| Literature DB >> 22593725 |
Benyamin Houshyani, Patrick Kabouw, Dorota Muth, Ric C H de Vos, Raoul J Bino, Harro J Bouwmeester.
Abstract
Metabolite fingerprinting is widely used to unravel the chemical characteristics of biological samples. Multivariate data analysis and other statistical tools are subsequently used to analyze and visualize the plasticity of the metabolome and/or the relationship between those samples. However, there are limitations to these approaches for example because of the multi-dimensionality of the data that makes interpretation of the data obtained from untargeted analysis almost impossible for an average human being. These limitations make the biological information that is of prime importance in untargeted studies be partially exploited. Even in the case of full exploitation, current methods for relationship elucidation focus mainly on between groups variation and differences. Therefore, a measure that is capable of exploiting both between- and within-group biological variation would be of great value. Here, we examined the natural variation in the metabolome of nineEntities:
Year: 2011 PMID: 22593725 PMCID: PMC3337402 DOI: 10.1007/s11306-011-0375-3
Source DB: PubMed Journal: Metabolomics ISSN: 1573-3882 Impact factor: 4.290
Fig. 1PCA scores plots of the root metabolite profile of nine accessions grown in hydroponics, analyzed by LC–MS in positive mode (a) and negative mode (b). Numbers along the axes indicate the PC number and percentage of explained variation. Boxes approximate the boundaries of within accession variation and illustrate clustering of samples belonging to the accession. open triangleAn-1, filled diamond Col-0, open triangle C-24, open rectangle Cvi, filled square Eri, filled circle Kond, + Kyo-1, filled triangle
Fig. 2PCA plots of the nine accessions grown in four environments, analyzed by LC–MS of shoot in negative-mode. a scores plot. b partial PCA biplot (superimposed scores and loadings plots) with environment and sample block as cofactor. Dashed arrows represent the 11 metabolites that more than 55% of their influence was represented by the first two PCs. The accurate mass is given in parentheses for unidentified masses. c partial PCA scores plot with accession and sample block as cofactor. Boxes approximate the boundaries of within environment variation and illustrate clustering of samples belonging to the environment. Numbers along the axes indicate the PC number and percentage of variation explained. Accessions in a, b: open triangle An-1, filled diamond Col-0, open triangle C-24, open rectangle Cvi, filled square Eri, filled circle Kond, + Kyo-1, filled triangle Ler, open diamond WS; Environments in c: CC climate chamber, GH controlled-conditions greenhouse, UC uncontrolled-conditions greenhouse, HY hydroponics in the climate chamber
R-values (metabolic distance) obtained by the ANOSIM permutation test using root LC–MS positive mode (values above the diagonal) and negative mode (values below the diagonal) data, based on the first four principal components of PCA
The numbers in parentheses indicate the ranking of the corresponding accession with regard to the average of its distances with the other accessions
Average R-values (metabolic distance) of accessions in different analytical methods obtained by the ANOSIM permutation test on the inter sample distances
| An–1 | Col–0 | C–24 | Cvi | Eri | Kond | Kyo-1 | Ler | WS | PCa | Variance explainedb | |
|---|---|---|---|---|---|---|---|---|---|---|---|
| Root LC–MS+ | 0.47 (8) | 0.72 (3) | 0.45 (9) | 0.98 (1) | 0.68 (6) | 0.81 (2) | 0.49 (7) | 0.72 (3) | 0.71 (5) | 4 | 0.593 |
| Root LC–MS− | 0.65 (2) | 0.46 (6) | 0.20 (9) | 0.85 (1) | 0.59 (4) | 0.31 (8) | 0.32 (7) | 0.63 (3) | 0.59 (4) | 4 | 0.609 |
| Root GC–MS | 0.57 (5) | 0.60 (4) | 0.65 (3) | 1.00 (1) | 0.34 (8) | 0.37 (7) | 0.38 (6) | 0.38 (6) | 0.73 (2) | 3 | 0.535 |
| Shoot LC–MS+ | 0.38 (3) | 0.29 (5) | 0.53 (2) | 0.58 (1) | 0.25 (9) | 0.27 (6) | 0.32 (4) | 0.25 (9) | 0.25 (9) | 3 | 0.239 |
| Shoot LC–MS− | 0.89 (2) | 0.65 (5) | 0.78 (4) | 0.97 (1) | 0.54 (8) | 0.85 (3) | 0.57 (7) | 0.59 (6) | 0.51 (9) | 3 | 0.343 |
| Shoot GC–MS | 0.29 (6) | 0.23 (9) | 0.31 (4) | 0.55 (1) | 0.23 (9) | 0.46 (2) | 0.33 (3) | 0.30 (5) | 0.28 (7) | 4 | 0.441 |
| Total | 3.25 (2) | 2.95 (4) | 2.92 (5) | 4.93 (1) | 2.63 (7) | 3.07 (3) | 2.41 (8) | 2.87 (6) | 3.07 (3) |
Numbers in parentheses show the ranking of the accession within the row
aThe number of principle components (PC) used to calculate the Euclidean distances for ANOSIM
b% variation explained by the PCs used
Mantel statistics “r”, for the correlation between different datasets
| r |
| |
|---|---|---|
| Root LC–MS + Vs Root LC–MS− | 0.47 | 0.04* |
| Root LC–MS + Vs Root GC–MS | 0.24 | 0.19 |
| Root LC–MS−Vs. Root GC–MS | 0.39 | 0.08 |
| Shoots LC–MS + Vs. Shoot LC–MS− | 0.70 | 0.004* |
| Shoots LC–MS + Vs. Shoot GC–MS | 0.38 | 0.08 |
| Shoots LC–MS−Vs. Shoot GC–MS | 0.61 | 0.01* |
| Hyd. shoots LC–MS−Vs Hyd roots LC–MS− | 0.18 | 0.25 |
| Hyd. shoots LC–MS + Vs Hyd roots LC–MS+ | 0.29 | 0.08 |
| Hyd. shoots GC–MS Vs Hyd roots GC–MS | 0.39 | 0.10 |
P-value calculated by 10,000 permutations
Hyd Hydroponics
Fig. 3Ordination plot of accessions tested with a range of biotic agents: Peronospora parasitica isolates (Emoy2, Cala2, Waco9); Oidium neolycopesici; Botrytis cinerea and Frankliniella occidentalis (thrips). The resistance or repellence level of accessions to biotic agents (grey vectors) were set as explanatory variables and abundance of metabolites (black vectors) as response variables in the RDA plot. Indicated metabolites are accession-specific identified in the present study and the rest of the metabolites were not identified in the present study but all of them correlated with resistance. Numbers along the axes indicate the ordinate number and percentage of variation explained. X indicates the position of accessions on the scores plot with respect to their resistance level. Vectors pointing in the same direction are positively correlated and those pointing in opposite directions are negatively correlated