Use grad to compute jacobian when input shape is known to be (1,)

pytensor/gradient.py

@@ -2069,13 +2069,13 @@ def jacobian(expression, wrt, consider_constant=None, disconnected_inputs="raise
     else:
         wrt = [wrt]
 
-    if expression.ndim == 0:
+    if all(expression.type.broadcastable):
         # expression is just a scalar, use grad
         return as_list_or_tuple(
             using_list,
             using_tuple,
             grad(
-                expression,
+                expression.squeeze(),
                 wrt,
                 consider_constant=consider_constant,
                 disconnected_inputs=disconnected_inputs,

tests/test_gradient.py

@@ -30,6 +30,7 @@
 from pytensor.graph.basic import Apply, graph_inputs
 from pytensor.graph.null_type import NullType
 from pytensor.graph.op import Op
+from pytensor.scan.op import Scan
 from pytensor.tensor.math import add, dot, exp, sigmoid, sqr, tanh
 from pytensor.tensor.math import sum as pt_sum
 from pytensor.tensor.random import RandomStream
@@ -1036,6 +1037,17 @@ def test_jacobian_scalar():
     vx = np.asarray(rng.uniform(), dtype=pytensor.config.floatX)
     assert np.allclose(f(vx), 2)
 
+    # test when input is a shape (1,) vector -- should still be treated as a scalar
+    Jx = jacobian(y[None], x)
+    f = pytensor.function([x], Jx)
+
+    # Ensure we hit the scalar grad case (doesn't use scan)
+    nodes = f.maker.fgraph.apply_nodes
+    assert not any(isinstance(node.op, Scan) for node in nodes)
+
+    vx = np.asarray(rng.uniform(), dtype=pytensor.config.floatX)
+    assert np.allclose(f(vx), 2)
+
     # test when the jacobian is called with a tuple as wrt
     Jx = jacobian(y, (x,))
     assert isinstance(Jx, tuple)