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authorRobert Dewar <dewar@adacore.com>2014-07-31 09:43:55 +0000
committerArnaud Charlet <charlet@gcc.gnu.org>2014-07-31 11:43:55 +0200
commite9a794351b31fd48b76e65c2dc29f534829e42cc (patch)
treee113ac5a4b45830f2790a8af96c4e8eac9a4feb8 /gcc/ada/s-arit64.adb
parent7c0c194ba4cd9a9bb779075cb977cb319882bc0b (diff)
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exp_ch5.adb, [...]: Minor comment correction.
2014-07-31 Robert Dewar <dewar@adacore.com> * exp_ch5.adb, freeze.adb, exp_ch3.adb: Minor comment correction. * s-arit64.adb: Minor reformatting. 2014-07-31 Robert Dewar <dewar@adacore.com> * gnat1drv.adb (Adjust_Global_Switches): Default for overflow checking is enabled except in GNAT_Mode. * switch-c.adb (Scan_Front_End_Switches): Implement -gnato0 (suppress overflow checks). From-SVN: r213327
Diffstat (limited to 'gcc/ada/s-arit64.adb')
-rw-r--r--gcc/ada/s-arit64.adb14
1 files changed, 7 insertions, 7 deletions
diff --git a/gcc/ada/s-arit64.adb b/gcc/ada/s-arit64.adb
index 51b05f9..adcb66f 100644
--- a/gcc/ada/s-arit64.adb
+++ b/gcc/ada/s-arit64.adb
@@ -259,8 +259,8 @@ package body System.Arith_64 is
T2 := 0;
end if;
- -- Here we have T2 set to the contribution to the upper half
- -- of the result from the upper halves of the input values.
+ -- Here we have T2 set to the contribution to the upper half of the
+ -- result from the upper halves of the input values.
T1 := Xlo * Ylo;
T2 := T2 + Hi (T1);
@@ -332,9 +332,9 @@ package body System.Arith_64 is
Scale : Natural;
-- Scaling factor used for multiple-precision divide. Dividend and
- -- Divisor are multiplied by 2 ** Scale, and the final remainder
- -- is divided by the scaling factor. The reason for this scaling
- -- is to allow more accurate estimation of quotient digits.
+ -- Divisor are multiplied by 2 ** Scale, and the final remainder is
+ -- divided by the scaling factor. The reason for this scaling is to
+ -- allow more accurate estimation of quotient digits.
T1, T2, T3 : Uns64;
-- Temporary values
@@ -383,8 +383,8 @@ package body System.Arith_64 is
D (1) := 0;
end if;
- -- Now it is time for the dreaded multiple precision division. First
- -- an easy case, check for the simple case of a one digit divisor.
+ -- Now it is time for the dreaded multiple precision division. First an
+ -- easy case, check for the simple case of a one digit divisor.
if Zhi = 0 then
if D (1) /= 0 or else D (2) >= Zlo then