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4月14日Hans van Ditmarsch教授线上讲座

发布日期:2020-04-14 作者:

Title:One Hundred Prisoners and a Light Bulb

 

Spearker:Prof. Hans van Ditmarsch (LORIA, France)

 

Time:2020/4/14 (TUE) 15:10-18:00. (not 4/13)

 

Abstract:The following riddle that came to me by way of the well-known computer scientist Moshe Vardi, was spreading like wildfire while I was teaching at the logic summer school ESSLLI 2003 in Vienna: " A group of 100 prisoners, all together in the prison dining area, are told that they will be all put in isolation cells and then will be interrogated one by one in a room containing a light with an on/off switch. The prisoners may communicate with one another by toggling the light-switch (and that is the only way in which they can communicate). The light is initially switched off. There is no fixed order of interrogation, or interval between interrogations, and the same prisoner will be interrogated again at any stage. When interrogated, a prisoner can either do nothing, or toggle the light-switch, or announce that all prisoners have been interrogated. If that announcement is true, the prisoners will (all) be set free, but if it is false, they will all be executed. While still in the dining room, and before the prisoners go to their isolation cells (forever), can the prisoners agree on a protocol that will set them free? " I will, obviously, present a solution. But this talk will mainly address such puzzles of knowledge in general. There are many others, such as the 'Muddy Children Puzzle' (also known as the 'Wisemen Puzzle'), 'Surprise Examination', 'Monty Hall', etc. They often involve a (seemingly) paradoxical aspect making agents knowledgeable by announcements of their ignorance. More information on such puzzles is found on http://personal.us.es/hvd/lightbulb.html . This also refers to the book entitled 'One Hundred Prisoners and a Light Bulb', co-authored by me and Barteld Kooi (Groningen), and that is currently available in Dutch, English, Chinese, Japanese. There is a strong relation between such puzzles and the area in logic known as 'dynamic epistemic logic'.

 

This is a public talk without assuming too much background of the audience. 

 

The Chinese version of Prof. van Ditmarsch's puzzle book

 

Homepage of the speaker 

 

 

 

腾讯会议ID:488 857 678

 

腾讯会议网址:https://meeting.tencent.com/l/5bJK8Dcc404c