1-6. Stop the Time ! The World Is So Beautiful Indeed

Why re-experimental graph method is an impossible experiment? Why to solve the Hamiltonian Circuit Problem is so difficult? "It must experiment all possible cases" is it's humble answer which is already known as Omega-Problem on the procedure of the Hamiltonian experiments. The essence of the problem appears as phenomena of non-determinability of deadlocks. Non-determinability of events is a dilemma that a multi-variable equation, which is essentially to be determined non-temporally, cannot be resolved concretely excepting on linear temporality.

We became aware that there were near contradictions and far contradictions in the contradictions. In other words, we considered that a concept corresponding to distance is needful for the problem-space. Furthermore, we acknowledged that linear temporality must be necessary to observe the distance as transfer. What we had to do to resolve the dilemma of re-experiment method is to dispose world clocks around the disordered problem-space.

Introducing a time unit of thinly sliced non-temporality, It became possible to describe accurately the process from given determinative paths to an outbreak of the nearest contradiction called the first-occurring deadlock. Under the accurate definition of the first-occurring deadlock, the linear temporality from a starting diagram to an outbreak of the first-occurring deadlock becomes replaceable with non-temporality.

tWhat the world was Dr. Faust resolved as "the world is so beautiful indeed" in the presence of ? A revival of removed branches causes a reflective removal of determined branches and a reflective deadlock, and removed branches are retrieved alternatively. A network under the state of outbreak of the first-occurring deadlock is an unambiguous world at full strain. In the words left by Ze'ami, it goes out of consideration that there was no word referred to the intimate correspondence between the aesthetic and the state-space marked up by this first-occurring deadlock.

We froze up the time here. It came to be able to make an static and global analysis of the contradictions on this frozen temporality. We call such analytical diagram constructed with this static analysis or non-temporal experiment by revival tree. If the graph is a Hamiltonian graph, every contradiction is able to find its resolution on revival tree as a revival path including all of necessary branches for the resolution. Removing every determined branches and determining removed branches on the revival path, the deadlock paths are transformed to non-contradictory alternative paths including all the points of the determinative paths.

Like this, repeating responses between short-circuit graph and re-experimental graph (non-temporal experiment based on the retrieval-transformation on revival tree), the determinative paths extend at least one step by step, and at last (if the graph is not a non-Hamiltonian graph without even Hamiltonian path) it arrives to a Hamiltonian path including all the points of the graph.