BSD 4_2 development
[unix-history] / usr / lib / learn / eqn / L1.1f
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1#print
2You can also make equations that are ________\b\b\b\b\b\b\b\bindented a fixed amount from
3the left margin, with the command
4 .EQ I
5Again, if there is an equation number, it follows the I.
6
7Convert all the equations in "Example" to indented ones.
8(Naturally I've changed it.)
9You can do this with a single editor command.
10
11Print "Example" with neqn and nroff -ms,
12then type "ready".
13#once #create Ref
14.LP
15 EQUIVALENCES OF ONE SORT AND ANOTHER
16.LP
17.EQ I (2.01)
18bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t).
19.EN
20.sp
21.EQ I (2.02)
22sum from n F( bold x sup { n alpha } (t))
23~->~ 1 over OMEGA INT F( bold x sup alpha ( bold X ,t))d bold \|X
24.EN
25.EQ I (2.03)
26bold x ( bold X ,t) ~==~
27sum from { alpha =1} to N
28rho sup alpha over rho sup 0 bold x sup alpha ( bold X ,t)
29.EN
30.EQ I (2.08)
31sum from {alpha =1} to N
32U sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu }
33.EN
34.EQ I (2.06)
35bold y sup { T mu } ( bold X ,t)
36~==~ sum from {alpha =1} to N
37U sup { mu alpha }
38bold x sup alpha
39( bold X ,t)
40.EN
41.EQ I
42~ partial over {partial d}
43 ( epsilon sub 0 bold E sup T times bold B ) sub i
44- m sub ij,\|j ~=~
45-q sup D E sub i sup T
46-( bold ~j sup D times bold B ) sub i
47.EN
48#once #create Example
49.LP
50 EQUIVALENCES OF ONE SORT AND ANOTHER
51.LP
52.EQ (2.01)
53bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t).
54.EN
55.sp
56.EQ (2.02)
57sum from n F( bold x sup { n alpha } (t))
58~->~ 1 over OMEGA INT F( bold x sup alpha ( bold X ,t))d bold \|X
59.EN
60.EQ (2.03)
61bold x ( bold X ,t) ~==~
62sum from { alpha =1} to N
63rho sup alpha over rho sup 0 bold x sup alpha ( bold X ,t)
64.EN
65.EQ (2.08)
66sum from {alpha =1} to N
67U sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu }
68.EN
69.EQ (2.06)
70bold y sup { T mu } ( bold X ,t)
71~==~ sum from {alpha =1} to N
72U sup { mu alpha }
73bold x sup alpha
74( bold X ,t)
75.EN
76.EQ
77~ partial over {partial d}
78 ( epsilon sub 0 bold E sup T times bold B ) sub i
79- m sub ij,\|j ~=~
80-q sup D E sub i sup T
81-( bold ~j sup D times bold B ) sub i
82.EN
83#user
84#cmp Ref Example
85#log
86#next
872.1a 10