Apuestas en eventos políticos y de entretenimiento: guía práctica de terminología para principiantes

¡Espera… esto puede confundirte al principio!

En dos párrafos te doy lo esencial que necesitas para apostar inteligentemente en elecciones, premios y reality shows: cómo leer las cuotas, qué significa la liquidez del mercado y cómo evaluar valor esperado (EV). Luego pasamos a ejemplos con números, un cuadro comparativo y una lista rápida de errores comunes para que no pierdas dinero por desconocimiento.

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Observación rápida: por qué estos mercados son distintos

¡Wow! Los mercados políticos y de entretenimiento no se comportan como un partido de fútbol. Tienen menos liquidez, sesgos de opinión pública y mucha especulación. Mi instinto dice: antes de entrar, mide cuánta plata hay apostada — eso cambia todo.

Los mercados políticos suelen moverse por encuestas, noticias y eventos inesperados (debates, filtraciones).

Los mercados de entretenimiento (Oscars, reality shows) son moldeados por votantes/aficionados y por la cobertura mediática; aquí las variables son más emocionales que técnicas.

Terminología clave con ejemplos prácticos

Cuotas y probabilidad implícita

Decimal, fraccional o americana: la cuota refleja la probabilidad implícita y la comisión del libro (vig/juice).

  • Ejemplo (decimal): 3.00 → probabilidad implícita = 1 / 3.00 = 33.33%.
  • Para convertir cuota americana: +200 equivale a 3.00; -200 equivale a 1.50.

Mini-cálculo de valor: si crees que la probabilidad real de un candidato es 45% y la cuota ofrece 2.50 (40% implícita), EV por unidad apostada = 0.45×1.5 – 0.55×1 = 0.675 – 0.55 = +0.125 → EV positivo.

Vig (juice) y cómo “quitarlo”

Los mercados incorporan margen. Si dos opciones están en 1.90 y 1.90 (ambas 52.63% implícita sumando 105.26%), el exceso 5.26% es el vig.

Fórmula rápida para estimar probabilidades justas (sin vig):

Prob_justa_i = Prob_impl_i / Σ Prob_impl_all

Ejemplo práctico: cuotas 1.90 y 1.90 → implícitas 52.63% y 52.63% → suma 105.26% → prob justa candidato A = 52.63 / 105.26 = 50%.

Liquidez y límite de apuesta

Liquidez = cuánto volumen apuestan otros participantes. En política y entretenimiento suele ser baja; eso implica spreads amplios y movimientos bruscos cuando entra dinero grande.

Consejo: si ves que el mercado tiene apuestas pequeñas (miles de pesos) y quieres apostar fuerte, contacta al operador para límites o usa mercados con mayor liquidez.

Mercados populares en estas categorías

  • Futuros: ganador de elecciones, ganador del Oscar.
  • Head-to-head: quién queda mejor entre dos candidatos/actores.
  • Propositional (prop): ¿habrá segunda vuelta? ¿saldrá un look específico en la alfombra roja?
  • Live/in-play: movimientos en tiempo real tras debates o actuaciones.

Mini-casos prácticos

Caso 1 — Elección municipal: mercado ilíquido

Imagina un alcalde en disputa. Cuota ganador A: 2.20 (45.45% implícita). Encuestas recientes le dan 48%. Tu análisis: EV positivo si confías en encuesta. Pero ojo: baja liquidez significa que una apuesta grande moverá la cuota. Estrategia: apostar fracciones y esperar oferta mejor.

Caso 2 — Premio de cine (Oscar): tendencia mediática

Película X tiene cuota 1.60 (62.5% implícita). Tras un especial con críticas feroces, la cuota sube a 2.00. Si tu lectura del jurado interno difiere de la prensa, puede haber valor. Aquí pesa la narrativa mediática y las votaciones internas (Academia) que son más estables; diferencia información pública vs privada.

Comparación rápida (tabla)

Característica Político Entretenimiento Deportivo (referencia)
Liquidez Media-baja Baja Alta
Volatilidad Alta ante noticias Alta ante cobertura Alta pero predecible
Influencia externa Encuestas, debates Crítica, buzz Resultados, forma física
Mejor estrategia Stagger bets; vig removal Buscar value tras cambios Modelos estadísticos
Riesgo principal Información asimétrica Hype momentáneo Lesiones/sorpresas

Herramientas y plataformas: ¿dónde mirar mercados?

Si quieres explorar mercados con interface clara y cobertura para eventos no deportivos, considera revisar plataformas locales que ofrezcan mercados especializados y buenas herramientas de visualización de cuotas y volumen. Por ejemplo, para apuestas centradas en Latinoamérica y con ofertas de mercados variados puedes ver opciones de sportsbook regionales; una plataforma que lista mercados y cuotas de forma clara es strendus sports betting, donde además suelen explicar reglas de mercado y límites (útil cuando empiezas y necesitas entender reglas de settlement para props y futuros).

Quick Checklist — Antes de apostar en política o entretenimiento

  • Verifica liquidez del mercado y tamaño de apuestas públicas.
  • Convierte cuotas a probabilidad implícita y elimina vig para comparar con tu estimación.
  • Evalúa fuentes: encuestas (política) y votantes/reseñas (entretenimiento).
  • Aplica gestión de bankroll: apuesta solo % fijo de tu bankroll por evento (1–3%).
  • Lee reglas de settlement: algunos mercados pagan según recuento oficial; otros según paneles específicos.
  • Completa KYC en la casa de apuestas antes de planear retiros importantes.

Common Mistakes and How to Avoid Them

  • Confundir popularidad con valor: que un candidato sea favorito en redes no garantiza probabilidad real. Evita seguir multitudes sin análisis.
  • No ajustar por vig: apostar sin remover la comisión puede destruir tu ventaja. Siempre calcula probabilidad justa.
  • Apostar todo en mercados ilíquidos: una sola apuesta grande puede mover la cuota; divide apuestas o busca mercados alternativos.
  • Ignorar rules de settlement: algunos props se definen por fuentes específicas (ej. un organismo electoral), y eso puede invalidar resultados provisionales.
  • Perseguir pérdidas tras noticias: la reacción emocional suele penalizar; fija límites y respeta la gestión de bankroll.

Mini-FAQ

¿Cómo convierto cuotas a probabilidad?

Cuota decimal → probabilidad = 1 / cuota. Ejemplo: 4.00 → 25%.

¿Qué es “value” y cómo lo detecto?

Value = cuando tu probabilidad estimada > probabilidad implícita (después de quitar vig). Haz un cálculo honesto: si crees 40% y el mercado paga 2.75 (36.36%), hay value.

¿Puedo usar sistemas como Kelly?

Sí, Kelly ayuda a dimensionar apuesta según edge y varianza. Para principiantes, usar una fracción de Kelly (10–25%) reduce riesgo de ruina. Fórmula básica: f* = (bp – q) / b, donde b = odds-1, p = prob estimada, q=1-p.

¿Qué debo revisar en los términos antes de apostar?

Reglas de mercado, requisitos KYC, tiempos de retiro (SPEI en MX), límites máximos y política de suspensión por información privilegiada o fraude.

18+. Juega responsablemente. En México, los operadores regulados cumplen KYC/AML y funcionan bajo la supervisión de la Secretaría de Gobernación / DGJS. Si sientes que pierdes control, usa límites de depósito o solicita autoexclusión; busca ayuda en servicios como CONADIC.

Fuentes

  • http://www.juegosysorteos.gob.mx
  • https://www.gob.mx/conadic
  • https://www.americangaming.org

Sobre el autor

Carlos Rivera, iGaming expert. Analista con experiencia en mercados de apuestas y gestión de riesgo en LATAM; escribe guías prácticas para hacer apuestas informadas y promover juego responsable.

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