POWER
 
 Calculate the power of two numeric arrays, vectors, matrices, or constants element-wise.   Params:    a : OrderedPair|Scalar|Vector  The input a used to compute a to the power of b.   b : OrderedPair|Scalar|Vector  The input b used to compute a to the power of b.     Returns:    out : OrderedPair|Scalar|Vector  OrderedPair if a is an OrderedPair.
x: the x-axis of input a.
y: the result of a^b (or a**b).
Scalar if a is a Scalar.
c: the result of a^b (or a**b).
Vector if a is a Vector.
v: the result of a^b (or a**b).    
   Python Code
import numpy as np
from flojoy import OrderedPair, flojoy, Scalar, Vector
from blocks.MATH.ARITHMETIC.utils.arithmetic_utils import get_val
from functools import reduce
@flojoy
def POWER(
    a: OrderedPair | Scalar | Vector, b: list[OrderedPair | Scalar | Vector]
) -> OrderedPair | Scalar | Vector:
    """Calculate the power of two numeric arrays, vectors, matrices, or constants element-wise.
    Parameters
    ----------
    a : OrderedPair|Scalar|Vector
        The input a used to compute a to the power of b.
    b : OrderedPair|Scalar|Vector
        The input b used to compute a to the power of b.
    Returns
    -------
    OrderedPair|Scalar|Vector
        OrderedPair if a is an OrderedPair.
        x: the x-axis of input a.
        y: the result of a^b (or a**b).
        Scalar if a is a Scalar.
        c: the result of a^b (or a**b).
        Vector if a is a Vector.
        v: the result of a^b (or a**b).
    """
    initial = get_val(a)
    seq = map(lambda dc: get_val(dc), b)
    y = reduce(lambda u, v: np.power(u, v), seq, initial)
    match a:
        case OrderedPair():
            return OrderedPair(x=a.x, y=y)
        case Vector():
            return Vector(v=y)
        case Scalar():
            return Scalar(c=y)
Example
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This app shows how to use the LOG and POWER blocks.
Blocks used:
- LOG
- POWER
- LINSPACE(set to range from 0 to 10 with a size of 1000)
- CONSTANT(set to a scalar of 3)
- 2x BIG_NUMBER
The blocks were connected as shown and the app was run. The result is two functions: logarithmic and power functions. Note that these block can also be used with two scalars to calculate a normal logarithm or power.