Notes for AKT-140205/0:18:09 - Revision history

Leo algknt at 17:45, 20 June 2018

2018-06-20T17:45:46Z

← Older revision		Revision as of 13:45, 20 June 2018
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	'''Configuration space'''		'''Configuration space'''

	<math>C_A^O(M) = \{\mathrm{injections}\; f: A \rightarrow M\}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space respectively, is another way to define the configuration space of <math>M</math>. In this definition, the points on <math>M</math> are labelled by the elements of <math>A</math>.		<math>C_A^O(M) = \{\mathrm{injections}\; f: A \rightarrow M\}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space respectively, is another way to define the configuration space of <math>M</math>. In this definition, the points on <math>M</math> are labelled by the elements of <math>A</math>. See [[http://drorbn.net/?title=Notes_for_AKT-140115/0:30:33]]

Leo algknt at 17:40, 20 June 2018

2018-06-20T17:40:59Z

← Older revision		Revision as of 13:40, 20 June 2018
Line 1:		Line 1:
	'''Configuration space'''		'''Configuration space'''

	<math>C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space respectively, is another way to define the configuration space of <math>M</math>. In this definition, the points on <math>M</math> are labelled by the elements of <math>A</math>.		<math>C_A^O(M) = \{\mathrm{injections}\; f: A \rightarrow M\}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space respectively, is another way to define the configuration space of <math>M</math>. In this definition, the points on <math>M</math> are labelled by the elements of <math>A</math>.

Leo algknt: Created page with "'''Configuration space''' $C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}$ , where $A$ and $M$ are finite set and a topological space ..."

2018-06-20T17:40:42Z

Created page with "'''Configuration space''' <math>C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space ..."

New page

'''Configuration space'''

<math>C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}</math>, where <math>A</math> and <math>M</math> are finite set and a topological space respectively, is another way to define the configuration space of <math>M</math>. In this definition, the points on <math>M</math> are labelled by the elements of <math>A</math>.

Notes for AKT-140205/0:18:09 - Revision history

Leo algknt at 17:45, 20 June 2018

Leo algknt at 17:40, 20 June 2018

Leo algknt: Created page with "'''Configuration space''' C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}, where A and M are finite set and a topological space ..."

Leo algknt: Created page with "'''Configuration space''' $C_A^O(M) = {\mathrm{injections}\; f: A \rightarrow M}$ , where $A$ and $M$ are finite set and a topological space ..."