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)
9190
KOURY, Suzy; OLIVEIRA, Lia Arrais. Novos Rumos do Direito da Concorrência: O Controle
do Monopólio e a Proteção ao Consumidor na Economia de Dados Pessoais com base
na Lei 12.529/2011. Revista de Defesa da Concorrência, Brasília, v. 10, n. 1, p. 87-108, 2022.
https://doi.org/10.52896/rdc.v10i1.970
do-o da ordem econômica constitucional. Com isso, o direito antitruste tornou-se um instrumento
exível de implantação das políticas econômicas do Estado, ainda que incompatíveis com a dinâmica
concorrencial (FRAZÃO, 2017).
De fato, a Lei nº 12.529/2011 (BRASIL, 2011), foi progressivamente interpretada e aplicada a
partir dos pressupostos epistemológicos da Escola de Chicago4, distanciando-se cada vez mais das
premissas e discussões constitucionais que motivaram a própria criação do Direito da Concorrência
no Brasil. Por assim ser, observa-se uma grande distância entre o arcabouço normativo decorrente da
Constituição e da legislação antitruste, e a prática que se consolidou, o que culminou em um nítido
afastamento entre o Direito da Concorrência e a Constituição da República Federativa do Brasil.
A metodologia amplamente difundida pela Escola de Chicago é baseada na maximização da
eciência para a resolução de controvérsias. Assim, a busca da eciência como objetivo único do
Direito Antitruste se tornou uma orientação predominante.
Ocorre que, estes modelos econômicos consequencialistas5 não podem ser utilizados, isolada
e unicamente, como critérios de avaliação do bem-estar do consumidor ou diretrizes de aplicação do
Direito da Concorrência. A eciência dicilmente será um critério único, claro e coerente para orien-
tar a política antitruste, especialmente diante da necessidade de orientá-la em uma direção que
garanta a proteção do consumidor. Assim, mesmo os critérios mais aceitos e utilizados de eciência
estão sujeitos a inúmeros questionamentos quanto à possibilidade de serem identicados, de forma
satisfatória, com o bem-estar do consumidor (FRAZÃO, 2021).
Essas reexões aplicam-se ao contexto vivenciado na atualidade, visto que, com o cresci-
mento exponencial do uxo de dados pessoais, a expansão da tecnologia da informação, a tendência
à quanticação de todos os aspectos referentes à vida humana e de uma constante necessidade de
produzir informações preditivas muito precisas sobre indivíduos em busca de benefícios lucrativos,
a necessidade de regulamentar de maneira mais direta o mercado movido a dados se faz iminente.
Uma condição de alta relevância oportunizada por esta imensa base de dados, a qual cou
conhecida como Big Data, para os mercados virtuais, é a possibilidade de criar e explorar bases
de dados fornecidas pelos consumidores. As experiências individuais dos consumidores podem ser
especialmente customizadas: as plataformas virtuais são capazes de modicar a disposição dos pro-
dutos ofertados, a recomendação de itens, a apresentação de marketing, os resultados de busca e
outros critérios, com base nos comportamentos e preferências anteriormente manifestados e nelas
armazenados (BAQUEIRO, 2020).
A necessidade do sistema capitalista de conhecer as preferências de indivíduos e grupos im-
pulsionou o crescimento do mercado movido a dados, o qual, de acordo com Zuboff (2021), tornou-se
um “mercado de comportamentos futuros”, em razão da necessidade em aprimorar cada vez mais os
mecanismos de atração e vigilância e promover uma previsão comportamental mais eciente sobre
4 A Escola de Chicago desponta no contexto da crise do capitalismo, no nal da década de 1970, sustentando o me-
nor grau possível de regulamentação da economia pelo Estado. Seus principais precursores são Bork, Bowman, Mac Gee e
Posner. De acordo com tal concepção, a concentração e o poder econômico dela derivados não seriam um mal em si, pois
gerariam eciências, e não a manutenção de um mercado competitivo. Para essa vertente, ate mesmo monopólios não seriam
problemáticos, desde que produzissem eciências, bem-estar ao consumidor e não houvesse barreiras à entrada.
5 Para o consequencialismo, o valor de uma ação não é abstraído de seus fundamentos, mas das vantagens que possa
acarretar. Assim, o consequencialismo pode ser denido como qualquer programa teórico que se proponha a condicionar,
ou qualquer atitude que condicione, explícita ou implicitamente, a adequação de uma determinada decisão à valoração das
consequências associadas à mesma e às suas alternativas.