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add typos.toml config and fix typos
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@@ -124,7 +124,7 @@ Problem: not non-trivial, and not zero-knowledge. Solution: use polynomial commi
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\paragraph{Committed Relaxed R1CS}
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Instance for a Committed Relaxed R1CS\\
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$(\overline{E}, u, \overline{W}, x)$, satisfyied by a witness $(E, r_E, W, r_W)$ such that
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$(\overline{E}, u, \overline{W}, x)$, satisfied by a witness $(E, r_E, W, r_W)$ such that
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\begin{align*}
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&\overline{E} = Com(E, r_E)\\
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&\overline{W} = Com(E, r_W)\\
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@@ -207,7 +207,7 @@ P will prove that knows the valid witness $(E, r_E, W, r_W)$ for the committed r
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The previous protocol achieves non-interactivity via Fiat-Shamir transform, obtaining a \emph{Non-Interactive Folding Scheme for Committed Relaxed R1CS}.
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Note: the paper later uses $\mathsf{u}_i,~ \mathsf{U}_i$ for the two inputed $\varphi_1,~ \varphi_2$, and later $\mathsf{u}_{i+1}$ for the outputed $\varphi$. Also, the paper later uses $\mathsf{w},~ \mathsf{W}$ to refer to the witnesses of two folded instances (eg. $\mathsf{w}=(E, r_E, W, r_W)$).
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Note: the paper later uses $\mathsf{u}_i,~ \mathsf{U}_i$ for the two inputted $\varphi_1,~ \varphi_2$, and later $\mathsf{u}_{i+1}$ for the outputted $\varphi$. Also, the paper later uses $\mathsf{w},~ \mathsf{W}$ to refer to the witnesses of two folded instances (eg. $\mathsf{w}=(E, r_E, W, r_W)$).
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\subsection{NIFS}
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