biber simply does not work (if I remember correctly, biber has never worked), e.g. with the following tm file
<TeXmacs|2.1.2>
<style|generic>
<\body>
We look at <cite|test>.
<\bibliography|bib|alpha|/tmp/test.bib>
\;
</bibliography>
</body>
<\initial>
<\collection>
<associate|page-medium|paper>
</collection>
</initial>
<\references>
<\collection>
<associate|auto-1|<tuple|?|1>>
</collection>
</references>
<\auxiliary>
<\collection>
<\associate|bib>
test
</associate>
<\associate|toc>
<vspace*|1fn><with|font-series|<quote|bold>|math-font-series|<quote|bold>|Bibliography>
<datoms|<macro|x|<repeat|<arg|x>|<with|font-series|medium|<with|font-size|1|<space|0.2fn>.<space|0.2fn>>>>>|<htab|5mm>>
<no-break><pageref|auto-1><vspace|0.5fn>
</associate>
</collection>
</auxiliary>
and the bib file saved at /tmp/test.bib:
@Article{test,
author = {White, David and Yau, Donald},
journal = {Math. Scand.},
title = {{Arrow Categories of Monoidal Model Categories}},
year = {2019},
issn = {0025-5521},
month = mar,
number = {2},
pages = {185--198},
volume = {125},
abstract = {We prove that the arrow category of a monoidal model category, equipped with the pushout product monoidal structure and the projective model structure, is a monoidal model category. This answers a question posed by Mark Hovey, and has the important consequence that it allows for the consideration of a monoidal product in cubical homotopy theory. As illustrations we include numerous examples of non-cofibrantly generated monoidal model categories, including chain complexes, small categories, topological spaces, and pro-categories.},
archiveprefix = {arXiv},
doi = {10.7146/math.scand.a-114968},
eid = {arXiv:1703.05359},
eprint = {1703.05359},
fjournal = {Mathematica Scandinavica},
keywords = {Mathematics - Algebraic Topology, Mathematics - Algebraic Geometry, Mathematics - Category Theory, Mathematics - K-Theory and Homology},
mrclass = {18D10 (18A30 55U35)},
mrnumber = {4031046},
mrreviewer = {Karol Szumi\l o},
primaryclass = {math.AT},
}