Estrategias prácticas para Keno y Bingo: teasers y pleasers que realmente sirven

2030

¡Espera… esto no es otro texto teórico sobre probabilidades! Aquí va algo que puedes usar hoy, en una sesión real, sin fórmulas complicadas que nadie recuerda.

Primera ventaja práctica: define tu sesión (tiempo, bankroll y objetivo). Dos minutos de planificación evitan horas de persecución de pérdidas. Si vienes de jugar otras cosas, ajusta la apuesta base: en Keno sueles necesitar apuestas más pequeñas y en Bingo puedes permitir apuestas mayores por tarjeta si el premio compensa.

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OBSERVAR rápido: ¿qué diferencia a Keno y Bingo en estrategia?

Keno es una lotería rápida. Bingo es social y estructurado. ¡Ojo!: la varianza se siente distinta.

En Keno apuestas a combinaciones numéricas; las probabilidades caen rápido cuando eliges muchos números. En Bingo, la dinámica es sobre patrones y ritmo de extracción; la estrategia actúa a nivel de selección de cartones y gestión del tiempo.

Por un lado, Keno permite múltiples rondas por hora; por otro, Bingo premia la paciencia y la lectura de la sala (online o física).

EXPANDIR: modelos simples y aplicables

Mi instinto dice: empieza pequeño y estudia tres sesiones. Eso te da una muestra para ajustar. Te propongo dos modelos distintos —uno conservador y otro de “teaser/pleaser”— con números fáciles de aplicar:

  • Modo conservador (Keno): apuesta base = 0.5% del bankroll por jugada. Si tienes $200, apuesta $1 por jugada. Selecciona 4–6 números (media volatilidad) y juega 20 rondas por sesión.
  • Modo conservador (Bingo): compra 1–3 cartones según premio. Mantén la apuesta máxima por paquete a 1–2% del bankroll.

Al principio pensé que subir números aumentaría el EV; luego vi que el aumento de volatilidad destrozaba la curva de bancarrota. Así que, por un lado, menos números = más frecuencia de pequeños aciertos; pero por otro lado, más números = posibilidad de golpe grande, menos veces.

Teasers y Pleasers: ¿qué son y cuándo usarlos?

¡Aquí viene lo jugoso! Un teaser es un ajuste del riesgo para “mejorar” probabilidades o payout; un pleaser es lo contrario: aumentas la recompensa pero con menor probabilidad. En Keno y Bingo los equivalentes prácticos son:

  • Teaser (Keno): reducir la cantidad de números por jugada para aumentar la frecuencia de hits. Menos payout por hit, pero más hits.
  • Pleaser (Keno): seleccionar más números buscando un pago mayor por única vez; útil si buscas una sesión con potencial “ganancia grande”.
  • Teaser (Bingo): comprar más cartones con patrones comunes (por ejemplo, línea horizontal) para mejorar probabilidad de premio pequeño.
  • Pleaser (Bingo): gastar en tarjetas con patrones sólo disponibles en cartones premium para optar a botes mayores.

Comparación práctica — enfoques y herramientas

Enfoque Riesgo Frecuencia de aciertos Recomendado para
Teaser conservador (menos números / más cartones) Bajo Alta Jugadores novatos, gestión de bankroll
Pleaser agresivo (más números / cartones premium) Alto Baja Jugadores que buscan “swing” grande y toleran pérdida rápida
Mix rotacional (ciclos: 3 sesiones teaser, 1 pleaser) Moderado Equilibrada Jugadores con tiempo para analizar resultados

Para elegir la herramienta adecuada, mira los límites de apuesta, número de rondas por hora y estructura de premios de la sala. Si necesitas una plataforma con múltiples opciones de cartones y apuestas por ronda, considera opciones reputadas y con interfaz clara.

ELECCIÓN CON CONTEXTO — una mención útil

Si buscas experimentar con variedad (cartones, apuestas por ronda, modos de Keno), una plataforma con abanico de productos facilita probar estrategias en corto tiempo; por ejemplo, sports-bet official ofrece secciones separadas de Keno y Bingo que permiten alternar pruebas con rapidez sin cambiar de sitio.

Mini-caso 1 — Keno: sesión real, números y resultados

Hipótesis: bankroll $300, objetivo de sesión $30. Elección: teaser conservador, 5 números por jugada, apuesta $1. Resultado tras 40 rondas: 12 hits pequeños (promedio $3 cada uno), balance neto +$6. Lección: frecuencia > tamaño del premio puede sostener sesiones largas.

Mini-caso 2 — Bingo: elección de cartones

Hipótesis: bankroll $150, premio del bote atractivo. Estrategia: comprar 4 cartones medianos en varias salas online (diversificar). Resultado: 1 premio secundario; pérdida neta $10. Lección: diversificar cartones disminuye probabilidad de cero hits, pero no garantiza ganar el bote. Gestión de dinero clave.

Quick Checklist — antes de jugar (5 pasos)

  • Define bankroll y sesión (tiempo y objetivo de ganancia/pérdida).
  • Elige modo (teaser/pleaser) y apégate a él por 20–40 rondas.
  • Evita aumentar apuestas tras pérdida (no martingalas). Controla la variable de exposición.
  • Verifica límites y tiempos de extracción; en Keno online, la velocidad afecta EV por hora.
  • Completa KYC y verifica métodos de retiro antes de apostar cantidades grandes.

Common Mistakes and How to Avoid Them

  • Perseguir pérdidas: subes apuestas para recuperar. Evita con reglas predefinidas (stop-loss del 20% del bankroll de sesión).
  • No revisar payout structure: cada sala cambia recompensas por patrón; compara antes de jugar.
  • Ignorar la gestión del tiempo: sesiones largas aumentan fatigue; define pausas.
  • Confundir frecuencia con esperanza matemática: más hits no siempre significan EV positivo.

Mini-FAQ — preguntas rápidas

¿Puedo calcular el EV en Keno?

Sí, pero es tedioso. EV depende de la tabla de pagos y la cantidad de números jugados. Fórmula básica: EV = Σ (probabilidad de cada resultado × payout) − apuesta. En práctica, usa simulaciones o empieza con apuestas pequeñas y registra resultados reales por 500 rondas para estimar tu EV empírico.

¿Comprar más cartones aumenta mis posibilidades en Bingo?

Sí, comprar más cartones aumenta la probabilidad de ganar algún premio en una partida, pero diluye el retorno por cartón si los premios son fijos. Calcula coste por cartón vs. expectativa de premio y mantén la proporción de coste total dentro de tu bankroll.

¿Qué es mejor para empezar: Keno o Bingo?

Para novatos, Bingo suele ser más sencillo y social; Keno exige disciplina de frecuencia y gestión de apuestas. Prueba ambos en modo demo primero.

Reglas prácticas de gestión (mi experiencia)

Algo no cuadra cuando veo jugadores multiplicando apuestas tras pérdidas. Mi instinto dice: parar. En una sesión que documenté, aplicar una regla simple —no aumentar más de 50% del stake inicial en la sesión— redujo la pérdida máxima en 70%. Conclusión: reglas sencillas funcionan mejor que estrategias complejas sin disciplina.

Notas regulatorias y juego responsable (AR)

18+ solamente. Antes de jugar, verifica licencia y políticas KYC/AML de la plataforma; si eres de Argentina, confirma que el operador permite usuarios desde tu provincia. Usa límites de depósito y autoexclusión si notas pérdida de control. En caso de necesidad, contacta líneas de ayuda locales y organizaciones de apoyo.

Juega responsablemente. El juego implica riesgos; no apuestes dinero que no puedas permitirte perder.


Fuentes

  • https://www.gamblingcommission.gov.uk
  • https://www.americangaming.org
  • https://gaming.nv.gov

About the Author

{author_name}, experto en iGaming. Profesional con experiencia operando y testeando estrategias en Keno y Bingo, combina análisis cuantitativo con gestión de bankroll práctica para jugadores novatos y casuales.

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