fuller house season 5 episode 9

63 0 obj (2.6 Amplituhedron Boundary Poset) /A << /D (subsubsection.2.2.2) /S /GoTo >> /Border [ 0 0 0 ] endobj endobj endobj 133 0 obj << /Filter /FlateDecode /Length 1262 >> << /Filter /FlateDecode /Length 826 >> endobj endobj 120 0 obj 175 0 obj /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I xڵX�v�6��+��b0x�x���is���U�q�`%Z� %�����wH�_���^�.��H��G����L ���p�s�i!�@x����3����G}�k�p� f|x�xL>N~�O�]K��P̛?Ա@�����wO��͔�#{�M?�?�~�R���7c�gF�.0�T�_m�,����/�ca��E�����O��ӊ�\;M��l��)��bX-I�`��c�n�-�0�&�*^��}��>Q���Pu,��Ys*L(?�8n9ޥkB=�o)-_ endobj endobj endobj 40 0 obj << /D (subsubsection.2.2.2) /S /GoTo >> This provides an initial step towards proving that the arXiv:1908.00386v1 [hep-th] 1 Aug 2019 amplituhedron form= 2 is homeomorphic to a closed ball. 60 0 obj stream << /D (subsection.5.4) /S /GoTo >> (2.2.2 Loop level conditions) << /Filter /FlateDecode /Length 1285 >> 95 0 obj endobj << /Filter /FlateDecode /Length 659 >> << /D [ 105 0 R /Fit ] /S /GoTo >> (1 Introduction) 128 0 obj … xڅYIo����_!�D�<6wr�K� � `�-�5��. /Rect [ 499.235 354.86 512.934 364.557 ] >> << /Filter /FlateDecode /Length 3570 >> /Rect [ 497.492 511.024 512.934 520.721 ] >> endobj /Rect [ 505.088 577.774 512.934 587.471 ] >> /C [ 1 0 0 ] /F 4 /H /I /Rect [ 499.235 482.133 512.934 491.83 ] >> 83 0 obj (2.4 Amplituhedron Boundaries) /Rect [ 499.235 325.968 512.934 335.665 ] >> ��SQ��83NA�����6�� w�A��aW@H,(�y �;t��1�#A���n�����c���:4qk{= �궍�)��������~��l2��#�!ҽ�lh�[/(d�E��MC38���M���~�"���0ճ%��q�v�Ux��U��Y�c�i��՗���i} ė(�_@!�&�����)�L��P��+6�<5�蟞 _��^�j��\��ط���Z�"�;f�,�\�O�X�)��k"c8��RcpG����%`!r(����Wƴ�> ��� ��V�Κ@���1�1K�C3�9�'�4x���ab>Ո�`p���v �!�.=E���"o�JΥhZ=���j 135 0 obj endobj It is a particular example of a positive geometry and is dened as a endobj (2 Amplituhedra and Their Boundaries) /Rect [ 499.235 496.579 512.934 506.275 ] >> xڽVMo�@��W,��B^��P�(�Ĵ��:���3�ݸI�U�吵=����{c_O��b�#3�̛����,�� )��۰�Hn�r�Kr6�4y9�ɄԜ�~�Hg��;rA��6@�*���ﳓ��Sj�� 97�p� �rk =���P�u{���(z^W�fg�r^峺���Ղr��3�G�Y��벽\V��}�2�}u�mOR4A3��Ő���n]�/����}�^7e�b*$�e��˝bB�HO����e����|��X��BX��}U���f����U���Xy@(Ƌ�ƣ��L>�1%5��"BT;���� �o�h�%��k 108 0 obj /MediaBox [ 0 0 595.276 841.89 ] /Parent 116 0 R endobj << /D [ 54 0 R /Fit ] /S /GoTo >> << /Type /Annot /Subtype /Link /A << /D (appendix.A) /S /GoTo >> Triangles !Positive Grassmannian 5 3. (4.1.1 The left amplituhedron An1,0,L1) (2.2.1 Tree level conditions) 44 0 obj endobj This gives a direct evidence that the chiral pentagons are natural building blocks for a yet-to-be discovered dual … << /Type /Annot /Subtype /Link /A << /D (section.4) /S /GoTo >> Polygons ! endobj 8 0 obj /Resources 142 0 R >> endobj �*�?�18 ���~�j�Ijc;ӏa����d8ػ{�`7&0�z������mt�a�. /Rect [ 504.216 664.449 512.934 674.146 ] >> endobj << /ColorSpace 3 0 R /ExtGState 1 0 R << /D (subsection.2.8) /S /GoTo >> endobj << /D (subsection.2.9) /S /GoTo >> << /D (subsubsection.2.2.1) /S /GoTo >> 79 0 obj 23 0 obj 8 0 obj 35 0 obj endobj endobj (2 Review of the topological definition of An,k,L) 37 0 obj << /D (section.3) /S /GoTo >> 27 0 obj 109 0 obj endobj 91 0 obj /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I 55 0 obj 92 0 obj << /Type /Annot /Subtype /Link (5 Proof for higher k sectors) 104 0 obj endobj << /Type /Annot /Subtype /Link /A << /D (subsection.5.2) /S /GoTo >> Contents 1. endobj 133 0 R 134 0 R 135 0 R 136 0 R 137 0 R 138 0 R 139 0 R 140 0 R 7 0 obj 11 0 obj (A Properties of Boundaries from Graphical Notation) endobj /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I endobj 141 0 obj /Contents 144 0 R /MediaBox [ 0 0 595.276 841.89 ] /Parent 116 0 R /C [ 1 0 0 ] /F 4 /H /I /Rect [ 499.235 383.752 512.934 393.449 ] >> \Volume" as Canonical Form 12 7. endobj 71 0 obj endobj endobj 12 0 obj stream << /D (subsection.2.2) /S /GoTo >> << /D (section.6) /S /GoTo >> /C [ 1 0 0 ] /F 4 /H /I /Rect [ 499.235 438.795 512.934 448.492 ] >> endobj /C [ 1 0 0 ] /F 4 /H /I /Rect [ 505.088 592.22 512.934 601.917 ] >> endobj /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I endobj << /Type /Annot /Subtype /Link << /Type /Annot /Subtype /Link /A << /D (section.1) /S /GoTo >> endobj (3 Proof for 4 point Amplitudes) 131 0 obj << /D (section.2) /S /GoTo >> 100 0 obj 29 0 obj Emergent Unitarity from the Amplituhedron Akshay Yelleshpur Srikant Department of Physics, Princeton University, NJ, USA Abstract: We present a proof of perturbative unitarity for N= 4 SYM, follow- ing from the geometry of the amplituhedron. << /D (appendix.A) /S /GoTo >> << /D (subsubsection.4.1.1) /S /GoTo >> Donate to arXiv. endobj 84 0 obj 137 0 obj 4 0 obj (5.1.1 The left amplituhedron ALn1,kL,L1) (2.1 Momentum twistors) 68 0 obj 145 0 obj 15 0 obj endobj The Amplituhedron is a geometric object encapsulating the tree-level amplitudes and all-loop integrands of planar maximally supersymmetric Yang-Mills theory (N=4 sYM) [2,3]. << /D (subsection.2.3) /S /GoTo >> endobj 122 0 obj 12 0 obj (A Restricting flip patterns) endobj /Rect [ 499.235 398.198 512.934 407.895 ] >> Locality and unitarity emerge hand-in-hand from positive geometry. endobj endobj 67 0 obj 45 0 obj (2.2 Topological definition) << /D (subsection.5.3) /S /GoTo >> << /D (subsection.2.2) /S /GoTo >> 123 0 obj 138 0 obj 146 0 obj << /Type /Annot /Subtype /Link /A << /D (subsection.5.1) /S /GoTo >> /C [ 1 0 0 ] /F 4 /H /I /Rect [ 505.088 621.111 512.934 630.808 ] >> << /Type /Annot /Subtype /Link /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I 25 0 obj << /D (subsubsection.5.1.1) /S /GoTo >> << /Type /Annot /Subtype /Link endobj << /D (subsection.2.3) /S /GoTo >> /Border [ 0 0 0 ] /C [ 1 0 0 ] /F 4 /H /I 28 0 obj (2.2 Amplituhedron) endobj endobj << /D (subsection.4.2) /S /GoTo >> /Rect [ 504.216 690.601 512.934 700.298 ] >> /F31 152 0 R /F32 114 0 R /F33 151 0 R /F53 147 0 R >> << /Type /Annot /Subtype /Link /A << /D (subsection.4.1) /S /GoTo >> << /Type /Annot /Subtype /Link /A << /D (section.3) /S /GoTo >> endobj

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