In this post, we will code the OR gate using three modeling styles available in Verilog: Gate Level, Dataflow, and Behavioral modeling. These are just modeling styles and do not affect the final hardware design that we are going to make. In every model, we get the same results, but abstraction levels and coding approaches are different. Let’s start with Gate Level modeling for the OR gate.
Gate Level modeling
Designing a complex circuit using basic logic gates is the goal of gate-level modeling. We specify the gates of the circuit in our code. Verilog supports describing circuits using basic logic gates as predefined primitives. These primitives are instantiated like modules except that they are predefined in Verilog and do not need a module definition.
Logic Circuit of the OR gate
Verilog code for OR gate using gate-level modeling
We can start writing the hardware description for the OR gate as follows:
module OR_2(output Y, input A, B);
We begin by declaring the module.
module, a basic building block in Verilog HDL is a keyword here to declare the module’s name. OR_2 is the identifier. Identifiers are how we name the module. The list in parenthesis is the port list containing input and output ports. Then we write:
or(Y, A, B); endmodule
Verilog has this functionality to describe the circuit at the gate level. Here
or is the operation performed on A, B, to get output Y.
endmodule terminates the module.
Here, you can look on the complete code:
module OR_2_gate_level(output Y, input A, B); or(Y, A, B); endmodule
Data flow modeling
Compared to gate-level modeling, dataflow modeling is a higher level of abstraction. Dataflow modeling describes the circuits by their function rather than by their gate structure. That becomes handy because gate-level modeling becomes very complicated for large circuits because let’s face it, a digital circuit with a bunch of gates can seem quite daunting.
Hence, dataflow modeling is a very important way of implementing the design. We require the boolean logic equation and continuous assignment statements to build the designs. The continuous assignments are made using the keyword
assign. You’ll see how these are used in a bit while.
Equation of the OR gate
The boolean equation of an OR gate is Y = A + B.
Verilog code for OR gate using data-flow modeling
We would again start by declaring the module.
module OR_2_data_flow (output Y, input A, B);
Then we use assignment statements in data flow modeling. Using
assign Y = A | B; endmodule
Just like the
or operation, the
| operator performs the operation of the inputs we write. Then
endmodule is used to terminate the module.
Behavioral modeling is the highest level of abstraction in the Verilog HDL. Behavioral models in Verilog contain procedural statements, which control the simulation and manipulate variables of the data types. This level of abstraction simulates the behavior of the circuits without specifying the details.
We are not concerned about the fact that whether the circuit is implemented, for example, using NAND gates or NOR gates design. We are only focussed on the behavior of the design. Let’s have a look at the truth table.
Truth Table for OR gate
|A||B||Y(A or B)|
Equation from the truth table
Simply by minimization, (or you may arrive by k-maps), we can state that:
Y = A + B or say Y = A or B.
Verilog code for OR gate using behavioral modeling
Again, we begin by declaring module, setting up identifier as
OR_2_behavioral, and the port list.
module OR_2_behavioral (output reg Y, input A, B);
In this case, the port list includes the output and input ports. When our level of abstraction is behavioral level, then we use reg datatype in the output ports. The
reg data object holds its value from one procedural assignment statement to the next and means it holds its value over simulation data cycles.
Then we write, always @ (A or B) begin ..... end
always statement, a procedural statement in Verilog, we run the program sequentially.
(A, B) is known as the sensitivity list or the trigger list. The sensitivity list includes all input signals used by the
always block. It controls when the statements in the always block are to be evaluated.
@ is a part of the syntax, used before the sensitivity list. In Verilog,
begin embarks and
end concludes any block which contains more than one statement in it.
Note that the always statement
always @(Y, A) could be written as
always @ *.
* would mean that the code itself has to decide on the input signals of the sensitivity list. Now, we have,
always @ (A or B) begin if (A == 1'b0 & B == 1'b0) begin Y = 1'b0; end else Y = 1'b1; end
The condition for the OR gate is that if both the inputs are low, then the output is also low, else in every other condition that has to be high.
if (A == 1'b0 & B == 1'b0) states that if both A and B are 0, then Y has to be 0, else 1.
Here is the full code:
module OR_2_behavioral (output reg Y, input A, B); always @ (A or B) begin if (A == 1'b0 & B == 1'b0) begin Y = 1'b0; end else Y = 1'b1; end endmodule
RTL schematic of OR gate
Testbench of the OR gate using Verilog
The file to be included and the name of the module changes, but the basic structure of the testbench remains the same in all the three modeling styles.
`include "OR_2_behavioral.v" module OR_2_behavioral_tb; reg A, B; wire Y; OR_2_behavioral Indtance0 (Y, A, B); initial begin A = 0; B = 0; #1 A = 0; B = 1; #1 A = 1; B = 0; #1 A = 1; B = 1; end initial begin $monitor ("%t | A = %d| B = %d| Y = %d", $time, A, B, Y); $dumpfile("dump.vcd"); $dumpvars(); end endmodule
Correctly depicting that whenever any of the input is high, the output is also high else the output is low.