Our Work

The Employee Perceived Social-Emotional Competence (PSEC) Scale measures how capable people feel in their social and emotional interactions at work. Rather than assessing social-emotional skills direc…

The Employee Perceived Social-Emotional Competence (PSEC) Scale measures how capable people feel in their social and emotional interactions at work. Rather than assessing social-emotional skills directly, it captures confidence in using those skills — a distinction grounded in motivation theory, where perceived competence drives growth and behaviour. The scale covers five dimensions: assertiveness, tolerance, social regulation, emotion regulation, and emotional awareness. These map onto major social-emotional skill frameworks such as CASEL and the OECD's, while shifting emphasis from demonstrated skill to perceived capability, allowing the instrument to illuminate the motivational processes underlying social-emotional functioning. This record contains three forms: a full 20-item scale, a 5-item short form, and a 5-item short time-specific form for use when respondents should consider a defined recent period. All items are rated from 1 (strongly disagree) to 7 (strongly agree). Freely available for research use under CC BY 4.0. Please cite the concept DOI.

Supplementary code and dataset for "Scalable simulation of non-Markovian quantum transport by stochastic-phase bath reduction" [https://arxiv.org/abs/2609.28318] See README.md for details. Rerunning t…

Supplementary code and dataset for "Scalable simulation of non-Markovian quantum transport by stochastic-phase bath reduction" [https://arxiv.org/abs/2609.28318] See README.md for details. Rerunning the simulation requires installation of the scalabath package [https://github.com/salinelake/scalabath]    

Linked continuation collection. This record and the established base collection together form the same Split-Zero cohomology and zeta-function research programme. The base retains its 98 separately re…

Linked continuation collection. This record and the established base collection together form the same Split-Zero cohomology and zeta-function research programme. The base retains its 98 separately readable PDFs and all 100 downloads unchanged. This continuation keeps the cohomology paper in front and adds separate papers with their complete editable programme sources. The whole-project account below covers both collections. Split-Zero cohomology and the zeta-function research programme is a cumulative collection of mathematical papers, complete LaTeX proofs, formalization sources, calculations and literature-based research notes. Its central question is how the zeros of the Riemann zeta function can be studied through explicitly constructed arithmetic cohomology, spectral actions and quantitative metric estimates. The collection also retains the related heat-flow, arithmetic-trace, fluid, complexity and thermal-geometry investigations from which parts of this programme developed. Project and reading guide · Research contents · Machine-readable workbench index. Papers remain separate readable PDFs; the source archives supply the corresponding editable mathematics and supporting materials. What the collection contains Split-Zero coefficients, geometry and cohomology. The construction retains a ring's internal zero and a separate symbol for absence, so a zero element in a specified support fibre is not confused with an absent fibre. The papers construct coefficient maps, quotients, homology, finite spectral jets and their relation to the infinite theta quotient. Deligne's Weil II provides a motivating source for the cohomology–duality–weight-control programme. Its direct-image theorem 3.3.1 is stated for schemes of finite type over the integers; its image-purity corollary 3.3.6 is over a finite field. Neither is asserted to apply automatically to the Riemann zeta function: the actual coefficient objects and their comparison maps must be constructed. Read the cohomology and weight-control paper and the foundational objects and maps. Full-prime cohomology and complete support. The 75-page full-prime paper develops relative principal parts, the actual degree-p operator and a local complex weight-one identity from the full arithmetic prime space. The complete-support paper recovers mixed information lost by separate branches. The mixed-Weil paper applies the actual prime operator, includes the full Archimedean contribution and proves positivity for its specified three-pulse family, while computing a distinct negative signed joint trace and the original companion object's nonzero distributional boundary. These results do not establish global interior-cohomology purity or decide RH. Full-lattice geometry, graph observations, heat and residue duality. The 208-page reconstruction carries full support through prime cohomology, finite jets, exact graph metrics and prime-pulse observations with their complete costs. The 103-page Connes–Consani component develops labelled arithmetic sites, tropical spectra, sheaf, divisor, twistor and tensor maps. The 40-page heat-endpoint paper calculates the original support and heat maps, cluster-energy expansions and holonomy receivers. The 157-page supported-zero and residue collection retains its earlier prime, heat and class-field calculations and adds the intrinsic supported-zero identity and exact Jacobian map from residue duality to Weil trace and cotangent cohomology. Complete proof sources retain all nilpotent and endpoint terms; exploratory companion calculations carry their own review status. These papers do not claim an RH decision. Integral collision prisms, extension classes and original heat holonomy. The 177-page supported-zero and residue collection retains its preceding21 proofs and adds the complete integral extension group with both connecting maps, the bounded collision prism with its divisor quotient, and every supported prime pullback. The separate 60-page heat-collision and holonomy paper retains the40-page endpoint argument and calculates the full conductor, cotangent linking form, complete-unit connection, monodromy, reflected-trace defect, arithmetic commutator and joint two-prime fixed-support action. The original units, coefficients, nilpotents and support labels remain. Neither addition claims an RH decision. Integral heat monodromy and supported trace responses. The 15-page supplement proves regular monodromy on the original integral heat-collision algebra at every actual multiplicity, evaluates the first and next trace responses of every coefficient layer, and carries the connection residue and parity projections through the complete support lattice. Its eight-state application retains the length-four collision algebra and calculates the exact multiplication defect and prime-spectrum map. The endpoint trace and remaining global arithmetic sign question are not replaced by these time-response calculations. Original heat-Cauchy arithmetic, reflection index and fixed tests. The 210-page supported-zero, prime, heat and residue collection retains its preceding 24 proofs and adds six complete derivations: the actual zero-distribution heat response, all Cauchy/Gamma/prime and endpoint terms, the full mixed-prime derivative recurrence, the Cauchy–Weil matrix criterion, the exact reflection index of the actual zero pairing, and the finite-jet/exterior decomposition with higher heat coefficients. The index counts actual exchanged zero pairs without asserting that any exist. The complete positive-matrix condition is equivalent to RH; positivity of that entire family is not established. The separate five-page fixed arithmetic test paper computes the first and next heat-trace coefficients, the original Cauchy frame and its inverse, and every endpoint jet of fixed vanishing tests. All original multiplicities and support coordinates remain. Boundary contact, residue data and arithmetic trace. The 16-page paper computes the full analytic-unit contact equation for the supported reciprocal and its exact map into the original arithmetic trace derivative. It identifies the sharp residue orders needed by fixed-test and determinant corrections, retaining the original time and all higher test jets. Complete theta integrals with directed intervals and explicit quadrature and tail bounds reproduce the supplied nineteen-coefficient rational witness: negative at heat time −2, positive at time 0. This is not a time-zero negative witness or a certification of the companion manuscript's separate 32-dimensional inertia. The full supplied sources, complete proofs, human citations and corrected retained LaTeX accompany the paper. Primitive tests and prime-window arithmetic. The 235-page supported-zero, prime, heat and residue reader retains 34 complete derivations. Its new calculations give the von Mangoldt operator from divisibility projections with both support corrections, the explicit 55/192 short-support bound, a fixed primitive test detecting every possible off-critical zero, and the exact prime-window formula with a positive Archimedean remainder. The uniform bound equivalent to RH is not proved. The classical bump and its product zero multiplicities are credited beside the construction to Arias de Reyna, with the full coordinate comparison. All complete LaTeX, proof texts, citations and supplementary sources are retained. Original zeta and faithful theta-source return. The eight-page correction works from the integer-dilation operator whose Mellin multiplier is the original zeta function. It proves the Gaussian theta return with both endpoint moments, calculates two boundary coordinates per prime and a faithful augmented receiver, and retains all exceptional local jets, heat drift and potential terms, and original metric factors. The original seminorm still has the calculated prime-boundary kernel. This is a completed correction of the stated comparisons, not a claim that every preceding estimate has been reconstructed or that RH has been decided. Full original-zeta receiving calculations and faithful integer heat observations. The 336-page, 47-proof collection retains its complete supported-zero, prime, heat, residue, integral, geometric and spectral calculations and reconstructs their theta, meromorphic heat, compact-Weil and signed-Cauchy receiving maps from the original zeta function. Its Gamma factors, endpoint terms, trivial zeros, pole, local jets and support labels remain explicit. The raw signed and compensated pairings retain their exact correction; RH remains unresolved. A separate seven-page sampling addendum proves an explicit integer-sample inverse for the original Gaussian source, transports the supported-zero mass and every label, and proves the precise information lost by circle periodization and the instability of half-integer sampling. Arithmetic theta sources and analytic control. The central analytic complex is [V → B], with theta map Θ and quotient B/ΘV. Scaling acts by D = −x∂x. The underlying integer-dilation operator has Mellin multiplier ζ(s). The chosen differential Gaussian theta source has the full multiplier s(s−1)π^(−s/2)Γ(s/2)ζ(s), written 2ξ(s) in earlier editions. The current source reconstruction retains every factor, both endpoint moments and the exceptional local modules; older proofs retain their original scopes until their dependent estimates have been reconstructed. The papers carry finite zero packets, including multiplicities, through the original source maps and least-norm quotient metrics. They develop source recovery, residue and period maps, tensor and exterior constructions, Mellin and Gamma estimates, orthogonal-polynomial kernels, Hankel–Toda determinant identities, boundary terms, and growing-degree volume and covariance calculations. The cumulative Split-Zero reader, its proof companion, and the separate kernel, conductor and source-transport papers retain the complete arguments. Conductor geometry and spectral observation. Further papers calculate the original relation and conductor maps, kernels, quotient volumes, real-period resonances, inverse spectra and finite observation bounds. The native spectral paper, real-period paper, resonance-direction paper and inverse-power observation paper have distinct, explicit scopes. The local-branch paper constructs the coupled spectral module; the covariance paper calculates the arithmetic-kernel return; and the activation and current paper evaluates source activation and exact projected-current formulas. The original-observation paper evaluates fixed-coefficient inverse-power subquotient determinants, measured heat and conductor-detected eigenlines in the original metric. The actual-Xi and uniform inverse-rate paper calculates the Xi-jet pullback, a local arithmetic interval certificate and the two original geometric inverse rates. Geometric examples are not represented as identified arithmetic zeta-zero packets. The current, source-overlap and collision paper calculates the sharp joint phase region, measured-mass interval and actual source-step receiver, and bounds the full arithmetic collision resolvent and determinant on its exterior frequency region. The actual terminal phase, marked sign and interior contribution remain unevaluated. The real word currents and source-step paper proves constant polynomial-current inertia throughout actual adjacent-source additions, observed sign dimensions and the complete signed-product formula, and calculates the prescribed current from endpoint traces and weighted collision data. Its original terminal imaginary pairing remains unevaluated; the preceding response-coefficient correction remains active. The support-transport paper calculates both measured support directions, ordered mixed-current recovery, observed collision, metric-stable source steps and controlled evolution. It explicitly corrects the response-coefficient identification in edition 027 while preserving its sealed files. The terminal-response paper evaluates the two original boundary-denominator amplification rates separately, controls the phased current-sign amplitudes of the observed terminal class and bounds its diagonal current correction, while retaining the unresolved imaginary cross-coordinate on the exact conductor domain. The current and effective-cutoff paper connects the original kernel and current profiles, evaluates opposite current signs on the actual observed plane and the intrinsic evolution asymmetry, and imports the established conductor norm comparison to bound the separately marked terminal current while retaining its unresolved residual sign. The complete-cutoff profile paper evaluates the original kernel spectrum and volume throughout the source window, carries that profile through actual increments and complete fixed subquotients, and calculates arbitrary-cutoff measured phase and sharper original heat estimates with the full angle defect. The kernel-coefficient and measured-frequency paper evaluates the original four-cutoff kernel determinant on the retained fixed-period simple-quartet domain, identifies its elliptic constant, and controls the complete measured determinant and phase while preserving the unfinished status of individual arithmetic-current signs. The arithmetic-probe and kernel-mass paper decomposes the original kernel determinant into positive observation layers, sharpens the interval obtained from the same mass samples, and calculates the terminal correction between hidden-coordinate and full-ambient minima while retaining canonical projective sections and complete currents. The original-observation recovery paper proves the zero-frequency kernel-angle spectral map, sharp scalar information loss and leading-coefficient recovery, with a bounded-power remainder estimate and original pole and current formulas. The original-growth and resolvent paper controls complete-row sampling and root errors, reconstructs the full complex kernel correction from the measured action, bounds complete-source metric errors and complementary growth, and evaluates the separate four-label receiver through its first singular corrections. The original-angle and full-word paper controls every original projection direction, bounds directed spectral movement over the complete cutoff window, identifies phased source innovations and extracts the determinant using actual source columns. The invariant-determinant and collision paper evaluates an actual conductor word image, retains the collision graph metric, calculates the complete finite invariant determinant and splits positive cutoff losses into source, observed and kernel energies. The moving rational-family paper controls the original kernel energy throughout activation, evaluates late observed memory, and carries moving rational filters and arithmetic collisions through complete primary sectors and corrected chain maps. The canonical memory and polynomial-filter paper controls the complete memory including zero regularizers, evaluates original energy changes, and retains colliding filters, repeated-pole observation masses and the slow energy-graph spectrum. The critical inverse-activation paper evaluates the critical inverse-power sector, keeps every singular direction in the original observed arithmetic action, and transfers these bounds to the original kernel and complementary determinants at their stated source status. The source-family and observed-heat paper controls the actual two-column update, changing positive source weights, rational detection and the complete observed-memory contribution. The inverse-sector quotient paper gives exact quotient and shifted-source maps, bounds the original covariance-angle change and carries heat and current formulas through that reduction. Formalization and reproducible calculation. The Lean sources and formalization notes cover specified algebraic, quotient and homological interfaces. Source packages retain exact finite checkers, numerical or interval calculations where supplied, figures, manifests and verification records. A Lean check of an interface, a finite algebra test and an analytic proof are documented as different forms of evidence; none silently certifies the others. The wider zeta literature and connected investigations. The separate zeta reader, fluid/Navier–Stokes reader, de Bruijn–Newman heat-flow reader, Connes/arithmetic-trace reader, geometric-complexity reader and vacuum and thermal-geometry reader preserve the earlier research routes and their stated limitations. Related Unified Flow calculations concern specified black-hole, thermal, spectral-zeta and geometric-flow probes. The CUE research map connects existing random-unitary-matrix, Mellin and finite-phase-space work. An analogy or proposed connection is not presented as an established implication between major conjectures. How to read and assess the work This is an ongoing research programme, not a claimed proof or disproof of RH or the other major conjectures discussed in the connected notes. The remaining arithmetic estimates and identifications are stated in the individual papers. Original coordinates, masses, multiplicities, signs, relation spaces and metric factors are retained. Earlier editions remain available because later arguments depend on their complete constructions; an older paper's use of "current" refers to its own edition. Human authorship and mathematical provenance are part of the work, not optional packaging. The papers and source ledgers identify primary human sources, precise versions and theorem or formula locations, including Deligne, the named authors of NIST DLMF chapters, Akemann–Vernizzi and Johansson where their results are used. Programme citations link to the actual public proofs; a public reconstruction is identified as such and is not presented as the original private correspondence. Per-file rights and existing attribution remain in force. Papers in this continuation collectionFull-support cohomology and graph/prime-pulse reconstruction (208 pages); complete LaTeX.Original-zeta sectorial return, augmented inverse and full arithmetic boundary (385 pages); complete LaTeX.Original zeta, full support and arithmetic trace (37 pages); complete LaTeX.Localized adelic coefficients on the full support base (21 pages); complete LaTeX.Original endpoint resonance, heat range and prime class (10 pages); complete LaTeX.Original zeta, adelic correspondences and full Hurwitz boundary (34 pages); complete LaTeX.An evaluated arithmetic pairing for the original endpoint test (7 pages); complete LaTeX.The 385-page collection retains 52 complete main proofs and gives ten full original-zeta receiving calculations. The separate 34-page reader corrects the scalar theta-origin, transported product and unit, and embedded-fibre account, then constructs the actual adelic and full-character maps. The 37-,21- and10-page papers retain their distinct proofs and scopes. The seven-page pairing successor evaluates the formerly open scalar at t=1/32: 50<K<64, with the complete original theta residual, all prime powers and full Gamma contribution. The same test retains two negative linear boundary moments. This is a result for that specified test, not whole-space positivity or an RH decision.The complete source archive includes every programme LaTeX source and dependency for these PDFs, the separate source-only coefficient correction, figures, checkers, owner verification scopes, pinned proof links and the exact 355-page predecessor. The machine-readable proof index supplies clickable external source locations. Human authorship and source-use ledgers are retained; protected primary archives are linked to their original hosts. Publication adopts the recorded owner reviews at their stated scopes and is not a new independent proof audit of all pages.Source recovery and mixed-boundary continuationThe 24-page original-zeta, faithful source-recovery and mixed-boundary paper computes the actual radial adelic source, every prime-boundary coordinate, a faithful joint inverse, higher Koszul connecting classes and both endpoint characters. For finite rational mixed profiles it gives an exact finite test of the entire boundary, with an actual adelic antecedent, compact characters and all initial-term/support corrections retained. These statements do not assert positivity for every Weil test or decide RH.Complete LaTeX; complete source addition; preceding pinned proof index. All nine previous continuation files remain unchanged and separately downloadable; the preceding edition has eight separate papers, including the cohomology preview. Both complete source archives are retained. The original base collection and all its files remain unchanged. The correction to the new reader concerns only the statement that human primary works are linked at their original hosts rather than included as archives; its mathematical proof bodies are unchanged.Original-zeta detection and supported-zero source-plane cohomologyThe 403-page collection retains 54 full proofs. Its resonant cosine test detects every original nontrivial zero at the fixed time 1/32. The paired-source calculation gives exact transport, a full arithmetic Weil matrix and a global translation criterion; the bound required by that criterion is not proved. The original small-time factor is retained even where all its time derivatives vanish at zero. The earlier 385-page edition remains an unchanged separate download.The 16-page source-plane paper evaluates the original cosine/sine Weil form, proves its arithmetic prime-boundary map, and computes supported-zero multiplication in that original metric. Its square-zero metric defect has a calculated vanishing time, local cohomology and full integer-prime module support. Coefficient heat time and theta time remain distinct. A general-ring proof sentence is corrected by the meet-prime label argument; no theorem, metric or numerical certificate is changed. These are finite-source and exact-map results, not universal positivity or an RH decision.403-page collection: complete LaTeX.16-page source-plane paper: complete LaTeX.Complete source addition and preceding pinned proof index. The preceding edition retained all twelve earlier downloads and added four files, giving ten separate PDFs and three complete source archives; all sixteen remain in this edition. The cohomology preview, stable whole-project identity, human provenance, source rights and original base collection are unchanged. Mathematical-owner review and publisher source/byte checks keep their recorded scopes.All-prime tensor boundary weightsThe eight-page boundary-weight paper calculates all tensor coinvariants and every rational group-homology degree of the original arithmetic boundary. It retains the actual idele action, evaluation and integral factors, both sign projectors and the full support lattice. It exhibits a nonzero mixed tensor class erased by the two-endpoint tensor quotient and gives the exact connecting map into the original Schwartz-kernel homology. This supplies a boundary term for the continuing weight construction, not an interior purity theorem or an RH decision.Complete LaTeX; complete source addition; current pinned proof index. Result SZ-20260923-153 retains full proofs BW1–24 and independent TB1–29, citations to Deligne and Connes, complete diagram sources and 187 exact finite checks rerun from the package. Every final PDF page was inspected. All 16 previous downloads remain unchanged: this edition has 11 separate PDFs, 4 complete source ZIPs and 4 proof-index files. The 208-page cohomology preview, stable project title, creator credit, rights and base collection are preserved. Geometric weight control, positive quotients and original-character lifting This continuation integrates three collaborating strands of the Split-Zero cohomology and zeta-function research programme. It retains the programme's original support construction, theta and Mellin sources, arithmetic cohomology, spectral actions and exact comparison maps, alongside the preceding analytic estimates, formalized interfaces, connected investigations and research self-audit preserved in this collection and its linked base collection. Three separately readable cumulative readers accompany the complete editable source archive and a machine-readable result/dependency index. The geometric reader reconstructs Deligne's weight argument and develops the actual coefficient sheaf, nearby-cycle, Gysin, continuous-dual and geometric-cover maps. Its 63 source parts include the full adjoint-defect invariant-cycle comparison. The positive-quotient reader identifies the defect removed by positive compression, retains the complementary original Weil contribution and higher jets, and constructs the exact strong-dual Gysin receiver. It also classifies the jointly continuous positive Hermitian forms satisfying the original integer-transfer relation, calculates their common completion and proves that all such forms on the complementary specialization obstruction vanish without inferring that this obstruction itself vanishes. The original-character reader gives Mellin-character lifts, restriction extensions, residue pushouts and supported comparison triangles with the full Gamma germ and endpoint data retained. The papers distinguish proved internal calculations from their unproved application to arithmetic purity. In particular, vanishing of a quotient constructed to remove a defect does not establish vanishing of that defect in the original source. This edition claims neither a proof nor a disproof of the Riemann hypothesis or a new P-versus-NP implication. The human investigator supplied the originating construction, mathematical agenda and corrections; collaborating AI tasks developed and checked the recorded calculations. Human mathematical sources, including Deligne, Connes–Consani, Meyer and the classical analytic and functional-analytic inputs, receive explicit citations and source locators. The source archive includes the programme's LaTeX, Markdown, figures, reproducible figure scripts, proof index and exact review/build record. It excludes private transcripts and human-author archives for which redistribution permission has not been established. Earlier downloadable papers and sources remain unchanged, and the full-support cohomology paper remains the reader preview. Complete matching GitHub source edition · 020-geometric-weight-control-complete.pdf · 021-positive-quotient-and-gysin-complete.pdf · 022-original-character-lifting-complete.pdf · 023-cohomology-weight-and-character-complete-sources.zip · 024-cohomology-result-and-dependency-index.json Point-of-use human-source correction in the analytic cumulative papers The FRG2 Gamma-polynomial calculation now credits the classical Meixner–Pollaczek family at the formula's actual use, with the authored NIST DLMF chapter and its exact parameter dictionary. This corrects an omission: the source bibliography and HPS comparison were already present, but the local FRG2 paragraph named only project notes. No equation, argument, mass, phase or previous source credit is removed or changed. This addition contains complete rebuilt 837-page cumulative and 263-page supplement PDFs, all six complete corrected LaTeX sources (including later inherited copies), and a reversible citation-change record. Four source copies were not separately rebuilt as PDFs. Earlier editions and the cohomology, positive-quotient and character-lifting readers remain available. The stable project description, creators, rights and cohomology preview are retained; this correction neither replaces that work nor asserts a resolution of RH. Complete matching GitHub source edition · 025-frg2-cited-cumulative.pdf · 026-frg2-cited-proof-supplement.pdf · 027-frg2-complete-citation-sources.zip · 028-frg2-citation-changes.json

What's Changed depend on sqla[asyncio] to get greenlet by @TeunHuijben in https://github.com/royerlab/tracksdata/pull/342 Full Changelog: https://github.com/royerlab/tracksdata/compare/v0.1.0rc10...…

What's Changed depend on sqla[asyncio] to get greenlet by @TeunHuijben in https://github.com/royerlab/tracksdata/pull/342 Full Changelog: https://github.com/royerlab/tracksdata/compare/v0.1.0rc10...v0.1.0rc11

This record presents Omega-Mu1, a prospective activation protocol within the Ayala Omega Framework for determining when precision muonium hyperfine-structure (HFS) spectroscopy and theory have suffici…

This record presents Omega-Mu1, a prospective activation protocol within the Ayala Omega Framework for determining when precision muonium hyperfine-structure (HFS) spectroscopy and theory have sufficient resolving power to justify a later prospective adjudication of competing hadronic-vacuum-polarization (HVP) pathways. The protocol freezes the information-resolution statistic G_Mu, the experimental and theoretical uncertainty structure, an operational activation threshold of G_Mu >= 2, anti-tuning rules, and the separation of activation from subsequent adjudication. The underlying use of muonium spectroscopy as an independent probe of muon g-2 and the published CMD-3-associated HFS shift are prior work and are explicitly attributed. Omega-Mu1's proposed contribution is methodological: establishing in advance when a future muonium-HFS result has sufficient resolving power to enter an Ayala Omega comparison without allowing the observed result to determine retrospectively when the test became informative. Crossing the activation threshold does not constitute evidence for the Ayala Omega Framework or for any particular HVP determination.

Established in 2024, this directory provides a listing of Diamond Open Access journals published across Australia and Aotearoa New Zealand by universities, research organisations, scholarly societies …

Established in 2024, this directory provides a listing of Diamond Open Access journals published across Australia and Aotearoa New Zealand by universities, research organisations, scholarly societies and other not-for-profit publishers. The directory includes links to journal websites, information on publishing platforms and software, contact details, Directory of Open Access Journals (DOAJ) indexing status, and whether a journal is currently active or archived. The directory is compiled and maintained by members of the Australasian Diamond Journal Publishing Community of Practice, a subgroup of the Australian Scholarly Communications Community of Practice (AuSCCoP). AuSCCoP is supported by CAUL (Council of Australasian University Librarians) and Open Access Australasia. The directory aims to improve the visibility and discoverability of Diamond Open Access journals across the region, support collaboration among journal publishers, and provide a valuable resource for researchers, editors, librarians and institutions interested in community-led, not-for-profit scholarly publishing. It also serves as a snapshot of the Australasian Diamond Open Access publishing landscape and supports efforts to strengthen sustainable and equitable approaches to scholarly communication. While every effort is made to maintain an accurate and comprehensive listing, the directory is not exhaustive and may not capture all Diamond Open Access journals operating in the region. The directory is regularly updated by community members, reflecting new journal developments, changes in publishing platforms and journal status, and contributions from participating organisations across the Australasian scholarly publishing community.

Neptoon is a Neutron Processing Toolbox for Python to turn raw data from Cosmic-Ray Neutron Sensors (CRNS) into field-scale soil moisture estimates.The code repository lives on GitLab.

Manuscript Data Repository This repository contains confidential data related to the manuscript in review by Overholt et al. The data is provided exclusively for peer reviewer access. The packaged Git…

Manuscript Data Repository This repository contains confidential data related to the manuscript in review by Overholt et al. The data is provided exclusively for peer reviewer access. The packaged GitHub repository for the manuscript is also included. All raw and processed data will be available on GEO at the time of publication. See README.txt for updates.

This dataset contains paired spatial metabolomics and spatial transcriptomics data from two mouse hippocampus tissue sections used in the COSIE study. Each section includes spatial MALDI measurements …

This dataset contains paired spatial metabolomics and spatial transcriptomics data from two mouse hippocampus tissue sections used in the COSIE study. Each section includes spatial MALDI measurements and 10x Genomics Visium gene-expression data.

A23 (D-160): SIF-onset measurement calibration, frozen before any H3/H3b/H6 aggregate; A22-rev-S1 resultsA22-rev (D-157): post-review amendment frozen before its data are read; H6 on TROPOSIF 2019-202…

A23 (D-160): SIF-onset measurement calibration, frozen before any H3/H3b/H6 aggregate; A22-rev-S1 resultsA22-rev (D-157): post-review amendment frozen before its data are read; H6 on TROPOSIF 2019-2024 (SIFTER path c)A21: H1-site + H1-grid co-primary (Holm), reading 10a update, D-149 reading 10b, D-150; frozen before any H1 valuev18 adds A19 (lambda-product archive days: criteria for cloud-only products; Branch M execution), A20 (TROPOSIF primary variable SIF_743, QA and aggregation) and A20b (day-length sensitivity; daily compositing; frozen onset estimators and estimability), all fixed before any SIF or GPP onset was computed.v17 adds A18 (archive-absent days in the lambda products; H3 truth-chain sources frozen before download), A17 readings 8-9 (H3/H4 operational definitions frozen in code with synthetic checks) and the exploratory G0 record (Branch M).v16 adds A17 executor reading 7: frozen pooled angular parameters for the A17 primary narrow-band CCI (530/645 nm), fitted on the frozen Gate C v3 sample before any G0 or H1-H4 quantity.v15 adds amendment A17 (plan v3): hypotheses H1-H4, index discipline, the G0 feasibility rule and branches, and the truth-chain circularity rule, frozen before any H1-H4 or G0 quantity was computed.v14 adds amendment A16 (PI ruling on D-127): the V13 terminal state OFFICIAL_ABSENT_DAY_NOT_PRODUCED for days absent from the MCD19A1.061 archive, granted only on two agreeing official sources and closed in advance to 24 evidenced tile-DOYs.v8 (2026-09-21): P1 preregistration v1 with amendments A1-A6 (within-series counterfactual Share_cf as primary; class I anchors co-required; two-sided secondary lambda; reworded claim), executor finding E1 on the identification limit of Share_cf, and the power statement from realised block counts. Deposited before any P1 data download and before any outcome.v7 (2026-09-21): P1 preregistration -- observation-calendar share of the satellite-reported spring advance. Claim verbatim, estimands, gates with operational readings, three product corrections, amendments A1-A2, frozen sampling frame, estimator code with synthetic tests. Deposited before any P1 data download and before any outcome.v6 (2026-09-21): frozen V13 observability protocol (H-O1 to H-O3, unchanged) and the H-O4 trend-fidelity addendum with its power statement, deposited before the primary terminal barrier passed and before any H-O outcome was read. Includes the Fable Master Plan v1.0, PI takeover memo, evidence ledger, the power simulation and the frozen analysis and barrier code.P3-R2 v2.0 (2026-09-16): the claim is upgraded from a phenomenon to a systematic bias. Evergreen conifer forests decouple photosynthetic onset from pigment-pool reorganisation in spring; during that window the pigment state independently depresses light-use efficiency (theta 0.296 +/- 0.072, independent SIF confirmation, six robustness variants). Because greenness/LAI-based GPP products and land-surface models assume efficiency recovers with photosynthetic capacity, global spring carbon uptake should carry a previously unidentified positive bias. Three pillars with pre-declared criteria: S1 the bias exists and is quantifiable (including new product-residual and attribution tests), S2 its global distribution and total (the aridity-gradient gate, with a documented sequence of four failed corrections and the mechanistic finding that the GOSIF SIF onset bias itself varies with aridity, +29 d dry vs +10 d wet), S3 it grows under warming (four parallel evidence tracks including a held-out 2026 spring). Also preregisters the land-cover blind spot as an independent main result: MODIS labels semi-arid conifer woodland as savanna/shrubland, excluding 7 of 8 western conifer flux sites from evergreen masks.P3-R2 v1.3 (2026-09-16): the mechanism variable is water availability (aridity index and root-zone soil water), not VPD per se - the VPD effect collapses (p=0.83) once soil water, aridity, elevation, photoperiod and snowmelt are controlled, and six corrections (collinearity, measurement window, mediation, double machine learning, mixed models, regularisation) agree. Photoperiod and snowmelt timing are equally robust, so the claim is joint water-and-season control with water explaining the largest between-site differences. Adds the quantified spring carbon cost of the decoupling (10.1 gC m-2 per site-year, CI 3.2-22.6; 0.127 gC m-2 d-1 per lag day) identified with an orthogonalised pigment state and confirmed on an independent SIF target, plus preregistered analyses E1-E5 (land-cover blind spot as a result, multi-source mask rebuild, prior-art contrasts) and F1-F2 (global extrapolation and carbon-cost sensitivity).P3-R2 v1.2 (2026-09-16): preregistered extension of the frozen v1.1 claim (spring photosynthesis-pigment decoupling in evergreen conifers controlled by spring VPD rather than low temperature; ~20 d boreal to 60-115 d temperate/semi-arid). Declares, before execution, the criteria for: global 0.1-degree evergreen-pixel mapping with aridity-gradient holdout (A1-A3), driver completion and structural-confound control (A4-A5), the counterfactual spring carbon cost of the photoprotective lag and its global extrapolation (B1-B3), pigment-composition and leaf-level mechanism evidence (C1-C3), and CMIP6 VPD-based projections plus the 2026 held-out year (D1-D2).P3-R2 v1.1 (2026-09-16): spring photosynthesis-pigment decoupling in evergreen conifer forests; decoupling length controlled by spring water stress (VPD) rather than low temperature; 60-115 d at temperate/semi-arid sites vs ~22 d boreal. Contains the frozen protocol versions v0.1/v1.0/v1.1 with the amendment history and pre/post-freeze labelling, the decision log, the excluded-causes list, freeze manifests with SHA-256, and the gate result files (including the closed pigment-heatwave mainline, D-051).Timestamped preregistration bundle (frozen protocols P1 v1.0 and P2 v0.4, SHA-256 manifests, methodological decision log incl. failed methods). Embargoed until manuscript submission; later protocol freezes (P0, P3) will be added as new versions. Git commit hash inside README.md.v9: P1 preregistration v1 with pre-outcome amendments A1–A9 (A7 evergreen primary domain; A8 gate 1 lower CI > 0.25; A9 Tobit / validity-threshold / lambda-map sensitivities) and executor finding E2 (synthetic evergreen worlds). Frozen before any P1 outcome was read.v10: P1 preregistration v2. PI decision A10 restates the claim as mechanism (optical spring onset in evergreen needleleaf forest is pinned to the snow-free date) plus a divergence test, and merges P1 with the V13 observability line. Executor readings A11 add definitions and necessary conditions only. Frozen before any P1 data or outcome.v11: P1 preregistration v2 with PI rulings A12: the stop rule fires only on DIRECTION_FAIL or NULL_POWERED; the co-advance clause is conditional on the tower test (b), whose primary form is the within-site interannual regression; the cross-sectional test (c) is confirmatory on 2026 site-years only, 2024-2025 exploratory (prior exposure disclosed). Frozen before any P1 data or outcome.v12: adds A13 (master plan v2, merged paper): frozen exposure ledger for the cross-sectional test (c) - all 2026 site-years were already read in the F1 hold-out, so the confirmatory arm is empty until unexposed site-years arrive; two fixed membership re-reads; leverage threshold computed from GPP-dating error (21.0 d, threshold 27.3 d); snow-lag tercile reporting; one evergreen domain for both pillars. Frozen before any P1 data or outcome.v13: adds A14 (numerical QA definitions for MCD43C4 and MOD10C1, store-completeness guard, tower cells, snow-free source for the cross-sectional test, lineage of 2026 GPP) and A15 (PI directive: candidate flux sites beyond the original 47 for the confirmatory arm of test (c), membership re-read taken once after the fetch, descriptive figure F5 defined). Frozen before any P1 product file existed and before any outcome.