quadrantic 0.1.0

Description:

quadrantic 0.1.0

Determination of quadrants based on angle, coordinates and others

Overview
This library allows you to determine quadrant(s) based on

angle (360° or 400 Gon)
location (latlon)



Setup
Via Pip:
pip install quadrantic
Via Github (latest):
pip install git+https://github.com/earthobservations/quadrantic


Implementations

Get quadrant for angle
Determine quadrant based on
Degree
#####################
# # 90° #
# # #
# 180° # 0° #
#####################
# # #
# # #
# # 270° #
#####################
or
Gon
#####################
# # 100° #
# # #
# 200° # 0° #
#####################
# # #
# # #
# # 300° #
#####################
from quadrantic import QuadrantFromAngle, AngleUnit, Q

quad = QuadrantFromAngle() # no args need for this method

# Single quadrant
quad.get(45.0, AngleUnit.DEGREE)
# [Q.FIRST]

# Two quadrants
quad.get(90.0, AngleUnit.DEGREE)
# [Q.FIRST, Q.SECOND]

# More then full circle (360°)
quad.get(450.0, AngleUnit.DEGREE) # same as above + 360°
# [Q.FIRST, Q.SECOND]

# Negative degree
quad.get(-45.0, AngleUnit.DEGREE)
# [Q.FOURTH]

# Degree in Gon
quad.get(90.0, AngleUnit.GON)
# [Q.FIRST]


Get quadrant for coordinates
#####################
# (-1,1) # (1,1) #
# # #
# # (0,0) #
#####################
# # #
# # #
# # #
#####################
from quadrantic import QuadrantFromCoords, AngleUnit, Q
from shapely.geometry import Point

# Single quadrant
quad = QuadrantFromCoords((0.0, 0.0))
quad.get((1.0, 1.0))
# [Q.FIRST]

# Two quadrants
quad = QuadrantFromCoords((0.0, 0.0))
quad.get((0.0, 1.0))
# [Q.FIRST, Q.SECOND]

# All quadrants
quad = QuadrantFromCoords((0.0, 0.0))
quad.get((0.0, 0.0))
# [Q.FIRST, Q.SECOND, Q.THIRD, Q.FOURTH]

# Single quadrant with shapely Point
quad = QuadrantFromCoords(Point(0.0, 0.0))
quad.get(Point(1.0, 1.0))
# [Q.FIRST]



Examples
Visualized examples can be found in the examples folder.


License
Distributed under the MIT License. See LICENSE.rst for more info.


Changelog

Development


0.1.0 (25.09.2022)

Add first version of quadrantic