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$C D_{r} = \frac{Y L_{r, t = 1}}{K A G_{r, t = 1}^{C D A L F_{r, s = 1}} * L A B S_{r, s = 1, t = 1}^{(1 - C D A L F_{r, s = 1})}}$ BLOOP $C O 2 F e r t_{t + 1} = 𝐞 𝐧 𝐯 𝐜 𝐨 𝟐 𝐟 𝐞 𝐫 𝐭 * \frac{C O 2 P P M - C O 2 P P M_{t = 1990}}{C O 2 P P M_{t = 1990}}$

Revision as of 01:53, 29 March 2017 view source EmoryFerguson (talk \| contribs) 2,246 edits No edit summary ← Older edit		Revision as of 01:54, 29 March 2017 view source EmoryFerguson (talk \| contribs) 2,246 edits No edit summary Newer edit →
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	<math>CD_{r}=\frac{YL_{r,t=1}}{{KAG_{r,t=1}^{CDALF_{r,s=1}}}{LABS_{r,s=1,t=1}^{(1-CDALF_{r,s=1})}}}</math> BLOOP <math>~~CO^{2}Fert_~~{t+1}=\mathbf{~~envco^{2}fert~~}\frac{~~CO^{2}PPM~~-~~CO^{2}PPM_~~{t=1990}}{~~CO^{2}PPM_~~{t=1990}}</math>		<math>CD_{r}=\frac{YL_{r,t=1}}{{KAG_{r,t=1}^{CDALF_{r,s=1}}}{LABS_{r,s=1,t=1}^{(1-CDALF_{r,s=1})}}}</math> BLOOP <math>CO2Fert_{t+1}=\mathbf{envco2fert}\frac{CO2PPM-CO2PPM_{t=1990}}{CO2PPM_{t=1990}}</math>

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