def test_multiple_getter_with_conversion():
# test N successive coordinate conversions
N = 500
# get list of available coordinate systems
coords = Coordinates()
systems = coords._systems()
# get reference points in cartesian coordinate system
points = [
'positive_x', 'positive_y', 'positive_z', 'negative_x', 'negative_y',
'negative_z'
]
pts = np.array([systems['cart']['right'][point] for point in points])
# init the system
coords.set_cart(pts[:, 0], pts[:, 1], pts[:, 2])
# list of domains
domains = list(systems)
for ii in range(N):
# randomly select a coordinate system
domain = domains[np.random.randint(len(domains))]
conventions = list(systems[domain])
convention = conventions[np.random.randint(len(conventions))]
# convert points to selected system
pts = eval(f"coords.get_{domain}('{convention}', convert=True)")
# get the reference
ref = np.array(
[systems[domain][convention][point] for point in points])
# check
npt.assert_allclose(pts, ref, atol=1e-15)
# print
print(f"Tolerance met in iteration {ii}")
def test_coordinates_init_val_no_convention_no_unit():
# get list of available coordinate systems
coords = Coordinates()
systems = coords._systems()
# test constructor with all systems, units, and convention=None
for domain in systems:
Coordinates(0, 0, 0, domain)
def test_coordinates_init_val_no_convention():
# get list of available coordinate systems
coords = Coordinates()
systems = coords._systems()
# test constructor with all systems, units, and convention=None
for domain in systems:
convention = list(systems[domain])[0]
for unit in systems[domain][convention]['units']:
Coordinates(0, 0, 0, domain, unit=unit[0][0:3])
def test_coordinates_init_val_and_system():
# get list of available coordinate systems
coords = Coordinates()
systems = coords._systems()
# test constructor with all systems
for domain in systems:
for convention in systems[domain]:
for unit in systems[domain][convention]['units']:
Coordinates(0, 0, 0, domain, convention, unit[0][0:3])
def test_setter_and_getter_with():
# get list of available coordinate systems
coords = Coordinates()
systems = coords._systems()
# test points contained in system definitions
points = [
'positive_x', 'positive_y', 'positive_z', 'negative_x', 'negative_y',
'negative_z'
]
# test setter and getter with all systems and default unit
for domain_in in list(systems):
for convention_in in list(systems[domain_in]):
for domain_out in list(systems):
for convention_out in list(systems[domain_out]):
for point in points:
# for debugging
print(f"{domain_in}({convention_in}) -> "
f"{domain_out}({convention_out}): {point}")
# in and out points
p_in = systems[domain_in][convention_in][point]
p_out = systems[domain_out][convention_out][point]
# empty object
c = Coordinates()
# --- set point ---
eval(f"c.set_{domain_in}(p_in[0], p_in[1], p_in[2], \
'{convention_in}')")
# check point
p = c._points
npt.assert_allclose(p.flatten(), p_in, atol=1e-15)
# --- test without conversion ---
p = eval(f"c.get_{domain_out}('{convention_out}')")
# check internal and returned point
npt.assert_allclose(c._points.flatten(),
p_in,
atol=1e-15)
npt.assert_allclose(p.flatten(), p_out, atol=1e-15)
# check if system was converted
assert c._system["domain"] == domain_in
assert c._system["convention"] == convention_in
# --- test with conversion ---
p = eval(f"c.get_{domain_out}('{convention_out}', \
convert=True)")
# check point
npt.assert_allclose(p.flatten(), p_out, atol=1e-15)
# check if system was converted
assert c._system["domain"] == domain_out
assert c._system["convention"] == convention_out
def test_coordinate_names():
# check if units agree across coordinates that appear more than once
# get all coordinate systems
c = Coordinates()
systems = c._systems()
# get unique list of coordinates and their properties
coords = {}
# loop across domains and conventions
for domain in systems:
for convention in systems[domain]:
# loop across coordinates
for cc, coord in enumerate(
systems[domain][convention]['coordinates']):
# units of the current coordinate
cur_units = [
u[cc] for u in systems[domain][convention]['units']
]
# add coordinate to coords
if coord not in coords:
coords[coord] = {}
coords[coord]['domain'] = [domain]
coords[coord]['convention'] = [convention]
coords[coord]['units'] = [cur_units]
else:
coords[coord]['domain'].append(domain)
coords[coord]['convention'].append(convention)
coords[coord]['units'].append(cur_units)
# check if units agree across coordinates that appear more than once
for coord in coords:
# get unique first entry
units = coords[coord]['units'].copy()
units_ref, idx = np.unique(units[0], True)
units_ref = units_ref[idx]
for cc in range(1, len(units)):
# get nex entry for comparison
units_test, idx = np.unique(units[cc], True)
units_test = units_test[idx]
# compare
assert all(units_ref == units_test), \
f"'{coord}' has units {units_ref} in "\
f"{coords[coord]['domain'][0]} "\
f"({coords[coord]['convention'][0]}) but units {units_test} "\
f"in {coords[coord]['domain'][cc]} "\
f"({coords[coord]['convention'][cc]})"
def test__systems():
# get all coordinate systems
coords = Coordinates()
systems = coords._systems()
# check object type
assert isinstance(systems, dict)
# check completeness of systems
for domain in systems:
for convention in systems[domain]:
assert "description_short" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'description_short'"
assert "coordinates" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'coordinates'"
assert "units" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'units'"
assert "description" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'description'"
assert "positive_x" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'positive_x'"
assert "positive_y" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'positive_y'"
assert "negative_x" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'negative_'"
assert "negative_y" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'negative_y'"
assert "positive_z" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'positive_z'"
assert "negative_z" in systems[domain][convention], \
f"{domain} ({convention}) is missing entry 'negative_z'"
for coord in systems[domain][convention]['coordinates']:
assert coord in systems[domain][convention], \
f"{domain} ({convention}) is missing entry '{coord}'"
assert systems[domain][convention][coord][0] in \
["unbound", "bound", "cyclic"], \
f"{domain} ({convention}), {coord}[0] must be 'unbound', "\
"'bound', or 'cyclic'."