKGkHIgVNauI7hbhiY70YnTNiD4cJnaU63hnlWZ54EGjqmLjgse7YxrTI8WTK9D65LMkaLM6fBKaPwopGnOx8RkOCLdwsmZS5ACD9PRSBeAaO2nqFIMHBDq57UaQYPHE02LsajF4Pb2H4FMUn1IdxyGDU8aen1Gd2nv1Qk4KH2IfRW9W9U0NBuAw0yAlACIG2AYOyBCIdFAq/aMqbDBMSgYBdtHhF03US2EuVWEHJkGWIs0stG+HY2oiE040oeHU90GHw/sOm+9ALDkyUK2guibiKNSj15sWUBDLa8Km0ex6EGk5EarTxMdJrUIDBrjHUQpxjlQSQcunZg8y4TLwNoWkCQ1ALGCUbHehnVs7Ozog7DYbkekpTD7fETciN5SESMQtAmv0/1Op/MAJzmYUgNeJx6qYVJdGfqRc1WSpA/8G3eCOImG9tDzPXb6Ai9eQzTpd7iXlZrg4QJvsk9hkJ0FZxijo1kpIOQIEanE4UzOsc63iNRzDyInyL1aRitO5H0nigmYqhEDSPqI0CvbcMfZnZSb7oLKaDpESmr4w4hGhcGOswHGwb3Ze9pnv3hD1Yy9en5Whezr29i0IsfuQUhw7qmBUwXtGPowrlPr7WYEsBUgO9XFAbIOSZz5/4FDi4vRUq29rDzCNVbPJ1ctlIvWIYaVxDdThcBy79DujkK7GQs/FW2GnyuoJmdGntGpwLBVDe5jSMdxSkmbNbQH/XwPot8AwUEs2ebMYmNwqMjgWCaf6R4bRIMJ3NKMyp1WcrHPvU0MNJ9VnGMAFQahEUlxqGSwKtgOomHbo6Dt4NbPa8AdKbQykc5HQuzbtym75WuGKmAUYeqEdgBPA181uPFoTZx8d5o8jkMqKbPYUTV1c0j9Nz5JYfgMw8ikBJBcPT96AYXUpgEkJTSgNzYtxA3I5JCBPNsHzIzF+MoJLQTmlAIq4srPmX/mpIomFMrAJk2wRKJCPp5D+j7IwBhNzowFUHQ5Tkzm2BvndFeZqs1/FsqLX4rBYu5ilvA6YHidkldhJPRNQRj40oMZVwlHhsRL1DwLtG1ojTslEjcy6YzRWcO20cURPn7joJFu9ECdO7ktuaLx4d3o/3yJiGkAqLzoN1NvoarFaokW+O6fWBFianjkOvBwem7c1VB3jG7pgTd+oy6+hGsoDXWoSqdYsO7j8ouYZ4wZsM9Kv6S1q2YxuwLbUgF4fNtT2sIaroeoY39BV1LCOq6EaygNdzXY8bGpFA7YZ6df0Sjs2ohuwCrkohqEkSihQVb8zrPT4kFnw9QeRylfd+fnBfEiO65QdTz8t5OrCrQvCIsrGiyN/Kmh80SdIXpFBqV3FaBQVwkeumnoslwJKQrHsh0OiMhjUi5uc3ngurq687jwUligvEmqQAZkK98YSRbzsotmjOarAIi9W6Levngy8vw4b5UeLgeWCixZbLCnkGoQPSZwgdIAaT4wgifegU4YKGMy+JQtwMyzgIMADBNaPjUwi49phaKUyLYK4vsiOlpq/U5BaswiE0MVCR4r5fxiKIeYVM3iKDPZWgAZr5i8XSm2dsvAQW+TQcM0j05P5ieuVB09e6Hcj4ciu2E9z1CRmBV4KvyCci8Subgv2DysVOs0lXSLbxDeW0ulQ2UVsKhlgxS/xpgh2D53TxIE8VIbvKe4mZHQeRqASzFRCj7D6fzJmdgxIDuQK8CaxhESea1TlfrmHu0p9ge6sQIs+64kfnKHmW3z7SH1cZcHUuj7lu3Hk0y8PVC6cf85J8WyqyiZtJoCN0My3OjTLoCTWeyYj4dMTEy84zXKS+2dHhJP9VrCG5DAIygnYRm+Do9kYjGKqU97eNGxwNHcXp+cqi3He6nsLQyHXDYuSAId4TYGgjwivVw0chJ72LA+uDXTI+qbz0wWKqFwrgjWH1WYiON3F2WNPF4cX9RHI/L5/Dm1kq54GaFfIRxR4jmJeK8DuaiPtILhVbyrguX1tb4/sTwdSZ8EQtjG4+r1kApFCoZoLC5aoFjLzxNIE+gwbhYheIXVe6kKWmtgBX+RaE9zLhqgygawcgx3m1udbwU959EFZi3CLeTYsdjAtolvk9RL6AxV4LZhrHAYHDgux+FY17eJnIKoaXu0kYGXPixZjyifhuz4r1qxIEgwtqYm0yGsTwYFsTrBgfsUvd73KytCGR3sj1AmLduCWY/J48FhMkT/6DmydAYtwD0cozNkXGRfWQHeFIbDWYxzJbxaT6DfKSquibeo6puJkNrjUVFWODPaC1YcIleLDrXsCeQpCQMgRWltPBVUWsYH6J3IfpA5xrZxcgTK0sMfIDPnu2f1aYveqNBjnpvhG+urJCT497O/rP9HXL6gpzu9cjR/vEJ6fd2Xx1u9fbZ3uvzgix1vHvT4BtFn2dcpw8wbWLC4fd1naYZ2cv+ciTpL1xWpSxs9fRPqXPS2fF+9OLKtcJ0pgJYxpXLajHjWET/GEKjvkvxbclI9FTVRNG3AsKfNL4M7TKM6twiNKr0FfqHmGbr9XtPRoxjHwXzwojX2wF81Mz0OHKQd92qoeGzNGcbad2wOIbaxEe0FImJX4QOjEwDI9VjnmMHsNp24q2rWixosV5W3G9OdqjvTLjBGs7FlksrCuiGWTapYNGSAM4r8Ggy91rQR/56Sogatq4KpavVG0wpnJx7umfqhy4lXt5HgJLvJPvPqu2vb+7qmo5gwGro8nlBEU5lMZnB2t6xYADt9ngUsl70d3l/Wr0dwTeq8Gy/fwKaHynNKA7DlWZyOgOTWDJmdx7B4kPo3AfsayC3vVCSLw0qYcV9oYTkKVHlSqsVA9O3RPs6VzQDQUrhPo+JYIxkPMTg+WV9d73Qfr67nOnDoT6GT7VsFXAcMQL8xcOEQtg1gZ3HQq0BdjHnSqKbUIEfIW5jFaUasM6traCAebTardUSmlsiaq3gI49zuw3cMYzWgt35ZrXzdQ0Qe6HSDgio5WrNAMFtPE14/JBN+vprbNOjJ/D59fqTGtzH5BzNW1qsC7XrPwW5Z483igGlRZhjo8O7owoqIixGiC4FVCrvCgqoxyhQa57d1em1zpGQ1yu+1yFU9pEHy6/aZNsOI1DYI7b7fuEhQu1CB3fNxuGNGfKmJrhjk4aDcMd8aGstT8UBeqzA0rP3VSaQ7SzxEQUDM89nYP79QrBkVDI3rKJ5oF7/SLnjR3s2wAISvE+cm0ed3i97q/WXIbt8tWxmMTeJq+LQMO30IEfMOgnTNZmnDPWvSHxDXRM14oYZTe9HVIWvXt3V5tDmZT3h7QjnWhOXod8o1VLeyCPnwuTXCZQc+13N3zNv5/hysATY4EKa0/GOxeGRZgo1FSFVAYc5hIr5Qb9rCQFBzZNeiA1TJwrd/HzjIiN8p8LKYHFCrO+/t7nCxS+BWPlRKY3tkpvbJXyBIoWKNqNot0o2mikiCNFbMqhUkVLFW2yo4iT/HJHkq8UVw+QCKeYChybdPsGj4hBSM85yIiCQNSXhCk4i2lYUvV4UzRzhTtraK9reSwQ0UdKuRc0eaK5iao2hTRZsqGlU0qmgzRZsp2q2i3SpaomiJor1XtPeKtq9o+4r2o6L9qGininZafErRX2lkE/FYFPzhbjYUeQFHDFWUuOKrheK+kLpws260vn43l3pgUPKjx8Uyx3FUyxXvpu6W1rWBaqcN7mkRa3FgvmXvO+2xvAFxnVZmvHxY76nwLnVMCSQkRe6X7pKSolocW8gKYklCpPbsuRBc/5ICwZic5JSjP52fYguQ/uNlh/UFAdTuZrCb7pymH1o5O2VfCnK80r4M1iL4Qbj2dueNQpr7UbVuP+i5leZHY/xtzA4f+XCjRjUTIRJjJlTXE3z0M3vFGDEXIVoa3yu1bikFlDcMSL3B8L16Vt0+NKLzF7HwSUopxTec1sT2x8t4a6cC74xj5POY0uc+wARbyBvPKYB3k+wYZHLpYzMysKC+b4dWSeZ0PdlTtbzbPlgOS8mByP7qUgVEmsgf8qUjlOJ1oz8HCO7uA9kMamsImXuE+1tjyEnz+mORuF0jXRoIe8ar8yJ3itOUIALUCqL0r6A+aolgY5GHVINUfPXUu+/hz+Gcap/3M/9Sj8fVQ/941+RilsFVa3njg8v9WOnVr3HSCtatxZiFOoCr9SLgbV9o6VOrbP70mBDJ41Ao9vJOAdWLP4sPFy6FGxzqkMPX6w/hmnUEV93wbL8GbpfFdT+AUW0GQJZ1Xt6X59b95DhmY2iItSCJ7usib1cWlvufou+BoW/ojUtQk+s65Cv5ewGM2RgO2KqHIhJGt7LdIPZQ6Zxt08lk3kQVCWCvxQzbhVZlHMI3YM3Tg9LUq+YuIZryT2+4ral+W8fKloLyXt3TtFeydpR0eC5qbZkaTt7qrpcbcsZRq6NPD4AYcDeWG2oZokOazKkhWGBqi7s7zSnPxGI7+R5Kca+amayjXyiSfaWSVO5o5B1J3tLIKi3ta2Rlv1caWSVlrzXya0l+pGfSXKgkZ+rFPs5fx18eTm8zxshM43nNbwgxLfNfB7kjExGDPJeG0wUslIDQYTDOsUfusY61Wald5VyPvKofSyMqn9jTyniRPNPKkioa1Cf4aXBW0Qw16qJxaIyu/3tfIKiU/0MgH1Wz6R42lEvZtjaz2z9q5LeSfKqR1ajfT8ulisqef6wQ1TrnINUXNXIYXYVqHdDLB9nVQOW5vVjxKVQPFYIu/kDYrVBEtyKQnU8czkj2d5qeFMBakzrcmcrz2DouvCQzkd4iEh8epm5U5NuTel1+qUlM3q34ngPMUy+C5V6i85IqL9B5QZV3pPOkFdUs1LY62WB3Yc27qnqNVxqEJmFweroYVZoUlNZU9d1AuQvZL6j6nLpae+DzyMXpHPgxTCOTGQAXmWZV79iCvCOKiPNqUlLGjCGR/7bCequzryqmFfhvIornFdx6vlRKNmoH4yOvy4zmGJKh9oJEzrOdtBq1irexuZyg1D5E7Br7IEJ70WwkLHZbZWnYlKjIA0IYoqjHDmndgsG+XS53HSLTSMonRmsiPn5PXz2rbgKV7ywQN5nlbYSRLdqDKC2zf86h18ZpKVuwN3Z8Puqv2oPtgFZ424GnjwSqsSKWIsEFgvtAbhkpVS+e759CZivd5mgHXpa6RpYFOevxVr+SEeFhm8x2eAw/Bv8u/PEgs67Qu9u2jNpHOcZ/2xBOHYCSTP/JM2IK1jHXPmyxEM1yA4O+STYKLMPOuE/asW1Fh856cNkeB3tPCDtBUB6+skz/hnO2SGiJnR20JSuzWPlBpqZoJmxU7Bhw58WxB4vx7+t3yJE5eLMBZbpdMpfh2Af7Z0FA2gr/Hjiq2HTm3SHhypcg1mqb/xzRf/bOvsMSw8aPt6t4Oz7PxK9Wh0GIQLRUlX+DAz/aALijkWfFtf67QLgVUvxutST/qhb/bFhn8RWV+g5zy5G6PUyLQT4rTtRnxYn6Jxy+m9CjEophSuF5IJSLZv6f6Yb+sb3Z4uFnHr/uK1+DF2weoyKDkxlG9Ybf5u9feWZX1vWT+IX3hDexWvf7csQi053VT10+s7SvgExWpVCDXu9yGpKb7ToPscrECn4KNzTtfumWFHeyPLG20Oo8SFUQ/SxcqWv4sCM2vTG4W4IzKxky+ED1QEWDKl8l0IbOKFjAqCX7Y0IV+IjTEszORoBZ5rBUpMpQRFOr/4CJv0emdL3UvljaELm7zcRJNY7HbE2yibjV5XqB/U3nyWMr3pS3595vWjPN3flGMU4fiZPA4LN9bwyZ2BVNQrKBcmM/Gto+dB8DCHYei3JS1f0uAjJlpeWlsWtslIYn8qkHt4oxaiLH61lCgFKEOUNLl3TxzJGHRwSjwGHhFMmW6fFP1/SrdEsbpYpSmOsChtorK+zEbgpDWdNw5kTxLVqusIW8iBhSy7dTfG4QnhTCEwmdhliNT9chq7osrImXGkGoaKGyrRiAmyMPXDQasZtoqSsF+YXIiv9y2Y2Y8duBUlGhduQpy9QrKuwh3SdpS7e8TDTKkUzcScxa5VYs2D86WDGNi9cFgErenSEF89vXvbC3E49JSvPlYSV6DVdQkQtAm3ucO3cJ8ZFnGVfw6NIEgJtrPe6GocNFRvHAcG2IU5rUbkjIKIuze+RLci+X7wG8r1XeKbz/oN69cLbtZduwGoDFmjXcr+1Pjv49z9SO+5/m7GD0k84OpFRubijVIG8QNXO3w/WGzESTLhW8LqZaP1rojLbsrvs+DLYL01t6pj5QYAt97VOLuSy6fdrTy/LcHPvT3TFoQ5R80uUNF7S+aVGc89dLKpZDo0fo/Dz/4QAI0RnjaXEntypdUzkAFQOwi36yquHfzgw8rRWT5S9+Czpa75Z3PqD683Ot2HncvN5Y2t4s/qfPLhX9e+JeF+wvdhScLmwt7C8cLrxachf9Y+M+F/1r4793/3fvF3q/3fiOgP/9ZIfMPC9rP3j/9H3T+JZg=</latexit>R x1 x2 x3 x4 + τ x5 = 4 3 1 2 5 S x1 x2 x3 x4 + τ x5 = x3 x4 + τ x2 x1 x5
<latexit sha1_base64="bhGbZs7D5+SUy1sqoXI/GmRXo=">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</latexit>R is unchanged, S varies only in one coordinate.
<latexit sha1_base64="EUo/ChmU3nLpINR75fxBMZKr/A8=">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</latexit>4
S(x)
<latexit 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</latexit>x ∈ Rn
<latexit 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</latexit>R(x)
<latexit 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27NS67wBpVePOQpxCVfiVcjGodnat1LF9fk8KZPCsEXh8IwHvwJrFh42XQ4+KdU5l6PHTHcY36wyquOfbeAneLI3vegKn2AqCLOm8ui3Nr/Nc8jA1BZpQRLZ0XerC4u9d35H13DX1Db1xqE3piXYd8LWc3mCED2xFT5UBM0vBephvMHjKNu3MqmcyDoCoR/KWYcavIopxD6B68cXpYknrFxDXMeiWx31fUvizn5UtFeylp794p2jtJOzoSNDfNjiRtb09Nj3tlKdPQpYHDzgcyAuzTdUkyWFVlqwNEDdneWV5uQ3GvmNJD/RyE/UVK6RTyT5TCOrpHJXI+9K8rZGVmlpXyMr+73SyCope62RX0vyU438VJIDjfxcpdjP+evg/vhHd4ImWk8r+EFOZb4roF/JhkTgzGTjNcGI5WM1GAwbBO4VtnHWu1UrvKexp5TzmURlY+9UwjP5PkiUaeVNGwNsGvwWVBO9Sgh8qpNbLy632NrFLyA418UM2mf9RYKmHf0chq/ytRn4ryacaWY36/bRcqjs+cKUa1zDlJ9USOH0Wo1gG9fJBdDlSe24s1TlwKxROPJfJO3qBYTbAkl5JAHc9M/niWlxrOVJA603psIsdr7D4mcBA/oZIeHiculmZY0Pu/f6+KjV1s+pvAjhPsQyeW+UlOi+p8gKdF1R5RzrvCHlFNSu1PNZqeWDHsa17ilodhypkdsHg4VpYVZYUlPZcwflImS/pO5z6nLpic8jH6N35MwhUBuDFRgnlW5Z3fziCuiDivJiVlzBgS+W8rLc68yrinkVzqu4wnkVp54fhZKN+sHo+PU+gymdKjdMKHjbBetZq3hbWwuNwiVT+4W/CpLcNIrISx0vM/WqzNRiRGQJkRhRHOvBObZaNc+jxOuoWGUZTOTHbknLx+XtsWPMVLPngz9MKO0mia1VGsHjDr45RF6+pZMXe0J35oLtmD7p31+BpE542767BGitiKRJcILh35ZaRUvXi+f4pZLbSbY524Wla2RZkLMeb/crGREetslsh8fwY/Dvwh8PMusSvbtyzidxnGe8c8WhGMnkDTzT9KMuIR1zKUvSzxUg+zgkE+CjTL7oBP+J23VghqL3/y0IRL8jRZ+kLYiYH2d5Bn/bIfMEDEzeltIarfmkVJDzUzQrNgp+NiBbwsC79fD/y0/4sTlIozFVul0ij8H4J8tHUD6Gv8uKGKbUfOLRJemPIliLXW5j/HfNHFP9s6ewLT/xo+/kq3o7PM/HV6jAIEYiWqvJfcOBHGwB3NPKsuNZ/Ewi3QorvVkvyn2rxz4Z1Fl9Rqd8wtxyp28O0GOSz4kR9Vpyof8bhuwk9KqEYphSeByIp1bKp/90Q9/4/WyxkFPvn7bVj6ELVo9R0YGpDOMNq83frv3OsqzvLesH8YU3tNfw+nfLItS01VP726oYTPUKxWhVDjfh+SmuI3DbrPwQp0Cj4653Ttnhl2tDeyvNHWMEpcGPUgXaxs+bsoMLO2vFGIOyITO7knfKAiwJIple9CYAsvZFQ/LKlCbknNsawMJOjFXiuFSgxlRIU6fzO3Yu8Rad3vtK9WNkUurjNx0k0jcVuT7DFJuJWl+sF9jedx4+seEvenvuwZc0d+cbxTh9JE4Cg8/2vTFkYpc0Cckmyo39aGj70H0MINh56LUkL13R4yIku7WyckvcKiuF8amsCrmN2ohyuJPS4lSgDJESZPbt8WRjEXFYwCj4FXJFOmyzdVf12/SreyWaohbkuYKi9sJO7LowlDUNZ04UL9ByhS3kRcSQWr6d4nOD8KQnkjoNMRqfL4OWdVbwp4qRGEihYq24oBuDXywEWjEbuOVrpSkF+IrPgvl92MGb8dKBUVakesky9osIe8k3XWeriHQ8zrVI0E3cSs1aJdQvGv146iIHdC4dF0LouDfHV07v3xtZCPC4txZuPleQ1WENIgRt4X3u0C3MR27JuIo/hyYQxET7eS8UFS46iheOY0OMwrx2QxIHGWVxdpvcJ7dz+R7A+3rlncL7D+rdC2c7XrYDqwFYrFnD/dr+5Ogf80ztuP/fnB2MftLZgZTKzQ1lvFHKIH7gaofvB4uNOEkmfEtYvWy23hVx2X5exZ8GWy05lZ1rNwA4Na7HGeXcvm0t53n78vtgY/9eyYtiPIfNLlBRe1fNKnOeOpfL6lYDo0eofPz/IcDIERnjKfFndyqdE3lAFBQOQi36Cuvunbwg48rR2f5RN2DL1a65j+bU394vdnpPuhsvtxY2dpZEn+/WPq7pd8s3VnqLj1e2lp6tnS89GrJWbpa+uelf1n6171/2/v3vf/Y+08B/fnPCpm/WdL+9v7rvwFqHB8k</latexit>x ∈ Rn
<latexit 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</latexit>4
S(x)
<latexit 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</latexit>x ∈ Rn
<latexit 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</latexit>R(x)
<latexit 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</latexit>x ∈ Rn
<latexit 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</latexit>Sε(x) →
ε→0
<latexit 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</latexit>Rε(x) →
ε→0
<latexit 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oAVK9UdIfMUe1xMIgD6sGqX701Lns4y/hn2mc/v9yP/cr/Xz8Sf3cN/oZpbBVWN164vB8oT12at13gLSqcWchTqEq/Ei5GFQ7u1bq2D4/JwUy+KwReHwjAc/AmsWHjYdDj4t1TmXo8ac7jG/WGVRxzrfxELxZGt/1BE6xFQRZ0kV1W5of/5vnkIGpLdKCJLKny7xZXVzqu/c5+u4b+obeuNQm9MS6Dnlbzm4wQwa2I6bKgZik4b5MN5g9ZBp350wymQdBVSL4THjVpFOUfQPXji9Kgk9YqJa5j1SmK/r6h9Wc7Ll4r2UtLevVO0d5J2fCxobpodS9renpoe98pS8KWPwOMPOBzIC7N1STJYVWrDA0QJ2d5ZXm5Dca+Y0kP9PIz9RUrpFPJflcI6ukclcj70rytkZWaWlfIyv7vdLIKil7rZFfS/KPGvlHSQ408nOVYj/nt4MH74f3eCNkpvG8hfkWOK7Bn5fMiYGYyYZrw1GKhmpwWCYZ3Br8460WqldpX3NPKeciNrHxqXyPvS/JEI0+qaFib4M/gqAdadAj5dQaWfn1gUZWKfmhRj6sZtM/aSyVsO9oZLV/lYjv5XkM42sRv1BWi5VPb8U4Wo1jmHqb6okcPoKlTrgF4+yK4GKs/txRonLoXicSeSZvUKwmWJLSaCOZyZ/PMtLDecqSJ1rPTaR47V3VLwmMJDvEAkPj1M3K3NsyL3fP1Clpm5WfSeA8xTL4LlVXqLzkiov0HlBlXes846RV1SzUsTrZaHdhzbuqeo1XGoQmYXDB6uhRVmhSU1lT13WC5CDkrqAacul574PIxekc+DFMI5MZABeZ5lXt+P68I4oqI82pSUsaMIZH/tsJ6q7POvaqYV+G8iucV+IdQMlG/WB0/HmfwRTOtRumNBxtotWs9bwNDaXG4TKJ3cLfpUlOm1EBY63mfr1ZmoxAhIE6Kowghn3onNslEufR4n3ULDKEpnJjtyTl8/r20LnuEhH3wgX3nTUZYRLN7wo2PUxWMqWbE3dG8+6K7Zg+79NbjahKvN+2uwxopYigQXCO59uWkVL14fnAGma10m+NduFnpGlkW5Kwn2/1KRoQP2S2w2P4Cfh34Y+HmXWF3t2ZxO4zjP+HcLwrETSJr5N2lGXME65sqXJR6pQXZ4xCfBRpkD0An/SVu1oMbinZ82RILvaOEXaSsC1tdJnvHvdsgMETOjt4WkdmoeKTXUzATNip2Cjz3wbUHg+Xr43/ISJy4XYSy2SqdTfB2Af7d0FA2gr/Hrliq2PXJukfDClC9BrLU2/znhiy7+3dbZY1h4lfb6t4Oj7PxE+rwyBEIFqyt/gwK82AO5o5FlxrP82EG6FL+tluSvavHvhnUWX1Gpd5hbHqnbw7QY5LPifqseKL+GQ/fTehxCcUwpfA8Emplk39/6cb+sb7s8VCTt1/2lY/hi5YPUZFB6YyjDesNn+/9gfLsr63rB/ED57QXsPj3y2LUEtON1X9PqWEj5DsVoVQo37fUhqincadJ+DFegUfHTO6do5M+xob2R5o61hlOCL/iBdrGz5vSgws7a8UYg7IhM7+Ur4QEWAJVMq74XAFh7IqCD4YUsT8pXYGMPCTI5W4IVWoMRUSlCki3v3L/MWnd7FSvdyZVPo4jYfJ9E0Frs9wRabiFNdrhfYTztPHlvxljw92HLmnuzjeKcfpInAQGn+17Y8jErmgSk2UG/vR0Pah+xhAsPQa0leuqLHRUh2Z2XljhVgrjVkVchdP1EKUxVdLiVKAMkRJk7t3xSMZgy4qGAUeA69IpkyXb6r+un6UbmWzVFEKc13AUHtlhZ3YTWEoaxrOnCheoOUKW8iDiCG1fDvF6wbhSE8kdBpiNX4fB2yqneENfFQIwgVLVS2FQNwa+SBi0YjdhOtdKUgPxBZ8V8uxkzfjpQKirUjxlmXpFhT3kna6z1MU7HmZapWgmziRmrRLrFox/vXSCf6tjVjgsgtZ1aYivnt69t7YW4nFpKd58rCSvwRpqEiFoC89zh25hPnJHxlV8HZpAEBPt571QVLjoKF4jg0xCvPaCUkcZJTF2V3ygNzN5X0A9+uVewr3P6h7L5zteNkOrAZgsWYND2r7k6N/zTO14/5/8+xg9LOeHUip3NxQxhOlDOIHrnb4frDYiJNkwreE1c1m61kRl92U7PgzWCjNbeqY+UGALfe1Ti7ksunve08f19uD3zs75m0IMo/aHKLitpfNKnOeOqvl1Qsh0aP0Pl5/sMBEKIzxtPiTm5VuqbyAFBQOQi36Cu3unbwg48rR2f5RN2DL1a65p/NqV+83ux0H3Y2X26sbO0sic+vlv5p6XdL95a6S0+Wtpb2l06WXi05S/+9B9L/7n0X/tL+3f31/e/FtBf/qKQ+Ycl7bP/9L8BuDo4ew=</latexit>5
m factories need those resources Sketch: mined resources must be dispatched towards factories. n mines capture resources
5
m factories need those resources Each of the n mines must dispatch its production Sketch: mined resources must be dispatched towards factories. n mines capture resources
5
m factories need those resources Each of the m factories need resource as raw material Sketch: mined resources must be dispatched towards factories. n mines capture resources
6
m factories need that resource Optimal Transport computes the least-costly transfer plan (in terms of moving resources) in O( (n+m) nm log(n+m) ) n mines capture resources
7
Suppose the mines and factories live in a 1D world.
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
7
Optimal Transport is solved using sorting: “Repeat until termination: the leftmost mine that’s left transfers as much as it can to leftmost factory still in need of resource.” computation: O(n log n + m log m)
8
8
9
9
9
9
10
https://github.com/google-research/google-research/tree/master/soft_sort