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Loading iframe completed. Now paste this table into number-my-theorems.js
globalLabelsCollection
= {
"put-unique-name-here": {
"filename": "00-00-Introduction.html",
"labelTitle": "Übungsaufgabe",
"indexString": "1.3"
},
"exercise-cartesian-product": {
"filename": "02-02-examples-of-equipotent-sets.html",
"labelTitle": "Übungsaufgabe",
"indexString": "3.2.3"
},
"theorem-N-N^2": {
"filename": "02-02-examples-of-equipotent-sets.html",
"labelTitle": "Theorem",
"indexString": "3.2.1"
},
"exercise-open-closed-half-open": {
"filename": "02-03-sets-like-R.html",
"labelTitle": "Übungsaufgabe",
"indexString": "3.3.3"
},
"theorem-R-bitstrings": {
"filename": "02-03-sets-like-R.html",
"labelTitle": "Theorem",
"indexString": "3.3.2"
},
"theorem-square-interval": {
"filename": "02-03-sets-like-R.html",
"labelTitle": "Theorem",
"indexString": "3.3.3"
},
"calculating-with-cardinals": {
"filename": "02-03-sets-like-R.html",
"labelTitle": "Theorem",
"indexString": "3.3.6"
},
"replacing-equipotent-cardinals": {
"filename": "02-03-sets-like-R.html",
"labelTitle": "Theorem",
"indexString": "3.3.7"
},
"definition-finite-state-machine": {
"filename": "04-02-finite-state-machines.html",
"labelTitle": "Definition",
"indexString": "5.2.1"
},
"sauer-shelah-lemma": {
"filename": "09-appendix.html",
"labelTitle": "Sauer-Shelah lemma",
"indexString": "10.1"
}
};