Ventaja de la Casa del Casino: guía práctica para entender cuánto pierdes (y por qué)

¡Espera…!

Si solo quieres saber cuánto tienes que apostar para esperar perder X, aquí tienes la fórmula directa y un ejemplo práctico en dos líneas: Ventaja de la casa = 1 – RTP. Ejemplo: una tragamonedas con RTP 96% tiene una ventaja de la casa de 4% → en 1.000 giros de $1, la pérdida esperada = 1.000 × $1 × 0.04 = $40.

Vaya — eso ya debería ahorrar tiempo.

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)

¿Qué es la ventaja de la casa? (explicación práctica)

¡Ojo!

La ventaja de la casa (house edge) es la fracción promedio que el casino retiene de las apuestas a largo plazo. No es una predicción para una sesión concreta; es una expectativa matemática sobre muestras grandes. Si apostaste $100 en una ruleta con ventaja 2.7%, no significa que pierdas $2.70 en esa tirada; significa que, en el largo plazo y en promedio, el casino se queda con 2.7% del volumen jugado.

Mi instinto dice que muchos novatos confunden “RTP” con “garantía de retorno”.

RTP (Return to Player) y house edge son dos caras de la misma moneda: RTP = 1 – house edge. Cuando ves RTP 97.3% para ruleta europea, la casa tiene 2.7%.

Cómo calcular la ventaja de la casa: fórmulas y ejemplos

¡Vaya, vamos a los números!

Fórmula básica: Ventaja de la casa (%) = 100% – RTP(%).

Ejemplo 1 — Tragamonedas: RTP 95.5% → House edge = 4.5%. Si apuestas $50 por sesión y haces 200 apuestas de $0.25 (50×200 = $50), la pérdida esperada = volumen × house edge = $50 × 0.045 = $2.25 (esperado en promedio).

Ejemplo 2 — Blackjack (jugando con estrategia básica): RTP ≈ 99.5% → House edge ≈ 0.5%. Si haces 1.000 manos a $2 cada una, volumen = $2.000; pérdida esperada = $2.000 × 0.005 = $10.

Tabla comparativa: RTP y ventaja de la casa (valores aproximados)

Juego RTP típico Ventaja de la casa Comentario
Ruleta Europea 97.3% 2.7% Buen equilibrio; apuesta a exteriores reduce varianza
Ruleta Americana 94.74% 5.26% El doble cero penaliza al jugador
Blackjack (estrategia básica) ≈99.5% ≈0.5% Depende de reglas de la mesa
Baccarat (Pase/Banco) ≈98.94% (banco) ≈1.06% Comisión en apuestas al banco
Tragamonedas 85%–98% (varía) 2%–15% Depende del proveedor y configuración
Craps (apuestas simples) Varía 0%–16% según apuesta Algunas apuestas (pass line) ofrecen buena expectativa

Mini-casos prácticos (dos ejemplos para entender el impacto)

¡Espera… una historia corta!

Caso A — María juega slots con RTP 96%: deposita $20 y hace giros de $0.20. Si completa 100 giros, volumen = $20; pérdida esperada = $20 × 0.04 = $0.80. Resultado real: ganó $50 en un golpe grande — pero la expectativa no cambia: sobre miles de sesiones, el casino mantiene 4% del volumen.

Caso B — Juan juega blackjack con estrategia básica: apuesta $5 por mano, 200 manos en una sesión (volumen $1.000), pérdida esperada = $1.000 × 0.005 = $5. Juan entiende que la ventaja baja no elimina la varianza — hay sesiones ganadoras y rachas malas.

Herramientas y enfoques para reducir el impacto de la ventaja de la casa

¡Vaya, métodos prácticos ahora!

No hay técnicas mágicas que anulen la ventaja, pero sí estrategias para gestionarla: elegir juegos con RTP alto, gestionar el bankroll, usar límites de sesión y evitar apuestas de alta ventaja. Aquí un cuadro comparativo de enfoques:

Enfoque Ventaja Limitaciones
Juego selectivo (buscar RTP alto) Reduce expectativa negativa No elimina varianza; RTP puede variar por versión
Gestión de bankroll (flat bets) Controla riesgo de ruina Requiere disciplina
Apuestas con ventaja baja (blackjack, ciertas apuestas de craps) Menor pérdida esperada Necesita conocimiento de reglas y práctica
Sistemas (Martingale, progresiones) Puede ofrecer rachas cortas Riesgo de bancarrota y límites de mesa

Elección de plataforma y cumplimiento (nota práctica)

¡Espera, esto importa!

Antes de jugar en cualquier sitio, verifica licencia, políticas de KYC/AML y tiempos de retiro. En Ecuador muchos jugadores usan operadores con licencia de Curazao; eso permite operar, pero la resolución de disputas puede quedar fuera de la jurisdicción local. Si quieres consultar una plataforma con amplia oferta y opciones de pago para el mercado latino, revisa esta referencia here — considera siempre verificar su licencia, términos de bonos y condiciones de retiro.

Mi consejo: realiza una prueba de retiro pequeña tras verificar tu cuenta para comprobar tiempos reales.

Quick Checklist — antes de sentarte a jugar

  • Verifica RTP/house edge del juego antes de apostar.
  • Completa KYC (identidad y comprobante de domicilio) antes de apostar con montos grandes.
  • Define pérdida máxima por sesión y tiempo de juego (límites de pérdida y sesión).
  • Evita bonos con rollover imposibles (lee porcentaje de contribución por juego).
  • Haz un retiro de prueba tras tu primera ganancia importante.
  • Revisa la licencia y políticas de resolución de disputas.
  • Si estás en Ecuador, ten presente la regulación local y que muchos operadores funcionan bajo licencias internacionales (por ejemplo, Curazao).

Errores comunes y cómo evitarlos

¡Vaya, errores que veo siempre entre novatos!

  • Creer que RTP garantiza ganancias en corto plazo: la varianza puede borrar RTP en sesiones cortas. Solución: ajustar apuestas y expectativas.
  • Aceptar bonos sin leer el rollover: alto WR (p. ej. 50×) puede hacer imposible cobrar ganancias. Solución: calcular volumen requerido antes de aceptar.
  • No verificar métodos de retiro: aceptar un método con comisiones altas o tiempos largos. Solución: revisar políticas y hacer retiro pequeño de prueba.
  • Usar sistemas de apuesta sin límites: Martingale explota rápidamente ante límites de mesa o rachas malas. Solución: evitar progresiones que doblan indefinidamente.

Mini-FAQ

¿La ventaja de la casa cambia entre casinos?

Sí. Para juegos regulados por proveedores distintos o reglas de mesa diferentes, la ventaja puede variar. En slots el operador puede elegir versiones con distintos RTPs; en juegos de mesa, reglas como “dealer stands on soft 17” influyen.

¿Puedo ganar a largo plazo si soy muy bueno?

En juegos de habilidad parcial (póker) sí puedes ser rentable frente a jugadores recreativos. En juegos contra la casa (slots, ruleta) la ventaja matemática es invariable a menos que cambie la regla o el RTP.

¿Qué es el mejor juego para minimizar pérdidas?

Blackjack con reglas favorables y estrategia básica suele ofrecer la menor ventaja de la casa para jugadores recreativos. Baccarat (apuesta al banco) y ciertas apuestas de craps también son opciones sólidas.

Pequeñas fórmulas rápidas (para llevar)

  • Ventaja (%) = 100% – RTP(%)
  • Pérdida esperada = Volumen de apuestas × Ventaja
  • Volumen = número de apuestas × apuesta media

Comparación de herramientas de gestión (rápida)

Herramienta Qué controla Ventaja práctica Requiere
Límites de depósito Gasto total Evita pérdidas catastróficas Disciplina al configurar
Sesiones temporales Tiempo y tilt Reduce decisiones impulsivas Herramienta de autoexclusión o temporizador
Flat betting Tamaño de apuesta Reduce riesgo de ruina Disciplina y presupuesto

18+. Juega con responsabilidad. Si sientes pérdida de control, busca ayuda en líneas de apoyo locales y considera herramientas de autoexclusión. Verifica siempre KYC/AML y condiciones locales antes de jugar.

Fuentes

  • https://www.ecogra.org
  • https://www.gamingcontrolboard.com
  • https://www.begambleaware.org

Sobre el autor

Javier Morales, iGaming expert. Trabajo en análisis de producto y experiencia de jugador desde 2013, con especial foco en RTP, políticas de bonos y procesos de retiro en LATAM.

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