A system for memorising 3 different items using Base 3/Ternary


#1

Base 3/Ternary uses 3 digits 0,1,2 so my technique is simple.
If we have a deck of cards with Red Black and White, associate each colour to a number Red=0 Black=1 White=2
Then when you deal the cards count the value so Black,Black = 11. In Base 3/ternary 11 is 4 so all you need to do is remember 4.
Example: Black,Red Black,White Red,White White,White = 1,0 1,2 0,2 2,2. I use two at a time so it is 3 5 2 8
As there are no white cards in a deck of playing cards i use any of the Ace, Jack, Queen, King for white.
I got this idea from the Binary system which uses 1 and 0 for Black and Red or anything else you apply it to.

Binary - Number Conversion Systems
https://artofmemory.com/wiki/Binary_Number_Memorization_Systems


#2

So how do you know if A, J, Q, or K was red or black? You’re kinda mixing suits and ranks there by making certain ranks white and otherwise deciding based on suit for red and black…


#3

Yes your right if A, J, Q, K is red or black it does not tell you which is which. I only use A, J, Q, K because its a way to use the white association and i use Red and Black for only numbers.
I came up with this technique because i like the speed of the binary system and how easy it is to use so i tried to expand it into a 3 digit system which could be used with anything with 3 items.


#4

I presume you mean base 3 system, not 3 digit system as you are only chunking 2 digits in your example. So what’s an application for that then? I’m not entirely sure when to use such a system.

Going thru a deck of cards just memorizing black/red, you could simply use binary with black = 1 and red = 0 and then chunk them 3 + 3 to get a number from your 00…99 image set. Basically, just like you’d do binary in competitions.

In a double card system, you’re looking at base 4 for the suit combinations. The Ben System assigns 16 vowels and the shadow system 8 codes from the major system + 8 shadows for a total of 16.

The only thing I could think of would be a binary grid allowing blanks (nil):

true, true, nil, false, nil, true
true, nil, false, nil, true, false
nil, nil, true, nil, false, false

…but not sure when you’d run into that.