Entre los días 13 y 22 de julio, el CIS realizó un “Estudio Metodológico sobre tendencias de definición/decisión de voto a lo largo de la campaña electoral de julio de 2023” con un total de 27.060 entrevistas.
El objetivo del estudio ha sido proporcionar datos significativos a los investigadores sobre la opinión pública en el periodo decisivo previo a las elecciones, e indagar en las tendencias y dinámicas en esos días anteriores a la votación.
Sus conclusiones son que un 41,4% de los electores que opinaron prefieren a Pedro Sánchez como presidente del Gobierno, sacando 8,4 puntos de ventaja a Feijóo, al que prefieren el 33%, con Yolanda Diaz en tercera posición con un 15,5%.
Cosa bien distinta es lo que los españoles creían que iba a ganar o resultar como futuro presidente. Ahí ganaba Feijóo, porque la clara percepción de las encuestas era que el PP ganaría con una amplia mayoría las elecciones:
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)
Opiniones sobre los partidos y las coaliciones
El PSOE es considerado como el partido más cercano a sus propias ideas por un 32,1% de los encuestados que dan su opinión, seguido del PP (por un 27,2%), lo que sitúa la distancia entre PSOE y PP en 4,9 puntos.
El 84,8% de los electores cree que el próximo Gobierno será de coalición. Un 11,6% que será un gobierno de un solo partido. Y un 3,6% no sabe o no contesta.
A un 66,8% de los electores le ayuda más a decidirse a quién votar apoyar las propuestas políticas que sí le gustan. A un 17,5%, oponerse a las propuestas políticas que no le gustan. Y a un 7,2%, una mezcla de las dos opciones anteriores.
Ficha técnica de la encuesta: Error muestral para un nivel de confianza del 95,5% (dos sigmas) y P = Q, el error de muestreo es de ±0,6% para el conjunto de la muestra, en el supuesto de muestreo aleatorio simple.
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