Entry Bates:1994:RSL from toplas.bib
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BibTeX entry
@Article{Bates:1994:RSL,
author = "Joseph Bates and Alon Lavie",
title = "Recognizing Substrings of {LR$(k)$} Languages in
Linear Time",
journal = j-TOPLAS,
volume = "16",
number = "3",
pages = "1051--1077",
month = may,
year = "1994",
CODEN = "ATPSDT",
ISSN = "0164-0925 (print), 1558-4593 (electronic)",
ISSN-L = "0164-0925",
bibdate = "Fri Jan 5 07:58:42 MST 1996",
bibsource = "Compiler/TOPLAS.bib;
http://www.math.utah.edu/pub/tex/bib/toplas.bib",
URL = "http://www.acm.org/pubs/toc/Abstracts/0164-0925/177768.html",
abstract = "LR parsing techniques have long been studied as being
efficient and powerful methods for processing
context-free languages. A linear-time algorithm for
recognizing languages representable by LR(k) grammars
has long been known. Recognizing substrings of a
context-free language is at least as hard as
recognizing full strings of the language, since the
latter problem easily reduces to the former. In this
article we present a linear-time algorithm for
recognizing substrings of LR(k) languages, thus showing
that the substring recognition problem for these
languages is no harder than the full string recognition
problem. An interesting data structure, the
Forest-Structured Stack, allows the algorithm to track
all possible parses of a substring without loosing the
efficiency of the original LR parser. We present the
algorithm, prove its correctness, analyze its
complexity, and mention several applications that have
been constructed.",
acknowledgement = ack-nhfb # " and " # ack-pb,
fjournal = "ACM Transactions on Programming Languages and
Systems",
keywords = "algorithms; languages",
subject = "{\bf F.4.2}: Theory of Computation, MATHEMATICAL LOGIC
AND FORMAL LANGUAGES, Grammars and Other Rewriting
Systems, Parsing. {\bf D.3.4}: Software, PROGRAMMING
LANGUAGES, Processors, Compilers. {\bf D.3.4}:
Software, PROGRAMMING LANGUAGES, Processors, Parsing.
{\bf D.3.4}: Software, PROGRAMMING LANGUAGES,
Processors, Translator writing systems and compiler
generators. {\bf F.4.2}: Theory of Computation,
MATHEMATICAL LOGIC AND FORMAL LANGUAGES, Grammars and
Other Rewriting Systems, Grammar types. {\bf F.4.3}:
Theory of Computation, MATHEMATICAL LOGIC AND FORMAL
LANGUAGES, Formal Languages, Classes defined by
grammars or automata.",
}
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18(5)615,
19(1)7,
19(1)153,
19(4)557,
20(1)208,
20(4)869,
20(5)980,
20(6)1223,
21(1)46,
21(1)138,
21(2)324,
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22(3)471,
22(4)673,
22(6)1002,
22(6)1037,
27(6)1049,
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27(6)1344,
28(1)1,
28(3)517,
28(4)715,
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29(6)35,
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32(2)4,
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32(4)11,
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4(1)44,
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21(1)138,
21(6)1196,
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26(2)263,
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32(4)13,
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8(2)264,
11(1)147,
11(2)330,
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12(2)303,
13(3)295,
13(3)399,
15(4)575,
16(2)259,
17(3)461,
18(5)528,
19(4)617,
20(2)259,
22(1)87,
22(6)973,
32(1)2,
33(5)15
- being,
4(4)650,
5(3)405,
7(1)62,
7(4)501,
8(4)491,
9(2)277,
14(1)54,
15(4)632,
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30(5)25,
30(5)26,
30(6)31,
31(6)21,
34(1)3
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4(4)733,
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10(2)204,
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14(1)54,
14(3)339,
15(4)575,
15(4)632,
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16(3)577,
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18(4)477,
18(5)528,
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19(5)751,
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22(3)506,
22(3)540,
22(4)583,
22(6)973,
25(5)578,
27(6)1216,
28(1)175,
28(2)207,
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29(5)29,
30(2)8,
30(4)20,
30(6)33,
32(3)9,
33(2)6,
33(4)12,
34(1)4
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3(2)126,
4(2)258,
7(4)501,
8(1)109,
10(2)248,
13(2)211,
14(3)339,
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17(2)331,
17(3)535,
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27(6)1270,
28(1)175,
30(3)13,
30(4)23,
31(2)8,
31(4)16,
31(6)21,
32(4)14,
32(4)15,
32(6)21,
33(6)21
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14(4)490,
16(2)205,
16(3)370,
16(3)1024,
16(4)1215,
17(1)28,
19(3)462,
20(2)302,
21(2)175,
22(3)540,
31(3)10
- context-free,
4(4)615,
16(3)1024,
16(5)1572,
17(2)293,
19(4)568,
19(5)726
- defined,
4(1)37,
4(1)83,
4(4)615,
4(4)687,
4(4)733,
6(2)159,
7(2)183,
8(2)264,
8(4)524,
8(4)547,
8(4)577,
9(4)491,
10(2)204,
11(4)633,
14(2)127,
14(3)339,
14(4)521,
14(4)574,
15(4)575,
16(3)577,
16(4)1081,
16(4)1361,
16(6)1842,
17(1)47,
17(2)233,
17(4)600,
18(2)139,
19(3)444,
20(5)980,
21(2)189,
28(4)747,
30(4)19,
30(5)29,
32(2)4,
32(6)24
- easily,
4(2)149,
7(4)501,
9(2)235,
9(3)319,
14(2)265,
16(3)524,
16(3)605,
18(1)73,
18(3)268,
18(4)454,
21(2)324,
21(3)569,
21(4)703,
21(6)1196,
28(3)517,
28(5)795,
31(4)13
- efficiency,
3(2)126,
4(4)650,
8(4)577,
9(2)164,
9(4)473,
11(4)598,
13(1)21,
13(1)52,
14(1)28,
16(3)687,
16(3)798,
16(4)1081,
16(6)1675,
17(1)28,
18(1)30,
18(2)175,
18(5)528,
18(6)659,
19(1)153,
20(1)116,
20(6)1195,
20(6)1223,
21(1)1,
21(1)138,
21(3)627,
21(4)703,
21(4)848,
21(5)977,
21(6)1137,
22(2)296,
27(6)1097,
30(1)4,
30(5)28,
31(1)2,
32(6)21,
33(1)3,
34(1)3,
34(1)5
- F.4.2,
7(1)159,
8(2)264,
8(4)547,
9(4)473,
9(4)543,
10(2)338,
10(3)345,
11(2)169,
11(4)491,
12(1)26,
12(1)61,
12(1)123,
12(3)429,
12(4)610,
13(1)150,
13(2)269,
13(3)295,
15(3)535,
16(3)493,
16(3)1024,
17(2)228,
17(2)293,
18(1)73,
21(6)1077,
22(2)224
- F.4.3,
8(2)264,
10(3)374,
11(4)562,
15(4)575,
16(5)1467,
16(5)1613,
17(1)47,
17(4)576,
19(1)1,
22(1)162
- FORMAL,
7(1)159,
7(2)270,
7(2)299,
8(2)244,
8(2)264,
8(3)406,
8(4)547,
9(1)100,
9(4)473,
9(4)543,
9(4)618,
10(2)338,
10(3)345,
10(3)374,
11(1)67,
11(2)169,
11(3)418,
11(3)451,
11(4)491,
11(4)562,
11(4)633,
11(4)650,
12(1)26,
12(1)61,
12(1)123,
12(3)429,
12(4)610,
13(1)99,
13(1)150,
13(2)269,
13(3)295,
13(4)577,
14(1)54,
14(2)145,
14(2)147,
14(3)339,
14(3)396,
14(4)521,
14(4)589,
15(1)206,
15(2)211,
15(2)253,
15(2)290,
15(3)535,
15(4)575,
15(4)706,
16(3)493,
16(3)605,
16(3)607,
16(3)687,
16(3)1024,
16(4)1081,
16(4)1361,
16(5)1467,
16(5)1613,
17(1)47,
17(2)228,
17(2)293,
17(4)576,
17(6)844,
18(1)73,
18(3)235,
18(6)730,
19(1)1,
19(2)386,
19(6)899,
19(6)916,
20(1)208,
20(2)344,
20(3)586,
20(5)1067
- former,
16(3)605,
30(4)22
- free, context-,
4(4)615,
16(3)1024,
16(5)1572,
17(2)293,
19(4)568,
19(5)726
- full,
4(3)402,
13(2)269,
16(3)605,
18(2)139,
18(5)528,
18(6)752,
19(4)617,
19(5)685,
19(6)899,
21(2)240,
27(6)1097,
28(1)1,
31(2)6,
33(6)21,
34(1)3,
34(1)4
- generator,
1(2)196,
2(2)173,
3(2)144,
4(2)149,
4(4)563,
4(4)615,
6(4)505,
7(1)159,
7(4)560,
8(4)547,
8(4)577,
9(2)257,
9(3)367,
9(3)408,
9(4)543,
10(2)338,
14(2)147,
14(4)490,
16(3)305,
16(3)1010,
16(4)1215,
16(5)1572,
16(5)1613,
16(5)1648,
17(2)228,
17(2)394,
17(3)461,
17(4)672,
17(5)691,
18(1)1,
18(1)16,
18(1)73,
18(6)730,
19(3)492,
19(6)1053,
20(5)980,
22(2)224,
22(4)583,
22(6)973,
27(6)1147,
31(2)6
- hard,
16(4)1319,
16(5)1613,
19(6)853,
21(1)46,
21(3)502,
33(1)5,
34(1)6
- harder,
14(3)299
- interesting,
4(4)585,
14(4)490,
15(1)36,
15(4)735,
17(2)293,
17(5)777,
19(3)413,
19(3)444,
21(1)90,
27(6)1147,
31(2)8,
31(3)12,
32(5)18,
33(1)3
- known,
3(2)126,
4(1)44,
4(4)650,
4(4)758,
7(1)159,
13(1)52,
13(2)181,
15(1)1,
15(4)632,
16(5)1472,
17(1)28,
18(2)139,
19(3)413,
19(3)462,
19(6)853,
20(1)1,
20(2)344,
21(3)677,
22(4)701,
27(6)1147,
28(1)106,
28(1)175,
28(4)696,
30(1)4,
31(2)8,
32(1)2,
32(5)17,
32(6)23,
32(6)24
- latter,
14(4)589,
16(3)605,
18(2)139,
18(6)730,
20(1)116,
20(4)707,
22(3)506,
30(4)22
- least,
13(1)52,
15(4)575,
16(3)924,
18(1)30,
21(2)370,
22(2)265,
22(4)638,
23(2)105,
33(3)11
- linear,
4(4)615,
5(3)405,
6(4)527,
9(3)408,
14(3)339,
16(3)775,
16(3)1024,
17(1)85,
17(4)635,
19(4)557,
19(6)916,
20(2)259,
21(2)175,
21(2)240,
21(2)370,
21(4)703,
21(5)895,
21(5)914,
21(6)1251,
22(1)87,
22(2)378,
22(5)816,
22(6)973,
28(4)577,
28(4)696,
29(5)29,
30(5)27,
32(6)21,
32(6)24,
33(6)21
- linear-time,
20(6)1265,
21(5)895,
27(3)383,
28(4)696
- LOGIC,
7(1)159,
7(2)270,
7(2)299,
8(2)244,
8(2)264,
8(3)406,
8(4)547,
9(1)100,
9(4)473,
9(4)543,
9(4)618,
10(2)338,
10(3)345,
10(3)374,
11(1)67,
11(2)169,
11(3)418,
11(3)451,
11(4)491,
11(4)562,
11(4)633,
11(4)650,
12(1)26,
12(1)61,
12(1)123,
12(3)429,
12(4)610,
13(1)99,
13(1)150,
13(2)269,
13(3)295,
13(4)577,
14(1)54,
14(2)127,
14(2)145,
14(2)147,
14(3)339,
14(3)396,
14(4)521,
14(4)589,
15(1)206,
15(2)211,
15(2)253,
15(2)290,
15(3)535,
15(4)575,
15(4)706,
16(3)493,
16(3)605,
16(3)607,
16(3)687,
16(3)1024,
16(4)1081,
16(4)1361,
16(5)1467,
16(5)1613,
17(1)47,
17(2)228,
17(2)293,
17(4)576,
17(6)844,
18(1)73,
18(3)235,
18(6)730,
19(1)1,
19(2)386,
19(4)586,
19(5)726,
19(6)899,
19(6)916,
20(1)208,
20(2)344,
20(3)586,
20(5)1067
- long,
4(4)527,
14(1)1,
14(2)173,
20(6)1297,
31(3)9,
31(6)20,
32(3)9
- LR,
3(2)168,
4(2)179,
4(4)615,
6(3)432,
9(2)164,
10(3)345,
13(1)150,
16(3)1024,
20(5)980,
22(2)224,
24(6)698,
25(5)631,
28(4)577
- LR(k),
4(2)149,
4(2)179,
4(4)615
- MATHEMATICAL,
7(1)159,
7(2)270,
7(2)299,
8(2)244,
8(2)264,
8(3)406,
8(4)547,
9(1)100,
9(4)473,
9(4)543,
9(4)618,
10(2)338,
10(3)345,
10(3)374,
11(1)67,
11(2)169,
11(3)418,
11(3)451,
11(4)491,
11(4)562,
11(4)633,
11(4)650,
12(1)26,
12(1)61,
12(1)123,
12(3)429,
12(4)610,
13(1)99,
13(1)150,
13(2)269,
13(3)295,
13(4)577,
14(1)54,
14(2)145,
14(2)147,
14(3)339,
14(3)396,
14(4)521,
14(4)589,
15(1)206,
15(2)211,
15(2)253,
15(2)290,
15(3)535,
15(4)575,
15(4)706,
16(3)493,
16(3)605,
16(3)607,
16(3)687,
16(3)1024,
16(4)1081,
16(4)1361,
16(5)1467,
16(5)1613,
17(1)47,
17(2)228,
17(2)293,
17(4)576,
17(6)844,
18(1)73,
18(3)235,
18(6)730,
19(1)1,
19(2)386,
19(6)899,
19(6)916,
20(1)208,
20(2)344,
20(3)586,
20(5)1067
- mention,
34(1)2
- original,
4(3)323,
8(1)109,
9(4)491,
11(4)491,
13(1)21,
14(4)490,
14(4)589,
16(4)1117,
16(5)1512,
17(2)217,
17(2)366,
18(2)175,
18(4)424,
19(3)525,
19(6)899,
19(6)916,
20(3)483,
20(3)546,
21(2)370,
21(3)430,
22(3)471,
22(3)540,
27(6)1097,
28(1)1,
30(6)30
- parse,
9(2)164,
16(3)1024,
17(1)1,
20(5)980
- parser,
2(1)18,
3(2)168,
4(2)149,
4(2)179,
6(3)432,
6(4)546,
7(1)159,
9(2)125,
9(2)164,
16(3)1024,
17(1)1,
17(4)672,
20(5)980,
21(1)1,
22(2)224,
24(6)698,
28(4)577
- parsing,
1(1)58,
2(2)203,
2(3)290,
4(4)615,
7(1)159,
7(3)478,
7(4)560,
8(2)185,
8(4)547,
9(2)125,
9(2)164,
9(4)543,
10(2)338,
10(3)345,
10(3)456,
12(1)61,
12(4)610,
13(1)150,
13(3)295,
15(3)535,
16(3)1010,
16(3)1024,
16(5)1431,
17(1)1,
17(4)672,
19(4)568,
20(5)980,
21(1)1,
22(2)224,
22(6)973,
23(4)451,
28(4)577
- possible,
4(1)113,
4(3)382,
5(2)236,
5(3)405,
6(2)159,
6(4)527,
10(2)248,
13(2)181,
13(2)269,
14(2)173,
15(1)182,
15(4)575,
16(6)1768,
16(6)1875,
17(1)1,
17(1)63,
17(2)197,
17(4)561,
18(2)139,
18(5)528,
18(6)752,
19(1)48,
19(4)617,
20(1)1,
20(2)302,
20(2)344,
20(4)869,
20(6)1223,
21(3)502,
21(3)627,
21(4)703,
21(5)1028,
22(2)187,
22(2)378,
23(2)105,
28(4)747,
29(2)13,
31(3)9,
31(5)19,
32(2)6,
32(3)7,
32(3)8,
32(3)9,
33(1)5,
34(1)2
- powerful,
8(1)109,
8(4)419,
8(4)577,
9(2)164,
13(1)124,
13(2)181,
14(2)147,
16(3)305,
16(3)607,
16(3)872,
16(3)939,
18(1)1,
18(2)175,
18(4)477,
19(4)617,
19(5)639,
19(6)899,
20(3)586,
20(5)917,
20(6)1223,
21(3)502,
21(4)747,
22(2)296,
30(6)32,
32(3)7,
33(6)20
- processing,
2(2)153,
5(2)127,
7(4)600,
8(4)577,
9(2)164,
11(2)249,
12(2)178,
15(5)795,
16(3)1010,
20(2)259,
32(1)2,
32(4)11
- prove,
14(2)147,
15(4)575,
15(4)632,
15(4)659,
15(5)771,
16(3)924,
16(4)1081,
16(4)1248,
16(5)1411,
16(5)1613,
17(1)47,
17(1)157,
17(2)264,
17(4)576,
18(3)235,
18(3)254,
18(5)519,
18(6)730,
19(3)413,
19(5)804,
19(6)899,
20(4)707,
20(4)724,
20(5)1067,
20(6)1111,
20(6)1171,
21(1)90,
21(2)189,
21(2)240,
21(3)569,
21(3)677,
21(4)790,
21(5)914,
21(6)1196,
22(1)87,
22(2)296,
22(5)773,
22(6)1002,
27(6)1270,
28(2)290,
28(5)795,
28(5)942,
29(6)35,
30(4)24,
31(2)8,
31(3)12,
31(5)19,
32(3)7,
32(3)8,
33(4)12,
34(1)2
- recognition,
4(2)149,
30(6)32
- recognizing,
19(4)557
- reduce,
4(2)149,
7(2)183,
9(3)408,
13(1)150,
14(1)28,
14(2)173,
14(2)265,
16(2)259,
16(3)428,
16(4)1319,
16(5)1512,
16(6)1768,
17(4)635,
17(5)691,
18(6)659,
19(6)1031,
20(2)302,
20(6)1111,
20(6)1223,
21(1)138,
21(4)703,
22(2)378,
22(3)490,
22(5)932,
27(6)1097,
28(5)908,
28(5)942,
29(1)2,
30(3)17,
30(4)22,
30(5)27,
31(1)3,
31(3)9,
32(1)2,
32(4)11,
32(5)17
- representable,
19(5)639
- rewriting,
7(1)159,
8(2)264,
8(4)547,
9(4)473,
9(4)543,
10(2)338,
10(3)345,
11(2)169,
11(4)491,
12(1)26,
12(1)61,
12(1)123,
12(3)429,
12(4)610,
13(1)150,
13(2)269,
13(3)295,
15(3)535,
16(3)493,
16(3)1024,
16(4)1081,
17(2)228,
17(2)293,
18(1)73,
20(3)679,
21(6)1077,
22(1)45,
22(2)224,
27(5)882,
28(1)175,
28(5)848,
29(2)12,
31(4)14,
33(2)7
- several,
4(3)362,
4(4)585,
9(2)277,
11(4)633,
13(1)150,
13(2)181,
14(1)54,
14(4)521,
15(1)36,
15(4)632,
15(5)771,
16(3)305,
16(3)428,
16(3)524,
16(3)843,
16(3)924,
16(3)954,
16(3)986,
16(4)1114,
16(4)1248,
16(5)1411,
16(6)1661,
17(1)85,
17(1)123,
17(2)181,
17(2)197,
17(2)394,
18(1)1,
18(1)16,
18(4)424,
18(5)528,
19(3)444,
19(3)492,
19(5)639,
19(6)899,
19(6)1031,
20(3)483,
20(4)724,
20(5)917,
20(6)1131,
20(6)1195,
21(1)11,
21(2)175,
21(3)677,
21(6)1137,
21(6)1251,
22(3)540,
22(4)583,
22(4)638,
22(6)1002,
27(6)1147,
28(1)70,
28(4)747,
29(1)3,
29(2)13,
30(1)4,
30(4)19,
30(4)23,
31(1)2,
31(2)7,
31(3)9,
31(3)12,
31(4)14,
32(3)9,
32(4)11,
32(5)17,
32(6)21,
33(1)2,
33(4)12,
34(1)2,
34(1)3,
34(1)6
- showing,
17(1)28,
17(1)85,
18(5)564,
19(1)188,
19(6)1053,
21(1)46,
21(1)138,
21(3)569,
21(3)627,
21(5)914,
28(1)1,
28(3)476,
30(6)32,
31(4)14
- since,
9(3)319,
13(1)21,
14(4)574,
16(1)151,
16(2)259,
16(3)524,
16(3)607,
16(4)1081,
16(4)1117,
16(4)1156,
17(3)431,
17(4)635,
17(5)691,
18(4)355,
21(6)1196,
22(2)265,
22(2)296,
22(3)506,
22(4)638,
28(3)389,
28(4)715,
29(2)13,
31(1)3,
32(1)3,
32(3)9,
32(4)14,
32(5)17,
33(3)10,
34(1)6
- stack,
9(3)367,
18(6)752,
19(5)751,
20(1)1,
20(4)724,
22(4)673,
25(3)360,
25(6)876,
26(6)1029,
28(1)70,
30(2)8,
31(4)13,
31(6)20,
32(4)11,
33(1)4,
34(1)6
- string,
2(1)122,
2(2)153,
4(2)179,
10(4)602,
11(3)482,
13(1)150,
14(1)1,
14(4)471,
14(4)490,
16(2)259,
17(4)672,
19(6)942,
20(2)259,
28(4)696,
29(6)38,
30(4)18
- studied,
4(3)455,
14(3)417,
17(2)197,
17(4)576,
18(6)659,
19(6)916,
20(3)635,
20(6)1251,
21(2)189,
32(1)1
- substring,
14(4)471
- thus,
4(2)179,
14(2)201,
15(1)133,
16(4)1361,
16(5)1411,
18(3)268,
18(3)325,
18(6)730,
19(4)557,
20(2)302,
21(3)569,
21(6)1077,
22(1)129,
28(1)1,
28(5)942,
29(1)2,
29(5)29,
30(3)12,
30(4)18,
30(5)27,
33(3)11,
33(4)13,
33(6)21
- time, linear-,
20(6)1265,
21(5)895,
27(3)383,
28(4)696
- track,
22(4)701,
22(6)1037,
27(6)1147,
28(5)942,
30(2)8,
30(4)18,
31(1)2,
31(3)11,
32(4)12,
32(6)23,
34(1)4
- translator,
4(4)601,
4(4)615,
7(1)159,
7(4)560,
9(2)257,
9(3)297,
9(3)367,
9(3)408,
9(4)491,
9(4)543,
10(2)338,
14(2)147,
14(4)490,
16(3)305,
16(3)1010,
16(4)1215,
16(5)1572,
16(5)1613,
17(2)228,
17(2)394,
17(3)461,
17(4)672,
17(5)691,
18(1)16,
18(1)73,
18(6)730,
19(3)492,
19(6)1053,
20(5)980,
21(2)286,
22(4)583,
22(6)973,
30(4)19
- writing,
4(4)615,
5(1)46,
7(1)159,
7(4)560,
9(1)1,
9(2)125,
9(2)257,
9(3)408,
9(4)543,
10(2)338,
14(2)147,
14(4)490,
16(3)305,
16(3)1010,
16(4)1215,
16(5)1572,
16(5)1613,
17(2)228,
17(2)394,
17(3)461,
17(4)672,
17(5)691,
18(1)16,
18(1)73,
18(6)730,
19(3)492,
19(6)1053,
20(4)869,
20(5)980,
20(6)1131,
22(4)583,
22(6)973,
27(6)1216,
28(3)476,
30(4)18,
32(1)3,
32(4)14,
34(1)6