From 734dfecec5b2f5be2693dfd20cec82dffba4b32c Mon Sep 17 00:00:00 2001 From: Con Kolivas Date: Tue, 14 Feb 2012 22:25:15 +1100 Subject: [PATCH] Keep variables in one array but use Vals[] name for consistency with other kernel designs. --- poclbm120213.cl | 1720 +++++++++++++++++++++++------------------------ 1 file changed, 860 insertions(+), 860 deletions(-) diff --git a/poclbm120213.cl b/poclbm120213.cl index 881e0f22..668e4f31 100644 --- a/poclbm120213.cl +++ b/poclbm120213.cl @@ -76,7 +76,7 @@ __kernel void search(const uint state0, const uint state1, const uint state2, co __global uint * output) { u W[24]; - //u Vals[8]; Now put at W[16] to be in same array + u *Vals = &W[16]; // Now put at W[16] to be in same array #ifdef VECTORS4 const u nonce = base + (uint)(get_local_id(0)) * 4u + (uint)(get_group_id(0)) * (WORKSIZE * 4u); @@ -86,1209 +86,1209 @@ __kernel void search(const uint state0, const uint state1, const uint state2, co const u nonce = base + get_local_id(0) + get_group_id(0) * (WORKSIZE); #endif -W[20]=fcty_e; -W[20]+=nonce; - -W[16]=W[20]; -W[16]+=state0; - -W[19]=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=d1; -W[19]+=ch(W[16],b1,c1); -W[19]+=0xB956C25B; - -W[23]=W[19]; -W[23]+=h1; -W[20]+=fcty_e2; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); - -W[18]=c1; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],b1); -W[18]+=K[5]; - -W[22]=W[18]; -W[22]+=g1; -W[19]+=Ma2(g1,W[20],f1); -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); - -W[17]=b1; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[6]; - -W[21]=W[17]; -W[21]+=f1; -W[18]+=Ma2(f1,W[19],W[20]); -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[7]; -W[17]+=Ma(W[20],W[18],W[19]); -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); -W[16]+=Ma(W[19],W[17],W[18]); -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[8]; -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[9]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); -W[22]+=Ma(W[17],W[23],W[16]); -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[10]; -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[11]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); -W[20]+=Ma(W[23],W[21],W[22]); -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[12]; -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[13]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); -W[18]+=Ma(W[21],W[19],W[20]); -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[14]; -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=0xC19BF3F4; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[16]; -W[23]+=fw0; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[17]; -W[22]+=fw1; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[4]=fcty_e; +Vals[4]+=nonce; + +Vals[0]=Vals[4]; +Vals[0]+=state0; + +Vals[3]=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=d1; +Vals[3]+=ch(Vals[0],b1,c1); +Vals[3]+=0xB956C25B; + +Vals[7]=Vals[3]; +Vals[7]+=h1; +Vals[4]+=fcty_e2; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); + +Vals[2]=c1; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],b1); +Vals[2]+=K[5]; + +Vals[6]=Vals[2]; +Vals[6]+=g1; +Vals[3]+=Ma2(g1,Vals[4],f1); +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); + +Vals[1]=b1; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[6]; + +Vals[5]=Vals[1]; +Vals[5]+=f1; +Vals[2]+=Ma2(f1,Vals[3],Vals[4]); +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[7]; +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[8]; +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[9]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[10]; +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[11]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[12]; +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[13]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[14]; +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=0xC19BF3F4; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[16]; +Vals[7]+=fw0; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[17]; +Vals[6]+=fw1; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]=(rotr(nonce,7)^rotr(nonce,18)^(nonce>>3U)); W[2]+=fw2; -W[21]+=W[2]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[18]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[2]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[18]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]=nonce; W[3]+=fw3; -W[20]+=W[3]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[19]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[3]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[19]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); W[4]+=0x80000000; -W[19]+=W[4]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[20]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[4]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[20]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=W[5]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[21]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[5]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[21]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); W[6]+=0x00000280U; -W[17]+=W[6]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[22]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[6]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[22]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); W[7]+=fw0; -W[16]+=W[7]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[23]; +Vals[0]+=W[7]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[23]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); W[8]+=fw1; -W[23]+=W[8]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[24]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[8]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[24]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]=W[2]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[25]; +Vals[6]+=W[9]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[25]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[10]=W[3]; W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=W[10]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[26]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[10]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[26]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[11]=W[4]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[27]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[11]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[27]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[12]=W[5]; W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[19]+=W[12]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[28]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[12]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[28]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[13]=W[6]; W[13]+=(rotr(W[11],17)^rotr(W[11],19)^(W[11]>>10U)); -W[18]+=W[13]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[29]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[13]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[29]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[14]=0x00a00055U; W[14]+=W[7]; W[14]+=(rotr(W[12],17)^rotr(W[12],19)^(W[12]>>10U)); -W[17]+=W[14]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[30]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[14]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[30]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[15]=fw15; W[15]+=W[8]; W[15]+=(rotr(W[13],17)^rotr(W[13],19)^(W[13]>>10U)); -W[16]+=W[15]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[31]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[15]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[31]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[0]=fw01r; W[0]+=W[9]; W[0]+=(rotr(W[14],17)^rotr(W[14],19)^(W[14]>>10U)); -W[23]+=W[0]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[32]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[0]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[32]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[1]=fw1; W[1]+=(rotr(W[2],7)^rotr(W[2],18)^(W[2]>>3U)); W[1]+=W[10]; W[1]+=(rotr(W[15],17)^rotr(W[15],19)^(W[15]>>10U)); -W[22]+=W[1]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[33]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[1]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[33]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]+=(rotr(W[3],7)^rotr(W[3],18)^(W[3]>>3U)); W[2]+=W[11]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); W[2]+=(rotr(W[0],17)^rotr(W[0],19)^(W[0]>>10U)); -W[21]+=K[34]; -W[21]+=W[2]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=K[34]; +Vals[5]+=W[2]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]+=(rotr(W[4],7)^rotr(W[4],18)^(W[4]>>3U)); W[3]+=W[12]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[35]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[35]; W[3]+=(rotr(W[1],17)^rotr(W[1],19)^(W[1]>>10U)); -W[20]+=W[3]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[3]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]+=(rotr(W[5],7)^rotr(W[5],18)^(W[5]>>3U)); W[4]+=W[13]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); W[4]+=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); -W[19]+=K[36]; -W[19]+=W[4]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=K[36]; +Vals[3]+=W[4]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]+=(rotr(W[6],7)^rotr(W[6],18)^(W[6]>>3U)); W[5]+=W[14]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[37]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[37]; W[5]+=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=W[5]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[5]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]+=(rotr(W[7],7)^rotr(W[7],18)^(W[7]>>3U)); W[6]+=W[15]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); W[6]+=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); -W[17]+=K[38]; -W[17]+=W[6]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=K[38]; +Vals[1]+=W[6]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]+=(rotr(W[8],7)^rotr(W[8],18)^(W[8]>>3U)); W[7]+=W[0]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[39]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[39]; W[7]+=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); -W[16]+=W[7]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[7]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]+=(rotr(W[9],7)^rotr(W[9],18)^(W[9]>>3U)); W[8]+=W[1]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); W[8]+=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); -W[23]+=K[40]; -W[23]+=W[8]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=K[40]; +Vals[7]+=W[8]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]+=(rotr(W[10],7)^rotr(W[10],18)^(W[10]>>3U)); W[9]+=W[2]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[41]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[41]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[9]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[10]+=(rotr(W[11],7)^rotr(W[11],18)^(W[11]>>3U)); W[10]+=W[3]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=K[42]; -W[21]+=W[10]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=K[42]; +Vals[5]+=W[10]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[11]+=(rotr(W[12],7)^rotr(W[12],18)^(W[12]>>3U)); W[11]+=W[4]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[43]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[43]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[11]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[12]+=(rotr(W[13],7)^rotr(W[13],18)^(W[13]>>3U)); W[12]+=W[5]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[19]+=K[44]; -W[19]+=W[12]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=K[44]; +Vals[3]+=W[12]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[13]+=(rotr(W[14],7)^rotr(W[14],18)^(W[14]>>3U)); W[13]+=W[6]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[45]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[45]; W[13]+=(rotr(W[11],17)^rotr(W[11],19)^(W[11]>>10U)); -W[18]+=W[13]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[13]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[14]+=(rotr(W[15],7)^rotr(W[15],18)^(W[15]>>3U)); W[14]+=W[7]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); W[14]+=(rotr(W[12],17)^rotr(W[12],19)^(W[12]>>10U)); -W[17]+=K[46]; -W[17]+=W[14]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=K[46]; +Vals[1]+=W[14]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[15]+=(rotr(W[0],7)^rotr(W[0],18)^(W[0]>>3U)); W[15]+=W[8]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[47]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[47]; W[15]+=(rotr(W[13],17)^rotr(W[13],19)^(W[13]>>10U)); -W[16]+=W[15]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[15]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[0]+=(rotr(W[1],7)^rotr(W[1],18)^(W[1]>>3U)); W[0]+=W[9]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); W[0]+=(rotr(W[14],17)^rotr(W[14],19)^(W[14]>>10U)); -W[23]+=K[48]; -W[23]+=W[0]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=K[48]; +Vals[7]+=W[0]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[1]+=(rotr(W[2],7)^rotr(W[2],18)^(W[2]>>3U)); W[1]+=W[10]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[49]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[49]; W[1]+=(rotr(W[15],17)^rotr(W[15],19)^(W[15]>>10U)); -W[22]+=W[1]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[1]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]+=(rotr(W[3],7)^rotr(W[3],18)^(W[3]>>3U)); W[2]+=W[11]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); W[2]+=(rotr(W[0],17)^rotr(W[0],19)^(W[0]>>10U)); -W[21]+=K[50]; -W[21]+=W[2]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=K[50]; +Vals[5]+=W[2]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]+=(rotr(W[4],7)^rotr(W[4],18)^(W[4]>>3U)); W[3]+=W[12]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[51]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[51]; W[3]+=(rotr(W[1],17)^rotr(W[1],19)^(W[1]>>10U)); -W[20]+=W[3]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[3]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]+=(rotr(W[5],7)^rotr(W[5],18)^(W[5]>>3U)); W[4]+=W[13]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); W[4]+=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); -W[19]+=K[52]; -W[19]+=W[4]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=K[52]; +Vals[3]+=W[4]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]+=(rotr(W[6],7)^rotr(W[6],18)^(W[6]>>3U)); W[5]+=W[14]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[53]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[53]; W[5]+=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=W[5]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[5]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]+=(rotr(W[7],7)^rotr(W[7],18)^(W[7]>>3U)); W[6]+=W[15]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); W[6]+=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); -W[17]+=K[54]; -W[17]+=W[6]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=K[54]; +Vals[1]+=W[6]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]+=(rotr(W[8],7)^rotr(W[8],18)^(W[8]>>3U)); W[7]+=W[0]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[55]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[55]; W[7]+=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); -W[16]+=W[7]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[7]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]+=(rotr(W[9],7)^rotr(W[9],18)^(W[9]>>3U)); W[8]+=W[1]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); W[8]+=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); -W[23]+=K[56]; -W[23]+=W[8]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=K[56]; +Vals[7]+=W[8]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]+=(rotr(W[10],7)^rotr(W[10],18)^(W[10]>>3U)); W[9]+=W[2]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[57]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[57]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[9]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[10]+=(rotr(W[11],7)^rotr(W[11],18)^(W[11]>>3U)); W[10]+=W[3]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=K[58]; -W[21]+=W[10]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=K[58]; +Vals[5]+=W[10]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[11]+=(rotr(W[12],7)^rotr(W[12],18)^(W[12]>>3U)); W[11]+=W[4]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[59]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[59]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[11]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[12]+=(rotr(W[13],7)^rotr(W[13],18)^(W[13]>>3U)); W[12]+=W[5]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[19]+=K[60]; -W[19]+=W[12]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=K[60]; +Vals[3]+=W[12]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[13]+=(rotr(W[14],7)^rotr(W[14],18)^(W[14]>>3U)); W[13]+=W[6]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[61]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[61]; W[13]+=(rotr(W[11],17)^rotr(W[11],19)^(W[11]>>10U)); -W[18]+=W[13]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[13]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[14]+=(rotr(W[15],7)^rotr(W[15],18)^(W[15]>>3U)); W[14]+=W[7]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); W[14]+=(rotr(W[12],17)^rotr(W[12],19)^(W[12]>>10U)); -W[17]+=K[62]; -W[17]+=W[14]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=K[62]; +Vals[1]+=W[14]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[15]+=(rotr(W[0],7)^rotr(W[0],18)^(W[0]>>3U)); W[15]+=W[8]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[63]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[63]; W[15]+=(rotr(W[13],17)^rotr(W[13],19)^(W[13]>>10U)); -W[16]+=W[15]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); -W[16]+=Ma(W[19],W[17],W[18]); +Vals[0]+=W[15]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); -W[0]=W[16]; +W[0]=Vals[0]; W[7]=state7; -W[7]+=W[23]; +W[7]+=Vals[7]; -W[23]=0xF377ED68; +Vals[7]=0xF377ED68; W[0]+=state0; -W[23]+=W[0]; +Vals[7]+=W[0]; W[3]=state3; -W[3]+=W[19]; +W[3]+=Vals[3]; -W[19]=0xa54ff53a; -W[19]+=W[23]; +Vals[3]=0xa54ff53a; +Vals[3]+=Vals[7]; -W[1]=W[17]; +W[1]=Vals[1]; W[1]+=state1; W[6]=state6; -W[6]+=W[22]; +W[6]+=Vals[6]; -W[22]=0x90BB1E3C; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=(0x9b05688cU^(W[19]&0xca0b3af3U)); +Vals[6]=0x90BB1E3C; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=(0x9b05688cU^(Vals[3]&0xca0b3af3U)); W[2]=state2; -W[2]+=W[18]; +W[2]+=Vals[2]; -W[18]=0x3c6ef372U; -W[22]+=W[1]; -W[18]+=W[22]; -W[23]+=0x08909ae5U; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[2]=0x3c6ef372U; +Vals[6]+=W[1]; +Vals[2]+=Vals[6]; +Vals[7]+=0x08909ae5U; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[5]=state5; -W[5]+=W[21]; +W[5]+=Vals[5]; -W[21]=0x150C6645B; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],0x510e527fU); -W[21]+=W[2]; +Vals[5]=0x150C6645B; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],0x510e527fU); +Vals[5]+=W[2]; -W[17]=0xbb67ae85U; -W[17]+=W[21]; -W[22]+=Ma2(0xbb67ae85U,W[23],0x6a09e667U); -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); +Vals[1]=0xbb67ae85U; +Vals[1]+=Vals[5]; +Vals[6]+=Ma2(0xbb67ae85U,Vals[7],0x6a09e667U); +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); W[4]=state4; -W[4]+=W[20]; - -W[20]=0x13AC42E24; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=W[3]; - -W[16]=W[20]; -W[16]+=0x6a09e667U; -W[21]+=Ma2(0x6a09e667U,W[22],W[23]); -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[4]; -W[19]+=W[4]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[5]; -W[18]+=W[5]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[6]; -W[17]+=W[6]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[7]; -W[16]+=W[7]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=0x15807AA98; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[9]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); -W[22]+=Ma(W[17],W[23],W[16]); -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[10]; -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[11]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); -W[20]+=Ma(W[23],W[21],W[22]); -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[12]; -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[13]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); -W[18]+=Ma(W[21],W[19],W[20]); -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[14]; -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=0xC19BF274; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); +W[4]+=Vals[4]; + +Vals[4]=0x13AC42E24; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=W[3]; + +Vals[0]=Vals[4]; +Vals[0]+=0x6a09e667U; +Vals[5]+=Ma2(0x6a09e667U,Vals[6],Vals[7]); +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[4]; +Vals[3]+=W[4]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[5]; +Vals[2]+=W[5]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[6]; +Vals[1]+=W[6]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[7]; +Vals[0]+=W[7]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=0x15807AA98; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[9]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[10]; +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[11]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[12]; +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[13]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[14]; +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=0xC19BF274; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); W[0]+=(rotr(W[1],7)^rotr(W[1],18)^(W[1]>>3U)); -W[23]+=K[16]; -W[23]+=W[0]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=K[16]; +Vals[7]+=W[0]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[1]+=(rotr(W[2],7)^rotr(W[2],18)^(W[2]>>3U)); W[1]+=0x00a00000U; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[17]; -W[22]+=W[1]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[17]; +Vals[6]+=W[1]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]+=(rotr(W[3],7)^rotr(W[3],18)^(W[3]>>3U)); W[2]+=(rotr(W[0],17)^rotr(W[0],19)^(W[0]>>10U)); -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[18]; -W[21]+=W[2]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[18]; +Vals[5]+=W[2]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]+=(rotr(W[4],7)^rotr(W[4],18)^(W[4]>>3U)); W[3]+=(rotr(W[1],17)^rotr(W[1],19)^(W[1]>>10U)); -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[19]; -W[20]+=W[3]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[19]; +Vals[4]+=W[3]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]+=(rotr(W[5],7)^rotr(W[5],18)^(W[5]>>3U)); W[4]+=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[20]; -W[19]+=W[4]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[20]; +Vals[3]+=W[4]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]+=(rotr(W[6],7)^rotr(W[6],18)^(W[6]>>3U)); W[5]+=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[21]; -W[18]+=W[5]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[21]; +Vals[2]+=W[5]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]+=(rotr(W[7],7)^rotr(W[7],18)^(W[7]>>3U)); W[6]+=0x00000100U; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); W[6]+=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); -W[17]+=K[22]; -W[17]+=W[6]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=K[22]; +Vals[1]+=W[6]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]+=0x11002000U; W[7]+=W[0]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[23]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[23]; W[7]+=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); -W[16]+=W[7]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[7]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]=0x80000000; W[8]+=W[1]; W[8]+=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); -W[23]+=W[8]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[24]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[8]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[24]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]=W[2]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[25]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[9]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[25]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[10]=W[3]; W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=W[10]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[26]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[10]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[26]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[11]=W[4]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[27]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[11]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[27]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[12]=W[5]; W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[19]+=W[12]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[28]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[12]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[28]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[13]=W[6]; W[13]+=(rotr(W[11],17)^rotr(W[11],19)^(W[11]>>10U)); -W[18]+=W[13]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[29]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[13]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[29]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[14]=0x00400022U; W[14]+=W[7]; W[14]+=(rotr(W[12],17)^rotr(W[12],19)^(W[12]>>10U)); -W[17]+=W[14]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[30]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[14]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[30]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[15]=0x00000100U; W[15]+=(rotr(W[0],7)^rotr(W[0],18)^(W[0]>>3U)); W[15]+=W[8]; W[15]+=(rotr(W[13],17)^rotr(W[13],19)^(W[13]>>10U)); -W[16]+=W[15]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[31]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[15]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[31]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[0]+=(rotr(W[1],7)^rotr(W[1],18)^(W[1]>>3U)); W[0]+=W[9]; W[0]+=(rotr(W[14],17)^rotr(W[14],19)^(W[14]>>10U)); -W[23]+=W[0]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[32]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[0]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[32]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[1]+=(rotr(W[2],7)^rotr(W[2],18)^(W[2]>>3U)); W[1]+=W[10]; W[1]+=(rotr(W[15],17)^rotr(W[15],19)^(W[15]>>10U)); -W[22]+=W[1]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[33]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[1]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[33]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]+=(rotr(W[3],7)^rotr(W[3],18)^(W[3]>>3U)); W[2]+=W[11]; W[2]+=(rotr(W[0],17)^rotr(W[0],19)^(W[0]>>10U)); -W[21]+=W[2]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[34]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[2]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[34]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]+=(rotr(W[4],7)^rotr(W[4],18)^(W[4]>>3U)); W[3]+=W[12]; W[3]+=(rotr(W[1],17)^rotr(W[1],19)^(W[1]>>10U)); -W[20]+=W[3]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[35]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[3]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[35]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]+=(rotr(W[5],7)^rotr(W[5],18)^(W[5]>>3U)); W[4]+=W[13]; W[4]+=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); -W[19]+=W[4]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[36]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[4]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[36]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]+=(rotr(W[6],7)^rotr(W[6],18)^(W[6]>>3U)); W[5]+=W[14]; W[5]+=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=W[5]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[37]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[5]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[37]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]+=(rotr(W[7],7)^rotr(W[7],18)^(W[7]>>3U)); W[6]+=W[15]; W[6]+=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); -W[17]+=W[6]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[38]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[6]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[38]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]+=(rotr(W[8],7)^rotr(W[8],18)^(W[8]>>3U)); W[7]+=W[0]; W[7]+=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); -W[16]+=W[7]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[39]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[7]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[39]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]+=(rotr(W[9],7)^rotr(W[9],18)^(W[9]>>3U)); W[8]+=W[1]; W[8]+=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); -W[23]+=W[8]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[40]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[8]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[40]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]+=(rotr(W[10],7)^rotr(W[10],18)^(W[10]>>3U)); W[9]+=W[2]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[41]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[9]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[41]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[10]+=(rotr(W[11],7)^rotr(W[11],18)^(W[11]>>3U)); W[10]+=W[3]; W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=W[10]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[42]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[10]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[42]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[11]+=(rotr(W[12],7)^rotr(W[12],18)^(W[12]>>3U)); W[11]+=W[4]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[43]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[11]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[43]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[12]+=(rotr(W[13],7)^rotr(W[13],18)^(W[13]>>3U)); W[12]+=W[5]; W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[19]+=W[12]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[44]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[12]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[44]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[13]+=(rotr(W[14],7)^rotr(W[14],18)^(W[14]>>3U)); W[13]+=W[6]; W[13]+=(rotr(W[11],17)^rotr(W[11],19)^(W[11]>>10U)); -W[18]+=W[13]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[45]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[13]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[45]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[14]+=(rotr(W[15],7)^rotr(W[15],18)^(W[15]>>3U)); W[14]+=W[7]; W[14]+=(rotr(W[12],17)^rotr(W[12],19)^(W[12]>>10U)); -W[17]+=W[14]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[46]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[14]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[46]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[15]+=(rotr(W[0],7)^rotr(W[0],18)^(W[0]>>3U)); W[15]+=W[8]; W[15]+=(rotr(W[13],17)^rotr(W[13],19)^(W[13]>>10U)); -W[16]+=W[15]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[47]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[15]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[47]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[0]+=(rotr(W[1],7)^rotr(W[1],18)^(W[1]>>3U)); W[0]+=W[9]; W[0]+=(rotr(W[14],17)^rotr(W[14],19)^(W[14]>>10U)); -W[23]+=W[0]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[48]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[0]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[48]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[1]+=(rotr(W[2],7)^rotr(W[2],18)^(W[2]>>3U)); W[1]+=W[10]; W[1]+=(rotr(W[15],17)^rotr(W[15],19)^(W[15]>>10U)); -W[22]+=W[1]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[49]; -W[18]+=W[22]; -W[22]+=(rotr(W[23],2)^rotr(W[23],13)^rotr(W[23],22)); +Vals[6]+=W[1]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[49]; +Vals[2]+=Vals[6]; +Vals[6]+=(rotr(Vals[7],2)^rotr(Vals[7],13)^rotr(Vals[7],22)); W[2]+=(rotr(W[3],7)^rotr(W[3],18)^(W[3]>>3U)); W[2]+=W[11]; W[2]+=(rotr(W[0],17)^rotr(W[0],19)^(W[0]>>10U)); -W[21]+=W[2]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[50]; -W[22]+=Ma(W[17],W[23],W[16]); -W[17]+=W[21]; -W[21]+=(rotr(W[22],2)^rotr(W[22],13)^rotr(W[22],22)); -W[21]+=Ma(W[16],W[22],W[23]); +Vals[5]+=W[2]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[50]; +Vals[6]+=Ma(Vals[1],Vals[7],Vals[0]); +Vals[1]+=Vals[5]; +Vals[5]+=(rotr(Vals[6],2)^rotr(Vals[6],13)^rotr(Vals[6],22)); +Vals[5]+=Ma(Vals[0],Vals[6],Vals[7]); W[3]+=(rotr(W[4],7)^rotr(W[4],18)^(W[4]>>3U)); W[3]+=W[12]; W[3]+=(rotr(W[1],17)^rotr(W[1],19)^(W[1]>>10U)); -W[20]+=W[3]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[51]; -W[16]+=W[20]; -W[20]+=(rotr(W[21],2)^rotr(W[21],13)^rotr(W[21],22)); +Vals[4]+=W[3]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[51]; +Vals[0]+=Vals[4]; +Vals[4]+=(rotr(Vals[5],2)^rotr(Vals[5],13)^rotr(Vals[5],22)); W[4]+=(rotr(W[5],7)^rotr(W[5],18)^(W[5]>>3U)); W[4]+=W[13]; W[4]+=(rotr(W[2],17)^rotr(W[2],19)^(W[2]>>10U)); -W[19]+=W[4]; -W[19]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[19]+=ch(W[16],W[17],W[18]); -W[19]+=K[52]; -W[20]+=Ma(W[23],W[21],W[22]); -W[23]+=W[19]; -W[19]+=(rotr(W[20],2)^rotr(W[20],13)^rotr(W[20],22)); -W[19]+=Ma(W[22],W[20],W[21]); +Vals[3]+=W[4]; +Vals[3]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[3]+=ch(Vals[0],Vals[1],Vals[2]); +Vals[3]+=K[52]; +Vals[4]+=Ma(Vals[7],Vals[5],Vals[6]); +Vals[7]+=Vals[3]; +Vals[3]+=(rotr(Vals[4],2)^rotr(Vals[4],13)^rotr(Vals[4],22)); +Vals[3]+=Ma(Vals[6],Vals[4],Vals[5]); W[5]+=(rotr(W[6],7)^rotr(W[6],18)^(W[6]>>3U)); W[5]+=W[14]; W[5]+=(rotr(W[3],17)^rotr(W[3],19)^(W[3]>>10U)); -W[18]+=W[5]; -W[18]+=(rotr(W[23],6)^rotr(W[23],11)^rotr(W[23],25)); -W[18]+=ch(W[23],W[16],W[17]); -W[18]+=K[53]; -W[22]+=W[18]; -W[18]+=(rotr(W[19],2)^rotr(W[19],13)^rotr(W[19],22)); +Vals[2]+=W[5]; +Vals[2]+=(rotr(Vals[7],6)^rotr(Vals[7],11)^rotr(Vals[7],25)); +Vals[2]+=ch(Vals[7],Vals[0],Vals[1]); +Vals[2]+=K[53]; +Vals[6]+=Vals[2]; +Vals[2]+=(rotr(Vals[3],2)^rotr(Vals[3],13)^rotr(Vals[3],22)); W[6]+=(rotr(W[7],7)^rotr(W[7],18)^(W[7]>>3U)); W[6]+=W[15]; W[6]+=(rotr(W[4],17)^rotr(W[4],19)^(W[4]>>10U)); -W[17]+=W[6]; -W[17]+=(rotr(W[22],6)^rotr(W[22],11)^rotr(W[22],25)); -W[17]+=ch(W[22],W[23],W[16]); -W[17]+=K[54]; -W[18]+=Ma(W[21],W[19],W[20]); -W[21]+=W[17]; -W[17]+=(rotr(W[18],2)^rotr(W[18],13)^rotr(W[18],22)); -W[17]+=Ma(W[20],W[18],W[19]); +Vals[1]+=W[6]; +Vals[1]+=(rotr(Vals[6],6)^rotr(Vals[6],11)^rotr(Vals[6],25)); +Vals[1]+=ch(Vals[6],Vals[7],Vals[0]); +Vals[1]+=K[54]; +Vals[2]+=Ma(Vals[5],Vals[3],Vals[4]); +Vals[5]+=Vals[1]; +Vals[1]+=(rotr(Vals[2],2)^rotr(Vals[2],13)^rotr(Vals[2],22)); +Vals[1]+=Ma(Vals[4],Vals[2],Vals[3]); W[7]+=(rotr(W[8],7)^rotr(W[8],18)^(W[8]>>3U)); W[7]+=W[0]; W[7]+=(rotr(W[5],17)^rotr(W[5],19)^(W[5]>>10U)); -W[16]+=W[7]; -W[16]+=(rotr(W[21],6)^rotr(W[21],11)^rotr(W[21],25)); -W[16]+=ch(W[21],W[22],W[23]); -W[16]+=K[55]; -W[20]+=W[16]; -W[16]+=(rotr(W[17],2)^rotr(W[17],13)^rotr(W[17],22)); +Vals[0]+=W[7]; +Vals[0]+=(rotr(Vals[5],6)^rotr(Vals[5],11)^rotr(Vals[5],25)); +Vals[0]+=ch(Vals[5],Vals[6],Vals[7]); +Vals[0]+=K[55]; +Vals[4]+=Vals[0]; +Vals[0]+=(rotr(Vals[1],2)^rotr(Vals[1],13)^rotr(Vals[1],22)); W[8]+=(rotr(W[9],7)^rotr(W[9],18)^(W[9]>>3U)); W[8]+=W[1]; W[8]+=(rotr(W[6],17)^rotr(W[6],19)^(W[6]>>10U)); -W[23]+=W[8]; -W[23]+=(rotr(W[20],6)^rotr(W[20],11)^rotr(W[20],25)); -W[23]+=ch(W[20],W[21],W[22]); -W[23]+=K[56]; -W[16]+=Ma(W[19],W[17],W[18]); -W[19]+=W[23]; -W[23]+=(rotr(W[16],2)^rotr(W[16],13)^rotr(W[16],22)); -W[23]+=Ma(W[18],W[16],W[17]); +Vals[7]+=W[8]; +Vals[7]+=(rotr(Vals[4],6)^rotr(Vals[4],11)^rotr(Vals[4],25)); +Vals[7]+=ch(Vals[4],Vals[5],Vals[6]); +Vals[7]+=K[56]; +Vals[0]+=Ma(Vals[3],Vals[1],Vals[2]); +Vals[3]+=Vals[7]; +Vals[7]+=(rotr(Vals[0],2)^rotr(Vals[0],13)^rotr(Vals[0],22)); +Vals[7]+=Ma(Vals[2],Vals[0],Vals[1]); W[9]+=(rotr(W[10],7)^rotr(W[10],18)^(W[10]>>3U)); W[9]+=W[2]; W[9]+=(rotr(W[7],17)^rotr(W[7],19)^(W[7]>>10U)); -W[22]+=W[9]; -W[22]+=(rotr(W[19],6)^rotr(W[19],11)^rotr(W[19],25)); -W[22]+=ch(W[19],W[20],W[21]); -W[22]+=K[57]; +Vals[6]+=W[9]; +Vals[6]+=(rotr(Vals[3],6)^rotr(Vals[3],11)^rotr(Vals[3],25)); +Vals[6]+=ch(Vals[3],Vals[4],Vals[5]); +Vals[6]+=K[57]; W[10]+=(rotr(W[11],7)^rotr(W[11],18)^(W[11]>>3U)); W[10]+=W[3]; W[10]+=(rotr(W[8],17)^rotr(W[8],19)^(W[8]>>10U)); -W[21]+=W[10]; -W[18]+=W[22]; -W[21]+=(rotr(W[18],6)^rotr(W[18],11)^rotr(W[18],25)); -W[21]+=ch(W[18],W[19],W[20]); -W[21]+=K[58]; +Vals[5]+=W[10]; +Vals[2]+=Vals[6]; +Vals[5]+=(rotr(Vals[2],6)^rotr(Vals[2],11)^rotr(Vals[2],25)); +Vals[5]+=ch(Vals[2],Vals[3],Vals[4]); +Vals[5]+=K[58]; W[11]+=(rotr(W[12],7)^rotr(W[12],18)^(W[12]>>3U)); W[11]+=W[4]; W[11]+=(rotr(W[9],17)^rotr(W[9],19)^(W[9]>>10U)); -W[20]+=W[11]; -W[17]+=W[21]; -W[20]+=(rotr(W[17],6)^rotr(W[17],11)^rotr(W[17],25)); -W[20]+=ch(W[17],W[18],W[19]); -W[20]+=K[59]; +Vals[4]+=W[11]; +Vals[1]+=Vals[5]; +Vals[4]+=(rotr(Vals[1],6)^rotr(Vals[1],11)^rotr(Vals[1],25)); +Vals[4]+=ch(Vals[1],Vals[2],Vals[3]); +Vals[4]+=K[59]; W[12]+=(rotr(W[13],7)^rotr(W[13],18)^(W[13]>>3U)); W[12]+=W[5]; W[12]+=(rotr(W[10],17)^rotr(W[10],19)^(W[10]>>10U)); -W[23]+=W[12]; -W[16]+=W[20]; -W[23]+=W[19]; -W[23]+=(rotr(W[16],6)^rotr(W[16],11)^rotr(W[16],25)); -W[23]+=ch(W[16],W[17],W[18]); -//W[23]+=K[60]; diffed from 0xA41F32E7 +Vals[7]+=W[12]; +Vals[0]+=Vals[4]; +Vals[7]+=Vals[3]; +Vals[7]+=(rotr(Vals[0],6)^rotr(Vals[0],11)^rotr(Vals[0],25)); +Vals[7]+=ch(Vals[0],Vals[1],Vals[2]); +//Vals[7]+=K[60]; diffed from 0xA41F32E7 #define FOUND (0x80) #define NFLAG (0x7F) #if defined(VECTORS4) - W[23] ^= 0x136032ED; - bool result = W[23].x & W[23].y & W[23].z & W[23].w; + Vals[7] ^= 0x136032ED; + bool result = Vals[7].x & Vals[7].y & Vals[7].z & Vals[7].w; if (!result) { - if (!W[23].x) + if (!Vals[7].x) output[FOUND] = output[NFLAG & nonce.x] = nonce.x; - if (!W[23].y) + if (!Vals[7].y) output[FOUND] = output[NFLAG & nonce.y] = nonce.y; - if (!W[23].z) + if (!Vals[7].z) output[FOUND] = output[NFLAG & nonce.z] = nonce.z; - if (!W[23].w) + if (!Vals[7].w) output[FOUND] = output[NFLAG & nonce.w] = nonce.w; } #elif defined(VECTORS2) - W[23] ^= 0x136032ED; - bool result = W[23].x & W[23].y; + Vals[7] ^= 0x136032ED; + bool result = Vals[7].x & Vals[7].y; if (!result) { - if (!W[23].x) + if (!Vals[7].x) output[FOUND] = output[NFLAG & nonce.x] = nonce.x; - if (!W[23].y) + if (!Vals[7].y) output[FOUND] = output[NFLAG & nonce.y] = nonce.y; } #else - if (W[23] == 0x136032ED) + if (Vals[7] == 0x136032ED) output[FOUND] = output[NFLAG & nonce] = nonce; #endif }