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Post Closed as "Needs details or clarity" by Alex Degtyarev, Wolfgang, Stefan Kohl, Alexey Ustinov, Mikhail Katz

Some years ago i asked myself a question that iI still can not answer. Here it is. Let be:

A given a tower consistingconsists of finite homogeneous equal to each other cubic blocks staying one on another and equal to each other. What is the condition for stability of such tower? 

First one can consider 2-dimensional analogue of this problem where 2-dimensional tower is staying on a real line.

Some years ago i asked myself a question that i still can not answer. Here it is. Let be given a tower consisting of finite homogeneous equal to each other cubic blocks staying one on another. What is the condition for stability of such tower? First one can consider 2-dimensional analogue of this problem where 2-dimensional tower is staying on a real line.

Some years ago i asked myself a question that I still can not answer. Here it is:

A given tower consists of finite homogeneous cubic blocks staying one on another and equal to each other. What is the condition for stability of such tower? 

First one can consider 2-dimensional analogue of this problem where 2-dimensional tower is staying on a real line.

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One problem about tower stability

Some years ago i asked myself a question that i still can not answer. Here it is. Let be given a tower consisting of finite homogeneous equal to each other cubic blocks staying one on another. What is the condition for stability of such tower? First one can consider 2-dimensional analogue of this problem where 2-dimensional tower is staying on a real line.