The Master gave his pupils a puzzle, in order to learn.
"What is:
"There are 10 plus and 5 minus, which is not very random, " said Ling.
"Good, but the total number is so small, it could be random still." Ven said: "Let's make it into groups:
"You are on the right track too Ven, but proceed."
"Well, another grouping would be in three's, that is:
"Stop. Look at the first two, a little more closely."
"The second group is one digit more than the first, in the binary system."
"Excellent. Now what thoughts do you develop?"
"If I am correct, I could design the third group as being one digit more still. That would be + - + then, and see, it tallies."
"You are home now. Indeed the fourth and fifth also tally with your system, therefore it might represent the 1, 2, 3, 4, 5, in an 8-digital system that is converted into a binary one. This is what I wanted to show: First you look for a system, a pattern. Then you tackle a still puzzling problem with 'a' system known to you, your own system, and third, you check the truth with a 'prediction' you make inside the known factors. In our case, you then can predict the 6, 7, 8., because of the complete control you have over the system, or in groups:
What you actually did in this case is NOT a general recipe. It would not work in other cases. But the method of ideation is a recipe."