> For the complete documentation index, see [llms.txt](https://saiko-1.gitbook.io/saikoai/llms.txt). Markdown versions of documentation pages are available by appending `.md` to page URLs; this page is available as [Markdown](https://saiko-1.gitbook.io/saikoai/stats.md).

# Stats

### Compounding investment strategies are a powerful and recommended way to approach trading. The following estimates are in SOL, and they are based on professional trading activity over multiple tests using the Saiko Trading Terminal, and then multiplied with assumptions that the market either doesn't change, or improves from here:

<figure><img src="/files/8szvRXP5dpZcw02QQcwn" alt=""><figcaption></figcaption></figure>

* 3 Months - 34.06 SOL: $8,420.82
* 6 Months - 163.39 SOL: $40,395.73
* 1 Year - 3759.99 SOL: $929,601.13
* 5 Years - 295734913018553.06 SOL: $73,116,021,220,141,970.00

You might be wondering about the massive calculated return for the 5-year mark. The large value for the 5-year period stems from compounding growth. Here’s how the math works:

### Key Components

1\. Initial Investment: 7.1 SOL

2\. Monthly ROI: 1 + 68.653% = 1.68653

3\. Number of Months in 5 Years:  5 \* 12 = 60

### Compounding Formula

The formula for compounding growth is:

*`Future Value = Initial Investment * Monthly ROI^{Number of Months}`*

### Substituting the values:

`Future Value = 7.1 * (1.68653)^{60}`

### Breaking Down the Math

1\. Compute : 1.68653^{60}&#x20;

* Each month, the investment grows by .
* After 60 months, the value compounds significantly because of the exponential nature of the formula.
* This term alone grows very large (approximately 4.1644373 \* 10^{13}.

2\. Multiply by the initial investment :

*`7.1 * 4.1644373 * 10^{13} ≈ 2.957349 * 10^{14}`*

The exponential growth explains why the value becomes extraordinarily large over 5 years.

### Why Is It So High?

* Exponential Growth: The power of compounding multiplies gains exponentially as the number of periods increases.
* High ROI: A 68.653% return per month is unusually high, leading to rapid accumulation.

*Keep in mind that these figures are estimates based on current market performance and smart trading strategies. No outcome is guaranteed, and investing is extremely risky.*


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