La Opala (LAOPALA) Price Target & Share Price Forecast

Not a guess. A distribution.

1-Year Price Target (median)₹128-30.3%

As of , the La Opala (LAOPALA) 1-year price target is ₹128-30.3% from the current price of ₹184. The 80% confidence range is ₹84₹198, with a 14.4% probability of finishing above today's price.

LAOPALA 2027
₹128
-30.3%
LAOPALA 2029
₹63
-65.9%
LAOPALA 2031
₹32
-82.8%

Probability-weighted price target and forecast for La Opala (LAOPALA) across 2027, 2029, and 2031. Built from a 10,000-trial Monte Carlo simulation on 2.0 years of NSE historical data — so you see the full range of where the price could realistically land, weighted by likelihood. No analyst opinions. Just statistics.

Spot Price · Today
₹0
Based on 2.0 years of daily NSE data ·0.0% annualised volatility
5-yr median forecast
₹0
P(price ↑ in 5y)
0%
1-Year Forecast
2027
₹0
Median (P50)
30.3%
80% range₹84–₹198
P(price ↑)14%
P(price 2×)0%
3-Year Forecast
2029
₹0
Median (P50)
65.9%
80% range₹31–₹134
P(price ↑)3%
P(price 2×)0%
5-Year Forecast
2031
₹0
Median (P50)
82.8%
80% range₹12–₹81
P(price ↑)1%
P(price 2×)0%

LAOPALA price probability fan

Each band shows where 10,000 simulated paths land. The wider the fan, the more uncertainty.

Probability Fan
LAOPALA simulated paths · 60 months · 10,000 trials
P10–P90 (80%)P25–P75 (50%)Median (P50)

Probability of key outcomes

What are the odds LAOPALA hits common targets within the simulated horizon?

0%
P(↑ 1Y)
Above today's price in 1 year
0%
P(↑ 5Y)
Above today's price in 5 years
0%
P(2×)
Doubles within 5 years
0%
P(↓)
Falls below today in 5 years

How the LAOPALA price target & forecast are calculated

We ran 10,000 simulated price paths for La Opala (LAOPALA) using Geometric Brownian Motion (GBM) — the same probability framework used in institutional risk-management systems. The simulation uses LAOPALA's actual 2.0-year historical volatility (33.3%) and mean log return (-29.6%/year), so it reflects real market behaviour, not assumptions.

Each of the 10,000 trials projects a unique LAOPALA share price path day-by-day for 5 years. The percentile bands (P10/P50/P90) show the full distribution of outcomes — your real price target range, not a single guess.

Why this LAOPALA forecast differs from analyst price targets: Analyst targets are point estimates from subjective valuation models. Monte Carlo price-target forecasts are probability distributions from actual market data. They tell you the range and likelihood of where LAOPALA could realistically land — so you can plan for the spread of outcomes, not bet on a wish.

LAOPALA price target & forecast — probability table

HorizonPessimistic (P10)Median (P50)Optimistic (P90)P(↑ from today)P(2× return)
1 year (2027)₹84₹128₹19814.4%0.1%
3 years (2029)₹31₹63₹1343.1%0.1%
5 years (2031)₹12₹32₹810.8%0.0%

Generated 23/6/2026, 6:29:08 pm. Refreshed every 6 hours from 2.0y of NSE history.

LAOPALA price target & forecast — FAQs

What is the La Opala (LAOPALA) price target / share price forecast for 2031?

Based on a 10,000-trial Monte Carlo simulation using historical volatility, LAOPALA's 5-year median (P50) forecast is ₹32. The 80% confidence band is ₹12₹81. The probability of the price being above today's ₹184 in 5 years is 0.8%.

How is Monte Carlo different from analyst price targets?

Analyst targets are point estimates based on subjective valuation models. Monte Carlo simulations produce a probability distribution from actual historical volatility — showing the full range of where the price could realistically land, weighted by likelihood. No opinions, just statistics.

Can LAOPALA double in 5 years?

The probability of LAOPALA reaching 2× the current price (₹368) within 5 years is 0.0%, based on this simulation.

Is this prediction accurate?

No simulation can predict the future — but Monte Carlo gives you a calibrated range of outcomes weighted by historical probability. It accounts for volatility better than any single price target. Use it as a decision-support tool, not a guarantee.

How often is this forecast updated?

Every 6 hours, based on the latest NSE close prices and 2.0 years of historical data.

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