1. Learn how Cosecant, secant, and cotangent are the reciprocals of the basic trig ratios: sine, cosine, and tangent

2. We lastly show that truly local Anaphors – like reciprocals and distributives – also contain a pronominal element which obeys Principle B.

3. We lastly show that truly local Anaphors ‐ like reciprocals and distributives ‐ also contain a pronominal element which obeys Principle B.

4. Classical binding theory has three classes: reflexives and reciprocals (‘Anaphors’), non-reflexive pronouns (‘pronominals’), and non-pronominal or full NPs (‘r-expressions’)

5. We happen to produce exactly the continued fraction Convergents (and their reciprocals doubled) but in general this process is less efficient than continued fractions

6. The other four trigonometric functions (tan, Cot, sec, csc) can be defined as quotients and reciprocals of sin and cos, except where zero occurs in the denominator

7. The other major class of Anaphors are reciprocals, like each other, which also needs to be bound in its binding domain but has a more complicated semantic contribution to the sentence: (18) [John and Mary] i criticized each other i