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[/] [ft816float/] [trunk/] [rtl/] [verilog2/] [fpSqrt.sv] - Rev 72
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// ============================================================================// __// \\__/ o\ (C) 2018-2020 Robert Finch, Waterloo// \ __ / All rights reserved.// \/_// robfinch<remove>@finitron.ca// ||//// fpSqrt.v// - floating point square root// - parameterized width// - IEEE 754 representation////// This source file is free software: you can redistribute it and/or modify// it under the terms of the GNU Lesser General Public License as published// by the Free Software Foundation, either version 3 of the License, or// (at your option) any later version.//// This source file is distributed in the hope that it will be useful,// but WITHOUT ANY WARRANTY; without even the implied warranty of// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the// GNU General Public License for more details.//// You should have received a copy of the GNU General Public License// along with this program. If not, see <http://www.gnu.org/licenses/>.//// Floating Point Multiplier / Divider//// ============================================================================import fp::*;module fpSqrt(rst, clk, ce, ld, a, o, done, sqrinf, sqrneg);localparam pShiftAmt =FPWID==80 ? 48 :FPWID==64 ? 36 :FPWID==32 ? 7 : (FMSB+1-16);input rst;input clk;input ce;input ld;input [MSB:0] a;output reg [EX:0] o;output done;output sqrinf;output sqrneg;// registered outputsreg sign_exe;reg inf;reg overflow;reg underflow;wire so;wire [EMSB:0] xo;wire [FX:0] mo;// constantswire [EMSB:0] infXp = {EMSB+1{1'b1}}; // infinite / NaN - all ones// The following is the value for an exponent of zero, with the offset// eg. 8'h7f for eight bit exponent, 11'h7ff for eleven bit exponent, etc.wire [EMSB:0] bias = {1'b0,{EMSB{1'b1}}}; //2^0 exponent// The following is a template for a quiet nan. (MSB=1)wire [FMSB:0] qNaN = {1'b1,{FMSB{1'b0}}};// variableswire [EMSB+2:0] ex1; // sum of exponentswire [FX:0] sqrto;// Operandswire sa; // sign bitwire [EMSB:0] xa; // exponent bitswire [FMSB+1:0] fracta;wire a_dn; // a/b is denormalizedwire az;wire aInf;wire aNan;wire done1;wire [7:0] lzcnt;wire [MSB:0] aa;// -----------------------------------------------------------// - decode the input operand// - derive basic information// - calculate exponent// - calculate fraction// -----------------------------------------------------------fpDecompReg u1(.clk(clk),.ce(ce),.i(a),.o(aa),.sgn(sa),.exp(xa),.fract(fracta),.xz(a_dn),.vz(az),.inf(aInf),.nan(aNan));assign ex1 = xa + 8'd1;assign so = 1'b0; // square root of positive numbers onlyassign xo = (ex1 >> 1) + (bias >> 1); // divide by 2 cuts the bias in half, so 1/2 of it is added back in.assign mo = aNan ? {1'b1,aa[FMSB:0],{FMSB+1{1'b0}}} : (sqrto << pShiftAmt);assign sqrinf = aInf;assign sqrneg = !az & so;wire [FMSB+2:0] fracta1 = ex1[0] ? {1'b0,fracta} << 1 : {2'b0,fracta};wire ldd;delay1 #(1) u3 (.clk(clk), .ce(ce), .i(ld), .o(ldd));isqrt #(FX+1) u2(.rst(rst),.clk(clk),.ce(ce),.ld(ldd),.a({1'b0,fracta1,{FMSB+1{1'b0}}}),.o(sqrto),.done(done));always @*casez({aNan,sqrinf,sqrneg})3'b1??: o <= {sa,xa,mo};3'b01?: o <= {sa,1'b1,qNaN|`QSQRTINF,{FMSB+1{1'b0}}};3'b001: o <= {sa,1'b1,qNaN|`QSQRTNEG,{FMSB+1{1'b0}}};default: o <= {so,xo,mo};endcaseendmodulemodule fpSqrtnr(rst, clk, ce, ld, a, o, rm, done, inf, sqrinf, sqrneg);input rst;input clk;input ce;input ld;input [MSB:0] a;output [MSB:0] o;input [2:0] rm;output done;output inf;output sqrinf;output sqrneg;wire [EX:0] o1;wire inf1;wire [MSB+3:0] fpn0;wire done1;fpSqrt #(FPWID) u1 (rst, clk, ce, ld, a, o1, done1, sqrinf, sqrneg);fpNormalize #(FPWID) u2(.clk(clk), .ce(ce), .under_i(1'b0), .i(o1), .o(fpn0) );fpRound #(FPWID) u3(.clk(clk), .ce(ce), .rm(rm), .i(fpn0), .o(o) );delay2 #(1) u5(.clk(clk), .ce(ce), .i(inf1), .o(inf));delay2 #(1) u8(.clk(clk), .ce(ce), .i(done1), .o(done));endmodule
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