Fix some typos in the Kaleidoscope tutorial (PR28120)

llvm-svn: 272681

3 files changed, 15 insertions, 15 deletions

diff --git a/llvm/docs/tutorial/LangImpl1.rst b/llvm/docs/tutorial/LangImpl1.rst
index b04cde10274..0b8ed7b1b6c 100644
--- a/llvm/docs/tutorial/LangImpl1.rst
+++ b/llvm/docs/tutorial/LangImpl1.rst
@@ -80,7 +80,7 @@ in the various pieces. The structure of the tutorial is:
    information will allow you to set breakpoints in Kaleidoscope
    functions, print out argument variables, and call functions - all
    from within the debugger!
--  `Chapter #9 <LangImpl8.html>`_: Conclusion and other useful LLVM
+-  `Chapter #9 <LangImpl9.html>`_: Conclusion and other useful LLVM
    tidbits - This chapter wraps up the series by talking about
    potential ways to extend the language, but also includes a bunch of
    pointers to info about "special topics" like adding garbage
diff --git a/llvm/docs/tutorial/LangImpl6.rst b/llvm/docs/tutorial/LangImpl6.rst
index 2b6c2b117e0..c30eaedad12 100644
--- a/llvm/docs/tutorial/LangImpl6.rst
+++ b/llvm/docs/tutorial/LangImpl6.rst
@@ -546,17 +546,17 @@ converge:
 
     # Determine whether the specific location diverges.
     # Solve for z = z^2 + c in the complex plane.
-    def mandleconverger(real imag iters creal cimag)
+    def mandelconverger(real imag iters creal cimag)
       if iters > 255 | (real*real + imag*imag > 4) then
         iters
       else
-        mandleconverger(real*real - imag*imag + creal,
+        mandelconverger(real*real - imag*imag + creal,
                         2*real*imag + cimag,
                         iters+1, creal, cimag);
 
     # Return the number of iterations required for the iteration to escape
-    def mandleconverge(real imag)
-      mandleconverger(real, imag, 0, real, imag);
+    def mandelconverge(real imag)
+      mandelconverger(real, imag, 0, real, imag);
 
 This "``z = z2 + c``" function is a beautiful little creature that is
 the basis for computation of the `Mandelbrot
@@ -570,12 +570,12 @@ but we can whip together something using the density plotter above:
 
 ::
 
-    # Compute and plot the mandlebrot set with the specified 2 dimensional range
+    # Compute and plot the mandelbrot set with the specified 2 dimensional range
     # info.
     def mandelhelp(xmin xmax xstep   ymin ymax ystep)
       for y = ymin, y < ymax, ystep in (
         (for x = xmin, x < xmax, xstep in
-           printdensity(mandleconverge(x,y)))
+           printdensity(mandelconverge(x,y)))
         : putchard(10)
       )
 
@@ -585,7 +585,7 @@ but we can whip together something using the density plotter above:
       mandelhelp(realstart, realstart+realmag*78, realmag,
                  imagstart, imagstart+imagmag*40, imagmag);
 
-Given this, we can try plotting out the mandlebrot set! Lets try it out:
+Given this, we can try plotting out the mandelbrot set! Lets try it out:
 
 ::
 
diff --git a/llvm/docs/tutorial/OCamlLangImpl6.rst b/llvm/docs/tutorial/OCamlLangImpl6.rst
index a3ae11fd7e5..2fa25f5c22f 100644
--- a/llvm/docs/tutorial/OCamlLangImpl6.rst
+++ b/llvm/docs/tutorial/OCamlLangImpl6.rst
@@ -496,17 +496,17 @@ converge:
 
     # determine whether the specific location diverges.
     # Solve for z = z^2 + c in the complex plane.
-    def mandleconverger(real imag iters creal cimag)
+    def mandelconverger(real imag iters creal cimag)
       if iters > 255 | (real*real + imag*imag > 4) then
         iters
       else
-        mandleconverger(real*real - imag*imag + creal,
+        mandelconverger(real*real - imag*imag + creal,
                         2*real*imag + cimag,
                         iters+1, creal, cimag);
 
     # return the number of iterations required for the iteration to escape
-    def mandleconverge(real imag)
-      mandleconverger(real, imag, 0, real, imag);
+    def mandelconverge(real imag)
+      mandelconverger(real, imag, 0, real, imag);
 
 This "z = z\ :sup:`2`\  + c" function is a beautiful little creature
 that is the basis for computation of the `Mandelbrot
@@ -520,12 +520,12 @@ but we can whip together something using the density plotter above:
 
 ::
 
-    # compute and plot the mandlebrot set with the specified 2 dimensional range
+    # compute and plot the mandelbrot set with the specified 2 dimensional range
     # info.
     def mandelhelp(xmin xmax xstep   ymin ymax ystep)
       for y = ymin, y < ymax, ystep in (
         (for x = xmin, x < xmax, xstep in
-           printdensity(mandleconverge(x,y)))
+           printdensity(mandelconverge(x,y)))
         : putchard(10)
       )
 
@@ -535,7 +535,7 @@ but we can whip together something using the density plotter above:
       mandelhelp(realstart, realstart+realmag*78, realmag,
                  imagstart, imagstart+imagmag*40, imagmag);
 
-Given this, we can try plotting out the mandlebrot set! Lets try it out:
+Given this, we can try plotting out the mandelbrot set! Lets try it out:
 
 ::