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The Syrian Civil War displaced millions of Syrian women and children, many of whom face economic challenges and discrimination. This paper examines self-reported poverty and its relationship with perceived discrimination among women, as framed by social exclusion theory. The cross-sectional study included 507 Syrian refugee women visiting health clinics outside camps in Jordan. Consistent with our hypothesis, 79.09% of women reported poverty as a serious problem, and women reporting discrimination were found to have higher odds of reporting poverty as a serious problem post-migration (AOR: 3.489; 95% CI: 1.534, 7.937). Gender-responsive interventions, policy implications, and recommendations are addressed.

In this article, we carry out the investigation for regular sequences of symmetric polynomials in the polynomial ring in three and four variable. Any two power sum element in C[x_1, x_2, . . . , x_n] for n ≥ 3 always form a regular sequence and we state the conjecture when p_a, p_b, p_c for given positive integers a < b < c forms a regular sequence in C[x_1, x_2, x_3, x_4 ].We also provide evidence for this conjecture by proving it in special instances. We also prove that any sequence of power sums of the form p_a, p_a+1 , . . ., p_a+m−1 , p_b with m < n − 1 forms a regular sequence in C[x_1, x_2, . . . , x_n ]. We also provide a partial evidence in support of conjecture’s given by Conca, Krattenthaler and Watanble in [1] on regular sequences of symmetric polynomials.

In the article [4] two new identities for the degree of syzygies are given. We present an algebraic proof of them, using only basic homological algebra tools. We also extend these results.