tI just finished a classic "Guess My Number" project in Snap! and wanted to share the clever math behind it.
π How It Works
There are 6 cards, each displaying 32 numbers (from 1β63)
The first number on each card is its "secret value": 1, 2, 4, 8, 16, 32 (powers of 2!)
The player thinks of a number between 1 and 63
For each card, they answer: "Is your number here?"
If yes, the card's secret value is added to a running total
At the end? π The total is the player's number!
π’ Why It Works
Every number from 1β63 has a unique 6-bit binary representation.
Example: 42 = 32 + 8 + 2 β binary 101010 β appears only on cards starting with 32, 8, and 2.
The cards are pre-filtered so a number appears on exactly the cards whose secret values sum to it. No magicβjust binary! β¨data:image/png;base64,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tI just finished a classic "Guess My Number" project in Snap! and wanted to share the clever math behind it.
π How It Works
There are 6 cards, each displaying 32 numbers (from 1β63)
The first number on each card is its "secret value": 1, 2, 4, 8, 16, 32 (powers of 2!)
The player thinks of a number between 1 and 63
For each card, they answer: "Is your number here?"
If yes, the card's secret value is added to a running total
At the end? π The total is the player's number!
π’ Why It Works
Every number from 1β63 has a unique 6-bit binary representation.
Example: 42 = 32 + 8 + 2 β binary 101010 β appears only on cards starting with 32, 8, and 2.
The cards are pre-filtered so a number appears on exactly the cards whose secret values sum to it. No magicβjust binary! β¨data:image/png;base64,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boardspilesj16i163playgame-200-120is your number here?(y=yes)20r10b1101-200-150your number is 20. Play again?(y=yes)2011,3,5,7,9,11,13,15,17,19,21,23,25,27,29,31,33,35,37,39,41,43,45,47,49,51,53,55,57,59,61,632,3,6,7,10,11,14,15,18,19,22,23,26,27,30,31,34,35,38,39,42,43,46,47,50,51,54,55,58,59,62,634,5,6,7,12,13,14,15,20,21,22,23,28,29,30,31,36,37,38,39,44,45,46,47,52,53,54,55,60,61,62,638,9,10,11,12,13,14,15,24,25,26,27,28,29,30,31,40,41,42,43,44,45,46,47,56,57,58,59,60,61,62,6316,17,18,19,20,21,22,23,24,25,26,27,28,29,30,31,48,49,50,51,52,53,54,55,56,57,58,59,60,61,62,6332,33,34,35,36,37,38,39,40,41,42,43,44,45,46,47,48,49,50,51,52,53,54,55,56,57,58,59,60,61,62,631,0,0,0,0,00,1,0,0,0,01,1,0,0,0,00,0,1,0,0,01,0,1,0,0,00,1,1,0,0,01,1,1,0,0,00,0,0,1,0,01,0,0,1,0,00,1,0,1,0,01,1,0,1,0,00,0,1,1,0,01,0,1,1,0,00,1,1,1,0,01,1,1,1,0,00,0,0,0,1,01,0,0,0,1,00,1,0,0,1,01,1,0,0,1,00,0,1,0,1,01,0,1,0,1,00,1,1,0,1,01,1,1,0,1,00,0,0,1,1,01,0,0,1,1,00,1,0,1,1,01,1,0,1,1,00,0,1,1,1,01,0,1,1,1,00,1,1,1,1,01,1,1,1,1,00,0,0,0,0,11,0,0,0,0,10,1,0,0,0,11,1,0,0,0,10,0,1,0,0,11,0,1,0,0,10,1,1,0,0,11,1,1,0,0,10,0,0,1,0,11,0,0,1,0,10,1,0,1,0,11,1,0,1,0,10,0,1,1,0,11,0,1,1,0,10,1,1,1,0,11,1,1,1,0,10,0,0,0,1,11,0,0,0,1,10,1,0,0,1,11,1,0,0,1,10,0,1,0,1,11,0,1,0,1,10,1,1,0,1,11,1,1,0,1,10,0,0,1,1,11,0,0,1,1,10,1,0,1,1,11,1,0,1,1,10,0,1,1,1,11,0,1,1,1,10,1,1,1,1,11,1,1,1,1,1-200165