Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #37 of 52
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π https://estimate-me.aukspot.com/archive/2025-07-06
I am not good at this.
Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #37 of 52
π₯π₯π§
π https://estimate-me.aukspot.com/archive/2025-07-06
I am not good at this.
Estimate Me: 2025-07-06 (Pips on dominoes) Rank #1 of 62 π©π©π© π https://estimate-me.aukspot.com/archive/2025-07-06
Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #17 of 48
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π https://estimate-me.aukspot.com/archive/2025-07-06
Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #16 of 56
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π https://estimate-me.aukspot.com/archive/2025-07-06
Counting estimating pips is fun
Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #9 of 81
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π https://estimate-me.aukspot.com/archive/2025-07-06
Tap for spoiler
My idea was that there are between 1 and 15 pips on each half. If those are distributed evenly, then that would be 8 per half. Further, there is one 1010, one 88, one 66, one 44 and one 2*2 later. Summing up the layers and multiplying that number by 8 yields 1760.
Estimate Me: 2025-07-06 (Pips on dominoes)
Rank #11 of 92
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This one was very regular, I could see the exact number of tiles and the only guessing involved was the distribution of the pips. Though I did mess up by assuming every side had at least 1 pip, which I later noticed wasn't true.
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