パレットをつくる

2つに1つ的な選択は白黒がはっきりとついてわかりやすいので、それで満たそうすれば目標は立てやすく、誰にでもわかりやすいが、数値の目標も同じで、ただ、何事も捨てられない性格なもので、白も黒も両方共存し成り立つ方法はないものかとまずは考えてしまう。

ただ、そうすると目標は立てにくく、わかりにくく、数値で表すのも難しい。そもそも矛盾したモノ同士が交わることなく、同時に成り立ち、共存することがあり得るのだろうかとなる。

だから、白も黒も色のバリエーションだと考えることにすれば、ただ場所を変えて、塗り分けがしてあるだけだと思えばよく、さらに無彩色だけでなく、有彩色もあり、様々な色が塗り分けられているパレットを考え出せば、矛盾したモノ同士が交わることなく、同時に成り立ち、共存することがあり得るかもしれない。

"Making a palette"

One in two choices is easy to understand because black and white are clearly attached, so if you meet it, it is easy to set goals and it is easy for anyone to understand, but the numerical goals are the same, but it is a personality that can not throw away anything So, first of all, I wonder if there is a way to make both white and black coexist.

However, doing so makes it difficult to set goals, understand them, and express them numerically. In the first place, it is possible that contradictory things can be established and coexist at the same time without intersecting each other.

So, if you think of white and black as color variations, you can just think that they are painted in different places, and there are not only achromatic colors but also chromatic colors. If we come up with a palette with different colors, it may be possible for contradictory objects to stand together and coexist without intersecting each other.