Diophantus Personality Type, MBTI
What is the personality type of Diophantus? Which MBTI personality type best fits? Personality type for Diophantus from Mathematics and what is the personality traits.
INFJ (XwX)
Diophantus personality type is INFJ, while the combination of Fe and Ti is ENTP, which is more correctly described as the "entrepreneurial" type.
The combination of Agi, Ne, Fe, and Ti in different combinations has been found to be the most common type in the world. This type is not only more common than any other type, but also more commonly found in people who are more or less successful. The combinations of Fe and Ti, like the ones above, are also commonly found in many famous people.
Ne and Ti are both important to the INFJ personality type. They both need to be present for this type to develop well and truly. However Ne is more important than Ti for INFJs. For example, INFJs use Ni to seek understanding and to understand the world around them and themselves. However they use Ti to process and produce results and to actualize their ideas into reality. They use Ni to understand the inner workings of the world and themselves, and to bring out their hidden strengths and weaknesses. They use Ti to create their ideas and to take those ideas and turn them into realities.
Ne and Ti are both important for INFJs as they need each other to thrive.
Diophantus of Alexandria (Ancient Greek: Διόφαντος ὁ Ἀλεξανδρεύς; born probably sometime between AD 201 and 215; died around the age of 84, probably sometime between AD 285 and 299) was an Alexandrian mathematician, who was the author of a series of books called Arithmetica, many of which are now lost. His texts deal with solving algebraic equations. While reading Claude Gaspard Bachet de Méziriac's edition of Diophantus' Arithmetica, Pierre de Fermat concluded that a certain equation considered by Diophantus had no solutions, and noted in the margin without elaboration that he had found "a truly marvelous proof of this proposition," now referred to as Fermat's Last Theorem. This led to tremendous advances in number theory, and the study of Diophantine equations ("Diophantine geometry") and of Diophantine approximations remain important areas of mathematical research. Diophantus coined the term παρισότης (parisotes) to refer to an approximate equality.
