Next-generation file format specification

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Editor: Josh Moore, (German BioImaging e.V.),

Abstract¶

This document contains next-generation file format (NGFF) specifications for storing bioimaging data in the cloud. All specifications are submitted to the https://image.sc community for review.

Status of This Document¶

The current released version of this specification is 0.5. Migration scripts will be provided between numbered versions. Data written with these latest changes (an “editor’s draft”) will not necessarily be supported.

The conventions and specifications defined in this document are designed to enable next-generation file formats to represent the same bioimaging data that can be represented in OME-TIFF and beyond.

Document conventions¶

The key words “MUST”, “MUST NOT”, “REQUIRED”, “SHALL”, “SHALL NOT”, “SHOULD”, “SHOULD NOT”, “RECOMMENDED”, “MAY”, and “OPTIONAL” are to be interpreted as described in RFC 2119.

Transitional metadata is added to the specification with the intention of removing it in the future. Implementations may be expected (MUST) or encouraged (SHOULD) to support the reading of the data, but writing will usually be optional (MAY). Examples of transitional metadata include custom additions by implementations that are later submitted as a formal specification. (See [bioformats2raw](bf2raw))

Some of the JSON examples in this document include comments. However, these are only for clarity purposes and comments MUST NOT be included in JSON objects.

Storage format¶

OME-Zarr is implemented using the Zarr format as defined by the version 3 of the Zarr specification. All features of the Zarr format including codecs, chunk grids, chunk key encodings, data types and storage transformers MAY be used with OME-Zarr unless explicitly disallowed in this specification.

An overview of the layout of an OME-Zarr fileset should make understanding the following metadata sections easier. The hierarchy is represented here as it would appear locally but could equally be stored on a web server to be accessed via HTTP or in object storage like S3 or GCS.

Images¶

The following layout describes the expected Zarr hierarchy for images with multiple levels of resolutions and optionally associated labels. Note that the number of dimensions is variable between 2 and 5 and that axis names are arbitrary, see multiscales metadata for details.

├── 123.zarr                  # One OME-Zarr image (id=123).
│   ...
│
└── 456.zarr                  # Another OME-Zarr image (id=456).
    │
    ├── zarr.json             # Each image is a Zarr group of other groups and arrays.
    │                         # Group level attributes are stored in the `zarr.json` file and include
    │                         # "multiscales" and "omero" (see below).
    │
    ├── 0                     # Each multiscale level is stored as a separate Zarr array,
    │   ...                   # which is a folder containing chunk files which compose the array.
    ├── n                     # The name of the array is arbitrary with the ordering defined by
    │   │                     # by the "multiscales" metadata, but is often a sequence starting at 0.
    │   │
    │   ├── zarr.json         # All image arrays must be up to 5-dimensional
    │   │                     # with the axis of type time before type channel, before spatial axes.
    │   │
    │   └─ ...                # Chunks are stored conforming to the Zarr array specification and 
    │                         # metadata as specified in the array's `zarr.json`.
    │
    └── labels
        │
        ├── zarr.json         # The labels group is a container which holds a list of labels to make the objects easily discoverable
        │                     # All labels will be listed in `zarr.json` e.g. `{ "labels": [ "original/0" ] }`
        │                     # Each dimension of the label should be either the same as the
        │                     # corresponding dimension of the image, or `1` if that dimension of the label
        │                     # is irrelevant.
        │
        └── original          # Intermediate folders are permitted but not necessary and currently contain no extra metadata.
            │
            └── 0             # Multiscale, labeled image. The name is unimportant but is registered in the "labels" group above.
                ├── zarr.json # Zarr Group which is both a multiscaled image as well as a labeled image.
                │             # Metadata of the related image and as well as display information under the "image-label" key.
                │
                ├── 0         # Each multiscale level is stored as a separate Zarr array, as above, but only integer values
                └── ...       # are supported.

High-content screening¶

The following specification defines the hierarchy for a high-content screening dataset. Three groups MUST be defined above the images:

• the group above the images defines the well and MUST implement the well specification. All images contained in a well are fields of view of the same well
• the group above the well defines a row of wells
• the group above the well row defines an entire plate i.e. a two-dimensional collection of wells organized in rows and columns. It MUST implement the plate specification

A well row group SHOULD NOT be present if there are no images in the well row. A well group SHOULD NOT be present if there are no images in the well.

.
│
└── 5966.zarr                 # One OME-Zarr plate (id=5966)
    ├── zarr.json             # Implements "plate" specification
    ├── A                     # First row of the plate
    │   ├── zarr.json
    │   │
    │   ├── 1                 # First column of row A
    │   │   ├── zarr.json     # Implements "well" specification
    │   │   │
    │   │   ├── 0             # First field of view of well A1
    │   │   │   │
    │   │   │   ├── zarr.json # Implements "multiscales", "omero"
    │   │   │   ├── 0         # Resolution levels          
    │   │   │   ├── ...
    │   │   │   └── labels    # Labels (optional)
    │   │   └── ...           # Other fields of view
    │   └── ...               # Other columns
    └── ...                   # Other rows

OME-Zarr Metadata¶

The “OME-Zarr Metadata” contains metadata keys as specified below for discovering certain types of data, especially images.

The OME-Zarr Metadata is stored in the various zarr.json files throughout the above array hierarchy. In this file, the metadata is stored under the namespaced key ome in attributes. The version of the OME-Zarr Metadata is denoted as a string in the version attribute within the ome namespace.

The OME-Zarr Metadata version MUST be consistent within a hierarchy.

{
  // ...
  "attributes": {
    "ome": {
      "version": "0.5",
      // ...
    }
  }
}

“coordinateSystems” metadata¶

A coordinateSystem is a JSON object with a “name” field and a “axes” field. Every coordinate system:

• MUST contain the field “name”. The value MUST be a non-empty string that is unique among all entries under coordinateSystems.
• MUST contain the field “axes”, whose value is an array of valid “axes” (see below).

The elements of "axes" correspond to the index of each array dimension and coordinates for points in that coordinate system. For the below example, the "x" dimension is the last dimension. The “dimensionality” of a coordinate system is indicated by the length of its “axes” array. The “volume_micrometers” example coordinate system below is three dimensional (3D).

The axes of a coordinate system (see below) give information about the types, units, and other properties of the coordinate system’s dimensions. Axis names may contain semantically meaningful information, but can be arbitrary. As a result, two coordinate systems that have identical axes in the same order may not be “the same” in the sense that measurements at the same point refer to different physical entities and therefore should not be analyzed jointly. Tasks that require images, annotations, regions of interest, etc., SHOULD ensure that they are in the same coordinate system (same name and location within the Zarr hierarchy, with identical axes) or can be transformed to the same coordinate system before doing analysis. See the example below.

“axes” metadata¶

“axes” describes the dimensions of a coordinate systems and adds an interpretation to the samples along that dimension.

It is a list of dictionaries, where each dictionary describes a dimension (axis) and:

• MUST contain the field “name” that gives the name for this dimension. The values MUST be unique across all “name” fields in the same coordinate system.
• SHOULD contain the field “type”. It SHOULD be one of the strings “array”, “space”, “time”, “channel”, “coordinate”, or “displacement” but MAY take other string values for custom axis types that are not part of this specification yet.
• MAY contain the field “discrete”. The value MUST be a boolean, and is true if the axis represents a discrete dimension (see below for details).
• SHOULD contain the field “unit” to specify the physical unit of this dimension. The value SHOULD be one of the following strings, which are valid units according to UDUNITS-2.
  • Units for “space” axes: ‘angstrom’, ‘attometer’, ‘centimeter’, ‘decimeter’, ‘exameter’, ‘femtometer’, ‘foot’, ‘gigameter’, ‘hectometer’, ‘inch’, ‘kilometer’, ‘megameter’, ‘meter’, ‘micrometer’, ‘mile’, ‘millimeter’, ‘nanometer’, ‘parsec’, ‘petameter’, ‘picometer’, ‘terameter’, ‘yard’, ‘yoctometer’, ‘yottameter’, ‘zeptometer’, ‘zettameter’
  • Units for “time” axes: ‘attosecond’, ‘centisecond’, ‘day’, ‘decisecond’, ‘exasecond’, ‘femtosecond’, ‘gigasecond’, ‘hectosecond’, ‘hour’, ‘kilosecond’, ‘megasecond’, ‘microsecond’, ‘millisecond’, ‘minute’, ‘nanosecond’, ‘petasecond’, ‘picosecond’, ‘second’, ‘terasecond’, ‘yoctosecond’, ‘yottasecond’, ‘zeptosecond’, ‘zettasecond’
• MAY contain the field “longName”. The value MUST be a string, and can provide a longer name or description of an axis and its properties.

The length of “axes” MUST be equal to the number of dimensions of the arrays that contain the image data.

Arrays are inherently discrete (see Array coordinate systems, below) but are often used to store discrete samples of a continuous variable. The continuous values “in between” discrete samples can be retrieved using an interpolation method. If an axis is continuous ("discrete" : false), it indicates that interpolation is well-defined. Axes representing space and time are usually continuous. Similarly, joint interpolation across axes is well-defined only for axes of the same type. In contrast, discrete axes ("discrete" : true) may be indexed only by integers. Axes representing a channel, coordinate, or displacement are usually discrete.

Array coordinate systems¶

The dimensions of an array do not have an interpretation until they are associated with a coordinate system via a coordinate transformation. Nevertheless, it can be useful to refer to the “raw” coordinates of the array. Some applications might prefer to define points or regions-of-interest in “pixel coordinates” rather than “physical coordinates,” for example. Indicating that choice explicitly will be important for interoperability. This is possible by using array coordinate systems.

Every array has a default coordinate system whose parameters need not be explicitly defined. The dimensionality of each array coordinate system equals the dimensionality of its corresponding Zarr array. Its name is the path to the array in the container, its axes have "type": "array", are unitless, and have default names. The i-th axis has "name": "dim_i" (these are the same default names used by xarray). As with all coordinate systems, the dimension names must be unique and non-null.

The axes and their order align with the shape of the corresponding zarr array, and whose data depends on the byte order used to store chunks. As described in the Zarr array metadata, the last dimension of an array in “C” order are stored contiguously on disk or in-memory when directly loaded.

The name and axes names MAY be customized by including a arrayCoordinateSystem field in the user-defined attributes of the array whose value is a coordinate system object. The length of axes MUST be equal to the dimensionality. The value of "type" for each object in the axes array MUST equal "array".

Coordinate convention¶

The pixel/voxel center is the origin of the continuous coordinate system.

It is vital to consistently define relationship between the discrete/array and continuous/interpolated coordinate systems. A pixel/voxel is the continuous region (rectangle) that corresponds to a single sample in the discrete array, i.e., the area corresponding to nearest-neighbor (NN) interpolation of that sample. The center of a 2d pixel corresponding to the origin (0,0) in the discrete array is the origin of the continuous coordinate system (0.0, 0.0) (when the transformation is the identity). The continuous rectangle of the pixel is given by the half-open interval [-0.5, 0.5) x [-0.5, 0.5) (i.e., -0.5 is included, +0.5 is excluded). See chapter 4 and figure 4.1 of the ITK Software Guide.

bioformats2raw.layout¶

[=Transitional=] “bioformats2raw.layout” metadata identifies a group which implicitly describes a series of images. The need for the collection stems from the common “multi-image file” scenario in microscopy. Parsers like Bio-Formats define a strict, stable ordering of the images in a single container that can be used to refer to them by other tools.

In order to capture that information within an OME-Zarr dataset, bioformats2raw internally introduced a wrapping layer. The bioformats2raw layout has been added to v0.4 as a transitional specification to specify filesets that already exist in the wild. An upcoming NGFF specification will replace this layout with explicit metadata.

Layout¶

Typical Zarr layout produced by running bioformats2raw on a fileset that contains more than one image (series > 1):

series.ome.zarr               # One converted fileset from bioformats2raw
    ├── zarr.json             # Contains "bioformats2raw.layout" metadata
    ├── OME                   # Special group for containing OME metadata
    │   ├── zarr.json         # Contains "series" metadata
    │   └── METADATA.ome.xml  # OME-XML file stored within the Zarr fileset
    ├── 0                     # First image in the collection
    ├── 1                     # Second image in the collection
    └── ...

bf2raw-attributes¶

The OME-Zarr Metadata in the top-level zarr.json file must contain the bioformats2raw.layout key:

{
  "zarr_format": 3,
  "node_type": "group",
  "attributes": {
    "ome": {
      "version": "0.5",
      "bioformats2raw.layout": 3
    }
  }
}

If the top-level group represents a plate, the bioformats2raw.layout metadata will be present but the “plate” key MUST also be present, takes precedence and parsing of such datasets should follow (see plate metadata). It is not possible to mix collections of images with plates at present.

{
  "zarr_format": 3,
  "node_type": "group",
  "attributes": {
    "ome": {
      "version": "0.5",
      "bioformats2raw.layout": 3,
      "plate": {
        "columns": [
          {
            "name": "1"
          }
        ],
        "name": "Plate Name 0",
        "wells": [
          {
            "path": "A/1",
            "rowIndex": 0,
            "columnIndex": 0
          }
        ],
        "field_count": 1,
        "rows": [
          {
            "name": "A"
          }
        ],
        "acquisitions": [
          {
            "id": 0
          }
        ]
      }
    }
  }
}

The OME-Zarr Metadata in the zarr.json file within the OME group may contain the “series” key:

{
  "zarr_format": 3,
  "node_type": "group",
  "attributes": {
    "ome": {
      "version": "0.5",
      "series": ["0", "1"]
    }
  }
}

Details¶

Conforming groups:

• MUST have the value “3” for the “bioformats2raw.layout” key in their OME-Zarr Metadata in the zarr.json at the top of the hierarchy;
• SHOULD have OME metadata representing the entire collection of images in a file named “OME/METADATA.ome.xml” which:
  • MUST adhere to the OME-XML specification but
  • MUST use <MetadataOnly/> elements as opposed to <BinData/>, <BinaryOnly/> or <TiffData/>;
  • MAY make use of the minimum specification.

Additionally, the logic for finding the Zarr group for each image follows the following logic:

• If “plate” metadata is present, images MUST be located at the defined location.
  • Matching “series” metadata (as described next) SHOULD be provided for tools that are unaware of the “plate” specification.
• If the “OME” Zarr group exists, it:
  • MAY contain a “series” attribute. If so:
    • “series” MUST be a list of string objects, each of which is a path to an image group.
    • The order of the paths MUST match the order of the “Image” elements in “OME/METADATA.ome.xml” if provided.
• If the “series” attribute does not exist and no “plate” is present:
  • separate “multiscales” images MUST be stored in consecutively numbered groups starting from 0 (i.e. “0/”, “1/”, “2/”, “3/”, ...).
• Every “multiscales” group MUST represent exactly one OME-XML “Image” in the same order as either the series index or the group numbers.

Conforming readers:

• SHOULD make users aware of the presence of more than one image (i.e. SHOULD NOT default to only opening the first image);
• MAY use the “series” attribute in the “OME” group to determine a list of valid groups to display;
• MAY choose to show all images within the collection or offer the user a choice of images, as with HCS plates;
• MAY ignore other groups or arrays under the root of the hierarchy.

“coordinateTransformations” metadata¶

“coordinateTransformations” describe the mapping between two coordinate systems (defined by coordinateSystems). For example, to map an array’s discrete coordinate system to its corresponding physical coordinates. Coordinate transforms are in the “forward” direction. This means they represent functions from points in the input space to points in the output space (see example below).

They:

• MUST contain the field “type” (string).
• MUST contain any other fields required by the given “type” (see table below).
• MUST contain the field “output” (string), unless part of a sequence or inverseOf (see details).
• MUST contain the field “input” (string), unless part of a sequence or inverseOf (see details).
• MAY contain the field “name” (string). Its value MUST be unique across all “name” fields for coordinate transformations.
• Parameter values MUST be compatible with input and output space dimensionality (see details).

The following transformations are supported:

Implementations SHOULD prefer to store transformations as a sequence of less expressive transformations where possible (e.g., sequence[translation, rotation], instead of affine transformation with translation/rotation).

Conforming readers:

• MUST parse identity, scale, translation transformations;
• SHOULD parse mapAxis, affine, rotation transformations;
• SHOULD display an informative warning if encountering transformations that cannot be parsed or displayed by a viewer;
• SHOULD be able to apply transformations to points;
• SHOULD be able to apply transformations to images;

Coordinate transformations can be stored in multiple places to reflect different usecases.

• Transformations in individual multiscale datasets represent a special case of transformations and are explained below.
• Additional transformations for single multiscale images MUST be stored under a field coordinateTransformations in the multiscales dictionaries. This coordinateTransformations field MUST contain a list of valid transformations.
• Transformations between two or more images MUST be stored in the attributes of a parent zarr group. For transformations that store data or parameters in a zarr array, those zarr arrays SHOULD be stored in a zarr group called “coordinateTransformations”.

store.zarr                      # Root folder of the zarr store
│
├── zarr.json                   # coordinate transformations describing the relationship between two image coordinate systems
│                               # are stored in the attributes of their parent group.
│                               # transformations between coordinate systems in the 'volume' and 'crop' multiscale images are stored here.
│
├── coordinateTransformations   # transformations that use array storage for their parameters should go in a zarr group named "coordinateTransformations".
│   └── displacements           # for example, a zarr array containing a displacement field
│       └── zarr.json
│
├── volume
│   ├── zarr.json              # group level attributes (multiscales)
│   └── 0                      # a group containing the 0th scale
│       └── image              # a zarr array
│           └── zarr.json      # physical coordinate system and transformations here
└── crop
    ├── zarr.json              # group level attributes (multiscales)
    └── 0                      # a group containing the 0th scale
        └── image              # a zarr array
            └── zarr.json      # physical coordinate system and transformations here

"coordinateTransformations": [
    {
        "type": "affine",
        "path": "coordinateTransformations/sampleA_instrument2-to-instrument1",
        "input": "sampleA_instrument2",
        "output": "sampleA_instrument1"
    }
]

"coordinateSystems": [
    {
        "name": "sampleA-instrument1",
        "axes": [
            {"name": "z", "type": "space", "unit": "micrometer"},
            {"name": "y", "type": "space", "unit": "micrometer"},
            {"name": "x", "type": "space", "unit": "micrometer"}
        ]
    },
]

[
    {
        "name": "sampleA-instrument2",
        "axes": [
            {"name": "z", "type": "space", "unit": "micrometer"},
            {"name": "y", "type": "space", "unit": "micrometer"},
            {"name": "x", "type": "space", "unit": "micrometer"}
        ]
    }
],

Additional details¶

Most coordinate transformations MUST specify their input and output coordinate systems using input and output with a string value that MUST correspond to the name of a coordinate system or the path to a multiscales group. Exceptions are if the coordinate transformation is wrapped in another transformation, e.g. as part of a transformations list of a sequence or as transformation of an inverseOf transformation. In these two cases input and output could, in some cases, be omitted (see below for details). If unused, the input and output fields MAY be null.

If used in a parent-level zarr-group, the input and output fields can be the name of a coordinateSystem in the same parent-level group or the path to a multiscale image group. If either input or output is a path to a multiscale image group, the authoritative coordinate system for the respective image is the first coordinateSystem defined therein. If the names of input or output correspond to both an existing path to a multiscale image group and the name of a coordinateSystem defined in the same metadata document, the coordinateSystem MUST take precedent.

For usage in multiscales, see the multiscales section for details.

Coordinate transformations are functions of points in the input space to points in the output space. We call this the “forward” direction. Points are ordered lists of coordinates, where a coordinate is the location/value of that point along its corresponding axis. The indexes of axis dimensions correspond to indexes into transformation parameter arrays.

When rendering transformed images and interpolating, implementations may need the “inverse” transformation - from the output to the input coordinate system. Inverse transformations will not be explicitly specified when they can be computed in closed form from the forward transformation. Inverse transformations used for image rendering may be specified using the inverseOf transformation type, for example:

{
    "type": "inverseOf",
    "transformation" : {
        "type": "displacements",
        "path": "/path/to/displacements",
    },
    "input": "input_image",
    "output": "output_image",
}

Implementations SHOULD be able to compute and apply the inverse of some coordinate transformations when they are computable in closed-form (as the Transformation types section below indicates). If an operation is requested that requires the inverse of a transformation that can not be inverted in closed-form, implementations MAY estimate an inverse, or MAY output a warning that the requested operation is unsupported.

Matrix transformations¶

Two transformation types (affine and rotation) are parametrized by matrices. Matrices are applied to column vectors that represent points in the input coordinate system. The first and last axes in a coordinate system correspond to the top and bottom entries in the column vector, respectively. Matrices are stored as two-dimensional arrays, either as json or in a zarr array. When stored as a 2D zarr array, the first dimension indexes rows and the second dimension indexes columns (e.g., an array of "shape":[3,4] has 3 rows and 4 columns). When stored as a 2D json array, the inner array contains rows (e.g. [[1,2,3], [4,5,6]] has 2 rows and 3 columns).

{
  "name" : "in",
  "axes" : [
    {"name" : "z"},
    {"name" : "y"},
    {"name":"x"}
  ]
},

[z]
[y]
[x]

[ 0  1  0] [1]   [ 2]
[-1  0  0] [2] = [-1]
[ 0  0 -1] [3]   [-3]

Transformation types¶

Input and output dimensionality may be determined by the coordinate system referred to by the input and output fields, respectively. If the value of input is a path to an array, its shape gives the input dimension, otherwise it is given by the length of axes for the coordinate system with the name of the input. If the value of output is an array, its shape gives the output dimension, otherwise it is given by the length of axes for the coordinate system with the name of the output.

identity¶

identity transformations map input coordinates to output coordinates without modification. The position of the i-th axis of the output coordinate system is set to the position of the ith axis of the input coordinate system. identity transformations are invertible.

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ]},
    { "name": "out", "axes": [ {"name": "y"}, {"name": "x"} ]}
  ],
  "coordinateTransformations": [ 
    { "type": "identity", "input": "in", "output": "out" }
  ]
}

x = i
y = j

mapAxis¶

mapAxis transformations describe axis permutations as a transpose vector of integers. Transformations MUST include a mapAxis field whose value is an array of integers that specifies the new ordering in terms of indices of the old order. The length of the array MUST equal the number of dimensions in both the input and output coordinate systems. Each integer in the array MUST be a valid zero-based index into the input coordinate system’s axes (i.e., between 0 and N-1 for an N-dimensional input). Each index MUST appear exactly once in the array. The value at position i in the array indicates which input axis becomes the i-th output axis. mapAxis transforms are invertible.

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ]},
    { "name": "out1", "axes": [ {"name": "y"}, {"name": "x"} ]},
    { "name": "out2", "axes": [ {"name": "y"}, {"name": "x"} ]}
  ],
  "coordinateTransformations": [ 
    { 
      "name": "equivalent to identity",
      "type": "mapAxis", 
      "mapAxis": { "x":"i", "y":"j" },
      "input": "in",
      "output": "out1" 
    },
    { 
      "name": "permutation",
      "type": "mapAxis", 
      "mapAxis": { "y":"i", "x":"j" },
      "input": "in",
      "output": "out2" 
    }
  ]
}

x = i
y = j

x = j
y = i

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "a"}, {"name": "b"}]},
    { "name": "out_down", "axes": [ {"name": "x"}]},
    { "name": "out_up", "axes": [ {"name": "z"}, {"name": "y"}, {"name": "x"} ]}
  ],
  "coordinateTransformations": [ 
    { 
      "name": "projection down",
      "type": "mapAxis", 
      "mapAxis": { "x": "b" },
      "input": "in",
      "output": "out_down" 
    },
    { 
      "name": "projection up",
      "type": "mapAxis", 
      "mapAxis": { "z": "b", "y": "b", "x": "a" },
      "input": "in",
      "output": "out_up" 
    }
  ]
}

x = b

x = a
y = b
z = b

translation¶

translation transformations are special cases of affine transformations. When possible, a translation transformation should be preferred to its equivalent affine. Input and output dimensionality MUST be identical and MUST equal the the length of the “translation” array (N). translation transformations are invertible.

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

path

The path to a zarr-array containing the translation parameters. The array at this path MUST be 1D, and its length MUST be N.

translation

The translation parameters stored as a JSON list of numbers. The list MUST have length N.

{
  "coordinateSystems": [
    { "name": "in", "axes": [{"name": "j"}, {"name": "i"}] },
    { "name": "out", "axes": [{"name": "y"}, {"name": "x"}] }
  ],
  "coordinateTransformations" : [ 
    {
      "type": "translation",
      "input": "in",
      "output": "out",
      "translation": [9, -1.42]
    }
  ]
}

x = i + 9 
y = j - 1.42

scale¶

scale transformations are special cases of affine transformations. When possible, a scale transformation SHOULD be preferred to its equivalent affine. Input and output dimensionality MUST be identical and MUST equal the the length of the “scale” array (N). Values in the scale array SHOULD be non-zero; in that case, scale transformations are invertible.

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

path

The path to a zarr-array containing the scale parameters. The array at this path MUST be 1D, and its length MUST be N.

scale

The scale parameters are stored as a JSON list of numbers. The list MUST have length N.

{
  "coordinateSystems": [
    { "name": "in", "axes": [{"name": "j"}, {"name": "i"}] },
    { "name": "out", "axes": [{"name": "y"}, {"name": "x"}] }
  ],
  "coordinateTransformations": [ 
    {
      "type": "scale",
      "scale": [2, 3.12],
      "input": "in",
      "output": "out"
    }
  ]
}

x = 3.12 * i
y = 2 * j

{
  "coordinateSystems": [
    {
      "name": "in",
      "axes": [
        {"name": "k", "discrete": true},
        {"name": "j", "discrete": false},
        {"name": "i", "discrete": false}
      ]
    },
    {
      "name": "out",
      "axes": [
        {"name": "c", "discrete": true},
        {"name": "y", "discrete": false},
        {"name": "x", "discrete": false}
      ]
    }
  ],
  "coordinateTransformations": [ 
    {
      "type": "scale",
      "scale": [1, 3.12, 2],
      "input": "in",
      "output": "out"
    }
  ]
}

affine¶

affines are matrix transformations from N-dimensional inputs to M-dimensional outputs. They are represented as the upper (M)x(N+1) sub-matrix of a (M+1)x(N+1) matrix in homogeneous coordinates (see examples). This transformation type may be (but is not necessarily) invertible when N equals M. The matrix MUST be stored as a 2D array either as json or as a zarr array.

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

path

The path to a zarr-array containing the affine parameters. The array at this path MUST be 2D whose shape MUST be (M)x(N+1).

affine

The affine parameters stored in JSON. The matrix MUST be stored as 2D nested array (an array of arrays of numbers) where the outer array MUST be length M and the inner arrays MUST be length N+1.

{
  "coordinateSystems" : [
    { "name": "ji", "axes": [{"name": "j"}, {"name": "i"}] },
    { "name": "yx", "axes": [{"name": "y"}, {"name": "x"}] }
  ],
  "coordinateTransformations" : [ 
    {
      "type": "affine",
      "affine": [[1, 2, 3], [4, 5, 6]],
      "input": "ji",
      "output": "yx"
    }
  ]
}

y = 1*j + 2*i + 3
x = 4*j + 5*i + 6

[ 1 2 3 ][ j ]   [ y ]
[ 4 5 6 ][ i ] = [ x ]
[ 0 0 1 ][ 1 ]   [ 1 ]

{
  "coordinateSystems": [
    { "name": "ij", "axes": [{"name": "i"}, {"name": "j"}] },
    { "name": "zyx", "axes": [{"name": "z"}, {"name": "y"}, {"name": "x"}] }
  ],
  "coordinateTransformations": [ 
    {
      "type": "affine",
      "affine": [[1, 0, 0], [2, 3, 4], [5, 6, 7]],
      "input": "ij",
      "output": "zyx"
    }
  ]
}

z = 0*i + 0*j + 1
y = 3*i + 4*j + 2
x = 6*i + 7*j + 5

[ 1 0 0 ][ 1 ]   [ z ]
[ 2 3 4 ][ i ] = [ y ]
[ 5 6 7 ][ j ]   [ x ]
[ 0 0 1 ]        [ 1 ]

{
  "coordinateSystems" : [
    {
      "name": "cji",
      "axes": [
        {"name": "k", "discrete": true},
        {"name": "j", "discrete": false},
        {"name": "i", "discrete": false}
      ]
    },
    {
      "name": "cyx",
      "axes": [
        {"name": "c", "discrete": true},
        {"name": "y", "discrete": false},
        {"name": "x", "discrete": false}
      ]
    }
  ],
  "coordinateTransformations" : [ 
    {
      "type": "affine",
      "affine": [
        [1, 0, 0, 0],
        [0, 1, 2, 3],
        [0, 4, 5, 6]
      ],
      "input": "cji",
      "output": "cyx"
    }
  ]
}

{
  "coordinateSystems" : [
    { "name" : "ji", "axes" : [{"name" : "j"}, {"name":"i"}] },
    { "name" : "yx", "axes" : [{"name" : "y"}, {"name":"x"}] }
  ],
  "coordinateTransformations" : [
    {
      "type": "rotation",
      "rotation": [[0, -1], [1, 0]],
      "input" : "ji",
      "output" : "yx"
    }
  ]
}

x = 0*i - 1*j
y = 1*i + 0*j

inverseOf¶

An inverseOf transformation contains another transformation (often non-linear), and indicates that transforming points from output to input coordinate systems is possible using the contained transformation. Transforming points from the input to the output coordinate systems requires the inverse of the contained transformation (if it exists).

The input and output fields MAY be omitted for inverseOf transformations if those fields may be omitted for the transformation it wraps.

{
  "coordinateSystems" : [
    { "name" : "moving", "axes" : [{"name" : "y-moving"}, {"name":"x-moving"}] },
    { "name" : "fixed", "axes" : [{"name" : "y-fixed"}, {"name":"x-fixed"}] }
  ],
  "coordinateTransformations" : [
    {
      "type": "inverseOf",
      "transformation" : {
        "type": "displacements",
        "path": "path/to/displacements"
      },
      "input" : "moving",
      "output" : "fixed"
    }
  ]
}

sequence¶

A sequence transformation consists of an ordered array of coordinate transformations, and is invertible if every coordinate transform in the array is invertible (though could be invertible in other cases as well). To apply a sequence transformation to a point in the input coordinate system, apply the first transformation in the list of transformations. Next, apply the second transformation to the result. Repeat until every transformation has been applied. The output of the last transformation is the result of the sequence.

A sequence transformation MUST NOT be part of another sequence transformation. The input and output fields MUST be included for sequence transformations.

transformations

A non-empty array of transformations.

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ]},
    { "name": "out", "axes": [ {"name": "y"}, {"name": "x"} ]}
  ],
  "coordinateTransformations": [ 
    {
      "type": "sequence",
      "input": "in",
      "output": "out",
      "transformations": [
        {
            "type": "translation",
            "translation": [0.1, 0.9]
        },
        {
            "type": "scale",
            "scale": [2, 3]
        }
      ]
    }
  ]
}

x = (i + 0.1) * 2
y = (j + 0.9) * 3

coordinates and displacements¶

coordinates and displacements transformations store coordinates or displacements in an array and interpret them as a vector field that defines a transformation. The arrays must have a dimension corresponding to every axis of the input coordinate system and one additional dimension to hold components of the vector. Applying the transformation amounts to looking up the appropriate vector in the array, interpolating if necessary, and treating it either as a position directly (coordinates) or a displacement of the input point (displacements).

These transformation types refer to an array at location specified by the "path" parameter. The input and output coordinate systems for these transformations (“input / output coordinate systems”) constrain the array size and the coordinate system metadata for the array (“field coordinate system”).

The input and output fields MAY be omitted if wrapped in another transformation that provides input/output (e.g., sequence, inverseOf, 'byDimension or bijection).

• If the input coordinate system has N axes, the array at location path MUST have N+1 dimensions
• The field coordinate system MUST contain an axis identical to every axis of its input coordinate system in the same order.
• The field coordinate system MUST contain an axis with type coordinate or displacement, respectively, for transformations of type coordinates or displacements.
  • This SHOULD be the last axis (contiguous on disk when c-order).
• If the output coordinate system has M axes, the length of the array along the coordinate/displacement dimension MUST be of length M.

The ith value of the array along the coordinate or displacement axis refers to the coordinate or displacement of the ith output axis. See the example below.

coordinates and displacements transformations are not invertible in general, but implementations MAY approximate their inverses. Metadata for these coordinate transforms have the following fields:

• path

  The location of the coordinate array in this (or another) container.

• interpolation

  The interpolation attributes MAY be provided. Its value indicates the interpolation to use if transforming points not on the array's discrete grid. Values could be:

  • linear (default)

  • nearest

  • cubic

For both coordinates and displacements, the array data at referred to by path MUST define coordinate system and coordinate transform metadata:

• Every axis name in the coordinateTransform’s input MUST appear in the coordinate system.
• The array dimension corresponding to the coordinate or displacement axis MUST have length equal to the number of dimensions of the coordinateTransform output
• If the input coordinate system N axes, then the array data at path MUST have (N + 1) dimensions.
• SHOULD have a name identical to the name of the corresponding coordinateTransform.

For coordinates:

• coordinateSystem metadata MUST have exactly one axis with "type" : "coordinate"
• the shape of the array along the “coordinate” axis must be exactly N

For displacements:

• coordinateSystem metadata MUST have exactly one axis with "type" : "displacement"
• the shape of the array along the “displacement” axis must be exactly N
• input and output MUST have an equal number of dimensions.

{
    "name" : "a coordinate field transform",
    "type": "coordinates",
    "path" : "i2xCoordinates",
    "input" : "i",
    "output" : "x",
    "interpolation" : "nearest"
}

{
  "coordinateSystems" : [
    {
      "name" : "a coordinate field transform",
      "axes" : [
        { "name": "i", "type": "space", "discrete": true },
        { "name": "c", "type": "coordinate", "discrete": true }
      ]
    } 
  ],
  "coordinateTransformations" : [
    {
      "type" : "identity",
      "output" : "a coordinate field transform"
    }
  ]
}

x = 
    if ( i < 0.5 )                      -9
    else if ( i >= 0.5 and i < 1.5 )     9
    else if ( i >= 1.5 )                 0

{
  "name" : "a displacement field transform",
  "type": "displacements",
  "path" : "displacements",
  "input" : "i",
  "output" : "x",
  "interpolation" : "linear"
}

{
  "coordinateSystems" : [
    {
      "name" : "a displacement field transform",
      "axes" : [
        { "name": "x", "type": "space", "unit" : "nanometer" },
        { "name": "d", "type": "displacement", "discrete": true }
      ]
    } 
  ],
  "coordinateTransformations" : [
    {
      "type" : "scale",
      "scale" : [2, 1],
      "output" : "a displacement field transform"
    }
  ]
}

"coordinateSystems" : [
  { "name" : "in", "axes" : [{"name" : "y"}, {"name":"x"}] },
  { "name" : "out", "axes" : [{"name" : "y"}, {"name":"x"}] }
],
"coordinateTransformations" : [
  {
    "type": "displacements",
    "input" : "in",
    "output" : "out",
    "path" : "displacementField"
  }
]

"coordinateSystems" : [
  { "name" : "in", "axes" : [
    {"name":"y"}, {"name":"x"},
    {"name":"d", "type":"displacement", "discrete":true} ]
  }
]

y_displacement = displacementField[y][x][0]
x_displacement = displacementField[y][x][1]

byDimension¶

byDimension transformations build a high dimensional transformation using lower dimensional transformations on subsets of dimensions. The input and output fields MUST always be included for this transformations type.

• transformations

  Each child transformation MUST contain input_axes and output_axes fields whose values are arrays of strings. Every axis name in a child transformation's input_axes MUST correspond to a name of some axis in this parent object's input coordinate system. Every axis name in the parent byDimension's output coordinate system MUST appear in exactly one child transformation's output_axes array. Each child transformation's input_axes and output_axes arrays MUST have the same length as that transformation's parameter arrays.

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ] },
    { "name": "out", "axes": [ {"name": "y"}, {"name": "x"} ] }
  ],
  "coordinateTransformations": [
    {
      "type": "byDimension",
      "input": "in",
      "output": "out",
      "transformations": [
        {
          "type": "translation",
          "translation": [-1.0],
          "input_axes": ["i"],
          "output_axes": ["x"]
        },
        {
          "type": "scale",
          "scale": [2.0],
          "input_axes": ["j"],
          "output_axes": ["y"]
        }
      ]
    }
  ]
}

{
  "coordinateSystems": [
    {
      "name": "in",
      "axes": [
        { "name": "l", "type": "array" },
        { "name": "j", "type": "array" },
        { "name": "k", "type": "array" },
        { "name": "i", "type": "array" }
      ]
    },
    {
      "name": "out",
      "axes": [
        { "name": "z", "type": "array" },
        { "name": "y", "type": "array" },
        { "name": "x", "type": "array" }
      ]
    }
  ],
  "coordinateTransformations": [
    {
      "type": "byDimension",
      "input": "in",
      "output": "out",
      "transformations": [
        {
          "type": "translation",
          "translation": [ 1, 3 ],
          "input_axes": [ "i", "k" ],
          "output_axes": [ "y", "x" ]
        },
        {
          "type": "scale",
          "scale": [ 2 ],
          "input_axes": [ "j" ],
          "output_axes": [ "z" ]
        }
      ]
    }
  ]
}

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ] },
    { "name": "out", "axes": [ {"name": "y"}, {"name": "x"} ] }
  ],
  "coordinateTransformations": [
    {
      "type": "byDimension",
      "input": "in",
      "output": "out",
      "transformations": [
        {
          "type": "translation",
          "translation": [-1.0],
          "input_axes": ["i"],
          "output_axes": ["z"]
        },
        {
          "type": "scale",
          "scale": [2.0],
          "input_axes": ["0"],
          "output_axes": ["y"]
        }
      ]
    }
  ]
}

{
  "coordinateSystems": [
    { "name": "in", "axes": [ {"name": "j"}, {"name": "i"} ] },
    { "name": "out", "axes": [ {"name": "y"}, {"name": "x"} ] }
  ],
  "coordinateTransformations": [
    {
      "type": "byDimension",
      "input": "in",
      "output": "out",
      "transformations": [
        {
            "type": "translation",
            "translation": [-1.0],
            "input_axes": ["i"],
            "output_axes": ["x"]
        },
        {
            "type": "scale",
            "scale": [2.0],
            "input_axes": ["i"],
            "output_axes": ["x"]
        }
      ]
    }
  ]
}

bijection¶

A bijection transformation is an invertible transformation in which both the forward and inverse transformations are explicitly defined. Each direction SHOULD be a transformation type that is not closed-form invertible. Its input and output spaces MUST have equal dimension. The input and output dimensions for the both the forward and inverse transformations MUST match bijection’s input and output space dimensions.

input and output fields MAY be omitted for the forward and inverse transformations, in which case the forward transformation’s input and output are understood to match the bijection’s, and the inverse transformation’s input (output) matches the bijection’s output (input), see the example below.

The input and output fields MAY be omitted for bijection transformations if the fields may be omitted for both its forward and inverse transformations

Practically, non-invertible transformations have finite extents, so bijection transforms should only be expected to be correct / consistent for points that fall within those extents. It may not be correct for any point of appropriate dimensionality.

{
  "coordinateSystems" : [
    { "name": "src", "axes": [{"name": "j"}, {"name": "i"}] },
    { "name": "tgt", "axes": [{"name": "y"}, {"name": "x"}] }
  ],
  "coordinateTransformations" : [ 
    {
      "type": "bijection",
      "forward": {
        "type" : "coordinates",
        "path" : "forward_coordinates"
      },
      "inverse": {
        "type" : "coordinates",
        "path" : "inverse_coordinates"
      },
      "input": "src",
      "output": "tgt"
    }
  ]
}

{
  "type": "bijection",
  "forward": { "type" : "coordinates", "path" : "forward_coordinates", "input" : "src", "output" : "tgt" },
  "inverse": { "type" : "coordinates", "path" : "inverse_coordinates", "input" : "tgt", "output" : "src" },
  "input": "src",
  "output": "tgt"
}

“multiscales” metadata¶

Metadata about an image can be found under the multiscales key in the group-level OME-Zarr Metadata. Here, “image” refers to 2 to 5 dimensional data representing image or volumetric data with optional time or channel axes. It is stored in a multiple resolution representation.

multiscales contains a list of dictionaries where each entry describes a multiscale image.

Each multiscales dictionary MUST contain the field “coordinateSystems”, whose value is an array containing coordinate system metadata (see coordinate systems). The last entry of this array is the “intrinsic” coordinate system and MUST contain axis information pertaining to physical coordinates. It should be used for viewing and processing unless a use case dictates otherwise. It will generally be a representation of the image in its native physical coordinate system.

The following MUST hold for all coordinate systems inside multiscales metadata. The length of “axes” must be between 2 and 5 and MUST be equal to the dimensionality of the Zarr arrays storing the image data (see “datasets:path”). The “axes” MUST contain 2 or 3 entries of “type:space” and MAY contain one additional entry of “type:time” and MAY contain one additional entry of “type:channel” or a null / custom type. In addition, the entries MUST be ordered by “type” where the “time” axis must come first (if present), followed by the “channel” or custom axis (if present) and the axes of type “space”. If there are three spatial axes where two correspond to the image plane (“yx”) and images are stacked along the other (anisotropic) axis (“z”), the spatial axes SHOULD be ordered as “zyx”.

Each multiscales dictionary MUST contain the field datasets, which is a list of dictionaries describing the arrays storing the individual resolution levels. Each dictionary in datasets MUST contain the field path, whose value is a string containing the path to the Zarr array for this resolution relative to the current Zarr group. The paths MUST be ordered from largest (i.e. highest resolution) to smallest. Every Zarr array referred to by a path MUST have the same number of dimensions and MUST NOT have more than 5 dimensions. The number of dimensions and order MUST correspond to number and order of axes.

Each dictionary in datasets MUST contain the field coordinateTransformations, whose value is a list of dictionaries that define a transformation that maps Zarr array coordinates for this resolution level to the “intrinsic” coordinate system (the last entry of the coordinateSystems array). The transformation is defined according to transformations metadata. The transformation MUST take as input points in the array coordinate system corresponding to the Zarr array at location path. The value of “input” MUST equal the value of path, implementations should always treat the value of input as if it were equal to the value of path. The value of the transformation’s output MUST be the name of the “intrinsic” coordinate system.

This transformation MUST be one of the following:

• A single scale or identity transformation
• A sequence transformation containing one scale and one translation transformation.

In these cases, the scale transformation specifies the pixel size in physical units or time duration. If scaling information is not available or applicable for one of the axes, the value MUST express the scaling factor between the current resolution and the first resolution for the given axis, defaulting to 1.0 if there is no downsampling along the axis. This is strongly recommended so that the the “intrinsic” coordinate system of the image avoids more complex transformations.

If applications require additional transformations, each multiscales dictionary MAY contain the field coordinateTransformations, describing transformations that are applied to all resolution levels in the same manner. The value of input MUST equal the name of the “intrinsic” coordinate system. The value of output MUST be the name of the output coordinate System which is different from the “intrinsic” coordinate system.

Each multiscales dictionary SHOULD contain the field name.

Each multiscales dictionary SHOULD contain the field type, which gives the type of downscaling method used to generate the multiscale image pyramid. It SHOULD contain the field “metadata”, which contains a dictionary with additional information about the downscaling method.

{
  "zarr_format": 3,
  "node_type": "group",
  "attributes": {
    "ome": {
      "version": "0.5",
      "multiscales": [
        {
          "name": "example",
          "coordinateSystems": [
              {
                "name": "intrinsic",
                "axes": [
                  { "name": "t", "type": "time", "unit": "millisecond" },
                  { "name": "c", "type": "channel" },
                  { "name": "z", "type": "space", "unit": "micrometer" },
                  { "name": "y", "type": "space", "unit": "micrometer" },
                  { "name": "x", "type": "space", "unit": "micrometer" }
                ]
              }
          ],
          "datasets": [
            {
              "path": "0",
              "coordinateTransformations": [
                {
                  // the voxel size for the first scale level (0.5 micrometer)
                  // and the time unit (0.1 milliseconds), which is the same for each scale level
                  "type": "scale",
                  "scale": [0.1, 1.0, 0.5, 0.5, 0.5],
                  "input": "0",
                  "output": "intrinsic"
                }
              ]
            },
            {
              "path": "1",
              "coordinateTransformations": [
                {
                  // the voxel size for the second scale level (downscaled by a factor of 2 -> 1 micrometer)
                  // and the time unit (0.1 milliseconds), which is the same for each scale level
                  "type": "scale",
                  "scale": [0.1, 1.0, 1.0, 1.0, 1.0],
                  "input": "1",
                  "output": "intrinsic"
                }
              ]
            },
            {
              "path": "2",
              "coordinateTransformations": [
                {
                  // the voxel size for the third scale level (downscaled by a factor of 4 -> 2 micrometer)
                  // and the time unit (0.1 milliseconds), which is the same for each scale level
                  "type": "scale",
                  "scale": [0.1, 1.0, 2.0, 2.0, 2.0],
                  "input": "2",
                  "output": "intrinsic"
                }
              ]
            }
          ],
          "type": "gaussian",
          "metadata": {
            "description": "the fields in metadata depend on the downscaling implementation. Here, the parameters passed to the skimage function are given",
            "method": "skimage.transform.pyramid_gaussian",
            "version": "0.16.1",
            "args": "[true]",
            "kwargs": { "multichannel": true }
          }
        }
      ]
    }
  }
}

If only one multiscale is provided, use it. Otherwise, the user can choose by name, using the first multiscale as a fallback:

datasets = []
for named in multiscales:
    if named["name"] == "3D":
        datasets = [x["path"] for x in named["datasets"]]
        break
if not datasets:
    # Use the first by default. Or perhaps choose based on chunk size.
    datasets = [x["path"] for x in multiscales[0]["datasets"]]

“omero” metadata (transitional)¶

[=Transitional=] information specific to the channels of an image and how to render it can be found under the “omero” key in the group-level metadata:

"id": 1,                              # ID in OMERO
"name": "example.tif",                # Name as shown in the UI
"channels": [                         # Array matching the c dimension size
    {
        "active": true,
        "coefficient": 1,
        "color": "0000FF",
        "family": "linear",
        "inverted": false,
        "label": "LaminB1",
        "window": {
            "end": 1500,
            "max": 65535,
            "min": 0,
            "start": 0
        }
    }
],
"rdefs": {
    "defaultT": 0,                    # First timepoint to show the user
    "defaultZ": 118,                  # First Z section to show the user
    "model": "color"                  # "color" or "greyscale"
}

See the OMERO WebGateway documentation for more information.

The “omero” metadata is optional, but if present it MUST contain the field “channels”, which is an array of dictionaries describing the channels of the image. Each dictionary in “channels” MUST contain the field “color”, which is a string of 6 hexadecimal digits specifying the color of the channel in RGB format. Each dictionary in “channels” MUST contain the field “window”, which is a dictionary describing the windowing of the channel. The field “window” MUST contain the fields “min” and “max”, which are the minimum and maximum values of the window, respectively. It MUST also contain the fields “start” and “end”, which are the start and end values of the window, respectively.

“labels” metadata¶

In OME-Zarr, Zarr arrays representing pixel-annotation data are stored in a group called “labels”. Some applications--notably image segmentation--produce a new image that is in the same coordinate system as a corresponding multiscale image (usually having the same dimensions and coordinate transformations). This new image is composed of integer values corresponding to certain labels with custom meanings. For example, pixels take the value 1 or 0 if the corresponding pixel in the original image represents cellular space or intercellular space, respectively. Such an image is referred to in this specification as a ‘label image’.

The “labels” group is nested within an image group, at the same level of the Zarr hierarchy as the resolution levels for the original image. The “labels” group is not itself an image; it contains images. The pixels of the label images MUST be integer data types, i.e. one of [uint8, int8, uint16, int16, uint32, int32, uint64, int64]. Intermediate groups between “labels” and the images within it are allowed, but these MUST NOT contain metadata. Names of the images in the “labels” group are arbitrary.

The OME-Zarr Metadata in the zarr.json file associated with the “labels” group MUST contain a JSON object with the key labels, whose value is a JSON array of paths to the labeled multiscale image(s). All label images SHOULD be listed within this metadata file.

The zarr.json file for the label image MUST implement the multiscales specification. Within the multiscales object, the JSON array associated with the datasets key MUST have the same number of entries (scale levels) as the original unlabeled image.

In addition to the multiscales key, the OME-Zarr Metadata in this image-level zarr.json file SHOULD contain another key, image-label, whose value is also a JSON object. The image-label object stores information about the display colors, source image, and optionally, further arbitrary properties of the label image. That image-label object SHOULD contain the following keys: first, a colors key, whose value MUST be a JSON array describing color information for the unique label values. Second, a version key, whose value MUST be a string specifying the version of the OME-Zarr image-label schema.

Conforming readers SHOULD display labels using the colors specified by the colors JSON array, as follows. This array contains one JSON object for each unique custom label. Each of these objects MUST contain the label-value key, whose value MUST be the integer corresponding to a particular label. In addition to the label-value key, the objects in this array MAY contain an rgba key whose value MUST be an array of four integers between 0 and 255, inclusive. These integers represent the uint8 values of red, green, and blue that comprise the final color to be displayed at the pixels with this label. The fourth integer in the rgba array represents alpha, or the opacity of the color. Additional keys under colors are allowed.

Next, the image-label object MAY contain the following keys: a properties key, and a source key.

Like the colors key, the value of the properties key MUST be an array of JSON objects describing the set of unique possible pixel values. Each object in the properties array MUST contain the label-value key, whose value again MUST be an integer specifying the pixel value for that label. Additionally, an arbitrary number of key-value pairs MAY be present for each label value, denoting arbitrary metadata associated with that label. Label-value objects within the properties array do not need to have the same keys.

The value of the source key MUST be a JSON object containing information about the original image from which the label image derives. This object MAY include a key image, whose value MUST be a string specifying the relative path to a Zarr image group.
The default value is ../../ since most labeled images are stored in a “labels” group that is nested within the original image group.

“plate” metadata¶

For high-content screening datasets, the plate layout can be found under the custom attributes of the plate group under the plate key in the group-level metadata.

The plate dictionary MAY contain an acquisitions key whose value MUST be a list of JSON objects defining the acquisitions for a given plate to which wells can refer to. Each acquisition object MUST contain an id key whose value MUST be an unique integer identifier greater than or equal to 0 within the context of the plate to which fields of view can refer to (see well metadata). Each acquisition object SHOULD contain a name key whose value MUST be a string identifying the name of the acquisition. Each acquisition object SHOULD contain a maximumfieldcount key whose value MUST be a positive integer indicating the maximum number of fields of view for the acquisition. Each acquisition object MAY contain a description key whose value MUST be a string specifying a description for the acquisition. Each acquisition object MAY contain a starttime and/or endtime key whose values MUST be integer epoch timestamps specifying the start and/or end timestamp of the acquisition.

The plate dictionary MUST contain a columns key whose value MUST be a list of JSON objects defining the columns of the plate. Each column object defines the properties of the column at the index of the object in the list. Each column in the physical plate MUST be defined, even if no wells in the column are defined. Each column object MUST contain a name key whose value is a string specifying the column name. The name MUST contain only alphanumeric characters, MUST be case-sensitive, and MUST NOT be a duplicate of any other name in the columns list. Care SHOULD be taken to avoid collisions on case-insensitive filesystems (e.g. avoid using both Aa and aA).

The plate dictionary SHOULD contain a field_count key whose value MUST be a positive integer defining the maximum number of fields per view across all wells.

The plate dictionary SHOULD contain a name key whose value MUST be a string defining the name of the plate.

The plate dictionary MUST contain a rows key whose value MUST be a list of JSON objects defining the rows of the plate. Each row object defines the properties of the row at the index of the object in the list. Each row in the physical plate MUST be defined, even if no wells in the row are defined. Each defined row MUST contain a name key whose value MUST be a string defining the row name. The name MUST contain only alphanumeric characters, MUST be case-sensitive, and MUST NOT be a duplicate of any other name in the rows list. Care SHOULD be taken to avoid collisions on case-insensitive filesystems (e.g. avoid using both Aa and aA).

The plate dictionary MUST contain a version key whose value MUST be a string specifying the version of the plate specification.

The plate dictionary MUST contain a wells key whose value MUST be a list of JSON objects defining the wells of the plate. Each well object MUST contain a path key whose value MUST be a string specifying the path to the well subgroup. The path MUST consist of a name in the rows list, a file separator (/), and a name from the columns list, in that order. The path MUST NOT contain additional leading or trailing directories. Each well object MUST contain both a rowIndex key whose value MUST be an integer identifying the index into the rows list, and a columnIndex key whose value MUST be an integer identifying the index into the columns list. rowIndex and columnIndex MUST be 0-based. The rowIndex, columnIndex, and path MUST all refer to the same row/column pair.

“well” metadata¶

For high-content screening datasets, the metadata about all fields of views under a given well can be found under the “well” key in the attributes of the well group.

The well dictionary MUST contain an images key whose value MUST be a list of JSON objects specifying all fields of views for a given well. Each image object MUST contain a path key whose value MUST be a string specifying the path to the field of view. The path MUST contain only alphanumeric characters, MUST be case-sensitive, and MUST NOT be a duplicate of any other path in the images list. If multiple acquisitions were performed in the plate, it MUST contain an acquisition key whose value MUST be an integer identifying the acquisition which MUST match one of the acquisition JSON objects defined in the plate metadata.

The well dictionary SHOULD contain a version key whose value MUST be a string specifying the version of the well specification.

Specification naming style¶

Multi-word keys in this specification should use the camelCase style. NB: some parts of the specification don’t obey this convention as they were added before this was adopted, but they should be updated in due course.

Implementations¶

See Tools.