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Papers for the international symposium Commission VI

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CC BY: Attribution 4.0 International. You can find more information here.

Bibliographic data

fullscreen: Papers for the international symposium Commission VI

Monograph

Persistent identifier:
84215471X
Title:
Papers for the international symposium Commission VI
Sub title:
Kraków, Poland, 8 - 9 August 1978
Scope:
199 Seiten
Type of content:
Konferenzschrift
Edition title:
Wyd. 1
DOI:
10.14463/GBV:84215471X
Year of publication:
1978
Place of publication:
Kraków
Publisher of the original:
Akad. Górniczo-Hutnicza im. S. Staszica
Identifier (digital):
84215471X
Illustration:
Diagramme
Signature of the source:
RT 3604(1978)
Language:
English
Usage licence:
Attribution 4.0 International (CC BY 4.0)
Editor:
Sitek, Zbigniew
Corporations:
Akademia Górniczo-Hutnicza im. Stanisława Staszica w Krakowie
Author:
International Society for Photogrammetry, Commission, 6
Adapter:
Akademia Górniczo-Hutnicza im. Stanisława Staszica w Krakowie
Founder of work:
Akademia Górniczo-Hutnicza im. Stanisława Staszica w Krakowie
Other corporate:
Akademia Górniczo-Hutnicza im. Stanisława Staszica w Krakowie
Publisher of the digital copy:
Technische Informationsbibliothek Hannover
Place of publication of the digital copy:
Hannover
Year of publication of the original:
2015
Document type:
Monograph
Collection:
Earth sciences

Chapter

Title:
PAPERS FOR SESSIONS OF COMMISSION VI
Document type:
Monograph
Structure type:
Chapter

Chapter

Title:
ORGANIZATION AND DEVELOPMENT OF REMOTE SENSING IN POLAND Bogdan Ney, Prof. Dr., Director of the Institute of Geodesy and Cartography, [...]
Document type:
Monograph
Structure type:
Chapter

Contents

Table of contents

  • Regeln nach denen alle Zauberquadrate, mit gleichen Liniensummen, leicht und schnell, auf eine spielende Art, und auch solche Quadrate gebildet werden können, deren Liniensummen Glieder einer arithmetischen Progression sind, und zusammen eine gewisse Jahrszahl betragen
  • Cover
  • ColorChart
  • Title page
  • Vorwort.
  • Inhalt.
  • Bildung der Zauberquadrate mit gleichen Liniensummen.
  • Vergrösserung der Zauberquadrate durch Einfasse.
  • Bildung der Zauberquadrate in ganzen Zahlen, deren Liniensummen Glieder einer arithmetischen Progression sind.
  • Zauberquadrate deren Liniensummen, Glieder einer arithmetischen Reihe sind, durch Einfasse vergrössert.
  • Der Rösselsprung.
  • Verbesserungen.
  • [Abbildung]
  • Figure
  • Cover

Full text

Summen - Progressionen 
123. 124 136 
110. 113 149 
91. 97 169 
117. 119 143 
91. 97 169 
111. 114 .» 150 
72. 81 189 
72. 81 189 
118. 120 144 
105. 109 157, 
92. 98 170 
105. 109 157 
92. 98 1*0 
79. 87 183 
79. 87 183 
112. 115 151 
99. 104 164 
86. 93 177 
93. 99 171 
93. 99 171 
113. 116 152 
ICO. 105 165 
87. 94 178 
120. 122 146 
107. 111 159 
94. 100 172 
107. 111 159 
94. 100 172 
81. 89 185 
81. 89 185 
114. 117 153 
75. 84 191 
75. 84 191 
121. 123 147 
95. 101 173 
95. 101 173 
128. 129 141 
115. 118 154 
122. 124 148 
109. 113 161 
96. 102 174 
83. 91 187 
96. 102 174 
96. 102 174
	        

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Citation recommendation

Zuckermandel, Christoph Wilhelm. Regeln Nach Denen Alle Zauberquadrate, Mit Gleichen Liniensummen, Leicht Und Schnell, Auf Eine Spielende Art, Und Auch Solche Quadrate Gebildet Werden Können, Deren Liniensummen Glieder Einer Arithmetischen Progression Sind, Und Zusammen Eine Gewisse Jahrszahl Betragen. Bauer und Raspe, 1838.
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