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tips/TIP-0040/tip-0040.md

@@ -513,16 +513,15 @@ The following section specifies how to convert the slot-level data into epoch-le
 #### Parameters needed for calculations:
 
 - `Bootstrapping Duration` = 1154 (approximately 3 years)
-- `Rewards Mana Share Coefficient` = 2 (relative to the term $\theta/(1-\theta)$ from the Whitepaper, with
-  $\theta = 2/3$)
+- `Rewards Mana Share Coefficient` = 2 (relative to the term $\theta/(1-\theta)$ from the Whitepaper, with $\theta =
+  2/3$)
 - `Final Reward` =
-  `(Total Supply * Rewards Mana Share Coefficient * generationRate) >> (generationRateExponent - slotsPerEpochExponent) `
+  `(Total Supply * Rewards Mana Share Coefficient * generationRate) >> (generationRateExponent - slotsPerEpochExponent)`
   (constant reward per epoch after the bootstrapping phase)
 - `Decay Balancing Constant Coefficient` = 8
-- `Decay Balancing Constant = ` (integer approximation of
-  $2^{\text{Decay Balancing Constant Coefficient}}\frac{e \Delta}{T(1-\exp{(-\beta \Delta)})}$, for $Delta =$ epoch
-  duration in years, $T=$ `Bootstrapping Duration`, and $\beta=1/3$). For `Decay Balancing Constant Coefficient` = 8,
-  `Decay Balancing Constant` = 696.
+- `Decay Balancing Constant =` (integer approximation of $2^{\text{Decay Balancing Constant Coefficient}}\frac{e
+  \Delta}{T(1-\exp{(-\beta \Delta)})}$, for $Delta =$ epoch duration in years, $T=$ `Bootstrapping Duration`, and
+  $\beta=1/3$). For `Decay Balancing Constant Coefficient` = 8, `Decay Balancing Constant` = 696.
 - `Initial Reward` = `(Final Reward * Decay Balancing Constant) >> Decay Balancing Constant Coefficient` (parameter to
   calculate the reward per epoch in the bootstrapping phase)
 - `Pool Coefficient Exponent` = 11
@@ -586,7 +585,7 @@ the amount of Mana Rewards that can be claimed is defined as follows.
   Calculate the `Undecayed Rewards(n)` for each epoch `n` in the validation period. If `Pool Rewards(n)-Fixed Cost≥0`,
   it will be given by:
   - `Undecayed Rewards(n)` = `Fixed Cost + Profit Margin Factor + Residual Validator Factor` where -
-    `Profit Margin Complement = (1 << ProfitMarginExponent) - Profit Margin(n) ` -
+    `Profit Margin Complement = (1 << ProfitMarginExponent) - Profit Margin(n)` -
     `Profit Margin Factor = (Profit Margin(n) * (Pool Rewards(n)-Fixed Cost)) >> ProfitMarginExponent` -
     `Residual Validator Factor = ((Profit Margin Complement * (Pool Rewards(n)-Fixed Cost)) >> ProfitMarginExponent) * Staked Amount/Pool Stake(n)`.
     Note that `((Profit Margin Complement * Pool Rewards(n)) >> ProfitMarginExponent) * Staked Amount` uses up to 94