(circuit, nqubits, begin, end)
return False
Determines if a circuit is reducible by checking
    if its subcircuits are scalar values.

    Parameters
    ==========

    circuit : Gate tuple
        A tuple of Gates representing a circuit.  The circuit to check
        if a gate identity is contained in a subcircuit.
    nqubits : int
        The number of qubits the circuit operates on.
    begin : int
        The leftmost gate in the circuit to include in a subcircuit.
    end : int
        The rightmost gate in the circuit to include in a subcircuit.

    Examples
    ========

    Check if the circuit can be reduced:

    >>> from sympy.physics.quantum.identitysearch import (
    ...     GateIdentity, is_reducible)
    >>> from sympy.physics.quantum.gate import X, Y, Z
    >>> x = X(0); y = Y(0); z = Z(0)
    >>> is_reducible((x, y, z), 1, 0, 3)
    True

    Check if an interval in the circuit can be reduced:

    >>> is_reducible((x, y, z), 1, 1, 3)
    False

    >>> is_reducible((x, y, y), 1, 1, 3)
    True
Determines if a circuit is reducible by checking
    if its subcircuits are scalar values.
Determines if a circuit is reducible by checking if its subcircuits are scalar values .
def is_reducible(circuit, nqubits, begin, end):
    """Determines if a circuit is reducible by checking
    if its subcircuits are scalar values.

    Parameters
    ==========

    circuit : Gate tuple
        A tuple of Gates representing a circuit.  The circuit to check
        if a gate identity is contained in a subcircuit.
    nqubits : int
        The number of qubits the circuit operates on.
    begin : int
        The leftmost gate in the circuit to include in a subcircuit.
    end : int
        The rightmost gate in the circuit to include in a subcircuit.

    Examples
    ========

    Check if the circuit can be reduced:

    >>> from sympy.physics.quantum.identitysearch import (
    ...     GateIdentity, is_reducible)
    >>> from sympy.physics.quantum.gate import X, Y, Z
    >>> x = X(0); y = Y(0); z = Z(0)
    >>> is_reducible((x, y, z), 1, 0, 3)
    True

    Check if an interval in the circuit can be reduced:

    >>> is_reducible((x, y, z), 1, 1, 3)
    False

    >>> is_reducible((x, y, y), 1, 1, 3)
    True
    """

    current_circuit = ()
    # Start from the gate at "end" and go down to almost the gate at "begin"
    for ndx in reversed(range(begin, end)):
        next_gate = circuit[ndx]
        current_circuit = (next_gate,) + current_circuit

        # If a circuit as a matrix is equivalent to a scalar value
        if (is_scalar_matrix(current_circuit, nqubits, False)):
            return True

    return False
def is_reducible ( circuit , nqubits , begin , end ) : current_circuit = ( ) # Start from the gate at "end" and go down to almost the gate at "begin" for ndx in reversed ( range ( begin , end ) ) : next_gate = circuit [ ndx ] current_circuit = ( next_gate , ) + current_circuit # If a circuit as a matrix is equivalent to a scalar value if ( is_scalar_matrix ( current_circuit , nqubits , False ) ) : return True return False