with (orthopoly):Y0:=(1/Pi^0.25)*exp(-0.5*y^2);

NiM+SSNZMEc2IiomSSNQaUdJKnByb3RlY3RlZEdGKCQhI0QhIiMtSSRleHBHNiRGKEkoX3N5c2xpYkdGJTYjLCQqJEkieUdGJSIiIyQhIiYhIiIiIiI=

plot (Y0, y=-5..5);

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

int (Y0*Y0, y=-5..5);

NiMkIisrKysrNSEiKg==

A1 :=(1/Pi^0.25)*1/sqrt((1!)*2);

NiM+SSNBMUc2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiIyMiIiJGLUYu

Y1 :=A1*H(1,y)*exp(-0.5*y^2);

NiM+SSNZMUc2IioqSSNQaUdJKnByb3RlY3RlZEdGKCQhI0QhIiMiIiMjIiIiRixJInlHRiVGLi1JJGV4cEc2JEYoSShfc3lzbGliR0YlNiMsJCokRi9GLCQhIiYhIiJGLg==

plot (Y1, y=-5..5);

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

A2 := (1/Pi^0.25)*1/sqrt((2!)*2^2);

NiM+SSNBMkc2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiIyMiIiJGLSNGLyIiJQ==

Y2 := A2*H(2,y)*exp(-0.5*y^2);

NiM+SSNZMkc2IiwkKipJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiIyMiIiJGLSwmRixGLyokSSJ5R0YlRi0iIiVGLy1JJGV4cEc2JEYpSShfc3lzbGliR0YlNiMsJEYxJCEiJiEiIkYvI0YvRjM=

plot (Y2, y=-6..6);

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

A3 := (1/Pi^0.25)*1/sqrt((3!)*2^3);

NiM+SSNBM0c2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiJCMiIiIiIiMjRi8iIzc=

Y3 := A3*H(3,y)*exp(-0.5*y^2);

NiM+SSNZM0c2IiwkKipJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiJCMiIiIiIiMsJiokSSJ5R0YlRi0iIilGMyEjN0YvLUkkZXhwRzYkRilJKF9zeXNsaWJHRiU2IywkKiRGM0YwJCEiJiEiIkYvI0YvIiM3

plot (Y3, y=-7..7);

LSUlUExPVEc2JS0lJ0NVUlZFU0c2JDdpcTckJCEiKCIiISQhM1M8Z3ZeX0UubSEjRTckJCEzK25tbVQpUltwJyEjPCQhM1NtImU8RnBZbCUhI0Q3JCQhMyNITCRlPjtLSGtGMyQhMzl1LCUqKilcU1pCISNDNyQkITNMbW07NCc9MjgnRjMkITNfblBdaSUpXEE4ISNCNyQkITN2bW07a2k4SWVGMyQhM3I5UWF4ZCxNb0ZCNyQkITMrTExlTUQpNGAmRjMkITNbYzRPQHFudkohI0E3JCQhMylvbTtIdEdPRCZGMyQhM1RzVGwlKTNfMjchI0A3JCQhM1MqKipcaSRcV21cRjMkITMvTXNnX3JdJlIlRlM3JCQhM01tbSJIL1IlcFlGMyQhM0N0QGdNQSw6OiEjPzckJCEzVysrRF5jUXRWRjMkITNpJlwnb2haJXlwJUZobjckJCEzWm07eioqPjdAVUYzJCEzXWxtR1dSYXYhKUZobjckJCEzW0tMTFskZSlvU0YzJCEzT2NoPDtZL104ISM+NyQkITNYKioqXDdXV1okUkYzJCEzYW01aFQtdXQ/RmhvNyQkITNUbW07TTBqK1FGMyQhM1N2I2YnZSIqPjpKRmhvNyQkITMhSEwkZVIrbFxPRjMkITM1ciNIKm84ZCR6JUZobzckJCEzUSoqKioqXGFwJylcJEYzJCEzW1VBcDAiUkc7KEZobzckJCEzJykqKioqKlxub2E+JEYzJCEzZUdgJSo0KyRRWSIhIz03JCQhM3kqKioqKlxjdCRcSUYzJCEzUSF6JzRMQ1p0PkZicTckJCEzcSoqKioqXFh5SyFIRjMkITMzZiM9LVI4KHlERmJxNyQkITM1TCRlKik0NTF4I0YzJCEzayEpUScpXCJmZj4kRmJxNyQkITNdbW0iSHVUemojRjMkITNrbEpVdDgyXVFGYnE3JCQhM3UqKlxpTmk9IVsjRjMkITNcUiUpeXp2Wz1ZRmJxNyQkITMoSExMJEcyVkFCRjMkITMjR18wTTJRd0cmRmJxNyQkITMjR0xMMzcieik9I0YzJCEzbyo0JD5PWFskcCZGYnE3JCQhM29LTEw4OjpiP0YzJCEzNzIjSClweD92ZUZicTckJCEzPTt6JVwmeUc7P0YzJCEzdTcpKWZbUUF3ZUZicTckJCEzWSpcaWw+Q3UoPkYzJCEzIXAmUj8heTE3JmVGYnE3JCQhM3UjM3giUTBjUT5GMyQhMz0wSiUqengqKSl6JkZicTckJCEzQW07enpvcCoqPUYzJCEzKTRNbl4oKjQjPWRGYnE3JCQhMy1MMy1qJnA+Iz1GMyQhMyFlRDYhSDVOb2FGYnE3JCQhMyEpKioqXGlDVVV1IkYzJCEzNUUsIlJlWnM0JkZicTckJCEzP0wzXysvV3Y7RjMkITM5YzswWi1JbllGYnE3JCQhM2ltO3phJlFtZyJGMyQhMyRbWixHKVEoXDklRmJxNyQkITMuK0QxNG4keWAiRjMkITNBdiMpZT5IQE9ORmJxNyQkITNXTExMalsucDlGMyQhM2VdX0AhPUYsJkdGYnE3JCQhMykpKlxpU0xbTlIiRjMkITM0VnNDbyRmSS0jRmJxNyQkITNObTt6Lz0xPThGMyQhMyY0Nzg6azAhUTZGYnE3JCQhMyFHJDNfdl9kVTdGMyQhM21xVTBcUygzPiNGaG83JCQhM0MqKipcaXUpM242RjMkIjMzWy03S3Fla3FGaG83JCQhMzsqKlxQPng/JjQiRjMkIjNhN3VpIiopb3FjIkZicTckJCEzMyoqKipcI3BFTC0iRjMkIjNHOEBqUU1zIVEjRmJxNyQkITMkKiopKlxpbGNXXipGYnEkIjNgKTNjNFJfNzckRmJxNyQkITMvKikqKlwoUVljeilGYnEkIjNxSFwkKkctb2pQRmJxNyQkITNLQiQzLUdWYy8pRmJxJCIzeFIlW1QyIypbSSVGYnE3JCQhM2NkbSJIPFNjSChGYnEkIjMxQid5VyIpKnAjcCVGYnE3JCQhM3BDM0Y+J1ExI3BGYnEkIjN6dzA4UWFmQltGYnE3JCQhMyM9KlxpbHFqWGxGYnEkIjNRZHQpR0kiSDVcRmJxNyQkITMlKmUiej5eTjE8J0ZicSQiMyV5aiYpelZYOyZcRmJxNyQkITMxRUxMZVJqJnomRmJxJCIzSWNdNiMpXCVwJVxGYnE3JCQhM3JFTDMtKzs9V0ZicSQiMyMqXClbISkqPS1OWEZicTckJCEzTkZMJGUvJ29TSUZicSQiMyJvN105T2hWYSRGYnE3JCQhM11pO3pwLHooSCNGYnEkIjNDYyYqelckSCE0R0ZicTckJCEzbSgqKlxQSCUqW2IiRmJxJCIzRz5qcShSeWonPkZicTckJCEzNEdMM3hUKSo+IilGaG8kIjN3KGVvQ3QlSFs1RmJxNyQkITMvJ3ptbTthLSJwRmhuJCIzYStkQCE+YScqKSopRmhuNyQkIjNER0xla1tkRHFGaG8kITMlUixiNShRbCgzKkZobzckJCIzZ0xMZTl2QHU5RmJxJCEzdSE+a00kPXNwPUZicTckJCIzU00kM0ZheGVDI0ZicSQhMyUqPTU0M25HYEZGYnE3JCQiMz1OTCQzZFB2LCRGYnEkITNvJ29bJ0hFTkJORmJxNyQkIjNhcG1tO0EraFZGYnEkITNFYjteOmUmW10lRmJxNyQkIjMhUisrRCdvWS9kRmJxJCEzKWZBWS86LilRXEZicTckJCIzIzM8SCM9OkBuZ0ZicSQhM2EuWjAqKnonXCZcRmJxNyQkIjN1UCRlUjxjKkhrRmJxJCEzKEgkRzQwaSN6I1xGYnE3JCQiM20vdm9IM3EjeidGYnEkITNdKFFpU2wxI2VbRmJxNyQkIjNlcm1UJltYYTooRmJxJCEzJ0hCUylIKT1udSVGYnE3JCQiM1UwXShvek00KXlGYnEkITNyNyg9JzNqKFFTJUZicTckJCIzRVJMTDNUVTEnKUZicSQhM19hVS09eGM4UkZicTckJCIzSy8rRGNiI2ZOKkZicSQhM3UvLHNbaj9zS0ZicTckJCIzJXBtOy9xVTAsIkYzJCEzcygqbykqZjNePURGYnE3JCQiM1dMJDNfJUdcJjMiRjMkITNhenVIUlxPIW8iRmJxNyQkIjMnKioqKioqKiopSFdnNkYzJCEzUWxeSHRGIkgoeUZobzckJCIzOytdUCUzblBCIkYzJCIzSSMpKlFwL0QpMzZGaG83JCQiM08rK3Z5NjQyOEYzJCIzM3I4IVwnWyVmKyJGYnE3JCQiM2MrXTd0X1QhUSJGMyQiMy9dcU9hR2hzPUZicTckJCIzdysrXW4kUlBYIkYzJCIzOSJIPysmKW8jKW8jRmJxNyQkIjMnM11pISo+JW9DOkYzJCIzJVshSE4tQnE1TUZicTckJCIzJTQrRDEuSGNmIkYzJCIzLU4pUVVZckowJUZicTckJCIzLSx2PWlRZG07RjMkIjN4MztYJVx5XWclRmJxNyQkIjM3LCt2JHA9dnQiRjMkIjMlSFFZWFwyJWZdRmJxNyQkIjN2K3ZWTDNIOz1GMyQiM2kxOyNlTHNgVyZGYnE3JCQiM1ErXTd0SDEmKj1GMyQiMywuISlHczhsMWRGYnE3JCQiMz9dKG9IL1xXJD5GMyQiM2dSPSdROkA8eiZGYnE3JCQiMy0rRCJHNk5RKD5GMyQiM1tMRihIdlB2JWVGYnE3JCQiMyQpXGlsIz1ASywjRjMkIjN1XC0+LUxAdmVGYnE3JCQiM2sqKioqXF9zZ18/RjMkIjNfQ15dL08vd2VGYnE3JCQiM21LTGUlem5UPiNGMyQiM2NcOTxBdisibyZGYnE3JCQiM29sbW1PJEdkTCNGMyQiM0ZbK0xkYnZQX0ZicTckJCIzcUxMJDNWdW9bI0YzJCIzQShcVSIpNCc9KGUlRmJxNyQkIjN0LCsrRDAtUUVGMyQiM2tkQiYqeiR6J1xRRmJxNyQkIjNBbjsvXjgpXHgjRjMkIjNbS3I5UilcWzwkRmJxNyQkIjNxS0wzeEAlPiJIRjMkIjM8Q29jISpwU1NERmJxNyQkIjNNbjsvT2xuaElGMyQiMz07Jm9bZEduIz5GYnE3JCQiMyo+KytdKjNUNktGMyQiM2hccCNwTnpVVCJGYnE3JCQiM0ltbVQ/dz0kXCRGMyQiMysiUjFVVHpSRShGaG83JCQiM1JMTGVhbFhTT0YzJCIzTS87b0FvUztcRmhvNyQkIjNbKyt2KVtEeHkkRjMkIjM4RWI3dFR2TktGaG83JCQiM3NMJDMtejI8JFJGMyQiM29QIVJrJ1tYJDQjRmhvNyQkIjMncG1tOzQhcHZTRjMkIjMoNChIKVFFbytLIkZobzckJCIzO0wkM3hARWtBJUYzJCIzd2UpSGE9bSNHekZobjckJCIzTSoqKlxQTWlyUCVGMyQiM05AKCkqeW87TmolRmhuNyQkIjNvTkxMYGZebllGMyQiMyFHIilHJ3lUcEU6RmhuNyQkIjMxTUwkZVhXVydcRjMkIjNIInljb28jekxXRlM3JCQiM21vbVRTVSIqZV9GMyQiM0NPNU1fJT4ieTZGUzckJCIzJj0rKytSLCZIYkYzJCIzZyJ5SDo8TyIqPiRGTTckJCIzbG5tOyp6QydSZUYzJCIzNTVleEJGYClcJ0ZCNyQkIjMjUkxMTChHKzxoRjMkIjNNJ0d0LyIqeSVHOUZCNyQkIjNMKyt2YGR1N2tGMyQiM3c9UzgibyJRIWYjRjw3JCQiMz0sK0RFJTRlcCdGMyQiM0grLjBUa2dFWUY2NyQkIiIoRiwkIjNTPGd2Xl9FLm1GLy0lJkNPTE9SRzYmJSRSR0JHJCIjNSEiIiRGLEZlXm1GZl5tLSUrQVhFU0xBQkVMU0c2JFEieTYiUSFGW19tLSUlVklFV0c2JDskISNxRmVebSQiI3FGZV5tOyQhMSEqM20oPnA3NichIzskIjEvc2NgKikzNmhGaF9t

int (Y3*Y1, y=-6..6);

NiMkIStHeSZmaCUhI0I=

A4 := (1/Pi^0.25)*1/sqrt((4!)*2^4);

NiM+SSNBNEc2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiJyMiIiIiIiMjRi8iI1s=

A5 := (1/Pi^0.25)*1/sqrt((5!)*2^5);

NiM+SSNBNUc2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIjOiMiIiIiIiMjRi8iJFMj

A6 := (1/Pi^0.25)*1/sqrt((6!)*2^6);

NiM+SSNBNkc2IiwkKiZJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiJiMiIiIiIiMjRi8iJCFb

Y5 :=A5*H(5,y)*exp(-0.5*y^2);

NiM+SSNZNUc2IiwkKipJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIjOiMiIiIiIiMsKCokSSJ5R0YlIiImIiNLKiRGMyIiJCEkZyJGMyIkPyJGLy1JJGV4cEc2JEYpSShfc3lzbGliR0YlNiMsJCokRjNGMCQhIiYhIiJGLyNGLyIkUyM=

Y00 :=(1/Pi^0.25)*exp(-0.5*(y+5.432)^2);

NiM+SSRZMDBHNiIqJkkjUGlHSSpwcm90ZWN0ZWRHRigkISNEISIjLUkkZXhwRzYkRihJKF9zeXNsaWJHRiU2IywkKiQsJkkieUdGJSIiIiQiJUthISIkRjUiIiMkISImISIiRjU=

plot ({Y00, Y5}, y=-10..7);

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int (Y00*Y5, y=-10..7);

NiMkIStjcD92WiEjNg==

Y6 := A6*H(6,y)*exp(-0.5*y^2);

NiM+SSNZNkc2IiwkKipJI1BpR0kqcHJvdGVjdGVkR0YpJCEjRCEiIyIiJiMiIiIiIiMsKiEkPyJGLyokSSJ5R0YlIiInIiNrKiRGNCIiJSEkIVsqJEY0RjAiJD8oRi8tSSRleHBHNiRGKUkoX3N5c2xpYkdGJTYjLCRGOiQhIiYhIiJGLyNGLyIkIVs=

int (Y00*Y6, y=-10..7);

NiMkIitJQyN6WyghIzY=

plot ({Y00,Y0}, y=-10..5);

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

int (Y00*Y0, y=-10..5);

NiMkIit6cCpvRCchIzg=