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Driven by software, we deliver best-class RMM solution at affordable prices. With a huge success around the globe, our products have also been adopted by the worldwide market.Neuroticism affects the association between rumination and body mass index in young adults: Evidence from a sample of adolescent females.
People with higher neuroticism seem to experience more negative emotions that may then be exacerbated by rumination. Individuals who ruminate more may also have a higher body mass index (BMI). However, it is not yet clear whether neuroticism affects the relationship between ruminative thinking and BMI. The current study investigated the relationship between neuroticism and BMI in female adolescents and early adult females (Mage = 22.2 years; 52.2% Caucasian/6.2% Hispanic) with on-going rumination. Rumination was measured using the Ruminative Response Scale, and BMI was calculated based on self-reported height and weight. Latent profile analysis determined four profiles on the basis of neuroticism. Members of the most anxious and depressed cluster were also thinner than the other groups, but did not differ from the low-anxious/low-depressed cluster in BMI. For females who ruminated, neuroticism was positively associated with BMI across the four groups. When controlling for depressive symptoms and rumination, the relationship between neuroticism and BMI was no longer significant. For women who ruminated, there was an indirect relationship between neuroticism and BMI, mediated by depressive symptoms. Rumination may increase BMI through elevating negative emotions, even after controlling for depressive symptoms.

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(\mathcal{M}^{\mathcal{F}}_{\mathcal{F}}). We want to see that they are in the same orbit. Now $\mathcal{M}^{\mathcal{F}}_{\mathcal{F}}\subset \mathcal{M}_{\mathcal{F}}$ implies that $\mathcal{M}^{\mathcal{F}}_{\mathcal{F}}$ and $\mathcal{M}_{\mathcal{F}}$ have the same invariant $N$. We have seen in proposition $plongement$ that this invariant is determined by $p$ for a general $G$. Therefore we can restrict ourselves to the maximal torus $T$ and $p$ coincides with the Plücker embedding of the projective line $\mathbb{P}^1$ in $G/T$. The action of $T$ on $G/T$ is given by ($action$) and the action of $T$ on $\mathcal{M}^{\mathcal{F}}_{\mathcal{F}}$ and $\mathcal{M}_{\mathcal{F}}$ is compatible with ($action$) since $m_i^{\mathcal{F}}$ and $m_i$ are elements of \$\mathcal{M}_{\mathcal{F}}