Merge commit 'v2.6.39-rc6' into x86/cleanups

[pandora-kernel.git] / arch / m68k / ifpsp060 / src / pfpsp.S

diff --git a/arch/m68k/ifpsp060/src/pfpsp.S b/arch/m68k/ifpsp060/src/pfpsp.S
index e71ba0a..4aedef9 100644 (file)
--- a/arch/m68k/ifpsp060/src/pfpsp.S
+++ b/arch/m68k/ifpsp060/src/pfpsp.S
@@ -7777,7 +7777,7 @@ dst_get_dupper:
        swap            %d0                     # d0 now in upper word
        lsl.l           &0x4,%d0                # d0 in proper place for dbl prec exp
        tst.b           FTEMP_EX(%a0)           # test sign
-       bpl.b           dst_get_dman            # if postive, go process mantissa
+       bpl.b           dst_get_dman            # if positive, go process mantissa
        bset            &0x1f,%d0               # if negative, set sign
 dst_get_dman:
        mov.l           FTEMP_HI(%a0),%d1       # get ms mantissa
@@ -8244,7 +8244,7 @@ fmul_unfl_ena:
        bne.b           fmul_unfl_ena_sd        # no, sgl or dbl
 
 # if the rnd mode is anything but RZ, then we have to re-do the above
-# multiplication becuase we used RZ for all.
+# multiplication because we used RZ for all.
        fmov.l          L_SCR3(%a6),%fpcr       # set FPCR
 
 fmul_unfl_ena_cont:
@@ -12903,7 +12903,7 @@ store_fpreg_7:
 #      FP_SRC(a6) = packed operand now as a binary FP number           #
 #                                                                      #
 # ALGORITHM ***********************************************************        #
-#      Get the correct <ea> whihc is the value on the exception stack  #
+#      Get the correct <ea> which is the value on the exception stack  #
 # frame w/ maybe a correction factor if the <ea> is -(an) or (an)+.    #
 # Then, fetch the operand from memory. If the fetch fails, exit                #
 # through facc_in_x().                                                 #
@@ -14056,7 +14056,7 @@ do_fint12:
 #      A6.  This test occurs only on the first pass.  If the
 #      result is exactly 10^LEN, decrement ILOG and divide
 #      the mantissa by 10.  The calculation of 10^LEN cannot
-#      be inexact, since all powers of ten upto 10^27 are exact
+#      be inexact, since all powers of ten up to 10^27 are exact
 #      in extended precision, so the use of a previous power-of-ten
 #      table will introduce no error.
 #