The Wonder of a Child Learning Their Native Language
Imagine you are faced with the following challenge: You must discover the underlying structure of an immense system that contains tens of thousands of pieces, all generated by combining a small set of elements in various ways. These pieces, in turn, can be combined in an infinite number of ways, although only a subset of these combinations is actually correct. However, the subset that is correct is itself infinite. Somehow you must rapidly figure out the structure of this system so that you can use it appropriately early in your childhood.
Notes:
Folksonomies: learning language
Taxonomies:
/technology and computing/programming languages/c and c++ (0.533760)
/business and industrial/chemicals industry/plastics and polymers (0.482523)
/hobbies and interests/magic and illusion (0.357827)
Keywords:
Native Language Imagine (0.906156 (neutral:0.000000)), following challenge (0.754184 (negative:-0.427420)), infinite number (0.735356 (negative:-0.200106)), Child Learning (0.722117 (neutral:0.000000)), small set (0.678985 (neutral:0.000000)), subset (0.568629 (neutral:0.000000)), structure (0.444242 (neutral:0.000000)), pieces (0.442965 (positive:0.365177)), tens (0.434301 (neutral:0.000000)), Wonder (0.415717 (neutral:0.000000)), combinations (0.405984 (neutral:0.000000)), thousands (0.394630 (neutral:0.000000)), turn (0.394236 (neutral:0.000000)), childhood (0.393714 (positive:0.911561)), elements (0.372020 (neutral:0.000000))
Concepts:
Mathematics (0.945106): dbpedia | freebase | opencyc
Set theory (0.781616): dbpedia | freebase | opencyc
Set (0.589500): dbpedia | freebase
Infinity (0.511140): dbpedia | freebase
English-language films (0.481533): dbpedia
Number (0.474890): dbpedia | freebase
Natural number (0.462361): dbpedia | freebase | opencyc
Real number (0.435763): dbpedia | freebase | opencyc