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A/R may be finite, as in the example above, or it may be infinite As the following exercise shows, the set of equivalences classes may be very large indeed Exercise 362 Let R be the equivalence relation defined on the set of real numbers R in Example 321 (Section 32) That is, xRy iff x − y is an integer. R j V E g p rSU i j e ʁF110 page1 bpage2 bpage3 bpage4 bpage5 bpage6 >>. @ q r s h k c m q o b stl h g p d e a b c Á ¶ · Ï Ã ³ Ð Ñ p a−1.

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I t i s i m p o r t a n t t o n o t e t h a t t h i s p a p e r p r o v i d e s n o e v i d e n c e o n t h e v a l i d i t y of the Ricardian equivalence proposition That proposition concerns changes in the financing of government 6 s p e n d i n g , h o l d i n g t h e a m o u n t o f that spending constant. Is convex (in t) for any x ∈ domf, v ∈ Rn can check convexity of f by checking convexity of functions of one variable example f S n → R with f(X) = logdetX, domX = S n. X g b ` p c X A l C ̃X L j X g g ^ C v ^ o e B b N NO860 ̂ Љ ł B C h l V A o 蒼 A I n h C h i ł B L x ȃJ o Ə T C Y T C Y ܂ł p ӂ Ă ܂ B.

I t i s i m p o r t a n t t o n o t e t h a t t h i s p a p e r p r o v i d e s n o e v i d e n c e o n t h e v a l i d i t y of the Ricardian equivalence proposition That proposition concerns changes in the financing of government 6 s p e n d i n g , h o l d i n g t h e a m o u n t o f that spending constant. Failure well you didn't explain what you meant by that The most sensible meaning to what you ask is "What does it mean when the equation is not equal?" Well when that happens there is either more being spent than there is in the market at that time, so production increases to meet the demand Ie When A>Y, Y increases. ̌y A b v !.

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