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In this example, the publisher's stake is slashed by 50%. This means that the publisher's stake is reduced to 100 and the delegator's stake remains the same.
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In this example, the publisher's stake is slashed by 50%. This means that the publisher's stake is reduced by 79.4 PYTH tokens and the delegator's stake is reduced by 120.6 PYTH tokens.
Copy file name to clipboardExpand all lines: pages/home/pyth-token/oracle-integrity-staking/mathematical-representation.mdx
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@@ -70,13 +70,13 @@ Slashing is an important aspect of the OIS protocol to ensure the integrity of t
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The slashed amount for each pool is calculated as follows:
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$$
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\large{SL_p = z \cdot S_p = z \cdot (S^{p}_{p} + S^{d}_{p})}
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\large{SL_p = w \cdot S_p = w \cdot (S^{p}_{p} + S^{d}_{p})}
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$$
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Where:
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- $SL_p$ is the slashed amount for the publisher $p$ pool.
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- $z$ is the slashing rate.
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- $w$ is the slashing rate.
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- $S_p$ is the stake assigned to the publisher $p$ pool , made of self-staked amount $S^{p}_{p}$ and delegated stake $S^{d}_{p}$ , or $S_{p} = S^{p}_{p} + S^{d}_{p}$.
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Here $SL_p$ is uniformly allocated to both the self-staking publisher and delegators in the pool, pro-rata to their respective stake.
@@ -87,18 +87,18 @@ Here $SL_p$ is uniformly allocated to both the self-staking publisher and delega
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Subsequently, the rewards received by a publisher and delegators into a pool, net of any slashed amounts can be expressed as below:
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$$
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\large{\Pi^p_p = ( R^p_p + f \cdot R^d_p ) - z \cdot S^p_p}
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\large{\Pi^p_p = ( R^p_p + f \cdot R^d_p ) - w \cdot S^p_p}
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$$
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$$
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\large{\Pi^d_p = R^d_p - ( f \cdot R^d_p + z \cdot S^d_p )}
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\large{\Pi^d_p = R^d_p - ( f \cdot R^d_p + w \cdot S^d_p )}
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$$
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Where:
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- $\Pi^p_p$ is the net reward received by the publisher $p$ after slashing.
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- $\Pi^d_p$ is the net reward received by the delegators after slashing.
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- $f$ is the delegation fee charged by the publisher.
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- $z$ is the slashing rate.
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- $w$ is the slashing rate.
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- $S^p_p$ is the amount self-staked by the publisher $p$.
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- $S^d_p$ is the amount delegated to the publisher $p$.
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