Biological Age: Difference between revisions

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| colspan="1" rowspan="1" |MLR is the preliminary method and is easy to operate
| colspan="1" rowspan="1" |MLR is the preliminary method and is easy to operate
| colspan="1" rowspan="1" |(1) The standards of aging biomarkers lead to the paradox of CA
| colspan="1" rowspan="1" |(1) The standards of aging biomarkers lead to the paradox of CA
(2) MLR also distorts the BA at the regression edge and ignores discontinuity in the aging rate<nowiki>{{pmid|6873212}}</nowiki><nowiki>{{pmid|3226152}}</nowiki><nowiki>{{pmid|950448}}</nowiki>
(2) MLR also distorts the BA at the regression edge and ignores discontinuity in the aging rate{{pmid|6873212}}{{pmid|3226152}}{{pmid|950448}}
| colspan="1" rowspan="1" |<nowiki>Hollingsworth et al{{pmid|5841151}} and Kroll and Saxtrup{{pmid|11708217}}</nowiki>
| colspan="1" rowspan="1" |Hollingsworth et al{{pmid|5841151}} and Kroll and Saxtrup{{pmid|11708217}}
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| colspan="1" rowspan="1" |PCA
| colspan="1" rowspan="1" |PCA
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| colspan="1" rowspan="1" |1985
| colspan="1" rowspan="1" |1985
| colspan="1" rowspan="1" |PCA uses fewer uncorrelated variables to explain the main variance
| colspan="1" rowspan="1" |PCA uses fewer uncorrelated variables to explain the main variance
| colspan="1" rowspan="1" |<nowiki>(1) Biomarkers are uncorrelated variables{{pmid|16318865}}</nowiki>
| colspan="1" rowspan="1" |(1) Biomarkers are uncorrelated variables{{pmid|16318865}}
(2) PCA avoids the influence of regression edge in MLR<nowiki>{{pmid|3226152}}</nowiki>
(2) PCA avoids the influence of regression edge in MLR{{pmid|3226152}}
| colspan="1" rowspan="1" |<nowiki>PCA cannot avoid the paradox of CA and some statistical deficiencies of MLR{{pmid|16318865}}</nowiki>
| colspan="1" rowspan="1" |PCA cannot avoid the paradox of CA and some statistical deficiencies of MLR{{pmid|16318865}}
| colspan="1" rowspan="1" |<nowiki>Nakamura et al,{{pmid|2737197}}{{pmid|2282902}} Nakamura and Miyao,{{pmid|12634284}} Nakamura et al,{{pmid|8026568}}{{pmid|9762521}} Nakamura and Miyao,{{pmid|17921421}} Nakamura et al,{{pmid|3226152}} Nakamura,<ref>75. Nakamura E. The assessment of physiological age based upon a principal component analysis of various physiological variables. J Kyoto Pref Univ Med. 1985;94:757–769. [Google Scholar]</ref> Nakamura and Miyao,{{pmid|18840798}} Nakamura et al,{{pmid|8803500}} Park et al,{{pmid|18597867}} Bai et al,{{pmid|19940465}} and Zhang{{pmid|25470806}}–{{pmid|24659482}}</nowiki>
| colspan="1" rowspan="1" |Nakamura et al,{{pmid|2737197}}{{pmid|2282902}} Nakamura and Miyao,{{pmid|12634284}} Nakamura et al,{{pmid|8026568}}{{pmid|9762521}} Nakamura and Miyao,{{pmid|17921421}} Nakamura et al,{{pmid|3226152}} Nakamura,<ref>75. Nakamura E. The assessment of physiological age based upon a principal component analysis of various physiological variables. J Kyoto Pref Univ Med. 1985;94:757–769. [Google Scholar]</ref> Nakamura and Miyao,{{pmid|18840798}} Nakamura et al,{{pmid|8803500}} Park et al,{{pmid|18597867}} Bai et al,{{pmid|19940465}} and Zhang{{pmid|25470806}}–{{pmid|24659482}}
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| colspan="1" rowspan="1" |Hochschild’s method
| colspan="1" rowspan="1" |Hochschild’s method
| colspan="1" rowspan="1" |Hochschild
| colspan="1" rowspan="1" |Hochschild
| colspan="1" rowspan="1" |1989
| colspan="1" rowspan="1" |1989
| colspan="1" rowspan="1" |<nowiki>Hochschild’s method aims to select aging biomarkers according to their effects on life expectancy{{pmid|2684676}}</nowiki>
| colspan="1" rowspan="1" |Hochschild’s method aims to select aging biomarkers according to their effects on life expectancy{{pmid|2684676}}
| colspan="1" rowspan="1" |(1) Hochschild’s method solves the paradox of CA
| colspan="1" rowspan="1" |(1) Hochschild’s method solves the paradox of CA
(2) Hochschild’s method avoids statistical problems of MLR
(2) Hochschild’s method avoids statistical problems of MLR
| colspan="1" rowspan="1" |(1) Hochschild’s method is nonstandard and relatively complicated
| colspan="1" rowspan="1" |(1) Hochschild’s method is nonstandard and relatively complicated
(2) Hochschild’s method is not based on the definition of BA
(2) Hochschild’s method is not based on the definition of BA
(3) A large number of subjects are required when this approach is adopted for another system<nowiki>{{pmid|20005245}}</nowiki>
(3) A large number of subjects are required when this approach is adopted for another system{{pmid|20005245}}
| colspan="1" rowspan="1" |<nowiki>Hochschild{{pmid|2684676}}{{pmid|2583248}}<ref>76. Hochschild R. Validating Biomarkers of Aging-Mathematical Approaches and Results of a 2462-Person Study. Boca Raton: CRC Press; 1994. [Google Scholar]</ref></nowiki>
| colspan="1" rowspan="1" |Hochschild{{pmid|2684676}}{{pmid|2583248}}<ref>76. Hochschild R. Validating Biomarkers of Aging-Mathematical Approaches and Results of a 2462-Person Study. Boca Raton: CRC Press; 1994. [Google Scholar]</ref>
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| colspan="1" rowspan="1" |KDM
| colspan="1" rowspan="1" |KDM
| colspan="1" rowspan="1" |Klemera and Doubal
| colspan="1" rowspan="1" |Klemera and Doubal
| colspan="1" rowspan="1" |2006
| colspan="1" rowspan="1" |2006
| colspan="1" rowspan="1" |KDM is based on minimizing the distance between ''m'' regression lines and ''m'' biomarker points in an ''m''<nowiki>-dimensional space of all biomarkers{{pmid|16318865}}</nowiki>
| colspan="1" rowspan="1" |KDM is based on minimizing the distance between ''m'' regression lines and ''m'' biomarker points in an ''m''-dimensional space of all biomarkers{{pmid|16318865}}
| colspan="1" rowspan="1" |<nowiki>(1) KDM performed better than CA{{pmid|23213031}}</nowiki>
| colspan="1" rowspan="1" |(1) KDM performed better than CA{{pmid|23213031}}
(2) KDM is precise when compared with other methods<nowiki>{{pmid|23213031}}</nowiki><nowiki>{{pmid|20005245}}</nowiki><nowiki>{{pmid|28110151}}</nowiki>
(2) KDM is precise when compared with other methods{{pmid|23213031}}{{pmid|20005245}}{{pmid|28110151}}
(3) KDM solves the paradox of CA<nowiki>{{pmid|23213031}}</nowiki><nowiki>{{pmid|20005245}}</nowiki>
(3) KDM solves the paradox of CA{{pmid|23213031}}{{pmid|20005245}}
| colspan="1" rowspan="1" |<nowiki>The calculation of KDM is complicated{{pmid|20005245}}</nowiki>
| colspan="1" rowspan="1" |The calculation of KDM is complicated{{pmid|20005245}}
| colspan="1" rowspan="1" |<nowiki>Klemera and Doubal,{{pmid|16318865}} Levine,{{pmid|23213031}} Levine and Crimmins,{{pmid|25088793}} Cho et al{{pmid|20005245}} and Jee and Park{{pmid|28110151}}</nowiki>
| colspan="1" rowspan="1" |Klemera and Doubal,{{pmid|16318865}} Levine,{{pmid|23213031}} Levine and Crimmins,{{pmid|25088793}} Cho et al{{pmid|20005245}} and Jee and Park{{pmid|28110151}}
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====Comparison and Discussion====
====Comparison and Discussion====
While MLR and PCA treat CA as a criterion for biomarker selection, Hochschild’s method and KDM consider CA as an independent variable. The choice of method depends on the specific research goals and the nature of the available data. MLR and PCA are more straightforward and are often used in initial studies, while Hochschild’s method and KDM provide a more nuanced view of the aging process.
While MLR and PCA treat CA as a criterion for biomarker selection, Hochschild’s method and KDM consider CA as an independent variable. The choice of method depends on the specific research goals and the nature of the available data. MLR and PCA are more straightforward and are often used in initial studies, while Hochschild’s method and KDM provide a more nuanced view of the aging process.
== Todo ==
== Todo ==