def NOP : F2_1<0b100, "nop">;
// Section B.11 - Logical Instructions, p. 106
-def ANDrr : F3_1<2, 0b000001, "and">;
-def ANDri : F3_2<2, 0b000001, "and">;
-def ORrr : F3_1<2, 0b000010, "or">;
-def ORri : F3_2<2, 0b000010, "or">;
-def XORrr : F3_1<2, 0b000011, "xor">;
-def XORri : F3_2<2, 0b000011, "xor">;
+def ANDrr : F3_1<2, 0b000001, "and">;
+def ANDri : F3_2<2, 0b000001, "and">;
+def ANDCCrr : F3_1<2, 0b010001, "andcc">;
+def ANDCCri : F3_2<2, 0b010001, "andcc">;
+def ANDNrr : F3_1<2, 0b000101, "andn">;
+def ANDNri : F3_2<2, 0b000101, "andn">;
+def ANDNCCrr: F3_1<2, 0b010101, "andncc">;
+def ANDNCCri: F3_2<2, 0b010101, "andncc">;
+def ORrr : F3_1<2, 0b000010, "or">;
+def ORri : F3_2<2, 0b000010, "or">;
+def ORCCrr : F3_1<2, 0b010010, "orcc">;
+def ORCCri : F3_2<2, 0b010010, "orcc">;
+def ORNrr : F3_1<2, 0b000110, "orn">;
+def ORNri : F3_2<2, 0b000110, "orn">;
+def ORNCCrr : F3_1<2, 0b010110, "orncc">;
+def ORNCCri : F3_2<2, 0b010110, "orncc">;
+def XORrr : F3_1<2, 0b000011, "xor">;
+def XORri : F3_2<2, 0b000011, "xor">;
+def XORCCrr : F3_1<2, 0b010011, "xorcc">;
+def XORCCri : F3_2<2, 0b010011, "xorcc">;
+def XNORrr : F3_1<2, 0b000111, "xnor">;
+def XNORri : F3_2<2, 0b000111, "xnor">;
+def XNORCCrr: F3_1<2, 0b010111, "xnorcc">;
+def XNORCCri: F3_2<2, 0b010111, "xnorcc">;
// Section B.12 - Shift Instructions, p. 107
def SLLrr : F3_1<2, 0b100101, "sll">;
def SUBXCCri: F3_2<2, 0b011100, "subxcc">;
// Section B.18 - Multiply Instructions, p. 113
-def UMULrr : F3_1<2, 0b001010, "umul">;
-def SMULrr : F3_1<2, 0b001011, "smul">;
+def UMULrr : F3_1<2, 0b001010, "umul">;
+def UMULri : F3_2<2, 0b001010, "umul">;
+def SMULrr : F3_1<2, 0b001011, "smul">;
+def SMULri : F3_2<2, 0b001011, "smul">;
+def UMULCCrr: F3_1<2, 0b011010, "umulcc">;
+def UMULCCri: F3_2<2, 0b011010, "umulcc">;
+def SMULCCrr: F3_1<2, 0b011011, "smulcc">;
+def SMULCCri: F3_2<2, 0b011011, "smulcc">;
// Section B.19 - Divide Instructions, p. 115
def UDIVrr : F3_1<2, 0b001110, "udiv">;