Cable cell labels

class arbor.label_dict

Stores labels and their associated expressions as key-value pairs.

label_dict()

Create an empty label dictionary

label_dict(dictionary)

Initialize a label dictionary from a dictionary with string labels as keys, and corresponding string definitions as values.

labels = arbor.label_dict({'soma':   '(tag 1)',           # region
                           'midpoint': '(location 0 0.5)'}) # locset
label_dict(kwargs)

Initialize a label dictionary from string labels as keys, and corresponding string definitions as values.

labels = arbor.label_dict(soma='(tag 1)',              # region
                          midpoint='(location 0 0.5)') # locset
extend(other, prefix='')

Add all definitions from other, optionally adding a prefix.

add_swc_tags()

Add default tags defined by SWC, see below.

regions

The region definitions in the dictionary.

locsets

The locset definitions in the dictionary.

iexpressions

The iexpr definitions in the dictionary.

The arbor.label_dict type is used for creating and manipulating label dictionaries, which can be initialised with a dictionary that defines (label, expression) pairs. For example, a dictionary that uses tags that correspond to SWC structure identifiers to label soma, axon, basal dendrites, and apical dendrites is:

import arbor as A

labels = {'soma': '(tag 1)',
          'axon': '(tag 2)',
          'dend': '(tag 3)',
          'apic': '(tag 4)'}

d = A.label_dict(labels)

The same label_dict can be created by starting with an empty label dictionary and adding the labels and their definitions one by one:

import arbor as A

d = A.label_dict()

# same as d.add_swc_tags()
d['soma'] = '(tag 1)'
d['axon'] = '(tag 2)'
d['dend'] = '(tag 3)'
d['apic'] = '(tag 4)'

The square bracket operator is used above to add label definitions. It can be used to modify existing definitions, so long as the new definition has the same type (region or locset):

# The definition of a label can be overwritten with a definition of the
# same type, in this case, a region.
d['dend'] = '(join (tag 3) (tag 4))'

# However, a region can't be overwritten by a locset, or vice-versa.
d['dend'] = '(terminal)' # error: '(terminal)' defines a locset.

# New labels can be added to the dictionary.
d['soma'] = '(tag 1)'
d['axon'] = '(tag 2)'

# Square brackets can also be used to get a label's definition.
assert(d['soma'] == '(tag 1)')

A label_dict also implements get, setdefault, update, and del, just like a dict in Python. In addition, definitions can be iterated over, as with a dict:

for key in d:
  pass

for key in d.keys():
  pass

for key, val in d.items():
  pass

for val in d.values():
  pass

Expressions can refer to other regions and locsets in a label dictionary. In the example below, we define a region labeled tree that is the union of both the dend and apic regions.

# equivalent to (join (tag 3) (tag 4))
d['tree'] = '(join (region "dend") (region "apic"))'

The order which labels are defined in does not matter, so an :ref:``expression <labels-expressions>` can refer to a label that has not yet been defined:

import arbor as A

d = A.label_dict()
# 'reg' refers
d['reg'] = '(distal_interval (locset "loc"))'
d['loc'] = '(location 3 0.5)'

# If d were applied to a morphology, 'reg' would refer to the region:
#   '(distal_interval (location 3 0.5))'
# Which is the sub-tree of the matrix starting at '(location 3 0.5)'

# The locset 'loc' can be redefined
d['loc'] = '(proximal (tag 3))'

# Now if d were applied to a morphology, 'reg' would refer to:
#   '(distal_interval (proximal (tag 3))'
# Which is the subtrees that start at the proximal locations of
# the region '(tag 3)'

Cyclic dependencies are not permitted, as in the following example where two labels refer to one another:

import arbor

d = arbor.label_dict()
d['reg'] = '(distal_interval (locset "loc"))'
d['loc'] = '(proximal (region "reg"))'

# Error: 'reg' needs the definition of 'loc', which in turn needs the
# definition of 'reg'.

Note

In the example above, there will be no error when the label dictionary is defined. Instead, there will be an error later when the label dictionary is applied to a morphology, and the cyclic dependency is detected when thingifying the locations in the locsets and the cable segments in the regions.

The type of an expression, locset or region, is inferred automatically when it is input into a label dictionary. Lists of the labels for regions and locsets are available as attributes.