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lza cleanup
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@ -37,28 +37,28 @@ module fmalza( // [Schmookler & Nowka, Leading zero anticipation and detection,
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output logic [$clog2(3*`NF+7)-1:0] SCnt // normalization shift count for the positive result
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);
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localparam WIDTH = 3*`NF+7;
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localparam WIDTH = 3*`NF+6;
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logic [WIDTH-1:0] F;
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logic [WIDTH-2:0] B, P, G, K;
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logic [WIDTH-2:0] Pp1, Gm1, Km1;
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logic [WIDTH:0] F;
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logic [WIDTH-1:0] B, P, G, K;
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logic [WIDTH-1:0] Pp1, Gm1, Km1;
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assign B = {{(`NF+2){1'b0}}, Pm}; // Zero extend product
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assign P = A[WIDTH-2:0]^B;
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assign G = A[WIDTH-2:0]&B;
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assign K= ~A[WIDTH-2:0]&~B;
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assign P = A^B;
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assign G = A&B;
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assign K= ~A&~B;
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assign Pp1 = {sub, P[WIDTH-2:1]};
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assign Gm1 = {G[WIDTH-3:0], Cin};
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assign Km1 = {K[WIDTH-3:0], ~Cin};
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assign Pp1 = {sub, P[WIDTH-1:1]};
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assign Gm1 = {G[WIDTH-2:0], Cin};
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assign Km1 = {K[WIDTH-2:0], ~Cin};
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// Apply function to determine Leading pattern
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// - note: the paper linked above uses the numbering system where 0 is the most significant bit
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//f[n] = ~P[n]&P[n-1] note: n is the MSB
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//f[i] = (P[i+1]&(G[i]&~K[i-1] | K[i]&~G[i-1])) | (~P[i+1]&(K[i]&~K[i-1] | G[i]&~G[i-1]))
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assign F[WIDTH-1] = ~sub&P[WIDTH-2];
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assign F[WIDTH-2:0] = (Pp1&(G&~Km1 | K&~Gm1)) | (~Pp1&(K&~Km1 | G&~Gm1));
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assign F[WIDTH] = ~sub&P[WIDTH-1];
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assign F[WIDTH-1:0] = (Pp1&(G&~Km1 | K&~Gm1)) | (~Pp1&(K&~Km1 | G&~Gm1));
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lzc #(WIDTH) lzc (.num(F), .ZeroCnt(SCnt));
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lzc #(WIDTH+1) lzc (.num(F), .ZeroCnt(SCnt));
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endmodule
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