pessimist will tell your story elsewhere

Achieving such a significant price increase for a lunc with a current market cap of approx. $900 million and a coin price of approx. $0.000014 to reach $1 would require a combination of several factors.
Let's break it down:

1. Market Cap and Price Increase
-Current Market Cap**: $900 million (fully dialuated)
-Current Stock Price**: $0.000014 $LUNC
-Target Stock Price**: $1

For the stock price to reach $1, the market cap would need to increase dramatically. The required market cap can be calculated as follows:

\[\text{New Market Cap} = \left( \frac{\text{Target Price}}{\text{Current Price}} \right) \times \text{Current Market Cap}\]

Plugging in the values:

\[\text{New Market Cap} = \left( \frac{1}{0.000014} \right) \times 900,000,000 = 64,285,714,285,714.29\]

So, the new market cap would be approximately $64.29 trillion. (Good Lord).

2. Factors Influencing Price Increase
- Revenue Growth: Significant and consistent revenue growth over several years.
- Profitability: Achieving and maintaining high profit margins.
- Market Expansion: Expanding into new markets and industries.
- Innovation: Continuous innovation and introduction of new products or services.
- Investor Confidence: Building and maintaining strong investor confidence.

3. Timeline
Achieving such a massive market cap increase is highly optimistic and would typically take a long time, possibly decades. A few factors that could accelerate this process include:

- Breakthrough Innovations: Significant technological or product breakthroughs that disrupt markets.
- Strategic Partnerships: Forming strong partnerships with major companies.
- Economic Conditions: Favorable economic conditions and market trends.

4. Example Scenario
Let's consider an optimistic yet somewhat realistic scenario:
- Annual Growth Rate: Assuming an extremely high annual growth rate of 50% (which is very rare and optimistic).

Using the rule of 72 to estimate the doubling time:

\[\text{Doubling Time} = \frac{72}{\text{Annual Growth Rate}} = \frac{72}{50} \approx 1.44 \text{ years}\]

If the stock doubles every 1.44 years, we can estimate the time it takes to reach the target price by calculating the number of doublings needed:

\[\text{Doublings Needed} = \log_2 \left( \frac{1}{0.000014} \right) \approx 16.15\]

So, the time needed would be:

\[\text{Total Time} = 16.15 \times 1.44 \approx 23.26 \text{ years}\]

Conclusion
Under highly optimistic conditions, it could take around 23-24 years for the $Lunc price to reach $1, assuming continuous and extraordinary growth.
However, this is a very optimistic scenario and real-world factors could vary significantly.

It's always good to stay optimistic, but also be prepared for the practical challenges and market realities.