Tendencias en diseño de casinos y cómo las mecánicas Megaways están cambiando la experiencia

¡Espera… esto importa!
Megaways no es solo una etiqueta; es una mecánica que modifica volatilidad, ritmo y expectativa del jugador.
Aquí va lo práctico desde el inicio: si vas a diseñar o elegir tragamonedas hoy, controla tres variables clave: número efectivo de líneas por giro, distribución de símbolos por carrete y la estructura de multiplicadores/bonos. Estas tres decisiones matemáticas definen si tu juego es “maratón” o “explosión”.

Algo no cuadra cuando los equipos mezclan estética y mecánica sin medir impacto.
En la práctica: un título Megaways puede declarar “hasta 117,649 maneras”, pero eso no dice nada sobre la frecuencia de hits o el tamaño medio de premio.
Por eso conviene modelar con ejemplos: toma una columna con 2–7 símbolos y otra con 2–6; la combinatoria cambia radicalmente. Si quieres métricas, simula 100,000 giros y mira la distribución de ganancias: ahí está la verdad.

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¿Qué es realmente Megaways y por qué importa al diseño?

¡Wow!
Megaways es un motor variable: cambia el número de símbolos visibles por carrete en cada giro.
Expande la sensación de posibilidad.
Reflexión: al diseñador le da libertad creativa, pero también responsabilidad matemática; con poder para generar millones de combinaciones viene la necesidad de controlar expectativa y claridad para el usuario.

Breve técnica: en una configuración clásica de 6 carretes donde cada carrete tiene entre 2 y 7 símbolos, las “maneras” por giro son el producto de los símbolos visibles por carrete. Eso puede generar desde unos pocos cientos hasta cientos de miles de maneras. La volatilidad aumenta si introduces funciones como multiplicadores crecientes o cascadas sin tope. Y la casa puede ajustar RTP variando pagos por combinación y la frecuencia de símbolos de alta recompensa.

Diseño centrado en el jugador: buenas prácticas

Espera… cuidado con la interfaz.
A los novatos les importa entender dos cosas rápidamente: cómo se calcula una ganancia y qué hace la función especial.
Diseño claro = retención. Diseño confuso = frustración y abandono.

  • Regla 1: Muestra la explicación de Megaways en menos de 15 palabras y un ejemplo visual. Ejemplo: “Con 117,649 maneras, una bomba de 5 símbolos paga X”.
  • Regla 2: Indica la contribución de cada modo (Normal, Bonus, Free Spins) al cumplimiento de requisitos de apuesta si aplican bonos.
  • Regla 3: Control de expectativas con feedback visual: anima multiplicadores, pero muestra el promedio histórico (simulado) de frecuencia de hits para esa mecánica.

Mini-casos prácticos (ejemplos originales)

Ejemplo A — “Mar de Cascadas” (hipotético): configuración 6×(2–7), cascadas con multiplicador +1 por cascada hasta x10, RTP objetivo 96.2%. Resultado del playtest (50k spins simulados): hit medio cada 18 giros; premio grande (>50×) cada ~6,800 giros. Conclusión: sensación excitante, pero tensión por largos períodos secos.

Ejemplo B — “Ciudad Rotativa” (hipotético): misma configuración de carretes, pero con tope de multiplicador en 3 y bonus retrigger frecuente. Playtest: hit medio cada 9 giros; premios grandes cada ~18,000 giros; mejor para jugadores que prefieren ritmo sobre gran premio explosivo.

Comparación de enfoques: cuándo elegir cada variante

Enfoque Ritmo de juego Volatilidad Perfil de jugador Uso recomendado
Multiplicador ilimitado + cascadas Lento→Explosivo Alta High-roller / thrill-seeker Jackpots o marketing de gran premio
Tope de multiplicador + más hits Constante Media Casual / jugadores recreativos Portales con gran base de usuarios
Frecuencia de bonus alta, pagos moderados Rápido Baja–Media Conservador / nuevos Mercados regulados con énfasis en juego responsable

Diseño de economía: métricas y fórmulas útiles

¡Aquí está la cosa.
Si quieres supervisar salud económica del juego, controla semanalmente:

  • RTP teórico (T): calculado en laboratorio y en producción — comparar con RTP observado (O) en 1M spins equivalentes.
  • Hit rate (H): número medio de giros entre premios.
  • Average Win (AW): premio promedio cuando hay payout.
  • Volatility Index (V): desviación estándar del payout por sesión de 100 giros.

Fórmula rápida para evaluar impacto del bonus en rollover (ejemplo práctico): si el bono es 100% hasta $50 con WR 35× sobre D+B, volumen necesario = (D + B) × WR. Para D=$50, B=$50 → volumen = $100 × 35 = $3,500. Si la contribución de tragamonedas Megaways es 100% pero la media de apuesta es $1 y la contribución por giro es AW de $0.10, calcula cuántos giros y cuánto tiempo tomará cumplir rollover.

Operación y cumplimiento: lo que el equipo legal debe medir

Algo no calza si diseño y cumplimiento no hablan.
En jurisdicciones como MX, los jugadores valoran claridad en KYC y métodos de pago locales; recuerda que muchos operadores internacionales operan bajo licencia MGA o UKGC y no cuentan con licencia SEGOB.
Los equipos de producto deben coordinar los límites de apuesta máxima cuando hay promociones activas y reportar incidencias de juego responsable.

Herramientas y enfoques técnicos

Espera… una advertencia técnica.
No todos los RNG se comportan igual ante configuraciones de carretes variables. El motor de juego debe ser auditable y sometido a pruebas de terceros (por ejemplo eCOGRA).

  • Simuladores Monte Carlo: imprescindibles para modelar distribuciones de pagos.
  • Playtest A/B: dos versiones con distintas volatilidades para comparar retención y LTV.
  • Analítica en tiempo real: alertas por desviaciones de RTP observada >0.5% respecto al target.

Donde probar y comparar opciones (nota práctica)

Para ver implementaciones reales y cómo se comunican al jugador, revisa portales con bibliotecas amplias y revisiones técnicas. Un punto de referencia útil para ver catálogos, promos y experiencia móvil es mrgreen-mx.com, donde puedes estudiar cómo presentan bonos, cláusulas y la sección de casino en vivo integrada con proveedores principales. Esto ayuda a evaluar cómo se explica Megaways al público novato y qué filtros usan para la biblioteca de juegos.

Quick Checklist para diseñadores y PMs

  • ¿Definiste RTP objetivo y validaste con 1M+ giros en simulación?
  • ¿Tienes métricas H, AW y V calculadas y monitorizadas?
  • ¿Explicación UX de Megaways en 15 palabras y visual ejemplo incluido?
  • ¿Reglas claras para contribución de juegos a requisitos de apuesta en bonos?
  • ¿Controles de apuesta máxima durante promociones y límites de sesión para RG?
  • ¿Documentación de RNG y auditorías por terceros disponible?

Errores comunes y cómo evitarlos

¡Mi instinto dice: cuidado con atajos!
Aquí van los fallos que más veo en producción.

  • Fallo: Prometer “muchas maneras” sin traducirlo en expectativa del jugador. Solución: mostrar ejemplos numéricos y frecuencia de wins.
  • Fallo: Multiplicadores sin control → picos de volatilidad extremos. Solución: imponer topes o introducir escalado de paytables.
  • Fallo: No simular con datos de apuesta real (bet mix). Solución: ejecutar simulaciones con perfiles de apuestas reales y ajustar.
  • Fallo: UX que oculta contribuciones de juego a rollover. Solución: transparencia en T&C y tooltip dentro del juego.

Mini-FAQ

¿Megaways siempre significa mayor volatilidad?

No necesariamente. Depende de paytables, multiplicadores y frecuencia de símbolos. La mecánica por sí sola amplía el rango de diseño; el resultado real depende de las decisiones de economía del juego.

¿Cómo calculo si un juego Megaways es apto para un público novato?

Mira hit rate y tamaño medio de premio. Para novatos, prioriza hit rates frecuentes (cada 8–12 giros) y topes moderados de multiplicador; evita secuencias largas sin recompensa.

¿Qué debo verificar en la certificación RNG?

Pide informes de auditoría recientes (e.g., eCOGRA o laboratorio acreditado), revisa metodología de sampling y compara RTP teórico vs observado en producción.

¿Es legítimo ofrecer Megaways en mercados donde no hay licencia local?

Operar bajo licencias internacionales (MGA/UKGC) es común, pero implica menos protección local para jugadores. Avisa claramente jurisdicción aplicable, y cumple KYC/AML según regulación vigente.

18+ Juega responsablemente. Si notas signos de juego problemático: límites de depósito, pausa temporal o autoexclusión son herramientas válidas. Si estás en México y necesitas ayuda, busca recursos locales y líneas de apoyo; en plataformas internacionales revisa la sección de juego responsable y opciones de soporte.

Fuentes

  • https://www.mga.org.mt/
  • https://www.gamblingcommission.gov.uk/
  • https://www.ecogra.org/

Sobre el autor

{author_name}, experto iGaming con experiencia en diseño de mecánicas de tragamonedas y operaciones de casino online. Ha liderado simulaciones de economía de juego y auditorías de producto para mercados LATAM y Europa.

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