| 1 | (* Content-type: application/mathematica *)
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| 3 | (*** Wolfram Notebook File ***)
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| 4 | (* http://www.wolfram.com/nb *)
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| 18 |
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| 19 | (* Beginning of Notebook Content *)
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| 20 | Notebook[{
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| 21 |
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| 23 | Cell["Demo notebook for the ALPs EFT models", "Chapter",
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| 26 |
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| 27 | Cell["\<\
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| 28 | Effective field theories for a light ALP particle adopted in 1701.05379.
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| 29 |
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| 30 | Contains two models:
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| 31 |
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| 32 | ALP_linear - linear EFT (section 2)
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| 33 | ALP_chiral - chiral EFT (section 3)
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| 34 |
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| 35 | The models only contain the ALP field and Lagrangian, so they must be loaded \
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| 36 | besides the SM.
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| 37 | \
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| 38 | \>", "Text",
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| 43 | Cell[TextData[{
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| 44 | StyleBox["Lagrangians defined ",
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| 45 | FontVariations->{"Underline"->True}],
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| 46 | "\n\nLSM - SM Lagrangian\nLAlp0 - Leading ALP Lagrangian. Contains ALP mass \
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| 47 | and kinetic term.\nLAlp1 - Higher order terms in the ALP Lagrangian. Contains \
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| 48 | all the effective operators\nLALP - LAlp0 + LAlp1"
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| 49 | }], "Text",
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| 871 | Offset[0.27999999999999997`], {
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| 872 | Offset[0.7]},
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|---|
| 873 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
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| 874 | Offset[0.2], {
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| 875 | Offset[0.1]},
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| 876 | Offset[0.2]}, "RowsIndexed" -> {}}],
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| 877 | FractionBox[
|
|---|
| 878 | RowBox[{
|
|---|
| 879 | SubscriptBox["c", "a\[Phi]"], " ",
|
|---|
| 880 | RowBox[{"(",
|
|---|
| 881 | RowBox[{
|
|---|
| 882 | RowBox[{
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|---|
| 883 | RowBox[{"-",
|
|---|
| 884 | SubsuperscriptBox[
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|---|
| 885 | RowBox[{"(",
|
|---|
| 886 | TemplateBox[{"y","l"},
|
|---|
| 887 | "Superscript"], ")"}],
|
|---|
| 888 | RowBox[{
|
|---|
| 889 | SubscriptBox["\<\"f\"\>", "2"], ",",
|
|---|
| 890 | SubscriptBox["\<\"f\"\>", "1"]}], "\<\"*\"\>"]}], " ",
|
|---|
| 891 | SubscriptBox[
|
|---|
| 892 | SubscriptBox["P", "\<\"-\"\>"],
|
|---|
| 893 | RowBox[{
|
|---|
| 894 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 895 | SubscriptBox["\<\"s\"\>", "2"]}]]}], "+",
|
|---|
| 896 | RowBox[{
|
|---|
| 897 | SubscriptBox[
|
|---|
| 898 | SubscriptBox["P", "\<\"+\"\>"],
|
|---|
| 899 | RowBox[{
|
|---|
| 900 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 901 | SubscriptBox["\<\"s\"\>", "2"]}]], " ",
|
|---|
| 902 | SubscriptBox[
|
|---|
| 903 | TemplateBox[{"y","l"},
|
|---|
| 904 | "Superscript"],
|
|---|
| 905 | RowBox[{
|
|---|
| 906 | SubscriptBox["\<\"f\"\>", "1"], ",",
|
|---|
| 907 | SubscriptBox["\<\"f\"\>", "2"]}]]}]}], ")"}]}],
|
|---|
| 908 | RowBox[{
|
|---|
| 909 | SqrtBox["2"], " ",
|
|---|
| 910 | SubscriptBox["f", "a"]}]]},
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|---|
| 911 | {GridBox[{
|
|---|
| 912 | {
|
|---|
| 913 | OverscriptBox["l", "\<\"-\"\>"], "1"},
|
|---|
| 914 | {"l", "2"},
|
|---|
| 915 | {"ALP", "3"}
|
|---|
| 916 | },
|
|---|
| 917 | GridBoxAlignment->{
|
|---|
| 918 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 919 | "RowsIndexed" -> {}},
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|---|
| 920 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 921 | Offset[0.27999999999999997`], {
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|---|
| 922 | Offset[0.7]},
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|---|
| 923 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 924 | Offset[0.2], {
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|---|
| 925 | Offset[0.1]},
|
|---|
| 926 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 927 | FractionBox[
|
|---|
| 928 | RowBox[{
|
|---|
| 929 | SubscriptBox["c", "a\[Phi]"], " ", "vev", " ",
|
|---|
| 930 | RowBox[{"(",
|
|---|
| 931 | RowBox[{
|
|---|
| 932 | RowBox[{
|
|---|
| 933 | RowBox[{"-",
|
|---|
| 934 | SubsuperscriptBox[
|
|---|
| 935 | RowBox[{"(",
|
|---|
| 936 | TemplateBox[{"y","l"},
|
|---|
| 937 | "Superscript"], ")"}],
|
|---|
| 938 | RowBox[{
|
|---|
| 939 | SubscriptBox["\<\"f\"\>", "2"], ",",
|
|---|
| 940 | SubscriptBox["\<\"f\"\>", "1"]}], "\<\"*\"\>"]}], " ",
|
|---|
| 941 | SubscriptBox[
|
|---|
| 942 | SubscriptBox["P", "\<\"-\"\>"],
|
|---|
| 943 | RowBox[{
|
|---|
| 944 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 945 | SubscriptBox["\<\"s\"\>", "2"]}]]}], "+",
|
|---|
| 946 | RowBox[{
|
|---|
| 947 | SubscriptBox[
|
|---|
| 948 | SubscriptBox["P", "\<\"+\"\>"],
|
|---|
| 949 | RowBox[{
|
|---|
| 950 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 951 | SubscriptBox["\<\"s\"\>", "2"]}]], " ",
|
|---|
| 952 | SubscriptBox[
|
|---|
| 953 | TemplateBox[{"y","l"},
|
|---|
| 954 | "Superscript"],
|
|---|
| 955 | RowBox[{
|
|---|
| 956 | SubscriptBox["\<\"f\"\>", "1"], ",",
|
|---|
| 957 | SubscriptBox["\<\"f\"\>", "2"]}]]}]}], ")"}]}],
|
|---|
| 958 | RowBox[{
|
|---|
| 959 | SqrtBox["2"], " ",
|
|---|
| 960 | SubscriptBox["f", "a"]}]]},
|
|---|
| 961 | {GridBox[{
|
|---|
| 962 | {
|
|---|
| 963 | OverscriptBox["uq", "\<\"-\"\>"], "1"},
|
|---|
| 964 | {"uq", "2"},
|
|---|
| 965 | {"ALP", "3"},
|
|---|
| 966 | {"H", "4"}
|
|---|
| 967 | },
|
|---|
| 968 | GridBoxAlignment->{
|
|---|
| 969 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 970 | "RowsIndexed" -> {}},
|
|---|
| 971 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 972 | Offset[0.27999999999999997`], {
|
|---|
| 973 | Offset[0.7]},
|
|---|
| 974 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 975 | Offset[0.2], {
|
|---|
| 976 | Offset[0.1]},
|
|---|
| 977 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 978 | FractionBox[
|
|---|
| 979 | RowBox[{
|
|---|
| 980 | SubscriptBox["c", "a\[Phi]"], " ",
|
|---|
| 981 | SubscriptBox["\[Delta]",
|
|---|
| 982 | RowBox[{
|
|---|
| 983 | SubscriptBox["\<\"m\"\>", "1"], ",",
|
|---|
| 984 | SubscriptBox["\<\"m\"\>", "2"]}]], " ",
|
|---|
| 985 | RowBox[{"(",
|
|---|
| 986 | RowBox[{
|
|---|
| 987 | RowBox[{
|
|---|
| 988 | SubsuperscriptBox[
|
|---|
| 989 | RowBox[{"(",
|
|---|
| 990 | TemplateBox[{"y","u"},
|
|---|
| 991 | "Superscript"], ")"}],
|
|---|
| 992 | RowBox[{
|
|---|
| 993 | SubscriptBox["\<\"f\"\>", "2"], ",",
|
|---|
| 994 | SubscriptBox["\<\"f\"\>", "1"]}], "\<\"*\"\>"], " ",
|
|---|
| 995 | SubscriptBox[
|
|---|
| 996 | SubscriptBox["P", "\<\"-\"\>"],
|
|---|
| 997 | RowBox[{
|
|---|
| 998 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 999 | SubscriptBox["\<\"s\"\>", "2"]}]]}], "-",
|
|---|
| 1000 | RowBox[{
|
|---|
| 1001 | SubscriptBox[
|
|---|
| 1002 | SubscriptBox["P", "\<\"+\"\>"],
|
|---|
| 1003 | RowBox[{
|
|---|
| 1004 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 1005 | SubscriptBox["\<\"s\"\>", "2"]}]], " ",
|
|---|
| 1006 | SubscriptBox[
|
|---|
| 1007 | TemplateBox[{"y","u"},
|
|---|
| 1008 | "Superscript"],
|
|---|
| 1009 | RowBox[{
|
|---|
| 1010 | SubscriptBox["\<\"f\"\>", "1"], ",",
|
|---|
| 1011 | SubscriptBox["\<\"f\"\>", "2"]}]]}]}], ")"}]}],
|
|---|
| 1012 | RowBox[{
|
|---|
| 1013 | SqrtBox["2"], " ",
|
|---|
| 1014 | SubscriptBox["f", "a"]}]]},
|
|---|
| 1015 | {GridBox[{
|
|---|
| 1016 | {
|
|---|
| 1017 | OverscriptBox["uq", "\<\"-\"\>"], "1"},
|
|---|
| 1018 | {"uq", "2"},
|
|---|
| 1019 | {"ALP", "3"}
|
|---|
| 1020 | },
|
|---|
| 1021 | GridBoxAlignment->{
|
|---|
| 1022 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 1023 | "RowsIndexed" -> {}},
|
|---|
| 1024 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 1025 | Offset[0.27999999999999997`], {
|
|---|
| 1026 | Offset[0.7]},
|
|---|
| 1027 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 1028 | Offset[0.2], {
|
|---|
| 1029 | Offset[0.1]},
|
|---|
| 1030 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 1031 | FractionBox[
|
|---|
| 1032 | RowBox[{
|
|---|
| 1033 | SubscriptBox["c", "a\[Phi]"], " ", "vev", " ",
|
|---|
| 1034 | SubscriptBox["\[Delta]",
|
|---|
| 1035 | RowBox[{
|
|---|
| 1036 | SubscriptBox["\<\"m\"\>", "1"], ",",
|
|---|
| 1037 | SubscriptBox["\<\"m\"\>", "2"]}]], " ",
|
|---|
| 1038 | RowBox[{"(",
|
|---|
| 1039 | RowBox[{
|
|---|
| 1040 | RowBox[{
|
|---|
| 1041 | SubsuperscriptBox[
|
|---|
| 1042 | RowBox[{"(",
|
|---|
| 1043 | TemplateBox[{"y","u"},
|
|---|
| 1044 | "Superscript"], ")"}],
|
|---|
| 1045 | RowBox[{
|
|---|
| 1046 | SubscriptBox["\<\"f\"\>", "2"], ",",
|
|---|
| 1047 | SubscriptBox["\<\"f\"\>", "1"]}], "\<\"*\"\>"], " ",
|
|---|
| 1048 | SubscriptBox[
|
|---|
| 1049 | SubscriptBox["P", "\<\"-\"\>"],
|
|---|
| 1050 | RowBox[{
|
|---|
| 1051 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 1052 | SubscriptBox["\<\"s\"\>", "2"]}]]}], "-",
|
|---|
| 1053 | RowBox[{
|
|---|
| 1054 | SubscriptBox[
|
|---|
| 1055 | SubscriptBox["P", "\<\"+\"\>"],
|
|---|
| 1056 | RowBox[{
|
|---|
| 1057 | SubscriptBox["\<\"s\"\>", "1"], ",",
|
|---|
| 1058 | SubscriptBox["\<\"s\"\>", "2"]}]], " ",
|
|---|
| 1059 | SubscriptBox[
|
|---|
| 1060 | TemplateBox[{"y","u"},
|
|---|
| 1061 | "Superscript"],
|
|---|
| 1062 | RowBox[{
|
|---|
| 1063 | SubscriptBox["\<\"f\"\>", "1"], ",",
|
|---|
| 1064 | SubscriptBox["\<\"f\"\>", "2"]}]]}]}], ")"}]}],
|
|---|
| 1065 | RowBox[{
|
|---|
| 1066 | SqrtBox["2"], " ",
|
|---|
| 1067 | SubscriptBox["f", "a"]}]]},
|
|---|
| 1068 | {GridBox[{
|
|---|
| 1069 | {"A", "1"},
|
|---|
| 1070 | {"ALP", "2"},
|
|---|
| 1071 | {"W", "3"},
|
|---|
| 1072 | {
|
|---|
| 1073 | SuperscriptBox["W", "\[Dagger]"], "4"}
|
|---|
| 1074 | },
|
|---|
| 1075 | GridBoxAlignment->{
|
|---|
| 1076 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 1077 | "RowsIndexed" -> {}},
|
|---|
| 1078 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 1079 | Offset[0.27999999999999997`], {
|
|---|
| 1080 | Offset[0.7]},
|
|---|
| 1081 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 1082 | Offset[0.2], {
|
|---|
| 1083 | Offset[0.1]},
|
|---|
| 1084 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 1085 | RowBox[{"-",
|
|---|
| 1086 | FractionBox[
|
|---|
| 1087 | RowBox[{"4", " ", "\[ImaginaryI]", " ",
|
|---|
| 1088 | SubscriptBox["c",
|
|---|
| 1089 | OverscriptBox["W", "~"]], " ", "e", " ",
|
|---|
| 1090 | SubscriptBox["\[Epsilon]",
|
|---|
| 1091 | RowBox[{
|
|---|
| 1092 | SubscriptBox["\<\"\[Mu]\"\>", "1"], ",",
|
|---|
| 1093 | SubscriptBox["\<\"\[Mu]\"\>", "4"], ",",
|
|---|
| 1094 | SubscriptBox["\<\"\[Mu]\"\>", "3"], ",", "mu$1"}]], " ",
|
|---|
| 1095 | RowBox[{"(",
|
|---|
| 1096 | RowBox[{
|
|---|
| 1097 | SubsuperscriptBox["\<\"p\"\>", "1", "mu$1"], "+",
|
|---|
| 1098 | SubsuperscriptBox["\<\"p\"\>", "3", "mu$1"], "+",
|
|---|
| 1099 | SubsuperscriptBox["\<\"p\"\>", "4", "mu$1"]}], ")"}]}],
|
|---|
| 1100 | SubscriptBox["f", "a"]]}]},
|
|---|
| 1101 | {GridBox[{
|
|---|
| 1102 | {"ALP", "1"},
|
|---|
| 1103 | {"W", "2"},
|
|---|
| 1104 | {
|
|---|
| 1105 | SuperscriptBox["W", "\[Dagger]"], "3"},
|
|---|
| 1106 | {"Z", "4"}
|
|---|
| 1107 | },
|
|---|
| 1108 | GridBoxAlignment->{
|
|---|
| 1109 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 1110 | "RowsIndexed" -> {}},
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|---|
| 1111 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 1112 | Offset[0.27999999999999997`], {
|
|---|
| 1113 | Offset[0.7]},
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|---|
| 1114 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 1115 | Offset[0.2], {
|
|---|
| 1116 | Offset[0.1]},
|
|---|
| 1117 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 1118 | FractionBox[
|
|---|
| 1119 | RowBox[{"4", " ", "\[ImaginaryI]", " ",
|
|---|
| 1120 | SubscriptBox["c", "w"], " ",
|
|---|
| 1121 | SubscriptBox["c",
|
|---|
| 1122 | OverscriptBox["W", "~"]], " ", "e", " ",
|
|---|
| 1123 | SubscriptBox["\[Epsilon]",
|
|---|
| 1124 | RowBox[{
|
|---|
| 1125 | SubscriptBox["\<\"\[Mu]\"\>", "4"], ",",
|
|---|
| 1126 | SubscriptBox["\<\"\[Mu]\"\>", "2"], ",",
|
|---|
| 1127 | SubscriptBox["\<\"\[Mu]\"\>", "3"], ",", "mu$1"}]], " ",
|
|---|
| 1128 | RowBox[{"(",
|
|---|
| 1129 | RowBox[{
|
|---|
| 1130 | SubsuperscriptBox["\<\"p\"\>", "2", "mu$1"], "+",
|
|---|
| 1131 | SubsuperscriptBox["\<\"p\"\>", "3", "mu$1"], "+",
|
|---|
| 1132 | SubsuperscriptBox["\<\"p\"\>", "4", "mu$1"]}], ")"}]}],
|
|---|
| 1133 | RowBox[{
|
|---|
| 1134 | SubscriptBox["f", "a"], " ",
|
|---|
| 1135 | SubscriptBox["s", "w"]}]]}
|
|---|
| 1136 | },
|
|---|
| 1137 | GridBoxAlignment->{
|
|---|
| 1138 | "Columns" -> {{Left}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
|
|---|
| 1139 | "RowsIndexed" -> {}},
|
|---|
| 1140 | GridBoxSpacings->{"Columns" -> {
|
|---|
| 1141 | Offset[0.27999999999999997`], {
|
|---|
| 1142 | Offset[2.0999999999999996`]},
|
|---|
| 1143 | Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
|
|---|
| 1144 | Offset[0.2], {
|
|---|
| 1145 | Offset[0.4]},
|
|---|
| 1146 | Offset[0.2]}, "RowsIndexed" -> {}}],
|
|---|
| 1147 | TableForm[{{{{$CellContext`A, 1}, {$CellContext`A, 2}, {$CellContext`ALP,
|
|---|
| 1148 | 3}}, Complex[
|
|---|
| 1149 | 0, -2] $CellContext`fa^(-1) (-$CellContext`CBtil + ($CellContext`CBtil - \
|
|---|
| 1150 | $CellContext`CWtil) $CellContext`sw^2) FeynRules`Eps[
|
|---|
| 1151 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1152 | FeynRules`Ext[1]],
|
|---|
| 1153 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1154 | FeynRules`Ext[2]],
|
|---|
| 1155 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 1156 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (FeynRules`FV[1,
|
|---|
| 1157 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 1158 | FeynRules`FV[2,
|
|---|
| 1159 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 1160 | FeynRules`FV[1,
|
|---|
| 1161 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] FeynRules`FV[2,
|
|---|
| 1162 | FeynRules`Index[
|
|---|
| 1163 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`ALP, 1}, {
|
|---|
| 1164 | FeynRules`G, 2}, {FeynRules`G, 3}}, Complex[0,
|
|---|
| 1165 | Rational[1, 2]] $CellContext`CGtil $CellContext`fa^(-1) (
|
|---|
| 1166 | FeynRules`Eps[
|
|---|
| 1167 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1168 | FeynRules`Ext[2]],
|
|---|
| 1169 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1170 | FeynRules`Ext[3]],
|
|---|
| 1171 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1],
|
|---|
| 1172 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (
|
|---|
| 1173 | FeynRules`FV[2,
|
|---|
| 1174 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]
|
|---|
| 1175 | FeynRules`FV[3,
|
|---|
| 1176 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] -
|
|---|
| 1177 | FeynRules`FV[2,
|
|---|
| 1178 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]
|
|---|
| 1179 | FeynRules`FV[3,
|
|---|
| 1180 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]) +
|
|---|
| 1181 | FeynRules`Eps[
|
|---|
| 1182 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1183 | FeynRules`Ext[2]],
|
|---|
| 1184 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1185 | FeynRules`Ext[3]],
|
|---|
| 1186 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1],
|
|---|
| 1187 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (-
|
|---|
| 1188 | FeynRules`FV[2,
|
|---|
| 1189 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]
|
|---|
| 1190 | FeynRules`FV[3,
|
|---|
| 1191 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 1192 | FeynRules`FV[2,
|
|---|
| 1193 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]
|
|---|
| 1194 | FeynRules`FV[3,
|
|---|
| 1195 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]) +
|
|---|
| 1196 | FeynRules`Eps[
|
|---|
| 1197 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1198 | FeynRules`Ext[2]],
|
|---|
| 1199 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1200 | FeynRules`Ext[3]],
|
|---|
| 1201 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1],
|
|---|
| 1202 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 1203 | FeynRules`FV[2,
|
|---|
| 1204 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]
|
|---|
| 1205 | FeynRules`FV[3,
|
|---|
| 1206 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] -
|
|---|
| 1207 | FeynRules`FV[2,
|
|---|
| 1208 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]
|
|---|
| 1209 | FeynRules`FV[3,
|
|---|
| 1210 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]) +
|
|---|
| 1211 | FeynRules`Eps[
|
|---|
| 1212 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1213 | FeynRules`Ext[2]],
|
|---|
| 1214 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1215 | FeynRules`Ext[3]],
|
|---|
| 1216 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1],
|
|---|
| 1217 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 1218 | FeynRules`FV[2,
|
|---|
| 1219 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]
|
|---|
| 1220 | FeynRules`FV[3,
|
|---|
| 1221 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] -
|
|---|
| 1222 | FeynRules`FV[2,
|
|---|
| 1223 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]
|
|---|
| 1224 | FeynRules`FV[3,
|
|---|
| 1225 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]))
|
|---|
| 1226 | FeynRules`IndexDelta[
|
|---|
| 1227 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 1228 | FeynRules`Ext[2]],
|
|---|
| 1229 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 1230 | FeynRules`Ext[3]]]}, {{{$CellContext`ALP, 1}, {
|
|---|
| 1231 | FeynRules`W, 2}, {$CellContext`Wbar, 3}},
|
|---|
| 1232 | Complex[0, 2] $CellContext`CWtil $CellContext`fa^(-1) FeynRules`Eps[
|
|---|
| 1233 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1234 | FeynRules`Ext[2]],
|
|---|
| 1235 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1236 | FeynRules`Ext[3]],
|
|---|
| 1237 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 1238 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (FeynRules`FV[2,
|
|---|
| 1239 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 1240 | FeynRules`FV[3,
|
|---|
| 1241 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 1242 | FeynRules`FV[2,
|
|---|
| 1243 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] FeynRules`FV[3,
|
|---|
| 1244 | FeynRules`Index[
|
|---|
| 1245 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`A,
|
|---|
| 1246 | 1}, {$CellContext`ALP, 2}, {$CellContext`Z, 3}},
|
|---|
| 1247 | Complex[0,
|
|---|
| 1248 | 2] $CellContext`cw ($CellContext`CBtil - $CellContext`CWtil) \
|
|---|
| 1249 | $CellContext`fa^(-1) $CellContext`sw FeynRules`Eps[
|
|---|
| 1250 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1251 | FeynRules`Ext[1]],
|
|---|
| 1252 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1253 | FeynRules`Ext[3]],
|
|---|
| 1254 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 1255 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (-
|
|---|
| 1256 | FeynRules`FV[1,
|
|---|
| 1257 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 1258 | FeynRules`FV[3,
|
|---|
| 1259 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 1260 | FeynRules`FV[1,
|
|---|
| 1261 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]]
|
|---|
| 1262 | FeynRules`FV[3,
|
|---|
| 1263 | FeynRules`Index[
|
|---|
| 1264 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`ALP,
|
|---|
| 1265 | 1}, {$CellContext`Z, 2}, {$CellContext`Z, 3}},
|
|---|
| 1266 | Complex[0, -2] $CellContext`fa^(-1) (-$CellContext`CWtil + \
|
|---|
| 1267 | (-$CellContext`CBtil + $CellContext`CWtil) $CellContext`sw^2) FeynRules`Eps[
|
|---|
| 1268 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1269 | FeynRules`Ext[2]],
|
|---|
| 1270 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1271 | FeynRules`Ext[3]],
|
|---|
| 1272 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 1273 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (FeynRules`FV[2,
|
|---|
| 1274 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 1275 | FeynRules`FV[3,
|
|---|
| 1276 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 1277 | FeynRules`FV[2,
|
|---|
| 1278 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] FeynRules`FV[3,
|
|---|
| 1279 | FeynRules`Index[
|
|---|
| 1280 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`ALP, 1}, {
|
|---|
| 1281 | FeynRules`G, 2}, {FeynRules`G, 3}, {
|
|---|
| 1282 | FeynRules`G, 4}}, -$CellContext`CGtil $CellContext`fa^(-1) FeynRules`gs
|
|---|
| 1283 | FeynRules`f[
|
|---|
| 1284 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 1285 | FeynRules`Ext[2]],
|
|---|
| 1286 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 1287 | FeynRules`Ext[3]],
|
|---|
| 1288 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 1289 | FeynRules`Ext[4]]] (FeynRules`Eps[
|
|---|
| 1290 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1291 | FeynRules`Ext[2]],
|
|---|
| 1292 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1293 | FeynRules`Ext[3]],
|
|---|
| 1294 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1295 | FeynRules`Ext[4]],
|
|---|
| 1296 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] (
|
|---|
| 1297 | FeynRules`FV[2,
|
|---|
| 1298 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] +
|
|---|
| 1299 | FeynRules`FV[3,
|
|---|
| 1300 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] +
|
|---|
| 1301 | FeynRules`FV[4,
|
|---|
| 1302 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]) +
|
|---|
| 1303 | FeynRules`Eps[
|
|---|
| 1304 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1305 | FeynRules`Ext[2]],
|
|---|
| 1306 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1307 | FeynRules`Ext[3]],
|
|---|
| 1308 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1309 | FeynRules`Ext[4]],
|
|---|
| 1310 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (
|
|---|
| 1311 | FeynRules`FV[2,
|
|---|
| 1312 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 1313 | FeynRules`FV[3,
|
|---|
| 1314 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 1315 | FeynRules`FV[4,
|
|---|
| 1316 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]) +
|
|---|
| 1317 | FeynRules`Eps[
|
|---|
| 1318 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1319 | FeynRules`Ext[2]],
|
|---|
| 1320 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1321 | FeynRules`Ext[3]],
|
|---|
| 1322 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1323 | FeynRules`Ext[4]],
|
|---|
| 1324 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] (
|
|---|
| 1325 | FeynRules`FV[2,
|
|---|
| 1326 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] +
|
|---|
| 1327 | FeynRules`FV[3,
|
|---|
| 1328 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] +
|
|---|
| 1329 | FeynRules`FV[4,
|
|---|
| 1330 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]) +
|
|---|
| 1331 | FeynRules`Eps[
|
|---|
| 1332 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1333 | FeynRules`Ext[2]],
|
|---|
| 1334 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1335 | FeynRules`Ext[3]],
|
|---|
| 1336 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1337 | FeynRules`Ext[4]],
|
|---|
| 1338 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 1339 | FeynRules`FV[2,
|
|---|
| 1340 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] +
|
|---|
| 1341 | FeynRules`FV[3,
|
|---|
| 1342 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] +
|
|---|
| 1343 | FeynRules`FV[4,
|
|---|
| 1344 | FeynRules`Index[
|
|---|
| 1345 | FeynRules`Lorentz, $CellContext`\[Delta]1]]))}, \
|
|---|
| 1346 | {{{$CellContext`dqbar, 1}, {$CellContext`dq, 2}, {$CellContext`ALP, 3}, {
|
|---|
| 1347 | FeynRules`H, 4}},
|
|---|
| 1348 | 2^Rational[-1, 2] $CellContext`CaPhi $CellContext`fa^(-1)
|
|---|
| 1349 | FeynRules`IndexDelta[
|
|---|
| 1350 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1351 | FeynRules`Ext[1]],
|
|---|
| 1352 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1353 | FeynRules`Ext[2]]] (-Conjugate[
|
|---|
| 1354 | $CellContext`yd[
|
|---|
| 1355 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1356 | FeynRules`Ext[2]],
|
|---|
| 1357 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1358 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1359 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1360 | FeynRules`Ext[1]],
|
|---|
| 1361 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1362 | FeynRules`Ext[2]]] + FeynRules`ProjP[
|
|---|
| 1363 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1364 | FeynRules`Ext[1]],
|
|---|
| 1365 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1366 | FeynRules`Ext[2]]] $CellContext`yd[
|
|---|
| 1367 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1368 | FeynRules`Ext[1]],
|
|---|
| 1369 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1370 | FeynRules`Ext[2]]])}, {{{$CellContext`dqbar, 1}, {$CellContext`dq,
|
|---|
| 1371 | 2}, {$CellContext`ALP, 3}},
|
|---|
| 1372 | 2^Rational[-1,
|
|---|
| 1373 | 2] $CellContext`CaPhi $CellContext`fa^(-1) $CellContext`vev
|
|---|
| 1374 | FeynRules`IndexDelta[
|
|---|
| 1375 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1376 | FeynRules`Ext[1]],
|
|---|
| 1377 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1378 | FeynRules`Ext[2]]] (-Conjugate[
|
|---|
| 1379 | $CellContext`yd[
|
|---|
| 1380 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1381 | FeynRules`Ext[2]],
|
|---|
| 1382 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1383 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1384 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1385 | FeynRules`Ext[1]],
|
|---|
| 1386 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1387 | FeynRules`Ext[2]]] + FeynRules`ProjP[
|
|---|
| 1388 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1389 | FeynRules`Ext[1]],
|
|---|
| 1390 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1391 | FeynRules`Ext[2]]] $CellContext`yd[
|
|---|
| 1392 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1393 | FeynRules`Ext[1]],
|
|---|
| 1394 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1395 | FeynRules`Ext[2]]])}, {{{$CellContext`lbar, 1}, {
|
|---|
| 1396 | FeynRules`l, 2}, {$CellContext`ALP, 3}, {FeynRules`H, 4}},
|
|---|
| 1397 | 2^Rational[-1, 2] $CellContext`CaPhi $CellContext`fa^(-1) (-Conjugate[
|
|---|
| 1398 | $CellContext`yl[
|
|---|
| 1399 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1400 | FeynRules`Ext[2]],
|
|---|
| 1401 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1402 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1403 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1404 | FeynRules`Ext[1]],
|
|---|
| 1405 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1406 | FeynRules`Ext[2]]] + FeynRules`ProjP[
|
|---|
| 1407 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1408 | FeynRules`Ext[1]],
|
|---|
| 1409 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1410 | FeynRules`Ext[2]]] $CellContext`yl[
|
|---|
| 1411 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1412 | FeynRules`Ext[1]],
|
|---|
| 1413 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1414 | FeynRules`Ext[2]]])}, {{{$CellContext`lbar, 1}, {
|
|---|
| 1415 | FeynRules`l, 2}, {$CellContext`ALP, 3}},
|
|---|
| 1416 | 2^Rational[-1,
|
|---|
| 1417 | 2] $CellContext`CaPhi $CellContext`fa^(-1) $CellContext`vev (-
|
|---|
| 1418 | Conjugate[
|
|---|
| 1419 | $CellContext`yl[
|
|---|
| 1420 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1421 | FeynRules`Ext[2]],
|
|---|
| 1422 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1423 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1424 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1425 | FeynRules`Ext[1]],
|
|---|
| 1426 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1427 | FeynRules`Ext[2]]] + FeynRules`ProjP[
|
|---|
| 1428 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1429 | FeynRules`Ext[1]],
|
|---|
| 1430 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1431 | FeynRules`Ext[2]]] $CellContext`yl[
|
|---|
| 1432 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1433 | FeynRules`Ext[1]],
|
|---|
| 1434 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1435 | FeynRules`Ext[2]]])}, {{{$CellContext`uqbar, 1}, {$CellContext`uq,
|
|---|
| 1436 | 2}, {$CellContext`ALP, 3}, {FeynRules`H, 4}},
|
|---|
| 1437 | 2^Rational[-1, 2] $CellContext`CaPhi $CellContext`fa^(-1)
|
|---|
| 1438 | FeynRules`IndexDelta[
|
|---|
| 1439 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1440 | FeynRules`Ext[1]],
|
|---|
| 1441 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1442 | FeynRules`Ext[2]]] (Conjugate[
|
|---|
| 1443 | $CellContext`yu[
|
|---|
| 1444 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1445 | FeynRules`Ext[2]],
|
|---|
| 1446 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1447 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1448 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1449 | FeynRules`Ext[1]],
|
|---|
| 1450 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1451 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 1452 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1453 | FeynRules`Ext[1]],
|
|---|
| 1454 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1455 | FeynRules`Ext[2]]] $CellContext`yu[
|
|---|
| 1456 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1457 | FeynRules`Ext[1]],
|
|---|
| 1458 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1459 | FeynRules`Ext[2]]])}, {{{$CellContext`uqbar, 1}, {$CellContext`uq,
|
|---|
| 1460 | 2}, {$CellContext`ALP, 3}},
|
|---|
| 1461 | 2^Rational[-1,
|
|---|
| 1462 | 2] $CellContext`CaPhi $CellContext`fa^(-1) $CellContext`vev
|
|---|
| 1463 | FeynRules`IndexDelta[
|
|---|
| 1464 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1465 | FeynRules`Ext[1]],
|
|---|
| 1466 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 1467 | FeynRules`Ext[2]]] (Conjugate[
|
|---|
| 1468 | $CellContext`yu[
|
|---|
| 1469 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1470 | FeynRules`Ext[2]],
|
|---|
| 1471 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1472 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 1473 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1474 | FeynRules`Ext[1]],
|
|---|
| 1475 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1476 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 1477 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1478 | FeynRules`Ext[1]],
|
|---|
| 1479 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 1480 | FeynRules`Ext[2]]] $CellContext`yu[
|
|---|
| 1481 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1482 | FeynRules`Ext[1]],
|
|---|
| 1483 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 1484 | FeynRules`Ext[2]]])}, {{{$CellContext`A, 1}, {$CellContext`ALP, 2}, {
|
|---|
| 1485 | FeynRules`W, 3}, {$CellContext`Wbar, 4}},
|
|---|
| 1486 | Complex[0, -4] $CellContext`CWtil FeynRules`ee $CellContext`fa^(-1)
|
|---|
| 1487 | FeynRules`Eps[
|
|---|
| 1488 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1489 | FeynRules`Ext[1]],
|
|---|
| 1490 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1491 | FeynRules`Ext[4]],
|
|---|
| 1492 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1493 | FeynRules`Ext[3]],
|
|---|
| 1494 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (FeynRules`FV[1,
|
|---|
| 1495 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 1496 | FeynRules`FV[3,
|
|---|
| 1497 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 1498 | FeynRules`FV[4,
|
|---|
| 1499 | FeynRules`Index[
|
|---|
| 1500 | FeynRules`Lorentz, $CellContext`mu$1]])}, {{{$CellContext`ALP, 1}, {
|
|---|
| 1501 | FeynRules`W, 2}, {$CellContext`Wbar, 3}, {$CellContext`Z, 4}},
|
|---|
| 1502 | Complex[0, 4] $CellContext`cw $CellContext`CWtil
|
|---|
| 1503 | FeynRules`ee $CellContext`fa^(-1) $CellContext`sw^(-1) FeynRules`Eps[
|
|---|
| 1504 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1505 | FeynRules`Ext[4]],
|
|---|
| 1506 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1507 | FeynRules`Ext[2]],
|
|---|
| 1508 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 1509 | FeynRules`Ext[3]],
|
|---|
| 1510 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (FeynRules`FV[2,
|
|---|
| 1511 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 1512 | FeynRules`FV[3,
|
|---|
| 1513 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 1514 | FeynRules`FV[4,
|
|---|
| 1515 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]])}}]]], "Output",\
|
|---|
| 1516 |
|
|---|
| 1517 | CellChangeTimes->{{3.638614114774802*^9, 3.638614120544181*^9}, {
|
|---|
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|
|---|
| 3781 | TableForm[{{{{$CellContext`A, 1}, {$CellContext`ALP, 2}, {FeynRules`H, 3}, {
|
|---|
| 3782 | FeynRules`H, 4}}, Rational[-1, 2] $CellContext`fa^(-1)
|
|---|
| 3783 | Pi^(-1) ($CellContext`b3 $CellContext`C3 $CellContext`cw + \
|
|---|
| 3784 | $CellContext`b10 $CellContext`C10 $CellContext`sw) $CellContext`vev^(-2) ((
|
|---|
| 3785 | FeynRules`FV[3,
|
|---|
| 3786 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3787 | FeynRules`Ext[1]]] + FeynRules`FV[4,
|
|---|
| 3788 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3789 | FeynRules`Ext[1]]]) FeynRules`SP[1, 2] - FeynRules`FV[2,
|
|---|
| 3790 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3791 | FeynRules`Ext[1]]] (FeynRules`SP[1, 3] +
|
|---|
| 3792 | FeynRules`SP[1, 4]))}, {{{$CellContext`A, 1}, {$CellContext`ALP, 2}, {
|
|---|
| 3793 | FeynRules`H, 3}}, Rational[1, 2] $CellContext`fa^(-1)
|
|---|
| 3794 | Pi^(-1) ($CellContext`a3 $CellContext`C3 $CellContext`cw + \
|
|---|
| 3795 | $CellContext`a10 $CellContext`C10 $CellContext`sw) $CellContext`vev^(-1) (-
|
|---|
| 3796 | FeynRules`FV[3,
|
|---|
| 3797 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3798 | FeynRules`Ext[1]]] FeynRules`SP[1, 2] + FeynRules`FV[2,
|
|---|
| 3799 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3800 | FeynRules`Ext[1]]] FeynRules`SP[1, 3])}, {{{$CellContext`ALP, 1}, {
|
|---|
| 3801 | FeynRules`H, 2}, {FeynRules`H, 3}, {$CellContext`Z, 4}},
|
|---|
| 3802 | Rational[1, 8] $CellContext`cw^(-1) $CellContext`fa^(-1)
|
|---|
| 3803 | Pi^(-2) $CellContext`sw^(-1) $CellContext`vev^(-2) (
|
|---|
| 3804 | FeynRules`ee (FeynRules`FV[3,
|
|---|
| 3805 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3806 | FeynRules`Ext[4]]] ($CellContext`b11 $CellContext`C11
|
|---|
| 3807 | FeynRules`SP[1, 1] +
|
|---|
| 3808 | 2 $CellContext`a16 $CellContext`a16prime $CellContext`C16
|
|---|
| 3809 | FeynRules`SP[1, 2] + $CellContext`b14 $CellContext`C14 (
|
|---|
| 3810 | FeynRules`SP[1, 2] + FeynRules`SP[1, 3])) + FeynRules`FV[2,
|
|---|
| 3811 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3812 | FeynRules`Ext[4]]] ($CellContext`b11 $CellContext`C11
|
|---|
| 3813 | FeynRules`SP[1, 1] +
|
|---|
| 3814 | 2 $CellContext`a16 $CellContext`a16prime $CellContext`C16
|
|---|
| 3815 | FeynRules`SP[1, 3] + $CellContext`b14 $CellContext`C14 (
|
|---|
| 3816 | FeynRules`SP[1, 2] + FeynRules`SP[1, 3]))) +
|
|---|
| 3817 | 4 Pi $CellContext`sw ($CellContext`b3 $CellContext`C3 $CellContext`cw \
|
|---|
| 3818 | $CellContext`sw + $CellContext`b10 $CellContext`C10 (-1 + $CellContext`sw^2)) \
|
|---|
| 3819 | (FeynRules`FV[2,
|
|---|
| 3820 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3821 | FeynRules`Ext[4]]] + FeynRules`FV[3,
|
|---|
| 3822 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3823 | FeynRules`Ext[4]]]) FeynRules`SP[1, 4] - FeynRules`FV[1,
|
|---|
| 3824 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3825 | FeynRules`Ext[4]]] (
|
|---|
| 3826 | 16 $CellContext`b2D $CellContext`C2D FeynRules`ee
|
|---|
| 3827 | Pi^2 $CellContext`vev^2 -
|
|---|
| 3828 | FeynRules`ee ($CellContext`b17 $CellContext`C17
|
|---|
| 3829 | FeynRules`SP[1, 1] + $CellContext`b12 $CellContext`C12 (
|
|---|
| 3830 | FeynRules`SP[1, 2] + FeynRules`SP[1, 3]) +
|
|---|
| 3831 | 4 $CellContext`a15 $CellContext`a15prime $CellContext`C15
|
|---|
| 3832 | FeynRules`SP[2, 3] + $CellContext`b13 $CellContext`C13 (
|
|---|
| 3833 | FeynRules`SP[2, 2] + 2 FeynRules`SP[2, 3] + FeynRules`SP[3, 3])) +
|
|---|
| 3834 | 4 Pi $CellContext`sw ($CellContext`b3 $CellContext`C3 $CellContext`cw \
|
|---|
| 3835 | $CellContext`sw + $CellContext`b10 $CellContext`C10 (-1 + $CellContext`sw^2)) \
|
|---|
| 3836 | (FeynRules`SP[2, 4] + FeynRules`SP[3, 4])))}, {{{$CellContext`ALP, 1}, {
|
|---|
| 3837 | FeynRules`H, 2}, {$CellContext`Z, 3}},
|
|---|
| 3838 | Rational[1, 8] $CellContext`cw^(-1) $CellContext`fa^(-1)
|
|---|
| 3839 | Pi^(-2) $CellContext`sw^(-1) $CellContext`vev^(-1) (FeynRules`FV[2,
|
|---|
| 3840 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3841 | FeynRules`Ext[3]]] ($CellContext`a11 $CellContext`C11 FeynRules`ee
|
|---|
| 3842 | FeynRules`SP[1, 1] + $CellContext`a14 $CellContext`C14 FeynRules`ee
|
|---|
| 3843 | FeynRules`SP[1, 2] +
|
|---|
| 3844 | 4 Pi $CellContext`sw ($CellContext`a3 $CellContext`C3 $CellContext`cw \
|
|---|
| 3845 | $CellContext`sw + $CellContext`a10 $CellContext`C10 (-1 + $CellContext`sw^2))
|
|---|
| 3846 | FeynRules`SP[1, 3]) + FeynRules`FV[1,
|
|---|
| 3847 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3848 | FeynRules`Ext[3]]] (
|
|---|
| 3849 | FeynRules`ee ((-16) $CellContext`a2D $CellContext`C2D
|
|---|
| 3850 | Pi^2 $CellContext`vev^2 + $CellContext`a17 $CellContext`C17
|
|---|
| 3851 | FeynRules`SP[1, 1] + $CellContext`a12 $CellContext`C12
|
|---|
| 3852 | FeynRules`SP[1, 2] + $CellContext`a13 $CellContext`C13
|
|---|
| 3853 | FeynRules`SP[2, 2]) - 4
|
|---|
| 3854 | Pi $CellContext`sw ($CellContext`a3 $CellContext`C3 $CellContext`cw \
|
|---|
| 3855 | $CellContext`sw + $CellContext`a10 $CellContext`C10 (-1 + $CellContext`sw^2))
|
|---|
| 3856 | FeynRules`SP[2, 3]))}, {{{$CellContext`A, 1}, {$CellContext`A,
|
|---|
| 3857 | 2}, {$CellContext`ALP, 3}},
|
|---|
| 3858 | Complex[0, -2] $CellContext`fa^(-1) (-$CellContext`CBtil + \
|
|---|
| 3859 | ($CellContext`CBtil - $CellContext`CWtil) $CellContext`sw^2) FeynRules`Eps[
|
|---|
| 3860 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3861 | FeynRules`Ext[1]],
|
|---|
| 3862 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3863 | FeynRules`Ext[2]],
|
|---|
| 3864 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 3865 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (FeynRules`FV[1,
|
|---|
| 3866 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 3867 | FeynRules`FV[2,
|
|---|
| 3868 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 3869 | FeynRules`FV[1,
|
|---|
| 3870 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] FeynRules`FV[2,
|
|---|
| 3871 | FeynRules`Index[
|
|---|
| 3872 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`ALP, 1}, {
|
|---|
| 3873 | FeynRules`G, 2}, {FeynRules`G, 3}}, Complex[0,
|
|---|
| 3874 | Rational[1, 2]] $CellContext`CGtil $CellContext`fa^(-1) (
|
|---|
| 3875 | FeynRules`Eps[
|
|---|
| 3876 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3877 | FeynRules`Ext[2]],
|
|---|
| 3878 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3879 | FeynRules`Ext[3]],
|
|---|
| 3880 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1],
|
|---|
| 3881 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (
|
|---|
| 3882 | FeynRules`FV[2,
|
|---|
| 3883 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]
|
|---|
| 3884 | FeynRules`FV[3,
|
|---|
| 3885 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] -
|
|---|
| 3886 | FeynRules`FV[2,
|
|---|
| 3887 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]
|
|---|
| 3888 | FeynRules`FV[3,
|
|---|
| 3889 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]) +
|
|---|
| 3890 | FeynRules`Eps[
|
|---|
| 3891 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3892 | FeynRules`Ext[2]],
|
|---|
| 3893 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3894 | FeynRules`Ext[3]],
|
|---|
| 3895 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1],
|
|---|
| 3896 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (-
|
|---|
| 3897 | FeynRules`FV[2,
|
|---|
| 3898 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]
|
|---|
| 3899 | FeynRules`FV[3,
|
|---|
| 3900 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 3901 | FeynRules`FV[2,
|
|---|
| 3902 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]
|
|---|
| 3903 | FeynRules`FV[3,
|
|---|
| 3904 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]) +
|
|---|
| 3905 | FeynRules`Eps[
|
|---|
| 3906 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3907 | FeynRules`Ext[2]],
|
|---|
| 3908 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3909 | FeynRules`Ext[3]],
|
|---|
| 3910 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1],
|
|---|
| 3911 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 3912 | FeynRules`FV[2,
|
|---|
| 3913 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]
|
|---|
| 3914 | FeynRules`FV[3,
|
|---|
| 3915 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] -
|
|---|
| 3916 | FeynRules`FV[2,
|
|---|
| 3917 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]
|
|---|
| 3918 | FeynRules`FV[3,
|
|---|
| 3919 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]) +
|
|---|
| 3920 | FeynRules`Eps[
|
|---|
| 3921 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3922 | FeynRules`Ext[2]],
|
|---|
| 3923 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3924 | FeynRules`Ext[3]],
|
|---|
| 3925 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1],
|
|---|
| 3926 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 3927 | FeynRules`FV[2,
|
|---|
| 3928 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]
|
|---|
| 3929 | FeynRules`FV[3,
|
|---|
| 3930 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] -
|
|---|
| 3931 | FeynRules`FV[2,
|
|---|
| 3932 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]
|
|---|
| 3933 | FeynRules`FV[3,
|
|---|
| 3934 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]]))
|
|---|
| 3935 | FeynRules`IndexDelta[
|
|---|
| 3936 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 3937 | FeynRules`Ext[2]],
|
|---|
| 3938 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 3939 | FeynRules`Ext[3]]]}, {{{$CellContext`ALP, 1}, {
|
|---|
| 3940 | FeynRules`W, 2}, {$CellContext`Wbar, 3}},
|
|---|
| 3941 | Rational[1, 16] $CellContext`fa^(-1)
|
|---|
| 3942 | Pi^(-2) $CellContext`sw^(-2) (
|
|---|
| 3943 | Complex[0, 2] Pi $CellContext`sw FeynRules`Eps[
|
|---|
| 3944 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3945 | FeynRules`Ext[2]],
|
|---|
| 3946 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3947 | FeynRules`Ext[3]],
|
|---|
| 3948 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 3949 | FeynRules`Index[
|
|---|
| 3950 | FeynRules`Lorentz, $CellContext`mu$2]] ($CellContext`C2 FeynRules`ee
|
|---|
| 3951 | FeynRules`FV[1,
|
|---|
| 3952 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (-
|
|---|
| 3953 | FeynRules`FV[2,
|
|---|
| 3954 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] +
|
|---|
| 3955 | FeynRules`FV[3,
|
|---|
| 3956 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]) +
|
|---|
| 3957 | 16 $CellContext`CWtil Pi $CellContext`sw (FeynRules`FV[2,
|
|---|
| 3958 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 3959 | FeynRules`FV[3,
|
|---|
| 3960 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 3961 | FeynRules`FV[2,
|
|---|
| 3962 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]]
|
|---|
| 3963 | FeynRules`FV[3,
|
|---|
| 3964 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]])) -
|
|---|
| 3965 | FeynRules`ee (FeynRules`FV[1,
|
|---|
| 3966 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3967 | FeynRules`Ext[3]]] ($CellContext`C8 FeynRules`ee FeynRules`FV[2,
|
|---|
| 3968 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3969 | FeynRules`Ext[2]]] +
|
|---|
| 3970 | 4 $CellContext`C6 Pi $CellContext`sw FeynRules`FV[3,
|
|---|
| 3971 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3972 | FeynRules`Ext[2]]]) - FeynRules`FV[1,
|
|---|
| 3973 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3974 | FeynRules`Ext[2]]] (
|
|---|
| 3975 | 4 $CellContext`C6 Pi $CellContext`sw FeynRules`FV[2,
|
|---|
| 3976 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3977 | FeynRules`Ext[3]]] + $CellContext`C8 FeynRules`ee
|
|---|
| 3978 | FeynRules`FV[3,
|
|---|
| 3979 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3980 | FeynRules`Ext[3]]]) +
|
|---|
| 3981 | 4 $CellContext`C6 Pi $CellContext`sw FeynRules`ME[
|
|---|
| 3982 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3983 | FeynRules`Ext[2]],
|
|---|
| 3984 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3985 | FeynRules`Ext[3]]] (FeynRules`SP[1, 2] - FeynRules`SP[
|
|---|
| 3986 | 1, 3])))}, {{{$CellContext`A, 1}, {$CellContext`ALP,
|
|---|
| 3987 | 2}, {$CellContext`Z, 3}}, Complex[0,
|
|---|
| 3988 | Rational[-1, 8]] $CellContext`cw^(-1) $CellContext`fa^(-1)
|
|---|
| 3989 | Pi^(-1) $CellContext`sw^(-1) FeynRules`Eps[
|
|---|
| 3990 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3991 | FeynRules`Ext[1]],
|
|---|
| 3992 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 3993 | FeynRules`Ext[3]],
|
|---|
| 3994 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 3995 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (FeynRules`FV[1,
|
|---|
| 3996 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (
|
|---|
| 3997 | FeynRules`ee (
|
|---|
| 3998 | 2 $CellContext`C1 $CellContext`cw + ($CellContext`C2 +
|
|---|
| 3999 | 2 $CellContext`C7) $CellContext`sw) FeynRules`FV[2,
|
|---|
| 4000 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 4001 | 16 ($CellContext`CBtil - $CellContext`CWtil)
|
|---|
| 4002 | Pi $CellContext`sw^2 (-1 + $CellContext`sw^2) FeynRules`FV[3,
|
|---|
| 4003 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]]) +
|
|---|
| 4004 | 16 ($CellContext`CBtil - $CellContext`CWtil)
|
|---|
| 4005 | Pi $CellContext`sw^2 (-1 + $CellContext`sw^2) FeynRules`FV[1,
|
|---|
| 4006 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]]
|
|---|
| 4007 | FeynRules`FV[3,
|
|---|
| 4008 | FeynRules`Index[
|
|---|
| 4009 | FeynRules`Lorentz, $CellContext`mu$2]])}, {{{$CellContext`ALP,
|
|---|
| 4010 | 1}, {$CellContext`Z, 2}, {$CellContext`Z, 3}}, Complex[0,
|
|---|
| 4011 | Rational[-1, 8]] $CellContext`cw^(-1) $CellContext`fa^(-1)
|
|---|
| 4012 | Pi^(-1) $CellContext`sw^(-1) FeynRules`Eps[
|
|---|
| 4013 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4014 | FeynRules`Ext[2]],
|
|---|
| 4015 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4016 | FeynRules`Ext[3]],
|
|---|
| 4017 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 4018 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] (
|
|---|
| 4019 | FeynRules`ee ($CellContext`C2 $CellContext`cw +
|
|---|
| 4020 | 2 $CellContext`C7 $CellContext`cw - 2 $CellContext`C1 $CellContext`sw)
|
|---|
| 4021 | FeynRules`FV[1,
|
|---|
| 4022 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (
|
|---|
| 4023 | FeynRules`FV[2,
|
|---|
| 4024 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] -
|
|---|
| 4025 | FeynRules`FV[3,
|
|---|
| 4026 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]) +
|
|---|
| 4027 | 16 $CellContext`cw
|
|---|
| 4028 | Pi $CellContext`sw (-$CellContext`CWtil + (-$CellContext`CBtil + \
|
|---|
| 4029 | $CellContext`CWtil) $CellContext`sw^2) (FeynRules`FV[2,
|
|---|
| 4030 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 4031 | FeynRules`FV[3,
|
|---|
| 4032 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] -
|
|---|
| 4033 | FeynRules`FV[2,
|
|---|
| 4034 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]]
|
|---|
| 4035 | FeynRules`FV[3,
|
|---|
| 4036 | FeynRules`Index[
|
|---|
| 4037 | FeynRules`Lorentz, $CellContext`mu$2]]))}, {{{$CellContext`ALP,
|
|---|
| 4038 | 1}, {FeynRules`G, 2}, {FeynRules`G, 3}, {
|
|---|
| 4039 | FeynRules`G, 4}}, -$CellContext`CGtil $CellContext`fa^(-1) FeynRules`gs
|
|---|
| 4040 | FeynRules`f[
|
|---|
| 4041 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 4042 | FeynRules`Ext[2]],
|
|---|
| 4043 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 4044 | FeynRules`Ext[3]],
|
|---|
| 4045 | FeynRules`Index[FeynRules`Gluon,
|
|---|
| 4046 | FeynRules`Ext[4]]] (FeynRules`Eps[
|
|---|
| 4047 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4048 | FeynRules`Ext[2]],
|
|---|
| 4049 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4050 | FeynRules`Ext[3]],
|
|---|
| 4051 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4052 | FeynRules`Ext[4]],
|
|---|
| 4053 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] (
|
|---|
| 4054 | FeynRules`FV[2,
|
|---|
| 4055 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] +
|
|---|
| 4056 | FeynRules`FV[3,
|
|---|
| 4057 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]] +
|
|---|
| 4058 | FeynRules`FV[4,
|
|---|
| 4059 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Alpha]1]]) +
|
|---|
| 4060 | FeynRules`Eps[
|
|---|
| 4061 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4062 | FeynRules`Ext[2]],
|
|---|
| 4063 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4064 | FeynRules`Ext[3]],
|
|---|
| 4065 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4066 | FeynRules`Ext[4]],
|
|---|
| 4067 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] (
|
|---|
| 4068 | FeynRules`FV[2,
|
|---|
| 4069 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 4070 | FeynRules`FV[3,
|
|---|
| 4071 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]] +
|
|---|
| 4072 | FeynRules`FV[4,
|
|---|
| 4073 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Beta]1]]) +
|
|---|
| 4074 | FeynRules`Eps[
|
|---|
| 4075 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4076 | FeynRules`Ext[2]],
|
|---|
| 4077 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4078 | FeynRules`Ext[3]],
|
|---|
| 4079 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4080 | FeynRules`Ext[4]],
|
|---|
| 4081 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] (
|
|---|
| 4082 | FeynRules`FV[2,
|
|---|
| 4083 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] +
|
|---|
| 4084 | FeynRules`FV[3,
|
|---|
| 4085 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]] +
|
|---|
| 4086 | FeynRules`FV[4,
|
|---|
| 4087 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Gamma]1]]) +
|
|---|
| 4088 | FeynRules`Eps[
|
|---|
| 4089 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4090 | FeynRules`Ext[2]],
|
|---|
| 4091 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4092 | FeynRules`Ext[3]],
|
|---|
| 4093 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4094 | FeynRules`Ext[4]],
|
|---|
| 4095 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] (
|
|---|
| 4096 | FeynRules`FV[2,
|
|---|
| 4097 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] +
|
|---|
| 4098 | FeynRules`FV[3,
|
|---|
| 4099 | FeynRules`Index[FeynRules`Lorentz, $CellContext`\[Delta]1]] +
|
|---|
| 4100 | FeynRules`FV[4,
|
|---|
| 4101 | FeynRules`Index[
|
|---|
| 4102 | FeynRules`Lorentz, $CellContext`\[Delta]1]]))}, \
|
|---|
| 4103 | {{{$CellContext`dqbar, 1}, {$CellContext`dq, 2}, {$CellContext`ALP, 3}, {
|
|---|
| 4104 | FeynRules`H, 4}}, Rational[-1, 4]
|
|---|
| 4105 | 2^Rational[-1, 2] $CellContext`aD $CellContext`fa^(-1)
|
|---|
| 4106 | Pi^(-2) $CellContext`vev^(-2) FeynRules`IndexDelta[
|
|---|
| 4107 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4108 | FeynRules`Ext[1]],
|
|---|
| 4109 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4110 | FeynRules`Ext[2]]] (
|
|---|
| 4111 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4112 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4113 | $CellContext`CKM[
|
|---|
| 4114 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4115 | FeynRules`Ext[2]],
|
|---|
| 4116 |
|
|---|
| 4117 | FeynRules`Index[$CellContext`Generation, \
|
|---|
| 4118 | $CellContext`Generation$1]]] Conjugate[
|
|---|
| 4119 | $CellContext`yd[
|
|---|
| 4120 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1],
|
|---|
| 4121 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4122 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4123 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4124 | FeynRules`Ext[1]],
|
|---|
| 4125 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4126 | FeynRules`Ext[2]]] - $CellContext`CKM[
|
|---|
| 4127 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4128 | FeynRules`Ext[1]],
|
|---|
| 4129 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1]]
|
|---|
| 4130 | FeynRules`ProjP[
|
|---|
| 4131 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4132 | FeynRules`Ext[1]],
|
|---|
| 4133 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4134 | FeynRules`Ext[2]]] $CellContext`yd[
|
|---|
| 4135 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1],
|
|---|
| 4136 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4137 | FeynRules`Ext[2]]])}, {{{$CellContext`dqbar, 1}, {$CellContext`dq,
|
|---|
| 4138 | 2}, {$CellContext`ALP, 3}}, Rational[-1, 8]
|
|---|
| 4139 | 2^Rational[-1, 2] $CellContext`fa^(-1) Pi^(-2) $CellContext`vev^(-1)
|
|---|
| 4140 | FeynRules`IndexDelta[
|
|---|
| 4141 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4142 | FeynRules`Ext[1]],
|
|---|
| 4143 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4144 | FeynRules`Ext[2]]] (
|
|---|
| 4145 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4146 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4147 | $CellContext`CKM[
|
|---|
| 4148 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4149 | FeynRules`Ext[2]],
|
|---|
| 4150 |
|
|---|
| 4151 | FeynRules`Index[$CellContext`Generation, \
|
|---|
| 4152 | $CellContext`Generation$1]]] Conjugate[
|
|---|
| 4153 | $CellContext`yd[
|
|---|
| 4154 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1],
|
|---|
| 4155 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4156 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4157 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4158 | FeynRules`Ext[1]],
|
|---|
| 4159 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4160 | FeynRules`Ext[2]]] - $CellContext`CKM[
|
|---|
| 4161 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4162 | FeynRules`Ext[1]],
|
|---|
| 4163 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1]]
|
|---|
| 4164 | FeynRules`ProjP[
|
|---|
| 4165 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4166 | FeynRules`Ext[1]],
|
|---|
| 4167 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4168 | FeynRules`Ext[2]]] $CellContext`yd[
|
|---|
| 4169 | FeynRules`Index[$CellContext`Generation, $CellContext`Generation$1],
|
|---|
| 4170 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4171 | FeynRules`Ext[2]]])}, {{{$CellContext`lbar, 1}, {
|
|---|
| 4172 | FeynRules`l, 2}, {$CellContext`ALP, 3}, {FeynRules`H, 4}},
|
|---|
| 4173 | Rational[-1, 4] 2^Rational[-1, 2] $CellContext`aL $CellContext`fa^(-1)
|
|---|
| 4174 | Pi^(-2) $CellContext`vev^(-2) (
|
|---|
| 4175 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4176 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4177 | $CellContext`yl[
|
|---|
| 4178 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4179 | FeynRules`Ext[2]],
|
|---|
| 4180 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4181 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4182 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4183 | FeynRules`Ext[1]],
|
|---|
| 4184 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4185 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 4186 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4187 | FeynRules`Ext[1]],
|
|---|
| 4188 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4189 | FeynRules`Ext[2]]] $CellContext`yl[
|
|---|
| 4190 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4191 | FeynRules`Ext[1]],
|
|---|
| 4192 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4193 | FeynRules`Ext[2]]])}, {{{$CellContext`lbar, 1}, {
|
|---|
| 4194 | FeynRules`l, 2}, {$CellContext`ALP, 3}}, Rational[-1, 8]
|
|---|
| 4195 | 2^Rational[-1, 2] $CellContext`fa^(-1)
|
|---|
| 4196 | Pi^(-2) $CellContext`vev^(-1) (
|
|---|
| 4197 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4198 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4199 | $CellContext`yl[
|
|---|
| 4200 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4201 | FeynRules`Ext[2]],
|
|---|
| 4202 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4203 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4204 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4205 | FeynRules`Ext[1]],
|
|---|
| 4206 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4207 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 4208 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4209 | FeynRules`Ext[1]],
|
|---|
| 4210 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4211 | FeynRules`Ext[2]]] $CellContext`yl[
|
|---|
| 4212 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4213 | FeynRules`Ext[1]],
|
|---|
| 4214 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4215 | FeynRules`Ext[2]]])}, {{{$CellContext`uqbar, 1}, {$CellContext`uq,
|
|---|
| 4216 | 2}, {$CellContext`ALP, 3}, {FeynRules`H, 4}}, Rational[1, 4]
|
|---|
| 4217 | 2^Rational[-1, 2] $CellContext`aU $CellContext`fa^(-1)
|
|---|
| 4218 | Pi^(-2) $CellContext`vev^(-2) FeynRules`IndexDelta[
|
|---|
| 4219 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4220 | FeynRules`Ext[1]],
|
|---|
| 4221 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4222 | FeynRules`Ext[2]]] (
|
|---|
| 4223 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4224 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4225 | $CellContext`yu[
|
|---|
| 4226 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4227 | FeynRules`Ext[2]],
|
|---|
| 4228 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4229 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4230 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4231 | FeynRules`Ext[1]],
|
|---|
| 4232 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4233 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 4234 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4235 | FeynRules`Ext[1]],
|
|---|
| 4236 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4237 | FeynRules`Ext[2]]] $CellContext`yu[
|
|---|
| 4238 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4239 | FeynRules`Ext[1]],
|
|---|
| 4240 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4241 | FeynRules`Ext[2]]])}, {{{$CellContext`uqbar, 1}, {$CellContext`uq,
|
|---|
| 4242 | 2}, {$CellContext`ALP, 3}}, Rational[1, 8]
|
|---|
| 4243 | 2^Rational[-1, 2] $CellContext`fa^(-1) Pi^(-2) $CellContext`vev^(-1)
|
|---|
| 4244 | FeynRules`IndexDelta[
|
|---|
| 4245 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4246 | FeynRules`Ext[1]],
|
|---|
| 4247 | FeynRules`Index[FeynRules`Colour,
|
|---|
| 4248 | FeynRules`Ext[2]]] (
|
|---|
| 4249 | 16 $CellContext`C2D Pi^2 $CellContext`vev^2 - $CellContext`C17
|
|---|
| 4250 | FeynRules`SP[3, 3]) (Conjugate[
|
|---|
| 4251 | $CellContext`yu[
|
|---|
| 4252 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4253 | FeynRules`Ext[2]],
|
|---|
| 4254 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4255 | FeynRules`Ext[1]]]] FeynRules`ProjM[
|
|---|
| 4256 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4257 | FeynRules`Ext[1]],
|
|---|
| 4258 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4259 | FeynRules`Ext[2]]] - FeynRules`ProjP[
|
|---|
| 4260 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4261 | FeynRules`Ext[1]],
|
|---|
| 4262 | FeynRules`Index[FeynRules`Spin,
|
|---|
| 4263 | FeynRules`Ext[2]]] $CellContext`yu[
|
|---|
| 4264 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4265 | FeynRules`Ext[1]],
|
|---|
| 4266 | FeynRules`Index[$CellContext`Generation,
|
|---|
| 4267 | FeynRules`Ext[2]]])}, {{{$CellContext`ALP, 1}, {FeynRules`H, 2}, {
|
|---|
| 4268 | FeynRules`W, 3}, {$CellContext`Wbar, 4}}, Rational[-1, 8]
|
|---|
| 4269 | FeynRules`ee $CellContext`fa^(-1)
|
|---|
| 4270 | Pi^(-2) $CellContext`sw^(-2) $CellContext`vev^(-1) (FeynRules`FV[1,
|
|---|
| 4271 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4272 | FeynRules`Ext[4]]] ($CellContext`a8 $CellContext`C8 FeynRules`ee
|
|---|
| 4273 | FeynRules`FV[3,
|
|---|
| 4274 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4275 | FeynRules`Ext[3]]] +
|
|---|
| 4276 | 4 Pi $CellContext`sw ($CellContext`a10 $CellContext`C10
|
|---|
| 4277 | FeynRules`FV[2,
|
|---|
| 4278 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4279 | FeynRules`Ext[3]]] + $CellContext`a6 $CellContext`C6
|
|---|
| 4280 | FeynRules`FV[4,
|
|---|
| 4281 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4282 | FeynRules`Ext[3]]])) - FeynRules`FV[1,
|
|---|
| 4283 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4284 | FeynRules`Ext[3]]] (
|
|---|
| 4285 | 4 Pi $CellContext`sw ($CellContext`a10 $CellContext`C10 FeynRules`FV[2,
|
|---|
| 4286 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4287 | FeynRules`Ext[4]]] + $CellContext`a6 $CellContext`C6
|
|---|
| 4288 | FeynRules`FV[3,
|
|---|
| 4289 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4290 | FeynRules`Ext[4]]]) + $CellContext`a8 $CellContext`C8
|
|---|
| 4291 | FeynRules`ee FeynRules`FV[4,
|
|---|
| 4292 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4293 | FeynRules`Ext[4]]]) +
|
|---|
| 4294 | 2 Pi $CellContext`sw (
|
|---|
| 4295 | Complex[0, -1] FeynRules`a2 $CellContext`C2 FeynRules`Eps[
|
|---|
| 4296 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4297 | FeynRules`Ext[4]],
|
|---|
| 4298 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4299 | FeynRules`Ext[3]],
|
|---|
| 4300 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1],
|
|---|
| 4301 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]
|
|---|
| 4302 | FeynRules`FV[1,
|
|---|
| 4303 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (
|
|---|
| 4304 | FeynRules`FV[3,
|
|---|
| 4305 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]] -
|
|---|
| 4306 | FeynRules`FV[4,
|
|---|
| 4307 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$2]]) +
|
|---|
| 4308 | 2 $CellContext`a6 $CellContext`C6 FeynRules`ME[
|
|---|
| 4309 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4310 | FeynRules`Ext[3]],
|
|---|
| 4311 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4312 | FeynRules`Ext[4]]] (FeynRules`SP[1, 3] - FeynRules`SP[
|
|---|
| 4313 | 1, 4])))}, {{{$CellContext`A, 1}, {$CellContext`ALP, 2}, {
|
|---|
| 4314 | FeynRules`W, 3}, {$CellContext`Wbar, 4}}, Rational[1, 16]
|
|---|
| 4315 | FeynRules`ee $CellContext`fa^(-1)
|
|---|
| 4316 | Pi^(-2) $CellContext`sw^(-2) (
|
|---|
| 4317 | Complex[0, -4] Pi $CellContext`sw FeynRules`Eps[
|
|---|
| 4318 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4319 | FeynRules`Ext[1]],
|
|---|
| 4320 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4321 | FeynRules`Ext[4]],
|
|---|
| 4322 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4323 | FeynRules`Ext[3]],
|
|---|
| 4324 | FeynRules`Index[
|
|---|
| 4325 | FeynRules`Lorentz, $CellContext`mu$1]] (-$CellContext`C2
|
|---|
| 4326 | FeynRules`ee FeynRules`FV[2,
|
|---|
| 4327 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4328 | 16 $CellContext`CWtil Pi $CellContext`sw (FeynRules`FV[1,
|
|---|
| 4329 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4330 | FeynRules`FV[3,
|
|---|
| 4331 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4332 | FeynRules`FV[4,
|
|---|
| 4333 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]])) +
|
|---|
| 4334 | FeynRules`ee ($CellContext`C8 FeynRules`ee - 4 $CellContext`C6
|
|---|
| 4335 | Pi $CellContext`sw) (FeynRules`FV[2,
|
|---|
| 4336 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4337 | FeynRules`Ext[4]]] FeynRules`ME[
|
|---|
| 4338 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4339 | FeynRules`Ext[1]],
|
|---|
| 4340 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4341 | FeynRules`Ext[3]]] + FeynRules`FV[2,
|
|---|
| 4342 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4343 | FeynRules`Ext[3]]] FeynRules`ME[
|
|---|
| 4344 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4345 | FeynRules`Ext[1]],
|
|---|
| 4346 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4347 | FeynRules`Ext[4]]]) +
|
|---|
| 4348 | 8 $CellContext`C6 FeynRules`ee Pi $CellContext`sw FeynRules`FV[2,
|
|---|
| 4349 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4350 | FeynRules`Ext[1]]] FeynRules`ME[
|
|---|
| 4351 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4352 | FeynRules`Ext[3]],
|
|---|
| 4353 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
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|
|---|
| 4355 | FeynRules`W, 2}, {$CellContext`Wbar, 3}, {$CellContext`Z, 4}},
|
|---|
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|
|---|
| 4357 | Pi^(-2) $CellContext`sw^(-3) (
|
|---|
| 4358 | Complex[0, -4] Pi $CellContext`sw FeynRules`Eps[
|
|---|
| 4359 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4360 | FeynRules`Ext[4]],
|
|---|
| 4361 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4362 | FeynRules`Ext[2]],
|
|---|
| 4363 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4364 | FeynRules`Ext[3]],
|
|---|
| 4365 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] (
|
|---|
| 4366 | FeynRules`ee (3 $CellContext`C2 + 2 $CellContext`C7 -
|
|---|
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|
|---|
| 4368 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4369 | 32 $CellContext`CWtil
|
|---|
| 4370 | Pi $CellContext`sw (-1 + $CellContext`sw^2) (FeynRules`FV[2,
|
|---|
| 4371 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4372 | FeynRules`FV[3,
|
|---|
| 4373 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]] +
|
|---|
| 4374 | FeynRules`FV[4,
|
|---|
| 4375 | FeynRules`Index[FeynRules`Lorentz, $CellContext`mu$1]])) +
|
|---|
| 4376 | FeynRules`ee (
|
|---|
| 4377 | 2 ($CellContext`C5 FeynRules`ee - 8 $CellContext`C6
|
|---|
| 4378 | Pi $CellContext`sw (-1 + $CellContext`sw^2)) FeynRules`FV[1,
|
|---|
| 4379 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
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|
|---|
| 4381 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4382 | FeynRules`Ext[2]],
|
|---|
| 4383 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
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|
|---|
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|
|---|
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|
|---|
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|
|---|
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|
|---|
| 4389 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4390 | FeynRules`Ext[2]],
|
|---|
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|
|---|
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|
|---|
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|
|---|
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|
|---|
| 4395 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4396 | FeynRules`Ext[3]],
|
|---|
| 4397 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
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|
|---|
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|
|---|
| 4400 | Complex[0,
|
|---|
| 4401 | Rational[-1, 4]] $CellContext`cw^(-1)
|
|---|
| 4402 | FeynRules`ee $CellContext`fa^(-1)
|
|---|
| 4403 | Pi^(-1) $CellContext`sw^(-1) (
|
|---|
| 4404 | 2 FeynRules`a1 $CellContext`C1 $CellContext`cw +
|
|---|
| 4405 | FeynRules`a2 $CellContext`C2 $CellContext`sw +
|
|---|
| 4406 | 2 $CellContext`a7 $CellContext`C7 $CellContext`sw) $CellContext`vev^(-1)
|
|---|
| 4407 | FeynRules`Eps[
|
|---|
| 4408 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4409 | FeynRules`Ext[1]],
|
|---|
| 4410 | FeynRules`Index[FeynRules`Lorentz,
|
|---|
| 4411 | FeynRules`Ext[4]],
|
|---|
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|
|---|
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|
|---|
| 4414 | FeynRules`FV[1,
|
|---|
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|---|
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|
|---|
| 4417 | FeynRules`Index[
|
|---|
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|---|
| 4419 | FeynRules`H, 2}, {$CellContext`Z, 3}, {$CellContext`Z, 4}}, Complex[0,
|
|---|
| 4420 | Rational[1, 4]] $CellContext`cw^(-1) FeynRules`ee $CellContext`fa^(-1)
|
|---|
| 4421 | Pi^(-1) $CellContext`sw^(-1) (
|
|---|
| 4422 | FeynRules`a2 $CellContext`C2 $CellContext`cw +
|
|---|
| 4423 | 2 $CellContext`a7 $CellContext`C7 $CellContext`cw - 2
|
|---|
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|
|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|
|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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|---|
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