# HG changeset patch # User computational-metabolomics # Date 1613558973 0 # Node ID a338f73190552a5c3ffbd99c797e1fa1ac2c9380 "planemo upload for repository https://github.com/computational-metabolomics/dimspy-galaxy commit 80069808371b58f45da0c8133c27d67ac1a5b448" diff -r 000000000000 -r a338f7319055 README.rst --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/README.rst Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,82 @@ +Galaxy tool wrappers for DIMSpy +=============================== +|Build Status (last commit)| |Build Status (weekly global test)| |galaxy-eu| |Git| |Bioconda| |License| + +Galaxy tool wrappers for Python package DIMSpy: data processing of direct-infusion mass spectrometry (DIMS)-based metabolomics and lipidomics data + +Source code: https://github.com/computational-metabolomics/dimspy + +PyPI (The Python Package Index): https://pypi.org/project/dimspy + + +Version +-------- +v2.0.0+Galaxy0 (`DIMSpy v2.0.0 `_) + + +Galaxy +------- +`Galaxy `_ is an open, web-based platform for data intensive biomedical research. Whether on the free public server or your own instance, you can perform, reproduce, and share complete analyses. + + +Credits +------- + +**Authors and contributors** + - Ralf J. M. Weber (r.j.weber@bham.ac.uk) - `University of Birmingham (UK) `__ + - Thomas N. Lawson (t.n.lawson@bham.ac.uk) - `University of Birmingham (UK) `__ + - Martin R. Jones (martin.jones@eawag.ch) - `Eawag (Switzerland) `_ + + +**DIMSpy acknowledges support from the following funders:** + - BBSRC, grant number BB/M019985/1 + - European Commission's H2020 programme, grant agreement number 654241 + - Wellcome Trust, grant number 202952/Z/16/Z + + +Bugs +---- +Please report any bugs that you find `here `_. +Or fork the repository on `GitHub `_ +and create a pull request (PR). We welcome all contributions, and we +will help you to make the PR if you are new to `git`. + + +Changes +------- +v2.0.0+galaxy0 + - First release (Python 3-based version `DIMSpy `_) + +v1.4.0+galaxy0 + - Final release (Python 2-based version `DIMSpy `_) + + +Licenses +------- +DIMSpy and Galaxy tools are released under the GNU General Public License v3.0 (see `LICENSE file `_) + +**Third-party licenses and copyright** + +RawFileReader reading tool. Copyright © 2016 by Thermo Fisher Scientific, Inc. All rights reserved. See `RawFileReaderLicense `_ for licensing information. +Using DIMSpy software for processing Thermo Fisher Scientific *.raw files implies the acceptance of the RawFileReader license terms. +Anyone receiving RawFileReader as part of a larger software distribution (in the current context, as part of DIMSpy) is considered an "end user" under +section 3.3 of the RawFileReader License, and is not granted rights to redistribute RawFileReader. + + +.. |Build Status (last commit)| image:: https://github.com/computational-metabolomics/dimspy-galaxy/workflows/Galaxy%20Tool%20Linting%20and%20Tests%20for%20push%20and%20PR/badge.svg + :target: https://github.com/computational-metabolomics/dimspy-galaxy/actions?query=workflow%3A%22Galaxy+Tool+Linting+and+Tests+for+push+and+PR%22 + +.. |Build Status (weekly global test)| image:: https://github.com/computational-metabolomics/dimspy-galaxy/workflows/Weekly%20global%20Tool%20Linting%20and%20Tests/badge.svg + :target: https://github.com/computational-metabolomics/dimspy-galaxy/actions?query=workflow%3A%22Weekly+global+Tool+Linting+and+Tests%22 + +.. |Git| image:: https://img.shields.io/badge/repository-GitHub-blue.svg?style=flat&maxAge=3600 + :target: https://github.com/computational-metabolomics/dimspy + +.. |galaxy-eu| image:: https://img.shields.io/badge/usegalaxy-.eu-brightgreen?logo=data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABgAAAASCAYAAABB7B6eAAAABGdBTUEAALGPC/xhBQAAACBjSFJNAAB6JgAAgIQAAPoAAACA6AAAdTAAAOpgAAA6mAAAF3CculE8AAAACXBIWXMAAAsTAAALEwEAmpwYAAACC2lUWHRYTUw6Y29tLmFkb2JlLnhtcAAAAAAAPHg6eG1wbWV0YSB4bWxuczp4PSJhZG9iZTpuczptZXRhLyIgeDp4bXB0az0iWE1QIENvcmUgNS40LjAiPgogICA8cmRmOlJERiB4bWxuczpyZGY9Imh0dHA6Ly93d3cudzMub3JnLzE5OTkvMDIvMjItcmRmLXN5bnRheC1ucyMiPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczp0aWZmPSJodHRwOi8vbnMuYWRvYmUuY29tL3RpZmYvMS4wLyI+CiAgICAgICAgIDx0aWZmOlJlc29sdXRpb25Vbml0PjI8L3RpZmY6UmVzb2x1dGlvblVuaXQ+CiAgICAgICAgIDx0aWZmOkNvbXByZXNzaW9uPjE8L3RpZmY6Q29tcHJlc3Npb24+CiAgICAgICAgIDx0aWZmOk9yaWVudGF0aW9uPjE8L3RpZmY6T3JpZW50YXRpb24+CiAgICAgICAgIDx0aWZmOlBob3RvbWV0cmljSW50ZXJwcmV0YXRpb24+MjwvdGlmZjpQaG90b21ldHJpY0ludGVycHJldGF0aW9uPgogICAgICA8L3JkZjpEZXNjcmlwdGlvbj4KICAgPC9yZGY6UkRGPgo8L3g6eG1wbWV0YT4KD0UqkwAAAn9JREFUOBGlVEuLE0EQruqZiftwDz4QYT1IYM8eFkHFw/4HYX+GB3/B4l/YP+CP8OBNTwpCwFMQXAQPKtnsg5nJZpKdni6/6kzHvAYDFtRUT71f3UwAEbkLch9ogQxcBwRKMfAnM1/CBwgrbxkgPAYqlBOy1jfovlaPsEiWPROZmqmZKKzOYCJb/AbdYLso9/9B6GppBRqCrjSYYaquZq20EUKAzVpjo1FzWRDVrNay6C/HDxT92wXrAVCH3ASqq5VqEtv1WZ13Mdwf8LFyyKECNbgHHAObWhScf4Wnj9CbQpPzWYU3UFoX3qkhlG8AY2BTQt5/EA7qaEPQsgGLWied0A8VKrHAsCC1eJ6EFoUd1v6GoPOaRAtDPViUr/wPzkIFV9AaAZGtYB568VyJfijV+ZBzlVZJ3W7XHB2RESGe4opXIGzRTdjcAupOK09RA6kzr1NTrTj7V1ugM4VgPGWEw+e39CxO6JUw5XhhKihmaDacU2GiR0Ohcc4cZ+Kq3AjlEnEeRSazLs6/9b/kh4eTC+hngE3QQD7Yyclxsrf3cpxsPXn+cFdenF9aqlBXMXaDiEyfyfawBz2RqC/O9WF1ysacOpytlUSoqNrtfbS642+4D4CS9V3xb4u8P/ACI4O810efRu6KsC0QnjHJGaq4IOGUjWTo/YDZDB3xSIxcGyNlWcTucb4T3in/3IaueNrZyX0lGOrWndstOr+w21UlVFokILjJLFhPukbVY8OmwNQ3nZgNJNmKDccusSb4UIe+gtkI+9/bSLJDjqn763f5CQ5TLApmICkqwR0QnUPKZFIUnoozWcQuRbC0Km02knj0tPYx63furGs3x/iPnz83zJDVNtdP3QAAAABJRU5ErkJggg== + :target: http://usegalaxy.eu + +.. |Bioconda| image:: https://img.shields.io/badge/install%20with-bioconda-brightgreen.svg?style=flat&maxAge=3600 + :target: http://bioconda.github.io/recipes/dimspy/README.html + +.. |License| image:: https://img.shields.io/badge/License-GPL%20v3-blue.svg + :target: https://www.gnu.org/licenses/gpl-3.0.html diff -r 000000000000 -r a338f7319055 RawFileReaderLicense.md --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/RawFileReaderLicense.md Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,51 @@ +**SOFTWARE LICENSE AGREEMENT ("License") FOR RawFileReader** + +These License terms are an agreement between you and Thermo Finnigan LLC ("Licensor"). They apply to Licensor's MSFileReader software program ("Software"), which includes documentation and any media on which you received it. These terms also apply to any updates or supplements for this Software, unless other terms accompany those items, in which case those terms apply. **If you use this Software, you accept this License. If you do not accept this License, you are prohibited from using this software. If you comply with these License terms, you have the rights set forth below.** + +1. Rights Granted: + +1.1. You may install and use this Software on any of your computing devices. + +1.2. You may distribute this Software to others, but only in combination with other software components and/or programs that you provide and subject to the distribution requirements and restrictions below. + +2. Use Restrictions: + +2.1. You may not decompile, disassemble, reverse engineer, use reflection or modify this Software. + +3. 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The manufacturer for this purpose is Thermo Finnigan LLC, 355 River Oaks Parkway, San Jose, California 95134, U.S.A. diff -r 000000000000 -r a338f7319055 macros.xml --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/macros.xml Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,311 @@ + + 2.0.0 + 0 + + + + dimspy + + + + + + dimspy hdf5-pm-to-txt + --input '$hdf5_file_out' + --output '$matrix_file_out' + --delimiter $delimiter + --attribute_name $hdf5_to_txt.matrix_attr + --representation-samples $hdf5_to_txt.representation_samples + + + + dimspy hdf5-pm-to-txt + --input '$hdf5_file_out' + --output '$matrix_comprehensive_file_out' + --delimiter $delimiter + --comprehensive + --attribute_name $hdf5_to_txt.matrix_attr + --representation-samples $hdf5_to_txt.representation_samples + + + +
+ + + + + + + + + + + +
+
+ + + + + hdf5_to_txt["standard"] is True + + + hdf5_to_txt["comprehensive"] is True + + + + + + 10.1038/nprot.2016.156 + 10.1038/sdata.2014.12 + 10.1021/ac062446p + 10.1021/ac2001803 + + + + + + + + + + - **mz** - the mass-to-charge ratio of the extracted mass spectral peak + + - **intensity** - the intensity of the extracted mass spectral peak + + - **snr** - the signal-to-noise ratio of the extracted peak, which is defined as the ratio of the peak’s intensity value to that of the background noise intensity value + + - **present** - a numeric value greater than 0 that indicates the total number of scans at least one peak was detected in a given file + + - **fraction** - a proportion ranging from 0 to 1 that indicates the total number of times a peak was detected in a given scan event type, divided by the total number of occurrences of that scan event type recorded in a given file. + + - **purity** - a numeric value ranging from 0 to 1 that indicates the proportion of scans, for a given scan event type, that contained a single mass spectral peak following hierarchical clustering. A purity score less-than 1 indicates that in some proportion of scans, multiple peaks within a single scan were grouped together during the hierarchical clustering process. + + - **occurrence** - a numeric value greater than 0 that indicates the total number of peaks that were observed across scans within the user-defined ppm error tolerance. + + - **snr_flag** - a boolean value indicating whether to keep (“1”) or discard (“0”) a peak according to its signal-to-noise ratio value. + + - **fraction_flag** - a boolean value indicating whether a peak should be kept or discarded according to the ratio of the number of scans in which it was detected, to the the number of scans in which it was not detected. + + - **flags** - a boolean value indicating whether a peak should be retained or discarded based upon both its ‘snr_flag’ and ‘fraction_flag’ boolean values (if either is set to ‘0’ i.e. discard peak, then the ‘flags’ boolean should also be 0). + + + + + + +**Example of an processed and filtered peaklist**: + + ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| mz | intensity | snr | present | fraction | rsd | occurrence | purity | snr_flag | fraction_flag | flags | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 90.44000 | 4744.0 | 3.06 | 1 | 0.063 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 97.07380 | 5423.6 | 3.52 | 1 | 0.063 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 99.04180 | 4105.8 | 3.60 | 1 | 0.063 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 99.49800 | 4775.7 | 3.05 | 1 | 0.063 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 99.95020 | 5657.8 | 3.63 | 1 | 0.063 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 100.40660 | 5489.5 | 3.57 | 3 | 0.188 | 14.51 | 3 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 100.8672 | 4841.18 | 3.27 | 7 | 0.4375 | 16.36 | 7 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.0027 | 9047.79 | 5.99 | 16 | 1 | 21.53 | 19 | 0.8125 | 1 | 1 | 1 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.0033 | 271893.9 | 182 | 16 | 1 | 4.17 | 16 | 1 | 1 | 1 | 1 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.0038 | 8738.03 | 5.9 | 14 | 0.875 | 9.71 | 14 | 1 | 1 | 1 | 1 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.004 | 5166.67 | 3.5 | 5 | 0.3125 | 18.02 | 6 | 0.8 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.0599 | 5894.69 | 3.88 | 2 | 0.125 | 15.06 | 2 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ +| 101.2728 | 6846.28 | 4.44 | 1 | 0.0625 | nan | 1 | 1 | 1 | 0 | 0 | ++-----------+-----------+------+---------+----------+-------+------------+--------+----------+---------------+-------+ + + + + + +**Show options for additional output(s)** (OPTIONAL): + +- **Standard output** (default = **No**) - boolean toggle where selection of: + + - **No** - prevent the export of a .txt formatted peak matrix to the active Galaxy history. + + - **Yes** - export a .txt formatted peak matrix to the active Galaxy history that includes only those peaks from the input peak intensity matrix that passed the filtering procedure. + +- **Comprehensive output** (default = "No") - boolean toggle where selection of: + + - **No** - prevents export of a .txt formatted comprehensive peak matrix. + + - **Yes** - exports a .txt formatted comprehensive peak matrix to the active Galaxy history that contains the m/z, missing values and other metrics associated with all peaks included in the input peak intensity matrix, including the metric defined by the "The peak matrix should contain intensity | m/z | SNR values" parameter. + +- **Should rows or columns represent the samples?** (default = **rows**) - binary toggle where selection of: + + - **rows** - sample information is presented in the rows and m/z values (for aligned mass spectral peaks) in the columns of any output peak matrix. + + - **columns** - sample information is presented in the columns and m/z values (for aligned mass spectral peaks) in the rows of any output peak matrix. + +- **The peak matrix should contain intensity | m/z | SNR values** - use this option to define which peak metric is inserted in to the cells of any optionally-output peak matrix: + + - **Intensity** - writes the absolute peak intensity to the cells of the peak matrix + + - **m/z** - writes the mass-to-charge ratio to the cells of the peak matrix + + - **signal-to-noise ratio (SNR)** - writes the signal-to-noise ratio to the cells of the peak matrix + + + + + +**Default output** - a HDF5 file containing the aligned peak intensity matrix. + +| + +**Optional outputs** - the metric recorded in any optionally output peak matrix/matrices is defined using the parameter "The peak matrix should contain intensity | m/z | SNR values". By default, study samples are listed row-wise, while mass-to-charge ratios of the aligned mass spectral peaks are presented in columns (to adjust, users must adjust the "Should rows or columns represent samples" toggle to “columns”). + + +- **Standard output** - an aligned peak matrix in tab-delimited format (“.” as decimal and NA for missing values). + + **Example of a standard peak intensity matrix**: + + +------------+----------+----------+----------+----------+---------+ + | mz | 96.04216 | 99.08062 | 100.0759 | 100.8672 | ... | + +------------+----------+----------+----------+----------+---------+ + | QC_1 | 0 | 0 | 0 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Blank_1 | 3342.626 | 0 | 0 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Control_10 | 0 | 0 | 45432.2 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Sample_2 | 0 | 3423.3 | 0 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Control_5 | 0 | 0 | 49759 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Control_10 | 0 | | 39890.5 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Sample_20 | 0 | 14563.7 | 0 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Sample_2 | 0 | 34676.4 | 0 | 0 | ... | + +------------+----------+----------+----------+----------+---------+ + | Sample_14 | 0 | 13134.9 | 0 | 521.4 | ... | + +------------+----------+----------+----------+----------+---------+ + | ... | ... | ... | ... | ... | ... | + +------------+----------+----------+----------+----------+---------+ + + | + +- **Comprehensive output** - an aligned peak matrix, as described for the "standard output" (above), including all metadata from the "Process Scans" Filelist/samplelist and the following additional mass spectral peak metrics: + + - **present** - a positive integer value (0 value total number of study samples in the filelist / samplelist) that indicates the total number of study samples in which a peak was detected with the specified mass-to-charge ratio, plus or minus the user-defined ppm error tolerance. + + - **occurrence** - a positive integer value indicating the number of peaks that were grouped together during the alignment procedure and thus, that were used to calculate the average mass-to-charge ratio indicated for the aligned peak. A value greater than given in the “Present” metric indicates that one or more peaklists contained more-than one mass spectral peak with the specified mass-to-charge, plus or minus the user-defined ppm error tolerance. + + - **purity** - a proportion ranging from 0 to 1 that indicates the number of scans in which only a single peak was detected during the peaklist alignment process. If the value in the “occurrence” metric is greater than the “present” metric, purity will be 1. A purity 1 means that in at least one peaklist there was more-than one mass spectral peak with the specified mass-to-charge, plus or minus the user-defined ppm error tolerance. + + - **rsd_all** - a numeric value indicating the percent relative standard deviation (otherwise termed the percent coefficient of variation) of peak intensities for peaks aligned together using the Align Samples tool. If fewer than 2 peaks were aligned across samples, then the rsd_all column will be filled in with ‘nan’ + + - **blank_flag** (may be absent if "Blank filter” tool was not applied) - a boolean value where 0 = reject peak, 1 = accept peak. A peak is accepted during blank filtering if a user-defined minimum proportion of study samples had peak intensity values greater-than the product of the average of “reference” sample peak intensities and the “min_fold_change” parameter. + + - **fraction_flag** (may be absent if "Sample filter” tool was not applied)- a boolean value where 0 = reject peak, 1 = accept peak. If greater-than a user-defined minimum fraction of samples (whether checked across ALL experimental classes, or within ANY of the individual experimental classes) had recorded intensity values for a given peak, then this peak is accepted, i.e. it is considered in downstream processing procedures, while rejected peaks are not. + + - **flags** - a boolean value indicating whether a peak should be included (“1”) or excluded (“0”) from downstream processing procedures. Exclusion of a peak occurs if the thresholds for “relative standard deviation” and/or “minimum number of technical replicates a peak has to be present in” were not met. + + | + + **Example of a comprehensive peak intensity matrix**: + + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | mz | missing values | tags_batch | tags_replicates | tags_replicate | tags_injectionOrder | tags_classLabel | tags_untyped | 96.04216 | 99.08062 | 100.0759 | 100.8672 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | present* | | | | | | | | 1 | 4 | 3 | 1 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | occurrence* | | | | | | | | 1 | 4 | 4 | 1 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | purity* | | | | | | | | 1 | 1 | 1 | 1 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | rsd_all* | | | | | | | | nan | nan | 10.98 | nan | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | flags* | | | | | | | | 1 | 1 | 1 | 1 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | QC_1 | 2901 | 1 | 2_3_4 | 2 | 2 | QC | | 0 | 0 | 0 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Blank_1 | 2948 | 1 | 1_2_4 | 1 | 5 | Blank | | 3342.626 | 0 | 0 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Control_10 | 2921 | 1 | 2_3_4 | 2 | 10 | Control | | 0 | 0 | 45432.2 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Sample_2 | 2819 | 1 | 1_2_4 | 1 | 13 | Exposed | | 0 | 3423.3 | 0 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Control_5 | 2877 | 1 | 2_3_4 | 2 | 18 | Control | | 0 | 0 | 49759 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Control_10 | 2856 | 1 | 1_2_3 | 1 | 21 | Control | | 0 | | 39890.5 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Sample_20 | 2855 | 1 | 1_2_4 | 1 | 25 | Exposed | | 0 | 14563.7 | 0 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Sample_2 | 2814 | 1 | 1_2_4 | 1 | 29 | Exposed | | 0 | 34676.4 | 0 | 0 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | Sample_14 | 2870 | 1 | 1_2_3 | 1 | 33 | Exposed | | 0 | 13134.9 | 0 | 521.4 | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + | ... | ... | ... | ... | ... | ... | ... | ... | ... | ... | ... | ... | ... | + +-------------+----------------+------------+-----------------+----------------+---------------------+-----------------+--------------+----------+----------+----------+----------+---------+ + + + + + +Github respository (source code) +-------------------------------- + +Galaxy Tool Wrappers: https://github.com/computational-metabolomics/dimspy-galaxy/ +DIMSpy package: https://github.com/computational-metabolomics/dimspy/ + + +Developers and contributors +--------------------------- + +- Ralf Weber (r.j.weber@bham.ac.uk) - University of Birmingham (UK) +- Martin R. Jones (m.r.jones.1@bham.ac.uk) - University of Birmingham (UK) +- Thomas Lawson (tnl495@bham.ac.uk) - University of Birmingham (UK) + + + + +License +------- +DIMSpy is released under the GNU General Public License v3.0 (see `LICENSE file`_) + +.. _`LICENSE file`: https://github.com/computational-metabolomics/dimspy-galaxy/blob/master/LICENSE + + + + +
diff -r 000000000000 -r a338f7319055 sample_filter.xml --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/sample_filter.xml Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,155 @@ + + Remove peaks that fail to appear in x-out-of-n (biological) samples + + macros.xml + + + + + + + + + + + + [A-Za-z0-9_\- ]* + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +------------- +Sample Filter +------------- + +.. + +---------------------------------------------- + +Description +----------- + +Standard DIMS processing workflow: Process Scans -> [Replicate Filter] -> Align Samples -> Blank Filter -> **Sample Filter** -> [Missing values sample filter] -> Pre-processing -> Statistics + +| + +There are many and varied reasons why a peak may not have been detected in all study samples, including: due to having an intensity (concentration) close to the signal-to-noise limit of the system; due to having been present in only one of the study classes (e.g. a drug administered to the ‘treatment’ class samples); due to ion suppression/enhancement effects in the mass spectrometer source region; etc. The Sample Filter tool allows users to remove peaks from the input peak intensity matrix that were detected in fewer-than a user-defined minimum number of study samples. + +------------------------------------ + +Parameters +----------- + +**Peak Intensity Matrix (HDF5 file)** (REQUIRED) - a HDF5 file containing the peak intensity matrix to undergo sample filtering. + + +**Apply sample filter within each sample class** (REQUIRED; default **No**) + + - **No** - check across ALL classes simultaneously whether greater-than the user-defined “Minimum fraction” of samples contained an intensity value for a specific mass spectral peak. + + - **Yes** - check within EACH class separately whether greater-than the user-defined “Minimum fraction” of samples contained an intensity value for a specific mass spectral peak. + + **IMPORTANT**: if in ANY class a peak is detected in greater-than the user-defined minimum fraction of samples, then the peak is retained in the output peak matrix. For classes in which this condition is not met, the peak intensity recorded for that peak (if any) will still be presented in the output peak matrix. If no peak intensity was recorded in a sample, then a ‘0’ is inserted in to the peak matrix. + + +**Minimum fraction** (REQUIRED, default 0.5) - a numeric value between 0 and 1 indicating the proportion of study samples in which a peak must have a recorded intensity value in order for it to be retained in the output peak intensity matrix; e.g. 0.5 means that at least 50% of samples (whether assessed across all classes, or within each class individually) must have a recorded intensity value for a specific peak in order for it to be retained in the output peak matrix. + +| + +@help_options_addtional_output@ + +------------------------------- + + +Output file(s) +-------------- + +**IMPORTANT** - in all outputs except for the (optional) comprehensive output, if fewer-than the user-defined “Minimum fraction” of samples (whether assessed within a class, or across all classes) had a recorded intensity value (either within or across classes) for a given peak, then that peak will be removed from the output peak matrix. Note that when assessing within classes, only one class needs to have recorded intensity values in greater-than the "Minimum fraction" of samples in order for the peak to be retained in the output peak matrix. + +@help_outputs_matrix@ + +------------------------------------- + +@github_developers_contributors@ +@license@ + + + + diff -r 000000000000 -r a338f7319055 test-data/MTBLS79_mzml_triplicates.zip Binary file test-data/MTBLS79_mzml_triplicates.zip has changed diff -r 000000000000 -r a338f7319055 test-data/batch04_QC17_rep01_262.mzML --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/batch04_QC17_rep01_262.mzML Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,159 @@ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + 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eJxVnXVcF9n38MfC1kVdUVEYRbC7c8cAC8VucQzs1tW1x+5EbN0RuwUVsccObMXAGlvs7vh997zv88fz17zmMzfOPff0Ofd+NE1zPndcaWiaZgS/XvXf0/l6c/V/TzP7A5vfa/4rvw99Kt+1scci5bv+aO1/T/dx6Pr/nno6H3kaWdZKP+v89A3S/l06Gd++u1ue5romfC+7fYV8nxa5Rvqt3SrvZqp5vD9ILeM5VX4Cx6m2/P7nDmmnf+63XL6fWi/wOBUb8fvS2dJeG1hG4NXz1xD4rcMX5Kkd8Od7rgPS3th2kef9AeAhKEza2d1Mxkt4Ggm8GwQv7pWLwN8oaqN8n9SOdYWvl/ns63mln7Whu3w3cq1g/Fq3GefTDXl37myWp/2qD3h1Ksr4RnPmNfO/41kzhfSz312RebRi65i/mRfjxTwEzmG75LsTcof2PnfAe7bTMq5TpxD7VmW3PN2g/TKv2eUN7XQfGdf80ZL2PZ4Ivt3FE/g+9LK862E9wd+m2az3r2vMF51EvlvTfGm/PgXrGXRCnvqIaeuk39gY3ks9l3b6khnS34nbK+/W0peMn3U+eDlYiPbrkvE990T57t5axfyL48FHxgLQb9AGoTujW27Bi/shCc+DJ2Uca4jBPn+eLfPq30tCpxP/lnHsI7r8rpUuJ+1cazXjZgevzvQo8J5yJs+HnYHzVCb6fVsueLDbZwW/DQ7KvHadrsBR8A10OCEMfvErBn3Xpr+7RWddN4ayr2crg6furxinQZy0M951hE/r0t5d/kb4wV7+h8yvtd/HekpfgW/s8dDl8MXMP7A4+zNmL+1f7WTfy24UujU7bmJ99Yowf01X2pnRLYDzVoqN9EsLXm+HAvedBPDk2Uae5ocq0P/ofIwzqgF0rHdm/Irh/H6lBP1fXZR1uCE6v997BJ9sbijfjaIpkBslS4Of57ngv0mfRR5ZK5lf7/eVZ9offF9rQ1fJ17Jf6V6BF89F4K/jcn7Pr/ax707oOGkmGddsswN4Rw3je+MI4IoqLuPqr1ojNxS9GjtLy3jW3IPw1dHD8l2PTMK6nk5jPb67wU9CPfCYc4yMb0cehe4WPIM+LlZGniXWBn9LOyJ/R//m3f828EdEA+fhqcjlf4YhR+6mYNxCgdDBvI/wc89o+hftvVSebfmu+Q0Fbyfrsr6pmZAvjXXg3OcD3jLUAq483vDp85vAG36S75nOyX4adRJZd+/c4O/3D+TFwHj67Zwu6zHio+C79f+C9wvxIjesndVotyNA6M5+Mw3+Gb8feN6YwBuxDzhXjZf+ekXkt9bjtIxj/+2BXDY7SX+7fxqBwykHfzgP5tNuRkbmWbdG5IObqq/8bg4ZhF7KXmkj+A+F7tob0NOCVtLe1m9tkvYvJsjTKj6O8c4rfimddpv0/3fSToGzaF7GO/LvdhnfYzt8maXWZhn30WL53W7ahH08n4D+GT+R32fEIvf6NNkv/fO12yP9s089JOOWGynzOK8r7Jb2AaOi5JnD3Spw9qsEHK3CZX3mKfSvdv028uz+RxnP7JaRfVs5mH2P2gk+DyVskd9bHwcf2TpC36HzeD5IJ+vW/r4QI+9t0fN2iV/Qx7GZ8H+hn9DfzxjkfZ8ssl6z+Rrk3Z7a0O3KjeiB0N7y3RqcHHnb/AV4q1oPuvl5Df6a2Jv9WZYW+rqLvaE1DIZPnVnQV63vfM9UFHrocwp5tDC1zKMNR58Z72uz/ulF4K+l0axvHPLUCT0H3zTsh9w3QiNZ5xHkeFLoQKu+jPnv/2T8fdg3TgX43DH2QS9zlN7ZNwC597suv994hJxvklvozH2DXnccG7hu12e/hh5j/D9uwyc9qyLvFyn9HXgeudBU2UslsNfsvN7gr2p65t2XlPVc6sn8+Xsw38Vz8Pez9dLfGGiil1e2pf+0DsiFpwHoqX6vmC9PH/Bw+xjP7AWknTMuDD3dNA34zj0bvFT6DB538LRvd5OnM6qCjGt9WoHc8M4gT/vlLb7/gfy3Ny8GL5e8gKc6ckIru551/RxH+/XfWN+noswXqeyMD6xHW31X1ulafyj76TDj+XtCf7NN7OZyH+D/wsCr7T4ofGp1OSnv5qEr0MmiasjLJL/ld7fTdPhmZlHo6fhi7M990J22rSDf82cGrhyVeK99DPjrnAS/ISWA//pN1t2iDfitq+yXcrmRu9v/gZ9u94XPdkFHRq619E+K3rTcEPAUeQ/4p2C3Og8vwD9ZfyN3hzyj3adJ8PGDTujLFBmh/zQTwdveePTmFewv/fEy9t05xHrTdoHuVnsJP7tHWwBn82+M36g337+Npb9HRsZ9mIp5IgPZl/5B0E/KKdCj2w881Udf6qHh7OtIP+TQtdLwycdD6O9NfsidCn+jL0f8JfpSXztjmXwv8lHGsfN2UnZ79x0yz8gJjrR/vRW90hz703qYk3bxeViHxzj4Z2FJ8JyqLe+5woCzZjT09n0i61gNHzo9sPvNI5egn/QhrHfMLvavDf6HVt0TOi/VD3mQJYb5vTzV94fAXyQv+59zurybXxaw7lyX2L/90IPeYxN8Wfk1+LfOI69uT5Xvxv4ayPf0rYGjeJjab3/RN9qDj/TbHsM8obG0a3IJeu5ZRn63JiQBb5uzybub8xG/Z/QGL+MGwOdn0/L7tQiRA2Yk9qs7B/vSznoPvLfIz+9VHjO/N3hwjNHgofBd6a959WDco8eEf53ExtJPC+rG/i/rBv4KjkQP1B2O3sw/Ffu5UiHanU7Lfm6bzP4MUX6053jwPWAGcG3DPzC7KL/uywzoeV8v8HkpRtmpJcF7XtXu1hT6r+iEHC7VDHhC0J9G3THoxc494KfwrsCV/BdyYEgK8HgE+W62TAN+CuaDD4p0Z1/THgU/HXcg385AN1YY9qWdtDHw1ToGHEPKAceYZ8jjM8gj9y3+lJUjM3r2wy3gjPrIfOc6w99d7jBfytqsc0gn8O/eVX4R9qftuwr5uK05/DJexS1mKv1csQPtog8yX7OD0OVWC75J2YD9uD6FdffdTft4b+E3s24s9PiuJ3TS/irwdG/LvrzKSb9UB5A3FX3Bw0z4xXE19uvbKNYZlwa7c3MS5ik7Ab/q12jW16ws+Ck8F/+7egDjFk4Fvj9MY75nddi/Cdi92t/12b8+R6EH33PAOW+V0K8dN4x1H1fxjIiv9CswDnwW7cm4m7+ynyre415xgWt2V+hx8UyxW/VmDaGLSOwoa6UJvlOeof8S9sHtm4rfA0swT47K6NXxN8DflKTw5+R2+GdHK/D7SeSw+9d45O/OpuDPtxPtak9l3xLxm4xjxIdctz14qNIRO7zQVfBhZee5aA50mHY2cGzZCT7KIl+t3YPAQwsv9MTM5+A/KEjo2LnwmPWUSgI+JnSnf8M4pT+7wm/l/JGjyxzgLryEfmffAsdr7GE3YyXkWz74VeuuY0/Xro9ejvJlnxNzg497xaCPPc+Ry0eagb9k2J92ifn4hW1qKX11F3x5zUZ/xKAHteDd+IfjbwN3aUfWYRbIC1+kQa5Z6ULZ5wPYgc6wY/BZyCXs9qJZBc/6z8L0O7OE+fITl9CmEcey+k1W8BWWeYyeK6HL1jtUfBA6s0uhX7SPhQU+64SylxtdEz2r6+g5vWhj6Kz2BfASqOy9B2exQ3zqsy85PwBPqwHol06N0YNufdY3ez3ric8C/JGxKu5UTtane3xDn2TF/9cr9uX7PeSCkw+54hQiPuFefsH+O8HAfQr9ay4krmDPKgxdxZ7Fv9r0CTh9NrL/xyexD7vwS9y5BfHznL3Q7cdkPHuMVut3sLeKz2I9VXpgf2dAr5i+Gfk+D/vV7rSWffx4Fnz0UHGkzP1o32wpcYroMfye7Rb49vGCjqcMZV291wFfPwu/6kAX7O/eyE29ajPg23IYOs+9TckB+Mf1x/8xOtxDXv/oo/gCf8laBR7sK9CVM1TZg2+boJ9HFxO+cbynQocDBzDOEuSGE4k9b19+ivwOPs++Fcwn47rVesP/g1OjF8ojX8zjicCVowl04f8cfLUbIv20BAs8dn4Lfrz2Md7jBeDTE//McMqz3qHdgXPIVfhuPk/zw0PWu/Ip40/CL9GDEljPG/SNViqCffV/z3tm5Jf2BT1jpSwPXBd6MN6mMdD37hXQZzrsRG0p/Zz9xFvtvRuAMxnxcPfHJ/AQj/xw0l5ln9o/Ah9VurDul++g7x4Z0F+LlH8+9ih6bNxN5n+zE/kTgt6z52Mfuj2ysQ8nWuHvVSHepYcvAS/vi0lcwrxemO8HNrKP5Xx4z7uC9X6DX7Um76HHuHfyu7F5MXgZOk/ki14xHetY8IJ13o1VeI9Gr1RMirxIXIZdk5N9MPqE8vvuUPjtD+L3ekJe5q/emfXENmWc98Tx7NPYOaZWF310Zyb246jJ9IvEP3B/H2AfDmLH2SnGgd/Tyq+e0YJ1ebwFHt9dKq6IfjHWzhK5a57qRPs45d+k+RM4itYCP8/PsD9zsFuMHsQ77ed/sS/18gPPShWnmNkJO+EseLSPjoDvK39h/ojWMo4bUxO+/DCf9wJz8HdzEbcw75Vk3qE68nPJGfjlbTi/BxWCTwf/wn+skJ64Ualq9D+EH+1MKoY+G1lR+lke2H3mPgM6Wkw82DbQ2/ot7Ci3d3HwtCyS8b2IO1vhd3mWWY9+DUkJ/pu8Zfww/DHrREr4/3Fxvu/Hn7ILK3uuv8F8IzrSz0Q+WNFn8Gf7w1/6VOS4cWMPcFRX61vzEjiaJKK3/Pco+zwBfCclL6X/gZ1sziHOrM0nT6NfHgVf62fAWy3yOGasA16yNIBucuNnW50/QA/7yDcZ2QIEXsfwBa50C+XdOIJ/reckjqK//cW6Q4g/2VFJiX9mIT6vDc4AH/xbAbhvE6cxQtfiZ3bA39W/tCceF1SXdkvWgOfyyE+nMnklt0R6+DwKf8RZsRi8ho6Sp/s3+TP3cAnoL84gD/grGd/Dw7Hb3xyRdy1FRuTw3brRMu+DFay/WGP2qSNy2h5MHtM9cxv+3dsSOvN5DFy98zDeoN7QTRzxcaehTlx410BFz9jRVvGpxAVC3rGeh+3B144CrGvuCeVf4a+53dMDVxB5L+fhMvCtE+fQp5wnb7O4Ib+n68V4/buz3z5zwHMF/G23rifwVlJ+Y5dQ9mMT/qtZQdmNdXPCl4/6AlfETuWX5UCOdo9Crp9UeZjU+AHOwlXEY1YPpN9BH8b704/+L9Iwbw78MvMqeDaXjQKfNYcDt67yM1MzQYcp4FtnRSbofXZ95GLOPOjxhV+V/UXcyvk0nP36kh28FCTP52QZAxz7ZwLvijzwwbMijBdwh3ZXyEfY32pCVyuIX2gr19NvOvpCH0P+wj0QDH0HJCCf5+1k3xpvYp/8jkMXf2am3a/fyLHkkcD9bST7dv8AerJBTZnPGBYPvqKRY04N7D0tXOXFNgwFzjzHmfcGcV07vCJ6wF/ldfelU/GWQ/DZiOes400C/NZrFnbSUfKpdvgG8PpU5W3qvQBP3ZR/nLYQ/eNrsR8u+tA5+xl570E+yxmzT/IUurKj9OZbwOfEY+BhGXra+NEGvPuWA89LyjDendLIvyz3gV8rBrx3gc+sF0T7kmtYZ+ME+DrCD3p61Rc9ET6CdhG9mMd5Ju96YFV5Wj/NY9JubhPwV8ZAzs2qBz5G1QP/8QXE7rZG+jNev074h2s/QG+/riG3N1cHX0/QC86Ct9DvbOVHVL3PPiRGKvucPLo2Qfn1hxogTwbWof3HM8Dh/Qy7MXsOeeo58AO0lGuwqzywn+1168QfN+7UJv9T+SjxhWOH8CuPz+e7e0L2xz1RlPEWEgfWEndI/shNtZL8/MS1Iiet7uUlT2OeKSjvWh0v8kfv5kG/08lHO3c6Y68tqyB2jnYfeeI0aMI4Y7uQv7pu44+fw2+3SxOnMILgN3drdeg9cQv+jq8ncfIGBbCjcmVAju76CR5rET831mzBLwyaTl5hGnahczML7T4SD7ba4GdrnquYrzh2p1OSOIezh/iA88wb/7tcX/yaSeHE7/v4M87hEfhXUeX5fk/li6u54H0ncUb9In6gmyGtrN9+vZX9HecBnVfpxXozZYLOOiJXrIwHkDNmlPIzjkH/V3T4qA32mP43ctH8pOyPe5OYr+FJ1pE9G/htkxZ93qUp/NhmIuv9kg06HJ+Vdb0jfu0+Jz6vB9+Hvsq8VvUWxFeddMhXc3IiebGO6CO353f2ozR+qfOsL/oqMp38bncrCN19JZ5ppyKP4iy7wjgL5iB/4qLhy2EOflDDWtBxHHkiyw+5ryWfoOjsA7+vmABdBTwDPx7vmefOaNZX2JP1ZA0DXwVGorf3ox+te8BprVPxhUHX2Y9XhcFX4GfwuwW5aDX/G3224SVxlQ9dwHevQdBFoXbg+/Fs6PfSRuCprvJ+p5/g/9e7zrx/tMAeaTyZfPP7J+CnIHys51vJfOnwF5xNLeDDdyq/2RC/0q5D/si8iv+nbccOMorkU/KXfIlRpg74e4dedK6YtGtYmfG9U/J9MvkGu81u9ie6D3LoKvaq/qGTiidfhZ6eF4Vecscij3fGsd403ZFPJ4gf6GEKnheHgNf/Df0mNgcOexly9kkH8Df/OPibQrzHeH2P55lg9Fc94rfWtlzsV5py2C1ZpmEf9yeeZf9aBH30DQA/vQ5SR+Bgb+nDp0DfvVbDn8kS0evXZkGXL3T0XiD2gtGoteyPsQo/SmucXeV3kS9WlazgL3tO5HxT/HjnXTHwEEW9gl0cf0avZCMnUldEzocSP7T+OQKeE6kDsV/OA97gqdDdc/Sidv0Kevj5QuIw6Rcxz0Dowkqi6noOq/qWpRHQ69cawN+gD3KlFvFJp/hi5FGwotOhgcxz4APwlv8JXJfxy/UwFW/SHsm7440f5DxtAR2fWUf/oQsZ/yZ2vj2Tdy0EO8qekQx7dRn+h7kjWPrZ96B7czf1fXaEygvuJo9nL/EA3lD8aPOnqu979gfytMwpFQ+mzsRI9o11VaJey11G/MMeTn2Cc6wb4xRNz/jn8N/0V09Zd9ca6OnnxHWd+sgf1/Mqcj5iEOs5ViWS8d+Aj95foKte5BGsPg2RN0m2o6d8LjLOuC7wVQPiJpbPYOy9gwtpd3A/42QmHqPvwd9y00cwf40OMr6xsCpy8zN+o1WiLvzVuBT4GGkD3/wR6NE5H1lfiV/yu9NA2Z8PyPfbfuSFtBH4J2YYdGov7M76kmVB7yWdLXlQJ3ncJWm/ED9bs9kn7c594DtP/FlznyLPB5rEfz1tVW+Cv2d6q3rH5vjp2o6S4PfbafY3FPvPuUAdhxOWG7obVJB5wmop/ViD9dTF/3dXu+Cl/2bw/MOQehY3XwbkVvKNyJUb1AvqjZNLP9OHOIGhKXo8tAB4/twFv3d+qfCFXLW2VmX+FHPZp8ka731XY2fP3Qkcy6oz/szPrLd2PO9PF7CO69SZ2S9rUfexBLvK2UqditUmL/qtR1botxv2k5tyC/M+hJ8MvzPI0ZmzwP/AsedlnF8ZP8l7xDfqkvzLwtffTyq/Yi9xreK/wO+G9tjHr4oxTtts6Is99xR+/0aeJaRh3wuhb9zO8LtWg/pZ98AM8B+6jfW2pj5GO5qcect5AG8F6N7oP5R9mloUvp3uwfo/kSezQm8I/M6YfMoOoH5Jv4n9b60gvqYFhUl7Oz3xUK1kY+T6sOPQc3NVb/KDuJ3xpDf0HpAC/twaIfau3epfxp9DvNw9uRe+q3YU/FdXft124ml65Gnooz71q1r8FNafp4yKmxzg90LKbqrQmH0vlFz1/8x7pX1i55sjkbNOG+Lhdv1o6KL6HOTZSPx4PW6m5OGNO0pvJ24Bf4/Poy+fkkfTjp8Abxr5ArPgZvi6cHHyN0nmYQ9M70f+OzKMebupupNqXbFrbr9nf89MFD/CbpfloMCxIP8uaVf2AuvLQT2nc8hV8REvqWczKpMX1aflRA7kh/7NxtStOE3Jv5ptqB+2I5+yv1t/Q5/p27C+Ui2EXvQ085BL3g76b2qMwGHVLiL+jFGrE3Z/mhDBk+25U+rm9DEaceXl8dDd1tK0z1AXunz5BbgrrCPvfYh4kds7FXBnVPUXt4nDuwUfQBfHqUe1wnKzniTUNVlnhzLe+9UqXrkKujvfnn0dkhv4dixgH64TL3Rep4Huokezv3XvIA/+mMn7lk34bUWmYtfsVXS4Mpy4ysilKi6eQfxDvf043t+qeu48jYXenaG3sOP+jGUcH+o43V/hgh/ntKqbCxwFnY6ohTytlQb+zaHyH5fwg/ThZ2U9Tt8m7NfUbPiVqT2Aq9hN/MjSA6BnbbH4qVZ0MH7CWyVv+/Wi3+SR1Fm+UXbRlYfolanYKVqfa9Rpbsol6zG9/5Gnfge5at6Mgw//fQncFdLIOE5h/HO7P3a9Me8+/JeDuLmb+jdx0iuz5HfrKvWA9lLqwc1m2QSv1smj7Mtz/EK7RQ747/ZC5uvVk/lObBK8WPM3UN/p017WbTfZhJxqf0TqM501E8jrbqC+xRz2QvjN7HSLutJ1R6CTI432ynv1rNLPCrghdUruJfx18+Vd8LZzG/p4RxD0cnym8IE2IUjGNdamFT7WIgvKdz37yFh5D/hIneedQmekX9FMJ+X90kfpbySeAF9jzwofanvjic9Wryv99WQj98n81wsdlfnjzzDffX+B26jWWcazwhtIPMd41FzgML5HyfjmneAjsr58hQ/L77t8kTd+/7Cem6mPA280crvBA2nntnUFv1rjlWflubSm2C3ukETpb0VEiX60EmcTR1qeKHCYPzqCh+xKrhUKk3VY679IO7tMMvCXOha4m3Y9JHAl6xIvcE7JIevTenyRfTB9YxzwN06eVr+b4OFJFuAs1UN+1zd2kXVoCU3kdycqmnqzY5rst5mtiMzjmCsuynjPO4O/k4tkXnN0KuCtG8G8qf2Yt0WE4MG91lDgd3Itxg649eOCwDE0pcxrn0x2W9ovbXhOvqc6IvumBd87Ie8ho6SdExMNnY3ZK3g1UneT8fUdm9j3e1mlvx56QfBt7PCIk/a3m7NPfq3kXbtZDrydWy/7bE3S0A8liFPpJ1qCl11bZH7zSAjjdb1xWn6/vUTozbLrCn0Y/fZi78RuTACeBvLdPtNa5rHbxwmeDP+XN2U9jRvdEjhGlwfe2OCL4NuXeuvBrWWfzOWXBE/moTmu/B5+ETo6E3ddfu+/UtZjTw64Jr/fvSjj2acq3Jf2Ja3LAufAXVfkOfKJzGPWLAP9LdnzSNoHBst3J/jdAxmnWxl5d+9vlvWYT7bKU5vShnZZdfa97D8Ch35mAvvoOVX20S3/GLqedl3gM0c8ZL/PDBX4rBqBrGvcOPr37ypw2nHTha7tmIHyrpcoekfaDY0VvaotyXdK+k/LAx6O7uO5WJf12rF+vA+OlvnNZ01lvfbwGfK0mkC3/zMohX6c7OlZ5+gx8N2OYOTK4fLo8bVHkCuzAgVuo1wn5E/nq4I/N3UD+GrDI+yghMLwa1Bh5Oqu8VGMU/2wvI+oBT1Wrw9dPK5+QMbZtoB6qG7R8nQuZZTvZr9Z1Nm/SQVfeRfEztHvSD/LMxt8WWwLcuV+IfRE7UTipe3awafjuyK/LydFXj4+zXxdtgq8Zs9FxA8L1cQeuPiaPJZXHHHbfe2JZ75NRB9HoT91r7ybwU914N6G3ePu0rFfd+xCH9+tCR4jwrFzetZCjr0tTHy362PqOaPjsBO6ZN/EfMS3nG3Uw9vrqFs051+FHkrulHG0Ao+Iv0RNRN/WzE2cOnch8L8vOXHVadewt4bnknXbE3+ix5P5C36sW+9Zby3qyazYzdin/kOwp/9Zit9RAHvY/cF5FqtSkkiBu/JY4AtWdbKPVP1utvrgayn5fLtmJTXeJ/T1s8vgacZI7KIn1JMaa9Nhx9VQ51GeXMBeuD+E/To9E/um7hDs5kot0NsPKmPnbKL+TBu7T8WRpwH/rmDw+pl6Ue0Ydo+b/C7jp/yg8oGco7Dq3uV82wT21ShJ3NkuQb7anndV5LXTVtmTJVTdVNKz+E1NS9EuDXXc5o5prLM/9qB5tTJxtpgSwP2ScytmRvSFVfYdduugu+Brlarb+PMm9lvqedjno9OB31UTWU8Y9XnmmFH8fuMH8cE+XQQe4xj1F9bJV+A3YAj0UeEv7MnUxAnsQHX+7gBxeusIfr7djPoftwTnPLRvTfkeHMR4az/AByXHQo/F/8FuUvFvN2oo37vVgB4ec85FP0OdjT4rFXZFweGiN6zlDf5/P68l5/uMD+oczZxz8Ocm6i/M+dRJWb7lsAPjyrHvm5bTL45zR2ZyVXf5LVHR9x0Vr6NOzE7A/jcaqTi+W0/FGah/cFzycGaXU8Srv1Fv6e7IS78EVYddsjDxpptJ5d1eWh4507YbfkujgfDNBnXOIWYI43XZDpzXWx6WdvfJy1ojcmCf+AXfEDhadgWfGxYA/4QnMo6RM1CezsTx5J/6J8U+Dn2s8oucO9TazSQ+0Goj+/OlJ35aOuIi1mH4xxiAf+AaW1VeBHi0Wg0iwc9vxuuu6mpTdoT+xpSnf8/G4GV0Fcb5SNzP/VoNezsp5/7chwt5X6nOjS6qDn8VSA59nvPBnitM/YzRgvifnkBcy46vDt+UHsf+ngikfzT5D9djGXQdjp9s7k8H37yZADzxKp5YnXpfMwb561zmvJSzvhFy88Uv9Mm3nNDnrqXs4+tLxGNr+0Mnv8mjma3a4kc1S0WdRWviSdYs4utaVvLXWsR66GUC+WGt8yLlTyBntbSp2e9Ow+H/MOrkndHEtY2hnHfR7vmAl5HUxdkxJciPhKvz2xE5xL9wxhOPNGNUXdpBzj9anYkzWd7k+axvt4hjlVb18BXJE2pbOQ9sPVF5o6OzwOOANKr+hX13dj6X7/rXNMSJ8lC3YA5MBK+3PcUu0T9yDt48VUfVZ+5RccVh4CtvVeikXArG3/se+irVCvzfof5Eq1Ab/PgSb7QXJ8BPAdQz6p71kQvD7zJ/9g3U2Uwg3qlnoT5a104x/yTyB86PheAnaxb4KXl38pq77qjzrn9Jfy1nHuhmEvkUPeg0dJ1AvsFZB/xmvgLgIYr8tT4BPBobqNcyLgUTt/DKwT4Vv44fP/oe+Z161AGZ9ifg+6sf9L2TuIrZfLPaJ4f5K3Zh3DUh8MknzpsaeQbRP/wx5zD2EI+3Hx6Cj0sdhp5KcG7G9b/GvraqQT7OYyj7VYZ6FmeVqgdcpeJxC6l7MhPPkncapuK/TQuBn1Hr2F8v+NVo8Qj8VznMfOfJc9o/GmAnaVfY/xTU92u1gEcLOiz+i520o9hLzk3imsa1OuDpXXnkn7EBOtobgf10jfyZ49GFeb+tZt0BO6HHw+Q7zEkdoP/Ck+HPasgdoxT5O30S9Om8U3Ui96An8wZ5BKtEGP1Kkac0OzxlH2a2Unkk4urGIvLS9gPOcziZOW9sHUW+6nsHAG/WbMQdAreouPYDvqehbkK/EiLt9BkKroWqLiYDeT87/xglHxVdZhjCftTGPjCKUKekf+P8ut6ZOnGjBHX35oHzYgfZn4LFT3GvpUS/eXMuT9tbCv+j0ibxb9yhLWmXZVOSav/NF5xS/BY9ZjL0NJ34mTOjF/ZjO3V/wXmVp3nFeS9rnzqHML4dcE0urOw1P1VPYCHHizalX17OidpXiAO6dxeA99zUV+on0dfmX/+wD0d9GTfCgv8nUz9gN75A3Ue9llfl93rU2WmexJldv1DOBy+uAD1W9EfPr4OOrKDD0s5K5DyQ3pE6jf8Z4sSHNfIF5oPjtA88CD8EUlemP8BOsjMre2fJWfZ7qgf460oewTik8fRT8Wff0qy/Xgh4++rJ/u6JQ081G4ZezUA9j/F+NHG28rufCXxvsdPs1f8w3oI8wLWO/J99OBD9HqvinGU5J2uHqPxiwEXgqboXOyqb4vu9H1QdxRaV3+a8gJYOe8o+xzklI4y6BespeSBtFPtjjWyt5H9t9jPHZuhzrLLL06r83+kENQ/3p7grye/YF8iXGmV+sg9vj8LHI1/ih097iL6Kos7R3HsT+XP1O+tINhh6GcM5AdMgvu56thL43GPbkYcn4S87G/apnWce9sjuCdiNPd4hb9JxftEsGQG91aPeSU+p8mbH9oPHVdTRGn1UvvZ8X6F/J3QXcZaf5Bu1Ih7w413yEUYP8GkmI29gPvRkXX5TsJebtGA9MeSxjabwg9MpO/u91R/74mkr4r5PlrMfTfvhh1dT+T8fzv3b01MiP7ZWJH40rB3+6UIbvzlolNCZ0cIDfo/EPrPMsQKf9XY/+ralhfwsXR/8bsyE/A5U5x+LDUQPTVd1lAfwR/Rd5KPdt3+zHwUzIHfXowfMH9zbY1dT55jzkR/SqpZinwbdwG5aWFPZz9SzOLryrypx/s4azr0sWgTn5bU/NcabV5P4T+ev7HPGP8DnmzDgzoIct1ooezBnK/jrxjzwn0/V017DLtD2cm+FdfEy9JGZOkpnrqqTSs25dP055x/ca7+lzst5SX5En4qe0krsgP5SF0Fu/B4M3rzJC5tJXlFf5E88xE4yg7hu+DCJi9mNOmb+T35r60qpfDb1Pe6TW+D7Hfkaowd1y67XQOgrN3lQ+1wP6CLrPuT0sBv49avGENffgP2gdanDvg634aOR4NUujf4yBqfgvNFode9GFPrAaUc+3W7ySN7dzPhJ5uZS2GtF8De0J+ckLqdXimXdB4gb6I1Li54yH1CXqNfjXKHeFHo32taADnOeoN/lQOY5zLkmbcty4JhGPlObyHkxbcYL6mBCOf/mLM0BXXTEfrPG52P9vtSFaT2iyfvd5DyZ/ni7Oh98T+JHuqX8hobUqVmlM7DOrpH43zbntt0b9cHPb+owraCk0Ic38RSjK3rCeYQ/r7X4Ez/QbxFxtpxV2M/W6j6B7kqP+qv4z3nud3HDcxNHTLaLeXoNYn0NqqPXA1QdZgx1ds5E8pv6z0nY7wWmM94IzilrIchZ957Kv91GX9jJ1HnAjdQZm3eRG3o37kky40/Dty2U3XdK+SWZ0EvaQpd9eVwPPk9Yzbh++BtaGux/O2UC6y5Gvav1qwr7/9cX5m/DuHarUPirO3Xy1qsP5JPnYg8bCdy34kRTP6D9akIc+0ky6L4m9zIZh7C7rXT9kYuLykq82q29WdUhnifPs6jDPXn/OlDGM1ZTh2mPqAmedhcmD5ubekTnVXG+B3P+xGx5Ebtx2mzoKl0P+DY79VqWybls64s6h/3xNnmkDdRH6N+Vn7EM/0JfoM4rV0BeublegY9mA1Q9H/aJfY86YbdXNtqvC2fe397sx2vlD4eGMG/pZeQnPAuQPwvcq+rH1L0/OnX7elZV3z0b+WyUoP7KWu1LPey4x6xzGHUTlucF5M+ogwKPfuwi84Zxb4JxXdnnAey/9v/ONeT7RD+vw8r+5VyF9W0q8uqAutdsN/lZqwl2ipuG+IgzlXNx9pAO0MXZrMSnd2YW/9cOI97hruE+HWsB9p+WmXOP9mLsGnMm+t8ZpOJaRbfLu/nmMPzvx/kVvThyVmuOvHLSq3haoLJ7HAu9O/MFcYaA08iDIz3hx7rwl1P6BvRQk7pw9wTxTKOqqkOZyzkF4x1+nKajv/TuyE/jGOczrE7YL24K4gf6rxXs/6bV4OtHf+g0C3Siv2kFPb7k/L0Tdhk7Ymdy4Qt9VR70V1NVzzaFc4xag6/gocm/4HG02q/6+OXGceKz5rRWzLeb87v6WM69aF2H0P4lcTCjOXU1ejz6xfrkLXxozPhO/PzAohfye3J1jjCDij/X8ZK8hd1uLfPuDoV/juyhDqDcSLGXtKbgSct1Wsa3Q3oCjzd1gmaxKuiFgsTj3GXFFL3vJ56UcwB1w/1zs8++5J+NvPjZ5hR1z04Z5KzefCLt3vqQz3OGiz9j9Ar9Is+RDnUAxxT+e3OfmeE5gH3tcuIM79RJGuPwT41Z1GXoQ6jbMksg1/T2T5Bzrzpjd6wEz66j6mFPH8Pe31wJuGqr+y9epkBOdKiKHpgez3oeHSEPEzWb+6G+hEu+yBkQK+uxIhdJ/tB61f2r9BtMnbnWzRP+mdFO6Eh/kpE8ZskST+S5O63k9dy+Kj9wfy75qkInoLPWmakb+aLO5xZsCf33PMK4ij+1fktZ3/eykq/SmxHHcbf1gS47c57DfdAJf7JlOcnHmvNSkddpXUDwZ6Th/J57qQX4aLUJv2NYLeqnHycn39y4tqzbWYc+cdLhX2lzr4Mn70mx4Kca8mZ4E9aV4gb73keddxqcCb+v3Z/Uh2TPyf1WI2PQRy1T8Hv76tj/gSXJX6UtLb+7HxaTT6z9D/ri7Dbk9tC6xAEa9jks+Dvxk/zzhH3gO9Vs8s7v75BHLfJL9KNx+R/ysWuuvGHcmVn+szvdA2/L/ve0Oq3oI3GEo10q/ffUH9d4KPBtC5T8sDH9ojz19+Q9Da8tEodwPHZi9+U7IHae3ilU7HQn+27JdzsVA+ALr8nkP+0YeTdj2pH/TDGVfP/THuC9b07JY7s1r8g69aRTJC6if/aUdvaKTuDndS7y3clzEyfIcFDsJbfTceo+YhuB16a9odds2+R37awX9Fe0NX6Wcw26idtPPqCWqsfYXUzkifExI+MPUHXaFW3ZZy1Xu4/Sf3aYp+DNvx356Fzcm2cvJc7rmsh3+1IgdpRfUvK3fbLj59a2VN35DuyIm9y3ZM4bCx/oxNP0X9yPpc9U5w/3NwJ/l6h7tpJsR34+/FPiD8arpcRBKnkrfPWQfXJzr6D+o+SaOPatEnnGLf2oW+hWgHqK6Brkm/rsIq+es4/sg5G1jsgD/WU2kW/O/ZOyD3aFjcRT+yeSVx6SIO3M7t6/Zb6b+XIKXfnF35ffp26BTl4UZd9nNBV6MZ8mk320b20SPLtRxDs0z3bo2b/UfQo5OK/irDjK+pejn/QHR+DX5f2pB+2HHnBPUN9prLwGvjsXhg5ucD+E01bVp96ajH4ue1b62baS7x6cbzVy9mR/alBnb8buQu+u+Ih8uKvqU69Q96X3V/epmhPg+/pHhE+tWHWPTw/qh7R1bxLBo+dhmS8d9xlqxecgZz4qe3Yw8Wgngns4tWXUhzmnPwLnZ/wPtw/nNeyqzYl/dVX3J/ZUdfPNOfdpj92EHthPHaa9LQ9xjpPYw1aKSdg1VfBDzFqcw3Vju2JHnT0GHgclI++QP53IR7dIvKzTON3yrfQrbiAPWxSCL5LGIu9Okdd2No6ibuHbZelnvg9Bb/Qlr+D2IS6k+RxnX4qoesyyl+GTBrWUfYy+1H/Pgc+Skh9ww7l/w17vhf70ncp4j5Ud90bdq7FX3UvbKj/8OoW6XaOVOo/613nZD21REug+5xaJE1mr/d7JM9MDH5GnLzOK/LR//kDvtr9/WPpVXvFa4NvUAb+y7DHqFx4VQq4PUOf3i3M/l5OVew2cdvmod/bkXjzr76OqfjEZ+x4Cn1iFsH9cKwlxgt3qPrFG6h6Qxu1Vfs/ATqzhI/rL8B5GPcvSLBJPNt62FzliD6Te13DxE/XWjcFLrnGqruu78K/9yPe5jFcnI/RT1hR9YA86K/LEKZUl3X/j2h8fip1gJ/mGvBvkK/lXq8wi6ghHeosctT2aI8cjV+P/5VL3dV4cJnLZ/MH9q3am8bJu55u6x6kv96661TmvZn0hD2/m5j4oO+oOdQ71qFfRb2+g3sYzGHqcl0XWo/X0Qk8NqCfw2Sepv9cfDcLOKgfd2QvXQXcJWfjdawnnXoLx542frZHb3isFLiPkEs96V7C35hEv0pKRrzWGQcfazQeCf7N5ealLctJf5hxlv0zEwV4XFP1j3tmDPVtf1Te9LoQd02+RvDszqOPVtnHuxE38xLk2f+431Wtw74u+jvyGux39oz+fDt4y5QOePtxPaudqjl1eOzd4jL2Mfvu2AzlRk7izffoRdlVl8vNalyLIs9WBxEmXpoIPayyDn7qWR58Ntl/J91d3PISPin4oJc+YeZ/l97XXyeteVeeogtT56ETyTVZx5L++cCn8XShenZdIQ73SN3X/bwfufbC+5YXv+xIvcwO4/84cjx/mlqwH3R1fDr83mUudWpAPdsMsT+pEm/lLfMfctwL7wDyj/Qe3eXwN9Jv6GnZErkLUuSZpLXrXXToffdR6PXq7YGaRD1aJBuDl7w3UPa2Jh0+HoxesOM7v2K8uIN+TqXtZsr9kX/Z/UHpiIvpJ5z4etyvn281MJdiPjymQL+OCiSNn8qceq0A9iVNaue5jTx7bjn78/ifj9WsHvd9fSV1mP3V+udgI8OWxl+/FidtYKh6sT+BcovVe3c9QpDL8Uea02AvGNPxQc2Qb9vEX++b4hWOHNkuDvenB+Tu7Yh/k4g/OTWoNuZ/Lilb5jU5PeNb/N1L6v+kInjan5TlA+YfDVLuTxDP1adRx6C2HqHgs5zONsuTrnOzcE2F0UPf3Pa0qfGqO4ryO9j0c/Hbxgf5LbaVO8K/ULwXuftzfpHsRN7N+9Eb+1SsOfs+oc+gH1f2aB1S+afcLgcP0mgTfBe0ifvl1l9QpOs9OoX+/lxb73Ly+Ajqd0V3kqnbkO/y76iH1gKm5F8lOru6f2MX5OKuYyuv+ZaDnt6j7N0OI15nJ5kg75xLxZbs867YOkk9w+vYFX+kqsr9VuddIf805L3sB562sZ+oc6Y8vYmfqEb+Ef5yqf4rdoGV77CX29Yui+Is7m8h3c8xo7K8E9Lc+djx1CPfVOaranJ9xZurImb/VeZBGG5i3Q270xcXB0OFpdT5+Zxn45x118caPd8iFQd+R13HX4Z/fxJndpRHUtReNEb1kt3kEvdc5K/Sgf18k55isHjslzm8kXqomdvCTd/gz+ZKBt585iRPcyyt6x91bTtZvreFcjX4yE/tQ4V/iJW2878pzL/dKa+syoQdeU39g/ME5JTPjWiUXOD/obvJT/gh1S3qIL/Xyu4pJHMipXPSntKvXLED8wymLn0q7twEif8y5nbBr+lX8Lu2fXMwn63kUI/lNazV1bc71cWLXWt9fUlde4gJ23YpR4CP5RfjcNzP1Mx5XZJ12ZvIgdv3cAq/TmfiMO/oLcuZuFPDnWwgflrxFfWiSm4flOdoHORtcRvwJy7u02GeGfQ27pf8z4giPmzN/0En8lt2c73PzZ4ceznBOVY9PBI+xIfhT2YnHWmk5x+X6pICOAgYJ/brFr4mc0r6QzzbDPhI3S0wueVAjWynq7GqehP93hJDHuD2CeOFE7mmyfNW9NPHcK+2u5f4ldwj3VNilvYmjn1N1dANfwtc1ZjDfjOvANa0lcJYZgv99OaXEu51aVVIJPfqMhg4H5WC9U2eKPaQn7yF12lpj7lG2d0YxX+v71HlscNU9XdwroweQT3PrIJe1ghbrMH/hh7XKIO/2XHVeNVnXs+Cnm8SVnLsdoMNUSTk/oCFnnH/6K/9rhjo/xDliY8875MbqjIx3l/PB5qfLyOM0rN/an4v7xTd0hD+fByGXR6p7IOri1+te3BthbQ1Ufgf+hdvxMXgPug9e4zYiT16rczT3S9E+HPtb7008VP/EuXQ9jPNzTmUL+ffPa/TBe+6dMU5z/5FtNmEefa8aH/mqbf2InXaE82TmRnWuvOET+v2+g54sWoV+Q/oAZ6E65J2+luV85uymrHt6JezV8sTNtagKwOXBfcnaS/Iw+jzqyoyz3OPtdG3E/p5qAfzL1H2Brzh/bv+r6jCvqnh8COcsjaElhZ6cgilEXplF1nyQ8X8l+opd93WH0KO2oiR+0hDyDnbB59CR4Q8caziH6sZQv+W8n4Pca1kGuj+o6le/kJexJnDPiRkOHM7hbuT18+MXW2d7Up9175Dg2RqHf2iO5Pyj3oQ8hTPuGHZwR+5HMtvj79tpHgHfEXUP2MGpyg8eqvKawcQrcqv7Mnq1Zb+8VVzhrapHiRwHnDPwx42886HDmCz0n8n9XE6FAODph9x2fE6Cr2Lnof9yq9j/fdRnaOWQW+6C5tBVTfIcbjHujXFbV6R9o620n8w9spYv/qJZryv08hi/2JhKPZR1eBDrMckz2R+5R8mYgr2lh2A3WHOKQi8t+P8NdwT3yZmLi/J8/zd2weeVrOOIOneZRuXh/Lhvy1mXgThtBeK+Rq31+LXLA+hfQ9XLRv8L3sp9oZ/BfTiaL/eRubu7c+6yHPej2A2Rl/r9hZx32Ei+yLhDfZNxgryYe4L7N8zl5YGzJvdRGSk2wmdZuafY+UVdm9aBeJHbh7yp1VLl0aLYX6seclObzPl4qyr2tzF8A/RYXOUXvFT98Sbo172Vlfes35DnL9BP5m/ugXES+rPO9NyPYxzhfmx3YST7doA4ojWXe1HN19Qjal7UX5oDVd3q5szANYH7Wa021J1qn6lDM3pSp2peLAVf7OYeHGv6ENZ1CX/JcfCznGmxyJdSAdJO367uGUqO3aNXxa9w3tTgXoEh6h6KM+Tt9cev+R6j/IW5mvqd/xPSKhEPMsbMxy59wnlka4qvqqtUdVR+3CdgXeTcs3aP+nXH+J8++T9Vp/mi 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@@ +filename classLabel +batch04_B02_rep01_301.mzML blank +batch04_B02_rep02_302.mzML blank +batch04_B02_rep03_303.mzML blank +batch04_S01_rep01_247.mzML sample +batch04_S01_rep02_248.mzML sample +batch04_S01_rep03_249.mzML sample +batch04_QC17_rep01_262.mzML QC +batch04_QC17_rep02_263.mzML QC +batch04_QC17_rep03_264.mzML QC +batch04_QC18_rep01_280.mzML QC +batch04_QC18_rep02_281.mzML QC +batch04_QC18_rep03_282.mzML QC + diff -r 000000000000 -r a338f7319055 test-data/filelist_multilist_merge.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/filelist_multilist_merge.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,14 @@ +filename classLabel multilist +batch04_B02_rep01_301.mzML blank 1 +batch04_B02_rep02_302.mzML blank 2 +batch04_B02_rep03_303.mzML blank 3 +batch04_S01_rep01_247.mzML sample 1 +batch04_S01_rep02_248.mzML sample 2 +batch04_S01_rep03_249.mzML sample 3 +batch04_QC17_rep01_262.mzML QC 1 +batch04_QC17_rep02_263.mzML QC 2 +batch04_QC17_rep03_264.mzML QC 3 +batch04_QC18_rep01_280.mzML QC 1 +batch04_QC18_rep02_281.mzML QC 2 +batch04_QC18_rep03_282.mzML QC 3 + diff -r 000000000000 -r a338f7319055 test-data/filelist_mzml_QC17_triplicate.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/filelist_mzml_QC17_triplicate.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,5 @@ +filename replicate injectionOrder classLabel +batch04_QC17_rep01_262.mzML 1 1 QC +batch04_QC17_rep02_263.mzML 2 2 QC +batch04_QC17_rep03_264.mzML 3 3 QC + diff -r 000000000000 -r a338f7319055 test-data/filelist_mzml_triplicates.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/filelist_mzml_triplicates.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,10 @@ +filename replicate injectionOrder classLabel +batch04_B02_rep01_301.mzML 1 1 blank +batch04_B02_rep02_302.mzML 2 2 blank +batch04_B02_rep03_303.mzML 3 3 blank +batch04_QC17_rep01_262.mzML 1 4 QC +batch04_QC17_rep02_263.mzML 2 5 QC +batch04_QC17_rep03_264.mzML 3 6 QC +batch04_S01_rep01_247.mzML 1 7 sample +batch04_S01_rep02_248.mzML 2 8 sample +batch04_S01_rep03_249.mzML 3 9 sample diff -r 000000000000 -r a338f7319055 test-data/merged_01.h5 Binary file test-data/merged_01.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/merged_02.h5 Binary file test-data/merged_02.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/merged_peaklist_001.h5 Binary file test-data/merged_peaklist_001.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/merged_peaklist_002.h5 Binary file test-data/merged_peaklist_002.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/merged_peaklist_003.h5 Binary file test-data/merged_peaklist_003.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/peak_matrix_as.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/peak_matrix_as.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,4 @@ +mz 95.08548671366543 96.04772304614822 97.06475291143175 97.10113840655873 98.99549986905885 99.08040117675267 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332.4198233912416 27.57146068694726 23.082504376575656 132.4055492901498 11.352536889069903 34.19246759587594 52.709599633192404 32.6931251553414 16.732183143852165 129.39223683334504 12.735173804314831 37.664226924806435 20.178098052354798 32.63022033422411 1650.12475841556 144.59618318393495 11.819937252289463 11.459531719137752 95.46652178986943 45.98850818681185 392.4324624347464 28.685306330470123 19.66277923411009 45.57751242122212 65.03369856223578 27.663583323038484 34.45283078135637 26.24089257798373 259.14730100803024 16.993272580010395 24.579201187435473 45.057380086635504 19.769360109557685 12.091783154572036 29.63671646056521 64.42305757073076 28.296074014644727 23.609207062634766 155.1323669617276 117.52891526562009 12.774927068360968 14.761445762695951 67.41343877441024 26.656919047591074 177.0126155010977 17.569721569882333 11.817399598394326 223.0044571955293 3526.0382083293966 263.4147490754906 22.028991460975703 41.00222805238901 249.86976272590354 11.42237162300078 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54.76136776189306 15.192120491000578 16.121940831468994 12.98590780483278 13.687328272431008 22.461615744812274 24.53821393065536 16.372367422051937 55.74055916007458 16.286049449096613 12.412335455408789 11.25626577802412 552.476527126291 247.71627501660913 153.7884429505165 46.70596168901866 37.75444408713959 2497.7825988364466 82.13199686979547 17.502397199854265 777.6885047154927 181.7680519611231 95.84847856691711 46.76710816318723 14.433467449312426 11.59975438288337 306.0211220254601 83.72515304002712 \ No newline at end of file diff -r 000000000000 -r a338f7319055 test-data/pls.h5 Binary file test-data/pls.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pls_QC18.h5 Binary file test-data/pls_QC18.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pls_rf.h5 Binary file test-data/pls_rf.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pls_scan5.h5 Binary file test-data/pls_scan5.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as.h5 Binary file test-data/pm_as.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as_bf.h5 Binary file test-data/pm_as_bf.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as_bf_rmbs.h5 Binary file test-data/pm_as_bf_rmbs.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as_bf_sf.h5 Binary file test-data/pm_as_bf_sf.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as_bf_sf_mv.h5 Binary file test-data/pm_as_bf_sf_mv.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/pm_as_bf_sf_within.h5 Binary file test-data/pm_as_bf_sf_within.h5 has changed diff -r 000000000000 -r a338f7319055 test-data/report_pls_01.xt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/report_pls_01.xt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,73 @@ +filename event scans peaks median_rsd +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 125 8.164744871334845 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [140.00-240.00] 10 118 7.9168945392902135 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 66 7.686071240864687 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 59 7.357182338903599 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 38 7.810733023874823 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [420.00-520.00] 12 31 7.113040692029466 +batch04_B02_rep01_301.mzML FTMS + p ESI w SIM ms [490.00-590.00] 14 45 6.300051388534287 +batch04_B02_rep01_301.mzML SIM-Stitch NA 482 7.768584373738055 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 128 8.076009915741135 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [140.00-240.00] 10 125 8.038649267793415 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 65 7.448888733736318 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 61 6.296572607068351 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 47 7.012719313185922 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [420.00-520.00] 12 31 7.350041999095771 +batch04_B02_rep02_302.mzML FTMS + p ESI w SIM ms [490.00-590.00] 14 43 7.375664473847967 +batch04_B02_rep02_302.mzML SIM-Stitch NA 500 7.687154590676263 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 123 9.169351544578852 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [140.00-240.00] 10 118 7.554443758914416 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [210.00-310.00] 15 66 7.783516194269935 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 57 6.270569975489961 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 44 8.203805443231127 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [420.00-520.00] 12 32 8.263278003056694 +batch04_B02_rep03_303.mzML FTMS + p ESI w SIM ms [490.00-590.00] 14 45 8.21592686599179 +batch04_B02_rep03_303.mzML SIM-Stitch NA 485 8.035526771916881 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 79 7.031966967936938 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 80 7.7676656135167175 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 61 8.153633358875439 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 54 6.064659199205902 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 38 6.249704967143267 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 19 7.423632652950013 +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 38 7.08865209918093 +batch04_QC17_rep01_262.mzML SIM-Stitch NA 369 7.1854609699699745 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 77 7.679712527427614 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 76 7.4095987002251995 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 61 8.070077166892615 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [280.00-380.00] 15 53 6.56434715809076 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 43 6.0120617575086035 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 19 6.894796224726954 +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 41 6.823399230382235 +batch04_QC17_rep02_263.mzML SIM-Stitch NA 370 7.3215340368881066 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 76 7.066844757552882 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 77 7.708127247443593 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 62 7.273819325368941 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 56 6.85168250470795 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 44 8.136951844903859 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 22 9.043103879106212 +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 44 8.17119973043174 +batch04_QC17_rep03_264.mzML SIM-Stitch NA 381 7.638539899322612 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 67 6.94493393729959 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [140.00-240.00] 12 74 7.565621413380442 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 63 7.250184527315313 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [280.00-380.00] 15 51 6.834026481611651 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 46 6.8631168803092875 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 30 7.5643366272894745 +batch04_S01_rep01_247.mzML FTMS + p ESI w SIM ms [490.00-590.00] 14 47 7.383285889388576 +batch04_S01_rep01_247.mzML SIM-Stitch NA 378 7.204818271465472 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 68 7.6140232663257965 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 74 6.913828093334823 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [210.00-310.00] 15 63 7.810206749993205 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 52 6.671167067945765 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 49 7.47235757298909 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 29 9.180929326732146 +batch04_S01_rep02_248.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 50 7.4974332114539 +batch04_S01_rep02_248.mzML SIM-Stitch NA 385 7.447728173693162 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 70 8.140596594185261 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 72 6.7023463423858916 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 60 8.312209996466285 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [280.00-380.00] 15 51 6.643019115940489 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 48 6.599696065499092 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 30 7.38454762189305 +batch04_S01_rep03_249.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 50 9.086547438353602 +batch04_S01_rep03_249.mzML SIM-Stitch NA 381 7.563062708333447 diff -r 000000000000 -r a338f7319055 test-data/report_pls_02.xt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/report_pls_02.xt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,25 @@ +filename event scans peaks median_rsd +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 62 9.106795765105987 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 66 8.376338250469699 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 30 13.860951930094206 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 43 11.995016644120462 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [350.00-450.00] 13 32 10.18681141686221 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [420.00-520.00] 12 15 11.232655948051354 +batch04_QC18_rep01_280.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 24 14.164121165835418 +batch04_QC18_rep01_280.mzML SIM-Stitch NA 272 10.833932763925075 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 56 10.02227469296428 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 47 16.50748950248718 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 47 10.323122529981012 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 46 7.969584657178587 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 30 8.390974309393076 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [420.00-520.00] 12 16 9.67349503755467 +batch04_QC18_rep02_281.mzML FTMS + p ESI w SIM ms [490.00-590.00] 12 27 9.466647675517853 +batch04_QC18_rep02_281.mzML SIM-Stitch NA 269 10.06252290827951 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [70.00-170.00] 10 69 7.52328763290241 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [140.00-240.00] 11 71 7.905522565392167 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [210.00-310.00] 14 50 7.010930764188746 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [280.00-380.00] 14 49 7.247286414579351 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [350.00-450.00] 14 39 8.26255528557101 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [420.00-520.00] 13 20 8.483947267451931 +batch04_QC18_rep03_282.mzML FTMS + p ESI w SIM ms [490.00-590.00] 13 41 5.4612510154689105 +batch04_QC18_rep03_282.mzML SIM-Stitch NA 339 7.428907429907003 diff -r 000000000000 -r a338f7319055 test-data/report_pls_rf_01.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/report_pls_rf_01.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,4 @@ +name peaks peaks_3oo3 median_rsd_3oo3 +batch04_B02_rep01_301_2_302_3_303 487 421 12.335333490423352 +batch04_QC17_rep01_262_2_263_3_264 364 321 7.908538366075825 +batch04_S01_rep01_247_2_248_3_249 383 331 5.344215585775828 diff -r 000000000000 -r a338f7319055 test-data/report_pls_rf_02.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/report_pls_rf_02.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,2 @@ +name peaks peaks_3oo3 median_rsd_3oo3 +batch04_QC17_rep01_262_2_263_3_264 15 15 8.602469347435797 diff -r 000000000000 -r a338f7319055 test-data/report_pls_scan5.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/report_pls_scan5.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,4 @@ +filename event scans peaks median_rsd +batch04_QC17_rep01_262.mzML FTMS + p ESI w SIM ms [70.00-170.00] 1 15 nan +batch04_QC17_rep02_263.mzML FTMS + p ESI w SIM ms [70.00-170.00] 1 15 nan +batch04_QC17_rep03_264.mzML FTMS + p ESI w SIM ms [70.00-170.00] 1 15 nan diff -r 000000000000 -r a338f7319055 test-data/sample_list_after_bf.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/sample_list_after_bf.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,3 @@ +filename injectionOrder replicates classLabel +batch04_QC17_rep01_262_2_263_3_264 4 1-2-3 QC +batch04_S01_rep01_247_2_248_3_249 7 1-2-3 sample diff -r 000000000000 -r a338f7319055 test-data/sample_list_after_mv_filter.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/sample_list_after_mv_filter.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,3 @@ +filename injectionOrder replicates classLabel +batch04_QC17_rep01_262_2_263_3_264 4 1-2-3 QC +batch04_S01_rep01_247_2_248_3_249 7 1-2-3 sample diff -r 000000000000 -r a338f7319055 test-data/samplelist_1.txt --- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/test-data/samplelist_1.txt Wed Feb 17 10:49:33 2021 +0000 @@ -0,0 +1,4 @@ +filename injectionOrder replicates classLabel +batch04_B02_rep01_301_2_302_3_303 1 1-2-3 blank +batch04_QC17_rep01_262_2_263_3_264 4 1-2-3 QC +batch04_S01_rep01_247_2_248_3_249 7 1-2-3 sample