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llvm-mirror/test/Transforms/InstCombine/add.ll
Reid Spencer 591bfa1e0b Changes to support making the shift instructions be true BinaryOperators.
This feature is needed in order to support shifts of more than 255 bits
on large integer types.  This changes the syntax for llvm assembly to
make shl, ashr and lshr instructions look like a binary operator:
   shl i32 %X, 1
instead of
   shl i32 %X, i8 1
Additionally, this should help a few passes perform additional optimizations.

llvm-svn: 33776
2007-02-02 02:16:23 +00:00

252 lines
5.4 KiB
LLVM

; This test makes sure that add instructions are properly eliminated.
; RUN: llvm-upgrade < %s | llvm-as | opt -instcombine -disable-output &&
; RUN: llvm-upgrade < %s | llvm-as | opt -instcombine | llvm-dis | \
; RUN: grep -v OK | not grep add
implementation
int %test1(int %A) {
%B = add int %A, 0
ret int %B
}
int %test2(int %A) {
%B = add int %A, 5
%C = add int %B, -5
ret int %C
}
int %test3(int %A) {
%B = add int %A, 5
%C = sub int %B, 5 ;; This should get converted to an add
ret int %C
}
int %test4(int %A, int %B) {
%C = sub int 0, %A
%D = add int %B, %C ; D = B + -A = B - A
ret int %D
}
int %test5(int %A, int %B) {
%C = sub int 0, %A
%D = add int %C, %B ; D = -A + B = B - A
ret int %D
}
int %test6(int %A) {
%B = mul int 7, %A
%C = add int %B, %A ; C = 7*A+A == 8*A == A << 3
ret int %C
}
int %test7(int %A) {
%B = mul int 7, %A
%C = add int %A, %B ; C = A+7*A == 8*A == A << 3
ret int %C
}
; (A & C1)+(B & C2) -> (A & C1)|(B & C2) iff C1&C2 == 0
int %test8(int %A, int %B) {
%A1 = and int %A, 7
%B1 = and int %B, 128
%C = add int %A1, %B1
ret int %C
}
int %test9(int %A) {
%B = shl int %A, ubyte 4
%C = add int %B, %B ; === shl int %A, 5
ret int %C
}
bool %test10(ubyte %A, ubyte %b) {
%B = add ubyte %A, %b
%c = setne ubyte %B, 0 ; === A != -b
ret bool %c
}
bool %test11(ubyte %A) {
%B = add ubyte %A, 255
%c = setne ubyte %B, 0 ; === A != 1
ret bool %c
}
int %test12(int %A, int %B) {
%C_OK = add int %B, %A ; Should be transformed into shl A, 1
br label %X
X:
%D = add int %C_OK, %A
ret int %D
}
int %test13(int %A, int %B, int %C) {
%D_OK = add int %A, %B
%E_OK = add int %D_OK, %C
%F = add int %E_OK, %A ;; shl A, 1
ret int %F
}
uint %test14(uint %offset, uint %difference) {
%tmp.2 = and uint %difference, 3
%tmp.3_OK = add uint %tmp.2, %offset
%tmp.5.mask = and uint %difference, 4294967292
%tmp.8 = add uint %tmp.3_OK, %tmp.5.mask ; == add %offset, %difference
ret uint %tmp.8
}
ubyte %test15(ubyte %A) {
%B = add ubyte %A, 192 ; Does not effect result
%C = and ubyte %B, 16 ; Only one bit set
ret ubyte %C
}
ubyte %test16(ubyte %A) {
%B = add ubyte %A, 16 ; Turn this into a XOR
%C = and ubyte %B, 16 ; Only one bit set
ret ubyte %C
}
int %test17(int %A) {
%B = xor int %A, -1
%C = add int %B, 1 ; == sub int 0, %A
ret int %C
}
ubyte %test18(ubyte %A) {
%B = xor ubyte %A, 255
%C = add ubyte %B, 17 ; == sub ubyte 16, %A
ret ubyte %C
}
int %test19(bool %C) {
%A = select bool %C, int 1000, int 10
%V = add int %A, 123
ret int %V
}
int %test20(int %x) {
%tmp.2 = xor int %x, -2147483648
;; Add of sign bit -> xor of sign bit.
%tmp.4 = add int %tmp.2, -2147483648
ret int %tmp.4
}
bool %test21(uint %x) {
%t = add uint %x, 4
%y = seteq uint %t, 123
ret bool %y
}
int %test22(uint %V) {
%V2 = add uint %V, 10
switch uint %V2, label %Default [
uint 20, label %Lab1
uint 30, label %Lab2
]
Default:
ret int 123
Lab1:
ret int 12312
Lab2:
ret int 1231231
}
int %test23(bool %C, int %a) {
entry:
br bool %C, label %endif, label %else
else:
br label %endif
endif:
%b.0 = phi int [ 0, %entry ], [ 1, %else ]
%tmp.4 = add int %b.0, 1
ret int %tmp.4
}
int %test24(int %A) {
%B = add int %A, 1
%C = shl int %B, ubyte 1
%D = sub int %C, 2
ret int %D ;; A << 1
}
long %test25(long %Y) {
%tmp.4 = shl long %Y, ubyte 2
%tmp.12 = shl long %Y, ubyte 2
%tmp.8 = add long %tmp.4, %tmp.12 ;; Y << 3
ret long %tmp.8
}
int %test26(int %A, int %B) {
%C = add int %A, %B
%D = sub int %C, %B
ret int %D
}
int %test27(bool %C, int %X, int %Y) {
%A = add int %X, %Y
%B = add int %Y, 123
%C = select bool %C, int %A, int %B ;; Fold add through select.
%D = sub int %C, %Y
ret int %D
}
int %test28(int %X) {
%Y = add int %X, 1234
%Z = sub int 42, %Y
ret int %Z
}
uint %test29(uint %X, uint %x) {
%tmp.2 = sub uint %X, %x
%tmp.2.mask = and uint %tmp.2, 63 ; <uint> [#uses=1]
%tmp.6 = add uint %tmp.2.mask, %x ; <uint> [#uses=1]
%tmp.7 = and uint %tmp.6, 63 ; <uint> [#uses=1]
%tmp.9 = and uint %tmp.2, 4294967232 ; <uint> [#uses=1]
%tmp.10 = or uint %tmp.7, %tmp.9 ; <uint> [#uses=1]
ret uint %tmp.10
}
long %test30(long %x) {
%tmp.2 = xor long %x, -9223372036854775808
;; Add of sign bit -> xor of sign bit.
%tmp.4 = add long %tmp.2, -9223372036854775808
ret long %tmp.4
}
int %test31(int %A) {
%B = add int %A, 4
%C = mul int %B, 5
%D = sub int %C, 20
ret int %D
}
int %test32(int %A) {
%B = add int %A, 4
%C = shl int %B, ubyte 2
%D = sub int %C, 16
ret int %D
}
ubyte %test33(ubyte %A) { ;; OR A, 1
%B = and ubyte %A, 254
%C = add ubyte %B, 1
ret ubyte %C
}
ubyte %test34(ubyte %A) {
%B = add ubyte %A, 64 ;; dead
%C = and ubyte %B, 12
ret ubyte %C
}
int %test35(int %a) { ;; -> -1
%tmpnot = xor int %a, -1
%tmp2 = add int %tmpnot, %a
ret int %tmp2
}