topBSM: thu.nb

File thu.nb, 92.4 KB (added by stefankrastanov, 11 years ago)
Line 
1(* Content-type: application/mathematica *)
2
3(*** Wolfram Notebook File ***)
4(* http://www.wolfram.com/nb *)
5
6(* CreatedBy='Mathematica 6.0' *)
7
8(*CacheID: 234*)
9(* Internal cache information:
10NotebookFileLineBreakTest
11NotebookFileLineBreakTest
12NotebookDataPosition[ 145, 7]
13NotebookDataLength[ 94414, 2196]
14NotebookOptionsPosition[ 89547, 2052]
15NotebookOutlinePosition[ 90203, 2075]
16CellTagsIndexPosition[ 90160, 2072]
17WindowFrame->Normal*)
18
19(* Beginning of Notebook Content *)
20Notebook[{
21
22Cell[CellGroupData[{
23Cell["\<\
24Coupling of a top, a higgs and a light quark\
25\>", "Title",
26 CellChangeTimes->{{3.583403598268314*^9, 3.583403644392417*^9}}],
27
28Cell[BoxData[
29 RowBox[{"Quit", "[", "]"}]], "Input"],
30
31Cell[CellGroupData[{
32
33Cell[BoxData[{
34 RowBox[{
35 RowBox[{"$FeynRulesPath", "=",
36 RowBox[{
37 "SetDirectory", "[", "\"\</scratch/skrastanov/feynrules\>\"", "]"}]}], ";",
38 RowBox[{"<<", "FeynRules`"}], ";"}], "\[IndentingNewLine]",
39 RowBox[{
40 RowBox[{"SetDirectory", "[",
41 RowBox[{"$FeynRulesPath", "<>", "\"\</Models/thu\>\""}], "]"}],
42 ";"}], "\[IndentingNewLine]",
43 RowBox[{
44 RowBox[{"LoadModel", "[",
45 RowBox[{"\"\<../SM/SM.fr\>\"", ",", " ", "\"\<thu.fr\>\""}], "]"}],
46 ";"}], "\[IndentingNewLine]",
47 RowBox[{
48 RowBox[{"LoadRestriction", "[",
49 RowBox[{"\"\<../SM/Cabibbo.rst\>\"", ",", "\"\<../SM/Massless.rst\>\""}],
50 "]"}], ";"}]}], "Input",
51 CellChangeTimes->{{3.5757105960602818`*^9, 3.575710603935651*^9}, {
52 3.57578243012792*^9, 3.5757824441106367`*^9}, {3.575782494158711*^9,
53 3.5757825305743513`*^9}, {3.575957845650674*^9, 3.575957871970462*^9}, {
54 3.583403436740262*^9, 3.583403454740095*^9}, {3.583403662173706*^9,
55 3.583403662509575*^9}}],
56
57Cell[CellGroupData[{
58
59Cell[BoxData["\<\" - FeynRules - \"\>"], "Print",
60 CellChangeTimes->{
61 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
62 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
63 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
64 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
65 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
66 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
67 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
68 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
69 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
70 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
71 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
72 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
73 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
74 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
75 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
76 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
77 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
78 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
79 3.583415118989789*^9, 3.583415335570386*^9}],
80
81Cell[BoxData[
82 InterpretationBox[
83 RowBox[{"\<\"Version: \"\>", "\[InvisibleSpace]", "\<\"1.7.178\"\>",
84 "\[InvisibleSpace]",
85 RowBox[{"\<\" (\"\>", " ", "\<\"28 May 2013\"\>"}],
86 "\[InvisibleSpace]", "\<\").\"\>"}],
87 SequenceForm["Version: ", "1.7.178", " (" "28 May 2013", ")."],
88 Editable->False]], "Print",
89 CellChangeTimes->{
90 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
91 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
92 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
93 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
94 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
95 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
96 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
97 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
98 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
99 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
100 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
101 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
102 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
103 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
104 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
105 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
106 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
107 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
108 3.583415118989789*^9, 3.583415335571521*^9}],
109
110Cell[BoxData["\<\"Authors: A. Alloul, N. Christensen, C. Degrande, C. Duhr, \
111B. Fuks\"\>"], "Print",
112 CellChangeTimes->{
113 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
114 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
115 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
116 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
117 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
118 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
119 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
120 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
121 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
122 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
123 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
124 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
125 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
126 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
127 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
128 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
129 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
130 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
131 3.583415118989789*^9, 3.583415335572721*^9}],
132
133Cell[BoxData["\<\" \"\>"], "Print",
134 CellChangeTimes->{
135 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
136 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
137 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
138 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
139 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
140 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
141 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
142 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
143 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
144 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
145 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
146 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
147 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
148 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
149 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
150 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
151 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
152 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
153 3.583415118989789*^9, 3.5834153355738153`*^9}],
154
155Cell[BoxData["\<\"Please cite: Comput.Phys.Commun.180:1614-1641,2009 \
156(arXiv:0806.4194).\"\>"], "Print",
157 CellChangeTimes->{
158 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
159 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
160 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
161 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
162 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
163 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
164 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
165 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
166 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
167 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
168 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
169 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
170 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
171 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
172 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
173 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
174 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
175 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
176 3.583415118989789*^9, 3.583415335575014*^9}],
177
178Cell[BoxData["\<\"http://feynrules.phys.ucl.ac.be\"\>"], "Print",
179 CellChangeTimes->{
180 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
181 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
182 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
183 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
184 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
185 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
186 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
187 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
188 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
189 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
190 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
191 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
192 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
193 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
194 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
195 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
196 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
197 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
198 3.583415118989789*^9, 3.583415335576189*^9}],
199
200Cell[BoxData["\<\" \"\>"], "Print",
201 CellChangeTimes->{
202 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
203 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
204 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
205 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
206 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
207 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
208 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
209 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
210 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
211 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
212 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
213 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
214 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
215 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
216 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
217 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
218 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
219 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
220 3.583415118989789*^9, 3.5834153355773163`*^9}],
221
222Cell[BoxData["\<\"The FeynRules palette can be opened using the command \
223FRPalette[].\"\>"], "Print",
224 CellChangeTimes->{
225 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
226 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
227 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
228 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
229 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
230 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
231 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
232 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
233 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
234 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
235 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
236 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
237 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
238 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
239 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
240 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
241 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
242 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
243 3.583415118989789*^9, 3.583415335578554*^9}],
244
245Cell[BoxData["\<\"Merging model-files...\"\>"], "Print",
246 CellChangeTimes->{
247 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
248 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
249 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
250 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
251 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
252 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
253 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
254 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
255 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
256 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
257 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
258 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
259 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
260 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
261 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
262 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
263 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
264 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
265 3.583415118989789*^9, 3.583415337989997*^9}],
266
267Cell[BoxData["\<\"This model implementation was created by\"\>"], "Print",
268 CellChangeTimes->{
269 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
270 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
271 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
272 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
273 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
274 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
275 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
276 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
277 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
278 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
279 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
280 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
281 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
282 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
283 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
284 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
285 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
286 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
287 3.583415118989789*^9, 3.583415338081379*^9}],
288
289Cell[BoxData["\<\"McAuthor\"\>"], "Print",
290 CellChangeTimes->{
291 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
292 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
293 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
294 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
295 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
296 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
297 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
298 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
299 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
300 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
301 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
302 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
303 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
304 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
305 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
306 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
307 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
308 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
309 3.583415118989789*^9, 3.58341533808289*^9}],
310
311Cell[BoxData["\<\"Poly Postdoc\"\>"], "Print",
312 CellChangeTimes->{
313 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
314 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
315 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
316 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
317 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
318 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
319 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
320 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
321 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
322 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
323 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
324 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
325 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
326 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
327 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
328 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
329 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
330 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
331 3.583415118989789*^9, 3.58341533808422*^9}],
332
333Cell[BoxData[
334 InterpretationBox[
335 RowBox[{"\<\"Model Version: \"\>", "\[InvisibleSpace]", "\<\"0\"\>"}],
336 SequenceForm["Model Version: ", "0"],
337 Editable->False]], "Print",
338 CellChangeTimes->{
339 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
340 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
341 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
342 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
343 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
344 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
345 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
346 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
347 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
348 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
349 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
350 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
351 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
352 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
353 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
354 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
355 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
356 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
357 3.583415118989789*^9, 3.583415338085723*^9}],
358
359Cell[BoxData["\<\"exemple.com\"\>"], "Print",
360 CellChangeTimes->{
361 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
362 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
363 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
364 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
365 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
366 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
367 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
368 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
369 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
370 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
371 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
372 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
373 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
374 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
375 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
376 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
377 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
378 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
379 3.583415118989789*^9, 3.5834153380870543`*^9}],
380
381Cell[BoxData["\<\"For more information, type ModelInformation[].\"\>"], \
382"Print",
383 CellChangeTimes->{
384 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
385 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
386 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
387 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
388 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
389 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
390 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
391 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
392 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
393 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
394 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
395 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
396 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
397 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
398 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
399 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
400 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
401 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
402 3.583415118989789*^9, 3.583415338088382*^9}],
403
404Cell[BoxData["\<\"\"\>"], "Print",
405 CellChangeTimes->{
406 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
407 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
408 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
409 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
410 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
411 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
412 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
413 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
414 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
415 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
416 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
417 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
418 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
419 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
420 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
421 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
422 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
423 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
424 3.583415118989789*^9, 3.58341533809006*^9}],
425
426Cell[BoxData["\<\" - Loading particle classes.\"\>"], "Print",
427 CellChangeTimes->{
428 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
429 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
430 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
431 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
432 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
433 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
434 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
435 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
436 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
437 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
438 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
439 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
440 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
441 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
442 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
443 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
444 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
445 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
446 3.583415118989789*^9, 3.5834153380913553`*^9}],
447
448Cell[BoxData["\<\" - Loading gauge group classes.\"\>"], "Print",
449 CellChangeTimes->{
450 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
451 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
452 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
453 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
454 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
455 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
456 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
457 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
458 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
459 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
460 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
461 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
462 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
463 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
464 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
465 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
466 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
467 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
468 3.583415118989789*^9, 3.583415338195985*^9}],
469
470Cell[BoxData["\<\" - Loading parameter classes.\"\>"], "Print",
471 CellChangeTimes->{
472 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
473 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
474 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
475 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
476 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
477 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
478 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
479 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
480 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
481 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
482 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
483 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
484 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
485 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
486 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
487 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
488 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
489 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
490 3.583415118989789*^9, 3.583415338197472*^9}],
491
492Cell[BoxData[
493 InterpretationBox[
494 RowBox[{"\<\"\\nModel \"\>", "\[InvisibleSpace]", "\<\"thu\"\>",
495 "\[InvisibleSpace]", "\<\" loaded.\"\>"}],
496 SequenceForm["\nModel ", "thu", " loaded."],
497 Editable->False]], "Print",
498 CellChangeTimes->{
499 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
500 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
501 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
502 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
503 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
504 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
505 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
506 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
507 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
508 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
509 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
510 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
511 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
512 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
513 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
514 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
515 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
516 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
517 3.583415118989789*^9, 3.583415338273405*^9}],
518
519Cell[BoxData[
520 InterpretationBox[
521 RowBox[{"\<\"Loading restrictions from \"\>",
522 "\[InvisibleSpace]", "\<\"../SM/Cabibbo.rst\"\>",
523 "\[InvisibleSpace]", "\<\" : \"\>", "\[InvisibleSpace]",
524 DynamicBox[ToBoxes[PRIVATE`FR$restrictionCounter, StandardForm],
525 ImageSizeCache->{13., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
526 "\[InvisibleSpace]", "6"}],
527 SequenceForm["Loading restrictions from ", "../SM/Cabibbo.rst", " : ",
528 Dynamic[PRIVATE`FR$restrictionCounter], " / ", 6],
529 Editable->False]], "Print",
530 CellChangeTimes->{
531 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
532 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
533 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
534 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
535 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
536 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
537 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
538 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
539 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
540 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
541 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
542 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
543 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
544 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
545 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
546 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
547 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
548 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
549 3.583415118989789*^9, 3.583415338861166*^9}],
550
551Cell[BoxData[
552 InterpretationBox[
553 RowBox[{"\<\"Loading restrictions from \"\>",
554 "\[InvisibleSpace]", "\<\"../SM/Massless.rst\"\>",
555 "\[InvisibleSpace]", "\<\" : \"\>", "\[InvisibleSpace]",
556 DynamicBox[ToBoxes[PRIVATE`FR$restrictionCounter, StandardForm],
557 ImageSizeCache->{13., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
558 "\[InvisibleSpace]", "18"}],
559 SequenceForm["Loading restrictions from ", "../SM/Massless.rst", " : ",
560 Dynamic[PRIVATE`FR$restrictionCounter], " / ", 18],
561 Editable->False]], "Print",
562 CellChangeTimes->{
563 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
564 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
565 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
566 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
567 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
568 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
569 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
570 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
571 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
572 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
573 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
574 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
575 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
576 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
577 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
578 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
579 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
580 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
581 3.583415118989789*^9, 3.5834153389822273`*^9}],
582
583Cell[BoxData["\<\"Restrictions loaded.\"\>"], "Print",
584 CellChangeTimes->{
585 3.5756354616924763`*^9, 3.575699011089006*^9, 3.575708992124817*^9,
586 3.575710561671961*^9, {3.575710605362877*^9, 3.575710619352478*^9},
587 3.5757107735482283`*^9, 3.575714617065689*^9, {3.575714730848892*^9,
588 3.575714737315496*^9}, 3.5757148516602583`*^9, 3.575715506289091*^9,
589 3.575719883551283*^9, 3.57572020927063*^9, 3.575720656591461*^9,
590 3.57572077085436*^9, 3.575720888109211*^9, 3.575782459803651*^9,
591 3.5757825317226267`*^9, 3.575783264657056*^9, 3.575783318080265*^9,
592 3.575783384126301*^9, {3.575783415769002*^9, 3.5757834206898117`*^9},
593 3.575783457118078*^9, {3.575803466423965*^9, 3.575803473620495*^9},
594 3.575807557022588*^9, 3.575807635192937*^9, 3.57587094575677*^9,
595 3.575871832463529*^9, 3.575872127155285*^9, 3.575873120409257*^9,
596 3.575953932244513*^9, 3.575957138440948*^9, {3.575957454622562*^9,
597 3.5759574828996077`*^9}, 3.575957670406905*^9, 3.5759578792578506`*^9,
598 3.57595808689965*^9, 3.575958207410863*^9, 3.575958883457035*^9, {
599 3.5759589740692263`*^9, 3.575958989623763*^9}, 3.5759591207074966`*^9,
600 3.575959696123766*^9, 3.575967125102757*^9, 3.576215803247912*^9,
601 3.583403664701638*^9, {3.583405554734682*^9, 3.583405574643551*^9}, {
602 3.583409881912966*^9, 3.583409910058514*^9}, 3.5834144503439617`*^9,
603 3.583415118989789*^9, 3.5834153392828817`*^9}]
604}, Open ]]
605}, Closed]],
606
607Cell[CellGroupData[{
608
609Cell[BoxData[
610 RowBox[{"verts", "=",
611 RowBox[{"FeynmanRules", "[",
612 RowBox[{"Lthu", ",", "\[IndentingNewLine]",
613 RowBox[{"MaxParticles", "\[Rule]", "3"}], ",",
614 RowBox[{"Free", "\[Rule]",
615 RowBox[{"{",
616 RowBox[{"GP", ",", " ", "GPbar", ",", " ", "G0"}], "}"}]}], ",",
617 RowBox[{"ScreenOutput", "\[Rule]", "False"}]}], "]"}]}]], "Input",
618 CellChangeTimes->{{3.57571861669071*^9, 3.5757186206385183`*^9}, {
619 3.575720560719078*^9, 3.575720567406155*^9}, {3.5759568797261744`*^9,
620 3.575956943567664*^9}, {3.5759569991178017`*^9, 3.575957065070512*^9}, {
621 3.575957166464693*^9, 3.575957215680324*^9}, {3.5759574338622293`*^9,
622 3.5759574385486727`*^9}, {3.575957905631774*^9, 3.575957935951001*^9}, {
623 3.5834144586798077`*^9, 3.583414460638941*^9}, {3.583414657358889*^9,
624 3.5834146659163113`*^9}}],
625
626Cell[CellGroupData[{
627
628Cell[BoxData[
629 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
630 StripOnInput->False,
631 LineColor->RGBColor[1, 0.5, 0],
632 FrontFaceColor->RGBColor[1, 0.5, 0],
633 BackFaceColor->RGBColor[1, 0.5, 0],
634 GraphicsColor->RGBColor[1, 0.5, 0],
635 FontWeight->Bold,
636 FontColor->RGBColor[1, 0.5, 0]]], "Print",
637 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
638 3.583414689462159*^9, 3.583415346471596*^9}],
639
640Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
641 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
642 3.583414689462159*^9, 3.583415346472549*^9}],
643
644Cell[BoxData[
645 InterpretationBox[
646 RowBox[{"\<\"Expanding indices over \"\>", "\[InvisibleSpace]", "2",
647 "\[InvisibleSpace]", "\<\" cores\"\>"}],
648 SequenceForm["Expanding indices over ", 2, " cores"],
649 Editable->False]], "Print",
650 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
651 3.583414689462159*^9, 3.583415346473815*^9}],
652
653Cell[BoxData["\<\"Collecting the different structures that enter the \
654vertex.\"\>"], "Print",
655 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
656 3.583414689462159*^9, 3.583415415694195*^9}],
657
658Cell[BoxData[
659 InterpretationBox[
660 RowBox[{
661 "8", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
662-> starting the computation: \"\>", "\[InvisibleSpace]",
663 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
664 ImageSizeCache->{15.5625, {0., 6.}}], "\[InvisibleSpace]", "\<\" / \"\>",
665 "\[InvisibleSpace]", "8", "\[InvisibleSpace]", "\<\".\"\>"}],
666 SequenceForm[
667 8, " possible non-zero vertices have been found -> starting the \
668computation: ",
669 Dynamic[FeynRules`FR$FeynmanRules], " / ", 8, "."],
670 Editable->False]], "Print",
671 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
672 3.583414689462159*^9, 3.583415415750979*^9}],
673
674Cell[BoxData[
675 InterpretationBox[
676 RowBox[{"8", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
677 SequenceForm[8, " vertices obtained."],
678 Editable->False]], "Print",
679 CellChangeTimes->{3.583414468822613*^9, 3.5834145102731667`*^9,
680 3.583414689462159*^9, 3.58341541665555*^9}]
681}, Open ]],
682
683Cell[BoxData[
684 FormBox[
685 RowBox[{"(", "\[NoBreak]", GridBox[{
686 {
687 RowBox[{"(", "\[NoBreak]", GridBox[{
688 {
689 OverscriptBox["t", "\<\"-\"\>"], "1"},
690 {"u", "2"},
691 {"H", "3"}
692 },
693 GridBoxAlignment->{
694 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
695 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
696 GridBoxSpacings->{"Columns" -> {
697 Offset[0.27999999999999997`], {
698 Offset[0.7]},
699 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
700 "Rows" -> {
701 Offset[0.2], {
702 Offset[0.4]},
703 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
704 RowBox[{
705 RowBox[{"-",
706 FractionBox[
707 RowBox[{"3", " ", "\[ImaginaryI]", " ",
708 SubscriptBox["o",
709 RowBox[{"13", " ", "uphi"}]], " ",
710 SubscriptBox["\[Delta]",
711 RowBox[{
712 SubscriptBox["\<\"m\"\>", "1"], ",",
713 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
714 SubscriptBox[
715 SubscriptBox["P", "\<\"-\"\>"],
716 RowBox[{
717 SubscriptBox["\<\"s\"\>", "1"], ",",
718 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
719 SuperscriptBox["ymt", "3"]}],
720 RowBox[{
721 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}], "-",
722 FractionBox[
723 RowBox[{"3", " ", "\[ImaginaryI]", " ",
724 SubscriptBox["o",
725 RowBox[{"31", " ", "uphi"}]], " ",
726 SubscriptBox["\[Delta]",
727 RowBox[{
728 SubscriptBox["\<\"m\"\>", "1"], ",",
729 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
730 SubscriptBox[
731 SubscriptBox["P", "\<\"+\"\>"],
732 RowBox[{
733 SubscriptBox["\<\"s\"\>", "1"], ",",
734 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
735 SuperscriptBox["ymt", "3"]}],
736 RowBox[{
737 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}]},
738 {
739 RowBox[{"(", "\[NoBreak]", GridBox[{
740 {
741 OverscriptBox["t", "\<\"-\"\>"], "1"},
742 {"c", "2"},
743 {"H", "3"}
744 },
745 GridBoxAlignment->{
746 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
747 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
748 GridBoxSpacings->{"Columns" -> {
749 Offset[0.27999999999999997`], {
750 Offset[0.7]},
751 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
752 "Rows" -> {
753 Offset[0.2], {
754 Offset[0.4]},
755 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
756 RowBox[{
757 RowBox[{"-",
758 FractionBox[
759 RowBox[{"3", " ", "\[ImaginaryI]", " ",
760 SubscriptBox["o",
761 RowBox[{"23", " ", "uphi"}]], " ",
762 SubscriptBox["\[Delta]",
763 RowBox[{
764 SubscriptBox["\<\"m\"\>", "1"], ",",
765 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
766 SubscriptBox[
767 SubscriptBox["P", "\<\"-\"\>"],
768 RowBox[{
769 SubscriptBox["\<\"s\"\>", "1"], ",",
770 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
771 SuperscriptBox["ymt", "3"]}],
772 RowBox[{
773 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}], "-",
774 FractionBox[
775 RowBox[{"3", " ", "\[ImaginaryI]", " ",
776 SubscriptBox["o",
777 RowBox[{"32", " ", "uphi"}]], " ",
778 SubscriptBox["\[Delta]",
779 RowBox[{
780 SubscriptBox["\<\"m\"\>", "1"], ",",
781 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
782 SubscriptBox[
783 SubscriptBox["P", "\<\"+\"\>"],
784 RowBox[{
785 SubscriptBox["\<\"s\"\>", "1"], ",",
786 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
787 SuperscriptBox["ymt", "3"]}],
788 RowBox[{
789 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}]},
790 {
791 RowBox[{"(", "\[NoBreak]", GridBox[{
792 {
793 OverscriptBox["u", "\<\"-\"\>"], "1"},
794 {"t", "2"},
795 {"H", "3"}
796 },
797 GridBoxAlignment->{
798 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
799 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
800 GridBoxSpacings->{"Columns" -> {
801 Offset[0.27999999999999997`], {
802 Offset[0.7]},
803 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
804 "Rows" -> {
805 Offset[0.2], {
806 Offset[0.4]},
807 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
808 RowBox[{
809 RowBox[{"-",
810 FractionBox[
811 RowBox[{"3", " ", "\[ImaginaryI]", " ",
812 SubscriptBox["o",
813 RowBox[{"31", " ", "uphi"}]], " ",
814 SubscriptBox["\[Delta]",
815 RowBox[{
816 SubscriptBox["\<\"m\"\>", "1"], ",",
817 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
818 SubscriptBox[
819 SubscriptBox["P", "\<\"-\"\>"],
820 RowBox[{
821 SubscriptBox["\<\"s\"\>", "1"], ",",
822 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
823 SuperscriptBox["ymt", "3"]}],
824 RowBox[{
825 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}], "-",
826 FractionBox[
827 RowBox[{"3", " ", "\[ImaginaryI]", " ",
828 SubscriptBox["o",
829 RowBox[{"13", " ", "uphi"}]], " ",
830 SubscriptBox["\[Delta]",
831 RowBox[{
832 SubscriptBox["\<\"m\"\>", "1"], ",",
833 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
834 SubscriptBox[
835 SubscriptBox["P", "\<\"+\"\>"],
836 RowBox[{
837 SubscriptBox["\<\"s\"\>", "1"], ",",
838 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
839 SuperscriptBox["ymt", "3"]}],
840 RowBox[{
841 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}]},
842 {
843 RowBox[{"(", "\[NoBreak]", GridBox[{
844 {
845 OverscriptBox["c", "\<\"-\"\>"], "1"},
846 {"t", "2"},
847 {"H", "3"}
848 },
849 GridBoxAlignment->{
850 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
851 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
852 GridBoxSpacings->{"Columns" -> {
853 Offset[0.27999999999999997`], {
854 Offset[0.7]},
855 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
856 "Rows" -> {
857 Offset[0.2], {
858 Offset[0.4]},
859 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
860 RowBox[{
861 RowBox[{"-",
862 FractionBox[
863 RowBox[{"3", " ", "\[ImaginaryI]", " ",
864 SubscriptBox["o",
865 RowBox[{"32", " ", "uphi"}]], " ",
866 SubscriptBox["\[Delta]",
867 RowBox[{
868 SubscriptBox["\<\"m\"\>", "1"], ",",
869 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
870 SubscriptBox[
871 SubscriptBox["P", "\<\"-\"\>"],
872 RowBox[{
873 SubscriptBox["\<\"s\"\>", "1"], ",",
874 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
875 SuperscriptBox["ymt", "3"]}],
876 RowBox[{
877 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}], "-",
878 FractionBox[
879 RowBox[{"3", " ", "\[ImaginaryI]", " ",
880 SubscriptBox["o",
881 RowBox[{"23", " ", "uphi"}]], " ",
882 SubscriptBox["\[Delta]",
883 RowBox[{
884 SubscriptBox["\<\"m\"\>", "1"], ",",
885 SubscriptBox["\<\"m\"\>", "2"]}]], " ",
886 SubscriptBox[
887 SubscriptBox["P", "\<\"+\"\>"],
888 RowBox[{
889 SubscriptBox["\<\"s\"\>", "1"], ",",
890 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
891 SuperscriptBox["ymt", "3"]}],
892 RowBox[{
893 SuperscriptBox["\[CapitalLambda]", "2"], " ", "vev"}]]}]},
894 {
895 RowBox[{"(", "\[NoBreak]", GridBox[{
896 {
897 OverscriptBox["u", "\<\"-\"\>"], "1"},
898 {"t", "2"},
899 {"G", "3"}
900 },
901 GridBoxAlignment->{
902 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
903 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
904 GridBoxSpacings->{"Columns" -> {
905 Offset[0.27999999999999997`], {
906 Offset[0.7]},
907 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
908 "Rows" -> {
909 Offset[0.2], {
910 Offset[0.4]},
911 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
912 RowBox[{
913 FractionBox[
914 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
915 SubsuperscriptBox["\<\"p\"\>", "3",
916 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
917 SubscriptBox["g", "s"], " ",
918 SubscriptBox["o",
919 RowBox[{"31", " ", "ug"}]], " ",
920 SubscriptBox[
921 SubscriptBox["P", "\<\"-\"\>"],
922 RowBox[{
923 SubscriptBox["\<\"s\"\>", "1"], ",",
924 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
925 SubsuperscriptBox["T",
926 RowBox[{
927 SubscriptBox["\<\"m\"\>", "1"], ",",
928 SubscriptBox["\<\"m\"\>", "2"]}],
929 SubscriptBox["\<\"a\"\>", "3"]]}],
930 SuperscriptBox["\[CapitalLambda]", "2"]], "+",
931 FractionBox[
932 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
933 SubsuperscriptBox["\<\"p\"\>", "3",
934 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
935 SubscriptBox["g", "s"], " ",
936 SubscriptBox["o",
937 RowBox[{"13", " ", "ug"}]], " ",
938 SubscriptBox[
939 SubscriptBox["P", "\<\"+\"\>"],
940 RowBox[{
941 SubscriptBox["\<\"s\"\>", "1"], ",",
942 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
943 SubsuperscriptBox["T",
944 RowBox[{
945 SubscriptBox["\<\"m\"\>", "1"], ",",
946 SubscriptBox["\<\"m\"\>", "2"]}],
947 SubscriptBox["\<\"a\"\>", "3"]]}],
948 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
949 FractionBox[
950 RowBox[{"2", " ", "\[ImaginaryI]", " ",
951 SubscriptBox["g", "s"], " ",
952 SubscriptBox["o",
953 RowBox[{"31", " ", "ug"}]], " ", "ymt", " ",
954 SubscriptBox[
955 RowBox[{
956 SuperscriptBox["\[Gamma]",
957 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
958 RowBox[{"SlashedP", "(", "3", ")"}], ".",
959 SubscriptBox["P", "\<\"-\"\>"]}],
960 RowBox[{
961 SubscriptBox["\<\"s\"\>", "1"], ",",
962 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
963 SubsuperscriptBox["T",
964 RowBox[{
965 SubscriptBox["\<\"m\"\>", "1"], ",",
966 SubscriptBox["\<\"m\"\>", "2"]}],
967 SubscriptBox["\<\"a\"\>", "3"]]}],
968 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
969 FractionBox[
970 RowBox[{"2", " ", "\[ImaginaryI]", " ",
971 SubscriptBox["g", "s"], " ",
972 SubscriptBox["o",
973 RowBox[{"13", " ", "ug"}]], " ", "ymt", " ",
974 SubscriptBox[
975 RowBox[{
976 SuperscriptBox["\[Gamma]",
977 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
978 RowBox[{"SlashedP", "(", "3", ")"}], ".",
979 SubscriptBox["P", "\<\"+\"\>"]}],
980 RowBox[{
981 SubscriptBox["\<\"s\"\>", "1"], ",",
982 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
983 SubsuperscriptBox["T",
984 RowBox[{
985 SubscriptBox["\<\"m\"\>", "1"], ",",
986 SubscriptBox["\<\"m\"\>", "2"]}],
987 SubscriptBox["\<\"a\"\>", "3"]]}],
988 SuperscriptBox["\[CapitalLambda]", "2"]]}]},
989 {
990 RowBox[{"(", "\[NoBreak]", GridBox[{
991 {
992 OverscriptBox["c", "\<\"-\"\>"], "1"},
993 {"t", "2"},
994 {"G", "3"}
995 },
996 GridBoxAlignment->{
997 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
998 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
999 GridBoxSpacings->{"Columns" -> {
1000 Offset[0.27999999999999997`], {
1001 Offset[0.7]},
1002 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
1003 "Rows" -> {
1004 Offset[0.2], {
1005 Offset[0.4]},
1006 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
1007 RowBox[{
1008 FractionBox[
1009 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1010 SubsuperscriptBox["\<\"p\"\>", "3",
1011 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1012 SubscriptBox["g", "s"], " ",
1013 SubscriptBox["o",
1014 RowBox[{"32", " ", "ug"}]], " ",
1015 SubscriptBox[
1016 SubscriptBox["P", "\<\"-\"\>"],
1017 RowBox[{
1018 SubscriptBox["\<\"s\"\>", "1"], ",",
1019 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1020 SubsuperscriptBox["T",
1021 RowBox[{
1022 SubscriptBox["\<\"m\"\>", "1"], ",",
1023 SubscriptBox["\<\"m\"\>", "2"]}],
1024 SubscriptBox["\<\"a\"\>", "3"]]}],
1025 SuperscriptBox["\[CapitalLambda]", "2"]], "+",
1026 FractionBox[
1027 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1028 SubsuperscriptBox["\<\"p\"\>", "3",
1029 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1030 SubscriptBox["g", "s"], " ",
1031 SubscriptBox["o",
1032 RowBox[{"23", " ", "ug"}]], " ",
1033 SubscriptBox[
1034 SubscriptBox["P", "\<\"+\"\>"],
1035 RowBox[{
1036 SubscriptBox["\<\"s\"\>", "1"], ",",
1037 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1038 SubsuperscriptBox["T",
1039 RowBox[{
1040 SubscriptBox["\<\"m\"\>", "1"], ",",
1041 SubscriptBox["\<\"m\"\>", "2"]}],
1042 SubscriptBox["\<\"a\"\>", "3"]]}],
1043 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1044 FractionBox[
1045 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1046 SubscriptBox["g", "s"], " ",
1047 SubscriptBox["o",
1048 RowBox[{"32", " ", "ug"}]], " ", "ymt", " ",
1049 SubscriptBox[
1050 RowBox[{
1051 SuperscriptBox["\[Gamma]",
1052 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1053 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1054 SubscriptBox["P", "\<\"-\"\>"]}],
1055 RowBox[{
1056 SubscriptBox["\<\"s\"\>", "1"], ",",
1057 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1058 SubsuperscriptBox["T",
1059 RowBox[{
1060 SubscriptBox["\<\"m\"\>", "1"], ",",
1061 SubscriptBox["\<\"m\"\>", "2"]}],
1062 SubscriptBox["\<\"a\"\>", "3"]]}],
1063 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1064 FractionBox[
1065 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1066 SubscriptBox["g", "s"], " ",
1067 SubscriptBox["o",
1068 RowBox[{"23", " ", "ug"}]], " ", "ymt", " ",
1069 SubscriptBox[
1070 RowBox[{
1071 SuperscriptBox["\[Gamma]",
1072 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1073 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1074 SubscriptBox["P", "\<\"+\"\>"]}],
1075 RowBox[{
1076 SubscriptBox["\<\"s\"\>", "1"], ",",
1077 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1078 SubsuperscriptBox["T",
1079 RowBox[{
1080 SubscriptBox["\<\"m\"\>", "1"], ",",
1081 SubscriptBox["\<\"m\"\>", "2"]}],
1082 SubscriptBox["\<\"a\"\>", "3"]]}],
1083 SuperscriptBox["\[CapitalLambda]", "2"]]}]},
1084 {
1085 RowBox[{"(", "\[NoBreak]", GridBox[{
1086 {
1087 OverscriptBox["t", "\<\"-\"\>"], "1"},
1088 {"u", "2"},
1089 {"G", "3"}
1090 },
1091 GridBoxAlignment->{
1092 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
1093 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
1094 GridBoxSpacings->{"Columns" -> {
1095 Offset[0.27999999999999997`], {
1096 Offset[0.7]},
1097 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
1098 "Rows" -> {
1099 Offset[0.2], {
1100 Offset[0.4]},
1101 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
1102 RowBox[{
1103 FractionBox[
1104 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1105 SubsuperscriptBox["\<\"p\"\>", "3",
1106 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1107 SubscriptBox["g", "s"], " ",
1108 SubscriptBox["o",
1109 RowBox[{"13", " ", "ug"}]], " ",
1110 SubscriptBox[
1111 SubscriptBox["P", "\<\"-\"\>"],
1112 RowBox[{
1113 SubscriptBox["\<\"s\"\>", "1"], ",",
1114 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1115 SubsuperscriptBox["T",
1116 RowBox[{
1117 SubscriptBox["\<\"m\"\>", "1"], ",",
1118 SubscriptBox["\<\"m\"\>", "2"]}],
1119 SubscriptBox["\<\"a\"\>", "3"]]}],
1120 SuperscriptBox["\[CapitalLambda]", "2"]], "+",
1121 FractionBox[
1122 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1123 SubsuperscriptBox["\<\"p\"\>", "3",
1124 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1125 SubscriptBox["g", "s"], " ",
1126 SubscriptBox["o",
1127 RowBox[{"31", " ", "ug"}]], " ",
1128 SubscriptBox[
1129 SubscriptBox["P", "\<\"+\"\>"],
1130 RowBox[{
1131 SubscriptBox["\<\"s\"\>", "1"], ",",
1132 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1133 SubsuperscriptBox["T",
1134 RowBox[{
1135 SubscriptBox["\<\"m\"\>", "1"], ",",
1136 SubscriptBox["\<\"m\"\>", "2"]}],
1137 SubscriptBox["\<\"a\"\>", "3"]]}],
1138 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1139 FractionBox[
1140 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1141 SubscriptBox["g", "s"], " ",
1142 SubscriptBox["o",
1143 RowBox[{"13", " ", "ug"}]], " ", "ymt", " ",
1144 SubscriptBox[
1145 RowBox[{
1146 SuperscriptBox["\[Gamma]",
1147 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1148 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1149 SubscriptBox["P", "\<\"-\"\>"]}],
1150 RowBox[{
1151 SubscriptBox["\<\"s\"\>", "1"], ",",
1152 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1153 SubsuperscriptBox["T",
1154 RowBox[{
1155 SubscriptBox["\<\"m\"\>", "1"], ",",
1156 SubscriptBox["\<\"m\"\>", "2"]}],
1157 SubscriptBox["\<\"a\"\>", "3"]]}],
1158 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1159 FractionBox[
1160 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1161 SubscriptBox["g", "s"], " ",
1162 SubscriptBox["o",
1163 RowBox[{"31", " ", "ug"}]], " ", "ymt", " ",
1164 SubscriptBox[
1165 RowBox[{
1166 SuperscriptBox["\[Gamma]",
1167 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1168 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1169 SubscriptBox["P", "\<\"+\"\>"]}],
1170 RowBox[{
1171 SubscriptBox["\<\"s\"\>", "1"], ",",
1172 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1173 SubsuperscriptBox["T",
1174 RowBox[{
1175 SubscriptBox["\<\"m\"\>", "1"], ",",
1176 SubscriptBox["\<\"m\"\>", "2"]}],
1177 SubscriptBox["\<\"a\"\>", "3"]]}],
1178 SuperscriptBox["\[CapitalLambda]", "2"]]}]},
1179 {
1180 RowBox[{"(", "\[NoBreak]", GridBox[{
1181 {
1182 OverscriptBox["t", "\<\"-\"\>"], "1"},
1183 {"c", "2"},
1184 {"G", "3"}
1185 },
1186 GridBoxAlignment->{
1187 "Columns" -> {{Center}}, "ColumnsIndexed" -> {},
1188 "Rows" -> {{Baseline}}, "RowsIndexed" -> {}},
1189 GridBoxSpacings->{"Columns" -> {
1190 Offset[0.27999999999999997`], {
1191 Offset[0.7]},
1192 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {},
1193 "Rows" -> {
1194 Offset[0.2], {
1195 Offset[0.4]},
1196 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
1197 RowBox[{
1198 FractionBox[
1199 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1200 SubsuperscriptBox["\<\"p\"\>", "3",
1201 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1202 SubscriptBox["g", "s"], " ",
1203 SubscriptBox["o",
1204 RowBox[{"23", " ", "ug"}]], " ",
1205 SubscriptBox[
1206 SubscriptBox["P", "\<\"-\"\>"],
1207 RowBox[{
1208 SubscriptBox["\<\"s\"\>", "1"], ",",
1209 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1210 SubsuperscriptBox["T",
1211 RowBox[{
1212 SubscriptBox["\<\"m\"\>", "1"], ",",
1213 SubscriptBox["\<\"m\"\>", "2"]}],
1214 SubscriptBox["\<\"a\"\>", "3"]]}],
1215 SuperscriptBox["\[CapitalLambda]", "2"]], "+",
1216 FractionBox[
1217 RowBox[{"2", " ", "\[ImaginaryI]", " ", "ymt", " ",
1218 SubsuperscriptBox["\<\"p\"\>", "3",
1219 SubscriptBox["\<\"\[Mu]\"\>", "3"]], " ",
1220 SubscriptBox["g", "s"], " ",
1221 SubscriptBox["o",
1222 RowBox[{"32", " ", "ug"}]], " ",
1223 SubscriptBox[
1224 SubscriptBox["P", "\<\"+\"\>"],
1225 RowBox[{
1226 SubscriptBox["\<\"s\"\>", "1"], ",",
1227 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1228 SubsuperscriptBox["T",
1229 RowBox[{
1230 SubscriptBox["\<\"m\"\>", "1"], ",",
1231 SubscriptBox["\<\"m\"\>", "2"]}],
1232 SubscriptBox["\<\"a\"\>", "3"]]}],
1233 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1234 FractionBox[
1235 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1236 SubscriptBox["g", "s"], " ",
1237 SubscriptBox["o",
1238 RowBox[{"23", " ", "ug"}]], " ", "ymt", " ",
1239 SubscriptBox[
1240 RowBox[{
1241 SuperscriptBox["\[Gamma]",
1242 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1243 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1244 SubscriptBox["P", "\<\"-\"\>"]}],
1245 RowBox[{
1246 SubscriptBox["\<\"s\"\>", "1"], ",",
1247 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1248 SubsuperscriptBox["T",
1249 RowBox[{
1250 SubscriptBox["\<\"m\"\>", "1"], ",",
1251 SubscriptBox["\<\"m\"\>", "2"]}],
1252 SubscriptBox["\<\"a\"\>", "3"]]}],
1253 SuperscriptBox["\[CapitalLambda]", "2"]], "-",
1254 FractionBox[
1255 RowBox[{"2", " ", "\[ImaginaryI]", " ",
1256 SubscriptBox["g", "s"], " ",
1257 SubscriptBox["o",
1258 RowBox[{"32", " ", "ug"}]], " ", "ymt", " ",
1259 SubscriptBox[
1260 RowBox[{
1261 SuperscriptBox["\[Gamma]",
1262 SubscriptBox["\<\"\[Mu]\"\>", "3"]], ".",
1263 RowBox[{"SlashedP", "(", "3", ")"}], ".",
1264 SubscriptBox["P", "\<\"+\"\>"]}],
1265 RowBox[{
1266 SubscriptBox["\<\"s\"\>", "1"], ",",
1267 SubscriptBox["\<\"s\"\>", "2"]}]], " ",
1268 SubsuperscriptBox["T",
1269 RowBox[{
1270 SubscriptBox["\<\"m\"\>", "1"], ",",
1271 SubscriptBox["\<\"m\"\>", "2"]}],
1272 SubscriptBox["\<\"a\"\>", "3"]]}],
1273 SuperscriptBox["\[CapitalLambda]", "2"]]}]}
1274 },
1275 GridBoxAlignment->{
1276 "Columns" -> {{Center}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
1277 "RowsIndexed" -> {}},
1278 GridBoxSpacings->{"Columns" -> {
1279 Offset[0.27999999999999997`], {
1280 Offset[0.7]},
1281 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
1282 Offset[0.2], {
1283 Offset[0.4]},
1284 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
1285 TraditionalForm]], "Output",
1286 CellChangeTimes->{3.583414737806924*^9, 3.58341506381066*^9,
1287 3.583415416723378*^9, 3.5834158207045717`*^9}]
1288}, Open ]],
1289
1290Cell[CellGroupData[{
1291
1292Cell[BoxData[
1293 RowBox[{
1294 RowBox[{"CheckHermiticity", "[", "Lthu", "]"}], ";"}]], "Input",
1295 CellChangeTimes->{{3.575953965518354*^9, 3.5759539737415524`*^9}, {
1296 3.583414511117826*^9, 3.5834145130371027`*^9}}],
1297
1298Cell[CellGroupData[{
1299
1300Cell[BoxData["\<\"Checking for hermiticity by calculating the Feynman rules \
1301contained in L-HC[L].\"\>"], "Print",
1302 CellChangeTimes->{
1303 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1304 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1305 3.583414564478292*^9, 3.5834154214713173`*^9}],
1306
1307Cell[BoxData["\<\"If the lagrangian is hermitian, then the number of vertices \
1308should be zero.\"\>"], "Print",
1309 CellChangeTimes->{
1310 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1311 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1312 3.583414564478292*^9, 3.583415421472363*^9}],
1313
1314Cell[BoxData[
1315 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1316 StripOnInput->False,
1317 LineColor->RGBColor[1, 0.5, 0],
1318 FrontFaceColor->RGBColor[1, 0.5, 0],
1319 BackFaceColor->RGBColor[1, 0.5, 0],
1320 GraphicsColor->RGBColor[1, 0.5, 0],
1321 FontWeight->Bold,
1322 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1323 CellChangeTimes->{
1324 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1325 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1326 3.583414564478292*^9, 3.583415424399831*^9}],
1327
1328Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1329 CellChangeTimes->{
1330 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1331 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1332 3.583414564478292*^9, 3.583415424401155*^9}],
1333
1334Cell[BoxData[
1335 InterpretationBox[
1336 RowBox[{"\<\"Expanding indices over \"\>", "\[InvisibleSpace]", "2",
1337 "\[InvisibleSpace]", "\<\" cores\"\>"}],
1338 SequenceForm["Expanding indices over ", 2, " cores"],
1339 Editable->False]], "Print",
1340 CellChangeTimes->{
1341 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1342 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1343 3.583414564478292*^9, 3.583415424402255*^9}],
1344
1345Cell[BoxData["\<\"No vertices found.\"\>"], "Print",
1346 CellChangeTimes->{
1347 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1348 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1349 3.583414564478292*^9, 3.5834154909831333`*^9}],
1350
1351Cell[BoxData[
1352 InterpretationBox[
1353 RowBox[{"0", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1354 SequenceForm[0, " vertices obtained."],
1355 Editable->False]], "Print",
1356 CellChangeTimes->{
1357 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1358 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1359 3.583414564478292*^9, 3.583415490984572*^9}],
1360
1361Cell[BoxData["\<\"The lagrangian is hermitian.\"\>"], "Print",
1362 CellChangeTimes->{
1363 3.575953974753036*^9, 3.5759591552626*^9, 3.575967148423678*^9,
1364 3.5762158286814327`*^9, {3.583409977041298*^9, 3.583409986920431*^9},
1365 3.583414564478292*^9, 3.583415490985737*^9}]
1366}, Open ]]
1367}, Closed]],
1368
1369Cell[CellGroupData[{
1370
1371Cell["Create UFO files", "Subtitle",
1372 CellChangeTimes->{{3.5834145350283737`*^9, 3.583414541239071*^9}}],
1373
1374Cell[CellGroupData[{
1375
1376Cell[BoxData[{
1377 RowBox[{
1378 RowBox[{"DeleteDirectory", "[",
1379 RowBox[{
1380 RowBox[{"$FeynRulesPath", "<>", "\"\</Models/thu/thu_UFO\>\""}], ",",
1381 RowBox[{"DeleteContents", "\[Rule]", "True"}]}], "]"}],
1382 ";"}], "\[IndentingNewLine]",
1383 RowBox[{
1384 RowBox[{"WriteUFO", "[", "\[IndentingNewLine]",
1385 RowBox[{
1386 "LGauge", ",", "\[IndentingNewLine]", "LHiggs", ",", "\[IndentingNewLine]",
1387 "LFermions", ",", "\[IndentingNewLine]", "LYukawa", ",",
1388 "\[IndentingNewLine]", "LGhost", ",", "\[IndentingNewLine]", "Lthu", ",",
1389 "\[IndentingNewLine]",
1390 RowBox[{"AddDecays", "\[Rule]", " ", "False"}]}], "]"}],
1391 ";"}], "\[IndentingNewLine]",
1392 RowBox[{
1393 RowBox[{"DeleteDirectory", "[",
1394 RowBox[{"\"\</scratch/skrastanov/mg5/models/thu_UFO\>\"", ",",
1395 RowBox[{"DeleteContents", "\[Rule]", "True"}]}], "]"}],
1396 ";"}], "\[IndentingNewLine]",
1397 RowBox[{
1398 RowBox[{"CopyDirectory", "[",
1399 RowBox[{
1400 RowBox[{"$FeynRulesPath", "<>", "\"\</Models/thu/thu_UFO\>\""}], ",",
1401 " ", "\"\</scratch/skrastanov/mg5/models/thu_UFO\>\""}], "]"}],
1402 ";"}]}], "Input",
1403 CellChangeTimes->{{3.583403359029461*^9, 3.5834034023420887`*^9}, {
1404 3.5834145543228703`*^9, 3.583414556498189*^9}}],
1405
1406Cell[CellGroupData[{
1407
1408Cell[BoxData["\<\" --- Universal FeynRules Output (UFO) v 1.1 ---\"\>"], \
1409"Print",
1410 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1411 3.5834154973922243`*^9}],
1412
1413Cell[BoxData[
1414 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1415 StripOnInput->False,
1416 LineColor->RGBColor[1, 0.5, 0],
1417 FrontFaceColor->RGBColor[1, 0.5, 0],
1418 BackFaceColor->RGBColor[1, 0.5, 0],
1419 GraphicsColor->RGBColor[1, 0.5, 0],
1420 FontWeight->Bold,
1421 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1422 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1423 3.583415499926992*^9}],
1424
1425Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1426 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1427 3.5834154999284782`*^9}],
1428
1429Cell[BoxData[
1430 InterpretationBox[
1431 RowBox[{"\<\"Expanding indices over \"\>", "\[InvisibleSpace]", "2",
1432 "\[InvisibleSpace]", "\<\" cores\"\>"}],
1433 SequenceForm["Expanding indices over ", 2, " cores"],
1434 Editable->False]], "Print",
1435 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1436 3.583415499929611*^9}],
1437
1438Cell[BoxData["\<\"Collecting the different structures that enter the \
1439vertex.\"\>"], "Print",
1440 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1441 3.583415501079084*^9}],
1442
1443Cell[BoxData[
1444 InterpretationBox[
1445 RowBox[{
1446 "8", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
1447-> starting the computation: \"\>", "\[InvisibleSpace]",
1448 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1449 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1450 "\[InvisibleSpace]", "8", "\[InvisibleSpace]", "\<\".\"\>"}],
1451 SequenceForm[
1452 8, " possible non-zero vertices have been found -> starting the \
1453computation: ",
1454 Dynamic[FeynRules`FR$FeynmanRules], " / ", 8, "."],
1455 Editable->False]], "Print",
1456 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1457 3.583415501166868*^9}],
1458
1459Cell[BoxData[
1460 InterpretationBox[
1461 RowBox[{"8", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1462 SequenceForm[8, " vertices obtained."],
1463 Editable->False]], "Print",
1464 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1465 3.583415502094116*^9}],
1466
1467Cell[BoxData[
1468 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1469 StripOnInput->False,
1470 LineColor->RGBColor[1, 0.5, 0],
1471 FrontFaceColor->RGBColor[1, 0.5, 0],
1472 BackFaceColor->RGBColor[1, 0.5, 0],
1473 GraphicsColor->RGBColor[1, 0.5, 0],
1474 FontWeight->Bold,
1475 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1476 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1477 3.583415502096266*^9}],
1478
1479Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1480 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1481 3.583415502097527*^9}],
1482
1483Cell[BoxData["\<\"Collecting the different structures that enter the \
1484vertex.\"\>"], "Print",
1485 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1486 3.583415502228866*^9}],
1487
1488Cell[BoxData[
1489 InterpretationBox[
1490 RowBox[{
1491 "6", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
1492-> starting the computation: \"\>", "\[InvisibleSpace]",
1493 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1494 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1495 "\[InvisibleSpace]", "6", "\[InvisibleSpace]", "\<\".\"\>"}],
1496 SequenceForm[
1497 6, " possible non-zero vertices have been found -> starting the \
1498computation: ",
1499 Dynamic[FeynRules`FR$FeynmanRules], " / ", 6, "."],
1500 Editable->False]], "Print",
1501 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1502 3.5834155023795137`*^9}],
1503
1504Cell[BoxData[
1505 InterpretationBox[
1506 RowBox[{"6", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1507 SequenceForm[6, " vertices obtained."],
1508 Editable->False]], "Print",
1509 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1510 3.583415502381679*^9}],
1511
1512Cell[BoxData[
1513 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1514 StripOnInput->False,
1515 LineColor->RGBColor[1, 0.5, 0],
1516 FrontFaceColor->RGBColor[1, 0.5, 0],
1517 BackFaceColor->RGBColor[1, 0.5, 0],
1518 GraphicsColor->RGBColor[1, 0.5, 0],
1519 FontWeight->Bold,
1520 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1521 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1522 3.583415502382786*^9}],
1523
1524Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1525 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1526 3.583415502383852*^9}],
1527
1528Cell[BoxData[
1529 InterpretationBox[
1530 RowBox[{"\<\"Expanding indices over \"\>", "\[InvisibleSpace]", "2",
1531 "\[InvisibleSpace]", "\<\" cores\"\>"}],
1532 SequenceForm["Expanding indices over ", 2, " cores"],
1533 Editable->False]], "Print",
1534 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1535 3.583415502384933*^9}],
1536
1537Cell[BoxData["\<\"Collecting the different structures that enter the \
1538vertex.\"\>"], "Print",
1539 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1540 3.5834155039153557`*^9}],
1541
1542Cell[BoxData[
1543 InterpretationBox[
1544 RowBox[{
1545 "18", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
1546-> starting the computation: \"\>", "\[InvisibleSpace]",
1547 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1548 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1549 "\[InvisibleSpace]", "18", "\[InvisibleSpace]", "\<\".\"\>"}],
1550 SequenceForm[
1551 18, " possible non-zero vertices have been found -> starting the \
1552computation: ",
1553 Dynamic[FeynRules`FR$FeynmanRules], " / ", 18, "."],
1554 Editable->False]], "Print",
1555 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1556 3.58341550399465*^9}],
1557
1558Cell[BoxData[
1559 InterpretationBox[
1560 RowBox[{"13", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1561 SequenceForm[13, " vertices obtained."],
1562 Editable->False]], "Print",
1563 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1564 3.583415505059474*^9}],
1565
1566Cell[BoxData[
1567 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1568 StripOnInput->False,
1569 LineColor->RGBColor[1, 0.5, 0],
1570 FrontFaceColor->RGBColor[1, 0.5, 0],
1571 BackFaceColor->RGBColor[1, 0.5, 0],
1572 GraphicsColor->RGBColor[1, 0.5, 0],
1573 FontWeight->Bold,
1574 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1575 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1576 3.583415505128353*^9}],
1577
1578Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1579 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1580 3.583415505129668*^9}],
1581
1582Cell[BoxData["\<\"Collecting the different structures that enter the \
1583vertex.\"\>"], "Print",
1584 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1585 3.583415505320801*^9}],
1586
1587Cell[BoxData[
1588 InterpretationBox[
1589 RowBox[{
1590 "3", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
1591-> starting the computation: \"\>", "\[InvisibleSpace]",
1592 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1593 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1594 "\[InvisibleSpace]", "3", "\[InvisibleSpace]", "\<\".\"\>"}],
1595 SequenceForm[
1596 3, " possible non-zero vertices have been found -> starting the \
1597computation: ",
1598 Dynamic[FeynRules`FR$FeynmanRules], " / ", 3, "."],
1599 Editable->False]], "Print",
1600 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1601 3.583415505388225*^9}],
1602
1603Cell[BoxData[
1604 InterpretationBox[
1605 RowBox[{"3", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1606 SequenceForm[3, " vertices obtained."],
1607 Editable->False]], "Print",
1608 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1609 3.583415505456485*^9}],
1610
1611Cell[BoxData[
1612 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1613 StripOnInput->False,
1614 LineColor->RGBColor[1, 0.5, 0],
1615 FrontFaceColor->RGBColor[1, 0.5, 0],
1616 BackFaceColor->RGBColor[1, 0.5, 0],
1617 GraphicsColor->RGBColor[1, 0.5, 0],
1618 FontWeight->Bold,
1619 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1620 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1621 3.583415505457859*^9}],
1622
1623Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1624 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1625 3.583415505458967*^9}],
1626
1627Cell[BoxData["\<\"Collecting the different structures that enter the \
1628vertex.\"\>"], "Print",
1629 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1630 3.583415505530436*^9}],
1631
1632Cell[BoxData[
1633 InterpretationBox[
1634 RowBox[{
1635 "1", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been found \
1636-> starting the computation: \"\>", "\[InvisibleSpace]",
1637 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1638 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1639 "\[InvisibleSpace]", "1", "\[InvisibleSpace]", "\<\".\"\>"}],
1640 SequenceForm[
1641 1, " possible non-zero vertices have been found -> starting the \
1642computation: ",
1643 Dynamic[FeynRules`FR$FeynmanRules], " / ", 1, "."],
1644 Editable->False]], "Print",
1645 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1646 3.5834155055318003`*^9}],
1647
1648Cell[BoxData["\<\"1 vertex obtained.\"\>"], "Print",
1649 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1650 3.583415505533499*^9}],
1651
1652Cell[BoxData[
1653 StyleBox["\<\"Starting Feynman rule calculation.\"\>",
1654 StripOnInput->False,
1655 LineColor->RGBColor[1, 0.5, 0],
1656 FrontFaceColor->RGBColor[1, 0.5, 0],
1657 BackFaceColor->RGBColor[1, 0.5, 0],
1658 GraphicsColor->RGBColor[1, 0.5, 0],
1659 FontWeight->Bold,
1660 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1661 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1662 3.583415507747098*^9}],
1663
1664Cell[BoxData["\<\"Expanding the Lagrangian...\"\>"], "Print",
1665 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1666 3.583415507748501*^9}],
1667
1668Cell[BoxData[
1669 InterpretationBox[
1670 RowBox[{"\<\"Expanding indices over \"\>", "\[InvisibleSpace]", "2",
1671 "\[InvisibleSpace]", "\<\" cores\"\>"}],
1672 SequenceForm["Expanding indices over ", 2, " cores"],
1673 Editable->False]], "Print",
1674 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1675 3.5834155077496347`*^9}],
1676
1677Cell[BoxData["\<\"Collecting the different structures that enter the \
1678vertex.\"\>"], "Print",
1679 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1680 3.5834155760453997`*^9}],
1681
1682Cell[BoxData[
1683 InterpretationBox[
1684 RowBox[{
1685 "114", "\[InvisibleSpace]", "\<\" possible non-zero vertices have been \
1686found -> starting the computation: \"\>", "\[InvisibleSpace]",
1687 DynamicBox[ToBoxes[FeynRules`FR$FeynmanRules, StandardForm],
1688 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1689 "\[InvisibleSpace]", "114", "\[InvisibleSpace]", "\<\".\"\>"}],
1690 SequenceForm[
1691 114, " possible non-zero vertices have been found -> starting the \
1692computation: ",
1693 Dynamic[FeynRules`FR$FeynmanRules], " / ", 114, "."],
1694 Editable->False]], "Print",
1695 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1696 3.583415576188849*^9}],
1697
1698Cell[BoxData[
1699 InterpretationBox[
1700 RowBox[{"114", "\[InvisibleSpace]", "\<\" vertices obtained.\"\>"}],
1701 SequenceForm[114, " vertices obtained."],
1702 Editable->False]], "Print",
1703 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1704 3.583415588712144*^9}],
1705
1706Cell[BoxData[
1707 InterpretationBox[
1708 RowBox[{"\<\"Flavor expansion of the vertices distributed over \"\>",
1709 "\[InvisibleSpace]", "2", "\[InvisibleSpace]", "\<\" kernels.\"\>"}],
1710 SequenceForm[
1711 "Flavor expansion of the vertices distributed over ", 2, " kernels."],
1712 Editable->False]], "Print",
1713 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1714 3.5834155894528723`*^9}],
1715
1716Cell[BoxData["\<\" - Saved vertices in InterfaceRun[ 1 ].\"\>"], "Print",
1717 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1718 3.583415594115102*^9}],
1719
1720Cell[BoxData["\<\"Preparing Python output.\"\>"], "Print",
1721 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1722 3.583415594178371*^9}],
1723
1724Cell[BoxData["\<\" - Splitting vertices into building blocks.\"\>"], \
1725"Print",
1726 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1727 3.583415594549169*^9}],
1728
1729Cell[BoxData[
1730 InterpretationBox[
1731 RowBox[{"\<\"Splitting of vertices distributed over \"\>",
1732 "\[InvisibleSpace]", "2", "\[InvisibleSpace]", "\<\" kernels.\"\>"}],
1733 SequenceForm["Splitting of vertices distributed over ", 2, " kernels."],
1734 Editable->False]], "Print",
1735 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1736 3.583415594611931*^9}],
1737
1738Cell[BoxData[
1739 InterpretationBox[
1740 RowBox[{"\<\" - Optimizing: \"\>", "\[InvisibleSpace]",
1741 DynamicBox[ToBoxes[PRIVATE`PY$SplitVertexCounter, StandardForm],
1742 ImageSizeCache->{18., {0., 7.}}], "\[InvisibleSpace]", "\<\"/\"\>",
1743 "\[InvisibleSpace]", "189", "\[InvisibleSpace]", "\<\" .\"\>"}],
1744 SequenceForm[" - Optimizing: ",
1745 Dynamic[PRIVATE`PY$SplitVertexCounter], "/", 189, " ."],
1746 Editable->False]], "Print",
1747 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1748 3.583415595258161*^9}],
1749
1750Cell[BoxData["\<\" - Writing files.\"\>"], "Print",
1751 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1752 3.583415595595439*^9}],
1753
1754Cell[BoxData["\<\"Done!\"\>"], "Print",
1755 CellChangeTimes->{3.5834147437321568`*^9, 3.583415134322645*^9,
1756 3.583415595813684*^9}]
1757}, Open ]]
1758}, Closed]]
1759}, Open ]],
1760
1761Cell[CellGroupData[{
1762
1763Cell["Addendum : Check Widths", "Subtitle",
1764 CellChangeTimes->{{3.5834145857147913`*^9, 3.583414595739143*^9}}],
1765
1766Cell[CellGroupData[{
1767
1768Cell[BoxData[{
1769 RowBox[{
1770 RowBox[{"myexpanded", " ", "=", " ",
1771 RowBox[{"FlavorExpansion", "[", "verts", "]"}]}],
1772 ";"}], "\[IndentingNewLine]",
1773 RowBox[{
1774 RowBox[{"CalculateM2Decays", "[", "myexpanded", "]"}],
1775 ";"}], "\[IndentingNewLine]",
1776 RowBox[{"mydecays", " ", "=", " ",
1777 RowBox[{"ComputeDecays", "[",
1778 RowBox[{"%", ",", " ",
1779 RowBox[{"Simplify", "\[Rule]", "True"}]}], "]"}]}]}], "Input",
1780 CellChangeTimes->{{3.5834146397125473`*^9, 3.5834146440947037`*^9}}],
1781
1782Cell[CellGroupData[{
1783
1784Cell[BoxData[
1785 InterpretationBox[
1786 RowBox[{"\<\"Flavor expansion of the vertices distributed over \"\>",
1787 "\[InvisibleSpace]", "2", "\[InvisibleSpace]", "\<\" kernels.\"\>"}],
1788 SequenceForm[
1789 "Flavor expansion of the vertices distributed over ", 2, " kernels."],
1790 Editable->False]], "Print",
1791 CellChangeTimes->{3.583414646051449*^9, 3.583415595971238*^9}],
1792
1793Cell[BoxData[
1794 StyleBox["\<\"Computing the squared matrix elements relevant for the 1->2 \
1795decays: \"\>",
1796 StripOnInput->False,
1797 LineColor->RGBColor[1, 0.5, 0],
1798 FrontFaceColor->RGBColor[1, 0.5, 0],
1799 BackFaceColor->RGBColor[1, 0.5, 0],
1800 GraphicsColor->RGBColor[1, 0.5, 0],
1801 FontWeight->Bold,
1802 FontColor->RGBColor[1, 0.5, 0]]], "Print",
1803 CellChangeTimes->{3.583414646051449*^9, 3.583415596182557*^9}],
1804
1805Cell[BoxData[
1806 InterpretationBox[
1807 RowBox[{
1808 DynamicBox[ToBoxes[FeynRules`FR$DecayCounter, StandardForm],
1809 ImageSizeCache->{7., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1810 "\[InvisibleSpace]", "8"}],
1811 SequenceForm[
1812 Dynamic[FeynRules`FR$DecayCounter], " / ", 8],
1813 Editable->False]], "Print",
1814 CellChangeTimes->{3.583414646051449*^9, 3.583415596184051*^9}],
1815
1816Cell[BoxData[
1817 InterpretationBox[
1818 RowBox[{
1819 StyleBox["\<\"Computing all the partial 1->2 decay widths: \"\>",
1820 StripOnInput->False,
1821 LineColor->RGBColor[1, 0.5, 0],
1822 FrontFaceColor->RGBColor[1, 0.5, 0],
1823 BackFaceColor->RGBColor[1, 0.5, 0],
1824 GraphicsColor->RGBColor[1, 0.5, 0],
1825 FontWeight->Bold,
1826 FontColor->RGBColor[1, 0.5, 0]], "\[InvisibleSpace]",
1827 DynamicBox[ToBoxes[FeynRules`FR$DecayCntb, StandardForm],
1828 ImageSizeCache->{7., {0., 7.}}], "\[InvisibleSpace]", "\<\" / \"\>",
1829 "\[InvisibleSpace]", "8"}],
1830 SequenceForm[
1831 Style["Computing all the partial 1->2 decay widths: ",
1832 RGBColor[1, 0.5, 0], Bold],
1833 Dynamic[FeynRules`FR$DecayCntb], " / ", 8],
1834 Editable->False]], "Print",
1835 CellChangeTimes->{3.583414646051449*^9, 3.5834156098476543`*^9}]
1836}, Open ]],
1837
1838Cell[BoxData[
1839 FormBox[
1840 RowBox[{"(", "\[NoBreak]", GridBox[{
1841 {
1842 RowBox[{"{",
1843 RowBox[{"H", ",", "t", ",",
1844 OverscriptBox["u", "\<\"-\"\>"]}], "}"}],
1845 FractionBox[
1846 RowBox[{"27", " ",
1847 SuperscriptBox[
1848 RowBox[{"(",
1849 RowBox[{
1850 SuperscriptBox["MH", "2"], "-",
1851 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1852 RowBox[{"(",
1853 RowBox[{
1854 SubsuperscriptBox["o",
1855 RowBox[{"13", " ", "uphi"}], "2"], "+",
1856 SubsuperscriptBox["o",
1857 RowBox[{"31", " ", "uphi"}], "2"]}], ")"}], " ",
1858 SuperscriptBox["ymt", "6"]}],
1859 RowBox[{"16", " ",
1860 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1861 SuperscriptBox["vev", "2"], " ",
1862 SuperscriptBox[
1863 TemplateBox[{"MH"},
1864 "Abs"], "3"]}]]},
1865 {
1866 RowBox[{"{",
1867 RowBox[{"H", ",", "t", ",",
1868 OverscriptBox["c", "\<\"-\"\>"]}], "}"}],
1869 FractionBox[
1870 RowBox[{"27", " ",
1871 SuperscriptBox[
1872 RowBox[{"(",
1873 RowBox[{
1874 SuperscriptBox["MH", "2"], "-",
1875 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1876 RowBox[{"(",
1877 RowBox[{
1878 SubsuperscriptBox["o",
1879 RowBox[{"23", " ", "uphi"}], "2"], "+",
1880 SubsuperscriptBox["o",
1881 RowBox[{"32", " ", "uphi"}], "2"]}], ")"}], " ",
1882 SuperscriptBox["ymt", "6"]}],
1883 RowBox[{"16", " ",
1884 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1885 SuperscriptBox["vev", "2"], " ",
1886 SuperscriptBox[
1887 TemplateBox[{"MH"},
1888 "Abs"], "3"]}]]},
1889 {
1890 RowBox[{"{",
1891 RowBox[{"H", ",", "u", ",",
1892 OverscriptBox["t", "\<\"-\"\>"]}], "}"}],
1893 FractionBox[
1894 RowBox[{"27", " ",
1895 SuperscriptBox[
1896 RowBox[{"(",
1897 RowBox[{
1898 SuperscriptBox["MH", "2"], "-",
1899 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1900 RowBox[{"(",
1901 RowBox[{
1902 SubsuperscriptBox["o",
1903 RowBox[{"13", " ", "uphi"}], "2"], "+",
1904 SubsuperscriptBox["o",
1905 RowBox[{"31", " ", "uphi"}], "2"]}], ")"}], " ",
1906 SuperscriptBox["ymt", "6"]}],
1907 RowBox[{"16", " ",
1908 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1909 SuperscriptBox["vev", "2"], " ",
1910 SuperscriptBox[
1911 TemplateBox[{"MH"},
1912 "Abs"], "3"]}]]},
1913 {
1914 RowBox[{"{",
1915 RowBox[{"t", ",", "H", ",", "u"}], "}"}],
1916 FractionBox[
1917 RowBox[{"9", " ",
1918 SuperscriptBox[
1919 RowBox[{"(",
1920 RowBox[{
1921 SuperscriptBox["MH", "2"], "-",
1922 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1923 RowBox[{"(",
1924 RowBox[{
1925 SubsuperscriptBox["o",
1926 RowBox[{"13", " ", "uphi"}], "2"], "+",
1927 SubsuperscriptBox["o",
1928 RowBox[{"31", " ", "uphi"}], "2"]}], ")"}], " ",
1929 SuperscriptBox["ymt", "6"]}],
1930 RowBox[{"32", " ",
1931 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1932 SuperscriptBox["vev", "2"], " ",
1933 SuperscriptBox[
1934 TemplateBox[{"MT"},
1935 "Abs"], "3"]}]]},
1936 {
1937 RowBox[{"{",
1938 RowBox[{"H", ",", "c", ",",
1939 OverscriptBox["t", "\<\"-\"\>"]}], "}"}],
1940 FractionBox[
1941 RowBox[{"27", " ",
1942 SuperscriptBox[
1943 RowBox[{"(",
1944 RowBox[{
1945 SuperscriptBox["MH", "2"], "-",
1946 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1947 RowBox[{"(",
1948 RowBox[{
1949 SubsuperscriptBox["o",
1950 RowBox[{"23", " ", "uphi"}], "2"], "+",
1951 SubsuperscriptBox["o",
1952 RowBox[{"32", " ", "uphi"}], "2"]}], ")"}], " ",
1953 SuperscriptBox["ymt", "6"]}],
1954 RowBox[{"16", " ",
1955 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1956 SuperscriptBox["vev", "2"], " ",
1957 SuperscriptBox[
1958 TemplateBox[{"MH"},
1959 "Abs"], "3"]}]]},
1960 {
1961 RowBox[{"{",
1962 RowBox[{"t", ",", "H", ",", "c"}], "}"}],
1963 FractionBox[
1964 RowBox[{"9", " ",
1965 SuperscriptBox[
1966 RowBox[{"(",
1967 RowBox[{
1968 SuperscriptBox["MH", "2"], "-",
1969 SuperscriptBox["MT", "2"]}], ")"}], "2"], " ",
1970 RowBox[{"(",
1971 RowBox[{
1972 SubsuperscriptBox["o",
1973 RowBox[{"23", " ", "uphi"}], "2"], "+",
1974 SubsuperscriptBox["o",
1975 RowBox[{"32", " ", "uphi"}], "2"]}], ")"}], " ",
1976 SuperscriptBox["ymt", "6"]}],
1977 RowBox[{"32", " ",
1978 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1979 SuperscriptBox["vev", "2"], " ",
1980 SuperscriptBox[
1981 TemplateBox[{"MT"},
1982 "Abs"], "3"]}]]},
1983 {
1984 RowBox[{"{",
1985 RowBox[{"t", ",", "G", ",", "u"}], "}"}],
1986 FractionBox[
1987 RowBox[{
1988 SuperscriptBox["G", "2"], " ",
1989 SuperscriptBox["MT", "6"], " ",
1990 RowBox[{"(",
1991 RowBox[{
1992 SubsuperscriptBox["o",
1993 RowBox[{"13", " ", "ug"}], "2"], "+",
1994 SubsuperscriptBox["o",
1995 RowBox[{"31", " ", "ug"}], "2"]}], ")"}], " ",
1996 SuperscriptBox["ymt", "2"]}],
1997 RowBox[{"3", " ",
1998 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
1999 SuperscriptBox[
2000 TemplateBox[{"MT"},
2001 "Abs"], "3"]}]]},
2002 {
2003 RowBox[{"{",
2004 RowBox[{"t", ",", "G", ",", "c"}], "}"}],
2005 FractionBox[
2006 RowBox[{
2007 SuperscriptBox["G", "2"], " ",
2008 SuperscriptBox["MT", "6"], " ",
2009 RowBox[{"(",
2010 RowBox[{
2011 SubsuperscriptBox["o",
2012 RowBox[{"23", " ", "ug"}], "2"], "+",
2013 SubsuperscriptBox["o",
2014 RowBox[{"32", " ", "ug"}], "2"]}], ")"}], " ",
2015 SuperscriptBox["ymt", "2"]}],
2016 RowBox[{"3", " ",
2017 SuperscriptBox["\[CapitalLambda]", "4"], " ", "\[Pi]", " ",
2018 SuperscriptBox[
2019 TemplateBox[{"MT"},
2020 "Abs"], "3"]}]]}
2021 },
2022 GridBoxAlignment->{
2023 "Columns" -> {{Center}}, "ColumnsIndexed" -> {}, "Rows" -> {{Baseline}},
2024 "RowsIndexed" -> {}},
2025 GridBoxSpacings->{"Columns" -> {
2026 Offset[0.27999999999999997`], {
2027 Offset[0.7]},
2028 Offset[0.27999999999999997`]}, "ColumnsIndexed" -> {}, "Rows" -> {
2029 Offset[0.2], {
2030 Offset[0.4]},
2031 Offset[0.2]}, "RowsIndexed" -> {}}], "\[NoBreak]", ")"}],
2032 TraditionalForm]], "Output",
2033 CellChangeTimes->{{3.5834146603793592`*^9, 3.5834146751570063`*^9},
2034 3.583415609889741*^9, 3.583415845268197*^9}]
2035}, Open ]],
2036
2037Cell[CellGroupData[{
2038
2039Cell[BoxData[
2040 RowBox[{"NumericalValue", "[",
2041 RowBox[{
2042 RowBox[{"mydecays", "[",
2043 RowBox[{"[", "4", "]"}], "]"}], "[",
2044 RowBox[{"[", "2", "]"}], "]"}], "]"}]], "Input",
2045 CellChangeTimes->{{3.583416336878539*^9, 3.5834163954381638`*^9}}],
2046
2047Cell[BoxData["0.0034648283442891216`"], "Output",
2048 CellChangeTimes->{{3.58341634382663*^9, 3.5834163961874447`*^9}}]
2049}, Open ]]
2050}, Open ]]
2051}, Open ]]
2052},
2053WindowSize->{607, 961},
2054WindowMargins->{{Automatic, 73}, {0, Automatic}},
2055PrintingCopies->1,
2056PrintingPageRange->{Automatic, Automatic},
2057PrintingOptions->{"PaperOrientation"->"Portrait",
2058"PaperSize"->{594.75, 842.25},
2059"PostScriptOutputFile"->"/home/skrastanov/printm1.pdf"},
2060PrivateNotebookOptions->{"VersionedStylesheet"->{"Default.nb"[8.] -> False}},
2061ShowSelection->True,
2062Magnification->0.75,
2063FrontEndVersion->"9.0 for Linux x86 (64-bit) (November 20, 2012)",
2064StyleDefinitions->"Default.nb"
2065]
2066(* End of Notebook Content *)
2067
2068(* Internal cache information *)
2069(*CellTagsOutline
2070CellTagsIndex->{}
2071*)
2072(*CellTagsIndex
2073CellTagsIndex->{}
2074*)
2075(*NotebookFileOutline
2076Notebook[{
2077Cell[CellGroupData[{
2078Cell[567, 22, 135, 3, 113, "Title"],
2079Cell[705, 27, 52, 1, 24, "Input"],
2080Cell[CellGroupData[{
2081Cell[782, 32, 964, 22, 93, "Input"],
2082Cell[CellGroupData[{
2083Cell[1771, 58, 1408, 20, 18, "Print"],
2084Cell[3182, 80, 1681, 27, 18, "Print"],
2085Cell[4866, 109, 1460, 21, 18, "Print"],
2086Cell[6329, 132, 1396, 20, 18, "Print"],
2087Cell[7728, 154, 1464, 21, 18, "Print"],
2088Cell[9195, 177, 1424, 20, 18, "Print"],
2089Cell[10622, 199, 1396, 20, 18, "Print"],
2090Cell[12021, 221, 1461, 21, 18, "Print"],
2091Cell[13485, 244, 1415, 20, 18, "Print"],
2092Cell[14903, 266, 1433, 20, 18, "Print"],
2093Cell[16339, 288, 1400, 20, 18, "Print"],
2094Cell[17742, 310, 1404, 20, 18, "Print"],
2095Cell[19149, 332, 1535, 24, 18, "Print"],
2096Cell[20687, 358, 1406, 20, 18, "Print"],
2097Cell[22096, 380, 1441, 21, 18, "Print"],
2098Cell[23540, 403, 1392, 20, 18, "Print"],
2099Cell[24935, 425, 1425, 20, 18, "Print"],
2100Cell[26363, 447, 1426, 20, 18, "Print"],
2101Cell[27792, 469, 1424, 20, 18, "Print"],
2102Cell[29219, 491, 1583, 25, 32, "Print"],
2103Cell[30805, 518, 1888, 30, 18, "Print"],
2104Cell[32696, 550, 1894, 30, 18, "Print"],
2105Cell[34593, 582, 1415, 20, 18, "Print"]
2106}, Open ]]
2107}, Closed]],
2108Cell[CellGroupData[{
2109Cell[36057, 608, 828, 15, 38, "Input"],
2110Cell[CellGroupData[{
2111Cell[36910, 627, 419, 10, 18, "Print"],
2112Cell[37332, 639, 174, 2, 18, "Print"],
2113Cell[37509, 643, 348, 7, 18, "Print"],
2114Cell[37860, 652, 207, 3, 18, "Print"],
2115Cell[38070, 657, 688, 14, 32, "Print"],
2116Cell[38761, 673, 286, 6, 18, "Print"]
2117}, Open ]],
2118Cell[39062, 682, 23036, 604, 393, "Output"]
2119}, Open ]],
2120Cell[CellGroupData[{
2121Cell[62135, 1291, 209, 4, 24, "Input"],
2122Cell[CellGroupData[{
2123Cell[62369, 1299, 326, 5, 32, "Print"],
2124Cell[62698, 1306, 320, 5, 18, "Print"],
2125Cell[63021, 1313, 515, 12, 18, "Print"],
2126Cell[63539, 1327, 270, 4, 18, "Print"],
2127Cell[63812, 1333, 444, 9, 18, "Print"],
2128Cell[64259, 1344, 263, 4, 18, "Print"],
2129Cell[64525, 1350, 383, 8, 18, "Print"],
2130Cell[64911, 1360, 271, 4, 18, "Print"]
2131}, Open ]]
2132}, Closed]],
2133Cell[CellGroupData[{
2134Cell[65231, 1370, 104, 1, 38, "Subtitle"],
2135Cell[CellGroupData[{
2136Cell[65360, 1375, 1201, 28, 246, "Input"],
2137Cell[CellGroupData[{
2138Cell[66586, 1407, 176, 3, 18, "Print"],
2139Cell[66765, 1412, 397, 10, 18, "Print"],
2140Cell[67165, 1424, 154, 2, 18, "Print"],
2141Cell[67322, 1428, 326, 7, 18, "Print"],
2142Cell[67651, 1437, 185, 3, 18, "Print"],
2143Cell[67839, 1442, 662, 14, 32, "Print"],
2144Cell[68504, 1458, 265, 6, 18, "Print"],
2145Cell[68772, 1466, 397, 10, 18, "Print"],
2146Cell[69172, 1478, 152, 2, 18, "Print"],
2147Cell[69327, 1482, 185, 3, 18, "Print"],
2148Cell[69515, 1487, 664, 14, 32, "Print"],
2149Cell[70182, 1503, 265, 6, 18, "Print"],
2150Cell[70450, 1511, 397, 10, 18, "Print"],
2151Cell[70850, 1523, 152, 2, 18, "Print"],
2152Cell[71005, 1527, 326, 7, 18, "Print"],
2153Cell[71334, 1536, 187, 3, 18, "Print"],
2154Cell[71524, 1541, 665, 14, 32, "Print"],
2155Cell[72192, 1557, 267, 6, 18, "Print"],
2156Cell[72462, 1565, 397, 10, 18, "Print"],
2157Cell[72862, 1577, 152, 2, 18, "Print"],
2158Cell[73017, 1581, 185, 3, 18, "Print"],
2159Cell[73205, 1586, 662, 14, 32, "Print"],
2160Cell[73870, 1602, 265, 6, 18, "Print"],
2161Cell[74138, 1610, 397, 10, 18, "Print"],
2162Cell[74538, 1622, 152, 2, 18, "Print"],
2163Cell[74693, 1626, 185, 3, 18, "Print"],
2164Cell[74881, 1631, 664, 14, 32, "Print"],
2165Cell[75548, 1647, 143, 2, 18, "Print"],
2166Cell[75694, 1651, 397, 10, 18, "Print"],
2167Cell[76094, 1663, 152, 2, 18, "Print"],
2168Cell[76249, 1667, 328, 7, 18, "Print"],
2169Cell[76580, 1676, 187, 3, 18, "Print"],
2170Cell[76770, 1681, 670, 14, 32, "Print"],
2171Cell[77443, 1697, 269, 6, 18, "Print"],
2172Cell[77715, 1705, 391, 8, 18, "Print"],
2173Cell[78109, 1715, 166, 2, 18, "Print"],
2174Cell[78278, 1719, 149, 2, 18, "Print"],
2175Cell[78430, 1723, 173, 3, 18, "Print"],
2176Cell[78606, 1728, 364, 7, 18, "Print"],
2177Cell[78973, 1737, 523, 10, 18, "Print"],
2178Cell[79499, 1749, 145, 2, 18, "Print"],
2179Cell[79647, 1753, 130, 2, 18, "Print"]
2180}, Open ]]
2181}, Closed]]
2182}, Open ]],
2183Cell[CellGroupData[{
2184Cell[79838, 1762, 111, 1, 38, "Subtitle"],
2185Cell[CellGroupData[{
2186Cell[79974, 1767, 486, 12, 59, "Input"],
2187Cell[CellGroupData[{
2188Cell[80485, 1783, 362, 7, 18, "Print"],
2189Cell[80850, 1792, 406, 10, 18, "Print"],
2190Cell[81259, 1804, 373, 9, 18, "Print"],
2191Cell[81635, 1815, 793, 19, 18, "Print"]
2192}, Open ]],
2193Cell[82443, 1837, 6660, 196, 295, "Output"]
2194}, Open ]],
2195Cell[CellGroupData[{
2196Cell[89140, 2038, 248, 6, 24, "Input"],
2197Cell[89391, 2046, 116, 1, 24, "Output"]
2198}, Open ]]
2199}, Open ]]
2200}, Open ]]
2201}
2202]
2203*)
2204
2205(* End of internal cache information *)