## Difference between onehot and binary encoding?

### Difference between onehot and binary encoding?

Difference between onehot and binary encoding?

### Re: Difference between onehot and binary encoding?

Common classifications used to describe the state encoding of an FSM are Binary (or highly encoded) and One hot.

A

flip-flops required is equal to the ceiling of the log-base-2 of the number of states in the FSM.

A

a one hot FSM design. For a state machine with 9- 16 states, a binary FSM only requires 4 flip-flops while a onehot FSM requires a flip-flop for each state in the design.

FPGA vendors frequently recommend using a onehot state encoding style because flip-flops are plentiful in an FPGA and the combinational logic required to implement a onehot FSM design is typically smaller than most binary encoding styles. Since FPGA performance is typically related to the combinational logic size of the FPGA design, onehot FSMs typically run faster than a binary encoded. FSM with larger combinational logic blocks.

A

**binary-encoded**FSM design only requires as many flip-flops as are needed to uniquely encode the number of states in the state machine. The actual number offlip-flops required is equal to the ceiling of the log-base-2 of the number of states in the FSM.

A

**onehot**FSM design requires a flip-flop for each state in the design and only one flip-flop (the flip-flop representing the current or "hot" state) is set at a time ina one hot FSM design. For a state machine with 9- 16 states, a binary FSM only requires 4 flip-flops while a onehot FSM requires a flip-flop for each state in the design.

FPGA vendors frequently recommend using a onehot state encoding style because flip-flops are plentiful in an FPGA and the combinational logic required to implement a onehot FSM design is typically smaller than most binary encoding styles. Since FPGA performance is typically related to the combinational logic size of the FPGA design, onehot FSMs typically run faster than a binary encoded. FSM with larger combinational logic blocks.