Simple one-hot state transition 3
1.Decade counter2.Four-bit binary counter3.Decade counter again4.Slow decade counter5.Counter 1-126.Counter 10007.4-digit decimal counter8.12-hour clock9.Hdlbits博文分布10.4-bit shift register11.Left/right rotator12.Left/right arithmetic shift by 1 or 813.5-bit LFSR14.3-bit LFSR15.32-bit LFSR16.Shift register17.Shift register(2)18.3-input LUT19.Rule 9020.Rule 11021.Conway's Game of Life 16x1622.Simple FSM1(asynchronous reset)23.Simple FSM1(synchronous reset)24.Simple FSM2(asynchronous reset)25.Simple FSM2(synchronous reset)26.Simple state transition 3
27.Simple one-hot state transition 3
28.Simple FSM 3(asynchronous reset)29.Simple FSM 3(synchronous reset)30.Design a Moore FSM31.Lemmings 132.Lemmings 233.Lemmings 334.Lemmings 435.One-hot FSM36.PS/2 packet parser37.PS/2 packet parser and datapath38.Serial receiver39.Serial receiver and datapath40.Serial receiver with parity checking41.Sequence recognition42.Q8:Design a Mealy FSM43.Q5a:Serial two's complementer(Moore FSM)44.Q5b:Serial two's complementer(Moore FSM)45.Q3a:FSM46.Q3b:FSM47.Q3c:FSM logic48.Q6b:FSM next-state logic49.Q6c:FSM next-state logic50.Q6:FSM51.Q2a:FSM52.Q2:One-hot FSM equations53.Q2a: FSM54.Q2b:Another FSM55.Counter with period 100056.4-bit shift register and down counter57.FSM:Sequence 1101 recognizer58.FSM:Enable shift register59.FSM:The complete FSM60.The complete timer61.FSM:One-hot logic equations62.UARTThe following is the state transition table for a Moore state machine with one input, one output, and four states. Use the following one-hot state encoding: A=4'b0001, B=4'b0010, C=4'b0100, D=4'b1000.
Derive state transition and output logic equations by inspection assuming a one-hot encoding. Implement only the state transition logic and output logic (the combinational logic portion) for this state machine. (The testbench will test with non-one hot inputs to make sure you're not trying to do something more complicated).
module top_module(
input in,
input [3:0] state,
output [3:0] next_state,
output out); //
parameter A=0, B=1, C=2, D=3;
// State transition logic: Derive an equation for each state flip-flop.
assign next_state[A] = ((state[A])&&(!in))||((state[C])&&(!in));
assign next_state[B] = ((state[A])&&(in))||((state[B])&&(in))||((state[D])&&(in));
assign next_state[C] = ((state[B])&&(!in))||((state[D])&&(!in));
assign next_state[D] = ((state[C])&&(in));
// Output logic:
assign out = (state[D])?1:0;
endmodule
这个题目中表示state是否是我们需要的状态的写法可以学学next_state[A]
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