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| POSSIBLE TRISECTIONS OF ANGLES |
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Captioned - 'A Trisection' - dated 1977 in Whitehorse Yukon, for an arbitrary angle. It's authenticity has not been later tested or confirmed. Trisenta.htm - one page _____________________________________________ Trisectb.htm - page nums too confusing to list Trisectc.htm Trisectd.htm Trisecte.htm Trisectf.htm Trisectg.htm Trisecth.htm Trisecti.htm Trisectj.htm |
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These are the survivor pages some originals some copies some notes from archives well pilfered by espionage in several grabs over three decades.
These pages do not resolve well until seen in larger size. |
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Geometry links page
SOLITON LOSS
Sabatage losses include soliton equations allowing direct calculation of soliton wave parameters using euclidean trigonometry without using differential calculus. The entire package of drawings images and notes vanished shortly after completion circ. early 80's.
LOSS ACCIDENT
The only possible loss by accident was explicit derivation of black hole parameters including event horizon and gravitational relativity for increased mass and diminished radius by the hole's gravity, where parameters were contained in plain geometry lineal sum/minus data paks and trigonometry segment links, to arrive at results otherwise gained through gravitational relativity's (b) beta effect ratios.
This was carefully written on a continuous stream of computer printout sheets used for mainframe computers. A number of sheet streams had accumulated, a quick hustle through them one day discarded one's not worth keeping. The quantum data sum relativity stream seems to have been discarded accidentally then. The sheets are not present today, and contained the relevent details and insights.
This is mentioned to tip off geometers that quantum data pak proceedures exist for black hole gravitational relativity parameters. The data paks worked best close to the event horizon and at the event horizon. Further out relativistic changes were too slight to be depicted in plain geometry images.
Also regard report of the existence of euclidean plane geometry trigonometry solutions for soliton waves as a tipoff to geometers.
