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| -rw-r--r-- | cv.pdf | bin | 71770 -> 72427 bytes | |||
| -rw-r--r-- | cv.tex | 11 | ||||
| -rw-r--r-- | industry_cv.pdf | bin | 62101 -> 62784 bytes | |||
| -rw-r--r-- | industry_cv.tex | 11 |
4 files changed, 18 insertions, 4 deletions
| Binary files differ @@ -71,6 +71,13 @@ \\\emph{{#3}}\medskip } +\newcommand{\urlentry}[3]{ + \settoheight{\entryv}{{#2}} + \noindent\marker{0.5\entryv-3pt} + \parbox[t]{\linewidth-1.1ex}{\textbf{\textcolor{cv-h3}{#2}\vspace{1.5pt}} {\setromanfont{EB Garamond}(\href{#1}{link})}} + \\\emph{{#3}}\medskip +} + \newcommand{\datelistentry}[3][black]{ \savebox{\entryadj}{{#2}}\settoheight{\entryv}{\usebox{\entryadj}} \marker{0.5\entryv-3pt}\makebox[6ex][r]{\usebox{\entryadj}} @@ -187,9 +194,9 @@ Interested in: \emph{formal category theory}, \emph{higher categories}, and \emp \arxiventry{2106.03652}{A common misinterpretation of Isbell's obstruction to monoidal strictfication\linebreak}{which shows that the widely disseminated obstruction to strictifying the associator is shown to be under-specified as stated, and the truth is more subtle.} - \arxiventry{2009.05545}{Bi-representations and bi-initial objects are not so different}{joint with L. Moser, on 2-categorical and double-categorical theorems characterising when pseudo-functors into Cat are representable, with applications to bi-adjunctions and 2-dimensional limits. To appear in {Cahiers de Topologie et Géométrie Différentielle Catégoriques}.} + \urlentry{http://cahierstgdc.com/wp-content/uploads/2022/07/Clingman-Moser-LXIII-3.pdf}{Bi-representations and bi-initial objects are not so different}{joint with L. Moser, on 2-categorical and double-categorical theorems characterising when pseudo-functors into Cat are representable, with applications to bi-adjunctions and 2-dimensional limits. {Cahiers de Topologie et Géométrie Différentielle Catégoriques, LXIII-3}.} - \arxiventry{2004.01313}{2-limits and 2-terminal objects are too different}{joint with L. Moser, on the failure of all theorems of the form ``a 2-dimensional limit is a 2-dimensional terminal object in a 2-dimensional slice category of cones''.} + \urlentry{https://doi.org/10.1007/s10485-022-09691-z}{2-limits and 2-terminal objects are too different}{joint with L. Moser, on the failure of all theorems of the form ``a 2-dimensional limit is a 2-dimensional terminal object in a 2-dimensional slice category of cones''. Appl. Categor. Struct. 2022} \ruletitle{Computer Science} diff --git a/industry_cv.pdf b/industry_cv.pdf Binary files differindex 8a02ceb..051e865 100644 --- a/industry_cv.pdf +++ b/industry_cv.pdf diff --git a/industry_cv.tex b/industry_cv.tex index 3cb3272..505ddfc 100644 --- a/industry_cv.tex +++ b/industry_cv.tex @@ -63,6 +63,13 @@ \\\emph{{#3}}\medskip } +\newcommand{\urlentry}[3]{ + \settoheight{\entryv}{{#2}} + \noindent\marker{0.5\entryv-3pt} + \parbox[t]{\linewidth-1.1ex}{\textbf{{#2}\vspace{1.5pt}} {\setromanfont{EB Garamond}(\href{#1}{link})}} + \\\emph{{#3}}\medskip +} + \newcommand{\datelistentry}[3][black]{ \savebox{\entryadj}{{#2}}\settoheight{\entryv}{\usebox{\entryadj}} \marker{0.5\entryv-3pt}\makebox[6ex][r]{\usebox{\entryadj}} @@ -180,9 +187,9 @@ In the period 2016-present, i have created several medium-to-large projects of m \arxiventry{2106.03652}{A common misinterpretation of Isbell's obstruction to monoidal strictfication\linebreak}{which shows that the widely disseminated obstruction to strictifying the associator is shown to be under-specified as stated, and the truth is more subtle.} -\arxiventry{2009.05545}{Bi-representations and bi-initial objects are not so different}{joint with L. Moser, on 2-categorical and double-categorical theorems characterising when pseudo-functors into Cat are representable, with applications to bi-adjunctions and 2-dimensional limits. To appear in {Cahiers de Topologie et Géométrie Différentielle Catégoriques}.} +\urlentry{http://cahierstgdc.com/wp-content/uploads/2022/07/Clingman-Moser-LXIII-3.pdf}{Bi-representations and bi-initial objects are not so different}{joint with L. Moser, on 2-categorical and double-categorical theorems characterising when pseudo-functors into Cat are representable, with applications to bi-adjunctions and 2-dimensional limits. {Cahiers de Topologie et Géométrie Différentielle Catégoriques, LXIII-3}.} -\arxiventry{2004.01313}{2-limits and 2-terminal objects are too different}{joint with L. Moser, on the failure of all theorems of the form ``a 2-dimensional limit is a 2-dimensional terminal object in a 2-dimensional slice category of cones''.} +\urlentry{https://doi.org/10.1007/s10485-022-09691-z}{2-limits and 2-terminal objects are too different}{joint with L. Moser, on the failure of all theorems of the form ``a 2-dimensional limit is a 2-dimensional terminal object in a 2-dimensional slice category of cones''. Appl. Categor. Struct. 2022} \ruletitle{Award} |