Domains¶

A domain is a first-class representation of an index set. Domains are used to specify iteration spaces, to define the size and shape of arrays (Arrays), and to specify aggregate operations like slicing. A domain can specify a single- or multi-dimensional rectangular iteration space or represent a set of indices of a given type. Domains can also represent a subset of another domain’s index set, using either a dense or sparse representation. A domain’s indices may potentially be distributed across multiple locales as described in Domain Maps, thus supporting global-view data structures.

In the next subsection, we introduce the key characteristics of domains. In Base Domain Types and Values, we discuss the types and values that can be associated with a base domain. In Simple Subdomain Types and Values, we discuss the types and values of simple subdomains that can be created from those base domains. In Sparse Subdomain Types and Values, we discuss the types and values of sparse subdomains. The remaining sections describe the important manipulations that can be performed with domains, as well as the predefined operators and functions defined for domains.

Domain Overview¶

There are three kinds of domain, distinguished by their subset dependencies: base domains, subdomains and sparse subdomains. A base domain describes an index set spanning one or more dimensions. A subdomain creates an index set that is a subset of the indices in a base domain or another subdomain. Sparse subdomains are subdomains which can represent sparse index subsets efficiently. Simple subdomains are subdomains that are not sparse. These relationships can be represented as follows:

domain-type:
  base-domain-type
  simple-subdomain-type
  sparse-subdomain-type

Domains can be further classified according to whether they are regular or irregular. A regular domain represents a rectangular iteration space and can have a compact representation whose size is independent of the number of indices. Rectangular domains, with the exception of sparse subdomains, are regular.

An irregular domain can store an arbitrary set of indices of an arbitrary but homogeneous index type. Irregular domains typically require space proportional to the number of indices being represented. All associative domain types and their subdomains (including sparse subdomains) are irregular. Sparse subdomains of regular domains are also irregular.

An index set can be either ordered or unordered depending on whether its members have a well-defined order relationship. All regular domains are ordered. All associative domains are unordered.

The type of a domain describes how a domain is represented and the operations that can be performed upon it, while its value is the set of indices it represents. In addition to storing a value, each domain variable has an identity that distinguishes it from other domains that may have the same type and value. This identity is used to define the domain’s relationship with subdomains, index types (Domain Index Types), and arrays (Association of Arrays to Domains).

The runtime representation of a domain is controlled by its domain map. Domain maps are presented in Domain Maps.

Parallel Safety with respect to Domains (and Arrays)¶

Users must take care when applying operations to arrays and domains concurrently from distinct tasks. For instance, if one task is modifying the index set of a domain while another task is operating on either the domain itself or an array declared over that domain, this represents a race and could have arbitrary consequences including incorrect results and program crashes. While making domains and arrays safe with respect to such concurrent operations would be appealing, Chapel’s current position is that such safety guarantees would be prohibitively expensive.

Chapel arrays do support concurrent reads, writes, iterations, and operations as long as their domains are not being modified simultaneously. Such operations are subject to Chapel’s memory consistency model like any other memory accesses. Similarly, tasks may make concurrent queries and iterations on a domain as long as another task is not simultaneously modifying the domain’s index set.

By default, associative domains permit multiple tasks to modify their index sets concurrently. This adds some amount of overhead to these operations. If the user knows that all such modifications will be done serially or in a parallel-safe context, the overheads can be avoided by setting parSafe to false in the domain’s type declaration. For example, the following declaration creates an associative domain of strings where the implementation will do nothing to ensure that simultaneous modifications to the domain are parallel-safe:

var D: domain(string, parSafe=false);

As with any other domain type, it is not safe to access an associative array while its domain is changing, regardless of whether parSafe is set to true or false.

Base Domain Types and Values¶

Base domain types can be classified as regular or irregular. Dense and strided rectangular domains are regular domains. Irregular base domain types include all of the associative domain types.

base-domain-type:
  rectangular-domain-type
  associative-domain-type

These base domain types are discussed in turn in the following subsections.

Rectangular Domains¶

Rectangular domains describe multidimensional rectangular index sets. They are characterized by a tensor product of ranges and represent indices that are tuples of an integral type. Because their index sets can be represented using ranges, regular domain values typically require only \(O(1)\) space.

Rectangular Domain Types¶

Rectangular domain types are parameterized by three things:

rank a positive int value indicating the number of dimensions that the domain represents;
idxType a type member representing the index type for each dimension; and
strides a parameter of the type strideKind defining what strides are allowed in each dimension.

If rank is \(1\), the index type represented by a rectangular domain is idxType. Otherwise, the index type is the homogeneous tuple type rank*idxType. If unspecified, idxType defaults to int and strides defaults to strideKind.one.

Open issue.

We may represent a rectangular domain’s index type as rank*idxType even if rank is 1. This would eliminate a lot of code currently used to support the special (rank == 1) case.

The syntax of a rectangular domain type is summarized as follows:

rectangular-domain-type:
  'domain' ( named-expression-list )

where named-expression-list allows specifying the values of rank, idxType, and strides.

Example (typeFunctionDomain.chpl).

The following declarations both create an uninitialized rectangular domain with three dimensions, with int indices:
var D1 : domain(rank=3, idxType=int, strides=strideKind.one);
var D2 : domain(3);

Rectangular Domain Values¶

Each dimension of a rectangular domain d is a range of type range(d.idxType, boundKind.both, d.strides). The index set for a rank 1 domain is the set of indices described by its singleton range. The index set for a rank \(n\) domain is the set of all n*idxType tuples described by the tensor product of its ranges. When expanded (as by an iterator), rectangular domain indices are ordered according to the lexicographic order of their values. That is, the index with the highest rank is listed first and changes most slowly. This is also known as row-major ordering.

Note

Future

Domains defined using unbounded ranges may be supported.

Literal rectangular domain values are represented by a comma-separated list of range expressions of matching idxType enclosed in curly braces:

rectangular-domain-literal:
  { range-expression-list }

range-expression-list:
  range-expression
  range-expression, range-expression-list

The type of a rectangular domain literal is defined as follows:

rank = the number of range expressions in the literal;
idxType = the type of the range expressions;
strides = the most narrow strideKind that can represent all strides parameters of the range expressions.

If the index types in the ranges differ and all of them can be promoted to the same type, then that type is used as the idxType. Otherwise, the domain literal is invalid.

Example.

The expression {1..5, 1..5} defines a rectangular domain with type domain(rank=2, idxType=int, strides=strideKind.one). It is a \(5 \times 5\) domain with the indices:

\[(1, 1), (1, 2), \ldots, (1, 5), (2, 1), \ldots (5, 5).\]

A domain expression may contain bounds which are evaluated at runtime.

Example.

In the code
var D: domain(2) = {1..n, 1..n};
D is defined as a two-dimensional rectangular domain with an index type of 2*int and is initialized to contain the set of indices \((i,j)\) for all \(i\) and \(j\) such that \(i \in {1, 2, \ldots, n}\) and \(j \in {1, 2, \ldots, n}\).

The default value of a domain type is the rank default range values for type:

range(idxType, boundKind.both, strides)

Example (rectangularDomain.chpl).

The following creates a two-dimensional rectangular domain and then uses this to declare an array. The array indices are iterated over using the domain’s dim() method, and each element is filled with some value. Then the array is printed out.

Thus, the code
var D : domain(2) = {1..2, 1..7};
var A : [D] int;
for i in D.dim(0) do
  for j in D.dim(1) do
    A[i,j] = 7 * i**2 + j;
writeln(A);
produces
8 9 10 11 12 13 14
29 30 31 32 33 34 35

Associative Domains¶

Associative domains represent an arbitrary set of indices of a given type and can be used to describe sets or to create dictionary-style arrays (hash tables). The type of indices of an associative domain, or its idxType, can be any primitive type except void or any class type.

Associative Domain Types¶

An associative domain type is parameterized by idxType, the type of the indices that it stores. The syntax is as follows:

associative-domain-type:
  'domain' ( associative-index-type )

associative-index-type:
  type-expression

The associative-index-type determines the idxType of the associative domain type.

When an associative domain is used as the index set of an array, the relation between the indices and the array elements can be thought of as a map between the values of the index set and the elements stored in the array.

Associative Domain Values¶

An associative domain’s value is simply the set of all index values that the domain describes. The iteration order over the indices of an associative domain is undefined.

Specification of an associative domain literal value follows a similar syntax as rectangular domain literal values. What differentiates the two are the types of expressions specified in the comma separated list. Use of values of a type other than ranges will result in the construction of an associative domain.

associative-domain-literal:
   { associative-expression-list }

associative-expression-list:
   non-range-expression
   non-range-expression, associative-expression-list

non-range-expression:
   expression

It is required that the types of the values used in constructing an associative domain literal value be of the same type. If the types of the indices does not match a compiler error will be issued.

Note

Future

Due to implementation of == over arrays it is currently not possible to use arrays as indices within an associative domain.

Example (associativeDomain.chpl).

The following example illustrates construction of an associative domain containing string indices “bar” and “foo”. Note that due to internal hashing of indices the order in which the values of the associative domain are iterated is not the same as their specification order.

This code
var D : domain(string) = {"bar", "foo"};
writeln(D);
produces the output
{foo, bar}

If uninitialized, the default value of an associative domain is the empty index set.

Indices can be added to or removed from an associative domain as described in Adding and Removing Domain Indices.

Simple Subdomain Types and Values¶

A subdomain is a domain whose indices are guaranteed to be a subset of those described by another domain known as its parent domain. A subdomain has the same type as its parent domain, and by default it inherits the domain map of its parent domain. All domain types support subdomains.

Simple subdomains are subdomains which are not sparse. Sparse subdomains are discussed in the following section (Sparse Subdomain Types and Values). A simple subdomain inherits its representation (regular or irregular) from its base domain (or base subdomain). A sparse subdomain is always irregular, even if its base domain is regular.

In all other respects, the two kinds of subdomain behave identically. In this specification, “subdomain” refers to both simple and sparse subdomains, unless it is specifically distinguished as one or the other.

Rationale.

Subdomains are provided in Chapel for a number of reasons: to facilitate the ability of the compiler or a reader to reason about the inter-relationship of distinct domain variables; to support the author’s ability to omit redundant domain mapping specifications; to support the compiler’s ability to reason about the relative alignment of multiple domains; and to improve the compiler’s ability to prove away bounds checks for array accesses.

Simple Subdomain Types¶

A simple subdomain type is specified using the following syntax:

simple-subdomain-type:
  'subdomain' ( domain-expression )

This declares that domain-expression is the parent domain of this subdomain type. A simple subdomain specifies a subdomain with the same underlying representation as its base domain.

Open issue.

An open semantic issue for subdomains is when a subdomain’s subset property should be re-verified once its parent domain is reassigned and whether this should be done aggressively or lazily.

Simple Subdomain Values¶

The value of a simple subdomain is the set of all index values that the subdomain describes.

The default value of a simple subdomain type is the same as the default value of its parent’s type (Rectangular Domain Values, Associative Domain Values).

A simple subdomain variable can be initialized or assigned to with a tuple of values of the parent’s idxType. Indices can also be added to or removed from a simple subdomain as described in Adding and Removing Domain Indices. It is an error to attempt to add an index to a subdomain that is not also a member of the parent domain.

Sparse Subdomain Types and Values¶

sparse-subdomain-type:
  'sparse' 'subdomain'[OPT] ( domain-expression )

This declaration creates a sparse subdomain. Sparse subdomains are irregular domains that describe an arbitrary subset of a domain, even if the parent domain is a regular domain. Sparse subdomains are useful in Chapel for defining sparse arrays in which a single element value (usually “zero”) occurs frequently enough that it is worthwhile to avoid storing it redundantly. The set difference between a sparse subdomain’s index set and that of parent domain is the set of indices for which the sparse array will store this replicated value. See Sparse Arrays for details about sparse arrays.

Sparse Subdomain Types¶

Each root domain type has a unique corresponding sparse subdomain type. Sparse subdomains whose parent domains are also sparse subdomains share the same type.

Sparse Subdomain Values¶

A sparse subdomain’s value is simply the set of all index values that the domain describes. If the parent domain defines an iteration order over its indices, the sparse subdomain inherits that order.

There is no literal syntax for a sparse subdomain. However, a variable of a sparse subdomain type can be initialized using a tuple of values of the parent domain’s index type.

The default value for a sparse subdomain value is the empty set.

Example.

The following code declares a two-dimensional dense domain D, followed by a two dimensional sparse subdomain of D named SpsD. Since SpsD is uninitialized, it will initially describe an empty set of indices from D.
const D: domain(2) = {1..n, 1..n};
var SpsD: sparse subdomain(D);

Domain Index Types¶

Each domain value has a corresponding compiler-provided index type which can be used to represent values belonging to that domain’s index set. Index types are described using the following syntax:

index-type:
  'index' ( domain-expression )

A variable with a given index type is constrained to take on only values available within the domain on which it is defined. This restriction allows the compiler to prove away the bound checking that code safety considerations might otherwise require. Due to the subset relationship between a base domain and its subdomains, a variable of an index type defined with respect to a subdomain is also necessarily a valid index into the base domain.

Since an index types are known to be legal for a given domain, it may also afford the opportunity to represent that index using an optimized format that doesn’t simply store the index variable’s value. This fact could be used to support accelerated access to arrays declared over that domain. For example, iteration over an index type could be implemented using memory pointers and strides, rather than explicitly calculating the offset of each index within the domain.

These potential optimizations may make it less expensive to index into arrays using index type variables of their domains or subdomains.

In addition, since an index type is associated with a specific domain or subdomain, it carries more semantic weight than a generic index. For example, one could iterate over a rectangular domain with integer bounds using an int(n) as the index variable. However, it would be more precise to use a variable of the domain’s index type.

Open issue.

An open issue for index types is what the semantics should be for an index type value that is live across a modification to its domain’s index set—particularly one that shrinks the index set. Our hypothesis is that most stored indices will either have short lifespans or belong to constant or monotonically growing domains. But these semantics need to be defined nevertheless.

Iteration Over Domains¶

All domains support iteration via standard for, forall, and coforall loops. These loops iterate over all of the indices that the domain describes. If the domain defines an iteration order of its indices, then the indices are visited in that order.

The type of the iterator variable for an iteration over a domain named D is that domain’s index type, index(D).

Domains as Arguments¶

This section describes the semantics of passing domains as arguments to functions.

Formal Arguments of Domain Type¶

When a domain value is passed to a formal argument of compatible domain type by default intent, it is passed by reference in order to preserve the domain’s identity.

Domain Promotion of Scalar Functions¶

Domain values may be passed to a scalar function argument whose type matches the domain’s index type. This results in a promotion of the scalar function as defined in Promotion.

Example.

Given a function foo() that accepts real floating point values and an associative domain D of type domain(real), foo can be called with D as its actual argument which will result in the function being invoked for each value in the index set of D.

Example.

Given an array A with element type int declared over a one-dimensional domain D with idxType int, the array elements can be assigned their corresponding index values by writing:
A = D;
This is equivalent to:
forall (a,i) in zip(A,D) do
  a = i;

Domain Operations¶

Chapel supplies predefined operators and functions that can be used to manipulate domains. Unless otherwise noted, these operations are applicable to a domain of any type, whether a base domain or a subdomain.

domain-expression:
  domain-literal
  domain-name
  domain-assignment-expression
  domain-striding-expression
  domain-alignment-expression
  domain-slice-expression

domain-literal:
  rectangular-domain-literal
  associative-domain-literal

domain-assignment-expression:
  domain-name = domain-expression

domain-name:
  identifier

Domain Assignment¶

All domain types support domain assignment.

Domain assignment is by value and causes the target domain variable to take on the index set of the right-hand side expression. In practice, the right-hand side expression is often another domain value; a tuple of ranges (for regular domains); or a tuple of indices or a loop that enumerates indices (for irregular domains). If the domain variable being assigned was used to declare arrays, these arrays are reallocated as discussed in Association of Arrays to Domains.

When assigning between two rectangular domains, they must have the same rank and assignment between the ranges in each dimension must be legal.

Example.

The following three assignments show ways of assigning indices to a sparse domain, SpsD. The first assigns the domain two index values, (1,1) and (n,n). The second assigns the domain all of the indices along the diagonal from (1,1)\(\ldots\)(n,n). The third invokes an iterator that is written to yield indices read from a file named “inds.dat”. Each of these assignments has the effect of replacing the previous index set with a completely new set of values.
SpsD = ((1,1), (n,n));
SpsD = [i in 1..n] (i,i);
SpsD = readIndicesFromFile("inds.dat");

Domain Comparison¶

Equality operators are defined to test if two distributions are equivalent or not:
dist1 == dist2
dist1 != dist2
Or to test if two domains are equivalent or not:
dom1 == dom2
dom1 != dom2

Domain Striding¶

The by operator can be applied to a rectangular domain value in order to create a strided rectangular domain value. The right-hand operand to the by operator is the stride value, which can be either an integral value or an integral tuple whose size matches the domain’s rank.

domain-striding-expression:
  domain-expression 'by' expression

The type of the resulting domain is the same as the original domain, with the strides parameter adjusted to the most narrow strideKind that can represent all strides parameters of the resulting domain’s ranges. The resulting domain’s range in each dimension is obtained by applying the by operator to the corresponding dimension of the operand domain and the stride value if it is an integer, or the corresponding component of the stride value if it is a tuple.

Domain Alignment¶

The align operator can be applied to a rectangular domain value in order to create a domain with different alignment(s). The right-hand operand to the align operator is the alignment value, which can be either an integral value or an integral tuple whose size matches the domain’s rank.

domain-alignment-expression:
  domain-expression 'align' expression

The type of the resulting domain is the same as the original domain. The resulting domain’s range in each dimension is obtained by applying the align operator to the corresponding dimension of the operand domain and the alignment value if it is an integer, or the corresponding component of the alignment value if it is a tuple.

Domain Slicing¶

Slicing is the application of an index set to a domain. It can be written using either parentheses or square brackets. The index set can be defined with either a domain or a list of ranges.

domain-slice-expression:
  domain-expression [ slicing-index-set ]
  domain-expression ( slicing-index-set )

slicing-index-set:
  domain-expression
  range-expression-list

The result of slicing, or a slice, is a new domain value that represents the intersection of the index set of the domain being sliced and the index set being applied. The type and domain map of the slice match the domain being sliced.

Slicing can also be performed on an array, resulting in aliasing a subset of the array’s elements (Array Slicing).

Domain-based Slicing¶

If the brackets or parentheses contain a domain value, its index set is applied for slicing.

Open issue.

Can we say that it is an alias in the case of sparse/associative?

Range-based Slicing¶

When slicing rectangular domains or arrays, the brackets or parentheses can contain a list of rank ranges. These ranges can either be bounded or unbounded. When unbounded, they inherit their bounds from the domain or array being sliced. The Cartesian product of the ranges’ index sets is applied for slicing.

Example.

The following code declares a two dimensional rectangular domain D, and then a number of subdomains of D by slicing into D using bounded and unbounded ranges. The InnerD domain describes the inner indices of D, Col2OfD describes the 2nd column of D, and AllButLastRow describes all of D except for the last row.
const D: domain(2) = {1..n, 1..n},
      InnerD = D[2..n-1, 2..n-1],
      Col2OfD = D[.., 2..2],
      AllButLastRow = D[..n-1, ..];

Rank-Change Slicing¶

For multidimensional rectangular domains and arrays, substituting integral values for one or more of the ranges in a range-based slice will result in a domain or array of lower rank.

The result of a rank-change slice on an array is an alias to a subset of the array’s elements as described in Rectangular Array Slicing.

The result of rank-change slice on a domain is a subdomain of the domain being sliced. The resulting subdomain’s type will be the same as the original domain, but with a rank equal to the number of dimensions that were sliced by ranges rather than integers.

Count Operator¶

The # operator can be applied to dense rectangular domains with a tuple argument whose size matches the rank of the domain (or optionally an integer in the case of a 1D domain). The operator produces a new domain obtained by applying the # operator to each of the component ranges of the argument domain, with the same domain map as the argument.

Adding and Removing Domain Indices¶

All irregular domain types support the ability to incrementally add and remove indices from their index sets. This can either be done using add(i:idxType) and remove(i:idxType) methods on a domain variable or by using the += and -= assignment operators. It is legal to add the same index to an irregular domain’s index set twice, but illegal to remove an index that does not belong to the domain’s index set.

Open issue.

These remove semantics seem dangerous in a parallel context; maybe add flags to both the method versions of the call that say whether they should balk or not? Or add exceptions…

As with normal domain assignments, arrays declared in terms of a domain being modified in this way will be reallocated as discussed in Association of Arrays to Domains.

Set Operations on Associative Domains¶

Associative domains (and arrays) support a number of operators for set manipulations. The supported set operators are:

+ , |

Union

&

Intersection

-

Difference

^

Symmetric Difference

Predefined Routines on Domains¶

config const defaultHashTableResizeThreshold = 0.5¶: Fractional value that specifies how full this domain can be before requesting additional memory. The default value of 0.5 means that the map will not resize until the map is more than 50% full. The acceptable values for this argument are between 0 and 1, exclusive, meaning (0,1). A lower defaultHashTableResizeThreshold value can potentially improve indexing performance, since the table will likely have fewer collisions, while a higher value can help save memory. Note that this value also impacts all of Chapel’s hash-based data structures, such as set and map.

config param noNegativeStrideWarnings = false¶: Compile with -snoNegativeStrideWarnings to suppress the warning about arrays and slices with negative strides.

proc domainDistIsLayout(d: domain) param¶

type domain¶

The domain type

proc init(_pid: int, _instance, _unowned: bool)¶

proc init(value)

proc init(d: _distribution, param rank: int, type idxType = int, param strides = strideKind.one, definedConst: bool = false)

proc init(d: _distribution, param rank: int, type idxType = int, param strides = strideKind.one, ranges: rank*range(idxType, boundKind.both, strides), definedConst: bool = false)

proc init(d: _distribution, param rank: int, type idxType = int, param stridable: bool, definedConst: bool = false): Warning

domain.stridable is deprecated; use domain.strides instead

proc init(d: _distribution, param rank: int, type idxType = int, param stridable: bool, ranges: _tuple, definedConst: bool = false): Warning

domain.stridable is deprecated; use domain.strides instead

proc init(d: _distribution, type idxType, param parSafe: bool = true, definedConst: bool = false)

proc init(d: _distribution, dom: domain, definedConst: bool = false)

proc init=(const ref other: domain)¶

proc init=(const ref other: domain)

proc dist¶: Return the domain map that implements this domain

proc rank param¶: Return the number of dimensions in this domain

proc idxType type¶: Return the type used to represent the indices of this domain. For a multidimensional domain, this will represent the per-dimension index type.

proc fullIdxType type¶: Return the full type used to represent the indices of this domain. For a 1D or associative domain, this will be the same as idxType above. For a multidimensional domain, it will be rank * idxType.

proc intIdxType type¶: The idxType as represented by an integer type. When idxType is an enum type, this evaluates to int. Otherwise, it evaluates to idxType.

proc stridable param¶: Warning

domain.stridable is deprecated; use domain.strides instead

proc strides param¶: Return the ‘strides’ value of the domain

iter these()¶: Yield the domain indices

proc this(i: integral ...rank)¶

proc dims()¶: Return a tuple of ranges describing the bounds of a rectangular domain. For a sparse domain, return the bounds of the parent domain.

proc dim(d: int)¶: Return a range representing the boundary of this domain in a particular dimension.

proc shape: rank*int¶

Return a tuple of int values representing the size of each dimension.

For a sparse domain, this returns the shape of the parent domain.

type unsafeAssignManager¶

An instance of this type is a context manager that can be used in manage statements to resize arrays of non-default-initializable element types after resizing their underlying domain.

Using an instance of this type in a manage statement will cause a domain assignment to occur before executing the statement body. The left-hand-side of the assignment is the receiver domain that had unsafeAssign() called on it, while the right-hand-side is the dom formal of the same call.

If the assignment adds new indices to the assigned domain, then corresponding elements are added to arrays declared over it. If an array’s element type is non-default-initializable, then any newly added elements remain uninitialized.

The initialize() method can be used within the manage statement body to initialize new elements of non-default-initializable arrays declared over the assigned domain.

The new elements of default-initializable arrays over the assigned domain will be default-initialized. They can be set to desired values as usual, for example using an assignment operator.

proc checks param¶

Returns true if this manager has runtime safety checks enabled.

proc isElementInitialized(arr: [?d], idx)¶

Return true if the value at a given index in an array has been initialized.

proc initialize(arr: [?d], idx, in value: arr.eltType)¶

Initialize a newly added array element at an index with a new value.

If checks is true and the array element at idx has already been initialized, this method will halt. If checks is false, then calling this method on an already initialized element will result in undefined behavior.

It is an error if idx is not a valid index in arr.

iter newIndices()¶

Iterate over any new indices that will be added to this domain as a result of unsafe assignment.

proc ref unsafeAssign(const ref dom: domain, param checks: bool = false)¶

Returns an instance of unsafeAssignManager.

The returned context manager can be used in a manage statement to assign the indices of dom into the receiver domain. Within the body of the manage statement, the manager can initialize elements of non-default-initializable arrays declared over the receiver domain.

If checks is true, this method will guarantee that:

Newly added elements of any non-default-initializable arrays declared over the receiver domain have been initialized by the end of the manage statement

Newly added elements are only initialized once

These guarantees hold only for initialization done through calls to the initialize() method on the context manager. Performing any other operation on a newly added array element causes undefined behavior until after initialize() has been called.

For example:

var D = {0..0};
var A: [D] shared C = [new shared C(0)];
manage D.unsafeAssign({0..1}, checks=true) as mgr {
  // 'D' has a new index '1', so 'A' has a new element at '1',
  // which we need to initialize:
  mgr.initialize(A, 1, new shared C(1));
}

Note

Checks are not currently supported for arrays of non-default-initializable element types other than arrays of non-nilable classes.

Arguments

dom – The domain to assign to the receiver
checks – If this manager should provide runtime safety checks

Returns

A unsafeAssignManager for use in manage statements

proc ref clear()¶: Remove all indices from this domain, leaving it empty

proc ref add(in idx)¶

Add index idx to this domain. This method is also available as the += operator.

The domain must be irregular.

proc createIndexBuffer(size: int)¶

Creates an index buffer which can be used for faster index addition.

For example, instead of:

var spsDom: sparse subdomain(parentDom);
for i in someIndexIterator() do
  spsDom += i;

You can use SparseIndexBuffer for better performance:

var spsDom: sparse subdomain(parentDom);
var idxBuf = spsDom.createIndexBuffer(size=N);
for i in someIndexIterator() do
  idxBuf.add(i);
idxBuf.commit();

The above snippet will create a buffer of size N indices, and will automatically commit indices to the sparse domain as the buffer fills up. Indices are also committed when the buffer goes out of scope.

Arguments: size : int – Size of the buffer in number of indices.

Warning

createIndexBuffer() is subject to change in the future.

proc ref bulkAdd(inds: [] (_value.rank*_value.idxType), dataSorted = false, isUnique = false, preserveInds = true, addOn = nilLocale)¶

Adds indices in inds to this domain in bulk.

For sparse domains, an operation equivalent to this method is available with the += operator, where the right-hand-side is an array. However, in that case, default values will be used for the flags dataSorted, isUnique, and preserveInds. This method is available because in some cases, expensive operations can be avoided by setting those flags. To do so, bulkAdd must be called explicitly (instead of +=).

Note

Right now, this method and the corresponding += operator are only available for sparse domains. In the future, we expect that these methods will be available for all irregular domains.

Note

nilLocale is a sentinel value to denote that the locale where this addition should occur is unknown. We expect this to change in the future.

Arguments

inds – Indices to be added. inds must be an array of rank*idxType, except for 1-D domains, where it must be an array of idxType.
dataSorted : bool – true if data in inds is sorted.
isUnique : bool – true if data in inds has no duplicates.
preserveInds : bool – true if data in inds needs to be preserved.
addOn : locale – The locale where the indices should be added. Default value is nil which indicates that locale is unknown or there are more than one.

Returns

Number of indices added to the domain

Return type

int

Warning

bulkAdd() is subject to change in the future.

proc ref remove(idx)¶: Remove index idx from this domain

proc ref requestCapacity(capacity)¶

Request space for a particular number of values in an domain.

Currently only applies to associative domains.

proc size: int¶: Return the number of indices in this domain as an int.

proc sizeAs(type t: integral): t¶: Return the number of indices in this domain as the specified type

proc lowBound¶: Returns the domain’s ‘pure’ low bound. For example, given the domain {1..10 by -2}, .lowBound would return 1, whereas .low would return 2 since it’s the lowest index represented by the domain. This routine is only supported on rectangular domains.

proc low¶: Return the lowest index represented by a rectangular domain.

proc highBound¶: Return the domain’s ‘pure’ high bound. For example, given the domain {1..10 by 2}, .highBound would return 10, whereas .high would return 9 since it’s the highest index represented by the domain. This routine is only supported on rectangular domains.

proc high¶: Return the highest index represented by a rectangular domain.

proc stride¶: Return the stride of the indices in this domain

proc alignment¶: Return the alignment of the indices in this domain

proc first¶: Return the first index in this domain

proc last¶: Return the last index in this domain

proc alignedLow¶: Return the low index in this domain factoring in alignment

Warning

‘.alignedLow’ is deprecated; please use ‘.low’ instead

proc alignedHigh¶: Return the high index in this domain factoring in alignment

Warning

‘.alignedHigh’ is deprecated; please use ‘.high’ instead

proc contains(idx: _value.idxType ...rank)¶: Return true if this domain contains idx. Otherwise return false. For sparse domains, only indices with a value are considered to be contained in the domain.

proc contains(other: domain): Returns true if this domain contains all the indices in the domain other.

proc orderToIndex(order: int)¶

Returns the ith index in the domain counting from 0. For example, {2..10 by 2}.orderToIndex(2) would return 6.

The order of a multidimensional domain follows its serial iterator. For example, {1..3, 1..2}.orderToIndex(3) would return (2, 2).

Note

Right now, this method supports only dense rectangular domains with numeric indices

Arguments: order – Order for which the corresponding index in the domain has to be found.
Returns: Domain index for a given order in the domain.

proc orderToIndex(order)

proc expand(off: rank*integral)¶

Return a new domain that is the current domain expanded by off(d) in dimension d if off(d) is positive or contracted by off(d) in dimension d if off(d) is negative.

See ChapelRange.range.expand for further information about what it means to expand a range.

proc expand(off: integral)

Return a new domain that is the current domain expanded by off in all dimensions if off is positive or contracted by off in all dimensions if off is negative.

See ChapelRange.range.expand for further information about what it means to expand a range.

proc exterior(off: rank*integral)¶

Return a new domain that is the exterior portion of the current domain with off(d) indices for each dimension d. If off(d) is negative, compute the exterior from the low bound of the dimension; if positive, compute the exterior from the high bound.

See ChapelRange.range.exterior for further information about what it means to compute the exterior of a range.

proc exterior(off: integral)

Return a new domain that is the exterior portion of the current domain with off indices for each dimension. If off is negative, compute the exterior from the low bound of the dimension; if positive, compute the exterior from the high bound.

See ChapelRange.range.exterior for further information about what it means to compute the exterior of a range.

proc interior(off: rank*integral)¶

Return a new domain that is the interior portion of the current domain with off(d) indices for each dimension d. If off(d) is negative, compute the interior from the low bound of the dimension; if positive, compute the interior from the high bound.

See ChapelRange.range.interior for further information about what it means to compute the exterior of a range.

proc interior(off: integral)

Return a new domain that is the interior portion of the current domain with off indices for each dimension. If off is negative, compute the interior from the low bound of the dimension; if positive, compute the interior from the high bound.

See ChapelRange.range.interior for further information about what it means to compute the exterior of a range.

proc translate(off: rank*integral)¶

Return a new domain that is the current domain translated by off(d) in each dimension d.

See ChapelRange.range.translate for further information about what it means to translate a range.

proc translate(off: integral)

Return a new domain that is the current domain translated by off in each dimension.

See ChapelRange.range.translate() for further information about what it means to translate a range.

proc isEmpty(): bool¶: Return true if the domain has no indices

proc localSlice(r ...rank)¶

Return a local view of the sub-array (slice) defined by the provided range(s), halting if the slice contains elements that are not local.

Indexing into this local view is cheaper, because the indices are known to be local.

proc localSlice(d: domain)

Return a local view of the sub-array (slice) defined by the provided domain, halting if the slice contains elements that are not local.

Indexing into this local view is cheaper, because the indices are known to be local.

iter sorted(comparator: ?t = chpl_defaultComparator())¶: Yield the domain indices in sorted order

proc safeCast(type t: domain)¶: Cast a rectangular domain to another rectangular domain type. If the old type is stridable and the new type is not stridable, ensure that the stride was 1.

proc targetLocales() const ref¶: Return an array of locales over which this domain has been distributed.

proc hasSingleLocalSubdomain() param¶: Return true if the local subdomain can be represented as a single domain. Otherwise return false.

proc localSubdomain(loc: locale = here)¶

Return the subdomain that is local to loc.

Arguments: loc : locale – indicates the locale for which the query should take place (defaults to here)

iter localSubdomains(loc: locale = here)¶

Yield the subdomains that are local to loc.

Arguments: loc : locale – indicates the locale for which the query should take place (defaults to here)

proc isRectangular() param¶: Return true if this domain is a rectangular. Otherwise return false.

proc isIrregular() param¶: Return true if d is an irregular domain; e.g. is not rectangular. Otherwise return false.

proc isAssociative() param¶: Return true if d is an associative domain. Otherwise return false.

proc isSparse() param¶: Return true if d is a sparse domain. Otherwise return false.