diff --git a/docs/src/simplehopf.md b/docs/src/simplehopf.md
index 79dd7c75..7e87850c 100644
--- a/docs/src/simplehopf.md
+++ b/docs/src/simplehopf.md
@@ -18,7 +18,7 @@ More precisely, if $\mathbf{J} \equiv d\mathbf{F}(x_0,p_0)$, then we have $\math
 
 ### Expression of the coefficients
 
-The coefficients $a,b$ above are computed as follows[^Haragus]:
+The coefficients $a,l_1$ above are computed as follows[^Haragus]:
 
 $$a=\left\langle\mathbf{F}_{11}(\zeta)+2 \mathbf{F}_{20}\left(\zeta, \Psi_{001}\right), \zeta^{*}\right\rangle,$$
 
diff --git a/docs/src/tutorials/ode/lorenz84-PO.md b/docs/src/tutorials/ode/lorenz84-PO.md
index 06c867bc..829646c4 100644
--- a/docs/src/tutorials/ode/lorenz84-PO.md
+++ b/docs/src/tutorials/ode/lorenz84-PO.md
@@ -45,7 +45,7 @@ parlor = (α = 1//4, β = 1., G = .25, δ = 1.04, γ = 0.987, F = 1.762053287963
 
 z0 = [2.9787004394953343, -0.03868302503393752,  0.058232737694740085, -0.02105288273117459]
 
-recordFromSolutionLor(x, p; k...) = (u = BK.getVec(x);(X = u[1], Y = u[2], Z = u[3], U = u[4]))
+recordFromSolutionLor(x, p; k...) = (u = BK.getvec(x);(X = u[1], Y = u[2], Z = u[3], U = u[4]))
 prob = BK.BifurcationProblem(Lor, z0, parlor, (@optic _.F);
 	record_from_solution = (x, p; k...) -> (X = x[1], Y = x[2], Z = x[3], U = x[4]),)