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| -rw-r--r-- | doc/manual.tex | 6 |
1 files changed, 3 insertions, 3 deletions
diff --git a/doc/manual.tex b/doc/manual.tex index bf844a0c..253cdc5d 100644 --- a/doc/manual.tex +++ b/doc/manual.tex @@ -622,7 +622,7 @@ There are a variety of derived syntactic forms that elaborate into the core synt In many contexts where record fields are expected, like in a projection $e.c$, a constant field may be written as simply $X$, rather than $\#X$. -A record type may be written $\{(c = c,)^*\}$, which elaborates to $\$[(c = c,)^*]$. +A record type may be written $\{(c : c,)^*\}$, which elaborates to $\$[(c = c,)^*]$. The notation $[c_1, \ldots, c_n]$ is shorthand for $[c_1 = (), \ldots, c_n = ()]$. @@ -933,7 +933,7 @@ $$\infer{\Gamma \vdash e [\kappa] : [X \mapsto \kappa]\tau}{ \Gamma, X \vdash e : \tau }$$ -$$\infer{\Gamma \vdash \{\overline{c = e}\} : \{\overline{c : \tau}\}}{ +$$\infer{\Gamma \vdash \{\overline{c = e}\} : \$[\overline{c = \tau}]}{ \forall i: \Gamma \vdash c_i :: \mt{Name} & \Gamma \vdash e_i : \tau_i & \forall i \neq j: \Gamma \vdash c_i \sim c_j @@ -1000,7 +1000,7 @@ $$\infer{\Gamma \vdash M.X \; p \leadsto \Gamma'; \overline{[x_i \mapsto \tau'_i & \Gamma \vdash p \leadsto \Gamma'; \overline{[x_i \mapsto \tau'_i]}\tau'' }$$ -$$\infer{\Gamma \vdash \{\overline{X = p}\} \leadsto \Gamma_n; \{\overline{X = \tau}\}}{ +$$\infer{\Gamma \vdash \{\overline{X = p}\} \leadsto \Gamma_n; \$[\overline{X = \tau}]}{ \Gamma_0 = \Gamma & \forall i: \Gamma_i \vdash p_i \leadsto \Gamma_{i+1}; \tau_i } |