In-place division/multiplication by scalar, closes #20

src/arraymancer/operators_blas_l1.nim

@@ -92,7 +92,15 @@ proc `*`*[T: SomeNumber](t: Tensor[T], a: T): Tensor[T] {.noSideEffect, inline.}
   ## Element-wise multiplication by a scalar
   a * t
 
+proc `*=`*[T: SomeNumber](t: var Tensor[T], a: T) {.noSideEffect.} =
+  ## Element-wise multiplication by a scalar (in-place)
+  t.apply(proc(x: T): T = a * x)
+
 proc `/`*[T: SomeNumber](t: Tensor[T], a: T): Tensor[T] {.noSideEffect.} =
   ## Element-wise division by a scalar
   proc f(x: T): T = x / a
-  return t.fmap(f)
+  return t.fmap(f)
+
+proc `/=`*[T: SomeNumber](t: var Tensor[T], a: T): Tensor[T] {.noSideEffect.} =
+  ## Element-wise division by a scalar (in-place)
+  t.apply(proc(x: T): T = a / x)

src/arraymancer/ufunc.nim

@@ -35,6 +35,13 @@ proc fmap*[T, U](t: Tensor[T], g: T -> U): Tensor[U] {.noSideEffect.}=
     result.data[i] = g(val)
     inc i
 
+proc apply*[T](t: var Tensor[T], g: T -> T) {.noSideEffect.}=
+  ## Map a elements inplace with unary function T -> T
+  var i = 0 # TODO: use pairs/enumerate instead - pending https://forum.nim-lang.org/t/2972
+  for val in t:
+    t.data[i] = g(val)
+    inc i
+
 proc fmap2*[T, U, V](t1: Tensor[T], t2: Tensor[U], g: (T,U) -> V): Tensor[V] {.noSideEffect.}=
   ## Map a binary function (T,U) -> V on Tensor[T]
   ## It applies the function to each matching elements

tests/test_operators_blas.nim

@@ -163,6 +163,17 @@ suite "BLAS (Basic Linear Algebra Subprograms)":
     let ufl_expected = @[2'f64, 6, -10].toTensor()
     check: ufl_expected / 2 == u_float
 
+  test "Multiplication/division by scalar (inplace)":
+    var u_int = @[1, 3, -5].toTensor()
+    let u_expected = @[2, 6, -10].toTensor()
+    u_int *= 2
+    check: u_int == u_expected
+
+    var u_float = @[1'f64, 3, -5].toTensor()
+    let ufl_expected = @[2'f64, 6, -10].toTensor()
+    u_float *= 2.0'f64
+    check: ufl_expected == u_float
+
   test "Tensor addition and substraction":
     let u_int = @[1, 3, -5].toTensor()
     let v_int = @[1, 1, 1].toTensor()
@@ -172,7 +183,6 @@ suite "BLAS (Basic Linear Algebra Subprograms)":
     check: u_int + v_int == expected_add
     check: u_int - v_int == expected_sub
 
-
   test "Tensor negative":
     let u_int = @[-1, 0, 2].toTensor()
     let expected_add = @[1, 0, -2].toTensor()