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NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.007653689117165494`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"0.000047477514441704025`\\\"}]\\) for the integral and \ error estimates.\"", 2, 247, 52, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{ 3.883721888925*^9, 3.883810169474214*^9, {3.8838124370058317`*^9, 3.883812439169436*^9}, 3.883812602653808*^9, 3.883812640655221*^9, { 3.883812832071782*^9, 3.8838128381350803`*^9}, 3.8838129048860483`*^9, { 3.8838142741990013`*^9, 3.883814288185184*^9}, 3.883814686293971*^9}, CellLabel-> "During evaluation of \ In[246]:=",ExpressionUUID->"2389fdb2-19d4-4568-bb57-ee565e3b241b"], Cell[BoxData["0.003020559024845831`"], "Output", CellChangeTimes->{ 3.8837176480580683`*^9, {3.883717692050766*^9, 3.883717722110422*^9}, { 3.883717949566876*^9, 3.8837179569436073`*^9}, {3.8837193022389402`*^9, 3.883719305670232*^9}, {3.883719468726447*^9, 3.883719490908146*^9}, 3.883719601662781*^9, 3.883721888939764*^9, 3.883810169483489*^9, { 3.8838124370208*^9, 3.883812439178928*^9}, 3.883812602672359*^9, 3.8838126406661654`*^9, {3.883812832086575*^9, 3.883812838151223*^9}, 3.883812904902255*^9, {3.883814274211401*^9, 3.883814288199401*^9}, 3.883814686310783*^9}, CellLabel-> "Out[247]=",ExpressionUUID->"bb3297ae-8460-47d0-8be5-f040502e58bd"] }, Open ]], Cell[CellGroupData[{ Cell[BoxData[{ RowBox[{ RowBox[{"data3He5", " ", "=", RowBox[{"Table", "[", RowBox[{ RowBox[{"{", RowBox[{"q", ",", RowBox[{"PsiP3HeCut", "[", RowBox[{"q", ",", "5"}], "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{"q", ",", "1", ",", "1800"}], "}"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", RowBox[{ RowBox[{"data3He6", " ", "=", RowBox[{"Table", "[", RowBox[{ RowBox[{"{", RowBox[{"q", ",", RowBox[{"PsiP3HeCut", "[", RowBox[{"q", ",", "6"}], "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{"q", ",", "1", ",", "1800"}], "}"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", RowBox[{ RowBox[{"data3He7", " ", "=", RowBox[{"Table", "[", RowBox[{ RowBox[{"{", RowBox[{"q", ",", RowBox[{"PsiP3HeCut", "[", RowBox[{"q", ",", "7"}], "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{"q", ",", "1", ",", "1800"}], "}"}]}], "]"}]}], ";"}], "\[IndentingNewLine]", RowBox[{ RowBox[{"data3He8", " ", "=", RowBox[{"Table", "[", RowBox[{ RowBox[{"{", RowBox[{"q", ",", RowBox[{"PsiP3HeCut", "[", RowBox[{"q", ",", "8"}], "]"}]}], "}"}], ",", RowBox[{"{", RowBox[{"q", ",", "1", ",", "1800"}], "}"}]}], "]"}]}], ";"}]}], "Input", CellChangeTimes->{{3.883719850800653*^9, 3.883719902989337*^9}, { 3.883720134128413*^9, 3.883720135586239*^9}, {3.883814502128789*^9, 3.883814504255754*^9}, {3.883814691243874*^9, 3.8838147196798973`*^9}}, CellLabel-> "In[248]:=",ExpressionUUID->"63a117cb-1305-4d2e-b025-0ad6c987fd15"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"5.047125058577728`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.014267398662466272`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"3.3537364682459118`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 248, 53, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883814727194667*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"f32d8469-bc40-4f69-b66f-a6680067b5aa"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"5.047125058577728`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.028507287644874556`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"6.705636966570456`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 248, 54, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838147272391977`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"8b9b22c2-61cb-46a6-a77c-725c7d375164"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"5.047125058577728`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \\!\\(\\*RowBox[{\\\"0.04269225068396483`\ \\\"}]\\) and \\!\\(\\*RowBox[{\\\"0.000010053863165901019`\\\"}]\\) for the \ integral and error estimates.\"", 2, 248, 55, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838147272850857`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"4fd1970d-bfca-4b64-80ce-019045886e70"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 248, 56, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838147272948112`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"c567bd0d-6c82-4c65-9813-fc46bc4d2461"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"6.2120421788761`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.010643286481290162`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"4.933199014592581`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 249, 57, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838148289435062`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"3f11e1f2-567c-44d5-b87e-9d8e4abd24eb"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"6.2120421788761`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.021261865643957614`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"9.863057697031288`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 249, 58, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838148290049143`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"f0fec313-45f0-4ca1-8710-bc0b3e9ed2e0"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"6.2120421788761`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \\!\\(\\*RowBox[{\\\"0.03183112139444556`\ \\\"}]\\) and \\!\\(\\*RowBox[{\\\"0.000014786234437786259`\\\"}]\\) for the \ integral and error estimates.\"", 2, 249, 59, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883814829064144*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"47620be5-eb9b-4ba9-b9fc-656ab3eba88b"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 249, 60, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883814829077115*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"d4eabda7-c84c-4cc5-8706-09408c0be535"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"7.478273748761977`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.007825656615331219`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"0.000018976941213729808`\\\"}]\\) for the integral and \ error estimates.\"", 2, 250, 61, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883814922586594*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"b5d4b640-c9a3-4bbd-a1b2-b31a00861564"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"7.478273748761977`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.015629647692453834`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"0.00003792974081329345`\\\"}]\\) for the integral and \ error estimates.\"", 2, 250, 62, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838149226532927`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"7c70fe43-35e5-4ddd-b253-2924e1cb00c8"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"7.478273748761977`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.023390395607533424`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"0.000056834284793837816`\\\"}]\\) for the integral and \ error estimates.\"", 2, 250, 63, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883814922716283*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"762c383a-8a51-476c-bc61-8433fb595eec"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 250, 64, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838149227306423`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"f7faf4b2-e842-4c2e-bd1b-36dbf5b4fa49"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "slwcon", "\"Numerical integration converging too slowly; suspect one of the \ following: singularity, value of the integration is 0, highly oscillatory \ integrand, or WorkingPrecision too small.\"", 2, 251, 65, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883815017201161*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"9a98d262-664a-462d-b862-ec0a03375172"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.140405432164604`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \\!\\(\\*RowBox[{\\\"0.00568962451144076`\ \\\"}]\\) and \\!\\(\\*RowBox[{\\\"1.6183057839680119`*^-6\\\"}]\\) for the \ integral and error estimates.\"", 2, 251, 66, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838150172105103`*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"ff260bba-6a0c-4ab8-92c5-3160dcad0b7d"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "slwcon", "\"Numerical integration converging too slowly; suspect one of the \ following: singularity, value of the integration is 0, highly oscillatory \ integrand, or WorkingPrecision too small.\"", 2, 251, 67, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.88381501724549*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"e13ee719-b5be-492a-a74e-870ad510b73d"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.140405432164604`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.011360653405062555`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"3.2350009017496074`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 251, 68, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.8838150172559*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"9a4b0ff8-7e58-4906-8550-b89b44703b82"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "slwcon", "\"Numerical integration converging too slowly; suspect one of the \ following: singularity, value of the integration is 0, highly oscillatory \ integrand, or WorkingPrecision too small.\"", 2, 251, 69, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883815017292466*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"c0ee0fb4-fb70-45ed-bc55-2ef0c312b553"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"slwcon\\\"}], \\\"MessageName\\\"]\\) will be suppressed \ during this calculation.\"", 2, 251, 70, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883815017301862*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"b2b81a8a-4276-4d1d-9a0f-4f48b447c211"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.140405432164604`\\\", \ \\\"}\\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.016994574538171187`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"4.848472766183235`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 251, 71, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 3.883815017311819*^9}, CellLabel-> "During evaluation of \ In[248]:=",ExpressionUUID->"c23ec340-3ca1-401f-99a9-e167273c75f3"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 251, 72, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883719910539632*^9, 3.883721892681364*^9, 3.883810183675187*^9, 3.883812456027113*^9, 3.8838126456031446`*^9, 3.8838142911177483`*^9, 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NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.008810742182972333`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"6.6125413341748335`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 264, 75, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838156427026777`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"bc6da075-286e-4827-8f7e-9b84e84dbc65"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 264, 76, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815642715763*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"2eab3d3f-278b-4cb0-863f-707479423521"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "slwcon", "\"Numerical integration converging too slowly; suspect one of the \ following: singularity, value of the integration is 0, highly oscillatory \ integrand, or WorkingPrecision too small.\"", 2, 264, 77, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838156505794983`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"f0a42d9b-bcbf-481b-b127-c25a04f83471"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"6.14151513402574`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.0012342372748599814`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"1.4084238580542786`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 265, 78, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838157843611813`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"7fe57526-8550-4e26-9184-129cd888cea6"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"6.14151513402574`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.0024668332471924005`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"2.815314628288147`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 265, 79, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815784426691*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"90d33ff9-1a4b-4dec-a8c8-b77f4f633ad3"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"6.14151513402574`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.0036961490636337156`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"4.2191410044398846`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 265, 80, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815784491048*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"67f8a56f-f0ed-4bd9-b5ee-8f96cdf29602"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 265, 81, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815784502469*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"8271b027-3b30-4dec-bccc-bd17bc5f7ce6"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"7.1695455729369`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.0005073438177612341`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"1.1150688918523994`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 266, 82, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838159010805187`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"b3e4444d-281d-4e64-8a36-cd85b968b431"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"7.1695455729369`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.001013818677089976`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"2.2285078936623242`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 266, 83, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815901143825*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"bcfd010c-3970-4e25-82c7-c94f22d116fc"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \ \\\"7.1695455729369`15.954589770191005\\\", \\\"}\\\"}]\\). NIntegrate \ obtained \\!\\(\\*RowBox[{\\\"0.0015185572414100471`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"3.3386894719201395`*^-7\\\"}]\\) for the integral and \ error estimates.\"", 2, 266, 84, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838159012026653`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"1e8d21ce-1d02-4d4c-9517-2a64314ac368"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 266, 85, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883815901213139*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"9ecc2490-cff4-494a-a9ef-509158851a93"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.32728553751996`\\\", \\\"}\ \\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.0002053152607151166`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"2.0537230001754844`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 267, 86, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838160115781183`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"5e807707-c843-401a-b762-c7524becfd42"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.32728553751996`\\\", \\\"}\ \\\"}]\\). NIntegrate obtained \\!\\(\\*RowBox[{\\\"0.00041018968667778385`\\\ \"}]\\) and \\!\\(\\*RowBox[{\\\"4.104088979650447`*^-6\\\"}]\\) for the \ integral and error estimates.\"", 2, 267, 87, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838160116341667`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"b0a531b1-7bba-490f-a8b0-2fb88c76c188"], Cell[BoxData[ TemplateBox[{ "NIntegrate", "ncvb", "\"NIntegrate failed to converge to prescribed accuracy after \ \\!\\(\\*RowBox[{\\\"9\\\"}]\\) recursive bisections in \ \\!\\(\\*RowBox[{\\\"r\\\"}]\\) near \\!\\(\\*RowBox[{\\\"{\\\", \\\"r\\\", \ \\\"}\\\"}]\\) = \\!\\(\\*RowBox[{\\\"{\\\", \\\"8.32728553751996`\\\", \\\"}\ \\\"}]\\). NIntegrate obtained \ \\!\\(\\*RowBox[{\\\"0.0006141834544434143`\\\"}]\\) and \ \\!\\(\\*RowBox[{\\\"6.147746391260976`*^-6\\\"}]\\) for the integral and \ error estimates.\"", 2, 267, 88, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.8838160116919518`*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"4f2dcb74-b2ba-4c71-b98e-430f9180bdbe"], Cell[BoxData[ TemplateBox[{ "General", "stop", "\"Further output of \\!\\(\\*StyleBox[RowBox[{\\\"NIntegrate\\\", \ \\\"::\\\", \\\"ncvb\\\"}], \\\"MessageName\\\"]\\) will be suppressed during \ this calculation.\"", 2, 267, 89, 26492344032175398868, "Local"}, "MessageTemplate"]], "Message", "MSG", CellChangeTimes->{3.883810722292903*^9, 3.883816011706046*^9}, CellLabel-> "During evaluation of \ In[264]:=",ExpressionUUID->"01c6cdab-3044-4116-8ef1-c44c582b383e"] }, Open ]], Cell[BoxData[ RowBox[{ RowBox[{"PsiP8He", "[", "q_", "]"}], ":=", " ", RowBox[{ 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