¡Espera… esto importa más de lo que crees!

Mi instinto dice que muchos jugadores subestiman cómo la duración de una sesión distorsiona las probabilidades prácticas. Aquí vas a ver ejemplos numéricos, mini‑casos y una checklist práctica para evitar errores comunes.

Al principio pensé que bastaba con entender RTP y volatilidad; luego me di cuenta de que la variable “tiempo de sesión” actúa como multiplicador de riesgo y cambia la expectativa real del jugador a corto plazo, especialmente en slots de alta varianza.

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)

Observación rápida: qué es relevante desde el primer minuto

¡Toma nota! Un juego con RTP teórico del 96% no garantiza nada en sesiones cortas.

Si juegas 100 rondas con apuestas pequeñas, la desviación estándar puede ser enorme; si juegas 10,000 rondas, la ley de los grandes números empieza a “domar” las oscilaciones.

Por un lado, la matemática te da previsibilidad a largo plazo; por otro lado, el jugador vive resultados a corto plazo y eso define su experiencia emocional y financiera.

Reflexión: la gestión del bankroll y los límites de tiempo son tan estratégicos como la elección del juego.

Modelo básico: Probabilidad, RTP y sesión

Observa el caso más simple: una tragamonedas con RTP teórico R = 96% y volatilidad alta.

Expande: supón apuestas de $10 MXN por giro. Después de N giros, el valor esperado (EV) es EV = N × apuesta × (R − 1) = N × 10 × (0.96 − 1) = −0.4N MXN. Eso da una pérdida esperada de $4 MXN por cada 10 giros.

Ahora calcula varianza aproximada: para slots de alta volatilidad la desviación por giro puede ser del orden de 1–3 veces la apuesta o mayor; en términos prácticos, la desviación estándar σ_total ≈ sqrt(N) × σ_giro. Así que en sesiones cortas (N pequeño) la flucutación relativa es inmensa.

Reflexión larga: por más que el EV sea negativo, lo que importa para tu bolsillo y tu ánimo es la probabilidad de ruin (quedarte sin bankroll) durante la sesión, que depende más de la varianza y la duración que del RTP teórico.

Mini‑caso 1 — Sesión corta vs sesión larga (números concretos)

OBSERVA: imagina un jugador que tiene $1,000 MXN de bankroll.

EXPANDE: apuesta $10 MXN por giro en una slot R=96% (alta varianza).

Cálculo práctico: con N=100 giros (sesión corta) la pérdida esperada es −$400 MXN, pero la desviación típica puede ser, digamos, σ_giro ≈ $50 → σ_total ≈ $50×sqrt(100)= $500. Eso significa que hay una probabilidad no pequeña de terminar la sesión con ganancias o con pérdidas mayores a $900 MXN.

Si en lugar de 100 haces N=2,000 giros (sesión larga), EV=−$8,000 MXN (lo cual ya supera el bankroll), y σ_total≈$50×sqrt(2000)≈$50×44.7≈$2,235. El promedio indica ruina si no controlas tamaño de apuesta.

REFLEXIÓN: la duración del juego puede destruirte incluso si el RTP no es ultrabajo; con suficiente tiempo, la expectativa negativa se hace realidad.

Cómo modelar probabilísticamente el riesgo de ruina en sesiones

OBSERVA: el “Risk of Ruin” (RoR) es una herramienta útil.

EXPANDE: para apuestas fijas y resultado con esperanza negativa, una aproximación clásica es usar la fórmula de ruin para apuestas con esperanza μ negativa y varianza σ²: la probabilidad de ruina aumenta con la relación bankroll/tamaño de apuesta y con el tiempo de exposición.

Una regla práctica: si tamaño de apuesta ≥ 1% del bankroll, el riesgo de ruina en sesiones largas aumenta mucho. Muchos profesionales recomiendan apostar 0.25%–0.5% por giro en slots para sesiones extendidas.

REFLEJA: al diseñar tu sesión define N objetivo (número máximo de giros) y apuesta máxima por giro en función del riesgo aceptable — así controlas RoR de forma tangible.

Comparación práctica: enfoques de sesión y herramientas

Enfoque Ventaja Desventaja Cuándo usar
Sesión corta (N ≤ 200) Alta posibilidad de swings favorables; menor exposición Resultados muy aleatorios; no refleja EV a largo Pruebas, bonos con tiempo limitado
Sesión moderada (200 < N ≤ 2,000) Balance entre entretenimiento y control Requiere disciplina en apuesta y stop‑loss Jugar por diversión con bankroll protegido
Sesión larga (N > 2,000) Se acerca al EV teórico Alta probabilidad de perder el bankroll si EV negativo Test estadístico o juego profesional con bankroll grande

Dónde encaja el límite de tiempo de sesión

OBSERVA: fijar un límite de tiempo (por ejemplo, 30–60 minutos) actúa como control de exposición tanto o más efectivo que un stop‑loss monetario.

EXPANDE: un límite temporal reduce N, la magnitud del σ_total y la probabilidad de que tu pérdida acumulada alcance niveles críticos. Además, es una herramienta psicológica poderosa contra el “chasing” o persecución de pérdidas.

REFLEXIÓN: combinar límite de tiempo + límite de pérdida = doble muro de protección; ambos reducen la probabilidad de decisiones impulsivas que aumentan el RoR.

Mini‑caso 2 — Bono con rollover y límite de sesión

OBSERVA: supongamos que recibes un bono con requisito de apuesta WR = 35× sobre (D+B).

EXPANDE: si depositas $500 MXN y obtienes bono $500, D+B = 1000 → rollover = 35,000 MXN. Apostando $20 MXN por giro necesitarías 1,750 giros para liberar el bono, lo cual implica alta exposición temporal.

Si además el bono vence en 7 días, tenderás a aumentar duración de sesión para completar el turnover, incrementando RoR y la probabilidad de quedarte sin saldo.

REFLEXIÓN: antes de aceptar bonos de alto WR calcula N requerido y distribúyelo en sesiones con límites de tiempo para evitar “aplanar” tu bankroll.

Quick Checklist — antes de entrar en una sesión

  • Define bankroll disponible y no sobrepasarlo (fondos que puedas perder).
  • Establece límite de tiempo (ej.: 30–60 min) y cronómetro visible.
  • Decide apuesta por giro ≤ 0.5% del bankroll para sesiones moderadas.
  • Fija stop‑loss y stop‑win monetarios y respétalos.
  • Si usas bono, calcula giros necesarios y ajusta sesiones para no acelerarte.
  • Completa KYC y verifica métodos de retiro antes de apostar montos significativos.

Common mistakes and how to avoid them

OBSERVA: “seguir la racha” es la falacia del jugador más clásica.

EXPANDE: es común aumentar apuestas tras pérdidas para recuperar (martingale). Esto puede funcionar en el corto plazo, pero choca con límites de mesa y riesgo de ruin.

REFLEXIÓN larga: evita escaladas automáticas. En su lugar, reduce la apuesta o finaliza la sesión cuando veas pérdidas constantes; el control emocional es clave.

  • Error: apostar un % demasiado alto del bankroll → Solución: reducir a 0.25–0.5%.
  • Error: sesiones infinitas para “recuperar” → Solución: límite de tiempo inamovible.
  • Error: aceptar bonos sin calcular WR → Solución: simular giros necesarios y distribuirlos.

Herramientas y enfoques recomendados

OBSERVA: usar hojas de cálculo simples o apps para simular EV y RoR te da ventaja.

EXPANDE: una simulación Monte Carlo rápida (1000 réplicas) con parámetros RTP, varianza y apuesta por giro te permite ver distribución de saldos tras N giros.

REFLEXIÓN: no necesitas programación avanzada: muchas plantillas de Excel y calculadoras online te dan una “foto” útil antes de jugar.

Recomendación práctica para jugadores en México

OBSERVA: si buscas una plataforma amplia y con métodos locales, considera disponibilidad y condiciones de retiro antes de depositar.

EXPANDE: por ejemplo, al evaluar operadores presta atención a tiempos reales de retiro, soporte KYC y opciones como SPEI u OXXO; todo eso influye en cuánto riesgo operativo estás asumiendo junto al riesgo de juego.

En ese sentido, rastrear ofertas y condiciones en plataformas es parte de la estrategia; una opción que muchos revisan para catálogo y métodos de pago es mostbet, donde puedes comparar tiempos y métodos antes de comprometer fondos.

REFLEXIÓN: la elección de operador es un factor estructural: no mezcles el riesgo de la casa con una mala gestión de la sesión — controla lo que depende de ti primero.

Mini‑FAQ

¿Cuánto tiempo debo jugar en una sesión si quiero minimizar pérdidas?

OBSERVA: menos tiempo reduce exposición. EXPANDE: para la mayoría, 30–60 minutos es adecuado; si estás probando un bono o una slot nueva, limita a 15–30 minutos para evitar decisiones impulsivas. REFLEXIÓN: lo importante es que el límite sea inamovible.

¿Cómo calcular el número de giros necesarios para cumplir un rollover?

EXPANDE: Giros necesarios ≈ (WR × (D+B)) / apuesta_media. Ejemplo: WR 35×, D+B = 1000, apuesta media = $20 → 35,000 / 20 = 1,750 giros. REFLEXIÓN: divide ese total en sesiones con límites de tiempo para no exponerte de más.

¿Es mejor poner límites de tiempo o límites de dinero?

OBSERVA: ambos son complementarios. EXPANDE: límite de tiempo controla exposición psicológica; límite de dinero controla exposición financiera. REFLEXIÓN: úsalo en conjunto y aplica la regla del 0.5% por apuesta para sesiones moderadas.

Aviso: 18+. Juega de forma responsable. Si sientes pérdida de control, busca ayuda en líneas y organizaciones de apoyo. Completa siempre tu verificación KYC y prepara retiros pequeños de prueba antes de mover sumas grandes.

Fuentes

Sobre el autor

{author_name}, iGaming expert. Trabajo en productos de casino y apuestas desde hace más de 8 años: diseño límites de riesgo, analizo bonos y entreno a jugadores en gestión de sesiones y bankroll.