Carbon recovery dynamics following disturbance by selective logging in Amazonian forests

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Figure 2—source data 1

Parameters posterior distribution.

Columns are the 2.5%, 10%, 50%, 90% and 97.5% quantiles of the posterior distribution of the model parameters (rows).

https://doi.org/10.7554/eLife.21394.006

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Figure 2—figure supplement 1

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Appendix 1—figure 1

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Appendix 1—figure 2

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Tables

Table 1

Model	Parameter	Prior	Justification
$Sg$	${\alpha }_j^{Sg}$	$𝒰[25,250]$	On average 100 survivors/ha storing 0.25 to 2.5 MgC each
$Sg$	${\beta }_j^{Sg}$	$𝒰[0.015,0.04]$	${\displaystyle {75<t_{0.95}^{Sg}}^{\ast }<200}$ yr
$Sl$	${\beta }_j^{Sl}$	$𝒰[0.006,{\beta }^{Sg}]$	${\displaystyle t_{0.95}^{Sg}<{t_{0.95}^{Sl}}^{\ast }<500}$ yr
$Rr$	${\alpha }_i^{Rr}$	$𝒰[0.1,1]$	Range of observed values in TmFO control plots
$Rr$	${\beta }_j^{Rr}$	$𝒰[0.006,0.6]$	${\displaystyle 5<{t_{0.95}^{Rr}}^{\ast }<500}$ yr
$Rr$	$\eta$	$𝒰[0,3]$	$Rr(t=0)<3\times Rr(t=\mathrm{\infty })$
$Rg$	${\alpha }_i^{Rg}$	$𝒰[0.5,3]$	Range of observed values in Amazonia (Johnson et al., 2016)
$Rg$	${\beta }_j^{Rg}$	$𝒰[0.006,0.15]$	${\displaystyle 20<{t_{0.95}^{Rg}}^{\ast }<500}$ yr
$Rl$	${\beta }_j^{Rl}$	$𝒰[0.003,0.06]$	${\displaystyle 50<{t_{0.95}^{Rl}}^{\ast }<1000}$ yr
All models M†	${\lambda }_{loss}^M$	$𝒰[-{\beta }^M,{\beta }^M]$	Avoid multicollinearity problems
All models M†	${\left({\lambda }_l^M\right)}_{l\ne loss}$	${\displaystyle \mathcal{𝒰}[-\frac{{\beta }^M}{4},\frac{{\beta }^M}{4}]}$	Avoid multicollinearity problems

1. ^∗${\displaystyle t_{0.95}=\frac{ln(20)}{\beta }}$ is the time when the ACS change has reached 95% of its asymptotic value.

2. ^†M is one of the five models: either $Sg$, $Sl$, $Rr$, $Rg$, $Rl$.

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