core: remove np_linalg_matmul
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f8d3a374e6
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2237137f1a
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@ -1867,55 +1867,6 @@ fn build_output_struct<'ctx>(
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out_ptr
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}
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/// Invokes the `np_linalg_matmul` linalg function
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pub fn call_np_linalg_matmul<'ctx, G: CodeGenerator + ?Sized>(
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generator: &mut G,
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ctx: &mut CodeGenContext<'ctx, '_>,
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x1: (Type, BasicValueEnum<'ctx>),
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x2: (Type, BasicValueEnum<'ctx>),
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) -> Result<BasicValueEnum<'ctx>, String> {
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const FN_NAME: &str = "np_linalg_matmul";
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let (x1_ty, x1) = x1;
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let (x2_ty, x2) = x2;
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let llvm_usize = generator.get_size_type(ctx.ctx);
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if let (BasicValueEnum::PointerValue(n1), BasicValueEnum::PointerValue(n2)) = (x1, x2) {
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let (elem_ty, _) = unpack_ndarray_var_tys(&mut ctx.unifier, x1_ty);
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let n1_elem_ty = ctx.get_llvm_type(generator, elem_ty);
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let (n2_elem_ty, _) = unpack_ndarray_var_tys(&mut ctx.unifier, x2_ty);
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let n2_elem_ty = ctx.get_llvm_type(generator, n2_elem_ty);
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let (BasicTypeEnum::FloatType(_), BasicTypeEnum::FloatType(_)) = (n1_elem_ty, n2_elem_ty)
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else {
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unsupported_type(ctx, FN_NAME, &[x1_ty, x2_ty]);
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};
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let n1 = NDArrayValue::from_ptr_val(n1, llvm_usize, None);
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let n2 = NDArrayValue::from_ptr_val(n2, llvm_usize, None);
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let outdim0 = unsafe {
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n1.dim_sizes()
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.get_unchecked(ctx, generator, &llvm_usize.const_zero(), None)
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.into_int_value()
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};
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let outdim1 = unsafe {
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n2.dim_sizes()
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.get_unchecked(ctx, generator, &llvm_usize.const_int(1, false), None)
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.into_int_value()
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};
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let out = numpy::create_ndarray_const_shape(generator, ctx, elem_ty, &[outdim0, outdim1])
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.unwrap()
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.as_base_value()
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.as_basic_value_enum();
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extern_fns::call_np_linalg_matmul(ctx, x1, x2, out, None);
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Ok(out)
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} else {
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unsupported_type(ctx, FN_NAME, &[x1_ty, x2_ty])
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}
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}
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/// Invokes the `np_linalg_cholesky` linalg function
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pub fn call_np_linalg_cholesky<'ctx, G: CodeGenerator + ?Sized>(
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generator: &mut G,
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@ -179,7 +179,6 @@ macro_rules! generate_linalg_extern_fn {
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};
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}
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generate_linalg_extern_fn!(call_np_linalg_matmul, "np_linalg_matmul", 3);
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generate_linalg_extern_fn!(call_np_linalg_cholesky, "np_linalg_cholesky", 2);
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generate_linalg_extern_fn!(call_np_linalg_qr, "np_linalg_qr", 3);
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generate_linalg_extern_fn!(call_np_linalg_svd, "np_linalg_svd", 4);
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@ -562,7 +562,6 @@ impl<'a> BuiltinBuilder<'a> {
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}
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PrimDef::FunNpDot
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| PrimDef::FunNpLinalgMatmul
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| PrimDef::FunNpLinalgCholesky
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| PrimDef::FunNpLinalgQr
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| PrimDef::FunNpLinalgSvd
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@ -1950,7 +1949,6 @@ impl<'a> BuiltinBuilder<'a> {
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prim,
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&[
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PrimDef::FunNpDot,
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PrimDef::FunNpLinalgMatmul,
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PrimDef::FunNpLinalgCholesky,
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PrimDef::FunNpLinalgQr,
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PrimDef::FunNpLinalgSvd,
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@ -1981,27 +1979,6 @@ impl<'a> BuiltinBuilder<'a> {
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}),
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),
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PrimDef::FunNpLinalgMatmul => create_fn_by_codegen(
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self.unifier,
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&VarMap::new(),
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prim.name(),
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self.ndarray_float_2d,
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&[(self.ndarray_float_2d, "x1"), (self.ndarray_float_2d, "x2")],
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Box::new(move |ctx, _, fun, args, generator| {
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let x1_ty = fun.0.args[0].ty;
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let x1_val = args[0].1.clone().to_basic_value_enum(ctx, generator, x1_ty)?;
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let x2_ty = fun.0.args[1].ty;
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let x2_val = args[1].1.clone().to_basic_value_enum(ctx, generator, x2_ty)?;
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Ok(Some(builtin_fns::call_np_linalg_matmul(
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generator,
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ctx,
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(x1_ty, x1_val),
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(x2_ty, x2_val),
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)?))
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}),
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),
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PrimDef::FunNpLinalgCholesky | PrimDef::FunNpLinalgInv | PrimDef::FunNpLinalgPinv => {
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create_fn_by_codegen(
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self.unifier,
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@ -104,7 +104,6 @@ pub enum PrimDef {
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// Linalg functions
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FunNpDot,
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FunNpLinalgMatmul,
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FunNpLinalgCholesky,
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FunNpLinalgQr,
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FunNpLinalgSvd,
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@ -291,7 +290,6 @@ impl PrimDef {
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// Linalg functions
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PrimDef::FunNpDot => fun("np_dot", None),
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PrimDef::FunNpLinalgMatmul => fun("np_linalg_matmul", None),
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PrimDef::FunNpLinalgCholesky => fun("np_linalg_cholesky", None),
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PrimDef::FunNpLinalgQr => fun("np_linalg_qr", None),
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PrimDef::FunNpLinalgSvd => fun("np_linalg_svd", None),
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@ -5,8 +5,8 @@ import importlib.util
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import importlib.machinery
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import math
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import numpy as np
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import scipy as sp
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import numpy.typing as npt
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import scipy as sp
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import pathlib
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from numpy import int32, int64, uint32, uint64
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@ -231,7 +231,6 @@ def patch(module):
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# Linalg functions
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module.np_dot = np.dot
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module.np_linalg_matmul = np.matmul
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module.np_linalg_cholesky = np.linalg.cholesky
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module.np_linalg_qr = np.linalg.qr
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module.np_linalg_svd = np.linalg.svd
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@ -34,51 +34,6 @@ impl InputMatrix {
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}
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}
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/// # Safety
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///
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/// `mat1` and `mat2` should point to a valid 2DArray of `f64` floats in row-major order
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#[no_mangle]
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pub unsafe extern "C" fn np_linalg_matmul(
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mat1: *mut InputMatrix,
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mat2: *mut InputMatrix,
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out: *mut InputMatrix,
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) {
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let mat1 = mat1.as_mut().unwrap();
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let mat2 = mat2.as_mut().unwrap();
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let out = out.as_mut().unwrap();
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if !(mat1.ndims == 2 && mat2.ndims == 2) {
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let err_msg = format!(
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"expected 2D Vector Input, but received {}D and {}D input",
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mat1.ndims, mat2.ndims
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);
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report_error("ValueError", "np_matmul", file!(), line!(), column!(), &err_msg);
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}
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let dim1 = (*mat1).get_dims();
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let dim2 = (*mat2).get_dims();
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if dim1[1] != dim2[0] {
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let err_msg = format!(
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"shapes ({},{}) and ({},{}) not aligned: {} (dim 1) != {} (dim 0)",
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dim1[0], dim1[1], dim2[0], dim2[1], dim1[1], dim2[0]
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);
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report_error("ValueError", "np_matmul", file!(), line!(), column!(), &err_msg);
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}
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let outdim = out.get_dims();
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let out_slice = unsafe { slice::from_raw_parts_mut(out.data, outdim[0] * outdim[1]) };
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let data_slice1 = unsafe { slice::from_raw_parts_mut(mat1.data, dim1[0] * dim1[1]) };
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let data_slice2 = unsafe { slice::from_raw_parts_mut(mat2.data, dim2[0] * dim2[1]) };
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let matrix1 = DMatrix::from_row_slice(dim1[0], dim1[1], data_slice1);
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let matrix2 = DMatrix::from_row_slice(dim2[0], dim2[1], data_slice2);
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let mut result = DMatrix::<f64>::zeros(outdim[0], outdim[1]);
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matrix1.mul_to(&matrix2, &mut result);
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out_slice.copy_from_slice(result.transpose().as_slice());
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}
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/// # Safety
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///
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/// `mat1` should point to a valid 2DArray of `f64` floats in row-major order
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@ -1474,18 +1474,6 @@ def test_ndarray_dot():
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output_float64(z5)
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output_bool(z6)
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def test_ndarray_linalg_matmul():
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x: ndarray[float, 2] = np_array([[5.0, 1.0], [1.0, 4.0]])
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y: ndarray[float, 2] = np_array([[5.0, 1.0], [1.0, 4.0]])
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z = np_linalg_matmul(x, y)
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m = np_argmax(z)
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output_ndarray_float_2(x)
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output_ndarray_float_2(y)
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output_ndarray_float_2(z)
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output_int64(m)
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def test_ndarray_cholesky():
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x: ndarray[float, 2] = np_array([[5.0, 1.0], [1.0, 4.0]])
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y = np_linalg_cholesky(x)
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@ -1501,7 +1489,7 @@ def test_ndarray_qr():
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# QR Factorization is not unique and gives different results in numpy and nalgebra
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# Reverting the decomposition to compare the initial arrays
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a = np_linalg_matmul(y, z)
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a = y @ z
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output_ndarray_float_2(a)
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def test_ndarray_linalg_inv():
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@ -1540,7 +1528,7 @@ def test_ndarray_schur():
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# Schur Factorization is not unique and gives different results in scipy and nalgebra
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# Reverting the decomposition to compare the initial arrays
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a = np_linalg_matmul(np_linalg_matmul(z, t), np_linalg_inv(z))
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a = (z @ t) @ np_linalg_inv(z)
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output_ndarray_float_2(a)
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def test_ndarray_hessenberg():
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@ -1551,7 +1539,7 @@ def test_ndarray_hessenberg():
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# Hessenberg Factorization is not unique and gives different results in scipy and nalgebra
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# Reverting the decomposition to compare the initial arrays
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a = np_linalg_matmul(np_linalg_matmul(q, h), np_linalg_inv(q))
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a = (q @ h) @ np_linalg_inv(q)
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output_ndarray_float_2(a)
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@ -1572,7 +1560,7 @@ def test_ndarray_svd():
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# SVD Factorization is not unique and gives different results in numpy and nalgebra
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# Reverting the decomposition to compare the initial arrays
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a = np_linalg_matmul(x, z)
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a = x @ z
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output_ndarray_float_2(a)
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output_ndarray_float_1(y)
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@ -1759,7 +1747,6 @@ def run() -> int32:
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test_ndarray_reshape()
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test_ndarray_dot()
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test_ndarray_linalg_matmul()
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test_ndarray_cholesky()
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test_ndarray_qr()
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test_ndarray_svd()
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