(c) Copyright AZUMA Hideaki. All rights reserved.
(Last updated: February 17, 2008)
2006/4/19
「Bird bases in deformation as folded -2-」 diagrams in variation
On the diagrams in the previous article: As folded with loci -1-, a variable θ in degree is defined as follows:
Hence 0°≦θ≦45°. [If θ is defined in radian, then 0≦θ≦π/4.]
Loci of folded diagrams and those with envelopes (θ＝2.5°～ 22.5°):
Diagram < reflection > Folded Folded < rotation > Diagram
[θ＝2.5°]
[θ＝5.0°]
[θ＝7.5°]
[θ＝10.0°]
[θ＝12.5°]
[θ＝15.0°]
[θ＝17.5°]
[θ＝20.0°]
[θ＝22.5°]
[θ＝25.0°]
[θ＝27.5°]
[θ＝30.0°]
[θ＝32.5°]
[θ＝35.0°]
[θ＝37.5°]
[θ＝40.0°]
[θ＝42.5°]
Loci of folded diagrams and those with envelopes (θ＝22.5°～ 42.5°):
>> Click each picture to see in larger scales <<
References:
Hence 0°≦θ≦45°. [If θ is defined in radian, then 0≦θ≦π/4.]
Loci of folded diagrams and those with envelopes (θ＝2.5°～ 22.5°):
Diagram < reflection > Folded Folded < rotation > Diagram
[θ＝2.5°]
[θ＝5.0°]
[θ＝7.5°]
[θ＝10.0°]
[θ＝12.5°]
[θ＝15.0°]
[θ＝17.5°]
[θ＝20.0°]
[θ＝22.5°]
[θ＝25.0°]
[θ＝27.5°]
[θ＝30.0°]
[θ＝32.5°]
[θ＝35.0°]
[θ＝37.5°]
[θ＝40.0°]
[θ＝42.5°]
Loci of folded diagrams and those with envelopes (θ＝22.5°～ 42.5°):
>> Click each picture to see in larger scales <<
References:
(Last edited: April 26, 2006)
投稿者: kaishonashi
トラックバック(0)
Archives
おすすめリンク
Categories
Search This Site
Recent Articles
Calendar
2008年
August 
August
| Sun | Mon | Tue | Wed | Thu | Fri | Sat |
|---|---|---|---|---|---|---|
| 1 | 2 | |||||
| 3 | 4 | 5 | 6 | 7 | 8 | 9 |
| 10 | 11 | 12 | 13 | 14 | 15 | 16 |
| 17 | 18 | 19 | 20 | 21 | 22 | 23 |
| 24 | 25 | 26 | 27 | 28 | 29 | 30 |
| 31 |
Latest Revisions
Edited Top page
(Feb 17, 2008)
Edited Top page
(Jan 24, 2008)
Edited Top page
(Feb 27, 2007)
Edited "Latest Revisions"
(May 2, 2006)
Edited previous two articles: Bird bases in deformation as folded -1- and -2-. (April 26, 2006)
Edited recent 3 articles with pictures of bird bases' deformations.
(April 19, 2006)
Edited pictures in some articles.
(April 3, 2006)
Edited pictures in some articles.
(April 2, 2006)
QR Code
このブログを
Links
teacup.サービス
Powered by
