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02 septembre 2020 Devos G, Clark L, Bowden-Jones H, Grall-Bronnec M, Challet G, Khazaal Y, Maurage P, Billieux J (2020) The joint role of impulsivity and distorted cognitions in recreational and problem gambling: A cluster analytic approach. Journal of Affective Disorders(127): 473-482.

19 novembre 2019 Enjalbert L, Hardouin JB, Blanchin M, Giral M, Morelon E, Cassuto E, Meurette A, Sébille V (2019) Comparison of longitudinal quality of life outcomes in preemptive and dialyzed patients on waiting list for kidney transplantation. Quality of Life Research: .

30 octobre 2019 Blanchin M, Guilleux A, Hardouin JB, Sébille V (2019) Comparison of SEM, IRT and RMT-based methods for response shift detection at item level: a simulation study. Statistical Methods in Medical Research: .

02 octobre 2019 Lascarrou J, Merdji H, Le Gouge A, Colin G, Grillet G, Girardie P, Coupez E, Dequin PF, Cariou A, Boulain T, Brule N, Frat JP, Asfar P, Landais M, Plantefeve G, Quenot J, Chakarian J, Sirodot M, Legriel S, Letheulle J, Thevenin D, Desachy A, Delahaye A, Botoc V, Vimeux S, Martino F, Giraudeau B, Reignier J, CRICS-TIGGERSEP Group (2019) Targeted Temperature Management for Cardiac Arrest with Nonshockable Rhythm. N Engl J Med: doi: 10.1056/NEJMoa1906661. [Epub ahead of print].

01 octobre 2019 Bourdon M, Blanchin M, Campone M, Quéreux G, Dravet F, Sébille V, Bonnaud-Antignac A (2019) A comparison of post-traumatic growth changes in breast cancer and melanoma. Health psychology, 38(10): 878-887.

Updated

05 décembre 2019

The SAS macro-program "%Gausshermite"

Description

%gausshermite approximates the integrals of the form f(x)g(x/mu,sigma) on all the reals where g(x/mu,sigma) is the gaussian distribution function with mean mu and variance sigma^2. 12 quadrature nodes are used.

Download

Download the last version of this module (version 1)

Syntax (version 1)

%Gausshermite(FUNCTION=function_to_integrate, MU=#, SIGMA=#, DISPLAY=yes/no);

Options:

FUNCTION=function_to_integrate: defines f(x). For example, if f(x)=x^2, FUNCTION=x^2. It is necessary to use x for the variable of integration.
MU=#: defines the mean of x (0 by default)
SIGMA=#: Standard deviation of x (1 by default)
DISPLAY=yes/no: displays (yes by default) or not (no) the approximation of the integral

Examples:

. %gausshermite(function=x**2);

. %gausshermite(function=x**4+exp(x)-2,sigma=1.5,mu=-.4,display=YES);

Outputs:

int: (global macro-variable) Integral approximation

Historic

Version 1 (23 mai 2005) [Jean-Benoit Hardouin]

Integrals approximation with Gauss Hermite quadratures