{
  "role": "system", 
  "content": "You are creating content for college-level chemistry students. Use technical terms but explain them clearly."
}

{
  "role": "user",
  "content": "Create a video explaining chemical bonding, covering ionic, covalent, and metallic bonds with real-world examples."
}

{
    "Content-Type": "application/json",
    "X-Request-Id": <video_id>,
    "X-Webhook-Platform": "opennote-api",
    "X-Origin": "https://video.api.opennote.com",
    "X-Organization-Id": <your_api_org_id>,
    "X-API-Key": <api_key_used_to_create_the_video>
}

def verify_webhook(request):
    required_headers = {
        'X-Webhook-Platform': 'opennote-api',
        'X-Origin': 'https://video.api.opennote.com',
        'X-Organization-Id': 'your_api_org_id',
        'X-API-Key': 'your_api_key'
    }
    
    for header, expected in required_headers.items():
        if request.headers.get(header) != expected:
            return False
    return True

from opennote import OpennoteClient

client = OpennoteClient(api_key="sk_opennote_...")

video_create_response = client.video.create(
    script="""
        Today, we're going to go over scalars and vectors. A Scalar is a quantity that is fully described by a single value, called a Magnitude, which is 
        the size or numerical value of a vector quantity, and has no Direction, i.e. The line or path along which something points or moves. 
        These include such quantities such as mass, time, and speed.
        -----
        A Vector is a quantity that has both Magnitude and Direction. Vectors are used to represent physical quantities that require both of these components 
        for a complete description. Vectors can be seen as an arrow in space, in which its length represents its magnitude and the direction the arrow is pointing is its direction. 
        A vector is also commonly described using the tail to head method, where the direction of the vector originates from the tail and goes towards the head of that vector. 
        These include such quantities such as displacement, velocity, and force. Vectors can be denoted with an arrow on top of the variable that is a vector. 
        A noteworthy example is that speed, which is a scalar, shows the same magnitude as velocity, which is a vector, but that speed has no direction, while velocity does.
        -----
        Sometimes, in a problem with many vectors, the vectors will not be aligned with each other, making the problem more tricky to figure out. 
        In physics, Trigonometry is frequently used with vectors to analyze their Components and break them into different directions. This is especially 
        useful when vectors are not aligned with the Standard Axes, x-axis and y-axis, in a coordinate system. The relationship between vectors and trigonometry comes 
        from the need to break a vector into its components or to calculate the magnitude and direction from its components.
        -----
        Let's say we have a vector "a" that is some angle "theta" above the x-axis. The magnitude of this vector is denoted as |a|. Using trigonometry, the vector's horizontal component 
        can be calculated using |a|cos(theta) and the vertical component can be calculated using |y|cos(theta). Using the Pythagorean Theorem among side lengths in a right triangle, 
        it can be derived that the magnitude of a equals the square root of the x component squared plus the y component squared. To find the angle, trigonometric identities are used, 
        which gives theta equals the inverse tangent of the y component over the x component.
    """, 
    upload_to_s3=True, 
    title="1.1 - Scalars and Vectors"
)


response = client.video.status(video_create_response.video_id)
print(response)