La Posible Repetición del "Espejismo Rojo" y el "Cambio Azul" en las Elecciones de EE.UU.

red latina stl, san luis radio, repeticion, votos, democratas , republicanos

2024-11-05

Hace cuatro años, la noche de la elección de 2020, Donald Trump declaró su victoria incluso antes de que se completara el conteo de votos

The Possible Repeat of the "Red
Mirage" and the "Blue Change" in the U.S. Elections<o:p></o:p> Hace cuatro años, la noche de la elección de 2020,
Donald Trump declaró su victoria incluso antes de que se completara el conteo
de votos. Afirmó en ese momento: "Iba liderando la carrera de manera
sólida en muchos estados clave. Entonces, uno por uno, empezaron a desaparecer
mágicamente los votos". Sin embargo, diversas auditorías y decisiones
judiciales desestimaron cualquier indicio de fraude en esas elecciones,
confirmando la legitimidad del proceso.<o:p></o:p>Four years ago, on election night in
2020, Donald Trump declared victory even before the vote count was completed.
He said at the time: "I was leading the race in a solid way in a lot of
key states. Then, one by one, the votes began to magically disappear."
However, various audits and judicial decisions dismissed any indication of
fraud in those elections, confirming the legitimacy of the process.<o:p></o:p> Este fenómeno fue aprovechado por Trump para lanzar su
acusación de fraude, basándose en lo que los expertos denominan el
"espejismo rojo". Este término describe la percepción de una victoria
temprana republicana que, a medida que avanzan los conteos, suele reducirse e
incluso revertirse por los votos anticipados y por correo, mayormente emitidos
por demócratas. Este giro es conocido como el "cambio azul".<img 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" data-filename="La Posible Repetición del 1.jpg" style="width: 400px; float: left;" class="note-float-left"><o:p></o:p>This phenomenon was used by Trump to
launch his accusation of fraud, based on what experts call the "red
mirage". This term describes the perception of an early Republican victory
that, as the counts progress, is usually reduced and even reversed by early and
mail-in votes, mostly cast by Democrats. This turn is known as the "blue
shift."<o:p></o:p> De cara a las elecciones de este martes, los analistas
prevén una repetición de este fenómeno, aunque posiblemente con menor
intensidad. En 2024, el voto por correo se anticipa menor en comparación con
2020, lo cual podría reducir el impacto del cambio de tendencia nocturno. Aun
así, varios estados clave, como Pensilvania y Michigan, pueden prolongar el
proceso de conteo debido a sus complejas normativas.<o:p></o:p>Looking ahead to Tuesday's elections,
analysts predict a repeat of this phenomenon, although possibly with less
intensity. In 2024, mail-in voting is expected to be lower compared to 2020, which
could reduce the impact of the nighttime trend change. Still, several key
states, such as Pennsylvania and Michigan, may prolong the counting process due
to their complex regulations.<o:p></o:p> Con el margen de votación tan ajustado entre los
candidatos, los expertos enfatizan la necesidad de paciencia la noche
electoral. <o:p></o:p>

With the voting margin so tight among the
candidates, experts emphasize the need for patience on election night.<o:p></o:p>