Integrative Levels Classification project ILC2 schedules developing schedules how it works people references

ILC edition 2
Expanded class ag

  ▲  broader class

▽ ⌕         ag /ɛga/      operations; transformations; maps; morphisms
▽ ⌕         ag96 /ɛgaɲɔltɔ/  [aga]                 operation property
▽ ⌕         ag98 /ɛgaɲɔrkɔ/  [a]                equal to result
▽ ⌕         ag99 /ɛgaɲɔɲɔ/  [a]                of operand
▽ ⌕         ag99kc /ɛgaɲɔɲɔkaʃa/                          vector spaces
▽ ⌕         ag99kt /ɛgaɲɔɲɔkata/                          topological spaces; continous functions
▽ ⌕         ag99ɭt /ɛgaɲɔɲɔlata/                          categories; functors
▽ ⌕         agai /ɛgɛi/                associative
▽ ⌕         agam /ɛgɛma/                commutative
▽ ⌕         agap /ɛgɛpa/                idempotent
▽ ⌕         agh /ɛgaɣa/           homomorphisms
▽ ⌕         agh99 /ɛgaɣaɲɔɲɔ/  [a]                     of structure
▽ ⌕         agh99ɭmm /ɛgaɣaɲɔɲɔlamama/                                    monoids
▽ ⌕         agh99ɭo /ɛgaɣaɲɔɲɔlo/                               groups
▽ ⌕         agh99ɭr /ɛgaɣaɲɔɲɔlara/                               rings
▽ ⌕         agh99me /ɛgaɣaɲɔɲɔme/                               order homomorphisms; order-preserving functions
▽ ⌕         agh99mr /ɛgaɣaɲɔɲɔmara/                               graphs
▽ ⌕         agh99msm /ɛgaɣaɲɔɲɔmasama/                                    matroids
▽ ⌕         aghe /ɛgaɣe/                epimorphisms; surjective morphisms
▽ ⌕         aghi /ɛgaɣi/                monomorphisms; injective morphisms
▽ ⌕         aghm /ɛgaɣama/                isomorphisms; bijective morphisms  ↞ aghe epimorphisms aghi monomorphisms
▽ ⌕         aghn /ɛgaɣana/                endomorphisms
▽ ⌕         aghu /ɛgaɣu/                automorphisms  ↞ aghm isomorphisms aghn endomorphisms
▽ ⌕         agm /ɛgama/           sum; union; addition
▽ ⌕         agm98 /ɛgamaɲɔrkɔ/  [a]                     equal to sum
▽ ⌕         agm99 /ɛgamaɲɔɲɔ/  [a]                     of term; addend; summand
▽ ⌕         agm99kt /ɛgamaɲɔɲɔkata/                               topological spaces; topologies
▽ ⌕         agm99me /ɛgamaɲɔɲɔme/                               posets
▽ ⌕         agm99msm /ɛgamaɲɔɲɔmasama/                                    matroids
▽ ⌕         agm99n /ɛgamaɲɔɲɔna/                          quantities; numbers
▽ ⌕         agm99nnr99nnq98nnt /ɛgamaɲɔɲɔnanaraɲɔɲɔnanacaɲɔrkɔnanata/  ⋄                                    2 + 3 = 5
▽ ⌕         agmd /ɛgamada/                disjoint union
▽ ⌕         agmo /ɛgamo/                ordinal sum
▽ ⌕         agn /ɛgana/           difference; complement; subtraction  ✍
▽ ⌕         agn98 /ɛganaɲɔrkɔ/  [a]                     equal to difference
▽ ⌕         agn99 /ɛganaɲɔɲɔ/  [a]                     of minuend
▽ ⌕         agn993 /ɛganaɲɔɲɔɲcɔ/  [a]                          minus subtrahend
▽ ⌕         agn99n /ɛganaɲɔɲɔna/                          quantities; numbers
▽ ⌕         agn99nnt993nnq98nnr /ɛganaɲɔɲɔnanataɲɔɲɔɲcɔnanacaɲɔrkɔnanara/  ⋄                                    5 - 2 = 3
▽ ⌕         agns /ɛganasa/                symmetric difference; exclusive or; xor
▽ ⌕         ago /ɛgo/           direct-like operations
▽ ⌕         agom /ɛgoma/                direct sum
▽ ⌕         agom99 /ɛgomaɲɔɲɔ/  [a]                          of structure
▽ ⌕         agom99kc /ɛgomaɲɔɲɔkaʃa/                                    vector spaces
▽ ⌕         agom99msm /ɛgomaɲɔɲɔmasama/                                    matroids
▽ ⌕         agop /ɛgopa/                direct product
▽ ⌕         agop99 /ɛgopaɲɔɲɔ/  [a]                          of structure
▽ ⌕         agop99ɭmm /ɛgopaɲɔɲɔlamama/                                    monoids
▽ ⌕         agop99ɭo /ɛgopaɲɔɲɔlo/                                    groups
▽ ⌕         agop99ɭt /ɛgopaɲɔɲɔlata/                                    categories
▽ ⌕         agp /ɛgapa/           product; intersection
▽ ⌕         agp99 /ɛgapaɲɔɲɔ/  [a]                     of factor
▽ ⌕         agp99n /ɛgapaɲɔɲɔna/                          quantities; numbers
▽ ⌕         agp99nnr99nnq98nnu /ɛgapaɲɔɲɔnanaraɲɔɲɔnanacaɲɔrkɔnanu/  ⋄                                    3 x 2 = 6
▽ ⌕         agpc /ɛgapaʃa/                Cartesian product; cross product
▽ ⌕         agpc99 /ɛgapaʃaɲɔɲɔ/  [a]                          of structure
▽ ⌕         agpc99kt /ɛgapaʃaɲɔɲɔkata/                                    topological spaces; Cartesian topologies
▽ ⌕         agpc99me /ɛgapaʃaɲɔɲɔme/                                    posets
▽ ⌕         agpc99mr /ɛgapaʃaɲɔɲɔmara/                                    graphs
▽ ⌕         agpe /ɛgape/                semidirect product
▽ ⌕         agq /ɛgaca/           quotient; division; partition
▽ ⌕         agqe /ɛgace/                Euclidean division; division with remainder
▽ ⌕         agqe98 /ɛgaceɲɔrkɔ/  [an]                          equal to quotient
▽ ⌕         agqe986 /ɛgaceɲɔrkɔltɔ/  [an]                               with remainder
▽ ⌕         agqe99 /ɛgaceɲɔɲɔ/  [an]                          of dividend
▽ ⌕         agqe993 /ɛgaceɲɔɲɔɲcɔ/  [an]                               by divisor
▽ ⌕         agqe99oss993nr /ɛgaceɲɔɲɔosasaɲɔɲɔɲcɔnara/  ⋄                                    44 / 3
▽ ⌕         agqs /ɛgacasa/                quotient structure
▽ ⌕         agqs99 /ɛgacasaɲɔɲɔ/  [a]                          of
▽ ⌕         agqs99kt /ɛgacasaɲɔɲɔkata/                                    topological spaces; topologies
▽ ⌕         agt /ɛgata/           tensor-like operations
▽ ⌕         agtp /ɛgatapa/                tensor product
▽ ⌕         agtp99 /ɛgatapaɲɔɲɔ/  [a]                          of structure
▽ ⌕         agtp99mr /ɛgatapaɲɔɲɔmara/                                    graphs
▽ ⌕         agu /ɛgu/           lexicographic product
▽ ⌕         agu99 /ɛguɲɔɲɔ/  [a]                     of structure
▽ ⌕         agu99mr /ɛguɲɔɲɔmara/                               graphs
▽ ⌕         agw /ɛgawa/           exponentiation; power
▽ ⌕         agw99 /ɛgawaɲɔɲɔ/  [a]                     of base
▽ ⌕         agw993 /ɛgawaɲɔɲɔɲcɔ/  [a]                          raised to the power exponent
▽ ⌕         agw99n /ɛgawaɲɔɲɔna/                          quantities; numbers
▽ ⌕         agw99nnq993nnr98nnw /ɛgawaɲɔɲɔnanacaɲɔɲɔɲcɔnanaraɲɔrkɔnanawa/  ⋄                                    23 = 8
▽ ⌕         agx /ɛgaxa/           nth root
▽ ⌕         agx993 /ɛgaxaɲɔɲɔɲcɔ/  [a]                          -th
▽ ⌕         agx993nnq /ɛgaxaɲɔɲɔɲcɔnanaca/                                    square
▽ ⌕         agx993nnr /ɛgaxaɲɔɲɔɲcɔnanara/                                    cube
▽ ⌕         agx99nnx993nnq98nnr /ɛgaxaɲɔɲɔnanaxaɲɔɲɔɲcɔnanacaɲɔrkɔnanara/  ⋄                                    √9 = 3
▽ ⌕         agy /ɛgaɟa/           logarithm
▽ ⌕         agy99 /ɛgaɟaɲɔɲɔ/  [a]                     of
▽ ⌕         agy993 /ɛgaɟaɲɔɲɔɲcɔ/  [a]                          to; base
▽ ⌕         agy993nnq /ɛgaɟaɲɔɲɔɲcɔnanaca/                                    2; binary logarithm
▽ ⌕         agy993nnqU /ɛgaɟaɲɔɲɔɲcɔnanacuj/                                    e; natural logarithm
▽ ⌕         agy993nop /ɛgaɟaɲɔɲɔɲcɔnopa/                                    10; common logarithm
▽ ⌕         agy99nous993nnq98nnu /ɛgaɟaɲɔɲɔnousaɲɔɲɔɲcɔnanacaɲɔrkɔnanu/  ⋄                                    log264 = 6
 
Connected classes:
 
▽  ⌕        5 through; by change; transformation; process  ↞ ag 
▽  ⌕        51      developed through; by history; evolution  ↞ ag 
▽  ⌕        a95  [ag]           through transformation; operation; function; map; morphism
▽  ⌕        ag96  [aga]                 operation property
▽  ⌕        aghm                isomorphisms; bijective morphisms  ↞ aghe aghi 
▽  ⌕        aghu                automorphisms  ↞ aghm aghn 
▽  ⌕        amraf                     strong product of graphs  ↞ agp 
▽  ⌕        amrag                     zigzag product of graphs  ↞ agp 
▽  ⌕        amrah                     rooted product of graphs  ↞ agp 

specificity 
current: 99 

   
   

 

Move to another main class:
      a  b  c  d  e  f  g  h  i  j  k  l  m  n  o  p  q  r  s  t  u  v  w  x  y

or


or insert a term  and do a new 


Facets key
0  as for perspective +
1  at time            +
2  in place           +
3  by agent           +
4  despite disorder   +
5  with transformation+
6  having property    +
7  with part          +
8  as form            +
9  of kind            +

 

ILC edition 2. Expanded class ag / — ISKO Italia <http://www.iskoi.org/ilc/2/no.php?no=ag> : 2019.09.18 - 2019.10.22 -