Mostly mentoring a group of postdocs at Stanford. Senior Scientist at Gates Ventures. climate / energy / etc https://sustainablesolutions.stanford.edu/people/ken-caldeira Posts imperfectly represent the views of my former self and not my employer.
![§374-A. General election candidates; vacancy
1. Vacancy and replacement of nominees. The Secretary of State shall declare the vacancy as provided in section 362‑A and a political committee may make a replacement nomination for the general election only if a person nominated for an office at a primary election or by a political committee:
A. Withdraws on or before 5 p.m. of the 2nd Monday in July preceding the general election in accordance with section 367; [PL 2011, c. 342, §12 (AMD).]
2. Deadline for replacement of nominee. A political committee may make a replacement nomination for the general election:
A. No later than 5 p.m. of the 4th Monday in July preceding the general election for a candidate who has withdrawn in accordance with subsection 1, paragraph A; or [PL 1993, c. 447, §5 (AMD).]
B. As soon as practicable for a candidate who withdraws or is withdrawn in accordance with subsection 1, paragraph B or C. [PL 1989, c. 341, §2 (NEW).]
[PL 2019, c. 636, §9 (AMD).]
2-A. Ballot procedure for replacement candidates. If a political party makes a replacement nomination for the general election by the deadline established in subsection 2, the Secretary of State shall produce new general election ballots or amend or supplement general election ballots already printed in accordance with section 376 or 604.
[PL 2019, c. 636, §9 (NEW).]
3. Deadline for removal of candidate's name from general election ballot. Removal of a candidate's name from the general election ballot is determined in accordance with this subsection.
A. The name of a candidate for an office on the general election ballot who withdraws for any reason 70 days or more before the general election must be removed from the ballot. [PL 2025, c. 363, §4 (NEW).]
https://legislature.maine.gov/statutes/21-a/title21-Asec374-A.html](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:hfunbop47sm2azdbajfvnf4g/bafkreigoeowngwhnrqaaxksb4u4o3jxqdrk24fzzzwpn2iu3o55jws3vo4)
![Fig. 2 Sea-level commitment from Antarctic ice loss.
Given is the total sea-level change after 1000 years (yellow), 3000 years (orange), and 10,000 years (red) after year 2000 for each of the scenarios depicted in Fig. 1. The maximum temperature anomaly and the temperature anomaly after 10,000 years are given on the upper x axis. If all of the currently attainable carbon resources [estimated to be between 8500 and 13.600 GtC (4)] were burned, the Antarctic Ice Sheet would lose most of its mass, raising global sea level by more than 50 m. For the 125 GtC as well as the 500, 800, 2500, and 5000 GtC scenarios, the ice-covered area is depicted in white (ice-free bedrock in brown). For more details, see fig. S5.
https://www.science.org/doi/10.1126/sciadv.1500589](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:hfunbop47sm2azdbajfvnf4g/bafkreic2ai2tmjn5l7gekog4lbuapx3e6m63rrjqoaxry3oh24x4spyrqy)
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https://agu.confex.com/agu/agu26/prelim.cgi/ModuleMeetingInfo/viewguidelines](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:hfunbop47sm2azdbajfvnf4g/bafkreibenmxz6e5yxwwbxyskjpajjgli4qutx5aqqwen4cbspwswgnppai)
![Piece of LaTex methods section:
\subsubsection{The economic model}
Economic output for each country, $i$, and time, $t$, is represented by a Cobb-Douglas production function, $Y_{it}$, [CITATION], where that output is modulated by the response to temperature changes at time $\Lambda_{output}(t)$, where $t$ is time in years:
\begin{equation}
\label{eq:output}
Y_{it} = A_{it}\, K_{it}^{\alpha} \, L_{it}^{1-\alpha} \, \left(1 + \Lambda_{Y,it}\right) \,,
\end{equation}
where $\alpha=0.3$.
Capital stock, $K_{it}$, is evolved in time according to
\begin{equation}
\label{eq:capital}
K_{it} = K_{i,t-1} + s\,Y_{i,t-1} - \delta\, \left(1 + \Lambda_{K,it}\right)\,K_{i,t-1}\, ,
\end{equation}
where $s=0.3$, $\delta=0.1$, and $\Lambda_{K,it}$ represents the climate influence on capital stock in year $t$. Although capital stock $K_{it}$ is computed from $K_{i,t-1}$, we use the current year's temperature ($T_{it}$) in the climate response $\Lambda_{K,it}$, ensuring that
temperature in year $t$ affects output in year $t$. However, for climate response functions that depend on \text{per capita} GDP, we use prior year \textit{per capita} GDP values from the forward model (i.e., $y_{i,t-1}$). (See Subsubsection \ref{susubsec_climate_response}).
We evolve the logarithm of total factor productivity, $A_{it}$, in country $i$ and time $t$, as follows:
\begin{equation}](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:hfunbop47sm2azdbajfvnf4g/bafkreiaivyqizanasparrjebcu5vmaubyiazmqhqetfwjknpgfmb5eed4u)
Mostly mentoring a group of postdocs at Stanford. Senior Scientist at Gates Ventures. climate / energy / etc https://sustainablesolutions.stanford.edu/people/ken-caldeira Posts imperfectly represent the views of my former self and not my employer.