Programas de reembolso (Cashback): cómo afectan al RTP y qué deberías calcular antes de aceptar

¡Espera… no te vayas al botón de aceptar todavía!

Si eres nuevo en esto, aquí van dos regalos prácticos desde el inicio: 1) cómo convertir un cashback en un ajuste simple del RTP; 2) una regla rápida para evaluar si un cashback realmente vale la pena en tu caso.

Regla rápida: calcula la devolución esperada por pérdida neta y súmala al RTP del juego para obtener el RTP efectivo que te toca. Más abajo tendrás ejemplos numéricos paso a paso.

Mi instinto dice que muchos jugadores ven “10% cashback” y ya piensan en ganancias.

Por un lado, el cashback reduce pérdidas esperadas; por otro, suele venir con condiciones (periodo, tope, contribución de juegos, necesidad de KYC).

Por otro lado, el efecto real sobre tu balance depende de cuándo y cómo se aplica el cashback: sobre pérdidas netas, sobre apuesta bruta, con rollover o sin rollover.

Enseguida te muestro fórmulas, dos mini-casos reales y una tabla comparativa para que decidas rápido.

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¿Qué es un cashback, realmente?

OBSERVA: “Cashback” suena simple.

EXPANDE: Es una devolución parcial de lo que perdiste (o de lo que apostaste), normalmente expresada en porcentaje y sujeta a reglas. Puede ser diario, semanal o mensual; puede aplicarse sobre pérdidas netas del periodo o sobre volumen de apuesta (turnover).

REFLEJA: En la práctica, hay al menos tres tipos que debes diferenciar claramente porque cambian las matemáticas:

  • Cashback sobre pérdidas netas (ej. 10% de lo perdido en la semana).
  • Cashback sobre apuestas (ej. 0.2% del total apostado, independiente de ganar o perder).
  • Cashback con condiciones (ej. cashback solo si no has reclamado otro bono; o cashback sujeto a rollover).

Cómo convertir cashback en ajuste del RTP (fórmula práctica)

OBSERVA: Vayamos al grano con la fórmula más útil.

EXPANDE: Supón que juegas un título con RTP_tabla (por ejemplo 96.00%). Si el cashback se aplica sobre pérdidas netas con tasa c (por ejemplo 10% → 0.10), entonces el RTP efectivo esperado (RTP_eff) se aproxima a:

RTP_eff ≈ RTP_tabla + (c × porcentaje_de_tus_pérdidas_respecto_al_wager)

REFLEJA: Para simplificar en la mayoría de escenarios de casino: pérdida esperada = (1 – RTP_tabla) × W, donde W es el total apostado. Si cashback es fracción c sobre esa pérdida, la devolución esperada = c × (1 – RTP_tabla) × W. Por eso, en términos porcentuales sobre W:

Incremento relativo = c × (1 – RTP_tabla)

Así que:

RTP_eff ≈ RTP_tabla + c × (1 – RTP_tabla)

Mini-caso 1 — Cashback sobre pérdidas netas

OBSERVA: Un ejemplo vale más que mil explicaciones.

EXPANDE: Juegas tragamonedas con RTP_tabla = 96% y apuestas $1,000 en total durante la semana. Esperado: retorno $960; pérdida esperada $40. Si el operador ofrece 10% cashback sobre pérdidas netas, recibes $4 en promedio.

REFLEJA: Entonces, incremento en RTP = $4 / $1,000 = 0.4%, por lo que RTP_eff ≈ 96.4%. No es magia. Es una reducción de la pérdida esperada, no una garantía de ganar.

Mini-caso 2 — Cashback sobre volumen de apuesta (turnover)

OBSERVA: Otro modelo común, distinto al anterior.

EXPANDE: Mismo RTP_tabla = 96%, pero cashback = 0.2% sobre turnover (monto apostado). Si apuestas $1,000, cashback esperado = $2. Incremento en RTP = 0.2%, por lo que RTP_eff ≈ 96.2%.

REFLEJA: Aunque a primera vista 0.2% parece pequeño, para jugadores que hacen mucho volumen (grinders) puede sumar. Para jugadores casuales el impacto es menor.

Tabla comparativa: tipos de cashback y su efecto típico

Tipo de cashback Cómo se calcula Impacto típico en RTP Ideal para
Sobre pérdidas netas % de la diferencia pérdidas – ganancias en periodo Moderado; depende de volatilidad Jugadores recreativos con sesiones erráticas
Sobre turnover (apuestas) % del total apostado, siempre Bajo por apuesta, pero consistente High-frequency players / grinders
Cashback con rollover Devolución sujeta a requisitos de apuesta Valor real puede reducirse drásticamente No recomendable salvo que rollover sea ≤ x3
Cashback limitado o por niveles Topes o escalas según actividad Variable; puede penalizar jugadores pequeños Jugadores que alcanzan niveles VIP

Mi recomendación práctica: antes de fichar un cashback, chequea si lo devuelven como dinero real o como bono con rollover. Y anota el periodo de cálculo (diario/semanal/mensual) — eso altera la cantidad final.

¿Dónde encaja megaproveedor y por qué revisar la letra chica?

OBSERVA: Muchos operadores con catálogos gigantes ofrecen cashback como gancho.

EXPANDE: Si estás comparando plataformas con muchos métodos de pago, juegos y promotoras, examina la política de cashback en el contexto de KYC/retiradas y tiempos de pago. Una plataforma con procesamientos lentos o KYC exhaustivo puede hacerte esperar la devolución.

REFLEJA: Por ejemplo, al revisar opciones en el mercado puedes comprobar detalles operativos y promociones directamente en sitios de operadores; un operador con gran oferta y variedad de métodos de pago podría facilitar tanto el acceso como la verificación previa al retiro. En ese sentido, plataformas con catálogos amplios y promociones visibles suelen listar sus términos en cada promo: revisa allí.

Si quieres ver un caso real de operator con amplio catálogo y múltiples promociones, revisa megapari y sus términos antes de aceptar cualquier oferta (fíjate en plazos, límites y contribuciones por juego).

Quick Checklist — antes de aceptar un cashback

  • ¿El cashback es sobre pérdidas netas o sobre turnover?
  • ¿Se paga en efectivo o en bono con rollover? (Si es bono, ¿x cuánto?)
  • Periodo de cálculo: ¿diario, semanal o mensual?
  • ¿Existen topes máximos por periodo o por usuario?
  • ¿Necesitas completar KYC para recibirlo? ¿Cuánto tardan los retiros?
  • ¿Contribuyen todas las apuestas/juegos por igual al cashback?

Common mistakes and how to avoid them

  • Confundir cashback con bonificación en efectivo: siempre verifica si tiene rollover.
  • No calcular el impacto real: haz la operación RTP_eff ≈ RTP + c × (1 – RTP).
  • No revisar topes: un tope bajo convierte un buen % en poco dinero.
  • Olvidar la frecuencia: cashbacks mensuales pueden acumular, pero demorar tu liquidez.
  • Ignorar KYC/AML: preparar tus documentos antes evita que el pago se retrase.

Mini-FAQ

¿El cashback cambia la volatilidad del juego?

OBSERVA: No directamente.

EXPANDE: El cashback ajusta la expectativa media (EV) pero no reduce la varianza. Seguirás viendo swings grandes si el juego es volátil; solo esperes perder un porcentaje menor en promedio.

Si el cashback tiene rollover, ¿puede ser peor que no tenerlo?

EXPANDE: Sí. Si te devuelven $10 como bono con x35 rollover, el valor real puede ser casi nulo. Haz la cuenta: necesitas apostar $350 antes de retirar, con la RTP del juego eso puede evaporar el monto.

¿Cómo afecta el cashback a estrategias como “grind” en tragamonedas?

REFLEJA: Para grinders, un cashback sobre turnover puede ser una fuente constante de retorno extra y, combinado con RTP alto del juego, mejora la expectativa marginal. Sin embargo, impuestos y comisiones de retiro siguen siendo factores.

18+. Juega de forma responsable. Controla tu bankroll, establece límites de depósito y de tiempo, y utiliza herramientas de autoexclusión si lo necesitas. En México, verifica siempre la política de KYC/AML y las vías de disputa disponibles; la ausencia de licencia local (SEGOB) puede limitar recursos legales frente a desacuerdos.

Conclusión práctica — ¿cómo decidir en 60 segundos?

OBSERVA: ¿Tienes un minuto? Haz esto.

  1. Localiza el tipo de cashback y el c% ofrecido.
  2. Aplica la fórmula RTP_eff ≈ RTP_tabla + c × (1 – RTP_tabla).
  3. Comprueba si es bono con rollover — si lo es y el rollover > x5, descártalo salvo que tenga sentido por tu estilo de juego.
  4. Revisa topes y frecuencia; si hay KYC pendiente, tarda y puede afectar la recepción.

REFLEJA: Si después de estas verificaciones el RTP_eff mejora de forma significativa para tu estilo (p. ej. +0.3–0.5% para jugadores recreativos, más para grinders), entonces el cashback tiene valor real. Si la mejora es marginal y viene con condiciones duras, es probable que la oferta sea más promocional que práctica.

Fuentes

  • https://www.gamblingcommission.gov.uk
  • https://www.ecogra.org
  • https://www.gob.mx/segob

About the Author

Alejandro Torres, iGaming expert. Con años de experiencia en revisión de operadores y diseño de promociones para mercados LATAM, combina análisis numérico con enfoque en protección al jugador. Publica guías prácticas para jugadores novatos y profesionales.

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