MAW NI = DRAGON PEARLS


The following is the translation of the ming paragraph headings in Dragon Pearls which represents a table of contents of the book by CFR. You can click on the numbers which will take you to the Ming Translator if you don't like my interpretation. Note in the book itself there are references to the Tai Shu which is a privately published set of documents where the material was originally developed & published to a limited circle of friends.
This book is the first in the projective geometry series of 18 & was published on January 17, 1955.
The subject of this book is all about the geometry of tangents . The other subjects covered in the process are: inversion, polar coordinates, Affine & Euclidean drawings, centroids, & vectors.
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0 Introduction - Condensed rules to make tangents
1 Circle Construct
2 Polar Involution make tangent
3 Five angle rule is rudicible Pascalia way to make tangent
4 Triangle construct
5 Conjugate point way
6 Working Design
7 Tangent from outside point to a conic
8 Fluxion - Differential coefficient = tangent
9 Inverted affine Hjelmslev example  
10 Ellipse curvature circle
11 Three degree rule
12 Arithmetic design (may be a key to CFR's calculating circle invention)
13 3D unity formula
14 Regulus rule
15 Two 4-point fixed point opposite geometric plane project
16 Complete 3D five point geometric surface secant rule
17 Polar condition conic
18 Centroids
19 Harmonic Centroid forumula
20 Reducible hyperbola vector condition
21 Euclidean Affine circle tangent
22 Euclidean & Affine circle root tangent straight line rule
23 Finite Circles cross
24 Function corresponding 5-star rule - divine equal parts
25 Euclidean/Affine ellipse by Circle Focus condition
26 Make polar case conic reach two perspective triangle
27 Two imaginary fixed elliptic involution double point intersection 
28 Gage rule conic
29 Small inversion path to join two points
30 Affine rectangular (..way) to make new conic element bring self duality
31 Within triangle conic mates with circle focus (circle inscribed in a triangle)
32 Center perspective rule
33 Five point projection to make conic
34 Wind 3D kite tower pagoda way to construct vector 

Tags

  1. dragon pearls
  2. table of contents
  3. ming
  4. projective geometry
  5. tangents
  6. maw ni
  7. cfr

Comments


Mark de LA says
There are 18 books in this series. There are 4 which are unpublished. Two of those 4 have manuscripts & names. Two may be lost to the Akashick Records. The culmination of this series is the author's autobiography - Znuz is Znees volume 4 which claims to have a projective geometry proof of Fermat's Last Theorem.

Mark de LA says

Nice work!  Putting that code to good use alreadygrinning. I may try an attempt at translating the first page and see if I can grok any sense out of it.  The headings are helpful and give a bacic sense of the book's subjects.

Mark de LA says
M 2006-04-09 17:02:22 3237
[uri http://icybermind.net/media/shukhwan.para6comma11.jpg]
[uri http://icybermind.net/media/shukhwan.para6comma11-2.jpg] and
[uri http://icybermind.net/media/shukhwan.para6comma12.jpg]

Shu Khwan VI,11 and Shu Khwan VI,11 Continued and Shu Khwan VI,12 were all referenced in that first paragraph and may be helpful to your endeavor . Good Luck! These are mostly in English. These pages were written around March 15, 1951


Mark de LA says
M 2006-04-09 17:11:32 3237
M 2006-04-09 17:02:22 3237
[uri http://icybermind.net/media/shukhwan.para6comma11.jpg]
[uri http://icybermind.net/media/shukhwan.para6comma11-2.jpg] and
[uri http://icybermind.net/media/shukhwan.para6comma12.jpg]

Shu Khwan VI,11 and Shu Khwan VI,11 Continued and Shu Khwan VI,12 were all referenced in that first paragraph and may be helpful to your endeavor . Good Luck! These are mostly in English. These pages were written around March 15, 1951


Ah yes, I remember Shu Khwan from awhile back. I noticed the reference to it also. Thanks for posting those.

louie vuitton says
It is hard to say such a thing is clear.

Mark de LA says
most of these postings were from Breck. Whose ID was changed to mine with the metamorphosis of fastblogit.

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