> For the complete documentation index, see [llms.txt](https://docs.pots.money/llms.txt). Markdown versions of documentation pages are available by appending `.md` to page URLs; this page is available as [Markdown](https://docs.pots.money/how-ibs-works/solid-liquidity.md).

# Solid Liquidity

#### The Liquidity Problem in DeFi

Every algorithmic token protocol lives and dies by its liquidity. When liquidity is thin, price impact is large, arbitrage is easy, and coordinated exits can collapse the token in minutes. The standard solution — incentivized liquidity mining — only delays the problem. Mercenary liquidity leaves the moment rewards drop.

POTS Money solves this at the architectural level. Not by incentivizing liquidity providers. By making liquidity permanent.

#### Protocol-Owned Liquidity: The Mechanism

Every bond purchase routes 100% of the resulting LP tokens to the Blackhole address <mark style="color:$primary;">(0x000...dead).</mark> These tokens are irreversibly destroyed. The underlying USDT and IBS in the pool can never be withdrawn.

This is not a time-lock. It is not a vesting schedule. It is <mark style="color:$primary;">**mathematical permanence.**</mark>

Let $$L\_t$$ denote the total protocol-owned liquidity at time $$ t$ $$, and let $$Delta L\_i$$  denote the LP contribution from the $$i-th$$ bond purchase. Then:

$$L\_t = \sum\_{i=1}^{n} \Delta L\_i$$

Since no $$\Delta L\_i$$ can ever be negative (LP tokens are only added, never removed), $$L\_t$$  is strictly monotonically increasing:

$$L\_{t+1} \geq L\_t \quad \forall t$$

The liquidity floor of IBS is a non-decreasing function of time. This is a structural guarantee, not a policy commitment.

#### The Price Floor

Let $$P\_{floor}(t)$$ denote the effective price floor of IBS at time $$t$$, derived from the protocol-owned liquidity:

$$P\_{floor}(t) = \frac{L\_t^{USDT}}{S\_{circ}(t)}$$&#x20;

Where:

* &#x20;$$L\_t^{USDT}$$= USDT value permanently locked in the pool at time $$t$$
* $$S\_{circ}(t)$$= IBS circulating supply at time $$t$$
* $$As $L\_t^{USDT}$$ grows monotonically and $$S\_{circ}(t)$$ is bounded above by the MCL constraint, $$P\_{floor}(t)$$ exhibits a long-run upward trend — independent of market sentiment.

#### Game Theory: Why Permanent Liquidity Changes the Equilibrium

In a standard liquidity mining protocol, participants face a classic Prisoner's Dilemma:

<table data-header-hidden><thead><tr><th width="170.01171875"></th><th></th><th></th></tr></thead><tbody><tr><td></td><td>Others Stay</td><td>Others Exit</td></tr><tr><td>You Stay</td><td>High yield (3,3)</td><td>You absorb all sell pressure (-3, +3)</td></tr><tr><td>You Exit</td><td>You capture premium (+3, -3)</td><td>Coordinated collapse (-3, -3)</td></tr></tbody></table>

<figure><img src="/files/u0R8hl9BKmjlGacRtrWJ" alt=""><figcaption></figcaption></figure>

The dominant strategy is to exit before others do. This is why (3,3) protocols eventually collapse — rational actors defect.

Permanent liquidity changes the payoff matrix. Because the liquidity floor cannot be drained regardless of exit behavior, the cost of coordinated exit is bounded:

$$text{Max Loss}*{exit} = P*{current} - P\_{floor}(t)$$

As $$P\_{floor}(t)$$ grows over time, the maximum downside of any exit scenario shrinks. The rational strategy shifts from "exit before others" to "stay longer, as the floor rises beneath you."

{% hint style="success" %}
🔒 The ResultPermanent liquidity transforms IBS from a coordination game into a positive-sum holding game. The longer the protocol operates, the safer it becomes to hold — because the floor keeps rising.
{% endhint %}

#### Liquidity Growth Simulation

<figure><img src="/files/yDJ7HH6dlEWFZMDUjWXe" alt=""><figcaption></figcaption></figure>

#### Initial Parameters

<table><thead><tr><th width="127.5546875">Parameter</th><th width="97.29296875">Symbol</th><th width="127.578125">Initial Value</th><th width="218.71484375">Design Purpose</th><th>Governance</th></tr></thead><tbody><tr><td>Bond LP burn ratio</td><td><span class="math">\alpha_{LP}</span></td><td>100%</td><td>All LP from bond purchases is permanently destroyed — the liquidity floor only ever grows</td><td>DAO-adjustable</td></tr><tr><td>Turbine buy-back ratio</td><td><span class="math">\alpha_{TB}</span></td><td>100%</td><td>Every reward mint triggers a 1:1 market buy, keeping net supply impact neutral</td><td>DAO-adjustable</td></tr><tr><td>Minimum liquidity depth</td><td><span class="math">L_{min}</span></td><td>$500,000 USDT</td><td>Bond issuance is not authorized until this floor is established</td><td>DAO-adjustable</td></tr></tbody></table>

> All parameters are subject to DAO governance. See the Parameter Reference Table.