Moteur de recherche & Synthèse des "Midits" sur le jeu "Sur la trace de la Chouette d'Or ®"

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01/05/2022 - Enregistrement 25 Part 2 - 10:00 : Solutions - A place for several puzzles

(Q - nlc: there was a question asked to you during the conference and you gave a politician's answer, I didn't understand anything...)

MB : ha that doesn't sound like me [laughs]

(Q - nlc: however we debriefed with colleagues and I am obviously not the only one. The question was very simple, I repeat, it was simply to say, as we know that it there are places to find in the puzzles, in most of them, places to find as a solution, the question asked was to know if several puzzles could give the same place as a result, I personally did not have I didn't understand the answer...)

MB : my opinion is that the best way to understand my answer is to imagine that I didn't want to answer...Judie is here, I would really like her to read this question to us, because between us, it was not stated as clearly as what you just said, I remember it very well.

(Q - nlc: it was Olivier's question and I think it was asked in the same way...)

MB : could Judie confirm it, I would like the exact text...go relax!

(Q - nlc: can several puzzles give the same location as a solution?)

MB : can several puzzles give me the same place as a solution... that's the concept, I think you are alluding to the concept of Greenland there, as I imagined it.

(Q - nlc: I imagine that you think of Greenland as a zone, that's not what I'm saying, I'm not talking about a zone, I'm really talking about a solution of a enigma...)

MB : you are talking about a specific place or an area, a specific point or an area, that's it, tell me.

(Q - nlc: a solution like enigmas...)

MB : I think Judie found the question

(Q- Judie: the exact title was "is it possible for several enigmas to give the same location"?)
(Q - nlc: I understood as a solution to the riddle since we know that most of the riddles give...)


MB : you all know that Judie is Norman, I'm going to give you a Norman answer: it's not impossible.