"Study of the History of Mathematics 2020". February 1-3, 2021. edited by Naoki Osada. The papers presented in this volume of RIMS Kôkyûroku Bessatsu are in final form and refereed.In the early Meiji period, the mathematical probability concept will be supposed to be very difficult to understand or accept at Japanese Army. In this paper, we investigate how the Japanese had understood or accepted the classical probability theory founded by Laplace, comparing several Japanese text books on probability theory with those of some European ones. Especially we focus on the words“ total probability” which is a little bit curious words from the point of view in the modern probability theory
Probability as understood today, namely as a quantitative notion expressible by means of a function...
PModern British theories of probability have been hardly studied from the point of view of the scien...
Probability as understood today, namely as a quantitative notion expressible by means of a function ...
Invited Lecture ; Hong Kong (Session IPS036): History II: Pierre Remond de Montmort, Thomas Bayes, a...
In spite of the occurrence of many uncertain events in human experience in different civilizations s...
In spite of the occurrence of many uncertain events in human experience in different civilizations s...
The history of the mathematical probability includes two phases: 1) From Pascal and Fermat to Laplac...
"The study of the history of mathematics 2017". September 19-22, 2017. edited by Shigeru Jochi. The ...
The book contains a survey of the philosophical interpretations of the notion of probability. Afte...
The first person to attempt an answer to the question of how to determine probability from observed ...
"Study of the History of Mathematics". August 27~30, 2012. edited by Tsukane Ogawa. The papers prese...
"The study of the history of mathematics 2017". September 19-22, 2017. edited by Shigeru Jochi. The ...
The purpose of this thesis is to give a summary of historical development and explain fundamentals o...
AbstractThis paper compares one of the first applications of probability calculus to human testimony...
The article provides a compact survey of the development of mathematical probability theory from Lap...
Probability as understood today, namely as a quantitative notion expressible by means of a function...
PModern British theories of probability have been hardly studied from the point of view of the scien...
Probability as understood today, namely as a quantitative notion expressible by means of a function ...
Invited Lecture ; Hong Kong (Session IPS036): History II: Pierre Remond de Montmort, Thomas Bayes, a...
In spite of the occurrence of many uncertain events in human experience in different civilizations s...
In spite of the occurrence of many uncertain events in human experience in different civilizations s...
The history of the mathematical probability includes two phases: 1) From Pascal and Fermat to Laplac...
"The study of the history of mathematics 2017". September 19-22, 2017. edited by Shigeru Jochi. The ...
The book contains a survey of the philosophical interpretations of the notion of probability. Afte...
The first person to attempt an answer to the question of how to determine probability from observed ...
"Study of the History of Mathematics". August 27~30, 2012. edited by Tsukane Ogawa. The papers prese...
"The study of the history of mathematics 2017". September 19-22, 2017. edited by Shigeru Jochi. The ...
The purpose of this thesis is to give a summary of historical development and explain fundamentals o...
AbstractThis paper compares one of the first applications of probability calculus to human testimony...
The article provides a compact survey of the development of mathematical probability theory from Lap...
Probability as understood today, namely as a quantitative notion expressible by means of a function...
PModern British theories of probability have been hardly studied from the point of view of the scien...
Probability as understood today, namely as a quantitative notion expressible by means of a function ...