A Twilio-API SMS interface for finding the Golden Hour timings for your location.

As quoted from Wikipedia:

In photography, the golden hour (sometimes known as magic hour, especially in cinematography) is a period shortly after sunrise or before sunset during which daylight is redder and softer than when the Sun is higher in the sky.

1. This repository uses Python 3, and uses a virtualenv to standardize set-ups. Make sure you have pip installed and the repository cloned, and then run the following command in the main directory:

pip install -r requirements.txt

2. Create an account on Twilio.

3. Using the Twilio free trial, verify a potential number that you would want to use (this will be the number that is texting you).

4. Install ngrok - this will be used to route any webhook calls from Twilio to your local machine.

5. Verify a Phone Number on Twilio (https://www.twilio.com/console/phone-numbers/verified) that you would like to text.

6. Run ngrok http 5000, this will create a link that Twilio can use to HTTP POST to (in this case when a message is received).

7. Login to Twilio then navigate to Twilio Console -> Phone Numbers -> Manage Numbers -> Active Numbers -> < Your Number > , then in the box for Messaging -> A message comes in paste in the URL shown in ngrok. For instance https://e31wf4c9.ngrok.io/sms. Note that /sms is appended to the end, since that is how golden_hour.py is configured

1. Run the following command in the root directory of the repository

python3 golden_hour.py

2. Send your Twilio number your location, and you'll get sent back the timings for the Golden Hour for your current day

3. Go to a park, high building, mountain during those times and enjoy nature at its finest

Currently the application is configured to parse and return information on a message in a form like this 33°46′45″ N 94°23′24″ W. On an iPhone this format for your GPS location can be found by copying your location as shown in the native Compass application.

Using the following site to estimate getting the golden hour timings. In the code I use the difference between the end of civil twilight and sunset to estimate how long it takes the sun to go from 6° above the horizon to -4° above the horizon.