INTRODUÇÃO:
A Estatística é uma
parte da Matemática Aplicada que fornece métodos para coleta, organização,
descrição, análise e interpretação de dados para utilização dos mesmos na
tomada de decisões. Sendo que o Método é um conjunto de meios dispostos,
convenientemente, para se chegar ao fim que se deseja. Dividem-se em método científico,
experimental e o estatístico. Este último pode ser dividido nas seguintes
fases: Coleta de Dados que pode ser direta (quando feita sobre elementos
informativos de registro obrigatório. Podendo ser classificada ao fator tempo
em: contínua periódica ou ocasional), ou indireta (quando é feita de elementos
conhecidos ou do conhecimento de outros fenômenos relacionados com o fenômeno
estudado).
ÍNDICE
DE PACIENTES COM ESQUIZOFRENIA ENTRE 15 A 25 ANOS EM DETERMINADO BAIRRO DA
PERIFERIA DE SALVADOR.
A
Esquizofrenia é uma doença mental que se caracteriza por uma desorganização
ampla dos processos mentais.É considerado pela psicopatologia um tipo
de sofrimento psíquico, classificado entre as psicoses. Também chamada de transtorno psíquico severo.
Caracteriza-se essencialmente por uma fragmentação da estrutura básica dos
processos de pensamento, acompanhada pela dificuldade em estabelecer a
distinção entre experiências internas e externas. Podendo aparecer de forma
insidiosa e gradual ou, pelo contrário, manifestar-se de forma explosiva e
instantânea. Dividindo-se em duas grandes categorias de sintomas positivos sãoos
delírios — ideias delirantes, pensamentos irreais: ouvir, ver, saborear, cheirar ou sentir algo irreal,
sendo mais frequentes as alucinações auditivo-visuais; pensamento e discurso
desorganizado (confusão mental), elaboração de frases sem qualquer sentido ou
invenção de palavras; alterações visíveis do comportamento, ansiedade
excessiva, impulsos ou agressividades constantes na fase de crise e os negativos
são o resultado da perda ou diminuição das capacidades mentais, “acompanham a
evolução da doença e refletem um estado deficitário ao nível da motivação, das
emoções, do discurso, do pensamento e das relações interpessoais”. Embora primariamente seja uma doença orgânica
neuropsiquiátrica que afeta os processos cognitivos (de conhecimento), seus
efeitos repercutem-se também no comportamento e nas
emoções. A esquizofrenia atinge homens e mulheres ocorrendo na infância ou
meia-idade. Existem cinco tipos de esquizofrenia: Paranóide (predomina os sintomas positivos); Desorganizado (os
sintomas afetivos e as alterações do pensamento são predominantes); Catatônico (é caracterizada pelo
predomínio de sintomas motores e por alterações da atividade, que podem ir
desde um estado de cansaço e
acinético até à excitação); Indiferenciado (apresenta
habitualmente um desenvolvimento insidioso com um isolamento social marcado e
uma diminuição no desempenho laboral e intelectual); Residual (nesta forma existe um predomínio de sintomas
negativos, os doentes apresentam um isolamento social marcado por um
embotamento afetivo e uma pobreza ao nível do conteúdo do pensamento). Algumas pessoas acometidas da esquizofrenia se
destacaram e se destacam no meio acadêmico, artístico e social. Alguns anos atrás
os pacientes com esses tipos de doença eram internados em hopitais psiquiátricos
para tratamento, porém foram desativados para internação e foram criados os
CAPS (Centro de Atenção Psicosossial), tendo como objetivo é oferecer atendimento à
população de sua área de abrangência, realizando o acompanhamento clínico e a
reinserção social dos usuários pelo acesso ao trabalho, lazer, exercício dos
direitos civis e fortalecimento dos laços familiares e comunitários. É um
serviço de atendimento de saúde mental criado para ser substitutivo às
internações em hospitais psiquiátricos.
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K= 1 + 3,3logn![](data:image/png;base64,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)
Com
base na tabela acima encontramos a média, mediana e moda através das seguintes
fórmulas para os devidos resultados desta pesquisa, sendo que (fi) representa o numero de pacientes
com esquizofrenia direcionada a suas respectivas idades.
l+[Efi/2 – fant]/fi x H =16,5+ [60/2 -8]/3 x 1,5
=16,5+ [30 -8]/3 x 1,5
=16,5 + 7,33 x 1,5
=16,5 + 10,99
=27,49
=16,5+ [30 -8]/3 x 1,5
=16,5 + 7,33 x 1,5
=16,5 + 10,99
=27,49
l + D1/D1+D2 x h
=18 +9/9+3 x 1,5
=18 + 0,75 x 1,5
=18 + 1,125
=19,12
=18 +9/9+3 x 1,5
=18 + 0,75 x 1,5
=18 + 1,125
=19,12
CONCLUSÃO:
Foi feita uma pesquisa sobre o índice de pacientes com esquizofrenia em
determinada CAPS, num bairro da periferia de Salvador - Bahia. Sendo que 60
pacientes selecionados para analise, possuiam a faixa etaria entre 15 a 25
anos. Com base nos dados contidos na tabela e no histograma verifica-se que a
esquizofrenia alcança o pico entre aqueles com idade entre 18 a 19,5 e de 21 a
22,5 anos. Em seguida vem aqueles com 22,5 a 24 anos. Tendo como o índice mais baixo
pacientes entre 16,5 a 18 anos. Observa-se que a media de esquizofrenicos é
20.45, a mediana é 27,49 , moda é 19,12.
Esse índices demonstram que a esquizofrenia pode vir a se desenvolver desde
cedo. Por este motivo é interessante ter Centro de Atenção Psicossocial
com mais disponibilidade, de forma a atender as nececssidades da população.
REFERÊNCIA:
BENETI, Marcelo. Estatística Básica,
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