The “big/small relationships” and “order” that we experience in our daily lives are not necessarily established in general. This is an important perspective from which to understand phenomena beyond our framework of perception and thought.
A seemingly large or small relationship does not necessarily satisfy transitive verb. Efron’s dice - Efron’s dice
Rock, paper, scissors, and rock-paper-scissors are designed and built in such a way that the “strength” does not artificially satisfy the transitive law.
- Pars are stronger than goo, chokes are stronger than pars, but goo is stronger than chokes. three strokes. Applied to game design.
BELOW_IS_AI_GENERATED
全順序があるとは限らない
2023-09-05 01:21
Summary of notes
. Even those that at first glance appear to be large and small do not necessarily satisfy the transitive law. For example, Efron dice and rock-paper-scissors are designed so that they do not artificially satisfy the transitive law. These are applied to the design of games.
Relation to Fragment
. The notes and fragments “There is not always a total order,” “The axis is not one-dimensional,” and “Efron’s dice” are relevant because they describe phenomena that do not establish transitive rules or large/small relationships. In particular, “Efron’s Dice” is directly related to Efron’s dice mentioned in the note.
deep thinking
From these notes and fragments, it is possible to understand that the “small and large relationships” and “order” that we experience on a daily basis do not necessarily follow general laws. This is an important perspective from which to understand phenomena beyond the framework of our perceptions and thinking.
summary of thoughts and title
. Seemingly clear relationships don’t always hold true when viewed from a different perspective.” Title: “The Non-Completion of the Transitive Rule and Its Significance.”
extra info
TITLES: ["No large/small relationship exists"], "Surprising phenomenon"], "I am puzzled by the possibility of being in more than one group"], "20140525 speed reading experiment"], "Hatena2010-03-04", "How to innovate"], "Identifying things that are not equal and cannot be identified by increasing the difference. Become."]
generated: 2023-09-05 01:21
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