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Todo lo que tienes que saber sobre el Juego Perfecto en el béisbol
Por Mariana Moreno
Este domingo los Rays de Tampa Bay se quedaron a apenas tres outs de conseguir un Juego Perfecto en el choque contra los Orioles de Baltimore, una hazaña que no se ve en MLB desde 2012.
El zurdo Ryne Stanek fue el encargado de abrir por los Rays y trabajó dos entradas en blanco. Luego fue el turno de Ryan Yarbrough, quien laboró por espacio de 6 capítulos sin permitir daño, hasta que Hanser Alberto disparó sencillo al jardín derecho.
¿Qué es un Juego Perfecto?
Un Juego Perfecto está definido como aquel en el que un pitcher (o combinación de estos) obtiene una victoria en un compromiso de nueve innings en el que ningún bateador contrario logra embasarse.
Hanser Alberto rompe lo que hubiera sido el 1er juego perfecto combinado en la historia, pero los @raysbeisbol ganan https://t.co/NurZrvnQId
— AP Deportes (@AP_Deportes) July 15, 2019
¿Hay alguna regla sobre el Juego Perfecto?
Los partidos acortados por el mal clima en los que un equipo no tiene corredores en circulación y los juegos en los que un equipo alcanza la primera base solo en extrainnigs no califican como juegos perfectos, según la definición actual.
¿Cuántas veces se ha conseguido un Juego Perfecto en la MLB?
La hazaña ha sido conseguida en 23 ocasiones en la historia de las Grandes Ligas – 21 veces desde la era moderna, que empezó en 1900. El más reciente fue logrado por el venezolano Félix Hernández de los Marineros de Seattle el 15 de agosto del 2012.
¿Quiénes son los pitchers con Juego Perfecto?
Además de Hernández (2012) han logrado esta joya Matt Cain (2012), Phillip Humber (2012), Roy Halladay (2010), Dallas Braden (2010), Mark Buehrle (2009), Randy Johnson (2004), David Cone (1999), David Wells (1998), Kenny Rogers (1994 ), Dennis Martínez (1991), Tom Browning (1988), Mike Witt (1984), Len Barker (1981), Catfish Hunter (1968), Sandy Koufax (1965), Jim Bunning (1964), Don Larsen (1956), Charlie Robertson (1922), Addie Joss (1908), Cy Young (1904), Monte Ward (1880) y Lee Richmond (1880).