: BCD uses only 0–9; combinations 1010–1111 are invalid. 3. The Double‑Dabble Algorithm The Double‑Dabble (or shift‑and‑add‑3) algorithm converts binary to BCD without division or multiplication, making it ideal for hardware implementation.
Here’s a comprehensive write-up on , suitable for a technical blog, documentation, or academic submission. Binary to BCD Conversion in Verilog 1. Introduction In digital systems, binary numbers are the native representation, but many human‑interface devices (like 7‑segment displays, LCDs, or real‑time clocks) require Binary Coded Decimal (BCD) format. BCD represents each decimal digit of a number by a separate 4‑bit binary code. Binary To Bcd Verilog Code
// Add 3 to digits > 4 for (j = 0; j < BCD_DIGITS; j = j + 1) begin if (bcd_reg[4*j +: 4] > 4) bcd_reg[4*j +: 4] = bcd_reg[4*j +: 4] + 3; end end : BCD uses only 0–9; combinations 1010–1111 are invalid
bcd = bcd_reg; end endmodule module tb_bin2bcd; reg [7:0] binary; wire [11:0] bcd; Here’s a comprehensive write-up on , suitable for
for (i = 0; i < BIN_WIDTH; i = i + 1) begin // Shift left bcd_reg = bcd_reg[4*BCD_DIGITS-2:0], bin_reg[BIN_WIDTH-1]; bin_reg = bin_reg[BIN_WIDTH-2:0], 1'b0;
for (i = 0; i < BINARY_WIDTH; i = i + 1) begin // Shift left by 1: bring next binary bit into LSB of temp temp = temp[4*BCD_DIGITS-2:0], bin[BINARY_WIDTH-1]; bin = bin[BINARY_WIDTH-2:0], 1'b0;