ILC class a

ILC developing version
Expanded class a

▽ ⌕ `aW`	information ✍
▽ ⌕ `a`	forms; structures; abstract objects [formal sciences; logic; mathematics] ≈ DDC `510 160` ✍
▽ ⌕ `a22` `[a]`	in neighbourhood
▽ ⌕ `a3`	implied by; as a consequence of premise
▽ ⌕ `a4`	with error
▽ ⌕ `a58` `[ag]`	through transformation; operation; function; map; morphism
▽ ⌕ `a6` `[X]`	property
▽ ⌕ `a60`	equal to result
▽ ⌕ `a7`	part; element; component
▽ ⌕ `a77` `[a]`	containing; ∋ member; individual
▽ ⌕ `a78` `[a]`	including; ⊃ subset
▽ ⌕ `a7t`	elements
▽ ⌕ `a7u`	subsets
▽ ⌕ `a7uc`	structure-preserving subsets
▽ ⌕ `a7ud`	divisor subsets
▽ ⌕ `a7ul`	lateral subsets
▽ ⌕ `a7un`	independent subsets
▽ ⌕ `a7uns`	bases ← `akc` vector spaces
▽ ⌕ `a7us`	substructures
▽ ⌕ `a7usq`	quotient-capable substructures
▽ ⌕ `a7w`	cosets
▽ ⌕ `a8` `[X]`	number
▽ ⌕ `a89` `[X]`	amount
▽ ⌕ `a9` `[X]`	kind
▽ ⌕ `aa`	nothing
▽ ⌕ `ab`	individuals; instances; particulars
▽ ⌕ `ac`	classes; sets; collections; kinds; universals [set theory]
▽ ⌕ `ac6`	occasionality
▽ ⌕ `ac6o`	occasional; accidental attributes
▽ ⌕ `ac6s`	by definition; substantial; essential; intrinsical substantial classes
▽ ⌕ `ac9`	intensionals; fuzzy classes [fuzzy set theory; fuzzy logic]
▽ ⌕ `ac9b`	opposite; contrary
▽ ⌕ `ac9c`	not; other than; non-class
▽ ⌕ `ac9e`	hardly
▽ ⌕ `ac9g`	almost; about quasi-class
▽ ⌕ `ac9j`	scarcely; barely
▽ ⌕ `ac9l`	little; a bit
▽ ⌕ `ac9n`	partially ✍
▽ ⌕ `ac9q`	quite copula
▽ ⌕ `ac9s`	definitely; just
▽ ⌕ `ac9t`	typically; stereotype; typical specimen
▽ ⌕ `ac9v`	very; extremely
▽ ⌕ `aca`	the empty class; empty set
▽ ⌕ `ad`	properties; characteristics
▽ ⌕ `ae`	relations; correspondences ✍
▽ ⌕ `ae23` `[a]`	from domain
▽ ⌕ `ae26` `[a]`	to range; image
▽ ⌕ `ae28` `[a]`	in field
▽ ⌕ `ae33` `[a]`	from set of departure
▽ ⌕ `ae36` `[a]`	to codomain; set of destination
▽ ⌕ `ae6`	relation property
▽ ⌕ `ae6h`	reflexive
▽ ⌕ `ae6j`	symmetric ✍
▽ ⌕ `ae6l`	transitive
▽ ⌕ `ae6n`	connected
▽ ⌕ `ae6q`	equivalent ← `ae6h` reflexive `ae6j` symmetric `ae6l` transitive ✍
▽ ⌕ `ae8`	arity; adicity; dimension; number of arguments; places ← `anai`
▽ ⌕ `ae8a`	nullary
▽ ⌕ `ae8b`	unary; properties [truth logic]
▽ ⌕ `ae8c`	binary; diadic; 2-place
▽ ⌕ `ae8d`	ternary; triadic; 3-place
▽ ⌕ `ae9`	cardinality
▽ ⌕ `ae98` `[a]`	of argument; term
▽ ⌕ `ae9b`	one-to-one
▽ ⌕ `ae9d`	one-to-many
▽ ⌕ `ae9m`	many-to-one
▽ ⌕ `ae9n`	many-to-many
▽ ⌕ `aeb`	identity ← `ae6q` equivalent
▽ ⌕ `aeb98` `[a]`	of term
▽ ⌕ `aee`	equality
▽ ⌕ `aef`	similarity
▽ ⌕ `aei`	inequality
▽ ⌕ `aem`	set membership; belonging
▽ ⌕ `aem97` `[a]`	of instance
▽ ⌕ `aem98` `[a]`	to class
▽ ⌕ `aep`	parthood; part-whole; inclusion [mereology]
▽ ⌕ `aep97` `[a]`	of part
▽ ⌕ `aep98` `[a]`	in whole
▽ ⌕ `aepp`	proper part-whole
▽ ⌕ `aept`	overlap
▽ ⌕ `aepu`	underlap
▽ ⌕ `aes`	set inclusion; genus-species ✍
▽ ⌕ `aes97` `[a]`	of species
▽ ⌕ `aes98` `[a]`	in genus
▽ ⌕ `af`	predications [predicate logic] ✍
▽ ⌕ `af97` `[a]`	about object
▽ ⌕ `af98` `[a]`	of class; feature
▽ ⌕ `ag`	operations; transformations; maps; morphisms
▽ ⌕ `ag6` `[ag6]`	operation property
▽ ⌕ `ag6i`	associative
▽ ⌕ `ag6m`	commutative
▽ ⌕ `ag6p`	idempotent
▽ ⌕ `ag96` `[a]`	equal to result
▽ ⌕ `ag98` `[a]`	of operand
▽ ⌕ `ag98kc`	vector spaces
▽ ⌕ `ag98kt`	topological spaces; continous functions
▽ ⌕ `ag98lt`	categories; functors
▽ ⌕ `agh`	homomorphisms
▽ ⌕ `agh98` `[a]`	of structure
▽ ⌕ `agh98lmm`	monoids
▽ ⌕ `agh98lo`	groups
▽ ⌕ `agh98lr`	rings
▽ ⌕ `agh98me`	order homomorphisms; order-preserving functions
▽ ⌕ `agh98mr`	graphs
▽ ⌕ `agh98msm`	matroids
▽ ⌕ `aghe`	epimorphisms; surjective morphisms
▽ ⌕ `aghi`	monomorphisms; injective morphisms
▽ ⌕ `aghm`	isomorphisms; bijective morphisms ← `aghe` epimorphisms `aghi` monomorphisms
▽ ⌕ `aghn`	endomorphisms
▽ ⌕ `aghu`	automorphisms ← `aghm` isomorphisms `aghn` endomorphisms
▽ ⌕ `agm`	sum; union; addition
▽ ⌕ `agm96` `[a]`	equal to sum
▽ ⌕ `agm98` `[a]`	of term; addend; summand
▽ ⌕ `agm98kt`	topological spaces; topologies
▽ ⌕ `agm98me`	posets
▽ ⌕ `agm98msm`	matroids
▽ ⌕ `agm98n`	quantities; numbers
▽ ⌕ `agm98nnr98nnq96nnt` ⋄	2 + 3 = 5
▽ ⌕ `agmd`	disjoint union
▽ ⌕ `agmo`	ordinal sum
▽ ⌕ `agn`	difference; complement; subtraction ✍
▽ ⌕ `agn96` `[a]`	equal to difference
▽ ⌕ `agn98` `[a]`	of minuend
▽ ⌕ `agn983` `[a]`	minus subtrahend
▽ ⌕ `agn98n`	quantities; numbers
▽ ⌕ `agn98nnt983nnq96nnr` ⋄	5 - 2 = 3
▽ ⌕ `agns`	symmetric difference; exclusive or; xor
▽ ⌕ `ago`	direct-like operations
▽ ⌕ `agom`	direct sum
▽ ⌕ `agom98` `[a]`	of structure
▽ ⌕ `agom98kc`	vector spaces
▽ ⌕ `agom98msm`	matroids
▽ ⌕ `agop`	direct product
▽ ⌕ `agop98` `[a]`	of structure
▽ ⌕ `agop98lmm`	monoids
▽ ⌕ `agop98lo`	groups
▽ ⌕ `agop98lt`	categories
▽ ⌕ `agp`	product; intersection
▽ ⌕ `agp98` `[a]`	of factor
▽ ⌕ `agp98n`	quantities; numbers
▽ ⌕ `agp98nnr98nnq96nnu` ⋄	3 x 2 = 6
▽ ⌕ `agpc`	Cartesian product; cross product
▽ ⌕ `agpc98` `[a]`	of structure
▽ ⌕ `agpc98kt`	topological spaces; Cartesian topologies
▽ ⌕ `agpc98me`	posets
▽ ⌕ `agpc98mr`	graphs
▽ ⌕ `agpe`	semidirect product
▽ ⌕ `agq`	quotient; division; partition
▽ ⌕ `agqe`	Euclidean division; division with remainder
▽ ⌕ `agqe96` `[an]`	equal to quotient
▽ ⌕ `agqe966` `[an]`	with remainder
▽ ⌕ `agqe98` `[an]`	of dividend
▽ ⌕ `agqe983` `[an]`	by divisor
▽ ⌕ `agqe98oss983nr` ⋄	44 / 3
▽ ⌕ `agqs`	quotient structure
▽ ⌕ `agqs98` `[a]`	of
▽ ⌕ `agqs98kt`	topological spaces; topologies
▽ ⌕ `agt`	tensor-like operations
▽ ⌕ `agtp`	tensor product
▽ ⌕ `agtp98` `[a]`	of structure
▽ ⌕ `agtp98mr`	graphs
▽ ⌕ `agu`	lexicographic product
▽ ⌕ `agu98` `[a]`	of structure
▽ ⌕ `agu98mr`	graphs
▽ ⌕ `agw`	exponentiation; power
▽ ⌕ `agw98` `[a]`	of base
▽ ⌕ `agw983` `[a]`	raised to the power exponent
▽ ⌕ `agw98n`	quantities; numbers
▽ ⌕ `agw98nnq983nnr96nnw` ⋄	2³ = 8
▽ ⌕ `agx`	nth root
▽ ⌕ `agx983` `[a]`	-th
▽ ⌕ `agx983nnq`	square
▽ ⌕ `agx983nnr`	cube
▽ ⌕ `agx98nnx983nnq96nnr` ⋄	√9 = 3
▽ ⌕ `agy`	logarithm
▽ ⌕ `agy98` `[a]`	of
▽ ⌕ `agy983` `[a]`	to; base
▽ ⌕ `agy983nnq`	2; binary logarithm
▽ ⌕ `agy983nnqU`	e; natural logarithm
▽ ⌕ `agy983nop`	10; common logarithm
▽ ⌕ `agy98nous983nnq96nnu` ⋄	log₂64 = 6
▽ ⌕ `aiWj`	discrete structures [discrete mathematics; combinatorics] ✍
▽ ⌕ `ai`	statements; propositions [classical logic] ✍
▽ ⌕ `ai9`	truth value
▽ ⌕ `ai9d`	contradictory; paradoxical
▽ ⌕ `ai9f`	false
▽ ⌕ `ai9t`	true
▽ ⌕ `aii`	implication ✍
▽ ⌕ `aii96` `[a]`	is consequence
▽ ⌕ `aii98` `[a]`	of premise ✍
▽ ⌕ `aiq`	equivalence ✍
▽ ⌕ `ais`	subjective propositions [modal logic]
▽ ⌕ `aj`	formal languages; theories
▽ ⌕ `ajo`	recursively enumerated languages; type 0 languages
▽ ⌕ `ajp`	context-sensitive languages; type 1 languages
▽ ⌕ `ajq`	context-free languages; type 2 languages
▽ ⌕ `ajr`	regular languages; type 3 languages
▽ ⌕ `ajt`	formal theories
▽ ⌕ `ak`	spaces; mathematical spaces ✍
▽ ⌕ `akc`	vector spaces
▽ ⌕ `akc7t`	vectors
▽ ⌕ `akc7uc`	subspaces of vector spaces; hyperplanes
▽ ⌕ `akcl`	algebras
▽ ⌕ `ake`	tensor spaces
▽ ⌕ `akf`	affine spaces
▽ ⌕ `akn`	unitary spaces
▽ ⌕ `akt`	topological spaces
▽ ⌕ `akt7t`	elements of topological spaces; points
▽ ⌕ `akt7u`	subspaces of topological spaces
▽ ⌕ `aktd`	discrete topological spaces [discrete topology]
▽ ⌕ `aktm`	metric spaces
▽ ⌕ `aktp`	compact spaces
▽ ⌕ `akts`	separable spaces
▽ ⌕ `aktso`	T₀ spaces; Kolmogorov spaces
▽ ⌕ `aktsp`	T₁ spaces; Fréchet spaces
▽ ⌕ `aktsq`	T₂ spaces; Hausdorff spaces
▽ ⌕ `aktsr`	T₃ spaces; regular spaces
▽ ⌕ `aktss`	T₄ spaces; regular Hausdorff spaces
▽ ⌕ `aktw`	manifolds
▽ ⌕ `aktwd`	differentiable manifolds
▽ ⌕ `aktwds`	smooth manifolds
▽ ⌕ `aktwr`	Riemannian manifolds
▽ ⌕ `al`	algebraic structures [algebra; abstract algebra] ≈ DDC `512` ✍
▽ ⌕ `alb`	general algebraic systems [universal algebra]
▽ ⌕ `algWy`	group-like structures
▽ ⌕ `alg`	non-closed group-like structures; non-total group-like structures
▽ ⌕ `alge`	semigroupoids
▽ ⌕ `algp`	groupoids
▽ ⌕ `ali`	non-associative group-like structures
▽ ⌕ `alim`	magmas
▽ ⌕ `aliq`	quasigroups
▽ ⌕ `aliu`	loops
▽ ⌕ `alm`	non-commutative group-like structures
▽ ⌕ `alme`	semigroups
▽ ⌕ `almi`	inverse semigroups
▽ ⌕ `almm`	monoids
▽ ⌕ `almm7t`	monoid elements
▽ ⌕ `almm7u`	submonoids
▽ ⌕ `alo`	groups [group theory]
▽ ⌕ `alo7t`	group elements
▽ ⌕ `alo7u`	subgroups
▽ ⌕ `alob`	Abelian groups
▽ ⌕ `aloc`	cyclic groups
▽ ⌕ `aloe`	symmetric groups
▽ ⌕ `alog`	alternating groups
▽ ⌕ `aloh`	dihedral groups
▽ ⌕ `alom`	simple groups
▽ ⌕ `aloms`	sporadic groups
▽ ⌕ `alor`	free groups
▽ ⌕ `alos`	solvable groups
▽ ⌕ `alou`	Lie groups ✍
▽ ⌕ `alow`	topological groups ← `ams` families of sets
▽ ⌕ `alr`	ring-like structures
▽ ⌕ `alr7t`	ring elements
▽ ⌕ `alr7u`	subrings
▽ ⌕ `alr7ud`	divisor subsets
▽ ⌕ `alr7ul`	lateral subsets
▽ ⌕ `alre`	semirings
▽ ⌕ `alrj`	non-associative rings [non-associative algebra]
▽ ⌕ `alrn`	non-unitary rings; rngs
▽ ⌕ `alrr`	rings [ring theory; associative algebra]
▽ ⌕ `alrrc`	commutative rings [commutative algebra]
▽ ⌕ `alrre`	Boolean rings
▽ ⌕ `alrrf`	unique factorization domains
▽ ⌕ `alrri`	principal ideal domains
▽ ⌕ `alrrk`	division rings; skew fields
▽ ⌕ `alrrn`	noetherian rings
▽ ⌕ `alrrr`	Artinian rings
▽ ⌕ `alrru`	Lie rings
▽ ⌕ `alrrx`	fields; polynomials [field theory]
▽ ⌕ `alrrxn`	number fields
▽ ⌕ `alrrxt`	cyclotomic fields
▽ ⌕ `alt`	categories [category theory] ← `ac` classes `alg` non-closed group-like structures
▽ ⌕ `alt7u`	category subsets
▽ ⌕ `altao`	objects
▽ ⌕ `altar`	morphisms; arrows
▽ ⌕ `altc`	pre-additive categories
▽ ⌕ `altdWy`	additive categories
▽ ⌕ `alte`	pre-Abelian categories
▽ ⌕ `altl`	Abelian categories
▽ ⌕ `altx`	exact categories
▽ ⌕ `am`	combinatorial structures [combinatorics]
▽ ⌕ `ame`	posets; partially ordered sets [order theory]
▽ ⌕ `ame7t`	poset elements; vertices; nodes
▽ ⌕ `ame7u`	subposets
▽ ⌕ `ame9p`	inverse posets; dual posets; dual operation
▽ ⌕ `ame9r`	linear extension of posets
▽ ⌕ `ame9v`	vertically-indecomposable poset component
▽ ⌕ `ame9x`	poset intervals
▽ ⌕ `amed`	total orders
▽ ⌕ `amei`	series-parallel posets
▽ ⌕ `amek`	graded posets
▽ ⌕ `amer`	reduced posets
▽ ⌕ `amev`	vertically irreducible posets
▽ ⌕ `aml`	lattice-like structures
▽ ⌕ `amlj`	join-semilattices
▽ ⌕ `amlm`	meet-semilattices
▽ ⌕ `amlt`	lattices
▽ ⌕ `amltc`	complete lattices
▽ ⌕ `amltm`	modular lattices
▽ ⌕ `amlts`	distributive lattices
▽ ⌕ `amr`	graph-like structures
▽ ⌕ `amr5Df`	strong product of graphs ← `agp` product
▽ ⌕ `amr5Dg`	zigzag product of graphs ← `agp` product
▽ ⌕ `amr5Dh`	rooted product of graphs ← `agp` product
▽ ⌕ `amr7Dr`	edges; arcs; lines
▽ ⌕ `amr7Dv`	vertices; nodes; points
▽ ⌕ `amr7Dw`	graph bridges
▽ ⌕ `amr7Dx`	connected component of graphs
▽ ⌕ `amr7Dy`	graph clique
▽ ⌕ `amr7u`	subgraphs
▽ ⌕ `amrd`	directed graphs ← `ae` relations
▽ ⌕ `amrdo`	oriented graphs
▽ ⌕ `amrdot`	tournaments
▽ ⌕ `amrn`	undirected graphs
▽ ⌕ `amrns`	simple graphs ← `ae6j` symmetric ✍
▽ ⌕ `amry`	undirected hypergraphs
▽ ⌕ `ams`	families of sets ← `amry` undirected hypergraphs
▽ ⌕ `amse`	Sperner families
▽ ⌕ `amsh`	Helly families
▽ ⌕ `amsm`	matroids
▽ ⌕ `amsm6d`	dual matroids
▽ ⌕ `amsm6s`	independent sets of matroids
▽ ⌕ `amsm7t`	matroid elements
▽ ⌕ `an`	quantities; amounts; numbers ≈ DDC `513` ✍
▽ ⌕ `an6e`	primes
▽ ⌕ `an6g`	even numbers ← `annq` 2
▽ ⌕ `an8`	numerals; decimal digits
▽ ⌕ `an89`	quantifiers
▽ ⌕ `an89b`	negative ← `anb` negative quantities
▽ ⌕ `an89c`	no ← `anc` none
▽ ⌕ `an89d`	single
▽ ⌕ `an89e`	very few; very little
▽ ⌕ `an89f`	few; little
▽ ⌕ `an89i`	middle; average
▽ ⌕ `an89m`	some; a few; several; positive plural
▽ ⌕ `an89q`	quite; enough; fairly; rather
▽ ⌕ `an89u`	many; much
▽ ⌕ `an89v`	very many; many many; very much
▽ ⌕ `an89y`	infinity; ∞
▽ ⌕ `an8e`	-9
▽ ⌕ `an8f`	-8
▽ ⌕ `an8g`	-7
▽ ⌕ `an8h`	-6
▽ ⌕ `an8i`	-5
▽ ⌕ `an8j`	-4
▽ ⌕ `an8k`	-3
▽ ⌕ `an8l`	-2
▽ ⌕ `an8m`	-1
▽ ⌕ `an8n`	-0 ✍
▽ ⌕ `an8o`	0
▽ ⌕ `an8p`	1
▽ ⌕ `an8q`	2
▽ ⌕ `an8r`	3
▽ ⌕ `an8s`	4
▽ ⌕ `an8t`	5
▽ ⌕ `an8u`	6
▽ ⌕ `an8v`	7
▽ ⌕ `an8w`	8
▽ ⌕ `an8x`	9
▽ ⌕ `an9i`	integer [arithmetic; number theory]
▽ ⌕ `an9k`	exponential rational; Q
▽ ⌕ `an9r`	real; R; continuum
▽ ⌕ `an9t`	imaginary
▽ ⌕ `an9u`	complex
▽ ⌕ `an9w`	transcendent
▽ ⌕ `an9x`	transfinite
▽ ⌕ `anb`	negative quantities
▽ ⌕ `anbd`	negative tens of billions or more; -10^>9
▽ ⌕ `anbdx` `[an8]`	negative hundreds of billions; -10¹¹
▽ ⌕ `anbdy` `[an8]`	negative tens of billions; -10¹⁰
▽ ⌕ `anbe` `[an8]`	negative billions; -10⁹
▽ ⌕ `anbf` `[an8]`	negative hundreds of millions; -10⁸
▽ ⌕ `anbg` `[an8]`	negative tens of millions; -10⁷
▽ ⌕ `anbh` `[an8]`	negative millions; -10⁶
▽ ⌕ `anbi` `[an8]`	negative hundreds of thousands; -10⁵
▽ ⌕ `anbj` `[an8]`	negative tens of thousands; -10⁴
▽ ⌕ `anbk` `[an8]`	negative thousands; -10³
▽ ⌕ `anbl` `[an8]`	negative hundreds; -10²
▽ ⌕ `anbm` `[an8]`	negative tens; -10¹
▽ ⌕ `anbmj` ⋄	-4 tens
▽ ⌕ `anbmjl` ⋄	-42
▽ ⌕ `anbn` `[an8]`	negative units; -10⁰
▽ ⌕ `anbne`	-9
▽ ⌕ `anbnf`	-8
▽ ⌕ `anbng`	-7
▽ ⌕ `anbnh`	-6
▽ ⌕ `anbni`	-5
▽ ⌕ `anbnj`	-4
▽ ⌕ `anbnjl` ⋄	-4.2
▽ ⌕ `anbnk`	-3
▽ ⌕ `anbnl`	-2
▽ ⌕ `anbnm`	-1; minus one
▽ ⌕ `anbnn`	-0
▽ ⌕ `anc`	none; no; zero
▽ ⌕ `andWy`	positive quantities
▽ ⌕ `and`	less than billionths; 10^-(>9)
▽ ⌕ `andw` `[an8]`	trillionths; pico-; p-; 10^-12
▽ ⌕ `andx` `[an8]`	10^-11
▽ ⌕ `andy` `[an8]`	10^-10
▽ ⌕ `ane` `[an8]`	billionths; nano-; n-; 10^-9
▽ ⌕ `anf` `[an8]`	10^-8
▽ ⌕ `ang` `[an8]`	10^-7
▽ ⌕ `anh` `[an8]`	millionths; micro-; μ-; 10^-6; 0.00000
▽ ⌕ `ani` `[an8]`	10^-5; 0.0000
▽ ⌕ `anj` `[an8]`	10^-4; 0.000
▽ ⌕ `ank` `[an8]`	thousandths; milli-; m-; 10^-3; 0.00
▽ ⌕ `anl` `[an8]`	hundredths; centi-; c-; 10^-2; 0.0
▽ ⌕ `anm` `[an8]`	tenths; deci-; d-; 10^-1; 0.
▽ ⌕ `anmp`	0.1
▽ ⌕ `anmq`	0.2
▽ ⌕ `anmr`	0.3
▽ ⌕ `anms`	0.4
▽ ⌕ `anmt`	0.5
▽ ⌕ `anmu`	0.6
▽ ⌕ `anmv`	0.7
▽ ⌕ `anmw`	0.8
▽ ⌕ `anmx`	0.9
▽ ⌕ `ann` `[an8]`	units; 10⁰
▽ ⌕ `anno`	0; no unit
▽ ⌕ `annp`	1; one; a; single
▽ ⌕ `annq`	2; two; a pair; a couple
▽ ⌕ `annqU`	e; base of natural logarithm; 2.71828...
▽ ⌕ `annr`	3; three
▽ ⌕ `annrU`	π; pi; 3.14...
▽ ⌕ `anns`	4; four
▽ ⌕ `annt`	5; five
▽ ⌕ `annu`	6; six
▽ ⌕ `annv`	7; seven
▽ ⌕ `annw`	8; eight
▽ ⌕ `annx`	9; nine
▽ ⌕ `ano`	tens; deca-; da-; 10¹
▽ ⌕ `anop`	1 ten
▽ ⌕ `anopo`	10; ten
▽ ⌕ `anopp`	11; eleven
▽ ⌕ `anopq`	12; twelve
▽ ⌕ `anopr`	13; thirteen
▽ ⌕ `anops`	14; fourteen
▽ ⌕ `anopt`	15; fifteen
▽ ⌕ `anopu`	16; sixteen
▽ ⌕ `anopv`	17; seventeen
▽ ⌕ `anopw`	18; eighteen
▽ ⌕ `anopx`	19; nineteen
▽ ⌕ `anoq`	2 tens
▽ ⌕ `anoqo`	20; twenty
▽ ⌕ `anoqp`	21
▽ ⌕ `anoqq`	22
▽ ⌕ `anoqr`	23
▽ ⌕ `anoqs`	24
▽ ⌕ `anoqt`	25
▽ ⌕ `anoqu`	26
▽ ⌕ `anoqv`	27
▽ ⌕ `anoqw`	28
▽ ⌕ `anoqx`	29
▽ ⌕ `anor`	3 tens
▽ ⌕ `anoro`	30; thirty
▽ ⌕ `anorp`	31
▽ ⌕ `anorq`	32
▽ ⌕ `anorr`	33
▽ ⌕ `anors`	34
▽ ⌕ `anort`	35
▽ ⌕ `anoru`	36
▽ ⌕ `anorv`	37
▽ ⌕ `anorw`	38
▽ ⌕ `anorx`	39
▽ ⌕ `anos`	4 tens
▽ ⌕ `anoso`	40
▽ ⌕ `anosp`	41
▽ ⌕ `anosq`	42
▽ ⌕ `anosr`	43
▽ ⌕ `anoss`	44
▽ ⌕ `anost`	45
▽ ⌕ `anosu`	46
▽ ⌕ `anosv`	47
▽ ⌕ `anosw`	48
▽ ⌕ `anosx`	49
▽ ⌕ `anot`	5 tens
▽ ⌕ `anoto`	50
▽ ⌕ `anotp`	51
▽ ⌕ `anotq`	52
▽ ⌕ `anotr`	53
▽ ⌕ `anots`	54
▽ ⌕ `anott`	55
▽ ⌕ `anotu`	56
▽ ⌕ `anotv`	57
▽ ⌕ `anotw`	58
▽ ⌕ `anotx`	59
▽ ⌕ `anou`	6 tens
▽ ⌕ `anouo`	60
▽ ⌕ `anoup`	61
▽ ⌕ `anouq`	62
▽ ⌕ `anour`	63
▽ ⌕ `anous`	64
▽ ⌕ `anout`	65
▽ ⌕ `anouu`	66
▽ ⌕ `anouv`	67
▽ ⌕ `anouw`	68
▽ ⌕ `anoux`	69
▽ ⌕ `anov`	7 tens
▽ ⌕ `anovo`	70
▽ ⌕ `anovp`	71
▽ ⌕ `anovq`	72
▽ ⌕ `anovr`	73
▽ ⌕ `anovs`	74
▽ ⌕ `anovt`	75
▽ ⌕ `anovu`	76
▽ ⌕ `anovv`	77
▽ ⌕ `anovw`	78
▽ ⌕ `anovx`	79
▽ ⌕ `anow`	8 tens
▽ ⌕ `anowo`	80
▽ ⌕ `anowp`	81
▽ ⌕ `anowq`	82
▽ ⌕ `anowr`	83
▽ ⌕ `anows`	84
▽ ⌕ `anowt`	85
▽ ⌕ `anowu`	86
▽ ⌕ `anowv`	87
▽ ⌕ `anoww`	88
▽ ⌕ `anowx`	89
▽ ⌕ `anox`	9 tens
▽ ⌕ `anoxo`	90
▽ ⌕ `anoxp`	91
▽ ⌕ `anoxq`	92
▽ ⌕ `anoxr`	93
▽ ⌕ `anoxs`	94
▽ ⌕ `anoxt`	95
▽ ⌕ `anoxu`	96
▽ ⌕ `anoxv`	97
▽ ⌕ `anoxw`	98
▽ ⌕ `anoxx`	99
▽ ⌕ `anp`	hundreds; hecto-; h-; 10²
▽ ⌕ `anpp`	1 hundred
▽ ⌕ `anppoo`	100
▽ ⌕ `anppop`	101
▽ ⌕ `anppoq`	102
▽ ⌕ `anppor`	103
▽ ⌕ `anppos`	104
▽ ⌕ `anppot`	105
▽ ⌕ `anppou`	106
▽ ⌕ `anppov`	107
▽ ⌕ `anppow`	108
▽ ⌕ `anppox`	109
▽ ⌕ `anpppo`	110
▽ ⌕ `anpppp`	111
▽ ⌕ `anpppq`	112
▽ ⌕ `anpppr`	113
▽ ⌕ `anppps`	114
▽ ⌕ `anpppt`	115
▽ ⌕ `anpppu`	116
▽ ⌕ `anpppv`	117
▽ ⌕ `anpppw`	118
▽ ⌕ `anpppx`	119
▽ ⌕ `anppq` ⋄	1 hundred and 2 tens
▽ ⌕ `anppqo`	120; one hundred twenty
▽ ⌕ `anppqp`	121
▽ ⌕ `anppqq`	122
▽ ⌕ `anppqr`	123
▽ ⌕ `anppqs`	124
▽ ⌕ `anppqt`	125
▽ ⌕ `anppqu`	126
▽ ⌕ `anppqv`	127
▽ ⌕ `anppqw`	128
▽ ⌕ `anppqx`	129
▽ ⌕ `anppro`	130
▽ ⌕ `anpprp`	131
▽ ⌕ `anpprq`	132
▽ ⌕ `anpprr`	133
▽ ⌕ `anpprs`	134
▽ ⌕ `anpprt`	135
▽ ⌕ `anppru`	136
▽ ⌕ `anpprv`	137
▽ ⌕ `anpprw`	138
▽ ⌕ `anpprx`	139
▽ ⌕ `anppso`	140
▽ ⌕ `anppsp`	141
▽ ⌕ `anppsq`	142
▽ ⌕ `anppsr`	143
▽ ⌕ `anppss`	144
▽ ⌕ `anppst`	145
▽ ⌕ `anppsu`	146
▽ ⌕ `anppsv`	147
▽ ⌕ `anppsw`	148
▽ ⌕ `anppsx`	149
▽ ⌕ `anppto`	150
▽ ⌕ `anpptp`	151
▽ ⌕ `anpptq`	152
▽ ⌕ `anpptr`	153
▽ ⌕ `anppts`	154
▽ ⌕ `anpptt`	155
▽ ⌕ `anpptu`	156
▽ ⌕ `anpptv`	157
▽ ⌕ `anpptw`	158
▽ ⌕ `anpptx`	159
▽ ⌕ `anppuo`	160
▽ ⌕ `anppup`	161
▽ ⌕ `anppuq`	162
▽ ⌕ `anppur`	163
▽ ⌕ `anppus`	164
▽ ⌕ `anpput`	165
▽ ⌕ `anppuu`	166
▽ ⌕ `anppuv`	167
▽ ⌕ `anppuw`	168
▽ ⌕ `anppux`	169
▽ ⌕ `anppvo`	170
▽ ⌕ `anppvp`	171
▽ ⌕ `anppvq`	172
▽ ⌕ `anppvr`	173
▽ ⌕ `anppvs`	174
▽ ⌕ `anppvt`	175
▽ ⌕ `anppvu`	176
▽ ⌕ `anppvv`	177
▽ ⌕ `anppvw`	178
▽ ⌕ `anppvx`	179
▽ ⌕ `anppwo`	180
▽ ⌕ `anppwp`	181
▽ ⌕ `anppwq`	182
▽ ⌕ `anppwr`	183
▽ ⌕ `anppws`	184
▽ ⌕ `anppwt`	185
▽ ⌕ `anppwu`	186
▽ ⌕ `anppwv`	187
▽ ⌕ `anppww`	188
▽ ⌕ `anppwx`	189
▽ ⌕ `anppxo`	190
▽ ⌕ `anppxp`	191
▽ ⌕ `anppxq`	192
▽ ⌕ `anppxr`	193
▽ ⌕ `anppxs`	194
▽ ⌕ `anppxt`	195
▽ ⌕ `anppxu`	196
▽ ⌕ `anppxv`	197
▽ ⌕ `anppxw`	198
▽ ⌕ `anppxx`	199
▽ ⌕ `anpq`	2 hundreds
▽ ⌕ `anpqo`	2 hundreds and 0 tens
▽ ⌕ `anpqoo`	200
▽ ⌕ `anpqooo` ⋄	200.0
▽ ⌕ `anpqos` ⋄	204
▽ ⌕ `anpqost` ⋄	204.5
▽ ⌕ `anpr`	3 hundreds
▽ ⌕ `anps`	4 hundreds
▽ ⌕ `anpt`	5 hundreds
▽ ⌕ `anpu`	6 hundreds
▽ ⌕ `anpv`	7 hundreds
▽ ⌕ `anpw`	8 hundreds
▽ ⌕ `anpx`	9 hundreds
▽ ⌕ `anq`	thousands; kilo-; K-; 10³
▽ ⌕ `anqp`	1 thousand
▽ ⌕ `anqq`	2 thousands
▽ ⌕ `anqr`	3 thousands
▽ ⌕ `anqs`	4 thousands
▽ ⌕ `anqt`	5 thousands
▽ ⌕ `anqu`	6 thousands
▽ ⌕ `anqv`	7 thousands
▽ ⌕ `anqw`	8 thousands
▽ ⌕ `anqx`	9 thousands
▽ ⌕ `anr`	tens of thousands; myria-; 10⁴
▽ ⌕ `ans`	hundreds of thousands; 10⁵
▽ ⌕ `ant`	millions; mega-; M-; 10⁶
▽ ⌕ `antp`	1 million
▽ ⌕ `antq`	2 millions
▽ ⌕ `antr`	3 millions
▽ ⌕ `ants`	4 millions
▽ ⌕ `antt`	5 millions
▽ ⌕ `antu`	6 millions
▽ ⌕ `antv`	7 millions
▽ ⌕ `antw`	8 millions
▽ ⌕ `antx`	9 millions
▽ ⌕ `anu`	tens of millions; 10⁷
▽ ⌕ `anv`	hundreds of millions; 10⁸
▽ ⌕ `anw`	billions; milliards; giga-; G-; 10⁹
▽ ⌕ `anwp`	1 billion
▽ ⌕ `anwq`	2 billions
▽ ⌕ `anwr`	3 billions
▽ ⌕ `anws`	4 billions
▽ ⌕ `anwt`	5 billions
▽ ⌕ `anwu`	6 billions
▽ ⌕ `anwv`	7 billions
▽ ⌕ `anww`	8 billions
▽ ⌕ `anwx`	9 billions
▽ ⌕ `anx`	more than billions; 10^>9
▽ ⌕ `anyzb`	hundreds of billions; 10¹¹
▽ ⌕ `anyzc`	trillions; tera-; T-; 10¹²
▽ ⌕ `anyzd`	tens of trillions; 10¹³
▽ ⌕ `anyze`	hundreds of trillions; 10¹⁴
▽ ⌕ `anyzf`	quadrillions; peta-; P-; 10¹⁵
▽ ⌕ `anyzg`	tens of quadrillions; 10¹⁶
▽ ⌕ `anyzh`	hundreds of quadrillions; 10¹⁷
▽ ⌕ `anyzi`	quintillions; exa-; E-; 10¹⁸
▽ ⌕ `anyzj`	tens of quintillions; 10¹⁹
▽ ⌕ `anyzk`	hundreds of quintillions; 10²⁰
▽ ⌕ `anyzl`	sextillions; zetta-; Z-; 10²¹
▽ ⌕ `anyzm`	tens of sextillions; 10²²
▽ ⌕ `anyzn`	hundreds of sextillions; 10²³
▽ ⌕ `anyzo`	septillions; yotta; Y-; 10²⁴
▽ ⌕ `anyzp`	tens of septillions; 10²⁵
▽ ⌕ `anyzq`	hundreds of septillions; 10²⁶
▽ ⌕ `anyzr`	octillions; ronna-; R-; 10²⁷
▽ ⌕ `anyzs`	tens of octillions; 10²⁸
▽ ⌕ `anyzt`	hundreds of octillions; 10²⁹
▽ ⌕ `anyzu`	nonillions; quetta-; Q-; 10³⁰
▽ ⌕ `anyzv`	tens of nonillions; 10³¹
▽ ⌕ `anyzw`	hundreds of nonillions; 10³²
▽ ⌕ `anyzx`	decillions; 10³³
▽ ⌕ `anyzy`	tens of decillions; 10³⁴
▽ ⌕ `anyzza`	hundreds of decillions; 10³⁵
▽ ⌕ `anyzzb`	undecillions; 10³⁶
▽ ⌕ `aq`	functions; equations [calculus; analysis] ≈ DDC `515` ✍
▽ ⌕ `aq96` `[an]`	having values; range output
▽ ⌕ `aq98` `[an]`	at x =; domain input
▽ ⌕ `aqb`	constants ✍
▽ ⌕ `aqc`	real functions [real analysis]
▽ ⌕ `aqd`	integrals [measure; integration]
▽ ⌕ `aqe`	functions of a complex variable
▽ ⌕ `aqf`	potential [potential theory]
▽ ⌕ `aqg`	several complex variables; analytic spaces
▽ ⌕ `aqh`	special functions
▽ ⌕ `aqi`	ordinary differential equations; ODEs
▽ ⌕ `aqj`	partial differential equations; PDEs
▽ ⌕ `aqk`	dynamical systems [ergodic theory] ← `cp` processes
▽ ⌕ `aql`	difference equations; functional equations
▽ ⌕ `aqm`	sequences; series; summability
▽ ⌕ `aqn`	approximations; expansions
▽ ⌕ `aqo`	sinusoidal basis functions [Fourier analysis]
▽ ⌕ `aqo9t`	Fourier transform
▽ ⌕ `aqp`	basic waves [abstract harmonic analysis]
▽ ⌕ `aqq`	integral transforms [operational calculus]
▽ ⌕ `aqr`	integral equations
▽ ⌕ `aqs`	spaces of functions [functional analysis]
▽ ⌕ `aqt`	operators [operator theory]
▽ ⌕ `aqv`	variations [calculus of variations; optimal control]
▽ ⌕ `at`	algorithms [numerical analysis] ≈ DDC `518`
▽ ⌕ `at98` `[aq]`	by equation
▽ ⌕ `at98i`	ordinal differential equations
▽ ⌕ `au`	probabilities [probability theory; statistics] ≈ DDC `519`
▽ ⌕ `au88` `[an]`	among sample size; n
▽ ⌕ `au96` `[an8]`	value 0.
▽ ⌕ `au96t` ⋄	0.5; 50%
▽ ⌕ `au98` `[a]`	of event
▽ ⌕ `aw`	systems; wholes; networks [general systems theory; cybernetics] ≈ DDC `003`
▽ ⌕ `aw2`	in environment
▽ ⌕ `aw4`	disorders
▽ ⌕ `aw5`	system dynamics
▽ ⌕ `aw5e`	passive reaction
▽ ⌕ `aw5i`	active action
▽ ⌕ `aw5n`	change in attitude
▽ ⌕ `aw6`	mechanicity
▽ ⌕ `aw6c`	reductionistic; mechanical
▽ ⌕ `aw6r`	emergent
▽ ⌕ `aw6y`	holistic
▽ ⌕ `aw7`	organs; differentiated parts; sublevels ✍
▽ ⌕ `aw79`	constituents; interchangeable parts
▽ ⌕ `aw7i`	isolated organs; disintegrative levels
▽ ⌕ `aw7l`	links; ties; bonds ✍
▽ ⌕ `aw9`	order states
▽ ⌕ `aw9d`	order
▽ ⌕ `aw9h`	chaos
▽ ⌕ `aw9m`	complexity
▽ ⌕ `aw9o`	organization
▽ ⌕ `awg`	aggregates ✍
▽ ⌕ `awi`	integrates ✍
▽ ⌕ `awi1` `[519]`	integration stages
▽ ⌕ `awi1e`	integrands
▽ ⌕ `awi1v`	disintegrands
▽ ⌕ `awi1x`	remains
▽ ⌕ `awl`	levels ✍
▽ ⌕ `awl38` `[a]`	emerging from; originated by; produced after; overformed on; depending on lower level [dynamic ontology; process ontology]
▽ ⌕ `awl5m`	emergence
▽ ⌕ `awl6`	having emergent property
▽ ⌕ `awll`	layers; overformed levels; integrative levels
▽ ⌕ `awls`	strata; overbuilt levels ✍
▽ ⌕ `qo{acqua}` ⋄	the word acqua
Connected classes:
`0` `[A]`	as for; seen from; in light of; modelled in perspective; aspect; bias; viewpoint; model; relativity; interpretation; thirdness; phase relationship; dimension γ ← `ae`
`008` `[an]`	as in KB document size
`068` `[an89]`	theory applicability
`086` `[an89]`	occurring
`088` `[an]`	probability; likelihood ← `au`
`11` `[an]`	at; ranked rank; ordinal number, place in classification
`161` `[an]`	each days; periodicity
`20` `[A]`	in; within situation; condition; context ← `ae`
`21` `[an]`	in position; rank; spatial sequence
`248` `[an89]`	centrality
`286` `[an8]`	at altitude Km; orthogonal relative position ← `j99`
`5` `[X]`	transformation; change; process; mechanism; dynamics ← `ag cp`
`519`	development; evolution; history ← `ag`
`54` `[an89]`	dynamicity
`545` `[an89]`	dynamicity change
`546` `[an89]`	stability
`547` `[an89]`	standard deviation
`548` `[an]`	dynamicity measure
`566` `[an]`	tending towards; regulating to equilibrium value; homeostasis; health ← `cpoh`
`619` `[an]`	age
`668` `[an89]`	quality
`74` `[an89]`	integration; consistency
`748` `[an89]`	continuity
`77` `[X]`	element; module; discrete part ← `aw`
`78` `[an89]`	complexity; structure; degree of organization
`785` `[an89]`	structure change
`81` `[an89]`	span measure; sequentual extent; duration; average life
`82` `[an89]`	size; magnitude; extent
`84` `[ac9]`	intensionality
`85` `[an89]`	getting changed quantity
`86` `[an89]`	amounting to quantity; amount; intensity; pattern; degree; extent; quantifier
`87` `[an89]`	fraction; proportion
`878` `[ann]`	numerical fraction
`88` `[an]`	number; numerical quantity; cardinality
`98` `[X]`	of; qualified by; defined by; relative to amount; consistence; relation; kind; differentia ← `ae8c`
`UY` `[aWz]`	individuals initial letters of family name
`a22` `[a]`	in neighbourhood
`a58` `[ag]`	through transformation; operation; function; map; morphism
`a77` `[a]`	containing; &ni; member; individual
`a78` `[a]`	including; ⊃ subset
`a7uns`	bases ← `akc`
`ae23` `[a]`	from domain
`ae26` `[a]`	to range; image
`ae28` `[a]`	in field
`ae33` `[a]`	from set of departure
`ae36` `[a]`	to codomain; set of destination
`ae6q`	equivalent ← `ae6h ae6j ae6l`
`ae8`	arity; adicity; dimension; number of arguments; places ← `anai`
`ae98` `[a]`	of argument; term
`aeb`	identity ← `ae6q`
`aeb98` `[a]`	of term
`aem97` `[a]`	of instance
`aem98` `[a]`	to class
`aep97` `[a]`	of part
`aep98` `[a]`	in whole
`aes97` `[a]`	of species
`aes98` `[a]`	in genus
`af97` `[a]`	about object
`af98` `[a]`	of class; feature
`ag6` `[ag6]`	operation property
`ag96` `[a]`	equal to result
`ag98` `[a]`	of operand
`agh98` `[a]`	of structure
`aghm`	isomorphisms; bijective morphisms ← `aghe aghi`
`aghu`	automorphisms ← `aghm aghn`
`agm96` `[a]`	equal to sum
`agm98` `[a]`	of term; addend; summand
`agn96` `[a]`	equal to difference
`agn98` `[a]`	of minuend
`agn983` `[a]`	minus subtrahend
`agom98` `[a]`	of structure
`agop98` `[a]`	of structure
`agp98` `[a]`	of factor
`agpc98` `[a]`	of structure
`agqe96` `[an]`	equal to quotient
`agqe966` `[an]`	with remainder
`agqe98` `[an]`	of dividend
`agqe983` `[an]`	by divisor
`agqs98` `[a]`	of
`agtp98` `[a]`	of structure
`agu98` `[a]`	of structure
`agw98` `[a]`	of base
`agw983` `[a]`	raised to the power exponent
`agx983` `[a]`	-th
`agy98` `[a]`	of
`agy983` `[a]`	to; base
`aii96` `[a]`	is consequence
`aii98` `[a]`	of premise
`alow`	topological groups ← `ams`
`alt`	categories [category theory] ← `ac alg`
`amr5Df`	strong product of graphs ← `agp`
`amr5Dg`	zigzag product of graphs ← `agp`
`amr5Dh`	rooted product of graphs ← `agp`
`amrd`	directed graphs ← `ae`
`amrns`	simple graphs ← `ae6j`
`ams`	families of sets ← `amry`
`an6g`	even numbers ← `annq`
`an89b`	negative ← `anb`
`an89c`	no ← `anc`
`anbdx` `[an8]`	negative hundreds of billions; -10<sup>11</sup>
`anbdy` `[an8]`	negative tens of billions; -10<sup>10</sup>
`anbe` `[an8]`	negative billions; -10<sup>9</sup>
`anbf` `[an8]`	negative hundreds of millions; -10<sup>8</sup>
`anbg` `[an8]`	negative tens of millions; -10<sup>7</sup>
`anbh` `[an8]`	negative millions; -10<sup>6</sup>
`anbi` `[an8]`	negative hundreds of thousands; -10<sup>5</sup>
`anbj` `[an8]`	negative tens of thousands; -10<sup>4</sup>
`anbk` `[an8]`	negative thousands; -10<sup>3</sup>
`anbl` `[an8]`	negative hundreds; -10<sup>2</sup>
`anbm` `[an8]`	negative tens; -10<sup>1</sup>
`anbn` `[an8]`	negative units; -10<sup>0</sup>
`andw` `[an8]`	trillionths; pico-; p-; 10<sup>-12</sup>
`andx` `[an8]`	10<sup>-11</sup>
`andy` `[an8]`	10<sup>-10</sup>
`ane` `[an8]`	billionths; nano-; n-; 10<sup>-9</sup>
`anf` `[an8]`	10<sup>-8</sup>
`ang` `[an8]`	10<sup>-7</sup>
`anh` `[an8]`	millionths; micro-; μ-; 10<sup>-6</sup>; 0.00000
`ani` `[an8]`	10<sup>-5</sup>; 0.0000
`anj` `[an8]`	10<sup>-4</sup>; 0.000
`ank` `[an8]`	thousandths; milli-; m-; 10<sup>-3</sup>; 0.00
`anl` `[an8]`	hundredths; centi-; c-; 10<sup>-2</sup>; 0.0
`anm` `[an8]`	tenths; deci-; d-; 10<sup>-1</sup>; 0.
`ann` `[an8]`	units; 10<sup>0</sup>
`aq96` `[an]`	having values; range output
`aq98` `[an]`	at <i>x</i> =; domain input
`at98` `[aq]`	by equation
`au88` `[an]`	among sample size; <i>n</i>
`au96` `[an8]`	value 0.
`au98` `[a]`	of event
`awl38` `[a]`	emerging from; originated by; produced after; overformed on; depending on lower level [dynamic ontology; process ontology]
`bbX`	dimensionality ← `an`
`c`	spacetime; space-time; dimensions; events; pacha [special relativity] ← `d3g alo`
`cb81` `[an]`	lasting s duration
`cbX` `[an]`	time years
`ccX`	dimensions ← `ann`
`ccb82` `[an]`	long m length
`ccc82` `[an]`	large m² area
`cccX` `[an]`	number of sides; edges
`cccb98` `[aq]`	with equation [differential geometry; differential topology]
`cccs` `[an]`	polygons with more than 17 edges
`ccd82` `[an]`	amounting to m³; big/small size; volume
`ccd827` `[an]`	wide m width
`ccd8277` `[an]`	high m height
`ccd8278` `[an]`	deep m depth
`cpe`	states; properties ← `ae8c`
`d58` `[an]`	brightness; intensity; amplitude
`d81` `[an]`	lasting s average lifetime
`d858` `[an]`	speed m/s
`d96` `[an8]`	with spin
`d969` `[an]`	with isospin; isotopic spin; isobaric spin
`d98` `[an8]`	with charge
`e65` `[an8]`	with electronegativity in Pauling scale ← `d98`
`e67` `[an]`	conducing S/m electrical conductivity ; σ
`e83` `[an]`	atomic mass
`e836` `[an]`	weighing standard atomic weight; relative atomic mass; A<sub>r</sub>
`e837` `[an]`	dense g/cm<sup>3</sup> density
`e838` `[an]`	atomic number; Z ← `dvt`
`e85` `[an]`	with A; ampere electric current; I ← `d6l`
`e98` `[an8]`	charge; ionization; ion ← `e65`
`f48` `[an]`	needing kJ/mol potential barrier; energy barrier; activation energy <i>E</i><sub>a</sub>
`f52` `[an]`	reactivity
`f526` `[an]`	solubility ← `fU`
`f55` `[an]`	boiling at K boiling point ← `gg gl`
`f556` `[an]`	melting at K melting point ← `gl gs`
`f57` `[an]`	rate of reaction
`f58` `[an]`	J; joule enthalpy change; ΔH; heat of reaction
`f68` `[an]`	ph
`f83` `[an]`	weighing molecular weight
`f837` `[an]`	dense g/cm<sup>3</sup> density
`f86` `[an89]`	quantity
`f88` `[an]`	mmol
`f98` `[an8]`	ionization
`fc78` `[ann]`	chemical characteristic
`g18` `[an]`	at time t
`g28` `[an]`	at spatial coordinate x
`g287` `[an]`	at spatial coordinate z
`g288` `[an]`	at spatial coordinate y
`g382` `[an]`	at Pa; pascal pressure; P
`g383` `[an]`	subjected to N; newtons force ← `d93`
`g385` `[an]`	performing J; joule work
`g5258` `[an]`	accelerating at m/s<sup>2</sup> acceleration
`g528` `[an]`	velocity m/s ← `g7825`
`g549` `[an89]`	stability
`g58` `[an]`	of dB; decibels intensity
`g5nX` `[an]`	frequency; pitch Hz
`g63` `[ann]`	of hardness in Mohs scale
`g64` `[an]`	entropy
`g66` `[an89]`	temperature
`g665` `[an89]`	temperature change
`g668` `[an]`	temperature K
`g78` `[an89]`	complexity degree
`g818` `[an]`	duration s
`g825` `[an89]`	growth rate
`g827` `[an89]`	length
`g8277` `[an89]`	height
`g8278` `[an]`	length m
`g8279` `[an89]`	width
`g828` `[an]`	volume m<sup>3</sup>
`g829` `[an89]`	area
`g83` `[an89]`	mass; weight
`g837` `[an89]`	density; ρ
`g838` `[an]`	mass Kg
`gt686` `[an89]`	diaphaneity; transparency; pellucidity
`h282` `[an]`	at ly distance from Earth light years
`h52` `[an]`	orbiting in terrestrial days revolution period
`h526` `[an]`	rotating in terrestrial days rotation period
`h585` `[an]`	velocity m/s<sup>2</sup>; <i>v</i>; speed
`h5855` `[an]`	acceleration m/s²; <i>a</i>
`h83` `[an]`	absolute magnitude; M<sub>v</sub>
`h836` `[an]`	apparent magnitude; m; vmag
`h84` `[an]`	color index; B-V index; temperature
`i4X` `[an8]`	Richter magnitude
`i52` `[an]`	radioactivity
`i84` `[an]`	tenacity
`i843` `[an]`	specific gravity
`j1XX`	dates; days ← `an`
`j383` `[an]`	mm/year average precipitations ← `j3i`
`j384` `[an]`	K average temperature ← `g784`
`j395` `[an89]`	climate change ← `g665`
`j82` `[an]`	of Km<sup>2</sup> surface; area
`j83` `[an8]`	at altitude Km a.s.l.; terrain; relief
`j836` `[an8]`	sloping tens degrees
`jsr52` `[an]`	of m<sup>3</sup>/s; cubic meters per second; cumec discharge, rate of volumetric flow, water flow
`m48` `[an89]`	outcome; prognosis; course
`m81` `[an89]`	aged years age
`m827` `[an89]`	length; height
`m83` `[an89]`	weight
`m838` `[an]`	weighing g
`m88` `[an]`	quantity
`mU48` `[an89]`	severity; seriousness; prognosis
`mU488` `[an]`	APACHE scoring system
`mU827` `[ann]`	height meters
`mU838` `[an]`	weighing Kg
`mU84` `[an89]`	humanity
`n88` `[an]`	size
`o81` `[an]`	lasting s; seconds duration
`o848` `[an89]`	redundancy
`o88` `[an]`	of bits information content
`p88` `[an89]`	valence ← `pd`
`q7ss7Cu`	lengths; quantities; chronemes ← `an89`
`q83` `[an89]`	linguistic diversity
`r396` `[ac9]`	energy renewability
`r83` `[an]`	Kg product weight
`r95` `[an89]`	processing stage; refinement
`s83` `[an]`	Kg product weight
`s88` `[an]`	number of items
`s93` `[an89]`	processing stage; refinement
`t88` `[an]`	for $; USD price
`tuk82` `[an]`	high cm height
`tuk83D` `[an]`	long p. number of pages
`u6g`	sincerity; truth ← `ai`
`u73` `[an89]`	wealth class ← `v7`
`u75` `[an89]`	literacy class ← `tw`
`u87` `[an89]`	including fraction
`v38` `[an]`	budgeting $/y budget
`v383` `[an]`	plus $ asset; income; price
`v384` `[an]`	minus $ liability; expenditure; cost
`v77` `[an89]`	internal group
`w357` `[an89]`	by; for amount of participants; contestants
`w358` `[an]`	by; for number of participants; contestants
`wg57` `[an]`	stage
`won`	numerology ← `an`
`x71` `[an]`	sequential part
`x81` `[an89]`	duration
`x818` `[an]`	duration min
`x82` `[an89]`	size
`xm895` `[ann]`	scale type; interval
`xm897` `[ann]`	number of pitch classes
`y5es`	modeling; simulation ← `a`
`y716` `[an]`	issued seriality; periodicity
`y718` `[an]`	edition; version
`y77` `[an]`	section; part; chapter
`y776` `[an]`	volume
`y83` `[an89]`	cultural diversity
`ycg`	philosophical logic ← `a yseb`
`ye`	mathematics; maths ← `a`

specificity
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ILC developing version — ISKO Italia <https://www.iskoi.org/ilc/> : 2006.03.06 - 2026.05.14 -

ILC developing versionExpanded class a

ILC developing version
Expanded class `a`