Solution

To solve this, we must systematically test who the “Completely Honest” (True/True) influencer is. Once we find the person whose honesty doesn’t create a logical paradox, the rest of the puzzle falls into place.

Test 1: What if Emma is Completely Honest? If Emma is completely honest, both of her statements must be True. Her second statement is, “I am one of the partially honest influencers.” If this statement is True, then she cannot be completely honest. This is an immediate paradox. Emma is not completely honest.

Test 2: What if Nadia is Completely Honest? If Nadia is completely honest, her first statement (“Liam is the one who is completely honest”) must be True. However, the rules state there is only one completely honest influencer. They cannot both be completely honest. Nadia is not completely honest.

Test 3: What if Liam is Completely Honest? If Liam is completely honest, his first statement is True (“Nadia’s first statement is true”). This means Nadia’s first statement (“Liam is completely honest”) is indeed True. So far, so good. However, Liam’s second statement must also be True (“Jack’s second statement is a lie”). This means Jack’s second statement (“Emma is partially honest”) is False. If it is False that Emma is partially honest, Emma must be either Completely Honest or Completely Dishonest. We already know Liam is the Completely Honest one, so Emma would have to be Completely Dishonest. If Emma is Completely Dishonest, both her statements are False. Her second statement (“I am partially honest”) is indeed False. But her first statement (“Jack is completely dishonest”) would also have to be False, which means Jack is NOT completely dishonest. Since Liam is Completely Honest and Emma is Completely Dishonest, Jack and Nadia must be the Partially Honest ones. But we just deduced from Liam’s logic that Jack’s second statement (“Emma is partially honest”) is False (because Emma is Completely Dishonest). If Jack is Partially Honest, his first statement (“I am completely honest”) is obviously False. This makes Jack’s statements False/False. But we just said Jack isn’t the Completely Dishonest one! Paradox. Liam is not completely honest.

Test 4: Jack MUST be Completely Honest! By elimination, Jack is the Completely Honest influencer. Let’s trace the logic to prove it works perfectly:

1. Jack (Completely Honest):

   • Statement 1: “I am completely honest.” -> True

   • Statement 2: “Emma is partially honest.” -> True

2. Emma (Partially Honest):

   • Since we know she is partially honest, her Statement 2 (“I am partially honest”) -> True

   • Because she is partially honest, her other statement must be False. Statement 1 (“Jack is completely dishonest”) -> False (Which makes sense, because Jack is completely honest!)

3. Liam (Completely Dishonest):

   • Liam’s Statement 2 is “Jack’s second statement is a lie.” We know Jack’s second statement is True, making Liam’s statement -> False.

   • Liam’s Statement 1 is “Nadia’s first statement is true.” Since Liam must be the completely dishonest one, this statement must also be -> False.

4. Nadia (Partially Honest):

   • Because Liam’s Statement 1 is False, Nadia’s first statement (“Liam is completely honest”) must be -> False (Which makes sense, because Liam is completely dishonest).

   • Since Nadia must be the other partially honest influencer, her second statement must be True. Her Statement 2 is “Emma’s first statement is a lie.” As we proved in step 2, Emma’s first statement is a lie! -> True.

The logic loop closes perfectly without a single contradiction!

Final Answer:

• Jack was Completely Honest.

• Liam was Completely Dishonest.

• Nadia and Emma were Partially Honest.