“Entrapment” is the action of tricking someone into committing a crime in order to secure their prosecution. Is a honeypot entrapment?
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“Entrapment” is the action of tricking someone into committing a crime in order to secure their prosecution. Is a honeypot entrapment?
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- 1. Lupin: The True Story of the Queen's Necklace He enters an auction held under the glass pyramid in the Louvre and steals the famous Queen's Necklace, which will sell for 17 million euros. The safe password, which Lupine entered as 5144 on his first try, is incorrect. This precious jewel is kept in a highly secure safe. After the 4th attempt, the 8445 password he entered was accepted and he succeeded in getting the jewel. If his 5th attempt was wrong, he would be surrounded by cops. Write the code that tells the story of Lupin. Follow the below tips: ■ Create an input screen Use the while or for loops with if command If the password is correct show "password accepted", otherwise "password is incorrect" messages on screen. If the password is entered incorrectly 5 times, show "The safe has been locked" message.After conducting an investigation, the legal department reached the conclusion that fraud had been committed. Recover buried verbs and convert zombie nouns.Find a proposition with three variables p,q and r that is true when p and q are true, and r is false, and false otherwise. Construct a truth table to verify your answer
- Inference Given the premises: If the steak is well done, it’s overcooked. If the steak is overcooked, the fire alarm will go off. Either the batteries have been changed or the fire alarm will not go off. The batteries have only been changed if the ladder is in the room. The ladder is not in the room. Conclude that the steak is not well done. These premises don’t make sense in the real world. Why? How can you change the premises so that they make sense in the real world? (They don’t have to end up perfectly correct, but they need to avoid the obvious problems you uncover in part B.)Consider a proof system P in the style of box-proof which only have one logical connective A. The system only has one rule given by: [X] Y YAX Here, X and Y can represent any formula. Tick each that applies. In the proof system P it is possible to derive the formula ((AAC)AB)AA In the proof system P it is possible to derive AA(AA A) In the proof system P it is possible to derive the formula AAA In the proof system P it is possible to derive (AAA)^ A In the proof system P it is not possible to derive (AA B)A(BAA)Give some instances of the rules-breaking that both Phantom and Dirty engage in.
- Directions: For each proof, you must include (i.e., write) the premises in that proof. I do not want to see any proofs without premises. YOU CANNOT USE CONDITIONAL PROOF (CP), INDIRECT PROOF (IP), and ASSUMED PREMISES (A). Additionally, use only the 18 rules of inference found in the text and in the notes. You will lose points if you use any of the inference rules Resolution, Contradiction, Transposition, Idempotence and Identity.There is almost always some sort of physical harm as a result of theft. For instance, if your automobile is stolen, you can experience financial loss, annoyance (since you'll have no way to go around), and mental suffering (because of invasion of your personal property and space). Which of the following three types of harm could be caused by a firm stealing computer equipment?