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tatwood.net | Thomas Atwood
www.tatwood.net/
Thomas Atwood

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Server information
Country:
United States
City:
Denver
Registrar:
Web Commerce Communications Limited dba WebNic.cc
Latitude:
39.75
Longitude:
-105.00
IP address:
72.18.132.106
IP Binary address:
1001000000100101000010001101010
IP Octal address:
11004502152
IP Hexadecimal address:
4812846a

Context analysis of tatwood.net

Number of letters on this page:
778
Number of words on this page:
200
Number of sentences on this page:
4
Average words per sentences on this page:
50
Number of syllables on this page:
266
Number of Strong texts:
4

Images

Number of images:
18
  • image Image source: /wp-content/plugins/latexrender/pictures/46505b91109cb057d3b4749c6083d620.png

    Alternative text: $ X = \left( \begin{array}{ccc} 1 & 0 & 0 \\ 0 & cos \phi & -sin \phi \\ 0 & sin \phi & cos \phi \\ \end{array} \right) $

  • image Image source: /wp-content/plugins/latexrender/pictures/67f4c52c9af02321eccf142196eb6246.png

    Alternative text: $ Y = \left( \begin{array}{ccc} cos \theta & 0 & sin \theta \\ 0 & 1 & 0 \\ -sin \theta & 0 & cos \theta \\ \end{array} \right) $

  • image Image source: /wp-content/plugins/latexrender/pictures/215b97c3d2285d589067870753d61739.png

    Alternative text: $ Z = \left( \begin{array}{ccc} cos \psi & -sin \psi & 0 \\ sin \psi & cos \psi & 0 \\ 0 & 0 & 1 \\ \end{array} \right) $

  • image Image source: /wp-content/plugins/latexrender/pictures/bfaf0b0229d4daa82187ebfde707063f.png

    Alternative text: $ M = Z * Y * Z $

  • image Image source: /wp-content/plugins/latexrender/pictures/f460de3ed403733bb90622bc23bf29de.png

    Alternative text: M=\left( \begin{array}{ccc} 1 & 0 & 0 \\ 0 & cos \phi & -sin \phi \\ 0 & sin \phi & cos \phi \\ \end{array} \right)\left( \begin{array}{ccc} cos \theta & 0 & sin \theta \\ 0 & 1 & 0 \\ -sin \theta & 0 & cos \theta \\ \end{array} \right) \left( \begin{array}{ccc} cos \psi & -sin \psi & 0 \\ sin \psi & cos \psi & 0 \\ 0 & 0 & 1 \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/ccc62ccc8c2faf1c2f3a2a0ac6cd02b3.png

    Alternative text: M=\left( \begin{array}{ccc} 1 & 0 & 0 \\ 0 & cos \phi & -sin \phi \\ 0 & sin \phi & cos \phi \\ \end{array} \right)\left( \begin{array}{ccc} cos \theta cos \psi & -cos \theta sin \psi & sin \theta \\ sin \psi & cos \psi & 0 \\ -sin \theta cos \psi & sin \theta sin \psi & cos \theta \\ \end{array} \right) $

  • image Image source: /wp-content/plugins/latexrender/pictures/b2302a12b64f5e6a8106a318a9031a36.png

    Alternative text: M=\left( \begin{array}{ccc} cos \theta cos \psi & -cos \theta sin \psi & sin \theta \\ cos \phi sin \psi + sin \phi sin \theta cos \psi & cos \phi cos \psi - sin \phi sin \theta sin \psi & -sin \phi cos \theta \\ sin \phi sin \psi - cos \phi sin \theta cos \psi & sin \phi cos \psi + cos \phi sin \theta sin \psi & cos \phi cos \theta \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/8978777e9f3b76c02b9cba5db998506d.png

    Alternative text: \begin{alignat*}{3} \phi &= atan(\frac{sin \phi}{cos \phi}) &&= atan(\frac{-M_{c2,r1}}{M_{c2,r2}}) \\ \theta &= asin(sin \theta) &&= asin(M_{c2,r0}) \\ \psi &= atan(\frac{sin \psi}{cos \psi}) &&= atan(\frac{-M_{c1,r0}}{M_{c0,r0}}) \\ \end{alignat*}

  • image Image source: /wp-content/plugins/latexrender/pictures/faf1daef7733eddbe1250575ff8ffd42.png

    Alternative text: \begin{flalign*} sin \theta &= 1 \\ cos \theta &= 0 \\ \end{flalign*}

  • image Image source: /wp-content/plugins/latexrender/pictures/ff352d6928d1949eaec9f0522056782a.png

    Alternative text: M=\left( \begin{array}{ccc} 0 & 0 & 1 \\ cos \phi sin \psi + sin \phi cos \psi & cos \phi cos \psi - sin \phi sin \psi & 0 \\ sin \phi sin \psi - cos \phi cos \psi & sin \phi cos \psi + cos \phi sin \psi & 0 \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/7be07459c199a9bae38fbe6bcdde9e60.png

    Alternative text: \begin{flalign*} sin (\psi + \phi) &= cos \phi sin \psi + sin \phi cos \psi \\ cos (\psi + \phi) &= cos \phi cos \psi - sin \phi sin \psi \\ \end{flalign*}

  • image Image source: /wp-content/plugins/latexrender/pictures/02057774acc8948c70638474bede04f1.png

    Alternative text: M=\left( \begin{array}{ccc} 0 & 0 & 1 \\ sin(\psi + \phi) & cos(\psi + \phi) & 0 \\ -cos(\psi + \phi) & sin(\psi + \phi) & 0 \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/268fdd1d19dad62b9610900ad3ff67d9.png

    Alternative text: \begin{alignat*}{3} \phi &= 0 &&= 0 \\ \theta &= asin(1) &&= \frac{\pi}{2} \\ \psi &= atan(\frac{sin \psi}{cos \psi}) &&= atan(\frac{M_{c0,r1}}{M_{c1,r1}}) \\ \end{alignat*}

  • image Image source: /wp-content/plugins/latexrender/pictures/41f4f33ce606bcb6f8ab15b7ee8ca662.png

    Alternative text: \begin{flalign*} sin \theta &= -1 \\ cos \theta &= 0 \\ \end{flalign*}

  • image Image source: /wp-content/plugins/latexrender/pictures/d5a0d9ed62367c4f8f60bbf4a3836bde.png

    Alternative text: M=\left( \begin{array}{ccc} 0 & 0 & -1 \\ cos \phi sin \psi - sin \phi cos \psi & cos \phi cos \psi + sin \phi sin \psi & 0 \\ sin \phi sin \psi + cos \phi cos \psi & sin \phi cos \psi - cos \phi sin \psi & 0 \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/f8b43ca4abbacefa0bd448180150590f.png

    Alternative text: \begin{flalign*} sin (\psi - \phi) &= cos \phi sin \psi - sin \phi cos \psi \\ cos (\psi - \phi) &= cos \phi cos \psi + sin \phi sin \psi \\ \end{flalign*}

  • image Image source: /wp-content/plugins/latexrender/pictures/a91a154880888c0b73a8374a18b03e92.png

    Alternative text: M=\left( \begin{array}{ccc} 0 & 0 & -1 \\ sin(\psi - \phi) & cos(\psi - \phi) & 0 \\ cos(\psi - \phi) & -sin(\psi - \phi) & 0 \\ \end{array} \right)$

  • image Image source: /wp-content/plugins/latexrender/pictures/268fdd1d19dad62b9610900ad3ff67d9.png

    Alternative text: \begin{alignat*}{3} \phi &= 0 &&= 0 \\ \theta &= asin(1) &&= \frac{\pi}{2} \\ \psi &= atan(\frac{sin \psi}{cos \psi}) &&= atan(\frac{M_{c0,r1}}{M_{c1,r1}}) \\ \end{alignat*}

Javascripts on tatwood.net

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Thomas Atwood

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Thomas Atwood tatwood Tom Tommy

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Internal links in tatwood.net

  • link http://www.tatwood.net/
  • link #content
  • link #secondary
  • link http://www.tatwood.net/page/2
  • link http://www.tatwood.net/articles/775/matrix-to-euler-zyx
  • link http://www.tatwood.net/articles/author/thomas
  • link http://www.tatwood.net/articles/775/matrix-to-euler-zyx#respond
  • link http://www.tatwood.net/categories/math
  • link http://www.tatwood.net/articles/768/matrix-to-euler-zxy
  • link http://www.tatwood.net/articles/757/matrix-to-euler-yzx
  • link http://www.tatwood.net/articles/732/matrix-to-euler-yxz
  • link http://www.tatwood.net/articles/716/matrix-to-euler-xzy
  • link http://www.tatwood.net/articles/684/matrix-to-euler-xyz
  • link http://www.tatwood.net/articles/492/inverse-perspective-projection
  • link http://www.tatwood.net/articles/474/cubic-solver
  • link http://www.tatwood.net/articles/106/collada-running-man
  • link http://www.tatwood.net/articles/25/stencil-routing
  • link http://www.tatwood.net/categories/animation
  • link http://www.tatwood.net/categories/gpgpu
  • link http://www.tatwood.net/categories/graphics

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Technology profile

  • Wordpress CMS
  • CSS (Cascading Style Sheets)
  • Html (HyperText Markup Language)
  • Html5
  • Javascript
  • Php (Hypertext Preprocessor)
  • Pingback

Tatwood.net Domain Owner

						
tatwood.net domain lookup results from whois.verisign-grs.net server:

Domain Name: TATWOOD.NET
Registry Domain ID: 120990062_DOMAIN_NET-VRSN
Registrar WHOIS Server: whois.webnic.cc
Registrar URL: http://www.webnic.cc
Updated Date: 2017-04-18T02:33:27Z
Creation Date: 2004-05-25T12:48:49Z
Registry Expiry Date: 2018-05-25T12:48:49Z
Registrar: Web Commerce Communications Limited dba WebNic.cc
Registrar IANA ID: 460
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