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Write a concise but descriptive title for your map, then write a detailed description of the map you're designing.
The description of the map in Smiley's catalogue is also strangely scanty, given the rich analyses he was capable of.
The description of the map in Smiley's catalogue was strangely scanty given the rich analyses he was capable of.
For these maps, the accuracy can be assessed by independent validation, but this requires additional fieldwork to collect validation data and does not provide a full probabilistic description of the map uncertainty such as required by uncertainty propagation analyses.
The analytical description of the map f:[−1,1]→[−1,1] is defined as f(x)=left{ begin{array}{llr} ecdottanhleft rcdot(x+1)right -1,& x<0 & (I_{0}) (-1)^{b}cdotleft(ecdottanhleft(-right -11)right)-1right),& x<0q 0 & (I_{1}) end{array} right.
For a detailed description of the map creation procedures see Methods S1.
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A more detailed description of the mapping procedure and exemplary mappings can be found in the online documentation at http://www.dasmi.de/.
Additional file 1: Data examples (references) related to the description of the maps.
We present here the updated ChEMBL-RDF, including a description of the mapping process and the identification of links to other datasets.
Directed by the idea that the product configuration is determined by its function, and also based on the description of the mapping from functional domain to configuration domain, a new method for creative configuration design driven by functional features is proposed.
Denoting as usual by (pi _g) the fundamental group of a compact complex curve C of genus g, we have in fact a more concrete description of the mapping class group (see [9, 10, 44, 45, 125, 165, 212, 220] for general results on braid and mapping class groups): begin{aligned} (M) {mathcal {M}}ap _g cong {{mathrm{text {Out}}}}^+ (pi _g).
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