MHB What's the Logic of this Application using Math

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The application features four screens, each displaying numbers and asking users if their age is among them. Users respond with "Yes" or "No," which narrows down the possibilities. The logic appears to rely on binary testing, where each answer eliminates a portion of potential ages. However, the current setup may not provide enough information to accurately determine a user's age within just four screens, as it leaves multiple possibilities remaining. Additional queries may be necessary for the algorithm to function effectively.
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View attachment 6380View attachment 6381View attachment 6382

Here i attached some mobile application screenshots
I want to know the logic of this application

1:- It have four screens and every screen have numbers.
2:-Application asked on every screen "Do you Know your age is here in these numbers".
3:-If i see the number is on the screen then i pressed "Yes" otherwise press "NO".
4:-This procedure repeat 4 times and application fined out the number or age that is in my mind.

Help me the Logic of this Application using Math.
 

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It would be helpful if we had access to all four screens so that we could compare and figure out how the algorithm is operating. One and a half screens are not enough.

Also, the links to the attachments are irrelevant to this question.
 
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It seems to be a binary test. Each yes/no answer provides only one bit of information, which trims any list down to a 16th of the original list. From a list of 100, that still leaves 6-7 values after 4 pages. Don't see how it can work without 3 more queries.
 
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Halc said:
It seems to be a binary test. Each yes/no answer provides only one bit of information, which trims any list down to a 16th of the original list. From a list of 100, that still leaves 6-7 values after 4 pages. Don't see how it can work without 3 more queries.
what he said (very small).jpg

Seems to me you get more than one bit's worth of info per screen but not enough to do it in 4 screens.
 
Here is a little puzzle from the book 100 Geometric Games by Pierre Berloquin. The side of a small square is one meter long and the side of a larger square one and a half meters long. One vertex of the large square is at the center of the small square. The side of the large square cuts two sides of the small square into one- third parts and two-thirds parts. What is the area where the squares overlap?

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