Academic dishonesty: understanding how undergraduate students think and act

The purpose of this investigation is to explore and understand the justifications given by students to the existence of dishonest behavior and understanding the extent to which the justifications given might influence denouncing and cheating behavior. 1277 undergraduate students of two Portuguese Public Universities were surveyed about their own cheating behavior, their propensity to denounce and the ―neutralizing attitudes‖. As predicted, ―neutralizing attitudes‖ was negatively correlated with self cheating behavior and positively correlated with reporting. The likelihood of copying is greater when the purpose is ―helping a friend‖, ―when the courses are more difficult‖, ―to get higher marks/grades‖, and because ―peers accept and tend to see copying practices as normal‖. Results support the notion that context emerges as a very important influence in the decision to cheating. The environment-peer pressure and the normalized attitudes towards academic dishonesty are the main influences on the propensity to cheating.

Prática de ensino supervisionadas do 1º e 2º ciclo do ensino básico: um estudo sobre as estratégias de cálculo mental utilizadas por alunos do 2º ciclo do ensino básico

Relatório Final apresentado à Escola Superior de Educação de Lisboa para obtenção do grau de mestre em Ensino do 1º e do 2º Ciclo de Ensino Básico

Symbolic dynamics and big bang bifurcation in Weibull-Gompertz-Fréchet's growth models

In this paper, motivated by the interest and relevance of the study of tumor growth models, a central point of our investigation is the study of the chaotic dynamics and the bifurcation structure of Weibull-Gompertz-Fréchet's functions: a class of continuousdefined one-dimensional maps. Using symbolic dynamics techniques and iteration theory, we established that depending on the properties of this class of functions in a neighborhood of a bifurcation point PBB, in a two-dimensional parameter space, there exists an order regarding how the infinite number of periodic orbits are born: the Sharkovsky ordering. Consequently, the corresponding symbolic sequences follow the usual unimodal kneading sequences in the topological ordered tree. We verified that under some sufficient conditions, Weibull-Gompertz-Fréchet's functions have a particular bifurcation structure: a big bang bifurcation point PBB. This fractal bifurcations structure is of the so-called "box-within-a-box" type, associated to a boxe ω1, where an infinite number of bifurcation curves issues from. This analysis is done making use of fold and flip bifurcation curves and symbolic dynamics techniques. The present paper is an original contribution in the framework of the big bang bifurcation analysis for continuous maps.