Roos of astrological sigils in the Oldenburg Letters ' Magic coins ' and ' magic squares ' : the discovery
نویسنده
چکیده
, published , doi: 10.1098/rsnr.2007.0046 62 2008 Notes Rec. R. Soc. Anna Marie Roos of astrological sigils in the Oldenburg Letters 'Magic coins' and 'magic squares': the discovery References #ref-list-1 http://rsnr.royalsocietypublishing.org/content/62/3/271.full.html This article cites 10 articles Email alerting service here in the box at the top right-hand corner of the article or click Receive free email alerts when new articles cite this article sign up
منابع مشابه
'Magic coins' and 'magic squares': the discovery of astrological sigils in the Oldenburg Letters.
Enclosed in a 1673 letter to Henry Oldenburg were two drawings of a series of astrological sigils, coins and amulets from the collection of Strasbourg mathematician Julius Reichelt (1637-1719). As portrayals of particular medieval and early modern sigils are relatively rare, this paper will analyse the role of these medals in medieval and early modern medicine, the logic behind their perceived ...
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The magic is something with a subtle source, which is not seen with eye, and its source cannot be found in a normal way. The magic has a variety of forms that have harmful and non-harmful effects. The wizards use the latter one to deceive people. The motive for choosing this topic among other ones is that some people resort to the magic for different reasons such as: outbreaking demons for the ...
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For any non-trivial abelian group A under addition a graph $G$ is said to be $A$-textit{magic} if there exists a labeling $f:E(G) rightarrow A-{0}$ such that, the vertex labeling $f^+$ defined as $f^+(v) = sum f(uv)$ taken over all edges $uv$ incident at $v$ is a constant. An $A$-textit{magic} graph $G$ is said to be $Z_k$-magic graph if the group $A$ is $Z_k$ the group of integers modulo $k...
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An H-magic labeling in a H-decomposable graph G is a bijection f : V (G) ∪ E(G) → {1, 2, ..., p + q} such that for every copy H in the decomposition, ΣνεV(H) f(v) + ΣeεE(H) f(e) is constant. f is said to be H-E-super magic if f(E(G)) = {1, 2, · · · , q}. A family of subgraphs H1,H2, · · · ,Hh of G is a mixed cycle-decomposition of G if every subgraph Hi is isomorphic to some cycle Ck, for k ≥ ...
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An H-magic labeling in a H-decomposable graph G is a bijection f : V (G) ∪ E(G) → {1, 2, ..., p + q} such that for every copy H in the decomposition, ∑νεV (H) f(v) + ∑νεE (H) f(e) is constant. f is said to be H-E-super magic if f(E(G)) = {1, 2, · · · , q}. A family of subgraphs H1,H2, · · · ,Hh of G is a mixed cycle-decomposition of G if every subgraph Hi is isomorphic to some cycle Ck, for k ≥...
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