, MS | , |
− | |
1. ( − ). MS − ( ) | |
2. ( ) MS − ( ) | |
3. . MS . MS ( ). MS ό ( ), ( ). | |
Md: | |
( MS) | |
( MS) |
, , (MS). | ||
, | ||
, | : − ; − | |
, . . | ||
1= + (, ) , , C + D ( ), . | ||
2= 1 + + , . | ||
3= 2 + ; ; ; (, , ) , . | ||
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, |
XVI . " " ( 3 − 5 ). XVI − XVIII . : ., ., ., .. .. | |
MS P, ∆M/M − ∆P/P | |
1. : MV = PY : V = V − const 1) 2) ( ) , . . M Vconst : PY M = ------- V , MS PY (" ") : ↑ MS → ↑PY | |
, . | |
( Y − const). (PY) . .. . | |
MS , Y V P = M ----- V − const Y Y = Y* − const |
( ) |
∆M / M + ∆ V / V = ∆ P / P + ∆ Y / Y |
∆M /M ∆ V/V , V − const ∆V/V = 0 ∆ P/P ∆ Y/Y , Y = Y* − const ∆ Y/Y = 0 |
∆M /M ∆ P/P |
2. . . . " "( ): M = k×PY K = ---- ( ), V ( ) | |
, (), k×PY | |
(M/P)d = (1/V) ×Y = k ×Y | |
, Y. | |
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3. ., : , . | |
i = r + πe | |
, i | , |
, r | , |
(M/P)d = L(i, Y) L (r +πe, Y) ¯ + ¯ + | |
, , MS r, i πe. | |
π i "1 × 1", . | |
+ M→ P P → i | |
↑MS (1%)→ ↑π (1%)→ ↑i (1%) |
(M/P)d = L (r, Y) ¯ + | |
(M/P)d = kY − hR k,h − |
1. ( ) | |
L = L(Y) + | ( ); |
: 1) ; 2) ό : − () , () Mdt; − Mdt . | |
. : M = k×PY ( ). | |
L = L(r) ¯ | ( ) |
. = --------------------------------- : ↑R → ↓ P → ↑ D (Mda) → ↓ Md : ↓R → ↑ P → ↓ D (Mda) → ↑ Md | |
L = (r, Y) ¯ + |
(M/P)d = L (r, Y) ¯ + | ||
− . : * Mdt , * MP − ; − . . , . : * ( ), * . : , , : . | ||
. : − | ||
2. V : (Mdt) V > 0 (Mda) V = 0, .. " − ". "" "" . | ||
V = V(r, MS) + ¯ | ||
↑ MS → ↓ R → ↑ Mda → ↓ V ↓ MS → ↑ R → ↓ Mda → ↑ V | ||
. : MS . | ||
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3. MS (" ") , : ↑ MS → ↓ R → ↑I (R) → ↑PY ↓ MS → ↑ R → ↓I (R) → ↓PY |
. | |
; ; | |
(M/P)d = L (Y, r, V) + ¯ ¯ |
Mdt | Mda |
− ; − ( ) | − ; − () |
Md = Mdt + Mda Md = L1(Y) + L2 (R) + ¯ , (M/P)S = (M/P)d. , . |
− . . . | |
70 . XX . , .. . " 1867 − 1960" (1963) 1976 . | |
( ) | |
" ": , | |
1. V . , . 2. " " . : , . 3. ό : 5 21 14 ( ., 6-8 2 ) , . (MS). 4. " ": MS . 2. " " . 70 . XX . (""), , , , , ("") . |
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1) ; 2) "" ("") | ||
, . . | ||
" " | ∆M/M > ∆Y/Y ∆M/M < ∆Y/Y | |
(" ") | |
" " | |
MS , |