ADVANCED GOBBLEDYGOO ARITHMETIC
This website aims to demonstrate what can be done with Gobbledygoo Arithmetic. At this stage the methods will remain secret, challenging teachers to please explain how the results are achieved. This arithmetic is intended for The Smart State Movie "Day For Daniel" as the arithmetic is designed as therapy for those affected by persons missing.
There is encouragement to discover and use patterns in words and numbers creatively. For example the number 363 could stand for OUR FATHER DAD. Look at our father's birthdate and notice the three digit numbers below each digit, including the midddle 363.
The numbers third from the left and right, 333 and 404 are palindromatic, same way forwards and backwards. These are Rainbow Numbers. When you subtract a three digit Rainbow Number from itself backwards, the answer is 000. Notice the other numbers are not palindromatic. These are Wonky numbers because there is a difference between and start and end digits. Notice the end digits are either higher or lower than the first digits. Wonky Numbers are either Wonky Up or Wonky Down.
Number 477 is Wonky Up and 511 is Wonky Down. To prevent negativity it is important to place the Wonky Down number before its reversal as a Wonky Up when subtracting Wonky numbers from themselves backwards, e.g. 511 - 115, not 115 - 511. Notice as you subtract the Wonky Down numbers from themselves backwards, and then add the result to itself backwards, and then divide the answer 1089 by 3, the answer is always 363. e.g. 511 - 115 + 396, 396 + 693 = 1089, 1089 divided by 3 = 363 OUR FATHER DAD.
Also notice that the vertical Rainbow and Wonky numbers below the GOOD,BYE,BLOG numbers, 3108,363,1949 form the horizontal SMART, STATE and QUEENSLAND numbers, which when added to the Good,Bye and Blog numbers total the GOBBLEDYGOO number on the last line, 07316985420.
Anyone with knowledge of this answer could use it to discover the 6 numbers that it is the sum of. Furthermore it is possible to jumble parts of the answer, which must be unjumbled before discovering the 33 digits of the other six numbers in the sum. It is usual to jumble 5 or 6 digits, but it also possible with some Gobbledygoo arrangements to jumble 8,9,10 or occasionally the whole 11 digits of the answer.
This is an introduction to Advanced Gobbledygoo Arithmetic. With Extreme Goobledygoo Arithmetic, all the 33 digits of the question, and all the 11 digits of the answer are completely undisclosed making it impossible to calculate them. Nevertheless, with a minimum of clues of number patterns, not individual numbers, it is possible to discover the whole 44 digits.