The Function $($description$)$

Design a logic system that has eight inputs $($a$1,$a$2,$a$3,$a$4,$a$5,$a$6,$a$7,$a$8)$ and two outputs $($f$1,$ f$2).$

LED $\backslash$#$1($f$1)$ is ON$/\text{'}1\text{'}$ when at least two inputs next to each other are LOW$/\text{'}$O$\text{'}.$

LED $\backslash$#$2($f$2)$ is ON$/\text{'}1\text{'}$ when at least $3$ inputs next to each are HIGH$/\text{'}1\text{'},$ AND the least significant input $($a$8)$ is LOW$/\text{'}0\text{'}.$

Design a logic system that has eight inputs and two LED outputs.

Use your eight pin dip switches as your inputs. Design your solution in Verilog, program your device.

Examples:

$-$ these inputs: $01110000$; will set both $\text{'}$f$1\text{'}\backslash$& $\text{'}$f$2\text{'}$ High$/\text{'}1\text{'}).$

$-$ these inputs: $01010101$; will set both $\text{'}$f$1\text{'}\backslash$& $\text{'}$f$2\text{'}$ LOW$/\text{'}0\text{'}).$

$-$ these inputs: $01101110$; will set $\text{'}$f$1\text{'}$ LOW$/\text{'}0\text{'}\backslash$& $\text{'}$f$2\text{'}$ High$/\text{'}1\text{'}).$

$-$ these inputs: $11100011$; will set $\text{'}$f$1$'High$/\text{'}1\text{'}\backslash$& $\text{'}$f$2\text{'}$ LOW$/\text{'}0\text{'}).$

Design your solution in Verilog, program your device, and demo your solution to your instructor $($using K$-$maps is length; hence discouraged$).$

Activities:

$1.$ Launch Quartus using Quartus tutorial provided.

$2.$ Use the Quartus tutorial provided to simulate the Verilog design.

$3.$ Write a test$-$bench to test all input combinations of the design.

$4.$ Check Modelsim waveform results in comparison to the Truth table of the functions $($ f $1\backslash$& f$2).$

Assignment:

$1.$ Include these in lab report; Verilog circuit Design $\backslash$& Test$-$bench codes, ModelSim Waveform results

$2.$ Write $\backslash$& submit "Lab $\backslash (7-8\backslash )$ report" with all details on;

$-$ preparation, results, comparison of Simulated results $\backslash$& Truth table$/$expected values of each design in a table form, and conclusion$/$s$.$