Reformat code

This commit is contained in:
Alexander Nozik 2024-03-27 09:11:12 +03:00
parent ecb5d28110
commit 214467d21c
200 changed files with 1023 additions and 591 deletions

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@ -34,7 +34,7 @@ job("Publish") {
api.space().projects.automation.deployments.start(
project = api.projectIdentifier(),
targetIdentifier = TargetIdentifier.Key(projectName),
version = version+revisionSuffix,
version = version + revisionSuffix,
// automatically update deployment status based on the status of a job
syncWithAutomationJob = true
)

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@ -77,7 +77,8 @@
- Major refactor of tensors (only minor API changes)
- Kotlin 1.8.20
- `LazyStructure` `deffered` -> `async` to comply with coroutines code style
- Default `dot` operation in tensor algebra no longer support broadcasting. Instead `matmul` operation is added to `DoubleTensorAlgebra`.
- Default `dot` operation in tensor algebra no longer support broadcasting. Instead `matmul` operation is added
to `DoubleTensorAlgebra`.
- Multik went MPP
### Removed
@ -236,9 +237,11 @@
- MST to JVM bytecode translator (https://github.com/mipt-npm/kmath/pull/94)
- FloatBuffer (specialized MutableBuffer over FloatArray)
- FlaggedBuffer to associate primitive numbers buffer with flags (to mark values infinite or missing, etc.)
- Specialized builder functions for all primitive buffers like `IntBuffer(25) { it + 1 }` (https://github.com/mipt-npm/kmath/pull/125)
- Specialized builder functions for all primitive buffers
like `IntBuffer(25) { it + 1 }` (https://github.com/mipt-npm/kmath/pull/125)
- Interface `NumericAlgebra` where `number` operation is available to convert numbers to algebraic elements
- Inverse trigonometric functions support in ExtendedField (`asin`, `acos`, `atan`) (https://github.com/mipt-npm/kmath/pull/114)
- Inverse trigonometric functions support in
ExtendedField (`asin`, `acos`, `atan`) (https://github.com/mipt-npm/kmath/pull/114)
- New space extensions: `average` and `averageWith`
- Local coding conventions
- Geometric Domains API in `kmath-core`
@ -251,7 +254,8 @@
- `readAsMemory` now has `throws IOException` in JVM signature.
- Several functions taking functional types were made `inline`.
- Several functions taking functional types now have `callsInPlace` contracts.
- BigInteger and BigDecimal algebra: JBigDecimalField has companion object with default math context; minor optimizations
- BigInteger and BigDecimal algebra: JBigDecimalField has companion object with default math context; minor
optimizations
- `power(T, Int)` extension function has preconditions and supports `Field<T>`
- Memory objects have more preconditions (overflow checking)
- `tg` function is renamed to `tan` (https://github.com/mipt-npm/kmath/pull/114)

131
README.md
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@ -25,7 +25,8 @@ experience could be achieved with [kmath-for-real](/kmath-for-real) extension mo
# Goal
* Provide a flexible and powerful API to work with mathematics abstractions in Kotlin-multiplatform (JVM, JS, Native and Wasm).
* Provide a flexible and powerful API to work with mathematics abstractions in Kotlin-multiplatform (JVM, JS, Native and
Wasm).
* Provide basic multiplatform implementations for those abstractions (without significant performance optimization).
* Provide bindings and wrappers with those abstractions for popular optimized platform libraries.
@ -55,150 +56,181 @@ module definitions below. The module stability could have the following levels:
## Modules
### [attributes-kt](attributes-kt)
> An API and basic implementation for arranging objects in a continuous memory block.
>
> **Maturity**: DEVELOPMENT
### [benchmarks](benchmarks)
>
> **Maturity**: EXPERIMENTAL
### [examples](examples)
>
> **Maturity**: EXPERIMENTAL
### [kmath-ast](kmath-ast)
>
> **Maturity**: EXPERIMENTAL
>
> **Features:**
> - [expression-language](kmath-ast/src/commonMain/kotlin/space/kscience/kmath/ast/parser.kt) : Expression language and its parser
> - [mst-jvm-codegen](kmath-ast/src/jvmMain/kotlin/space/kscience/kmath/asm/asm.kt) : Dynamic MST to JVM bytecode compiler
> - [expression-language](kmath-ast/src/commonMain/kotlin/space/kscience/kmath/ast/parser.kt) : Expression language and
its parser
> - [mst-jvm-codegen](kmath-ast/src/jvmMain/kotlin/space/kscience/kmath/asm/asm.kt) : Dynamic MST to JVM bytecode
compiler
> - [mst-js-codegen](kmath-ast/src/jsMain/kotlin/space/kscience/kmath/estree/estree.kt) : Dynamic MST to JS compiler
> - [rendering](kmath-ast/src/commonMain/kotlin/space/kscience/kmath/ast/rendering/MathRenderer.kt) : Extendable MST rendering
> - [rendering](kmath-ast/src/commonMain/kotlin/space/kscience/kmath/ast/rendering/MathRenderer.kt) : Extendable MST
rendering
### [kmath-commons](kmath-commons)
> Commons math binding for kmath
>
> **Maturity**: EXPERIMENTAL
### [kmath-complex](kmath-complex)
> Complex numbers and quaternions.
>
> **Maturity**: PROTOTYPE
>
> **Features:**
> - [complex](kmath-complex/src/commonMain/kotlin/space/kscience/kmath/complex/Complex.kt) : Complex numbers operations
> - [quaternion](kmath-complex/src/commonMain/kotlin/space/kscience/kmath/complex/Quaternion.kt) : Quaternions and their composition
> - [quaternion](kmath-complex/src/commonMain/kotlin/space/kscience/kmath/complex/Quaternion.kt) : Quaternions and their
composition
### [kmath-core](kmath-core)
> Core classes, algebra definitions, basic linear algebra
>
> **Maturity**: DEVELOPMENT
>
> **Features:**
> - [algebras](kmath-core/src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Algebraic structures like rings, spaces and fields.
> - [nd](kmath-core/src/commonMain/kotlin/space/kscience/kmath/structures/StructureND.kt) : Many-dimensional structures and operations on them.
> - [linear](kmath-core/src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Basic linear algebra operations (sums, products, etc.), backed by the `Space` API. Advanced linear algebra operations like matrix inversion and LU decomposition.
> - [algebras](kmath-core/src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Algebraic structures like
rings, spaces and fields.
> - [nd](kmath-core/src/commonMain/kotlin/space/kscience/kmath/structures/StructureND.kt) : Many-dimensional structures
and operations on them.
> - [linear](kmath-core/src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Basic linear algebra
operations (sums, products, etc.), backed by the `Space` API. Advanced linear algebra operations like matrix
inversion and LU decomposition.
> - [buffers](kmath-core/src/commonMain/kotlin/space/kscience/kmath/structures/Buffers.kt) : One-dimensional structure
> - [expressions](kmath-core/src/commonMain/kotlin/space/kscience/kmath/expressions) : By writing a single mathematical expression once, users will be able to apply different types of
objects to the expression by providing a context. Expressions can be used for a wide variety of purposes from high
performance calculations to code generation.
> - [expressions](kmath-core/src/commonMain/kotlin/space/kscience/kmath/expressions) : By writing a single mathematical
expression once, users will be able to apply different types of
objects to the expression by providing a context. Expressions can be used for a wide variety of purposes from high
performance calculations to code generation.
> - [domains](kmath-core/src/commonMain/kotlin/space/kscience/kmath/domains) : Domains
> - [autodiff](kmath-core/src/commonMain/kotlin/space/kscience/kmath/expressions/SimpleAutoDiff.kt) : Automatic differentiation
> - [autodiff](kmath-core/src/commonMain/kotlin/space/kscience/kmath/expressions/SimpleAutoDiff.kt) : Automatic
differentiation
### [kmath-coroutines](kmath-coroutines)
>
> **Maturity**: EXPERIMENTAL
### [kmath-dimensions](kmath-dimensions)
> A proof of concept module for adding type-safe dimensions to structures
>
> **Maturity**: PROTOTYPE
### [kmath-ejml](kmath-ejml)
>
> **Maturity**: PROTOTYPE
>
> **Features:**
> - [ejml-vector](kmath-ejml/src/main/kotlin/space/kscience/kmath/ejml/EjmlVector.kt) : Point implementations.
> - [ejml-matrix](kmath-ejml/src/main/kotlin/space/kscience/kmath/ejml/EjmlMatrix.kt) : Matrix implementation.
> - [ejml-linear-space](kmath-ejml/src/main/kotlin/space/kscience/kmath/ejml/EjmlLinearSpace.kt) : LinearSpace implementations.
> - [ejml-linear-space](kmath-ejml/src/main/kotlin/space/kscience/kmath/ejml/EjmlLinearSpace.kt) : LinearSpace
implementations.
### [kmath-for-real](kmath-for-real)
> Extension module that should be used to achieve numpy-like behavior.
All operations are specialized to work with `Double` numbers without declaring algebraic contexts.
One can still use generic algebras though.
> All operations are specialized to work with `Double` numbers without declaring algebraic contexts.
> One can still use generic algebras though.
>
> **Maturity**: EXPERIMENTAL
>
> **Features:**
> - [DoubleVector](kmath-for-real/src/commonMain/kotlin/space/kscience/kmath/real/DoubleVector.kt) : Numpy-like operations for Buffers/Points
> - [DoubleMatrix](kmath-for-real/src/commonMain/kotlin/space/kscience/kmath/real/DoubleMatrix.kt) : Numpy-like operations for 2d real structures
> - [DoubleVector](kmath-for-real/src/commonMain/kotlin/space/kscience/kmath/real/DoubleVector.kt) : Numpy-like
operations for Buffers/Points
> - [DoubleMatrix](kmath-for-real/src/commonMain/kotlin/space/kscience/kmath/real/DoubleMatrix.kt) : Numpy-like
operations for 2d real structures
> - [grids](kmath-for-real/src/commonMain/kotlin/space/kscience/kmath/structures/grids.kt) : Uniform grid generators
### [kmath-functions](kmath-functions)
> Functions, integration and interpolation
>
> **Maturity**: EXPERIMENTAL
>
> **Features:**
> - [piecewise](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/functions/Piecewise.kt) : Piecewise functions.
> - [polynomials](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/functions/Polynomial.kt) : Polynomial functions.
> - [linear interpolation](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/interpolation/LinearInterpolator.kt) : Linear XY interpolator.
> - [spline interpolation](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/interpolation/SplineInterpolator.kt) : Cubic spline XY interpolator.
> - [piecewise](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/functions/Piecewise.kt) : Piecewise
functions.
> - [polynomials](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/functions/Polynomial.kt) : Polynomial
functions.
> - [linear interpolation](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/interpolation/LinearInterpolator.kt) :
Linear XY interpolator.
> - [spline interpolation](kmath-functions/src/commonMain/kotlin/space/kscience/kmath/interpolation/SplineInterpolator.kt) :
Cubic spline XY interpolator.
> - [integration](kmath-functions/#) : Univariate and multivariate quadratures
### [kmath-geometry](kmath-geometry)
>
> **Maturity**: PROTOTYPE
### [kmath-histograms](kmath-histograms)
>
> **Maturity**: PROTOTYPE
### [kmath-jafama](kmath-jafama)
> Jafama integration module
>
> **Maturity**: DEPRECATED
>
> **Features:**
> - [jafama-double](kmath-jafama/src/main/kotlin/space/kscience/kmath/jafama/) : Double ExtendedField implementations based on Jafama
> - [jafama-double](kmath-jafama/src/main/kotlin/space/kscience/kmath/jafama/) : Double ExtendedField implementations
based on Jafama
### [kmath-jupyter](kmath-jupyter)
>
> **Maturity**: PROTOTYPE
### [kmath-kotlingrad](kmath-kotlingrad)
> Kotlin∇ integration module
>
> **Maturity**: EXPERIMENTAL
>
> **Features:**
> - [differentiable-mst-expression](kmath-kotlingrad/src/main/kotlin/space/kscience/kmath/kotlingrad/KotlingradExpression.kt) : MST based DifferentiableExpression.
> - [scalars-adapters](kmath-kotlingrad/src/main/kotlin/space/kscience/kmath/kotlingrad/scalarsAdapters.kt) : Conversions between Kotlin∇'s SFun and MST
> - [differentiable-mst-expression](kmath-kotlingrad/src/main/kotlin/space/kscience/kmath/kotlingrad/KotlingradExpression.kt) :
MST based DifferentiableExpression.
> - [scalars-adapters](kmath-kotlingrad/src/main/kotlin/space/kscience/kmath/kotlingrad/scalarsAdapters.kt) :
Conversions between Kotlin∇'s SFun and MST
### [kmath-memory](kmath-memory)
> An API and basic implementation for arranging objects in a continuous memory block.
>
> **Maturity**: DEVELOPMENT
### [kmath-multik](kmath-multik)
> JetBrains Multik connector
>
> **Maturity**: PROTOTYPE
### [kmath-nd4j](kmath-nd4j)
> ND4J NDStructure implementation and according NDAlgebra classes
>
> **Maturity**: DEPRECATED
@ -208,45 +240,52 @@ One can still use generic algebras though.
> - [nd4jarrayrings](kmath-nd4j/#) : Rings over Nd4jArrayStructure of Int and Long
> - [nd4jarrayfields](kmath-nd4j/#) : Fields over Nd4jArrayStructure of Float and Double
### [kmath-optimization](kmath-optimization)
>
> **Maturity**: EXPERIMENTAL
### [kmath-stat](kmath-stat)
>
> **Maturity**: EXPERIMENTAL
### [kmath-symja](kmath-symja)
> Symja integration module
>
> **Maturity**: PROTOTYPE
### [kmath-tensorflow](kmath-tensorflow)
> Google tensorflow connector
>
> **Maturity**: PROTOTYPE
### [kmath-tensors](kmath-tensors)
>
> **Maturity**: PROTOTYPE
>
> **Features:**
> - [tensor algebra](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/api/TensorAlgebra.kt) : Basic linear algebra operations on tensors (plus, dot, etc.)
> - [tensor algebra with broadcasting](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/core/BroadcastDoubleTensorAlgebra.kt) : Basic linear algebra operations implemented with broadcasting.
> - [linear algebra operations](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/api/LinearOpsTensorAlgebra.kt) : Advanced linear algebra operations like LU decomposition, SVD, etc.
> - [tensor algebra](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/api/TensorAlgebra.kt) : Basic
linear algebra operations on tensors (plus, dot, etc.)
> - [tensor algebra with broadcasting](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/core/BroadcastDoubleTensorAlgebra.kt) :
Basic linear algebra operations implemented with broadcasting.
> - [linear algebra operations](kmath-tensors/src/commonMain/kotlin/space/kscience/kmath/tensors/api/LinearOpsTensorAlgebra.kt) :
Advanced linear algebra operations like LU decomposition, SVD, etc.
### [kmath-viktor](kmath-viktor)
> Binding for https://github.com/JetBrains-Research/viktor
>
> **Maturity**: DEVELOPMENT
### [test-utils](test-utils)
>
> **Maturity**: EXPERIMENTAL
## Multi-platform support
KMath is developed as a multi-platform library, which means that most of the interfaces are declared in the
@ -257,16 +296,19 @@ feedback are also welcome.
## Performance
Calculation of performance is one of the major goals of KMath in the future, but in some cases it is impossible to achieve both
Calculation of performance is one of the major goals of KMath in the future, but in some cases it is impossible to
achieve both
performance and flexibility.
We expect to focus on creating a convenient universal API first and then work on increasing performance for specific
cases. We expect the worst KMath benchmarks will perform better than native Python, but worse than optimized
native/SciPy (mostly due to boxing operations on primitive numbers). The best performance of optimized parts could be better than SciPy.
native/SciPy (mostly due to boxing operations on primitive numbers). The best performance of optimized parts could be
better than SciPy.
## Requirements
KMath currently relies on JDK 11 for compilation and execution of Kotlin-JVM part. We recommend using GraalVM-CE or Oracle GraalVM for execution to get better performance.
KMath currently relies on JDK 11 for compilation and execution of Kotlin-JVM part. We recommend using GraalVM-CE or
Oracle GraalVM for execution to get better performance.
### Repositories
@ -289,4 +331,7 @@ dependencies {
## Contributing
The project requires a lot of additional work. The most important thing we need is feedback about what features are
required the most. Feel free to create feature requests. We are also welcome to code contributions, especially in issues marked with [good first issue](hhttps://github.com/SciProgCentre/kmath/issues?q=is%3Aissue+is%3Aopen+label%3A%22good+first+issue%22) label.
required the most. Feel free to create feature requests. We are also welcome to code contributions, especially in issues
marked
with [good first issue](hhttps://github.com/SciProgCentre/kmath/issues?q=is%3Aissue+is%3Aopen+label%3A%22good+first+issue%22)
label.

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@ -22,7 +22,8 @@ public abstract class PolymorphicAttribute<T>(public val type: SafeType<T>) : At
* Get a polymorphic attribute using attribute factory
*/
@UnstableAttributesAPI
public operator fun <T> Attributes.get(attributeKeyBuilder: () -> PolymorphicAttribute<T>): T? = get(attributeKeyBuilder())
public operator fun <T> Attributes.get(attributeKeyBuilder: () -> PolymorphicAttribute<T>): T? =
get(attributeKeyBuilder())
/**
* Set a polymorphic attribute using its factory

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@ -94,6 +94,7 @@ class ExpressionsInterpretersBenchmark {
}
private val mst = node.toExpression(Float64Field)
@OptIn(UnstableKMathAPI::class)
private val wasm = node.wasmCompileToExpression(Float64Field)
private val estree = node.estreeCompileToExpression(Float64Field)

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@ -67,7 +67,7 @@ internal class BigIntBenchmark {
@Benchmark
fun kmMultiplyLarge(blackhole: Blackhole) = BigIntField {
blackhole.consume(kmLargeNumber*kmLargeNumber)
blackhole.consume(kmLargeNumber * kmLargeNumber)
}
@Benchmark
@ -77,7 +77,7 @@ internal class BigIntBenchmark {
@Benchmark
fun jvmMultiplyLarge(blackhole: Blackhole) = JBigIntegerField {
blackhole.consume(jvmLargeNumber*jvmLargeNumber)
blackhole.consume(jvmLargeNumber * jvmLargeNumber)
}
@Benchmark

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@ -75,6 +75,6 @@ internal class BufferBenchmark {
private companion object {
private const val size = 100
private val reversedIndices = IntArray(size){it}.apply { reverse() }
private val reversedIndices = IntArray(size) { it }.apply { reverse() }
}
}

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@ -24,7 +24,7 @@ internal class IntegrationBenchmark {
fun doubleIntegration(blackhole: Blackhole) {
val res = Double.algebra.gaussIntegrator.integrate(0.0..1.0, intervals = 1000) { x: Double ->
//sin(1 / x)
1/x
1 / x
}.value
blackhole.consume(res)
}
@ -33,7 +33,7 @@ internal class IntegrationBenchmark {
fun complexIntegration(blackhole: Blackhole) = with(Complex.algebra) {
val res = gaussIntegrator.integrate(0.0..1.0, intervals = 1000) { x: Double ->
// sin(1 / x) + i * cos(1 / x)
1/x - i/x
1 / x - i / x
}.value
blackhole.consume(res)
}

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@ -65,7 +65,7 @@ ksciencePublish {
useApache2Licence()
useSPCTeam()
}
repository("spc","https://maven.sciprog.center/kscience")
repository("spc", "https://maven.sciprog.center/kscience")
sonatype("https://oss.sonatype.org")
}

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@ -24,8 +24,8 @@ dependencies {
implementation("com.fasterxml.jackson.module:jackson-module-kotlin:2.14.+")
}
kotlin{
jvmToolchain{
kotlin {
jvmToolchain {
languageVersion.set(JavaLanguageVersion.of(11))
}
sourceSets.all {

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@ -63,7 +63,8 @@ fun Project.addBenchmarkProperties() {
if (resDirectory == null || !(resDirectory.resolve("jvm.json")).exists()) {
"> **Can't find appropriate benchmark data. Try generating readme files after running benchmarks**."
} else {
val reports: List<JmhReport> = jsonMapper.readValue<List<JmhReport>>(resDirectory.resolve("jvm.json"))
val reports: List<JmhReport> =
jsonMapper.readValue<List<JmhReport>>(resDirectory.resolve("jvm.json"))
buildString {
appendLine("<details>")
@ -76,16 +77,20 @@ fun Project.addBenchmarkProperties() {
appendLine("* Run on ${first.vmName} (build ${first.vmVersion}) with Java process:")
appendLine()
appendLine("```")
appendLine("${first.jvm} ${
first.jvmArgs.joinToString(" ")
}")
appendLine(
"${first.jvm} ${
first.jvmArgs.joinToString(" ")
}"
)
appendLine("```")
appendLine("* JMH ${first.jmhVersion} was used in `${first.mode}` mode with ${first.warmupIterations} warmup ${
noun(first.warmupIterations, "iteration", "iterations")
} by ${first.warmupTime} and ${first.measurementIterations} measurement ${
noun(first.measurementIterations, "iteration", "iterations")
} by ${first.measurementTime}.")
appendLine(
"* JMH ${first.jmhVersion} was used in `${first.mode}` mode with ${first.warmupIterations} warmup ${
noun(first.warmupIterations, "iteration", "iterations")
} by ${first.warmupTime} and ${first.measurementIterations} measurement ${
noun(first.measurementIterations, "iteration", "iterations")
} by ${first.measurementTime}."
)
appendLine()
appendLine("| Benchmark | Score |")

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@ -17,4 +17,4 @@ own `MemoryBuffer.create()` factory).
## Buffer performance
One should avoid using default boxing buffer wherever it is possible. Try to use primitive buffers or memory buffers
instead .
instead .

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@ -1,27 +1,35 @@
# Coding Conventions
Generally, KMath code follows general [Kotlin coding conventions](https://kotlinlang.org/docs/reference/coding-conventions.html), but with a number of small changes and clarifications.
Generally, KMath code follows
general [Kotlin coding conventions](https://kotlinlang.org/docs/reference/coding-conventions.html), but with a number of
small changes and clarifications.
## Utility Class Naming
Filename should coincide with a name of one of the classes contained in the file or start with small letter and describe its contents.
Filename should coincide with a name of one of the classes contained in the file or start with small letter and describe
its contents.
The code convention [here](https://kotlinlang.org/docs/reference/coding-conventions.html#source-file-names) says that file names should start with a capital letter even if file does not contain classes. Yet starting utility classes and aggregators with a small letter seems to be a good way to visually separate those files.
The code convention [here](https://kotlinlang.org/docs/reference/coding-conventions.html#source-file-names) says that
file names should start with a capital letter even if file does not contain classes. Yet starting utility classes and
aggregators with a small letter seems to be a good way to visually separate those files.
This convention could be changed in future in a non-breaking way.
## Private Variable Naming
Private variables' names may start with underscore `_` for of the private mutable variable is shadowed by the public read-only value with the same meaning.
Private variables' names may start with underscore `_` for of the private mutable variable is shadowed by the public
read-only value with the same meaning.
This rule does not permit underscores in names, but it is sometimes useful to "underscore" the fact that public and private versions draw up the same entity. It is allowed only for private variables.
This rule does not permit underscores in names, but it is sometimes useful to "underscore" the fact that public and
private versions draw up the same entity. It is allowed only for private variables.
This convention could be changed in future in a non-breaking way.
## Functions and Properties One-liners
Use one-liners when they occupy single code window line both for functions and properties with getters like
`val b: String get() = "fff"`. The same should be performed with multiline expressions when they could be
Use one-liners when they occupy single code window line both for functions and properties with getters like
`val b: String get() = "fff"`. The same should be performed with multiline expressions when they could be
cleanly separated.
There is no universal consensus whenever use `fun a() = ...` or `fun a() { return ... }`. Yet from reader outlook one-lines seem to better show that the property or function is easily calculated.
There is no universal consensus whenever use `fun a() = ...` or `fun a() { return ... }`. Yet from reader outlook
one-lines seem to better show that the property or function is easily calculated.

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@ -1,21 +1,24 @@
# Expressions
Expressions is a feature, which allows constructing lazily or immediately calculated parametric mathematical expressions.
Expressions is a feature, which allows constructing lazily or immediately calculated parametric mathematical
expressions.
The potential use-cases for it (so far) are following:
* lazy evaluation (in general simple lambda is better, but there are some border cases);
* automatic differentiation in single-dimension and in multiple dimensions;
* generation of mathematical syntax trees with subsequent code generation for other languages;
* symbolic computations, especially differentiation (and some other actions with `kmath-symja` integration with Symja's `IExpr`&mdash;integration, simplification, and more);
* symbolic computations, especially differentiation (and some other actions with `kmath-symja` integration with
Symja's `IExpr`&mdash;integration, simplification, and more);
* visualization with `kmath-jupyter`.
The workhorse of this API is `Expression` interface, which exposes single `operator fun invoke(arguments: Map<Symbol, T>): T`
The workhorse of this API is `Expression` interface, which exposes
single `operator fun invoke(arguments: Map<Symbol, T>): T`
method. `ExpressionAlgebra` is used to generate expressions and introduce variables.
Currently there are two implementations:
* Generic `ExpressionField` in `kmath-core` which allows construction of custom lazy expressions
* Auto-differentiation expression in `kmath-commons` module allows using full power of `DerivativeStructure`
from commons-math. **TODO: add example**
* Auto-differentiation expression in `kmath-commons` module allows using full power of `DerivativeStructure`
from commons-math. **TODO: add example**

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@ -1,8 +1,12 @@
## Basic linear algebra layout
KMath support for linear algebra organized in a context-oriented way, which means that operations are in most cases declared in context classes, and are not the members of classes that store data. This allows more flexible approach to maintain multiple back-ends. The new operations added as extensions to contexts instead of being member functions of data structures.
KMath support for linear algebra organized in a context-oriented way, which means that operations are in most cases
declared in context classes, and are not the members of classes that store data. This allows more flexible approach to
maintain multiple back-ends. The new operations added as extensions to contexts instead of being member functions of
data structures.
The main context for linear algebra over matrices and vectors is `LinearSpace`, which defines addition and dot products of matrices and vectors:
The main context for linear algebra over matrices and vectors is `LinearSpace`, which defines addition and dot products
of matrices and vectors:
```kotlin
import space.kscience.kmath.linear.*
@ -28,4 +32,5 @@ LinearSpace.Companion.real {
## Backends overview
### EJML
### Commons Math

View File

@ -8,6 +8,7 @@ One of the most sought after features of mathematical libraries is the high-perf
structures. In `kmath` performance depends on which particular context was used for operation.
Let us consider following contexts:
```kotlin
// automatically build context most suited for given type.
val autoField = NDField.auto(DoubleField, dim, dim)
@ -16,6 +17,7 @@ Let us consider following contexts:
//A generic boxing field. It should be used for objects, not primitives.
val genericField = NDField.buffered(DoubleField, dim, dim)
```
Now let us perform several tests and see, which implementation is best suited for each case:
## Test case
@ -24,7 +26,9 @@ To test performance we will take 2d-structures with `dim = 1000` and add a struc
to it `n = 1000` times.
## Specialized
The code to run this looks like:
```kotlin
specializedField.run {
var res: NDBuffer<Double> = one
@ -33,13 +37,16 @@ The code to run this looks like:
}
}
```
The performance of this code is the best of all tests since it inlines all operations and is specialized for operation
with doubles. We will measure everything else relative to this one, so time for this test will be `1x` (real time
on my computer is about 4.5 seconds). The only problem with this approach is that it requires specifying type
from the beginning. Everyone does so anyway, so it is the recommended approach.
## Automatic
Let's do the same with automatic field inference:
```kotlin
autoField.run {
var res = one
@ -48,13 +55,16 @@ Let's do the same with automatic field inference:
}
}
```
Ths speed of this operation is approximately the same as for specialized case since `NDField.auto` just
returns the same `RealNDField` in this case. Of course, it is usually better to use specialized method to be sure.
## Lazy
Lazy field does not produce a structure when asked, instead it generates an empty structure and fills it on-demand
using coroutines to parallelize computations.
When one calls
```kotlin
lazyField.run {
var res = one
@ -63,12 +73,14 @@ When one calls
}
}
```
The result will be calculated almost immediately but the result will be empty. To get the full result
structure one needs to call all its elements. In this case computation overhead will be huge. So this field never
should be used if one expects to use the full result structure. Though if one wants only small fraction, it could
save a lot of time.
This field still could be used with reasonable performance if call code is changed:
```kotlin
lazyField.run {
val res = one.map {
@ -82,10 +94,13 @@ This field still could be used with reasonable performance if call code is chang
res.elements().forEach { it.second }
}
```
In this case it completes in about `4x-5x` time due to boxing.
## Boxing
The boxing field produced by
```kotlin
genericField.run {
var res: NDBuffer<Double> = one
@ -94,18 +109,22 @@ The boxing field produced by
}
}
```
is the slowest one, because it requires boxing and unboxing the `double` on each operation. It takes about
`15x` time (**TODO: there seems to be a problem here, it should be slow, but not that slow**). This field should
never be used for primitives.
## Element operation
Let us also check the speed for direct operations on elements:
```kotlin
var res = genericField.one
repeat(n) {
res += 1.0
}
```
One would expect to be at least as slow as field operation, but in fact, this one takes only `2x` time to complete.
It happens, because in this particular case it does not use actual `NDField` but instead calculated directly
via extension function.
@ -114,6 +133,7 @@ via extension function.
Usually it is bad idea to compare the direct numerical operation performance in different languages, but it hard to
work completely without frame of reference. In this case, simple numpy code:
```python
import numpy as np
@ -121,7 +141,9 @@ res = np.ones((1000,1000))
for i in range(1000):
res = res + 1.0
```
gives the completion time of about `1.1x`, which means that specialized kotlin code in fact is working faster (I think it is
gives the completion time of about `1.1x`, which means that specialized kotlin code in fact is working faster (I think
it is
because better memory management). Of course if one writes `res += 1.0`, the performance will be different,
but it would be different case, because numpy overrides `+=` with in-place operations. In-place operations are
available in `kmath` with `MutableNDStructure` but there is no field for it (one can still work with mapping

View File

@ -1,27 +1,54 @@
# Polynomials and Rational Functions
KMath provides a way to work with uni- and multivariate polynomials and rational functions. It includes full support of arithmetic operations of integers, **constants** (elements of ring polynomials are build over), variables (for certain multivariate implementations), polynomials and rational functions encapsulated in so-called **polynomial space** and **rational function space** and some other utilities such as algebraic differentiation and substitution.
KMath provides a way to work with uni- and multivariate polynomials and rational functions. It includes full support of
arithmetic operations of integers, **constants** (elements of ring polynomials are build over), variables (for certain
multivariate implementations), polynomials and rational functions encapsulated in so-called **polynomial space** and *
*rational function space** and some other utilities such as algebraic differentiation and substitution.
## Concrete realizations
There are 3 approaches to represent polynomials:
1. For univariate polynomials one can represent and store polynomial as a list of coefficients for each power of the variable. I.e. polynomial $a_0 + \dots + a_n x^n $ can be represented as a finite sequence $(a_0; \dots; a_n)$. (Compare to sequential definition of polynomials.)
2. For multivariate polynomials one can represent and store polynomial as a matching (in programming it is called "map" or "dictionary", in math it is called [functional relation](https://en.wikipedia.org/wiki/Binary_relation#Special_types_of_binary_relations)) of each "**term signature**" (that describes what variables and in what powers appear in the term) with corresponding coefficient of the term. But there are 2 possible approaches of term signature representation:
1. One can number all the variables, so term signature can be represented as a sequence describing powers of the variables. I.e. signature of term $c \\; x_0^{d_0} \dots x_n^{d_n} $ (for natural or zero $d_i $) can be represented as a finite sequence $(d_0; \dots; d_n)$.
2. One can represent variables as objects ("**labels**"), so term signature can be also represented as a matching of each appeared variable with its power in the term. I.e. signature of term $c \\; x_0^{d_0} \dots x_n^{d_n} $ (for natural non-zero $d_i $) can be represented as a finite matching $(x_0 \to d_1; \dots; x_n \to d_n)$.
All that three approaches are implemented by "list", "numbered", and "labeled" versions of polynomials and polynomial spaces respectively. Whereas all rational functions are represented as fractions with corresponding polynomial numerator and denominator, and rational functions' spaces are implemented in the same way as usual field of rational numbers (or more precisely, as any field of fractions over integral domain) should be implemented.
1. For univariate polynomials one can represent and store polynomial as a list of coefficients for each power of the
variable. I.e. polynomial $a_0 + \dots + a_n x^n $ can be represented as a finite sequence $(a_0; \dots; a_n)$. (
Compare to sequential definition of polynomials.)
2. For multivariate polynomials one can represent and store polynomial as a matching (in programming it is called "map"
or "dictionary", in math it is
called [functional relation](https://en.wikipedia.org/wiki/Binary_relation#Special_types_of_binary_relations)) of
each "**term signature**" (that describes what variables and in what powers appear in the term) with corresponding
coefficient of the term. But there are 2 possible approaches of term signature representation:
1. One can number all the variables, so term signature can be represented as a sequence describing powers of the
variables. I.e. signature of term $c \\; x_0^{d_0} \dots x_n^{d_n} $ (for natural or zero $d_i $) can be
represented as a finite sequence $(d_0; \dots; d_n)$.
2. One can represent variables as objects ("**labels**"), so term signature can be also represented as a matching of
each appeared variable with its power in the term. I.e. signature of term $c \\; x_0^{d_0} \dots x_n^{d_n} $ (for
natural non-zero $d_i $) can be represented as a finite matching $(x_0 \to d_1; \dots; x_n \to d_n)$.
All that three approaches are implemented by "list", "numbered", and "labeled" versions of polynomials and polynomial
spaces respectively. Whereas all rational functions are represented as fractions with corresponding polynomial numerator
and denominator, and rational functions' spaces are implemented in the same way as usual field of rational numbers (or
more precisely, as any field of fractions over integral domain) should be implemented.
So here are a bit of details. Let `C` by type of constants. Then:
1. `ListPolynomial`, `ListPolynomialSpace`, `ListRationalFunction` and `ListRationalFunctionSpace` implement the first scenario. `ListPolynomial` stores polynomial $a_0 + \dots + a_n x^n $ as a coefficients list `listOf(a_0, ..., a_n)` (of type `List<C>`).
They also have variation `ScalableListPolynomialSpace` that replaces former polynomials and implements `ScaleOperations`.
2. `NumberedPolynomial`, `NumberedPolynomialSpace`, `NumberedRationalFunction` and `NumberedRationalFunctionSpace` implement second scenario. `NumberedPolynomial` stores polynomials as structures of type `Map<List<UInt>, C>`. Signatures are stored as `List<UInt>`. To prevent ambiguity signatures should not end with zeros.
3. `LabeledPolynomial`, `LabeledPolynomialSpace`, `LabeledRationalFunction` and `LabeledRationalFunctionSpace` implement third scenario using common `Symbol` as variable type. `LabeledPolynomial` stores polynomials as structures of type `Map<Map<Symbol, UInt>, C>`. Signatures are stored as `Map<Symbol, UInt>`. To prevent ambiguity each signature should not map any variable to zero.
1. `ListPolynomial`, `ListPolynomialSpace`, `ListRationalFunction` and `ListRationalFunctionSpace` implement the first
scenario. `ListPolynomial` stores polynomial $a_0 + \dots + a_n x^n $ as a coefficients
list `listOf(a_0, ..., a_n)` (of type `List<C>`).
They also have variation `ScalableListPolynomialSpace` that replaces former polynomials and
implements `ScaleOperations`.
2. `NumberedPolynomial`, `NumberedPolynomialSpace`, `NumberedRationalFunction` and `NumberedRationalFunctionSpace`
implement second scenario. `NumberedPolynomial` stores polynomials as structures of type `Map<List<UInt>, C>`.
Signatures are stored as `List<UInt>`. To prevent ambiguity signatures should not end with zeros.
3. `LabeledPolynomial`, `LabeledPolynomialSpace`, `LabeledRationalFunction` and `LabeledRationalFunctionSpace` implement
third scenario using common `Symbol` as variable type. `LabeledPolynomial` stores polynomials as structures of
type `Map<Map<Symbol, UInt>, C>`. Signatures are stored as `Map<Symbol, UInt>`. To prevent ambiguity each signature
should not map any variable to zero.
### Example: `ListPolynomial`
For example, polynomial $2 - 3x + x^2 $ (with `Int` coefficients) is represented
For example, polynomial $2 - 3x + x^2 $ (with `Int` coefficients) is represented
```kotlin
val polynomial: ListPolynomial<Int> = ListPolynomial(listOf(2, -3, 1))
// or
@ -29,6 +56,7 @@ val polynomial: ListPolynomial<Int> = ListPolynomial(2, -3, 1)
```
All algebraic operations can be used in corresponding space:
```kotlin
val computationResult = Int.algebra.listPolynomialSpace {
ListPolynomial(2, -3, 1) + ListPolynomial(0, 6) == ListPolynomial(2, 3, 1)
@ -41,7 +69,8 @@ For more see [examples](../examples/src/main/kotlin/space/kscience/kmath/functio
### Example: `NumberedPolynomial`
For example, polynomial $3 + 5 x_1 - 7 x_0^2 x_2 $ (with `Int` coefficients) is represented
For example, polynomial $3 + 5 x_1 - 7 x_0^2 x_2 $ (with `Int` coefficients) is represented
```kotlin
val polynomial: NumberedPolynomial<Int> = NumberedPolynomial(
mapOf(
@ -59,6 +88,7 @@ val polynomial: NumberedPolynomial<Int> = NumberedPolynomial(
```
All algebraic operations can be used in corresponding space:
```kotlin
val computationResult = Int.algebra.numberedPolynomialSpace {
NumberedPolynomial(
@ -83,7 +113,8 @@ For more see [examples](../examples/src/main/kotlin/space/kscience/kmath/functio
### Example: `LabeledPolynomial`
For example, polynomial $3 + 5 y - 7 x^2 z $ (with `Int` coefficients) is represented
For example, polynomial $3 + 5 y - 7 x^2 z $ (with `Int` coefficients) is represented
```kotlin
val polynomial: LabeledPolynomial<Int> = LabeledPolynomial(
mapOf(
@ -101,6 +132,7 @@ val polynomial: LabeledPolynomial<Int> = LabeledPolynomial(
```
All algebraic operations can be used in corresponding space:
```kotlin
val computationResult = Int.algebra.labeledPolynomialSpace {
LabeledPolynomial(
@ -150,23 +182,42 @@ classDiagram
PolynomialSpaceOfFractions <|-- MultivariatePolynomialSpaceOfFractions
```
There are implemented `Polynomial` and `RationalFunction` interfaces as abstractions of polynomials and rational functions respectively (although, there is not a lot of logic in them) and `PolynomialSpace` and `RationalFunctionSpace` (that implement `Ring` interface) as abstractions of polynomials' and rational functions' spaces respectively. More precisely, that means they allow to declare common logic of interaction with such objects and spaces:
There are implemented `Polynomial` and `RationalFunction` interfaces as abstractions of polynomials and rational
functions respectively (although, there is not a lot of logic in them) and `PolynomialSpace`
and `RationalFunctionSpace` (that implement `Ring` interface) as abstractions of polynomials' and rational functions'
spaces respectively. More precisely, that means they allow to declare common logic of interaction with such objects and
spaces:
- `Polynomial` does not provide any logic. It is marker interface.
- `RationalFunction` provides numerator and denominator of rational function and destructuring declaration for them.
- `PolynomialSpace` provides all possible arithmetic interactions of integers, constants (of type `C`), and polynomials (of type `P`) like addition, subtraction, multiplication, and some others and common properties like degree of polynomial.
- `RationalFunctionSpace` provides the same as `PolynomialSpace` but also for rational functions: all possible arithmetic interactions of integers, constants (of type `C`), polynomials (of type `P`), and rational functions (of type `R`) like addition, subtraction, multiplication, division (in some cases), and some others and common properties like degree of polynomial.
- `PolynomialSpace` provides all possible arithmetic interactions of integers, constants (of type `C`), and
polynomials (of type `P`) like addition, subtraction, multiplication, and some others and common properties like
degree of polynomial.
- `RationalFunctionSpace` provides the same as `PolynomialSpace` but also for rational functions: all possible
arithmetic interactions of integers, constants (of type `C`), polynomials (of type `P`), and rational functions (of
type `R`) like addition, subtraction, multiplication, division (in some cases), and some others and common properties
like degree of polynomial.
Then to add abstraction of similar behaviour with variables (in multivariate case) there are implemented `MultivariatePolynomialSpace` and `MultivariateRationalFunctionSpace`. They just include variables (of type `V`) in the interactions of the entities.
Then to add abstraction of similar behaviour with variables (in multivariate case) there are
implemented `MultivariatePolynomialSpace` and `MultivariateRationalFunctionSpace`. They just include variables (of
type `V`) in the interactions of the entities.
Also, to remove boilerplates there were provided helping subinterfaces and abstract subclasses:
- `PolynomialSpaceOverRing` allows to replace implementation of interactions of integers and constants with implementations from provided ring over constants (of type `A: Ring<C>`).
- `PolynomialSpaceOverRing` allows to replace implementation of interactions of integers and constants with
implementations from provided ring over constants (of type `A: Ring<C>`).
- `RationalFunctionSpaceOverRing` &mdash; the same but for `RationalFunctionSpace`.
- `RationalFunctionSpaceOverPolynomialSpace` &mdash; the same but "the inheritance" includes interactions with polynomials from provided `PolynomialSpace`.
- `PolynomialSpaceOfFractions` is actually abstract subclass of `RationalFunctionSpace` that implements all fractions boilerplates with provided (`protected`) constructor of rational functions by polynomial numerator and denominator.
- `MultivariateRationalFunctionSpaceOverMultivariatePolynomialSpace` and `MultivariatePolynomialSpaceOfFractions` &mdash; the same stories of operators inheritance and fractions boilerplates respectively but in multivariate case.
- `RationalFunctionSpaceOverPolynomialSpace` &mdash; the same but "the inheritance" includes interactions with
polynomials from provided `PolynomialSpace`.
- `PolynomialSpaceOfFractions` is actually abstract subclass of `RationalFunctionSpace` that implements all fractions
boilerplates with provided (`protected`) constructor of rational functions by polynomial numerator and denominator.
- `MultivariateRationalFunctionSpaceOverMultivariatePolynomialSpace` and `MultivariatePolynomialSpaceOfFractions`
&mdash; the same stories of operators inheritance and fractions boilerplates respectively but in multivariate case.
## Utilities
For all kinds of polynomials there are provided (implementation details depend on kind of polynomials) such common utilities as:
For all kinds of polynomials there are provided (implementation details depend on kind of polynomials) such common
utilities as:
1. differentiation and anti-differentiation,
2. substitution, invocation and functional representation.

View File

@ -3,6 +3,7 @@
The Maven coordinates of this project are `${group}:${name}:${version}`.
**Gradle:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -25,7 +25,8 @@ experience could be achieved with [kmath-for-real](/kmath-for-real) extension mo
# Goal
* Provide a flexible and powerful API to work with mathematics abstractions in Kotlin-multiplatform (JVM, JS, Native and Wasm).
* Provide a flexible and powerful API to work with mathematics abstractions in Kotlin-multiplatform (JVM, JS, Native and
Wasm).
* Provide basic multiplatform implementations for those abstractions (without significant performance optimization).
* Provide bindings and wrappers with those abstractions for popular optimized platform libraries.
@ -67,16 +68,19 @@ feedback are also welcome.
## Performance
Calculation of performance is one of the major goals of KMath in the future, but in some cases it is impossible to achieve both
Calculation of performance is one of the major goals of KMath in the future, but in some cases it is impossible to
achieve both
performance and flexibility.
We expect to focus on creating a convenient universal API first and then work on increasing performance for specific
cases. We expect the worst KMath benchmarks will perform better than native Python, but worse than optimized
native/SciPy (mostly due to boxing operations on primitive numbers). The best performance of optimized parts could be better than SciPy.
native/SciPy (mostly due to boxing operations on primitive numbers). The best performance of optimized parts could be
better than SciPy.
## Requirements
KMath currently relies on JDK 11 for compilation and execution of Kotlin-JVM part. We recommend using GraalVM-CE or Oracle GraalVM for execution to get better performance.
KMath currently relies on JDK 11 for compilation and execution of Kotlin-JVM part. We recommend using GraalVM-CE or
Oracle GraalVM for execution to get better performance.
### Repositories
@ -99,4 +103,7 @@ dependencies {
## Contributing
The project requires a lot of additional work. The most important thing we need is feedback about what features are
required the most. Feel free to create feature requests. We are also welcome to code contributions, especially in issues marked with [good first issue](hhttps://github.com/SciProgCentre/kmath/issues?q=is%3Aissue+is%3Aopen+label%3A%22good+first+issue%22) label.
required the most. Feel free to create feature requests. We are also welcome to code contributions, especially in issues
marked
with [good first issue](hhttps://github.com/SciProgCentre/kmath/issues?q=is%3Aissue+is%3Aopen+label%3A%22good+first+issue%22)
label.

View File

@ -67,7 +67,7 @@ kotlin {
}
tasks.withType<KotlinJvmCompile> {
compilerOptions{
compilerOptions {
freeCompilerArgs.addAll("-Xjvm-default=all", "-Xopt-in=kotlin.RequiresOptIn", "-Xlambdas=indy")
}
}

View File

@ -6,6 +6,7 @@
package space.kscience.kmath.expressions
import space.kscience.kmath.UnstableKMathAPI
// Only kmath-core is needed.
// Let's declare some variables
@ -51,7 +52,7 @@ fun main() {
// >>> 0.0
// But in case you forgot to specify bound symbol's value, exception is thrown:
println( runCatching { someExpression(z to 4.0) } )
println(runCatching { someExpression(z to 4.0) })
// >>> Failure(java.lang.IllegalStateException: Symbol 'x' is not supported in ...)
// The reason is that the expression is evaluated lazily,

View File

@ -77,7 +77,7 @@ suspend fun main() {
val result = chi2.optimizeWith(
CMOptimizer,
mapOf(a to 1.5, b to 0.9, c to 1.0),
){
) {
FunctionOptimizationTarget(OptimizationDirection.MINIMIZE)
}

View File

@ -8,7 +8,6 @@ package space.kscience.kmath.operations
import space.kscience.kmath.commons.linear.CMLinearSpace
import space.kscience.kmath.linear.matrix
import space.kscience.kmath.nd.Float64BufferND
import space.kscience.kmath.nd.ShapeND
import space.kscience.kmath.nd.Structure2D
import space.kscience.kmath.nd.mutableStructureND
import space.kscience.kmath.nd.ndAlgebra

View File

@ -44,10 +44,10 @@ fun main() = with(Double.seriesAlgebra()) {
Plotly.page {
h1 { +"This is my plot" }
p{
p {
+"Kolmogorov-smirnov test for s1 and s2: ${kmTest.value}"
}
plot{
plot {
plotSeries("s1", s1)
plotSeries("s2", s2)
plotSeries("s3", s3)

View File

@ -53,7 +53,10 @@ class StreamDoubleFieldND(override val shape: ShapeND) : FieldND<Double, Float64
return BufferND(strides, array.asBuffer())
}
override fun mutableStructureND(shape: ShapeND, initializer: DoubleField.(IntArray) -> Double): MutableBufferND<Double> {
override fun mutableStructureND(
shape: ShapeND,
initializer: DoubleField.(IntArray) -> Double,
): MutableBufferND<Double> {
val array = IntStream.range(0, strides.linearSize).parallel().mapToDouble { offset ->
val index = strides.index(offset)
DoubleField.initializer(index)

View File

@ -12,7 +12,7 @@ import space.kscience.kmath.operations.withSize
inline fun <reified R : Any> MutableBuffer.Companion.same(
n: Int,
value: R
value: R,
): MutableBuffer<R> = MutableBuffer(n) { value }

View File

@ -31,7 +31,7 @@ fun main() {
val exampleNumber = 1
var y_hat = funcDifficultForLm(t_example, p_example, exampleNumber)
var y_hat = funcDifficultForLm(t_example, p_example, exampleNumber)
var p_init = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(Nparams, 1))).as2D()
for (i in 0 until Nparams) {
@ -51,7 +51,8 @@ fun main() {
val opts = doubleArrayOf(3.0, 10000.0, 1e-6, 1e-6, 1e-6, 1e-6, 1e-2, 11.0, 9.0, 1.0)
// val opts = doubleArrayOf(3.0, 10000.0, 1e-6, 1e-6, 1e-6, 1e-6, 1e-3, 11.0, 9.0, 1.0)
val inputData = LMInput(::funcDifficultForLm,
val inputData = LMInput(
::funcDifficultForLm,
p_init.as2D(),
t,
y_dat,
@ -64,7 +65,8 @@ fun main() {
doubleArrayOf(opts[6], opts[7], opts[8]),
opts[9].toInt(),
10,
1)
1
)
val result = DoubleTensorAlgebra.levenbergMarquardt(inputData)
@ -76,7 +78,7 @@ fun main() {
println()
println("Y true and y received:")
var y_hat_after = funcDifficultForLm(t_example, result.resultParameters, exampleNumber)
var y_hat_after = funcDifficultForLm(t_example, result.resultParameters, exampleNumber)
for (i in 0 until y_hat.shape.component1()) {
val x = (y_hat[i, 0] * 10000).roundToInt() / 10000.0
val y = (y_hat_after[i, 0] * 10000).roundToInt() / 10000.0

View File

@ -18,7 +18,8 @@ import kotlin.math.roundToInt
fun main() {
val startedData = getStartDataForFuncEasy()
val inputData = LMInput(::funcEasyForLm,
val inputData = LMInput(
::funcEasyForLm,
DoubleTensorAlgebra.ones(ShapeND(intArrayOf(4, 1))).as2D(),
startedData.t,
startedData.y_dat,
@ -31,7 +32,8 @@ fun main() {
doubleArrayOf(startedData.opts[6], startedData.opts[7], startedData.opts[8]),
startedData.opts[9].toInt(),
10,
startedData.example_number)
startedData.example_number
)
val result = DoubleTensorAlgebra.levenbergMarquardt(inputData)
@ -43,7 +45,7 @@ fun main() {
println()
println("Y true and y received:")
var y_hat_after = funcDifficultForLm(startedData.t, result.resultParameters, startedData.example_number)
var y_hat_after = funcDifficultForLm(startedData.t, result.resultParameters, startedData.example_number)
for (i in 0 until startedData.y_dat.shape.component1()) {
val x = (startedData.y_dat[i, 0] * 10000).roundToInt() / 10000.0
val y = (y_hat_after[i, 0] * 10000).roundToInt() / 10000.0

View File

@ -15,6 +15,7 @@ import space.kscience.kmath.tensors.core.DoubleTensorAlgebra
import space.kscience.kmath.tensors.core.LMInput
import space.kscience.kmath.tensors.core.levenbergMarquardt
import kotlin.math.roundToInt
fun main() {
val NData = 100
var t_example = DoubleTensorAlgebra.ones(ShapeND(intArrayOf(NData, 1))).as2D()
@ -30,7 +31,7 @@ fun main() {
val exampleNumber = 1
var y_hat = funcMiddleForLm(t_example, p_example, exampleNumber)
var y_hat = funcMiddleForLm(t_example, p_example, exampleNumber)
var p_init = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(Nparams, 1))).as2D()
for (i in 0 until Nparams) {
@ -49,7 +50,8 @@ fun main() {
p_min = p_min.div(1.0 / 50.0)
val opts = doubleArrayOf(3.0, 7000.0, 1e-5, 1e-5, 1e-5, 1e-5, 1e-5, 11.0, 9.0, 1.0)
val inputData = LMInput(::funcMiddleForLm,
val inputData = LMInput(
::funcMiddleForLm,
p_init.as2D(),
t,
y_dat,
@ -62,7 +64,8 @@ fun main() {
doubleArrayOf(opts[6], opts[7], opts[8]),
opts[9].toInt(),
10,
1)
1
)
val result = DoubleTensorAlgebra.levenbergMarquardt(inputData)
@ -74,7 +77,7 @@ fun main() {
println()
var y_hat_after = funcMiddleForLm(t_example, result.resultParameters, exampleNumber)
var y_hat_after = funcMiddleForLm(t_example, result.resultParameters, exampleNumber)
for (i in 0 until y_hat.shape.component1()) {
val x = (y_hat[i, 0] * 10000).roundToInt() / 10000.0
val y = (y_hat_after[i, 0] * 10000).roundToInt() / 10000.0

View File

@ -6,18 +6,23 @@
package space.kscience.kmath.tensors.LevenbergMarquardt.StreamingLm
import kotlinx.coroutines.delay
import kotlinx.coroutines.flow.*
import space.kscience.kmath.nd.*
import kotlinx.coroutines.flow.Flow
import kotlinx.coroutines.flow.flow
import space.kscience.kmath.nd.MutableStructure2D
import space.kscience.kmath.nd.ShapeND
import space.kscience.kmath.nd.as2D
import space.kscience.kmath.nd.component1
import space.kscience.kmath.tensors.LevenbergMarquardt.StartDataLm
import space.kscience.kmath.tensors.core.BroadcastDoubleTensorAlgebra.zeros
import space.kscience.kmath.tensors.core.DoubleTensorAlgebra
import space.kscience.kmath.tensors.core.LMInput
import space.kscience.kmath.tensors.core.levenbergMarquardt
import kotlin.random.Random
import kotlin.reflect.KFunction3
fun streamLm(lm_func: (MutableStructure2D<Double>, MutableStructure2D<Double>, Int) -> (MutableStructure2D<Double>),
startData: StartDataLm, launchFrequencyInMs: Long, numberOfLaunches: Int): Flow<MutableStructure2D<Double>> = flow{
fun streamLm(
lm_func: (MutableStructure2D<Double>, MutableStructure2D<Double>, Int) -> (MutableStructure2D<Double>),
startData: StartDataLm, launchFrequencyInMs: Long, numberOfLaunches: Int,
): Flow<MutableStructure2D<Double>> = flow {
var example_number = startData.example_number
var p_init = startData.p_init
@ -32,7 +37,8 @@ fun streamLm(lm_func: (MutableStructure2D<Double>, MutableStructure2D<Double>, I
var steps = numberOfLaunches
val isEndless = (steps <= 0)
val inputData = LMInput(lm_func,
val inputData = LMInput(
lm_func,
p_init,
t,
y_dat,
@ -45,7 +51,8 @@ fun streamLm(lm_func: (MutableStructure2D<Double>, MutableStructure2D<Double>, I
doubleArrayOf(opts[6], opts[7], opts[8]),
opts[9].toInt(),
10,
example_number)
example_number
)
while (isEndless || steps > 0) {
val result = DoubleTensorAlgebra.levenbergMarquardt(inputData)
@ -57,7 +64,7 @@ fun streamLm(lm_func: (MutableStructure2D<Double>, MutableStructure2D<Double>, I
}
}
fun generateNewYDat(y_dat: MutableStructure2D<Double>, delta: Double): MutableStructure2D<Double>{
fun generateNewYDat(y_dat: MutableStructure2D<Double>, delta: Double): MutableStructure2D<Double> {
val n = y_dat.shape.component1()
val y_dat_new = zeros(ShapeND(intArrayOf(n, 1))).as2D()
for (i in 0 until n) {

View File

@ -5,14 +5,15 @@
package space.kscience.kmath.tensors.LevenbergMarquardt.StreamingLm
import space.kscience.kmath.nd.*
import space.kscience.kmath.tensors.LevenbergMarquardt.*
import space.kscience.kmath.nd.component1
import space.kscience.kmath.tensors.LevenbergMarquardt.funcDifficultForLm
import space.kscience.kmath.tensors.LevenbergMarquardt.getStartDataForFuncDifficult
import kotlin.math.roundToInt
suspend fun main(){
suspend fun main() {
val startData = getStartDataForFuncDifficult()
// Создание потока:
val lmFlow = streamLm(::funcDifficultForLm, startData, 0, 100)
val lmFlow = streamLm(::funcDifficultForLm, startData, 0, 100)
var initialTime = System.currentTimeMillis()
var lastTime: Long
val launches = mutableListOf<Long>()

View File

@ -18,7 +18,7 @@ import space.kscience.kmath.tensors.core.DoubleTensorAlgebra.Companion.pow
import space.kscience.kmath.tensors.core.DoubleTensorAlgebra.Companion.times
import space.kscience.kmath.tensors.core.asDoubleTensor
public data class StartDataLm (
public data class StartDataLm(
var lm_matx_y_dat: MutableStructure2D<Double>,
var example_number: Int,
var p_init: MutableStructure2D<Double>,
@ -29,10 +29,14 @@ public data class StartDataLm (
var p_min: MutableStructure2D<Double>,
var p_max: MutableStructure2D<Double>,
var consts: MutableStructure2D<Double>,
var opts: DoubleArray
var opts: DoubleArray,
)
fun funcEasyForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Double>, exampleNumber: Int): MutableStructure2D<Double> {
fun funcEasyForLm(
t: MutableStructure2D<Double>,
p: MutableStructure2D<Double>,
exampleNumber: Int,
): MutableStructure2D<Double> {
val m = t.shape.component1()
var y_hat = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(m, 1)))
@ -40,15 +44,13 @@ fun funcEasyForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Double>,
y_hat = DoubleTensorAlgebra.exp((t.times(-1.0 / p[1, 0]))).times(p[0, 0]) + t.times(p[2, 0]).times(
DoubleTensorAlgebra.exp((t.times(-1.0 / p[3, 0])))
)
}
else if (exampleNumber == 2) {
} else if (exampleNumber == 2) {
val mt = t.max()
y_hat = (t.times(1.0 / mt)).times(p[0, 0]) +
(t.times(1.0 / mt)).pow(2).times(p[1, 0]) +
(t.times(1.0 / mt)).pow(3).times(p[2, 0]) +
(t.times(1.0 / mt)).pow(4).times(p[3, 0])
}
else if (exampleNumber == 3) {
} else if (exampleNumber == 3) {
y_hat = DoubleTensorAlgebra.exp((t.times(-1.0 / p[1, 0])))
.times(p[0, 0]) + DoubleTensorAlgebra.sin((t.times(1.0 / p[3, 0]))).times(p[2, 0])
}
@ -56,32 +58,40 @@ fun funcEasyForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Double>,
return y_hat.as2D()
}
fun funcMiddleForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Double>, exampleNumber: Int): MutableStructure2D<Double> {
fun funcMiddleForLm(
t: MutableStructure2D<Double>,
p: MutableStructure2D<Double>,
exampleNumber: Int,
): MutableStructure2D<Double> {
val m = t.shape.component1()
var y_hat = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf (m, 1)))
var y_hat = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(m, 1)))
val mt = t.max()
for(i in 0 until p.shape.component1()){
for (i in 0 until p.shape.component1()) {
y_hat += (t.times(1.0 / mt)).times(p[i, 0])
}
for(i in 0 until 5){
for (i in 0 until 5) {
y_hat = funcEasyForLm(y_hat.as2D(), p, exampleNumber).asDoubleTensor()
}
return y_hat.as2D()
}
fun funcDifficultForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Double>, exampleNumber: Int): MutableStructure2D<Double> {
fun funcDifficultForLm(
t: MutableStructure2D<Double>,
p: MutableStructure2D<Double>,
exampleNumber: Int,
): MutableStructure2D<Double> {
val m = t.shape.component1()
var y_hat = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf (m, 1)))
var y_hat = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(m, 1)))
val mt = t.max()
for(i in 0 until p.shape.component1()){
y_hat = y_hat.plus( (t.times(1.0 / mt)).times(p[i, 0]) )
for (i in 0 until p.shape.component1()) {
y_hat = y_hat.plus((t.times(1.0 / mt)).times(p[i, 0]))
}
for(i in 0 until 4){
for (i in 0 until 4) {
y_hat = funcEasyForLm((y_hat.as2D() + t).as2D(), p, exampleNumber).asDoubleTensor()
}
@ -89,7 +99,7 @@ fun funcDifficultForLm(t: MutableStructure2D<Double>, p: MutableStructure2D<Doub
}
fun getStartDataForFuncDifficult(): StartDataLm {
fun getStartDataForFuncDifficult(): StartDataLm {
val NData = 200
var t_example = DoubleTensorAlgebra.ones(ShapeND(intArrayOf(NData, 1))).as2D()
for (i in 0 until NData) {
@ -104,7 +114,7 @@ fun getStartDataForFuncDifficult(): StartDataLm {
val exampleNumber = 1
var y_hat = funcDifficultForLm(t_example, p_example, exampleNumber)
var y_hat = funcDifficultForLm(t_example, p_example, exampleNumber)
var p_init = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(Nparams, 1))).as2D()
for (i in 0 until Nparams) {
@ -129,7 +139,7 @@ fun getStartDataForFuncDifficult(): StartDataLm {
return StartDataLm(y_dat, 1, p_init, t, y_dat, weight, dp, p_min.as2D(), p_max.as2D(), consts, opts)
}
fun getStartDataForFuncMiddle(): StartDataLm {
fun getStartDataForFuncMiddle(): StartDataLm {
val NData = 100
var t_example = DoubleTensorAlgebra.ones(ShapeND(intArrayOf(NData, 1))).as2D()
for (i in 0 until NData) {
@ -144,7 +154,7 @@ fun getStartDataForFuncMiddle(): StartDataLm {
val exampleNumber = 1
var y_hat = funcMiddleForLm(t_example, p_example, exampleNumber)
var y_hat = funcMiddleForLm(t_example, p_example, exampleNumber)
var p_init = DoubleTensorAlgebra.zeros(ShapeND(intArrayOf(Nparams, 1))).as2D()
for (i in 0 until Nparams) {

View File

@ -5,13 +5,10 @@
kotlin.code.style=official
kotlin.mpp.stability.nowarn=true
kotlin.native.ignoreDisabledTargets=true
org.gradle.configureondemand=true
org.gradle.jvmargs=-Xmx4096m
org.gradle.parallel=true
org.gradle.workers.max=4
toolsVersion=0.15.2-kotlin-1.9.22
#kotlin.experimental.tryK2=true
#kscience.wasm.disabled=true

View File

@ -1,5 +1,5 @@
distributionBase=GRADLE_USER_HOME
distributionPath=wrapper/dists
distributionUrl=https\://services.gradle.org/distributions/gradle-8.6-bin.zip
distributionUrl=https\://services.gradle.org/distributions/gradle-8.7-bin.zip
zipStoreBase=GRADLE_USER_HOME
zipStorePath=wrapper/dists

View File

@ -2,17 +2,17 @@
Extensions to MST API: transformations, dynamic compilation and visualization.
- [expression-language](src/commonMain/kotlin/space/kscience/kmath/ast/parser.kt) : Expression language and its parser
- [mst-jvm-codegen](src/jvmMain/kotlin/space/kscience/kmath/asm/asm.kt) : Dynamic MST to JVM bytecode compiler
- [mst-js-codegen](src/jsMain/kotlin/space/kscience/kmath/estree/estree.kt) : Dynamic MST to JS compiler
- [rendering](src/commonMain/kotlin/space/kscience/kmath/ast/rendering/MathRenderer.kt) : Extendable MST rendering
- [expression-language](src/commonMain/kotlin/space/kscience/kmath/ast/parser.kt) : Expression language and its parser
- [mst-jvm-codegen](src/jvmMain/kotlin/space/kscience/kmath/asm/asm.kt) : Dynamic MST to JVM bytecode compiler
- [mst-js-codegen](src/jsMain/kotlin/space/kscience/kmath/estree/estree.kt) : Dynamic MST to JS compiler
- [rendering](src/commonMain/kotlin/space/kscience/kmath/ast/rendering/MathRenderer.kt) : Extendable MST rendering
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-ast:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")
@ -26,21 +26,27 @@ dependencies {
## Parsing expressions
In this module there is a parser from human-readable strings like `"x^3-x+3"` (in the more specific [grammar](reference/ArithmeticsEvaluator.g4)) to MST instances.
In this module there is a parser from human-readable strings like `"x^3-x+3"` (in the more
specific [grammar](reference/ArithmeticsEvaluator.g4)) to MST instances.
Supported literals:
1. Constants and variables (consist of latin letters, digits and underscores, can't start with digit): `x`, `_Abc2`.
2. Numbers: `123`, `1.02`, `1e10`, `1e-10`, `1.0e+3`&mdash;all parsed either as `kotlin.Long` or `kotlin.Double`.
Supported binary operators (from the highest precedence to the lowest one):
1. `^`
2. `*`, `/`
3. `+`, `-`
Supported unary operator:
1. `-`, e.&nbsp;g. `-x`
Arbitrary unary and binary functions are also supported: names consist of latin letters, digits and underscores, can't start with digit. Examples:
Arbitrary unary and binary functions are also supported: names consist of latin letters, digits and underscores, can't
start with digit. Examples:
1. `sin(x)`
2. `add(x, y)`
@ -105,12 +111,15 @@ public final class CompiledExpression_-386104628_0 implements DoubleExpression {
}
```
Setting JVM system property `space.kscience.kmath.ast.dump.generated.classes` to `1` makes the translator dump class files to program's working directory, so they can be reviewed manually.
Setting JVM system property `space.kscience.kmath.ast.dump.generated.classes` to `1` makes the translator dump class
files to program's working directory, so they can be reviewed manually.
#### Limitations
- The same classes may be generated and loaded twice, so it is recommended to cache compiled expressions to avoid class loading overhead.
- This API is not supported by non-dynamic JVM implementations like TeaVM or GraalVM Native Image because they may not support class loaders.
- The same classes may be generated and loaded twice, so it is recommended to cache compiled expressions to avoid class
loading overhead.
- This API is not supported by non-dynamic JVM implementations like TeaVM or GraalVM Native Image because they may not
support class loaders.
### On JS
@ -188,7 +197,8 @@ public fun main() {
Result LaTeX:
$$\operatorname{exp}\\,\left(\sqrt{x}\right)-\frac{\frac{\operatorname{arcsin}\\,\left(2\\,x\right)}{2\times10^{10}+x^{3}}}{12}+x^{2/3}$$
$$\operatorname{exp}\\,\left(\sqrt{x}\right)-\frac{\frac{\operatorname{arcsin}\\,\left(2\\,x\right)
}{2\times10^{10}+x^{3}}}{12}+x^{2/3}$$
Result MathML (can be used with MathJax or other renderers):

View File

@ -2,7 +2,7 @@ plugins {
id("space.kscience.gradle.mpp")
}
kscience{
kscience {
jvm()
js()
native()
@ -22,7 +22,7 @@ kscience{
implementation(npm("js-base64", "3.6.1"))
}
dependencies(jvmMain){
dependencies(jvmMain) {
implementation("org.ow2.asm:asm-commons:9.2")
}
@ -31,7 +31,7 @@ kscience{
kotlin {
js {
nodejs {
testTask{
testTask {
useMocha().timeout = "0"
}
}

View File

@ -8,21 +8,27 @@ ${artifact}
## Parsing expressions
In this module there is a parser from human-readable strings like `"x^3-x+3"` (in the more specific [grammar](reference/ArithmeticsEvaluator.g4)) to MST instances.
In this module there is a parser from human-readable strings like `"x^3-x+3"` (in the more
specific [grammar](reference/ArithmeticsEvaluator.g4)) to MST instances.
Supported literals:
1. Constants and variables (consist of latin letters, digits and underscores, can't start with digit): `x`, `_Abc2`.
2. Numbers: `123`, `1.02`, `1e10`, `1e-10`, `1.0e+3`&mdash;all parsed either as `kotlin.Long` or `kotlin.Double`.
Supported binary operators (from the highest precedence to the lowest one):
1. `^`
2. `*`, `/`
3. `+`, `-`
Supported unary operator:
1. `-`, e.&nbsp;g. `-x`
Arbitrary unary and binary functions are also supported: names consist of latin letters, digits and underscores, can't start with digit. Examples:
Arbitrary unary and binary functions are also supported: names consist of latin letters, digits and underscores, can't
start with digit. Examples:
1. `sin(x)`
2. `add(x, y)`
@ -87,12 +93,15 @@ public final class CompiledExpression_-386104628_0 implements DoubleExpression {
}
```
Setting JVM system property `space.kscience.kmath.ast.dump.generated.classes` to `1` makes the translator dump class files to program's working directory, so they can be reviewed manually.
Setting JVM system property `space.kscience.kmath.ast.dump.generated.classes` to `1` makes the translator dump class
files to program's working directory, so they can be reviewed manually.
#### Limitations
- The same classes may be generated and loaded twice, so it is recommended to cache compiled expressions to avoid class loading overhead.
- This API is not supported by non-dynamic JVM implementations like TeaVM or GraalVM Native Image because they may not support class loaders.
- The same classes may be generated and loaded twice, so it is recommended to cache compiled expressions to avoid class
loading overhead.
- This API is not supported by non-dynamic JVM implementations like TeaVM or GraalVM Native Image because they may not
support class loaders.
### On JS
@ -170,7 +179,8 @@ public fun main() {
Result LaTeX:
$$\operatorname{exp}\\,\left(\sqrt{x}\right)-\frac{\frac{\operatorname{arcsin}\\,\left(2\\,x\right)}{2\times10^{10}+x^{3}}}{12}+x^{2/3}$$
$$\operatorname{exp}\\,\left(\sqrt{x}\right)-\frac{\frac{\operatorname{arcsin}\\,\left(2\\,x\right)
}{2\times10^{10}+x^{3}}}{12}+x^{2/3}$$
Result MathML (can be used with MathJax or other renderers):

View File

@ -68,7 +68,7 @@ public sealed interface TypedMst<T> : WithType<T> {
) : TypedMst<T> {
init {
require(left.type==right.type){"Left and right expressions must be of the same type"}
require(left.type == right.type) { "Left and right expressions must be of the same type" }
}
override val type: SafeType<T> get() = left.type

View File

@ -426,11 +426,13 @@ public class InverseTrigonometricOperations(operations: Collection<String>?) : U
* The default instance configured with [TrigonometricOperations.ACOS_OPERATION],
* [TrigonometricOperations.ASIN_OPERATION], [TrigonometricOperations.ATAN_OPERATION].
*/
public val Default: InverseTrigonometricOperations = InverseTrigonometricOperations(setOf(
TrigonometricOperations.ACOS_OPERATION,
TrigonometricOperations.ASIN_OPERATION,
TrigonometricOperations.ATAN_OPERATION,
))
public val Default: InverseTrigonometricOperations = InverseTrigonometricOperations(
setOf(
TrigonometricOperations.ACOS_OPERATION,
TrigonometricOperations.ASIN_OPERATION,
TrigonometricOperations.ATAN_OPERATION,
)
)
}
}
@ -452,10 +454,12 @@ public class InverseHyperbolicOperations(operations: Collection<String>?) : Unar
* The default instance configured with [ExponentialOperations.ACOSH_OPERATION],
* [ExponentialOperations.ASINH_OPERATION], and [ExponentialOperations.ATANH_OPERATION].
*/
public val Default: InverseHyperbolicOperations = InverseHyperbolicOperations(setOf(
ExponentialOperations.ACOSH_OPERATION,
ExponentialOperations.ASINH_OPERATION,
ExponentialOperations.ATANH_OPERATION,
))
public val Default: InverseHyperbolicOperations = InverseHyperbolicOperations(
setOf(
ExponentialOperations.ACOSH_OPERATION,
ExponentialOperations.ASINH_OPERATION,
ExponentialOperations.ATANH_OPERATION,
)
)
}
}

View File

@ -17,7 +17,8 @@ internal class TestFeatures {
fun printNumeric() {
val num = object : Number() {
override fun toByte(): Byte = throw UnsupportedOperationException()
// override fun toChar(): Char = throw UnsupportedOperationException()
// override fun toChar(): Char = throw UnsupportedOperationException()
override fun toDouble(): Double = throw UnsupportedOperationException()
override fun toFloat(): Float = throw UnsupportedOperationException()
override fun toInt(): Int = throw UnsupportedOperationException()

View File

@ -81,8 +81,10 @@ internal class TestMathML {
@Test
fun radicalWithIndex() =
testMathML(RadicalWithIndexSyntax("", SymbolSyntax("x"), SymbolSyntax("y")),
"<mroot><mrow><mi>y</mi></mrow><mrow><mi>x</mi></mrow></mroot>")
testMathML(
RadicalWithIndexSyntax("", SymbolSyntax("x"), SymbolSyntax("y")),
"<mroot><mrow><mi>y</mi></mrow><mrow><mi>x</mi></mrow></mroot>"
)
@Test
fun multiplication() {

View File

@ -52,7 +52,7 @@ internal external fun createType(types: Array<Type>): Type
internal external fun expandType(type: Type): Array<Type>
internal external enum class ExpressionIds {
internal external enum class ExpressionIds {
Invalid,
Block,
If,
@ -1656,27 +1656,27 @@ internal open external class Module {
open fun `if`(
condition: ExpressionRef,
ifTrue: ExpressionRef,
ifFalse: ExpressionRef = definedExternally
ifFalse: ExpressionRef = definedExternally,
): ExpressionRef
open fun loop(label: String, body: ExpressionRef): ExpressionRef
open fun br(
label: String,
condition: ExpressionRef = definedExternally,
value: ExpressionRef = definedExternally
value: ExpressionRef = definedExternally,
): ExpressionRef
open fun br_if(
label: String,
condition: ExpressionRef = definedExternally,
value: ExpressionRef = definedExternally
value: ExpressionRef = definedExternally,
): ExpressionRef
open fun switch(
labels: Array<String>,
defaultLabel: String,
condition: ExpressionRef,
value: ExpressionRef = definedExternally
value: ExpressionRef = definedExternally,
): ExpressionRef
open fun call(name: String, operands: Array<ExpressionRef>, returnType: Type): ExpressionRef
@ -1685,14 +1685,14 @@ internal open external class Module {
target: ExpressionRef,
operands: Array<ExpressionRef>,
params: Type,
results: Type
results: Type,
): ExpressionRef
open fun return_call_indirect(
target: ExpressionRef,
operands: Array<ExpressionRef>,
params: Type,
results: Type
results: Type,
): ExpressionRef
open var local: `T$2`
@ -1730,7 +1730,7 @@ internal open external class Module {
condition: ExpressionRef,
ifTrue: ExpressionRef,
ifFalse: ExpressionRef,
type: Type = definedExternally
type: Type = definedExternally,
): ExpressionRef
open fun drop(value: ExpressionRef): ExpressionRef
@ -1754,7 +1754,7 @@ internal open external class Module {
externalModuleName: String,
externalBaseName: String,
params: Type,
results: Type
results: Type,
)
open fun addTableImport(internalName: String, externalModuleName: String, externalBaseName: String)
@ -1763,7 +1763,7 @@ internal open external class Module {
internalName: String,
externalModuleName: String,
externalBaseName: String,
globalType: Type
globalType: Type,
)
open fun addEventImport(
@ -1772,7 +1772,7 @@ internal open external class Module {
externalBaseName: String,
attribute: Number,
params: Type,
results: Type
results: Type,
)
open fun addFunctionExport(internalName: String, externalName: String): ExportRef
@ -1786,7 +1786,7 @@ internal open external class Module {
initial: Number,
maximum: Number,
funcNames: Array<Number>,
offset: ExpressionRef = definedExternally
offset: ExpressionRef = definedExternally,
)
open fun getFunctionTable(): `T$26`
@ -1796,7 +1796,7 @@ internal open external class Module {
exportName: String? = definedExternally,
segments: Array<MemorySegment>? = definedExternally,
flags: Array<Number>? = definedExternally,
shared: Boolean = definedExternally
shared: Boolean = definedExternally,
)
open fun getNumMemorySegments(): Number
@ -1827,7 +1827,7 @@ internal open external class Module {
expr: ExpressionRef,
fileIndex: Number,
lineNumber: Number,
columnNumber: Number
columnNumber: Number,
)
open fun copyExpression(expr: ExpressionRef): ExpressionRef
@ -2231,7 +2231,7 @@ internal open external class Relooper(module: Module) {
from: RelooperBlockRef,
to: RelooperBlockRef,
indexes: Array<Number>,
code: ExpressionRef
code: ExpressionRef,
)
open fun renderAndDispose(entry: RelooperBlockRef, labelHelper: Number): ExpressionRef

View File

@ -30,12 +30,13 @@ internal fun Identifier(name: String) = object : Identifier {
override var name = name
}
internal fun FunctionExpression(id: Identifier?, params: Array<dynamic>, body: BlockStatement) = object : FunctionExpression {
override var params = params
override var type = "FunctionExpression"
override var id: Identifier? = id
override var body = body
}
internal fun FunctionExpression(id: Identifier?, params: Array<dynamic>, body: BlockStatement) =
object : FunctionExpression {
override var params = params
override var type = "FunctionExpression"
override var id: Identifier? = id
override var body = body
}
internal fun BlockStatement(vararg body: dynamic) = object : BlockStatement {
override var type = "BlockStatement"

View File

@ -91,6 +91,6 @@ internal typealias Extract<T, U> = Any
internal external interface PromiseLike<T> {
fun then(
onfulfilled: ((value: T) -> Any?)? = definedExternally,
onrejected: ((reason: Any) -> Any?)? = definedExternally
onrejected: ((reason: Any) -> Any?)? = definedExternally,
): PromiseLike<dynamic /* TResult1 | TResult2 */>
}

View File

@ -15,11 +15,11 @@
package space.kscience.kmath.internal.webassembly
import space.kscience.kmath.internal.tsstdlib.PromiseLike
import org.khronos.webgl.ArrayBuffer
import org.khronos.webgl.ArrayBufferView
import org.khronos.webgl.Uint8Array
import org.w3c.fetch.Response
import space.kscience.kmath.internal.tsstdlib.PromiseLike
import kotlin.js.Promise
@Suppress("NESTED_CLASS_IN_EXTERNAL_INTERFACE")

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@ -91,7 +91,7 @@ public inline fun <reified T : Any> MST.compile(algebra: Algebra<T>, vararg argu
* @author Iaroslav Postovalov
*/
@UnstableKMathAPI
public fun MST.compileToExpression(algebra: Int32Ring): IntExpression {
public fun MST.compileToExpression(algebra: Int32Ring): IntExpression {
val typed = evaluateConstants(algebra)
return if (typed is TypedMst.Constant) object : IntExpression {

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@ -332,7 +332,7 @@ internal sealed class PrimitiveAsmBuilder<T : Number, out E : Expression<T>>(
private fun visitVariables(
node: TypedMst<T>,
arrayMode: Boolean,
alreadyLoaded: MutableList<Symbol> = mutableListOf()
alreadyLoaded: MutableList<Symbol> = mutableListOf(),
): Unit = when (node) {
is TypedMst.Variable -> if (node.symbol !in alreadyLoaded) {
alreadyLoaded += node.symbol

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@ -8,7 +8,6 @@ package space.kscience.kmath.asm.internal
import org.objectweb.asm.*
import org.objectweb.asm.commons.InstructionAdapter
import space.kscience.kmath.expressions.Expression
import space.kscience.kmath.expressions.MST
import kotlin.contracts.InvocationKind
import kotlin.contracts.contract

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@ -9,6 +9,7 @@ Commons math binding for kmath
The Maven coordinates of this project are `space.kscience:kmath-commons:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

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@ -35,11 +35,13 @@ public class CMGaussRuleIntegrator(
range.start,
range.endInclusive
)
GaussRule.LEGENDREHP -> factory.legendreHighPrecision(
numpoints,
range.start,
range.endInclusive
)
GaussRule.UNIFORM -> GaussIntegrator(
getUniformRule(
range.start,
@ -80,7 +82,7 @@ public class CMGaussRuleIntegrator(
type: GaussRule = GaussRule.LEGENDRE,
function: (Double) -> Double,
): Double = CMGaussRuleIntegrator(numPoints, type).integrate(
UnivariateIntegrand({IntegrationRange(range)},function)
UnivariateIntegrand({ IntegrationRange(range) }, function)
).value
}
}

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@ -48,9 +48,11 @@ public fun CMLinearSpace.inverse(
public fun CMLinearSpace.solver(decomposition: CMDecomposition): LinearSolver<Double> = object : LinearSolver<Double> {
override fun solve(a: Matrix<Double>, b: Matrix<Double>): Matrix<Double> = solver(a, decomposition).solve(b.toCM().origin).wrap()
override fun solve(a: Matrix<Double>, b: Matrix<Double>): Matrix<Double> =
solver(a, decomposition).solve(b.toCM().origin).wrap()
override fun solve(a: Matrix<Double>, b: Point<Double>): Point<Double> = solver(a, decomposition).solve(b.toCM().origin).toPoint()
override fun solve(a: Matrix<Double>, b: Point<Double>): Point<Double> =
solver(a, decomposition).solve(b.toCM().origin).toPoint()
override fun inverse(matrix: Matrix<Double>): Matrix<Double> = solver(matrix, decomposition).inverse.wrap()
}

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@ -73,7 +73,7 @@ internal class OptimizeTest {
val result: FunctionOptimization<Double> = chi2.optimizeWith(
CMOptimizer,
mapOf(a to 1.5, b to 0.9, c to 1.0),
){
) {
FunctionOptimizationTarget(OptimizationDirection.MINIMIZE)
}
println(result)

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@ -2,15 +2,15 @@
Complex and hypercomplex number systems in KMath.
- [complex](src/commonMain/kotlin/space/kscience/kmath/complex/Complex.kt) : Complex numbers operations
- [quaternion](src/commonMain/kotlin/space/kscience/kmath/complex/Quaternion.kt) : Quaternions and their composition
- [complex](src/commonMain/kotlin/space/kscience/kmath/complex/Complex.kt) : Complex numbers operations
- [quaternion](src/commonMain/kotlin/space/kscience/kmath/complex/Quaternion.kt) : Quaternions and their composition
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-complex:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

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@ -148,8 +148,8 @@ public object ComplexField :
exp(pow * ln(arg))
}
public fun power(arg: Complex, pow: Complex): Complex = if(arg == zero || arg == (-0.0).toComplex()){
if(pow == zero){
public fun power(arg: Complex, pow: Complex): Complex = if (arg == zero || arg == (-0.0).toComplex()) {
if (pow == zero) {
one
} else {
zero

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@ -19,7 +19,8 @@ import kotlin.contracts.contract
*/
@OptIn(UnstableKMathAPI::class)
public sealed class ComplexFieldOpsND : BufferedFieldOpsND<Complex, ComplexField>(ComplexField.bufferAlgebra),
ScaleOperations<StructureND<Complex>>, ExtendedFieldOps<StructureND<Complex>>, PowerOperations<StructureND<Complex>> {
ScaleOperations<StructureND<Complex>>, ExtendedFieldOps<StructureND<Complex>>,
PowerOperations<StructureND<Complex>> {
@OptIn(PerformancePitfall::class)
override fun StructureND<Complex>.toBufferND(): BufferND<Complex> = when (this) {
@ -53,7 +54,7 @@ public sealed class ComplexFieldOpsND : BufferedFieldOpsND<Complex, ComplexField
override fun atanh(arg: StructureND<Complex>): BufferND<Complex> = mapInline(arg.toBufferND()) { atanh(it) }
override fun power(arg: StructureND<Complex>, pow: Number): StructureND<Complex> =
mapInline(arg.toBufferND()) { power(it,pow) }
mapInline(arg.toBufferND()) { power(it, pow) }
public companion object : ComplexFieldOpsND()
}

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@ -2,23 +2,28 @@
The core interfaces of KMath.
- [algebras](src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Algebraic structures like rings, spaces and fields.
- [nd](src/commonMain/kotlin/space/kscience/kmath/structures/StructureND.kt) : Many-dimensional structures and operations on them.
- [linear](src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Basic linear algebra operations (sums, products, etc.), backed by the `Space` API. Advanced linear algebra operations like matrix inversion and LU decomposition.
- [buffers](src/commonMain/kotlin/space/kscience/kmath/structures/Buffers.kt) : One-dimensional structure
- [expressions](src/commonMain/kotlin/space/kscience/kmath/expressions) : By writing a single mathematical expression once, users will be able to apply different types of
objects to the expression by providing a context. Expressions can be used for a wide variety of purposes from high
performance calculations to code generation.
- [domains](src/commonMain/kotlin/space/kscience/kmath/domains) : Domains
- [autodiff](src/commonMain/kotlin/space/kscience/kmath/expressions/SimpleAutoDiff.kt) : Automatic differentiation
- [linear.parallel](#) : Parallel implementation for `LinearAlgebra`
- [algebras](src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Algebraic structures like rings, spaces
and fields.
- [nd](src/commonMain/kotlin/space/kscience/kmath/structures/StructureND.kt) : Many-dimensional structures and
operations on them.
- [linear](src/commonMain/kotlin/space/kscience/kmath/operations/Algebra.kt) : Basic linear algebra operations (sums,
products, etc.), backed by the `Space` API. Advanced linear algebra operations like matrix inversion and LU
decomposition.
- [buffers](src/commonMain/kotlin/space/kscience/kmath/structures/Buffers.kt) : One-dimensional structure
- [expressions](src/commonMain/kotlin/space/kscience/kmath/expressions) : By writing a single mathematical expression
once, users will be able to apply different types of
objects to the expression by providing a context. Expressions can be used for a wide variety of purposes from high
performance calculations to code generation.
- [domains](src/commonMain/kotlin/space/kscience/kmath/domains) : Domains
- [autodiff](src/commonMain/kotlin/space/kscience/kmath/expressions/SimpleAutoDiff.kt) : Automatic differentiation
- [linear.parallel](#) : Parallel implementation for `LinearAlgebra`
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-core:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

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@ -2,7 +2,7 @@ plugins {
id("space.kscience.gradle.mpp")
}
kscience{
kscience {
jvm()
js()
native()
@ -73,8 +73,8 @@ readme {
) { "Automatic differentiation" }
feature(
id="Parallel linear algebra"
){
id = "Parallel linear algebra"
) {
"""
Parallel implementation for `LinearAlgebra`
""".trimIndent()

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@ -27,7 +27,7 @@ public interface XYErrorColumnarData<T, out X : T, out Y : T> : XYColumnarData<T
public companion object {
public fun <T, X : T, Y : T> of(
x: Buffer<X>, y: Buffer<Y>, yErr: Buffer<Y>
x: Buffer<X>, y: Buffer<Y>, yErr: Buffer<Y>,
): XYErrorColumnarData<T, X, Y> {
require(x.size == y.size) { "Buffer size mismatch. x buffer size is ${x.size}, y buffer size is ${y.size}" }
require(y.size == yErr.size) { "Buffer size mismatch. y buffer size is ${x.size}, yErr buffer size is ${y.size}" }

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@ -58,6 +58,7 @@ public fun <T> MST.interpret(algebra: Algebra<T>, arguments: Map<Symbol, T>): T
this.operation,
algebra.number(this.value.value),
)
else -> algebra.unaryOperationFunction(this.operation)(this.value.interpret(algebra, arguments))
}

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@ -83,7 +83,7 @@ internal fun <T : Comparable<T>> LinearSpace<T, Ring<T>>.abs(value: T): T =
public fun <T : Comparable<T>> Field<T>.lup(
matrix: Matrix<T>,
checkSingular: (T) -> Boolean,
): GenericLupDecomposition<T> {
): GenericLupDecomposition<T> {
require(matrix.rowNum == matrix.colNum) { "LU decomposition supports only square matrices" }
val m = matrix.colNum
val pivot = IntArray(matrix.rowNum)
@ -110,7 +110,7 @@ public fun <T : Comparable<T>> Field<T>.lup(
// upper
for (row in 0 until col) {
var sum = lu[row, col]
for (i in 0 until row){
for (i in 0 until row) {
sum -= lu[row, i] * lu[i, col]
}
lu[row, col] = sum
@ -122,7 +122,7 @@ public fun <T : Comparable<T>> Field<T>.lup(
for (row in col until m) {
var sum = lu[row, col]
for (i in 0 until col){
for (i in 0 until col) {
sum -= lu[row, i] * lu[i, col]
}
lu[row, col] = sum
@ -226,7 +226,7 @@ private fun <T> Field<T>.solve(
public fun <T : Comparable<T>> LinearSpace<T, Field<T>>.lupSolver(
singularityCheck: (T) -> Boolean,
): LinearSolver<T> = object : LinearSolver<T> {
override fun solve(a: Matrix<T>, b: Matrix<T>): Matrix<T> = elementAlgebra{
override fun solve(a: Matrix<T>, b: Matrix<T>): Matrix<T> = elementAlgebra {
// Use existing decomposition if it is provided by matrix or linear space itself
val decomposition = a.getOrComputeAttribute(LUP) ?: lup(a, singularityCheck)
return solve(decomposition, b)

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@ -18,12 +18,11 @@ public sealed class Int16RingOpsND : BufferedRingOpsND<Short, Int16Ring>(Int16Ri
@OptIn(UnstableKMathAPI::class)
public class Int16RingND(
override val shape: ShapeND
override val shape: ShapeND,
) : Int16RingOpsND(), RingND<Short, Int16Ring>, NumbersAddOps<StructureND<Short>> {
override fun number(value: Number): BufferND<Short> {
val short
= value.toShort() // minimize conversions
val short = value.toShort() // minimize conversions
return structureND(shape) { short }
}
}

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@ -35,7 +35,7 @@ public sealed class IntRingOpsND : BufferedRingOpsND<Int, Int32Ring>(Int32Ring.b
@OptIn(UnstableKMathAPI::class)
public class IntRingND(
override val shape: ShapeND
override val shape: ShapeND,
) : IntRingOpsND(), RingND<Int, Int32Ring>, NumbersAddOps<StructureND<Int>> {
override fun number(value: Number): BufferND<Int> {

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@ -14,13 +14,13 @@ import kotlin.jvm.JvmName
public fun <T, A : Algebra<T>> AlgebraND<T, A>.structureND(
shapeFirst: Int,
vararg shapeRest: Int,
initializer: A.(IntArray) -> T
initializer: A.(IntArray) -> T,
): StructureND<T> = structureND(ShapeND(shapeFirst, *shapeRest), initializer)
public fun <T, A : Algebra<T>> AlgebraND<T, A>.mutableStructureND(
shapeFirst: Int,
vararg shapeRest: Int,
initializer: A.(IntArray) -> T
initializer: A.(IntArray) -> T,
): MutableStructureND<T> = mutableStructureND(ShapeND(shapeFirst, *shapeRest), initializer)
public fun <T, A : Group<T>> AlgebraND<T, A>.zero(shape: ShapeND): StructureND<T> = structureND(shape) { zero }

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@ -454,10 +454,12 @@ public fun String.parseBigInteger(): BigInt? {
sign = +1
1
}
'-' -> {
sign = -1
1
}
else -> {
sign = +1
0

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@ -33,7 +33,7 @@ public class Float64BufferField(public val size: Int) : ExtendedField<Buffer<Dou
arg.map { it.pow(pow.toInt()) }
} else {
arg.map {
if(it<0) throw IllegalArgumentException("Negative argument $it could not be raised to the fractional power")
if (it < 0) throw IllegalArgumentException("Negative argument $it could not be raised to the fractional power")
it.pow(pow.toDouble())
}
}

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@ -84,7 +84,7 @@ public expect fun Number.isInteger(): Boolean
*
* @param T the type of this structure element
*/
public interface PowerOperations<T>: Algebra<T> {
public interface PowerOperations<T> : Algebra<T> {
/**
* Raises [arg] to a power if possible (negative number could not be raised to a fractional power).

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@ -99,9 +99,10 @@ public fun <T> Iterable<T>.sumWith(group: Group<T>): T = group.sum(this)
* @param group tha algebra that provides addition
* @param extractor the (inline) lambda function to extract value
*/
public inline fun <T, R> Iterable<T>.sumWithGroupOf(group: Group<R>, extractor: (T) -> R): R = this.fold(group.zero) { left: R, right: T ->
group.add(left, extractor(right))
}
public inline fun <T, R> Iterable<T>.sumWithGroupOf(group: Group<R>, extractor: (T) -> R): R =
this.fold(group.zero) { left: R, right: T ->
group.add(left, extractor(right))
}
/**
* Returns the sum of all elements in the sequence in provided space.

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@ -34,7 +34,7 @@ public object Int16Field : Field<Int16>, Norm<Int16, Int16>, NumericAlgebra<Int1
override fun multiply(left: Int16, right: Int16): Int16 = (left * right).toShort()
override fun norm(arg: Int16): Int16 = abs(arg)
override fun scale(a: Int16, value: Double): Int16 = (a*value).roundToInt().toShort()
override fun scale(a: Int16, value: Double): Int16 = (a * value).roundToInt().toShort()
override fun divide(left: Int16, right: Int16): Int16 = (left / right).toShort()
@ -58,7 +58,7 @@ public object Int32Field : Field<Int32>, Norm<Int32, Int32>, NumericAlgebra<Int3
override fun multiply(left: Int, right: Int): Int = left * right
override fun norm(arg: Int): Int = abs(arg)
override fun scale(a: Int, value: Double): Int = (a*value).roundToInt()
override fun scale(a: Int, value: Double): Int = (a * value).roundToInt()
override fun divide(left: Int, right: Int): Int = left / right
@ -81,7 +81,7 @@ public object Int64Field : Field<Int64>, Norm<Int64, Int64>, NumericAlgebra<Int6
override fun multiply(left: Int64, right: Int64): Int64 = left * right
override fun norm(arg: Int64): Int64 = abs(arg)
override fun scale(a: Int64, value: Double): Int64 = (a*value).roundToLong()
override fun scale(a: Int64, value: Double): Int64 = (a * value).roundToLong()
override fun divide(left: Int64, right: Int64): Int64 = left / right

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@ -32,4 +32,4 @@ public value class ArrayBuffer<T>(internal val array: Array<T>) : MutableBuffer<
/**
* Returns an [ArrayBuffer] that wraps the original array.
*/
public fun <T> Array<T>.asBuffer(): ArrayBuffer<T> = ArrayBuffer( this)
public fun <T> Array<T>.asBuffer(): ArrayBuffer<T> = ArrayBuffer(this)

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@ -55,7 +55,7 @@ public fun FlaggedBuffer<*>.isMissing(index: Int): Boolean = hasFlag(index, Valu
*/
public class FlaggedDoubleBuffer(
public val values: DoubleArray,
public val flags: ByteArray
public val flags: ByteArray,
) : FlaggedBuffer<Double?>, Buffer<Double?> {
init {

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@ -37,7 +37,8 @@ public typealias FloatBuffer = Float32Buffer
* The function [init] is called for each array element sequentially starting from the first one.
* It should return the value for a buffer element given its index.
*/
public inline fun Float32Buffer(size: Int, init: (Int) -> Float): Float32Buffer = Float32Buffer(FloatArray(size) { init(it) })
public inline fun Float32Buffer(size: Int, init: (Int) -> Float): Float32Buffer =
Float32Buffer(FloatArray(size) { init(it) })
/**
* Returns a new [Float32Buffer] of given elements.

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@ -14,7 +14,7 @@ import kotlin.reflect.typeOf
*
* @param T the type of elements contained in the buffer.
*/
public interface MutableBuffer<T> : Buffer<T>{
public interface MutableBuffer<T> : Buffer<T> {
/**
* Sets the array element at the specified [index] to the specified [value].
@ -65,20 +65,21 @@ public interface MutableBuffer<T> : Buffer<T>{
/**
* Returns a shallow copy of the buffer.
*/
public fun <T> Buffer<T>.copy(bufferFactory: BufferFactory<T>): Buffer<T> =if(this is ArrayBuffer){
public fun <T> Buffer<T>.copy(bufferFactory: BufferFactory<T>): Buffer<T> = if (this is ArrayBuffer) {
ArrayBuffer(array.copyOf())
}else{
bufferFactory(size,::get)
} else {
bufferFactory(size, ::get)
}
/**
* Returns a mutable shallow copy of the buffer.
*/
public fun <T> Buffer<T>.mutableCopy(bufferFactory: MutableBufferFactory<T>): MutableBuffer<T> =if(this is ArrayBuffer){
ArrayBuffer(array.copyOf())
}else{
bufferFactory(size,::get)
}
public fun <T> Buffer<T>.mutableCopy(bufferFactory: MutableBufferFactory<T>): MutableBuffer<T> =
if (this is ArrayBuffer) {
ArrayBuffer(array.copyOf())
} else {
bufferFactory(size, ::get)
}
/**

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@ -21,14 +21,14 @@ fun <T : Any> assertMatrixEquals(expected: StructureND<T>, actual: StructureND<T
class DoubleLUSolverTest {
@Test
fun testInvertOne() = Double.algebra.linearSpace.run{
fun testInvertOne() = Double.algebra.linearSpace.run {
val matrix = one(2, 2)
val inverted = lupSolver().inverse(matrix)
assertMatrixEquals(matrix, inverted)
}
@Test
fun testDecomposition() = with(Double.algebra.linearSpace){
fun testDecomposition() = with(Double.algebra.linearSpace) {
val matrix = matrix(2, 2)(
3.0, 1.0,
2.0, 3.0
@ -43,7 +43,7 @@ class DoubleLUSolverTest {
}
@Test
fun testInvert() = Double.algebra.linearSpace.run{
fun testInvert() = Double.algebra.linearSpace.run {
val matrix = matrix(2, 2)(
3.0, 1.0,
1.0, 3.0

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@ -50,7 +50,7 @@ class MatrixTest {
infix fun Matrix<Double>.pow(power: Int): Matrix<Double> {
var res = this
repeat(power - 1) {
res = res dot this@pow
res = res dot this@pow
}
return res
}

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@ -29,7 +29,7 @@ class PermSortTest {
*/
@Test
fun testOnEmptyBuffer() {
val emptyBuffer = Int32Buffer(0) {it}
val emptyBuffer = Int32Buffer(0) { it }
var permutations = emptyBuffer.indicesSorted()
assertTrue(permutations.isEmpty(), "permutation on an empty buffer should return an empty result")
permutations = emptyBuffer.indicesSortedDescending()
@ -67,10 +67,14 @@ class PermSortTest {
assertContentEquals(expected, permutations.map { platforms[it] }, "PermSort using custom ascending comparator")
permutations = platforms.indicesSortedWith(compareByDescending { it.name.length })
assertContentEquals(expected.reversed(), permutations.map { platforms[it] }, "PermSort using custom descending comparator")
assertContentEquals(
expected.reversed(),
permutations.map { platforms[it] },
"PermSort using custom descending comparator"
)
}
private fun testPermutation(bufferSize: Int) {
private fun testPermutation(bufferSize: Int) {
val seed = Random.nextLong()
println("Test randomization seed: $seed")
@ -82,23 +86,23 @@ class PermSortTest {
// Ensure no doublon is present in indices
assertEquals(indices.toSet().size, indices.size)
for (i in 0 until (bufferSize-1)) {
for (i in 0 until (bufferSize - 1)) {
val current = buffer[indices[i]]
val next = buffer[indices[i+1]]
val next = buffer[indices[i + 1]]
assertTrue(current <= next, "Permutation indices not properly sorted")
}
val descIndices = buffer.indicesSortedDescending()
assertEquals(bufferSize, descIndices.size)
assertEquals(bufferSize, descIndices.size)
// Ensure no doublon is present in indices
assertEquals(descIndices.toSet().size, descIndices.size)
for (i in 0 until (bufferSize-1)) {
for (i in 0 until (bufferSize - 1)) {
val current = buffer[descIndices[i]]
val next = buffer[descIndices[i+1]]
val next = buffer[descIndices[i + 1]]
assertTrue(current >= next, "Permutation indices not properly sorted in descending order")
}
}
private fun Random.buffer(size : Int) = Int32Buffer(size) { nextInt() }
private fun Random.buffer(size: Int) = Int32Buffer(size) { nextInt() }
}

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@ -18,7 +18,7 @@ class NdOperationsTest {
println(StructureND.toString(structure))
val rolled = structure.roll(0,-1)
val rolled = structure.roll(0, -1)
println(StructureND.toString(rolled))

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@ -12,10 +12,10 @@ class StridesTest {
fun checkRowBasedStrides() {
val strides = RowStrides(ShapeND(3, 3))
var counter = 0
for(i in 0..2){
for(j in 0..2){
for (i in 0..2) {
for (j in 0..2) {
// print(strides.offset(intArrayOf(i,j)).toString() + "\t")
require(strides.offset(intArrayOf(i,j)) == counter)
require(strides.offset(intArrayOf(i, j)) == counter)
counter++
}
println()
@ -26,10 +26,10 @@ class StridesTest {
fun checkColumnBasedStrides() {
val strides = ColumnStrides(ShapeND(3, 3))
var counter = 0
for(i in 0..2){
for(j in 0..2){
for (i in 0..2) {
for (j in 0..2) {
// print(strides.offset(intArrayOf(i,j)).toString() + "\t")
require(strides.offset(intArrayOf(j,i)) == counter)
require(strides.offset(intArrayOf(j, i)) == counter)
counter++
}
println()

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@ -13,7 +13,7 @@ internal class BufferExpandedTest {
private val buffer = (0..100).toList().asBuffer()
@Test
fun shrink(){
fun shrink() {
val view = buffer.slice(20..30)
assertEquals(20, view[0])
assertEquals(30, view[10])
@ -21,10 +21,10 @@ internal class BufferExpandedTest {
}
@Test
fun expandNegative(){
val view: BufferView<Int> = buffer.expand(-20..113,0)
assertEquals(0,view[4])
assertEquals(0,view[123])
fun expandNegative() {
val view: BufferView<Int> = buffer.expand(-20..113, 0)
assertEquals(0, view[4])
assertEquals(0, view[123])
assertEquals(100, view[120])
assertFails { view[-2] }
assertFails { view[134] }

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@ -41,7 +41,7 @@ public object Float64ParallelLinearSpace : LinearSpace<Double, Float64Field> {
}
override fun buildVector(size: Int, initializer: Float64Field.(Int) -> Double): Float64Buffer =
IntStream.range(0, size).parallel().mapToDouble{ Float64Field.initializer(it) }.toArray().asBuffer()
IntStream.range(0, size).parallel().mapToDouble { Float64Field.initializer(it) }.toArray().asBuffer()
override fun Matrix<Double>.unaryMinus(): Matrix<Double> = Floa64FieldOpsND {
asND().map { -it }.as2D()

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@ -8,4 +8,5 @@ package space.kscience.kmath.operations
/**
* Check if number is an integer
*/
public actual fun Number.isInteger(): Boolean = (this is Int) || (this is Long) || (this is Short) || (this.toDouble() % 1 == 0.0)
public actual fun Number.isInteger(): Boolean =
(this is Int) || (this is Long) || (this is Short) || (this.toDouble() % 1 == 0.0)

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@ -33,7 +33,8 @@ public fun <T> MutableBuffer.Companion.parallel(
typeOf<Double>() -> IntStream.range(0, size).parallel().mapToDouble { initializer(it) as Float64 }.toArray()
.asBuffer() as MutableBuffer<T>
//TODO add unsigned types
else -> IntStream.range(0, size).parallel().mapToObj { initializer(it) }.collect(Collectors.toList<T>()).asMutableBuffer()
else -> IntStream.range(0, size).parallel().mapToObj { initializer(it) }.collect(Collectors.toList<T>())
.asMutableBuffer()
}
public class ParallelBufferFactory<T>(override val type: SafeType<T>) : MutableBufferFactory<T> {

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@ -19,14 +19,14 @@ import kotlin.test.assertTrue
class ParallelMatrixTest {
@Test
fun testTranspose() = Float64Field.linearSpace.parallel{
fun testTranspose() = Float64Field.linearSpace.parallel {
val matrix = one(3, 3)
val transposed = matrix.transposed()
assertTrue { StructureND.contentEquals(matrix, transposed) }
}
@Test
fun testBuilder() = Float64Field.linearSpace.parallel{
fun testBuilder() = Float64Field.linearSpace.parallel {
val matrix = matrix(2, 3)(
1.0, 0.0, 0.0,
0.0, 1.0, 2.0
@ -36,7 +36,7 @@ class ParallelMatrixTest {
}
@Test
fun testMatrixExtension() = Float64Field.linearSpace.parallel{
fun testMatrixExtension() = Float64Field.linearSpace.parallel {
val transitionMatrix: Matrix<Double> = VirtualMatrix(6, 6) { row, col ->
when {
col == 0 -> .50
@ -49,7 +49,7 @@ class ParallelMatrixTest {
infix fun Matrix<Double>.pow(power: Int): Matrix<Double> {
var res = this
repeat(power - 1) {
res = res dot this@pow
res = res dot this@pow
}
return res
}

View File

@ -8,4 +8,5 @@ package space.kscience.kmath.operations
/**
* Check if number is an integer
*/
public actual fun Number.isInteger(): Boolean = (this is Int) || (this is Long) || (this is Short) || (this.toDouble() % 1 == 0.0)
public actual fun Number.isInteger(): Boolean =
(this is Int) || (this is Long) || (this is Short) || (this.toDouble() % 1 == 0.0)

View File

@ -1,7 +1,5 @@
# Module kmath-coroutines
## Usage
## Artifact:
@ -9,6 +7,7 @@
The Maven coordinates of this project are `space.kscience:kmath-coroutines:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -25,6 +25,7 @@ public class LazyStructureND<out T>(
}
public suspend fun await(index: IntArray): T = async(index).await()
@PerformancePitfall
override operator fun get(index: IntArray): T = runBlocking { async(index).await() }
@ -57,4 +58,4 @@ public inline fun <T, R> StructureND<T>.mapAsyncIndexed(
public inline fun <T, R> StructureND<T>.mapAsync(
scope: CoroutineScope,
crossinline function: suspend (T) -> R,
): LazyStructureND<R> = LazyStructureND(scope, shape) { index -> function(get(index)) }
): LazyStructureND<R> = LazyStructureND(scope, shape) { index -> function(get(index)) }

View File

@ -9,6 +9,7 @@ A proof of concept module for adding type-safe dimensions to structures
The Maven coordinates of this project are `space.kscience:kmath-dimensions:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -2,13 +2,13 @@ plugins {
id("space.kscience.gradle.mpp")
}
kscience{
kscience {
jvm()
js()
native()
wasm()
dependencies{
dependencies {
api(projects.kmathCore)
}

View File

@ -2,16 +2,16 @@
EJML based linear algebra implementation.
- [ejml-vector](src/main/kotlin/space/kscience/kmath/ejml/EjmlVector.kt) : Point implementations.
- [ejml-matrix](src/main/kotlin/space/kscience/kmath/ejml/EjmlMatrix.kt) : Matrix implementation.
- [ejml-linear-space](src/main/kotlin/space/kscience/kmath/ejml/EjmlLinearSpace.kt) : LinearSpace implementations.
- [ejml-vector](src/main/kotlin/space/kscience/kmath/ejml/EjmlVector.kt) : Point implementations.
- [ejml-matrix](src/main/kotlin/space/kscience/kmath/ejml/EjmlMatrix.kt) : Matrix implementation.
- [ejml-linear-space](src/main/kotlin/space/kscience/kmath/ejml/EjmlLinearSpace.kt) : LinearSpace implementations.
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-ejml:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -674,15 +674,17 @@ public object EjmlLinearSpaceDSCC : EjmlLinearSpace<Double, Float64Field, DMatri
val raw: Any? = when (attribute) {
Inverted -> {
val res = DMatrixRMaj(origin.numRows,origin.numCols)
CommonOps_DSCC.invert(origin,res)
val res = DMatrixRMaj(origin.numRows, origin.numCols)
CommonOps_DSCC.invert(origin, res)
res.wrapMatrix()
}
Determinant -> CommonOps_DSCC.det(origin)
QR -> object : QRDecomposition<Double> {
val ejmlQr by lazy { DecompositionFactory_DSCC.qr(FillReducing.NONE).apply { decompose(origin.copy()) } }
val ejmlQr by lazy {
DecompositionFactory_DSCC.qr(FillReducing.NONE).apply { decompose(origin.copy()) }
}
override val q: Matrix<Double> get() = ejmlQr.getQ(null, false).wrapMatrix()
override val r: Matrix<Double> get() = ejmlQr.getR(null, false).wrapMatrix()
}
@ -895,15 +897,17 @@ public object EjmlLinearSpaceFSCC : EjmlLinearSpace<Float, Float32Field, FMatrix
val raw: Any? = when (attribute) {
Inverted -> {
val res = FMatrixRMaj(origin.numRows,origin.numCols)
CommonOps_FSCC.invert(origin,res)
val res = FMatrixRMaj(origin.numRows, origin.numCols)
CommonOps_FSCC.invert(origin, res)
res.wrapMatrix()
}
Determinant -> CommonOps_FSCC.det(origin)
QR -> object : QRDecomposition<Float32> {
val ejmlQr by lazy { DecompositionFactory_FSCC.qr(FillReducing.NONE).apply { decompose(origin.copy()) } }
val ejmlQr by lazy {
DecompositionFactory_FSCC.qr(FillReducing.NONE).apply { decompose(origin.copy()) }
}
override val q: Matrix<Float32> get() = ejmlQr.getQ(null, false).wrapMatrix()
override val r: Matrix<Float32> get() = ejmlQr.getR(null, false).wrapMatrix()
}

View File

@ -2,16 +2,18 @@
Specialization of KMath APIs for Double numbers.
- [DoubleVector](src/commonMain/kotlin/space/kscience/kmath/real/DoubleVector.kt) : Numpy-like operations for Buffers/Points
- [DoubleMatrix](src/commonMain/kotlin/space/kscience/kmath/real/DoubleMatrix.kt) : Numpy-like operations for 2d real structures
- [grids](src/commonMain/kotlin/space/kscience/kmath/structures/grids.kt) : Uniform grid generators
- [DoubleVector](src/commonMain/kotlin/space/kscience/kmath/real/DoubleVector.kt) : Numpy-like operations for
Buffers/Points
- [DoubleMatrix](src/commonMain/kotlin/space/kscience/kmath/real/DoubleMatrix.kt) : Numpy-like operations for 2d real
structures
- [grids](src/commonMain/kotlin/space/kscience/kmath/structures/grids.kt) : Uniform grid generators
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-for-real:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -48,7 +48,7 @@ public fun Sequence<DoubleArray>.toMatrix(): RealMatrix = toList().let {
}
public fun RealMatrix.repeatStackVertical(n: Int): RealMatrix =
VirtualMatrix( rowNum * n, colNum) { row, col ->
VirtualMatrix(rowNum * n, colNum) { row, col ->
get(if (row == 0) 0 else row % rowNum, col)
}

View File

@ -39,7 +39,7 @@ public fun Buffer.Companion.withFixedStep(range: ClosedFloatingPointRange<Double
else -> return Float64Buffer(range.start)
}
val numberOfPoints = floor(normalizedRange.length / step).toInt() + 1
return Float64Buffer(numberOfPoints) { normalizedRange.start + step * it }
return Float64Buffer(numberOfPoints) { normalizedRange.start + step * it }
}
/**

View File

@ -20,9 +20,9 @@ class GridTest {
}
@Test
fun testIterateGrid(){
fun testIterateGrid() {
var res = 0.0
for(d in 0.0..1.0 step 0.2){
for (d in 0.0..1.0 step 0.2) {
res = d
}
assertEquals(1.0, res)

View File

@ -2,18 +2,20 @@
Functions and interpolations.
- [piecewise](src/commonMain/kotlin/space/kscience/kmath/functions/Piecewise.kt) : Piecewise functions.
- [polynomials](src/commonMain/kotlin/space/kscience/kmath/functions/Polynomial.kt) : Polynomial functions.
- [linear interpolation](src/commonMain/kotlin/space/kscience/kmath/interpolation/LinearInterpolator.kt) : Linear XY interpolator.
- [spline interpolation](src/commonMain/kotlin/space/kscience/kmath/interpolation/SplineInterpolator.kt) : Cubic spline XY interpolator.
- [integration](#) : Univariate and multivariate quadratures
- [piecewise](src/commonMain/kotlin/space/kscience/kmath/functions/Piecewise.kt) : Piecewise functions.
- [polynomials](src/commonMain/kotlin/space/kscience/kmath/functions/Polynomial.kt) : Polynomial functions.
- [linear interpolation](src/commonMain/kotlin/space/kscience/kmath/interpolation/LinearInterpolator.kt) : Linear XY
interpolator.
- [spline interpolation](src/commonMain/kotlin/space/kscience/kmath/interpolation/SplineInterpolator.kt) : Cubic spline
XY interpolator.
- [integration](#) : Univariate and multivariate quadratures
## Artifact:
The Maven coordinates of this project are `space.kscience:kmath-functions:0.4.0-dev-3`.
**Gradle Kotlin DSL:**
```kotlin
repositories {
maven("https://repo.kotlin.link")

View File

@ -2,7 +2,7 @@ plugins {
id("space.kscience.gradle.mpp")
}
kscience{
kscience {
jvm()
js()
native()

View File

@ -64,7 +64,7 @@ public fun <C, A> Polynomial<C>.differentiate(
): Polynomial<C> where A : Ring<C>, A : NumericAlgebra<C> = ring {
Polynomial(
buildList(max(0, coefficients.size - 1)) {
for (deg in 1 .. coefficients.lastIndex) add(number(deg) * coefficients[deg])
for (deg in 1..coefficients.lastIndex) add(number(deg) * coefficients[deg])
}
)
}

View File

@ -16,7 +16,7 @@ import kotlin.native.concurrent.ThreadLocal
public interface GaussIntegratorRuleFactory {
public fun build(numPoints: Int): Pair<Buffer<Double>, Buffer<Double>>
public companion object: IntegrandAttribute<GaussIntegratorRuleFactory>{
public companion object : IntegrandAttribute<GaussIntegratorRuleFactory> {
public fun double(numPoints: Int, range: ClosedRange<Double>): Pair<Buffer<Double>, Buffer<Double>> =
GaussLegendreRuleFactory.build(numPoints, range)
}

View File

@ -23,8 +23,8 @@ public interface Integrand<T> : AttributeContainer {
public operator fun <T> Integrand<*>.get(attribute: Attribute<T>): T? = attributes[attribute]
public sealed class IntegrandValue<T> private constructor(): IntegrandAttribute<T>{
public companion object: IntegrandValue<Any?>(){
public sealed class IntegrandValue<T> private constructor() : IntegrandAttribute<T> {
public companion object : IntegrandValue<Any?>() {
@Suppress("UNCHECKED_CAST")
public fun <T> forType(): IntegrandValue<T> = this as IntegrandValue<T>
}

View File

@ -8,7 +8,8 @@
package space.kscience.kmath.functions
import space.kscience.kmath.functions.testUtils.*
import kotlin.test.*
import kotlin.test.Test
import kotlin.test.assertEquals
class PolynomialTest {
@ -52,6 +53,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_Constant_minus() {
RationalField.polynomialSpace {
@ -92,6 +94,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_Constant_times() {
IntModuloRing(35).polynomialSpace {
@ -107,6 +110,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Constant_Polynomial_plus() {
RationalField.polynomialSpace {
@ -147,6 +151,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Constant_Polynomial_minus() {
RationalField.polynomialSpace {
@ -187,6 +192,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Constant_Polynomial_times() {
IntModuloRing(35).polynomialSpace {
@ -202,6 +208,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_unaryMinus() {
RationalField.polynomialSpace {
@ -217,6 +224,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_Polynomial_plus() {
RationalField.polynomialSpace {
@ -250,6 +258,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_Polynomial_minus() {
RationalField.polynomialSpace {
@ -283,6 +292,7 @@ class PolynomialTest {
)
}
}
@Test
fun test_Polynomial_Polynomial_times() {
IntModuloRing(35).polynomialSpace {

View File

@ -53,6 +53,7 @@ class PolynomialUtilTest {
"test 5"
)
}
@Test
fun test_Polynomial_value_Constant() {
assertEquals(
@ -85,6 +86,7 @@ class PolynomialUtilTest {
"test 5"
)
}
@Test
fun test_Polynomial_differentiate() {
assertEquals(
@ -94,20 +96,27 @@ class PolynomialUtilTest {
)
assertEquals(
Polynomial(Rational(-8, 3), Rational(8, 9), Rational(15, 7), Rational(-20, 9)),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).differentiate(RationalField),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).differentiate(
RationalField
),
"test 2"
)
assertEquals(
Polynomial(Rational(0), Rational(8, 9), Rational(15, 7), Rational(-20, 9)),
Polynomial(Rational(0), Rational(0), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).differentiate(RationalField),
Polynomial(Rational(0), Rational(0), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).differentiate(
RationalField
),
"test 3"
)
assertEquals(
Polynomial(Rational(-8, 3), Rational(8, 9), Rational(15, 7), Rational(0)),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(0)).differentiate(RationalField),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(0)).differentiate(
RationalField
),
"test 4"
)
}
@Test
fun test_Polynomial_integrate() {
assertEquals(
@ -117,17 +126,23 @@ class PolynomialUtilTest {
)
assertEquals(
Polynomial(Rational(0), Rational(1, 5), Rational(-4, 3), Rational(4, 27), Rational(5, 28), Rational(-1, 9)),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).integrate(RationalField),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).integrate(
RationalField
),
"test 2"
)
assertEquals(
Polynomial(Rational(0), Rational(0), Rational(0), Rational(4, 27), Rational(5, 28), Rational(-1, 9)),
Polynomial(Rational(0), Rational(0), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).integrate(RationalField),
Polynomial(Rational(0), Rational(0), Rational(4, 9), Rational(5, 7), Rational(-5, 9)).integrate(
RationalField
),
"test 3"
)
assertEquals(
Polynomial(Rational(0), Rational(1, 5), Rational(-4, 3), Rational(4, 27), Rational(5, 28), Rational(0)),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(0)).integrate(RationalField),
Polynomial(Rational(1, 5), Rational(-8, 3), Rational(4, 9), Rational(5, 7), Rational(0)).integrate(
RationalField
),
"test 4"
)
}

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