Integrative Levels Classification

ILC developing version
Expanded class

▽ ⌕ `W`	everything until
▽ ⌕ `Wj`	material nature; psysical nature; inanimated entities
▽ ⌕ `Wo`	nature
▽ ⌕ `Wq`	non-artificial phenomena
▽ ⌕ `-WWİ`	then coordinated class sharing no letter in ordered ser
▽ ⌕ `-W`	spanning to
▽ ⌕ `-WA`	and; together with coordinated class sharing no letter; joint class
▽ ⌕ `-WB`	and coordinated class sharing one letter
▽ ⌕ `-WC`	and coordinated class sharing two letters
▽ ⌕ `-WD`	and coordinated class sharing three letters
▽ ⌕ `-WE`	and coordinated class sharing four letters
▽ ⌕ `-WF`	and coordinated class sharing five letters
▽ ⌕ `-WG`	and coordinated class sharing six letters
▽ ⌕ `-WH`	and coordinated class sharing seven letters
▽ ⌕ `-Wİ`	and coordinated class sharing eight letters
▽ ⌕ `-WJ`	and coordinated class sharing nine letters
▽ ⌕ `-WK`	and coordinated class sharing ten letters
▽ ⌕ `-WT`	then coordinated class in ordered series
▽ ⌕ `-We` ⋄	spanning to -e
▽ ⌕ `-A`	all; the entirety position 0 in chain; universal quantifier ✍
▽ ⌕ `-B`	position 1 in this chain; facet generalizer
▽ ⌕ `-C`	position 2 in this chain; facet generalizer
▽ ⌕ `-D`	position 3 in this chain; facet generalizer
▽ ⌕ `-T`	as in another KOS standard subclasses from another scheme, e.g. ILC3
▽ ⌕ `-U`	those; the typical favoured subclass in the present context
▽ ⌕ `-UA`	those first
▽ ⌕ `-V`	these; present; current demonstrative
▽ ⌕ `-X`	some; any; unspecified indeterminative
▽ ⌕ `-XY`	what; which; x; unknown variables
▽ ⌕ `-Y`	the; actual; real; particular determinative; instance; name; proper noun
▽ ⌕ `-YU`	prescriptive; instructional; imperative
▽ ⌕ `-YX`	are...?; is it true? interrogative
▽ ⌕ `-YZ`	it is these which rheme
▽ ⌕ `-Z`	the mentioned; the following; that abbreviation; internal reference; phoric ✍
▽ ⌕ `-ZZ`	the previously mentioned
▽ ⌕ `0` `[A]`	as for; seen from; in light of; modelled in perspective; aspect; bias; viewpoint; model; relativity; interpretation; thirdness; phase relationship; dimension γ ↞ `ae` relations
▽ ⌕ `0(Y)`	are seen from
▽ ⌕ `00` `[A]`	as attested in; testified; witnessed; recorded; reported in document; carrier; medium; specimen; knowledge item; dimension δ ↞ `y7`
▽ ⌕ `000` `[A]`	as kept in knowledge context; collection theme; dimension ε
▽ ⌕ `0000` `[A]`	as relevant to information need; dimension ζ
▽ ⌕ `00000` `[A]`	as accessed by people; dimension η ↞ `ua`
▽ ⌕ `000000`	as known by cognitive ability
▽ ⌕ `000003` `[t7]`	as accessed by people class
▽ ⌕ `0007` `[sx]`	as collected in document collection
▽ ⌕ `0007ɭ`	libraries
▽ ⌕ `0007mu`	museums
▽ ⌕ `001` `[w1]`	produced in; published in publication time
▽ ⌕ `002` `[uU]`	produced in; published in publication region
▽ ⌕ `003` `[U]`	by author; creator
▽ ⌕ `0032` `[U]`	distributed by distributor
▽ ⌕ `0033` `[U]`	published by publisher
▽ ⌕ `00337` `[U]`	printed by printer; typographer
▽ ⌕ `0035` `[U]`	translated by translator
▽ ⌕ `0036` `[U]`	presented to; Festschrift for honoured author
▽ ⌕ `0037` `[U]`	with contribution by contributing author
▽ ⌕ `0038` `[U]`	edited by editor
▽ ⌕ `003ptuse` ⋄	William Shakespeare
▽ ⌕ `004` `[y]`	commenting on commented resource
▽ ⌕ `0043` `[y]`	building on; developing on; continuing basic resource
▽ ⌕ `0044` `[y]`	criticizing; opposing; against criticized resource
▽ ⌕ `0045` `[y]`	answering answered resource
▽ ⌕ `0046` `[y]`	commenting favourably; propaganda of
▽ ⌕ `0047` `[y]`	summarizing summarized resource
▽ ⌕ `0048` `[y]`	reviewing reviewed resource
▽ ⌕ `005` `[qv]`	in language ✍
▽ ⌕ `0053` `[qv]`	translated from original language
▽ ⌕ `0055` `[qv]`	paraphrased from original language
▽ ⌕ `0056` `[q69]`	style; rhetorical strategy
▽ ⌕ `0058` `[xl]`	in literary form
▽ ⌕ `006` `[t7]`	treated for target; public
▽ ⌕ `0061` `[uw]`	for school level
▽ ⌕ `007` `[yd]`	as in document format
▽ ⌕ `0074` `[s4]`	corrupted by damage
▽ ⌕ `008` `[an]`	as in KB document size
▽ ⌕ `01` `[w1]`	as known in historical period
▽ ⌕ `02` `[uU]`	as known in region
▽ ⌕ `026` `[ty]`	as known in culture; civilization ✍
▽ ⌕ `03` `[y5c]`	studied by general research method ✍
▽ ⌕ `030` `[A]`	exemplified by study case; sample; specimen; example; ofness
▽ ⌕ `031` `[y]`	studied through research stage
▽ ⌕ `032` `[y12]`	studied in research environment
▽ ⌕ `033` `[U]`	studied by researcher
▽ ⌕ `035` `[y5]`	studied through research procedure
▽ ⌕ `037` `[s]`	using research tool
▽ ⌕ `038` `[y]`	studied using source
▽ ⌕ `039`	studied by special method
▽ ⌕ `04` `[A]`	viewing; modeling; simulating; representing; interpreting modeled knowledge
▽ ⌕ `05` `[q9]`	conveying communicative function; act ✍
▽ ⌕ `06` `[ysh9]`	according to general theory; world view; Weltanschauung ✍
▽ ⌕ `060` `[A]`	theorized as rationale ✍
▽ ⌕ `060a` ⋄	rationality
▽ ⌕ `060d` ⋄	inherent nature
▽ ⌕ `060o` ⋄	intuition
▽ ⌕ `060t` ⋄	rule
▽ ⌕ `060u` ⋄	authority
▽ ⌕ `060v` ⋄	negotiation
▽ ⌕ `060w` ⋄	tradition
▽ ⌕ `0630` ⋄	ascribed to theorized agent; explanatory phenomenon ✍
▽ ⌕ `0630an` ⋄	numbers; numerology
▽ ⌕ `0630g` ⋄	matter; materialism
▽ ⌕ `0630j` ⋄	natural phenomena
▽ ⌕ `0630p` ⋄	intentional individuals
▽ ⌕ `0630q` ⋄	meaning; hermeneutics
▽ ⌕ `0630r` ⋄	artifacts
▽ ⌕ `0630v` ⋄	organizations
▽ ⌕ `0630wo` ⋄	spirit; spiritualism
▽ ⌕ `0640` `[A]`	theorized as interacting with interacting phenomenon ✍
▽ ⌕ `065` `[cpo]`	theorized as undergoing path; process ✍
▽ ⌕ `068` `[an89]`	theory applicability ✍
▽ ⌕ `068e`	situation-specific; idiographic
▽ ⌕ `068i`	partly generalizable
▽ ⌕ `068v`	highly generalizable; nomothetic
▽ ⌕ `07` `[ys]`	studied in discipline; field
▽ ⌕ `073` `[t7]`	among discourse community; social domain
▽ ⌕ `076` `[s]`	applied to activity field; sphere; domain; application ✍
▽ ⌕ `0760sj` ⋄	welfare
▽ ⌕ `0760sw` ⋄	education
▽ ⌕ `0760u` ⋄	politics
▽ ⌕ `0760v` ⋄	economy
▽ ⌕ `0760x` ⋄	arts
▽ ⌕ `0760y` ⋄	intellectual activities
▽ ⌕ `08` `[y84]`	veracity; fictionality
▽ ⌕ `080` `[A]`	as looking for quest; mission; objective
▽ ⌕ `081` `[w1]`	as set at time; epoch
▽ ⌕ `082` `[uU]`	as set in region
▽ ⌕ `083` `[U]`	as helped by friend character
▽ ⌕ `084` `[U]`	as opposed by evil force; enemy
▽ ⌕ `085` `[os]`	as narrated in story; plot
▽ ⌕ `086` `[an89]`	occurring
▽ ⌕ `086f`	sometimes; occasional; accidental; syntagmatical
▽ ⌕ `086y`	always; semantical
▽ ⌕ `087` `[U]`	as with character
▽ ⌕ `088` `[an]`	probability; likelihood ↞ `au` probabilities
▽ ⌕ `08f`	fictional
▽ ⌕ `08g`	allegorical
▽ ⌕ `09`	according to special theory
▽ ⌕ `1` `[X]`	at position; sequential position; moment; stage; time
▽ ⌕ `1(Y)`	are at
▽ ⌕ `10` `[A]`	during; at the same time as contemporary phenomena
▽ ⌕ `104` `[A]`	moment of; sequential position of
▽ ⌕ `10V`	present; now
▽ ⌕ `10tywr` ⋄	World War II
▽ ⌕ `11` `[an]`	at; ranked rank; ordinal number, place in classification
▽ ⌕ `11np`	first; #1
▽ ⌕ `11nq`	second; #2
▽ ⌕ `11nr`	third; #3
▽ ⌕ `12` `[w1]`	in moment; period; temporal context
▽ ⌕ `13` `[w1]`	from; since; beginning at; originated at start time
▽ ⌕ `134` `[w1]`	until; ending at end time
▽ ⌕ `14` `[w1]`	before subsequent time
▽ ⌕ `140` `[A]`	before subsequent phenomenon
▽ ⌕ `144` `[w1]`	after preceding time
▽ ⌕ `144V`	in the future
▽ ⌕ `14V`	in the past
▽ ⌕ `15` `[j189]`	at day time
▽ ⌕ `157` `[j179]`	in day part
▽ ⌕ `157m` ⋄	morning
▽ ⌕ `15n` ⋄	noon
▽ ⌕ `16` `[j1]`	in date
▽ ⌕ `165` `[j159]`	on week day
▽ ⌕ `165b` ⋄	Sunday
▽ ⌕ `166` `[j169]`	in lunar phase
▽ ⌕ `167` `[j19]`	in season
▽ ⌕ `17` `[w1]`	in historical time
▽ ⌕ `17pU` ⋄	Middle Ages
▽ ⌕ `17pxux` ⋄	1969
▽ ⌕ `18` `[i1]`	in age; geological era
▽ ⌕ `188` `[cc]`	in absolute time
▽ ⌕ `18ge` ⋄	Pleistocene
▽ ⌕ `19`	at special stage; step; phase; event
▽ ⌕ `2` `[X]`	in situation; condition; context; place
▽ ⌕ `2(Y)`	are in
▽ ⌕ `20` `[A]`	in; within situation; condition; context ↞ `ae` relations
▽ ⌕ `204` `[A]`	hosting; place of; venue of hosted phenomenon; event
▽ ⌕ `20V`	here; in this condition
▽ ⌕ `21` `[an]`	in position; rank; spatial sequence
▽ ⌕ `214` `[uU]`	in front of; before (spatial) place behind
▽ ⌕ `216` `[uU]`	above; upon lower place
▽ ⌕ `218` `[uU]`	on the left of place on the right
▽ ⌕ `21nb`	first
▽ ⌕ `21y`	last
▽ ⌕ `22` `[jU]`	near zone; area
▽ ⌕ `23` `[jU]`	from provenance; origin
▽ ⌕ `234` `[jU]`	towards destination
▽ ⌕ `237` `[j7]`	from cardinal direction
▽ ⌕ `24` `[jU]`	away from; outside far place; elsewhere
▽ ⌕ `248` `[an89]`	centrality
▽ ⌕ `248f` ⋄	peripheral
▽ ⌕ `248u` ⋄	central
▽ ⌕ `25` `[ny]`	in; within environment; niche; context; set; system; milieu; site; seat; venue; atelier; workroom
▽ ⌕ `256` `[j39]`	in regime; climate
▽ ⌕ `26` `[j7]`	towards cardinal point; sector
▽ ⌕ `27` `[uU]`	in region; place
▽ ⌕ `276` `[jU]`	in geographical region; area; basin
▽ ⌕ `28` `[j8]`	at latitude degrees; relative position
▽ ⌕ `286` `[an8]`	at altitude Km; orthogonal relative position ↞ `j99`
▽ ⌕ `288` `[j88]`	at longitude degrees; complementary position
▽ ⌕ `28ju` ⋄	Equator
▽ ⌕ `29`	in special place; region; location
▽ ⌕ `3`	by agent; actor
▽ ⌕ `3(Y)`	are affected by
▽ ⌕ `30` `[A]`	due to; determinated by; explained by cause; aitia; less affected phenomenon
▽ ⌕ `304` `[A]`	producing; making; explaining product; effect
▽ ⌕ `31` `[U]`	evolved from originator
▽ ⌕ `310` `[A]`	evolved from; come from previous stage; origin; background; source; provenance; phylogeny [phylogenetics]
▽ ⌕ `3140` `[A]`	becoming; evolving into
▽ ⌕ `32` `[uU]`	native to; of homeland; motherland
▽ ⌕ `33` `[U]`	made by; produced; created by creator; author; producer
▽ ⌕ `330`	caused by efficient cause; causation
▽ ⌕ `3304` `[A]`	creating; making creation; artifact
▽ ⌕ `34` `[U]`	interacting with; communicating with; reciprocally influencing interagent ✍
▽ ⌕ `340` `[A]`	interacting with other phenomenon
▽ ⌕ `35` `[U]`	played by; steered by operator
▽ ⌕ `357` `[U]`	through collaborator; mediator; influencer
▽ ⌕ `36` `[t7]`	for beneficiary; patient; assistee; addressee
▽ ⌕ `360` `[A]`	towards; for goal; purpose; destination; potential; sake; final cause [teleonomy; teleology] ✍
▽ ⌕ `37` `[X]`	through; by tool; catalyzer
▽ ⌕ `370` `[A]`	through; exposed to; subjected to factor; mean; mediator; external tool
▽ ⌕ `3704` `[A]`	influencing influenced phenomenon
▽ ⌕ `38` `[X]`	resulting from force; pressure
▽ ⌕ `380` `[A]`	because of; entailed by; result of reason; rationale; premise
▽ ⌕ `39`	with; by special tool; instrument; equipment
▽ ⌕ `3X`	something
▽ ⌕ `4` `[X]`	contrasting; versus; facing; limited by opposition; disorder; secondness
▽ ⌕ `4(Y)`	is opposed to
▽ ⌕ `40` `[A]`	opposed to; contrary to; different from; alternative to; complementary to; facing opposed phenomenon; disturbance; secondness
▽ ⌕ `41`	passing through crisis; critical stage
▽ ⌕ `42`	limited by; conditioned by; facing problematic context; pitfall; trap
▽ ⌕ `43`	conflicting with; altered by; tainted by; damaged by; weakened by antagonist; anti-agent; enemy; inhibitor; impactant; negative factor
▽ ⌕ `431`	tainted by taint; inherited limitation
▽ ⌕ `434`	against; contrasting; opposing risk; target; enemy
▽ ⌕ `44`	ending by destruction; suppression; elimination; death
▽ ⌕ `45`	undergoing malfunction; crisis; perturbation; deterioration; alteration course
▽ ⌕ `46`	having symptom
▽ ⌕ `47`	worsened by hindrance; obstruction; obstacle; negative factor; inhibitor; impactant; handicap; snag; hitch; holdback
▽ ⌕ `474`	altered from; disintegrated from; former; ex; changed after; transformed from
▽ ⌕ `48`	constrained by; forced; coerced by restriction; rule
▽ ⌕ `49`	special disorder; problem; fault; abnormality
▽ ⌕ `5` `[X]`	transformation; change; variation; process; mechanism; dynamics
▽ ⌕ `5(Y)`	undergo actual change
▽ ⌕ `50` `[A]`	through transformation; change; external process
▽ ⌕ `504` `[A]`	changing; transforming; acting on affected object
▽ ⌕ `51`	developed through; by history; evolution ↞ `ag` operations ✍
▽ ⌕ `51i`	beginning; start
▽ ⌕ `51k`	first stages
▽ ⌕ `51m`	developing
▽ ⌕ `51n`	young
▽ ⌕ `51p`	apex
▽ ⌕ `51q`	decline
▽ ⌕ `51r`	end
▽ ⌕ `52` `[an89]`	dynamicity
▽ ⌕ `525` `[an89]`	dynamicity change
▽ ⌕ `527` `[an89]`	standard deviation
▽ ⌕ `528` `[an]`	dynamicity measure
▽ ⌕ `529` `[an89]`	stability
▽ ⌕ `529f`	unstable; changeable; variable
▽ ⌕ `529u`	stable
▽ ⌕ `52c`	non dynamic; still
▽ ⌕ `52f`	slow
▽ ⌕ `52m`	dynamic
▽ ⌕ `52u`	quick
▽ ⌕ `53`	undergoing operation; action
▽ ⌕ `55`	process change; innovation
▽ ⌕ `56`	way; behaviour; course; proceeding
▽ ⌕ `562` `[uU]`	towards term; aimed point; situation; promised land
▽ ⌕ `566` `[an]`	tending towards; regulating to equilibrium value; homeostasis; health ↞ `cpoh` homeostasis
▽ ⌕ `568`	according to path; procedure; checklist; schedule; chart
▽ ⌕ `57`	stage
▽ ⌕ `58` `[os]`	through; by activity; mechanism; dynamics ↞ `ag` operations ✍
▽ ⌕ `59`	through special process; internal process
▽ ⌕ `5V`	thus
▽ ⌕ `6` `[X]`	having; being property; state; feature; attribute; form; firstness
▽ ⌕ `6(Y)`	have
▽ ⌕ `60` `[A]`	having; being; featuring external property; state; feature; form; firstness
▽ ⌕ `604` `[A]`	qualifying; characterizing
▽ ⌕ `60a`	logical
▽ ⌕ `60bb`	diachronical
▽ ⌕ `60bc`	spatial
▽ ⌕ `60bcb`	linear
▽ ⌕ `60bcc`	flat
▽ ⌕ `60bccbc`	circular
▽ ⌕ `60bcceU`	squared
▽ ⌕ `60bcd`	tree-dimensional; solid
▽ ⌕ `60bcdU`	cubic
▽ ⌕ `60bcdhfp`	parallelepiped
▽ ⌕ `60bcdy`	spherical
▽ ⌕ `60bp`	dynamical; processual
▽ ⌕ `60bpe`	static
▽ ⌕ `60bpoc`	stochastic
▽ ⌕ `60e`	atomical
▽ ⌕ `60f`	chemical
▽ ⌕ `60g`	material
▽ ⌕ `60gg`	gaseous
▽ ⌕ `60gɭ`	liquid
▽ ⌕ `60gs`	solid
▽ ⌕ `60h`	celestial
▽ ⌕ `60i`	mineral
▽ ⌕ `60j`	geographical
▽ ⌕ `60k`	genetic
▽ ⌕ `60m`	living
▽ ⌕ `60n`	wild; natural
▽ ⌕ `60o`	instinctive; spontaneous; impulsive
▽ ⌕ `60p`	conscious
▽ ⌕ `60q`	verbal; linguistic
▽ ⌕ `60r`	religious; sacred; holy
▽ ⌕ `60s`	social
▽ ⌕ `60t`	official
▽ ⌕ `60u`	economical
▽ ⌕ `60v`	technological
▽ ⌕ `60w`	artificial
▽ ⌕ `60x`	artistic
▽ ⌕ `60y`	intellectual
▽ ⌕ `61`	epoch
▽ ⌕ `615`	developing; aging
▽ ⌕ `619` `[an]`	age
▽ ⌕ `62`	shape
▽ ⌕ `63`	tradition; history
▽ ⌕ `64`	violating; disobeying regulation; norm; requirement; obligation
▽ ⌕ `65` `[an89]`	stability; regularity; continuity
▽ ⌕ `65f` ⋄	unstable
▽ ⌕ `65u` ⋄	stable
▽ ⌕ `66`	agreeing with; conforming to; à la template; standard; reference; pattern; regulation; norm requirement; obligation; restraint
▽ ⌕ `661`	style of epoch
▽ ⌕ `662`	local style
▽ ⌕ `668` `[an89]`	quality
▽ ⌕ `668f`	bad; poor
▽ ⌕ `668u`	good
▽ ⌕ `67` `[aw6]`	mechanicity
▽ ⌕ `67c` ⋄	mechanical
▽ ⌕ `67r` ⋄	emergent
▽ ⌕ `67y` ⋄	holistic
▽ ⌕ `68` `[g8]`	appearance; look; colour
▽ ⌕ `680` `[A]`	equal to; identical to correspondent phenomenon
▽ ⌕ `6804` `[A]`	different from; dissimilar from; unlike different phenomenon
▽ ⌕ `687`	facet; aspect
▽ ⌕ `6880` `[A]`	similar to; like alike phenomenon
▽ ⌕ `68e` ⋄	blue
▽ ⌕ `68r` ⋄	red
▽ ⌕ `69`	special property
▽ ⌕ `6V`	such
▽ ⌕ `7` `[X]`	constituent; part
▽ ⌕ `7(Y)`	have as part
▽ ⌕ `70` `[A]`	with; made of substance; matter; material; material cause; external system as part
▽ ⌕ `704` `[A]`	belonging to; part of whole
▽ ⌕ `71`	span; period; interval
▽ ⌕ `72`	sector; portion ✍
▽ ⌕ `73`	tie; link; bond
▽ ⌕ `74` `[an89]`	integration; consistency
▽ ⌕ `748` `[an89]`	continuity
▽ ⌕ `748c`	discrete
▽ ⌕ `748y`	continuous
▽ ⌕ `74b`	detached parts
▽ ⌕ `74c`	independent parts
▽ ⌕ `74f`	partially autonomous parts; federated; mechanical
▽ ⌕ `74m`	integrated; emergent
▽ ⌕ `74u`	very integrated; holistic
▽ ⌕ `75`	organ; role; internal function
▽ ⌕ `76`	material; stuff; substance
▽ ⌕ `77`	element; subsystem; component ↞ `aw` systems ✍
▽ ⌕ `78` `[an89]`	complexity; structure; degree of organization
▽ ⌕ `785` `[an89]`	structure change
▽ ⌕ `785f`	getting simpler
▽ ⌕ `785u`	getting complex
▽ ⌕ `788`	made of quantity of elements; pieces
▽ ⌕ `78f`	simple
▽ ⌕ `78u`	complex
▽ ⌕ `79`	special part
▽ ⌕ `8` `[X]`	consisting in quantity; intensity; degree; extent
▽ ⌕ `8(Y)`	consist of actual quantity
▽ ⌕ `80` `[A]`	as much as
▽ ⌕ `804` `[A]`	measure of
▽ ⌕ `80qig` ⋄	a bag
▽ ⌕ `80qiɭ` ⋄	a bottle
▽ ⌕ `81` `[an89]`	span measure; sequentual extent; duration; average life
▽ ⌕ `810` `[A]`	as long as equally long phenomena
▽ ⌕ `8110` `[A]`	shorter than longer phenomena
▽ ⌕ `81140` `[A]`	longer than shorter phenomenon
▽ ⌕ `818` `[X]`	lasting standard duration measure
▽ ⌕ `81f`	short
▽ ⌕ `81u`	long
▽ ⌕ `82` `[an89]`	size; magnitude; extent
▽ ⌕ `820` `[A]`	as big as equally big phenomena
▽ ⌕ `820mqri` ⋄	as big as an insect
▽ ⌕ `8210` `[A]`	smaller than greater phenomena
▽ ⌕ `82140` `[A]`	greater than smaller phenomena
▽ ⌕ `825` `[X]`	growth rate
▽ ⌕ `827` `[X]`	length; x axis
▽ ⌕ `8277` `[X]`	height; z axis
▽ ⌕ `8278` `[X]`	width; y axis
▽ ⌕ `828` `[X]`	size measure; volume
▽ ⌕ `829` `[X]`	extent; area
▽ ⌕ `82f`	small
▽ ⌕ `82u`	big
▽ ⌕ `83` `[X]`	consistence; consistency
▽ ⌕ `84` `[ac9]`	intensionality
▽ ⌕ `840` `[X]`	half-
▽ ⌕ `84b`	its opposite; contrary
▽ ⌕ `84c`	not; non-
▽ ⌕ `84g`	quasi
▽ ⌕ `84ɭ`	little
▽ ⌕ `84t`	typically; prototypically
▽ ⌕ `84v`	very
▽ ⌕ `85` `[an89]`	getting changed quantity
▽ ⌕ `85b`	diminishing; decreasing
▽ ⌕ `85m`	growing; rising; augmenting
▽ ⌕ `85v`	multiplicating; exponentially growing
▽ ⌕ `86` `[an89]`	amounting to quantity; amount; intensity; pattern; degree; extent; quantifier
▽ ⌕ `86c`	none
▽ ⌕ `86e`	very few
▽ ⌕ `86f`	few; little
▽ ⌕ `86m`	some plural
▽ ⌕ `86u`	much; many
▽ ⌕ `86v`	very many
▽ ⌕ `86y`	all
▽ ⌕ `87` `[an89]`	fraction; proportion
▽ ⌕ `878` `[ann]`	numerical fraction
▽ ⌕ `878u` ⋄	60%
▽ ⌕ `878uqr` ⋄	62.3%
▽ ⌕ `87e`	a small minority
▽ ⌕ `87f`	a minority
▽ ⌕ `87i`	about half
▽ ⌕ `87m`	some
▽ ⌕ `87u`	most
▽ ⌕ `87v`	a large majority
▽ ⌕ `88` `[an]`	number; numerical quantity; cardinality
▽ ⌕ `880` `[A]`	as many as
▽ ⌕ `8810` `[A]`	less than more numerous phenomenon
▽ ⌕ `88140` `[A]`	more than less numerous phenomenon
▽ ⌕ `88n`	some units; individuals
▽ ⌕ `88np` ⋄	one
▽ ⌕ `88o`	some tens
▽ ⌕ `88ot` ⋄	five tens
▽ ⌕ `88ots` ⋄	54
▽ ⌕ `89`	special measure
▽ ⌕ `9` `[X]`	of; for; qualified by; defined by; relative to quality; specification; relation; kind; differentia
▽ ⌕ `9(Y)`	are of
▽ ⌕ `90` `[A]`	of; for; coping with; dealing with related phenomenon; application; function; sector; subject device
▽ ⌕ `904` `[A]`	qualifying qualified phenomenon
▽ ⌕ `91` `[X]`	of sequential position; moment; time
▽ ⌕ `92` `[X]`	of context; place; range; milieu
▽ ⌕ `93` `[X]`	of origin; author; provenance; descendance
▽ ⌕ `94` `[X]`	anti; against defining opposition; disturb
▽ ⌕ `95` `[X]`	doing qualifying transformation; process; procedure; participle ✍
▽ ⌕ `96` `[X]`	having; for defining property; product ✍
▽ ⌕ `97` `[X]`	with qualifying part ✍
▽ ⌕ `970` `[A]`	of substance; material
▽ ⌕ `974` `[X]`	without; lacking missing part ✍
▽ ⌕ `98` `[X]`	of; for; qualified by; defined by; relative to quality; relation; kind; differentia; function ↞ `ae8c` binary
▽ ⌕ `99` `[X]`	special quality
▽ ⌕ `9V`	of this kind
▽ ⌕ `9X`	of what
▽ ⌕ `AW(Z)`	the deictics; constants; known; preferred classes; shortened notations
▽ ⌕ `A`	reality; being; everything; the world; the universe general class [metaphysics; general philosophy] ≈ DDC `000 110`
▽ ⌕ `Aa`	absolute; apeiron; logos; Tao; brahman; God; noumena; dyamical objects the indifferentiated whole; total symmetry; anything [mystic; theology] ✍
▽ ⌕ `B`	the first ones; a₁
▽ ⌕ `C`	the second ones; a₂
▽ ⌕ `D`	the third ones; a₃
▽ ⌕ `E`	the fourth ones; a₄
▽ ⌕ `F`	the fifth ones; a₅
▽ ⌕ `G`	the sixth ones; a₆
▽ ⌕ `H`	the seventh ones; a₇
▽ ⌕ `İ`	the eighth ones; a₈
▽ ⌕ `J`	the ninth ones; a₉
▽ ⌕ `K`	the tenth ones; a₁₀
▽ ⌕ `L`	the eleventh ones; a₁₁
▽ ⌕ `M`	the twelfth ones; a₁₂
▽ ⌕ `N`	the thirteenth ones; a₁₃
▽ ⌕ `O`	the fourteenth ones; a₁₄
▽ ⌕ `P`	the fifteenth ones; a₁₅
▽ ⌕ `Q`	the sixteenth ones; a₁₆
▽ ⌕ `R`	the seventeenth ones; a₁₇
▽ ⌕ `S`	the eighteenth ones; a₁₈
▽ ⌕ `T`	those; a₀; the current; present; the domain of discourse favoured host class; local deictic; abbreviation in standard schedules followed by standard subclasses
▽ ⌕ `U` `[px91]`	persons by birth time generally typical class
▽ ⌕ `UX`	persons by birth millennium
▽ ⌕ `UXX`	persons by birth century
▽ ⌕ `Um`	persons born in 2nd millennium BCE
▽ ⌕ `Un`	persons born in 1st millennium BCE
▽ ⌕ `Uni`	persons born in 6th century BCE; Gautama Buddha
▽ ⌕ `Unig`	persons born in 579-570 BCE; Pythagoras
▽ ⌕ `Uniim`	persons born in 551 BCE; Confucius
▽ ⌕ `Unik`	persons born in 539-530 BCE; Heraclitus
▽ ⌕ `Unim`	persons born in 519-510 BCE; Parmenides
▽ ⌕ `Unj`	persons born in 5th century BCE
▽ ⌕ `Unjg`	persons born in 470-479 BCE; Socrates; Mozi
▽ ⌕ `Unjɭ`	persons born in 420-429 BCE; Plato
▽ ⌕ `Unk`	persons born in 4th century BCE
▽ ⌕ `Unkfj`	persons born in 384 BCE; Aristotle
▽ ⌕ `Unkih`	persons born in 356 BCE; Alexander III of Macedon the Great
▽ ⌕ `Unkjm`	persons born in 341 BCE; Epicurus
▽ ⌕ `Unɭ`	persons born in 3rd century BCE
▽ ⌕ `Unɭf`	persons born in 289-280 BCE; Archimedes
▽ ⌕ `Unm`	persons born in 2nd century BCE
▽ ⌕ `Unn`	persons born in 1st century BCE
▽ ⌕ `Unngn`	persons born in 70 BCE; Virgil
▽ ⌕ `Unnnj`	persons born in 4 BCE; Jesus Christ
▽ ⌕ `Uo`	persons born in 1st millennium CE
▽ ⌕ `Uoo`	persons born in 1st century
▽ ⌕ `Uooo`	persons born in 1-10 CE; Paul the Apostle; Saul of Tarsus
▽ ⌕ `Uop`	persons born in 2nd century
▽ ⌕ `Uoq`	persons born in 3rd century
▽ ⌕ `Uor`	persons born in 4th century+
▽ ⌕ `Uorts`	persons born in 354 CE; Augustine of Hippo
▽ ⌕ `Uos`	persons born in 5th century
▽ ⌕ `Uosv`	persons born in 470-479 CE; Boethius
▽ ⌕ `Uot`	persons born in 6th century
▽ ⌕ `Uotvo`	persons born in 570; Muhammad
▽ ⌕ `Uou`	persons born in 7th century
▽ ⌕ `Uov`	persons born in 8th century
▽ ⌕ `Uovw`	persons born in 780-789; al-Khwarizmi
▽ ⌕ `Uow`	persons born in 9th century
▽ ⌕ `Uox`	persons born in 10th century
▽ ⌕ `Uoxwo`	persons born in 980; Ibn Sina; Avicenna
▽ ⌕ `Up`	persons born in 2nd millennium CE
▽ ⌕ `Upo`	persons born in 11th century
▽ ⌕ `Uposw`	persons born in 1048; Omar Khayyam
▽ ⌕ `Upp`	persons born in 12th century
▽ ⌕ `Uppqu`	persons born in 1126; Ibn Rushd; Averroes
▽ ⌕ `Upq`	persons born in 13th century
▽ ⌕ `Upqoo`	persons born in 1200; Dōgen Zenji
▽ ⌕ `Upqqt`	persons born in 1225; Thomas Aquinas
▽ ⌕ `Upqu`	persons born in 1260-1269; Dante Alighieri
▽ ⌕ `Upr`	persons born in 14th century
▽ ⌕ `Upros`	persons born in 1304; Petrarch
▽ ⌕ `Uprrq`	persons born in 1332; Ibn Khaldun
▽ ⌕ `Ups`	persons born in 15th century
▽ ⌕ `Upstp`	persons born in 1451; Christopher Columbus
▽ ⌕ `Upstq`	persons born in 1452; Leonardo da Vinci
▽ ⌕ `Upsvr`	persons born in 1473; Nicolaus Copernicus
▽ ⌕ `Upsvt`	persons born in 1475; Michelangelo
▽ ⌕ `Upt`	persons born in 16th century
▽ ⌕ `Uptsv`	persons born in 1547; Miguel de Cervantes
▽ ⌕ `Uptus`	persons born in 1564
▽ ⌕ `Uptusd`	persons born in February 1-15, 1564; Galileo Galilei
▽ ⌕ `Uptusi`	persons born in April 16-30, 1564; William Shakespeare
▽ ⌕ `Uptvp`	persons born in 1571; Johannes Kepler
▽ ⌕ `Uptvv`	persons born in 1577; Peter Paul Rubens
▽ ⌕ `Uptww`	people born in 1588; Thomas Hobbes
▽ ⌕ `Uptxu`	persons born in 1596; René Descartes
▽ ⌕ `Upu`	persons born in 17th century
▽ ⌕ `Upuou`	persons born in 1606; Rembrandt
▽ ⌕ `Upuqq`	persons born in 1622; Molière
▽ ⌕ `Upuqr`	persons born in 1623; Blaise Pascal
▽ ⌕ `Upurq`	people born in 1632
▽ ⌕ `Upurqq`	persons born in August 16-31, 1632; John Locke
▽ ⌕ `Upurqw`	persons born in November 16-30, 1632; Baruch Spinoza
▽ ⌕ `Upusq`	persons born in 1642; Isaac Newton
▽ ⌕ `Upusu`	persons born in 1646; Gottfried Wilhelm Leibniz
▽ ⌕ `Upuwt`	persons born in 1685; Johann Sebastian Bach
▽ ⌕ `Upuxs`	persons born in 1694; Voltaire
▽ ⌕ `Upv`	persons born in 18th century
▽ ⌕ `Upvov`	persons born in 1707
▽ ⌕ `Upvovh`	persons born in April 1-15, 1707; Leonhard Euler
▽ ⌕ `Upvovk`	persons born in May 16-31, 1707; Carl Linnaeus
▽ ⌕ `Upvpp`	persons born in 1711; David Hume
▽ ⌕ `Upvpq`	persons born in 1712; Jean-Jacques Rousseau
▽ ⌕ `Upvqs`	persons born in 1724; Immanuel Kant
▽ ⌕ `Upvru`	persons born in 1736; Joseph-Louis Lagrange
▽ ⌕ `Upvsx`	persons born in 1749; J. W. Goethe
▽ ⌕ `Upvux`	persons born in 1769; Napoleon
▽ ⌕ `Upvvo`	persons born in 1770
▽ ⌕ `Upvvoq`	persons born in August 16-31, 1770; Georg Wilhelm Friedrich Hegel
▽ ⌕ `Upvvoy`	persons born in December 16-31, 1770; Ludwig van Beethoven
▽ ⌕ `Upvvv`	persons born in 1777; Carl Friedrich Gauss
▽ ⌕ `Upvxw`	persons born in 1798; Auguste Comte
▽ ⌕ `Upw`	persons born in 19th century
▽ ⌕ `Upwox`	persons born in 1809
▽ ⌕ `Upwoxce` ⋄	persons born on 19 January 1809; Edgar Allan Poe
▽ ⌕ `Upwoxdm`	persons born on 12 February 1809
▽ ⌕ `Upwoxdme`	persons born on 12 February 1809 at 3 AM; Charles Darwin
▽ ⌕ `Upwoxdmh`	persons born on 12 February 1809 at 6 AM; Abraham Lincoln
▽ ⌕ `Upwpt`	persons born in 1815; Ada Lovelace
▽ ⌕ `Upwpw`	persons born in 1818; Karl Marx
▽ ⌕ `Upwpx`	persons born in 1819; Queen Victoria
▽ ⌕ `Upwrp`	persons born in 1831; James Clerk Maxwell
▽ ⌕ `Upwrx`	persons born in 1839; Charles Sanders Peirce
▽ ⌕ `Upwtr`	persons born in 1853; Vincent van Gogh
▽ ⌕ `Upwts`	persons born in 1854; Henri Poincaré
▽ ⌕ `Upwtu`	persons born in 1856; Sigmund Freud
▽ ⌕ `Upwuq`	persons born in 1862; David Hilbert
▽ ⌕ `Upwux`	persons born in 1869; Mahatma Gandhi
▽ ⌕ `Upwvo`	persons born in 1870; Lenin
▽ ⌕ `Upwvq`	persons born in 1872; Bertrand Russell
▽ ⌕ `Upwvx`	persons born in 1879; Albert Einstein
▽ ⌕ `Upwwp`	persons born in 1881; Pablo Picasso
▽ ⌕ `Upwxs`	persons born in 1894; Norbert Wiener
▽ ⌕ `Upx`	persons born in 20th century
▽ ⌕ `Upxoq`	persons born in 1902; Paul Dirac
▽ ⌕ `Upxor`	persons born in 1903
▽ ⌕ `Upxorv`	persons born in November 1-15, 1903; Konrad Lorenz
▽ ⌕ `Upxory`	persons born in December 16-31, 1903; John von Neumann
▽ ⌕ `Upxou`	persons born in 1906; Kurt Gödel
▽ ⌕ `Upxpq`	persons born in 1912; Alan Turing
▽ ⌕ `Upxpw`	persons born in 1918; Nelson Mandela
▽ ⌕ `Upxqw`	persons born in 1928; Stanley Kubrick
▽ ⌕ `Upxqx`	persons born in 1929; Martin Luther King
▽ ⌕ `Upxrp`	persons born in 1931; Michail Gorbačëv
▽ ⌕ `Upxru`	persons born in 1936; Jorge Mario Bergoglio pope Francis
▽ ⌕ `Upxso`	persons born in 1940; Pele
▽ ⌕ `Upxtt`	persons born in 1955
▽ ⌕ `Upxttɭ`	persons born in June 1-15, 1955; Tim Berners-Lee
▽ ⌕ `Uq`	persons born in 3rd millennium CE
▽ ⌕ `Uqo`	persons born in 21th century
▽ ⌕ `Uqoor`	persons born in 2003
▽ ⌕ `Uqoorb`	persons born in January 1-15, 2003; Greta Thunberg
▽ ⌕ `V`	the present; here and now; Dasein
▽ ⌕ `X`	something single rank; main classes
▽ ⌕ `XA`	something any number of ranks
▽ ⌕ `XX`	first-rank subclasses
▽ ⌕ `XXX`	second-rank subclasses
▽ ⌕ `Xa`	x₀
▽ ⌕ `Xb`	x₁
▽ ⌕ `Xc`	x₂ ✍
▽ ⌕ `Y`	the existent; actual
▽ ⌕ `Y3Y`	individual is affected by
▽ ⌕ `Z`	the following; the mentioned; that internal reference, phoric
▽ ⌕ `ZZ`	the aforementioned; previous anaphoric reference
▽ ⌕ `\\`	; Monk C
▽ ⌕ `aWc`	information ✍
▽ ⌕ `aWz`	phenomena; known entities [ontology] ≈ DDC `111` ✍
▽ ⌕ `a`	forms; structures; mathematical 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
▽ ⌕ `a7uɭ`	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
▽ ⌕ `ac9ɭ`	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 ✍
▽ ⌕ `ae6ɭ`	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
▽ ⌕ `ag98ɭt`	categories; functors
▽ ⌕ `agh`	homomorphisms
▽ ⌕ `agh98` `[a]`	of structure
▽ ⌕ `agh98ɭmm`	monoids
▽ ⌕ `agh98ɭo`	groups
▽ ⌕ `agh98ɭr`	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
▽ ⌕ `agop98ɭmm`	monoids
▽ ⌕ `agop98ɭo`	groups
▽ ⌕ `agop98ɭt`	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
▽ ⌕ `akcɭ`	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
▽ ⌕ `aɭ`	algebraic structures [algebra; abstract algebra] ≈ DDC `512` ✍
▽ ⌕ `aɭb`	general algebraic systems [universal algebra]
▽ ⌕ `aɭgWy`	group-like structures
▽ ⌕ `aɭg`	non-closed group-like structures; non-total group-like structures
▽ ⌕ `aɭge`	semigroupoids
▽ ⌕ `aɭgp`	groupoids
▽ ⌕ `aɭi`	non-associative group-like structures
▽ ⌕ `aɭim`	magmas
▽ ⌕ `aɭiq`	quasigroups
▽ ⌕ `aɭiu`	loops
▽ ⌕ `aɭm`	non-commutative group-like structures
▽ ⌕ `aɭme`	semigroups
▽ ⌕ `aɭmi`	inverse semigroups
▽ ⌕ `aɭmm`	monoids
▽ ⌕ `aɭmm7t`	monoid elements
▽ ⌕ `aɭmm7u`	submonoids
▽ ⌕ `aɭo`	groups [group theory]
▽ ⌕ `aɭo7t`	group elements
▽ ⌕ `aɭo7u`	subgroups
▽ ⌕ `aɭob`	Abelian groups
▽ ⌕ `aɭoc`	cyclic groups
▽ ⌕ `aɭoe`	symmetric groups
▽ ⌕ `aɭog`	alternating groups
▽ ⌕ `aɭoh`	dihedral groups
▽ ⌕ `aɭom`	simple groups
▽ ⌕ `aɭoms`	sporadic groups
▽ ⌕ `aɭor`	free groups
▽ ⌕ `aɭos`	solvable groups
▽ ⌕ `aɭou`	Lie groups ✍
▽ ⌕ `aɭow`	topological groups ↞ `ams` families of sets
▽ ⌕ `aɭr`	ring-like structures
▽ ⌕ `aɭr7t`	ring elements
▽ ⌕ `aɭr7u`	subrings
▽ ⌕ `aɭr7ud`	divisor subsets
▽ ⌕ `aɭr7uɭ`	lateral subsets
▽ ⌕ `aɭre`	semirings
▽ ⌕ `aɭrj`	non-associative rings [non-associative algebra]
▽ ⌕ `aɭrn`	non-unitary rings; rngs
▽ ⌕ `aɭrr`	rings [ring theory; associative algebra]
▽ ⌕ `aɭrrc`	commutative rings [commutative algebra]
▽ ⌕ `aɭrre`	Boolean rings
▽ ⌕ `aɭrrf`	unique factorization domains
▽ ⌕ `aɭrri`	principal ideal domains
▽ ⌕ `aɭrrk`	division rings; skew fields
▽ ⌕ `aɭrrn`	noetherian rings
▽ ⌕ `aɭrrr`	Artinian rings
▽ ⌕ `aɭrru`	Lie rings
▽ ⌕ `aɭrrx`	fields; polynomials [field theory]
▽ ⌕ `aɭrrxn`	number fields
▽ ⌕ `aɭrrxt`	cyclotomic fields
▽ ⌕ `aɭt`	categories [category theory] ↞ `ac` classes `alg` non-closed group-like structures
▽ ⌕ `aɭt7u`	category subsets
▽ ⌕ `aɭtao`	objects
▽ ⌕ `aɭtar`	morphisms; arrows
▽ ⌕ `aɭtc`	pre-additive categories
▽ ⌕ `aɭtdWy`	additive categories
▽ ⌕ `aɭte`	pre-Abelian categories
▽ ⌕ `aɭtɭ`	Abelian categories
▽ ⌕ `aɭtx`	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
▽ ⌕ `amɭ`	lattice-like structures
▽ ⌕ `amɭj`	join-semilattices
▽ ⌕ `amɭm`	meet-semilattices
▽ ⌕ `amɭt`	lattices
▽ ⌕ `amɭtc`	complete lattices
▽ ⌕ `amɭtm`	modular lattices
▽ ⌕ `amɭts`	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` two
▽ ⌕ `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`	all; the totality
▽ ⌕ `an8e`	-9
▽ ⌕ `an8f`	-8
▽ ⌕ `an8g`	-7
▽ ⌕ `an8h`	-6
▽ ⌕ `an8i`	-5
▽ ⌕ `an8j`	-4
▽ ⌕ `an8k`	-3
▽ ⌕ `an8ɭ`	-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
▽ ⌕ `anbɭ` `[an8]`	negative hundreds; -10²
▽ ⌕ `anbm` `[an8]`	negative tens; -10¹
▽ ⌕ `anbmj` ⋄	-4 tens
▽ ⌕ `anbmjɭ` ⋄	-42
▽ ⌕ `anbn` `[an8]`	negative units; -10⁰
▽ ⌕ `anbne`	-9
▽ ⌕ `anbnf`	-8
▽ ⌕ `anbng`	-7
▽ ⌕ `anbnh`	-6
▽ ⌕ `anbni`	-5
▽ ⌕ `anbnj`	-4
▽ ⌕ `anbnjɭ` ⋄	-4.2
▽ ⌕ `anbnk`	-3
▽ ⌕ `anbnɭ`	-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
▽ ⌕ `anɭ` `[an8]`	hundredths; centi-; c-; 10^-2; 0.0
▽ ⌕ `anm` `[an8]`	tenths; deci-; d-; 10^-1; 0.
▽ ⌕ `anms` `[an8]` ⋄	0.4
▽ ⌕ `ann` `[an8]`	units; 10⁰
▽ ⌕ `anno`	no unit; 0
▽ ⌕ `annp`	one; a; single; 1
▽ ⌕ `annq`	two; a pair; a couple; 2
▽ ⌕ `annqU`	e; base of natural logarithm; 2.71828...
▽ ⌕ `annr`	three; 3
▽ ⌕ `annrU`	π; pi; 3.14...
▽ ⌕ `anns`	four; 4
▽ ⌕ `annt`	five; 5
▽ ⌕ `annu`	six; 6
▽ ⌕ `annv`	seven; 7
▽ ⌕ `annw`	eight; 8
▽ ⌕ `annx`	nine; 9
▽ ⌕ `ano`	tens; deca-; da-; 10¹
▽ ⌕ `anoX` `[an8]`	number of tens
▽ ⌕ `anoo`	no ten; less than ten
▽ ⌕ `anop`	one ten
▽ ⌕ `anopX` `[an8]`	number of units beside one 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`	two tens
▽ ⌕ `anoqo`	20; twenty
▽ ⌕ `anoqp`	21
▽ ⌕ `anoqq`	22
▽ ⌕ `anoqr`	23
▽ ⌕ `anoqs`	24
▽ ⌕ `anoqt`	25
▽ ⌕ `anoqu`	26
▽ ⌕ `anoqv`	27
▽ ⌕ `anoqw`	28
▽ ⌕ `anoqx`	29
▽ ⌕ `anor`	three tens
▽ ⌕ `anos`	four tens
▽ ⌕ `anot`	five tens
▽ ⌕ `anou`	six tens
▽ ⌕ `anov`	seven tens
▽ ⌕ `anow`	eight tens
▽ ⌕ `anox`	nine tens
▽ ⌕ `anp`	hundreds; hecto-; h-; 10²
▽ ⌕ `anpX` `[an8]`	number of hundreds
▽ ⌕ `anpp`	one hundred
▽ ⌕ `anppq` ⋄	one hundred and two tens
▽ ⌕ `anppqo` ⋄	one hundred twenty; 120
▽ ⌕ `anpq`	two hundreds
▽ ⌕ `anpqo` ⋄	two hundreds and zero tens
▽ ⌕ `anpqoo` ⋄	200
▽ ⌕ `anpqooo` ⋄	200.0
▽ ⌕ `anpqos` ⋄	204
▽ ⌕ `anpqost` ⋄	204.5
▽ ⌕ `anq`	thousands; kilo-; K-; 10³
▽ ⌕ `anqp`	one thousand
▽ ⌕ `anr`	tens of thousands; myria-; 10⁴
▽ ⌕ `ans`	hundreds of thousands; 10⁵
▽ ⌕ `ant`	millions; mega-; M-; 10⁶
▽ ⌕ `anu`	tens of millions; 10⁷
▽ ⌕ `anv`	hundreds of millions; 10⁸
▽ ⌕ `anw`	billions; giga-; G-; 10⁹
▽ ⌕ `anx`	more than billions; 10^>9
▽ ⌕ `anxb`	tens of billions; 10¹⁰
▽ ⌕ `anxc`	hundreds of billions; 10¹¹
▽ ⌕ `anxd`	trillions; tera-; T-; 10¹²
▽ ⌕ `anxg`	quadrillions; peta-; P-; 10¹⁵
▽ ⌕ `anxj`	quintillions; exa-; E-; 10¹⁸
▽ ⌕ `anxk`	10¹⁹
▽ ⌕ `anxɭ`	10²⁰
▽ ⌕ `any`	infinity; ∞
▽ ⌕ `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
▽ ⌕ `aqɭ`	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 calcul

ILC developing versionExpanded class

ILC developing version
Expanded class