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 …

In the generalized Russian cards problem, Alice, Bob and Cath draw a, b and c cards,
respectively, from a deck of size a+ b+ c. Alice and Bob must then communicate their entire …

We present the first formal mathematical presentation of the generalized Russian cards
problem, and provide rigorous security definitions that capture both basic and extended …

In the generalized Russian cards problem, the three players Alice, Bob and Cath draw a, ba,
b and cc cards, respectively, from a deck of a+ b+ c a+ b+ c cards. Players only know their …

In the generalized Russian cards problem, we have a deck of n cards and three participants,
A, B, and C, which receive a, b, and c cards respectively. The signature (a, b, c), where n= a+ …

In the generalized Russian cards problem, we have a card deck $ X $ of $ n $ cards and
three participants, Alice, Bob, and Cathy, dealt $ a $, $ b $, and $ c $ cards, respectively …

In the Russian cards problem, Alice, Bob and Cath draw a, b and c cards, respectively, from
a publicly known deck. Alice and Bob must then communicate their cards to each other …

Alice and Bob wish to privately exchange information by public announcements overheard
by Cath. To do so by a deterministic protocol, their inputs must be correlated. Dependent …

Two agents, Alice (A) and Bob (B) wish to privately exchange information by public
announcements overheard by a computationally unlimited eavesdropper Cath (C). In order …

We consider minimal information exchange in the Russian Cards problem scenario. Such
scenario is usually considered as a promising model in studies about unconditionally secure …