2 Chapter 3Figure 3.1 The weighted centred column profiles,
, for each Country categor...Figure 3.2 Two-dimensional non-symmetrical correspondence plot of Table 1.1....Figure 3.3 Two-dimensional non-symmetrical correspondence plot of Table 1.1 ...Figure 3.4 Three-dimensional non-symmetrical correspondence plot of Table 1....Figure 3.5 Column isometric biplot from the non-symmetrical correspondence a...Figure 3.6 Three-dimensional column isometric biplot from the non-symmetrica...Figure 3.7 Non-symmetrical correspondence plot of Table 1.1 with
(row) con...Figure 3.8 Non-symmetrical correspondence plot of Table 1.1 with
(column) ...
3 Chapter 4Figure 4.1 Two-dimensional correspondence plot of Table 1.2.Figure 4.2 Centred row profiles,
, of Table 1.2.Figure 4.3 Centred column profiles,
, of Table 1.2.Figure 4.4 Two-dimensional ordered row isometric biplot from the DOCA of the...Figure 4.5 Two-dimensional ordered column isometric biplot from the DOCA of ...
4 Chapter 5Figure 5.1 The weighted centred column profiles,
, for each Age category of...Figure 5.2 Two-dimensional column biplot from a singly ordered (and nominal)...Figure 5.3 Two-dimensional row isometric biplot from a singly-ordered non-sy...
5 Chapter 6Figure 6.1 Two-dimensional correspondence plot from the multiple corresponde...Figure 6.2 Three-dimensional correspondence plot from the multiple correspon...Figure 6.3 Two-dimensional correspondence plot from the multiple corresponde...Figure 6.4 Three-dimensional correspondence plot from the multiple correspon...Figure 6.5 Two-dimensional correspondence plot from stacking Size and Lake f...Figure 6.6 Two-dimensional correspondence plot from the multiple corresponde...
6 Chapter 7Figure 7.1 Column–tube interactive biplot from the symmetric multi-way corre...Figure 7.2 Row interactive biplot from the symmetric multi-way correspondenc...Figure 7.3 Column–tube interactive biplot of three-way non-symmetrical multi...
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Wiley Series in Probability and Statistics
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An Introduction to Correspondence Analysis
Eric J. Beh
School of Mathematical & Physical Sciences,
University of Newcastle, Australia
Rosaria Lombardo
Department of Economics,
University of Campania “Luigi Vanvitelli,” Italy

This edition first published 2021
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