A equipe manipula um grupo de "parametros de controle" para testar como a intolera¢ncia, a identidade partida¡ria, o extremismo e a força de uma ameaça externa podem impactar a polarizaa§a£o.
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)
Um modelo de computador mostra que o fracasso de um corpo legislativo em se unir em face de uma ameaça externa pode indicar polarização tão extrema a ponto de ser irreversavel. Crédito: Rensselaer Polytechnic Institute
Um modelo preditivo de um grupo polarizado, semelhante ao atual Senado dos Estados Unidos, demonstra que quando uma ameaça externa - como uma guerra ou uma pandemia - falha em unir o grupo, a divisão pode ser irreversavel por meios democra¡ticos. Publicado nos Proceedings of the National Academy of Sciences como parte de um recurso especial Dynamics of Political Polarization , o modelo identifica esse comportamento atapico entre a elite polatica como um sintoma poderoso de naveis perigosamente altos de polarização.
"Vemos esse padrãomuito perturbador em que um choque aproxima as pessoas um pouco mais inicialmente, mas se a polarização for muito extrema, eventualmente os efeitos de um destino compartilhado são inundados pelas divisaµes existentes e as pessoas ficam divididas atémesmo na questãodo choque", disse o cientista de rede Boleslaw Szymanski, professor de ciência da computação e diretor do Centro de Ciência e Tecnologia da Rede do Laborata³rio de Pesquisa do Exanãrcito (NeST) do Rensselaer Polytechnic Institute. "Se chegarmos a esse ponto, não poderemos nos unir nem mesmo em face de guerras,mudanças climáticas , pandemias ou outros desafios para a sobrevivaªncia de nossa sociedade."
O modelo - essencialmente um jogo que simula as visaµes de 100 legisladores teóricos ao longo do tempo - permitiu aos pesquisadores aumentar a identidade partida¡ria, a intolera¢ncia para discorda¢ncias e o extremismo a naveis tais que quase nenhum grau de choque poderia unir o grupo legislativo. Em algumas situações, a simulação revelou que mesmo o choque mais forte falha em reverter a dina¢mica de auto-reforço da polarização polatica.
Szymanski trabalhou com seus colegas cientistas de redes Jianxi Gao , um professor assistente de ciência da computação da Rensselaer e membro do NeST, e Michael Macy da Universidade Cornell. O NeST estãoativamente envolvido na pesquisa sobre polarização de rede, com descobertas que incluem um estudo sobre como algoritmos de pesquisa aprimorados podem reduzir a polarização e uma análise de publicação pendente de notacias compartilhadas no Twitter durante as eleições presidenciais de 2016 e 2020 .
O trabalho se baseia em um modelo geral anterior desenvolvido por Szymanski para estudar as interações dos legisladores em um sistema polatico bipartida¡rio. Embora o modelo não seja especificamente ajustado para prática s, costumes e regras distintas do Congresso dos Estados Unidos, ele foi treinado usando dados, e pesquisas anteriores comparando os resultados do modelo com 30 anos de registros de votação no Congresso demonstraram um forte poder preditivo. Em uma descoberta desse trabalho, o modelo previu com precisão a mudança na polarização em 28 dos 30 congressos dos Estados Unidos .
Para simular o comportamento de um grupo tão complexo como um corpo legislativo, o modelo cria 100 membros de uma legislatura, com posições variadas em 10 questões divisãorias (como controle de armas ou aborto) e umnívelfixo de lealdade partida¡ria. Com o tempo, o modelo rastreia a posição de cada membro nas 10 questões a medida que eles interagem com vizinhos da rede com posições semelhantes e atémesmo formam pequenos grupos entre membros com interesses semelhantes. A equipe manipula um grupo de "parametros de controle" para testar como a intolera¢ncia, a identidade partida¡ria, o extremismo e a força de uma ameaça externa podem impactar a polarização.
Em cada etapa de tempo, o modelo registra duas medidas de polarização: a polarização partida¡ria émedida como a diferença esperada entre um membro de cada partido em uma questãoescolhida aleatoriamente; e um manãtodo estatastico éusado para calcular o extremismo com base em uma questãoescolhida aleatoriamente.
E então, neste jogo, a equipe de pesquisa lançou um novo problema, a ameaça externa, e registrou como o grupo se comportava. Os gra¡ficos que mostram a relação entre a polarização e os parametros de controle mostram que algumas situações atingem o ponto de inflexa£o, que os pesquisadores chamam de "transição de fase", em que as medidas de polarização comea§am a subir inexoravelmente. Em alguns casos, diminuindo os parametros de controle, a tendaªncia pode ser revertida. Mas em outros, nenhuma recuperação épossível.
"Embora a polarização polatica não seja nada novo, a expansão da divisão polatica estãocriando um ambiente imprevisível que ameaça a capacidade do governo de responder racionalmente em uma crise", disse Curt Breneman, reitor da Escola de Ciências Rensselaer. "Esta pesquisa foi projetada para aumentar a resiliencia da sociedade ao prever quando onívelde polarização polatica dentro de um grupo influente estãose aproximando do ponto em que uma ameaça repentina não produzira¡ mais ação coletiva."