arXiv Update – January 2019 – arXiv public wiki – Dashboard

“In 2018, the repository received 140,616 new submissions, a 14% increase from 2017. The subject distribution is evolving as Computer Science represented about 26% of overall submissions, and Math 24%. There were about 228 million downloads from all over the world. arXiv is truly a global resource, with almost 90% of supporting funds coming from sources other than Cornell and 70% of institutional use coming from countries other than the U.S….”

2018: best year yet for net growth of open access

Highlights: this edition of the Dramatic Growth of Open Access features charts that illustrate that 2018 showed the strongest growth to date for open access by number of documents searchable through BASE, PubMedCentral, arXiv, DOAJ, texts added to Internet Archive, and journals added to DOAJ….”

A new journal in combinatorics

Advances in Combinatorics is set up as a combinatorics journal for high-quality papers, principally in the less algebraic parts of combinatorics. It will be an arXiv overlay journal, so free to read, and it will not charge authors. Like its cousin Discrete Analysis (which has recently published its 50th paper) it will be run on the Scholastica platform. Its minimal costs are being paid for by the library at Queen’s University in Ontario, which is also providing administrative support

Investigating peer review overlay services

Today, a new journal in mathematics was launched by Timothy Gowers and Dan Kral. The journal, called ‘Advances in Combinatorics’, is an overlay journal, built entirely on articles contained in the arXiv repository. It is free to read and will not charge authors to publish. The relatively low costs of running the journal are being covered by Queen’s University Library in Ontario, Canada, which is also providing administrative support.

 

New Release: arXiv Search v0.1 : arXiv.org blog

“Today we launched a reimplementation of our search system. As part of our broader strategy for arXiv-NG, we are incrementally decoupling components from the classic arXiv codebase, and replacing them with more modular services developed in Python. Our goal was to replace the aging Lucene search backend, achieve feature-parity with the classic search system, and give the search interface an opportunistic face-lift. While the frontend may not look terribly different from the old search interface, we hope that you’ll notice some improvements in functionality. The most important win for us in this milestone is that the new backend lays the groundwork for more dramatic improvements to search, our APIs, and other components targeted for reimplementation in arXiv-NG. Here’s a rundown of some of the things that changed, and where we plan to go from here….”

Green Open Access: An Imperfect Standard – Politics, Distilled

“In my last post on the lack of accessibility of Gold Open Access for early career researchers (ECRs), I mentioned that in my opinion Green Open Access was a very imperfect solution – in fact, hardly a solution at all.  I expand here on why that is the case, and why a focus on green OA presents new challenges for publication practices which compound the – already many – challenges of moving towards a greater accessibility of research. Not all OA initiatives are equal.  Green Open Access, by far the commonest kind, refers to the depositing of a non-final version of the published manuscript into a research repository – generally either an institutional repository (managed by the university with which the researcher is affiliated), a subject-specific repository (such as ArXiv/SocArXiv), an academic networking website such as Academia.edu, ResearchGate, or Mendeley, or a personal website.  Various publishers have rules on what version can be posted where and when, with the most common being that accepted manuscripts (after peer-review, but before proofreading and typesetting) can be made public in repositories after an embargo period, while the “version of record” – the published version – may not be shared publicly for free.  The published article remains accessible only with paid access (with publishers either explicitly authorizing (SAGE) or tacitly tolerating the private sharing of full articles.”

Peer review: the end of an error?

“It is not easy to have a paper published in the Lancet, so Wakefield’s paper presumably underwent a stringent process of peer review. As a result, it received a very strong endorsement from the scientific community. This gave a huge impetus to anti-vaccination campaigners and may well have led to hundreds of preventable deaths. By contrast, the two mathematics ­preprints were not peer reviewed, but that did not stop the correctness or otherwise of their claims being satisfactorily established.

An obvious objection to that last sentence is that the mathematics preprints were in fact peer-reviewed. They may not have been sent to referees by the editor of a journal, but they certainly were carefully scrutinized by peers of the authors. So to avoid any confusion, let me use the phrase “formal peer review” for the kind that is organized by a journal and “informal peer review” for the less official scrutiny that is carried out whenever an academic reads an article and comes to some sort of judgement on it. My aim here is to question whether we need formal peer review. It goes without saying that peer review in some form is essential, but it is much less obvious that it needs to be organized in the way it usually is today, or even that it needs to be organized at all.

What would the world be like without formal peer review? One can get some idea by looking at what the world is already like for many mathematicians. These days, the arXiv is how we disseminate our work, and the arXiv is how we establish priority. A typical pattern is to post a preprint to the arXiv, wait for feedback from other mathematicians who might be interested, post a revised version of the preprint, and send the revised version to a journal. The time between submitting a paper to a journal and its appearing is often a year or two, so by the time it appears in print, it has already been thoroughly assimilated. Furthermore, looking a paper up on the arXiv is much simpler than grappling with most journal websites, so even after publication it is often the arXiv preprint that is read and not the journal’s formatted version. Thus, in mathematics at least, journals have become almost irrelevant: their main purpose is to provide a stamp of approval, and even then one that gives only an imprecise and unreliable indication of how good a paper actually is….

An alternative system would almost certainly not be perfect, but to insist on perfection, given the imperfections of the current system, is nothing but status quo bias. To guard against this, imagine that an alternative system were fully established and see whether you can mount a convincing argument for switching to what we have now, where all the valuable commentary would be hidden away and we would have to pay large sums of money to read each other’s writings. You would be laughed out of court.”