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              <text>To obtain an upper bound on the Dehn function of the outer automorphism group Out0 (AΓ) for a right-angled Artin group AΓ with defining graph Γ, we use the subnormal series defined by Day and Wade in [2 ] to decompose Out0 (AΓ). This yields a decomposition tree where each vertex G has two descendants N and Q, satisfying a short exact sequence 1 → N → G → Q → 1 We prove an upper bound for the Dehn function of the group G in relation to the Dehn functions of the groups N and Q. The Dehn functions of the leaves of the decomposition tree are known, with these we can bound above the Dehn function of their root, and by extension that of the group Out0 (AΓ)</text>
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              <text>The state of Rio de Janeiro has its inequalities reflected in many different ways. One of these is the city’s uneven urbanisation which has revealing impacts showing much more serious problems Rio is under. Developed urban infrastructure, or the lack of it is an effect of environmental racism, one of the many ways structural racism can be seen. This article aims to identify the occurrence of environmental racism in Rio de Janeiro State with empirical data analysis and critically engage with it through a holistic understanding of racism, analysing the common-sense perspective of naturalising, rationalising and individualising environmental disasters. Also, it aims to critically explore the media perspective on these events as tragedies and analyse the depoliticisation strategy of public power over black, brown and peripheric people’s deaths and all the other consequences they suffer because of environmental disasters.</text>
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              <text>Deep literature dive to find the CDRs of specific snakes that will further lead to the creation a synthetic antivenom</text>
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              <text>Named after Diophantus of Alexandria, Diophantine approximation is a field in number theory that studies how well real numbers can be approximated by rational numbers. In 1984 Mahler presented eight problems in transcendental number theory and Diophantine approximation. One of these problems posed the questions, ‘how well can irrationals in the middle third Cantor set be approximated by rationals in the middle third Cantor set?’ and ‘how well can irrationals in the middle third Cantor set be approximated by rationals not in the middle third Cantor set?’. This problem serves as the inspiration for this paper. The middle third Cantor set can be described as a missing digit set of base 3, which motivates our study of missing digit sets. In this paper, we will address the following related question, `How well can irrationals in a missing digit set be approximated by rationals with polynomial denominators?' and prove some related results. To achieve this, we will be closely looking at Khintchine's theorem, particularly the convergence case and aim to prove a Khintchine-like convergence theorem for missing digit sets with large bases and rationals with polynomial denominators.</text>
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