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A human knot is a common icebreaker game or team building activity for new people to learn to work together in physical proximity.. The knot is a disentanglement puzzle in which a group of people in a circle each hold hands with two people who are not next to them, and the goal is to disentangle the limbs to get the group into a circle, without letting go of grasped hands.
Some possible scenarios emerging during a human knot game by CMG Lee. 1. A solvable unknot. 2. More than one ring. 3. An unsolvable trefoil knot. 4. An unsolvable figure-eight knot. Source: Own work: Author: Cmglee
An icebreaker is a brief facilitation exercise intended to help members of a group begin the process of working together or forming a team. They are commonly presented as games to "warm up" a group by helping members get to know each other and often focus on sharing personal information such as names or hobbies .
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Diversity Icebreaker is a questionnaire used in seminars where the aim is to improve communication and interaction in the group or between different departments or subsidiaries in a more prominent company or organization. Based on the results from the questionnaire, the participants are divided into three categories (red, blue and green).
In the mathematical area of knot theory, a Reidemeister move is any of three local moves on a link diagram. Kurt Reidemeister () and, independently, James Waddell Alexander and Garland Baird Briggs (), demonstrated that two knot diagrams belonging to the same knot, up to planar isotopy, can be related by a sequence of the three Reidemeister moves.
Two simple diagrams of the unknot A tricky unknot diagram by Morwen Thistlethwaite. In mathematics, the unknotting problem is the problem of algorithmically recognizing the unknot, given some representation of a knot, e.g., a knot diagram. There are several types of unknotting algorithms.
A reduced diagram is one in which all the isthmi are removed. Tait came up with his conjectures after his attempt to tabulate all knots in the late 19th century. As a founder of the field of knot theory, his work lacks a mathematically rigorous framework, and it is unclear whether he intended the conjectures to apply to all knots, or just to alternating knots.