Nanite | February 8th, 2017 02:31 PM | 3x3 and 4x2 A configuration in the case of the Triangle consists of 3 point and 3 sides, And that is the universal rule of a Triangle. A 3x3 statement is as follows: ( point),(side), (point), (side), (point), (side). The Array starts with a (point) and ends with a (side) that's the 2 in the statement 4x2, the four is the sum of the remaining sides and points. In the statement (4)x2 the four represents 2 pairs of (points) and (side) which are defined, they have a (point) and a (side). The Elements are further explained unlike the remaining (point) witch starts the array and the (side) that ends the array. These two lonely elements need to be defined just like the two pairs in the middle. In order to define those two undefined elements a point and a side, you have to close the array. You can close the array by examining the 4x2 statement which is as follows: (point)x3 and (sides)x3. Which loops as back to the 3x3 statement but with an explanation, that is far more advanced than just drawing a triangle and saying I made a triangle. Your statement “4 points and 2 sides” is not flawed because it pinpoints the lonely element of the (point) and the other statement that is in close proximity to it is the statement “4 sides 2 points” witch pinpoints the lonely (side) of the array in 3x3 triangle. This concludes that there is a (point) and a (side) in the case of the triangle that can be dynamic(defined) or silent(not defined). Hence giving us the right to define the triangle as we wish when we close the array. Of course it is more complicated because in a 3x3 triangle we are allowed to put any random value and call it any triangle which makes us escape from the math. The math of “the point” and the math of the “line” and so forth. I hope this gives you an insight why there are only 4 elements defined in the statement 4x2 and 2 elements are “floating”. This is part of the “why” when you draw a triangle.
Now I call these “primitive calculations” because they are older than planet Earth. A statement is an element within a rule and part of that rule. Can you guess which is the statement 1x5? |