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# LaTeX for Linguists

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Slides from a workshop I led for some of my colleagues on typesetting lingustics in LaTeX.

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### LaTeX for Linguists

1. 1. Hello world! This is L TEX. A 1
2. 2.
3. 3. To solve for roots of the expression ax2 + bx + c = 0, use the following formula: √ −b ± b2 − 4ac x= 2a
4. 4. 1 Quadratic formula To solve for roots of the expression ax2 + bx + c = 0, use the following formula: √ −b ± b2 − 4ac x= 2a 2 Next section This is complicated.1 2.1 New subsection Aside This is an aside, so don’t number me. 1 really.
5. 5. English Chinese French IE Sino-Tibetan IE
6. 6. English Chinese French IE Sino-Tibetan IE
7. 7. (1) this is an example a. next level b. another level of example (i) another level
8. 8. (1) this is an example a. next level b. another level of example (i) another level
9. 9. (1) this is an example a. next level b. another level of example (i) another level c. back down
10. 10. (1) *?this is a weird example
11. 11. (1’) *?this is a similar example
12. 12. (1) Zhangsan xihuan ziji Zhangsan like self ‘Zhangsan likes himself’
13. 13. S ∃s1 ∃s2 (like(TOM, s1 ) ∧ Exp(JOHN, s1 )∧ like(TOM, s2 ) ∧ Exp(MARY, s2 ) ∧ s1 ≫ s2 ) Tnonpast λs1 .∃s2 (like(TOM, s1 ) ∧ Exp(JOHN, s1 )∧ λP,t ∃P like(TOM, s2 ) ∧ Exp(MARY, s2 ) ∧ s1 ≫ s2 ) DP λxλs1 .∃s2 (like(TOM, s1 ) ∧ Exp( x, s1 )∧ like(TOM, s2 ) ∧ Exp(MARY, s2 ) ∧ s1 ≫ s2 ) John JOHN DP v λyλxλs1 .∃s2 (like(TOM, s1 ) ∧ Exp( x, s1 )∧ Mali like(TOM, s2 ) ∧ Exp(y, s2 ) ∧ s1 ≫ s2 ) MARY v v λxλs.like(TOM, s) ∧ Exp( x, s) bi λGe,,t λyλxλ1 .∃2 predicate of ( G ( x, 1 ) ∧ G (y, 2 ) ∧ 1 ≫ 2 ) comparison
14. 14. NP V NP
15. 15. S NP VP V NP
16. 16. S NP VP my car V NP
17. 17. /in, tapiq/ Onset Alignasp -L a. ☞ t-i.n-a.piq * b. in.-ta.piq *! c. ta.pi.q-in *!**** d. ta.p-in.-iq *!**
18. 18. /in, tapiq/ Onset Align a. t-i.n-a.piq * b. in.-ta.piq *!
19. 19. /in, tapiq/ Onset Align a. t-i.n-a.piq * b. in.-ta.piq *!
20. 20. /in, tapiq/ Onset Align a. ☞ t-i.n-a.piq * b. in.-ta.piq *!
21. 21. i .nput: I . I . -R I . -O o . utput: . R . B . B . -R
22. 22. This is .