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// MimerCode NumPy-style Features Test Suite
// Tests: @ operator, broadcasting, axis reductions, reshape, inv, det, solve
// Copyright 2026 Components4Developers - Kim Bo Madsen
// Run with: MimerCodeRunner numpy_test.mc
program NumpyTest
WriteLn("=== NumPy-style Feature Tests ===")
WriteLn("")
// 1. @ operator
WriteLn("1. @ operator:")
local A: TMatrix
A := matrix(2, 3, 0.0)
A[0, 0] := 1.0
A[0, 1] := 2.0
A[0, 2] := 3.0
A[1, 0] := 4.0
A[1, 1] := 5.0
A[1, 2] := 6.0
local B: TMatrix
B := matrix(3, 2, 0.0)
B[0, 0] := 7.0
B[0, 1] := 8.0
B[1, 0] := 9.0
B[1, 1] := 10.0
B[2, 0] := 11.0
B[2, 1] := 12.0
local C := A @ B
WriteLn(f" M@M: [{FloatToStr(C[0,0])},{FloatToStr(C[0,1])};{FloatToStr(C[1,0])},{FloatToStr(C[1,1])}]")
local V1 := vector([1.0, 2.0, 3.0])
local V2 := vector([4.0, 5.0, 6.0])
local D := V1 @ V2
WriteLn(f" V@V dot: {FloatToStr(D)}")
local M := identity(3)
M[0, 1] := 1.0
local V := vector([1.0, 2.0, 3.0])
local MV := M @ V
WriteLn(f" M@V: {MV}")
WriteLn("")
// 2. Scalar broadcasting
WriteLn("2. Scalar broadcasting:")
local V3 := vector([1.0, 2.0, 3.0])
WriteLn(f" 10+V = {10.0 + V3}")
WriteLn(f" V+10 = {V3 + 10.0}")
WriteLn(f" 100-V = {100.0 - V3}")
WriteLn(f" V-1 = {V3 - 1.0}")
WriteLn("")
// 3. Matrix + Vector broadcasting
WriteLn("3. Row broadcasting:")
local M2 := ones(3, 3)
local VR := vector([10.0, 20.0, 30.0])
local MR := M2 + VR
WriteLn(f" ones+V row0: {FloatToStr(MR[0,0])},{FloatToStr(MR[0,1])},{FloatToStr(MR[0,2])}")
local MS := M2 * VR
WriteLn(f" ones*V row0: {FloatToStr(MS[0,0])},{FloatToStr(MS[0,1])},{FloatToStr(MS[0,2])}")
WriteLn("")
// 4. Axis reductions
WriteLn("4. Axis reductions:")
local M3: TMatrix
M3 := matrix(3, 3, 0.0)
M3[0,0] := 1.0
M3[0,1] := 2.0
M3[0,2] := 3.0
M3[1,0] := 4.0
M3[1,1] := 5.0
M3[1,2] := 6.0
M3[2,0] := 7.0
M3[2,1] := 8.0
M3[2,2] := 9.0
WriteLn(f" sum(M) = {FloatToStr(sum(M3))}")
WriteLn(f" sum(M,0) = {sum(M3, 0)}")
WriteLn(f" sum(M,1) = {sum(M3, 1)}")
WriteLn(f" mean(M) = {FloatToStr(mean(M3))}")
WriteLn(f" mean(M,0) = {mean(M3, 0)}")
WriteLn(f" mean(M,1) = {mean(M3, 1)}")
WriteLn("")
// 5. Reshape/flatten
WriteLn("5. Reshape/flatten:")
local V4 := vector([1.0, 2.0, 3.0, 4.0, 5.0, 6.0])
local M4 := reshape(V4, 2, 3)
WriteLn(f" reshape: [{FloatToStr(M4[0,0])},{FloatToStr(M4[0,2])},{FloatToStr(M4[1,2])}]")
local V5 := flatten(M4)
WriteLn(f" flatten: {V5}")
WriteLn("")
// 6. Row/col/slice
WriteLn("6. Row/col/slice:")
WriteLn(f" row(M3,1) = {row(M3, 1)}")
WriteLn(f" col(M3,2) = {col(M3, 2)}")
local S1 := slice(M3, 0, 2, 0, 2)
WriteLn(f" slice 2x2: [{FloatToStr(S1[0,0])},{FloatToStr(S1[0,1])};{FloatToStr(S1[1,0])},{FloatToStr(S1[1,1])}]")
WriteLn("")
// 7. Determinant
WriteLn("7. Determinant:")
WriteLn(f" det(I2) = {FloatToStr(det(identity(2)))}")
WriteLn(f" det(I3) = {FloatToStr(det(identity(3)))}")
local D2: TMatrix
D2 := matrix(2, 2, 0.0)
D2[0,0] := 1.0
D2[0,1] := 2.0
D2[1,0] := 3.0
D2[1,1] := 4.0
WriteLn(f" det([[1,2],[3,4]]) = {FloatToStr(det(D2))}")
WriteLn("")
// 8. Inverse
WriteLn("8. Inverse:")
local InvD := inv(D2)
WriteLn(f" inv: [{FloatToStr(InvD[0,0])},{FloatToStr(InvD[0,1])};{FloatToStr(InvD[1,0])},{FloatToStr(InvD[1,1])}]")
local Chk := D2 * InvD
WriteLn(f" A*inv(A): [{FloatToStr(Chk[0,0])},{FloatToStr(Chk[0,1])};{FloatToStr(Chk[1,0])},{FloatToStr(Chk[1,1])}]")
WriteLn("")
// 9. Solve
WriteLn("9. Solve:")
local SA: TMatrix
SA := matrix(2, 2, 0.0)
SA[0,0] := 2.0
SA[0,1] := 1.0
SA[1,0] := 5.0
SA[1,1] := 3.0
local SB := vector([4.0, 7.0])
local SX := solve(SA, SB)
WriteLn(f" X = {SX}")
local SC := SA @ SX
WriteLn(f" A@X = {SC}")
WriteLn("")
// 10. Linear regression
WriteLn("10. Linear regression:")
local XD: TMatrix
XD := matrix(5, 2, 0.0)
XD[0,0] := 1.0
XD[0,1] := 1.0
XD[1,0] := 1.0
XD[1,1] := 2.0
XD[2,0] := 1.0
XD[2,1] := 3.0
XD[3,0] := 1.0
XD[3,1] := 4.0
XD[4,0] := 1.0
XD[4,1] := 5.0
local YD := vector([2.0, 4.0, 5.0, 4.0, 5.0])
local XT := transpose(XD)
local Beta := inv(XT @ XD) @ (XT @ YD)
WriteLn(f" Beta = {Beta}")
WriteLn("")
WriteLn("=== All Tests Complete ===")
end