Simplification

Simplified simplification is the process of adapting a complex method or system to a simple process where minimal effort is required to achieve the desired result. The main example of simplification is an inconspicuous tea bag. Tea was first introduced to Britain in the mid 17th century, was purchased as tea, in pounds, as tea.

Okay, this sketch is a simplification (for example, it does not correspond to aspects of the complexity of recognition of tasks that have to be done), but simplification is to provide more important points. Do "actions and things". They themselves are not "things" either. Instead, the experience or result of these behaviors is both complex and dynamic "input" and "output" of the human system. A system of people's work, thoughts, emotions, interactions, reactions and common development. For example, if you change sympathy for sympathy (it does not require vulnerability), you will block your ability to develop mental safety, and everything following it. These are subtle (humans usually have a very powerful detector for dishonesty)

A common misunderstanding is that the simplification process is arbitrary and not based on consistent rules. Such assertions are usually made when case people "discover" "principles of simplification" from case evidence. However, simplification by derivation must follow the above rules. Frequently cited examples of simplifications, which are often referred to, contain characters that appear to share simple symbols and are used in many simplified characters in charts. Normally, even after observing Han → Han, difficult → difficult, it is intuition of "Character component". Simplified students such as 瘫痪 → 瘫痪 can deduce that the same simplification mechanism applies to sighs → sighs and beaches → beaches. You can conclude that the simplification process is irregular when you observe sigh → sigh, joy → pleasure, persuasion → persuasion, irrigation (not simplified), can (not simplified).

Each tree search in a mathematical step finds the location in the tree to apply simplification and returns from the search using that simplification. Starting at the top of the tree, we are constantly searching for simplifications until simplification is no longer applicable. At the beginning of our introduction we will list each simplified list to be applied and then form the final stepwise solution. But the complexity can make things better or more complicated. As we begin to integrate mathematical education processes, that step is not just a simplification, but this can lead to technical challenges. For example, the best way to teach others to add a score is to explain how to make commonalities first.