Commit | Line | Data |
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48baa1c3 C |
1 | |
2 | You can also make equations that are ________\b\b\b\b\b\b\b\bindented a fixed amount from | |
3 | the left margin, with the command | |
4 | .EQ I | |
5 | Again, if there is an equation number, it follows the I. | |
6 | ||
7 | Convert all the equations in "Example" to indented ones. | |
8 | (Naturally I've changed it.) | |
9 | You can do this with a single editor command. | |
10 | ||
11 | Print "Example" with neqn and nroff -ms, | |
12 | then type "ready". | |
13 | #once #create Ref | |
14 | .LP | |
15 | EQUIVALENCES OF ONE SORT AND ANOTHER | |
16 | .LP | |
17 | .EQ I (2.01) | |
18 | bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t). | |
19 | .EN | |
20 | .sp | |
21 | .EQ I (2.02) | |
22 | sum 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) | |
26 | bold x ( bold X ,t) ~==~ | |
27 | sum from { alpha =1} to N | |
28 | rho sup alpha over rho sup 0 bold x sup alpha ( bold X ,t) | |
29 | .EN | |
30 | .EQ I (2.08) | |
31 | sum from {alpha =1} to N | |
32 | U sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu } | |
33 | .EN | |
34 | .EQ I (2.06) | |
35 | bold y sup { T mu } ( bold X ,t) | |
36 | ~==~ sum from {alpha =1} to N | |
37 | U sup { mu alpha } | |
38 | bold 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) | |
53 | bold x sup { n alpha } (t) ~->~ bold x sup alpha ( bold X ,t). | |
54 | .EN | |
55 | .sp | |
56 | .EQ (2.02) | |
57 | sum 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) | |
61 | bold x ( bold X ,t) ~==~ | |
62 | sum from { alpha =1} to N | |
63 | rho sup alpha over rho sup 0 bold x sup alpha ( bold X ,t) | |
64 | .EN | |
65 | .EQ (2.08) | |
66 | sum from {alpha =1} to N | |
67 | U sup { mu alpha } V sup { mu alpha } ~=~ delta sup { mu nu } | |
68 | .EN | |
69 | .EQ (2.06) | |
70 | bold y sup { T mu } ( bold X ,t) | |
71 | ~==~ sum from {alpha =1} to N | |
72 | U sup { mu alpha } | |
73 | bold 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 | |
87 | 2.1a 10 |