Estrategias de Apuestas de Valor en Mercados de Más/Menos (Over/Under)

¡Espera…! Antes de abrir la apuesta, aquí tienes un truco práctico: si puedes estimar la probabilidad real de que un partido supere X goles y esa probabilidad es mayor que la implícita por la cuota, tienes valor.

Vale. Ahora sigue esto: calculas una probabilidad razonada, la comparas con la cuota y decides. Fácil en la teoría; en la práctica requiere números, disciplina y control del bankroll. A continuación te doy un procedimiento paso a paso, ejemplos numéricos reales (mini-casos), una tabla comparativa de métodos, una lista rápida de comprobaciones y preguntas frecuentes para que empieces a apostar con criterio en mercados Over/Under.

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)

1) Qué es “valor” y cómo detectarlo en Over/Under

¡Wow! La palabra “valor” suena a fórmula mágica, pero no lo es.

Expandir: valor (value) = probabilidad real estimada − probabilidad implícita en la cuota. Si estimas que la probabilidad real de que un partido tenga más de 2.5 goles es 0.55 (55%) y la cuota paga 2.10, la cuota implícita es 1 / 2.10 ≈ 0.476 (47.6%). Aquí hay valor, porque 55% > 47.6%.

Reflexión: no necesitas acertar siempre; necesitas una ventaja constante. Si en el largo plazo tus estimaciones superan las cuotas, tu EV será positivo.

2) Métodos prácticos para estimar probabilidades

Espera… no todo tiene que ser Poisson y tablas complejas. Pero conocer al menos un modelo simple te evita errores garrafales.

Explicar: tres métodos útiles y progresivos (fáciles → avanzados):

  • Media histórica simple: promedia goles anotados y recibidos por ambos equipos en sus últimos 10 partidos; suma las medias para obtener goles esperados y transforma a probabilidad con una distribución aproximada.
  • Modelo Poisson básico: usa los goles esperados de local/visitante ajustados por fuerza defensiva y ofensiva. Es ideal para ligas con estadísticas estables.
  • Modelo ajustado Dixon–Coles / xG: incorpora dependencia entre equipos y expected goals (xG). Requiere más datos, pero mejora la precisión.

Mini-caso 1 (simple): Equipo A promedio local 1.6 goles; Equipo B promedio visitante 1.1 goles. Goles esperados ≈ 2.7. Probabilidad aproximada de >2.5 goles usando Poisson (λ=2.7) → calcular P(X≥3) ≈ 1 − (P(0)+P(1)+P(2)) = 1 − (0.067 + 0.181 + 0.244) ≈ 0.508 (50.8%). Si la cuota para Over 2.5 está en 2.00 (50%), valor leve a favor.

3) Cómo calcular EV y decidir el tamaño de la apuesta

¡Calma! No apuestes todo por una intuición.

Expandir: fórmula básica de EV por unidad apostada: EV = (P_estimada * cuota) − 1.

Ejemplo numérico: P_estimada = 0.508, cuota = 2.00 → EV = (0.508 * 2.00) − 1 = 0.016 → 1.6% de ganancia esperada por unidad. No es grande, pero es positivo.

Reflexión operativa: usa Kelly fraccional para dimensionar apuesta si quieres maximizar crecimiento a largo plazo. Kelly simple: f* = (bp − q)/b, donde b = cuota − 1, p = probabilidad estimada, q = 1 − p. Con el ejemplo: b = 1, p = 0.508, q = 0.492 → f* ≈ (1*0.508 − 0.492)/1 = 0.016 → 1.6% del bankroll; usa 20–50% de Kelly si eres conservador.

4) Comparación de enfoques: velocidad, precisión y recursos

Espera… el mejor método depende de cuánto tiempo y datos tengas.

Método Tiempo / Datos Precisión Ideal para
Media histórica simple Bajo / resultados Baja-moderada Principiantes, apuestas rápidas
Poisson básico Medio / goles por lado, home/away Moderada Apostadores recurrentes, ligas estables
Dixon–Coles / xG ajustado Alto / xG, alineaciones, lesiones Alta Modeladores, apostadores profesionales

5) Dónde buscar cuotas útiles y una recomendación práctica

¡Aquí viene lo útil para empezar en Ecuador!

Cuando comparas cuotas entre casas, no mires solo el precio: revisa límites, métodos de retiro y reputación en procesos KYC. Para usuarios que empiezan y desean una plataforma con muchos mercados Over/Under y opciones de pago locales, una opción disponible con presencia en el mercado latino es 1xbet-ecuador official, la cual ofrece variedad de líneas, mercados alternativos (1.5, 2.5, 3.5) y métodos de depósito relevantes para Ecuador. Ten en cuenta la licencia internacional y lee sus condiciones de retiro antes de operar con montos altos.

6) Quick Checklist — antes de apostar Over/Under

  • Revisa la media de goles de ambos equipos (últimos 8–10 partidos).
  • Comprueba bajas, expulsiones y clima (lluvia / viento afecta goles).
  • Calcula tu probabilidad con al menos un método (media o Poisson).
  • Convierte cuota a probabilidad implícita y compara.
  • Aplica staking: fija % del bankroll (Kelly o porcentaje fijo).
  • Documenta la apuesta (cuota, stake, reasoning) para aprendizaje.

7) Errores comunes y cómo evitarlos

Espera… estos fallos los veo constantemente en foros y entre novatos.

  • No ajustar por contexto: usar medias sin considerar si hay lesiones o calendario congestivo. Evita esto revisando alineaciones 90–60 minutos antes.
  • Sesgo de confirmación: buscar solo datos que validen tu preferencia por Over/Under. Solución: establece una hoja de cálculo con registros de todas las apuestas, ganes o pierdas.
  • Omitir la vig (comisión): muchas cuotas incluyen margen; siempre calcula la probabilidad implícita después de quitar la comisión si comparas mercados.
  • Sobreaplicar Martingale en totales: no sirve; la volatilidad de goles es alta y los límites de la casa te detendrán.

8) Mini-caso 2 — Poisson paso a paso (con números)

Observa esto como plantilla replicable.

Datos (ejemplo): Equipo X local gavg = 1.8; Equipo Y visitante gavg = 1.2. Ajustes de fuerza del rival (simples): X ataque factor 1.05, Y defensa factor 0.95. Goles esperados locales λ = (1.8 * 1.05 + 1.2 * 0.95) / 2 ≈ (1.89 + 1.14)/2 = 1.515. Para Poisson, λ_total ≈ 1.515 * 2 ≈ 3.03 (suma aproximada). P(X≥3) con λ=3.03 → usar tabla o calculadora → P ≈ 0.576. Si la cuota Over2.5 = 1.80 → implícita 55.6%; aquí P_est 57.6% > 55.6% → valor moderado.

Reflexión: la precisión depende de cuán bien ajustaste los factores de fuerza; guarda el proceso y evalúa después del partido.

Mini-FAQ

¿Qué línea es mejor para empezar: 1.5, 2.5 o 3.5?

Expande: 2.5 es la más líquida y la que ofrece mejor balance entre volatilidad y predictibilidad. 1.5 favorece a quien busca apuestas conservadoras (alta probabilidad), 3.5 es para búsquedas de valor alto pero menor frecuencia de aciertos.

¿Puedo usar xG en ligas menores?

Respuesta práctica: sí, si encuentras fuentes confiables de xG. En ligas menores los datos son más ruidosos; compensa usando ventanas móviles más largas (20–30 partidos) o combinándolo con indicadores cualitativos (alineación, estilo de juego).

Si encuentro valor, ¿apuesto todo?

No. Usa una fracción de Kelly o un porcentaje fijo del bankroll. La varianza en Over/Under es real y un par de pérdidas seguidas pueden destruir un bankroll mal gestionado.

9) Herramientas y fuentes de datos recomendadas

Para principiantes: tablas de goles, historial de equipo, sitios con estadísticas por partido. Para modeladores: datos xG, alineaciones, probabilidad de penal, calendario. Fuentes útiles para leer y profundizar incluyen organismos reguladores y recursos metodológicos (ver sección de Fuentes al final).

10) Gestión del riesgo y contexto regulatorio (importante para jugadores en Ecuador)

¡Atento! Jugar responsablemente significa planificar límites y conocer el entorno legal. En Ecuador no existe aún una licencia local específica para operadores online; muchas casas operan con licencia internacional (por ejemplo, Curacao). Esto tiene implicaciones en la resolución de disputas y la protección del consumidor. Antes de depositar: verifica procesos KYC, tiempos de retiro y la política de verificación. Mantén límites de depósito y activa herramientas de autoexclusión si la plataforma las ofrece.

18+. Juega con responsabilidad: controla el bankroll, establece límites y busca ayuda si el juego te causa problemas. En Ecuador puedes revisar recursos locales de asistencia y líneas de ayuda, y siempre verifica la política KYC/AML del operador antes de apostar.

Fuentes

  • https://www.gamblingcommission.gov.uk
  • https://en.wikipedia.org/wiki/Dixon%E2%80%93Coles_model
  • https://www.pinnacle.com/en/betting-resources

About the Author

Autor: {author_name}, iGaming expert. Trabajo en análisis de mercados deportivos y modelado de apuestas desde hace más de 8 años; enfoco mi práctica en disciplina de staking, modelización simple y enseñanza a jugadores novatos.

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