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- ===============================================================================
- = Σ ╧ ┬ ╥ ╧ ╨ ╧ ╓ ┴ ╠ ╧ ╫ ┴ ╘ ╪ ╫ ╒ ▐ ┼ ┬ ╬ ╔ ╦ VIM - ≈┼╥╙╔╤ 1.5 =
- ===============================================================================
- Vim --- ▄╘╧ ╧▐┼╬╪ ═╧▌╬┘╩ ╥┼─┴╦╘╧╥, ╔═┼└▌╔╩ ═╬╧╓┼╙╘╫╧ ╦╧═┴╬─, ╙╠╔█╦╧═
- ═╬╧╟╧ ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╔╚ ╫╙┼ ═╧╓╬╧ ┬┘╠╧ ╧╨╔╙┴╘╪ ╫ ╘┴╦╧═ ╒▐┼┬╬╔╦┼, ╦┴╦
- ▄╘╧╘. ⁿ╘╧╘ ╒▐┼┬╬╔╦ ╨╥╔┌╫┴╬ ╧┬▀╤╙╬╔╘╪ ─╧╙╘┴╘╧▐╬╧┼ ▐╔╙╠╧ ╦╧═┴╬─ ─╠╤ ╘╧╟╧,
- ▐╘╧┬┘ ≈┘ ═╧╟╠╔ ╙ ╠┼╟╦╧╙╘╪└ ╔╙╨╧╠╪┌╧╫┴╘╪ Vim ╫ ╦┴▐┼╙╘╫┼ ╥┼─┴╦╘╧╥┴ ╧┬▌┼╟╧
- ╬┴┌╬┴▐┼╬╔╤.
-
- ≈┴═ ╨╧╘╥┼┬╒┼╘╙╤ ╨╥╔┬╠╔┌╔╘┼╠╪╬╧ 25-30 ═╔╬╒╘ ╬┴ ╧╙╫╧┼╬╔┼ ─┴╬╬╧╟╧ ╒▐┼┬╬╔╦┴ ╫
- ┌┴╫╔╙╔═╧╙╘╔ ╧╘ ╘╧╟╧, ╙╦╧╠╪╦╧ ╫╥┼═┼╬╔ ≈┘ ╨╧╘╥┴╘╔╘┼ ╬┴ ▄╦╙╨┼╥╔═┼╬╘┘.
-
- δ╧═┴╬─┘ ╫ ╒╥╧╦┴╚ ┬╒─╒╘ ═╧─╔╞╔├╔╥╧╫┴╘╪ ╘┼╦╙╘. ≤╧┌─┴╩╘┼ ╦╧╨╔└ ▄╘╧╟╧ ╞┴╩╠┴,
- ▐╘╧┬┘ ╨╧╨╥┴╦╘╔╦╧╫┴╘╪╙╤ ╬┴ ╬┼╩ (┼╙╠╔ ≈┘ ┌┴╨╒╙╘╔╠╔ "vimtutor", ╘╧ ▄╘╧ ╒╓┼
- ╦╧╨╔╤).
-
- ≈┴╓╬╧ ╨╧═╬╔╘╪, ▐╘╧ ▄╘╧╘ ╒▐┼┬╬╔╦ ╨╥┼─╬┴┌╬┴▐┼╬ ─╠╤ ╧┬╒▐┼╬╔╤ ╫ ╨╥╧├┼╙╙┼
- ╔╙╨╧╠╪┌╧╫┴╬╔╤. ⁿ╘╧ ╧┌╬┴▐┴┼╘, ▐╘╧ ≈┘ ─╧╠╓╬┘ ┌┴╨╒╙╦┴╘╪ ╦╧═┴╬─┘ ─╠╤ ╘╧╟╧,
- ▐╘╧┬┘ ╦┴╦ ╙╠┼─╒┼╘ ╔╚ ╔┌╒▐╔╘╪. σ╙╠╔ ≈┘ ╨╥╧╙╘╧ ╨╥╧▐╔╘┴┼╘┼ ╘┼╦╙╘, ╘╧
- ┌┴┬╒─┼╘┼ ╦╧═┴╬─┘!
-
- ⌠┼╨┼╥╪ ╒┬┼─╔╘┼╙╪ ╫ ╘╧═, ▐╘╧ ╦╠┴╫╔█┴ CapsLock ╬┼ ╫╦╠└▐┼╬┴ ╔ ╬┴╓═╔╘┼
- ╦╠┴╫╔█╒ j ╬┼╙╦╧╠╪╦╧ ╥┴┌, ╘┴╦, ▐╘╧┬┘ ⌡╥╧╦ 1.1 ╨╧╠╬╧╙╘╪└ ╨╧═┼╙╘╔╠╙╤ ╬┴
- ▄╦╥┴╬┼.
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 1.1: ≡σ≥σφσ²σεΘσ δ⌡≥≤∩≥ß
-
- ** Σ╠╤ ╨┼╥┼═┼▌┼╬╔╤ ╦╒╥╙╧╥┴ ╬┴╓═╔╘┼ ╦╠┴╫╔█╔ h,j,k,l ╘┴╦, ╦┴╦ ╨╧╦┴┌┴╬╧ ╬╔╓┼. **
- ^
- k ≤╧╫┼╘┘: δ╠┴╫╔█┴ h ╬┴╚╧─╔╘╙╤ ╙╠┼╫┴ ╔ ╨┼╥┼═┼▌┴┼╘ ╫╠┼╫╧.
- < h l > δ╠┴╫╔█┴ l ╬┴╚╧─╔╘╙╤ ╙╨╥┴╫┴ ╔ ╨┼╥┼═┼▌┴┼╘ ╫╨╥┴╫╧.
- j δ╠┴╫╔█┴ j ╨╧╚╧╓┴ ╬┴ ╙╘╥┼╠╦╒ `╫╬╔┌'.
- v
- 1. ≡╧─╫╔╟┴╩╘┼ ╦╒╥╙╧╥ ╨╧ ▄╦╥┴╬╒, ╨╧╦┴ ╬┼ ╨╧▐╒╫╙╘╫╒┼╘┼ ╙┼┬╤ ╒╫┼╥┼╬╬╧.
-
- 2. ε┴─┴╫╔╘┼ ╦╠┴╫╔█╒ `╫╬╔┌' (j) ╨╧╦┴ ╧╬┴ ╬┼ ╬┴▐╬┼╘ ╨╧╫╘╧╥╤╘╪╙╤.
- ---> ⌠┼╨┼╥╪ ≈┘ ┌╬┴┼╘┼, ╦┴╦ ╨┼╥┼╩╘╔ ╦ ╙╠┼─╒└▌┼═╒ ╒╥╧╦╒.
-
- 3. Θ╙╨╧╠╪┌╒╤ ╦╠┴╫╔█╒ `╫╬╔┌' ╨┼╥┼╩─╔╘┼ ╦ ⌡╥╧╦╒ 1.2.
-
- ·┴═┼▐┴╬╔┼: σ╙╠╔ ╫┘ ╨╧╦┴ ╬┼ ╒╫┼╥┼╬┘ ╫ ╘╧═, ▐╘╧ ╬┴┬╔╥┴┼╘┼, ╬┴╓═╔╘┼ <ESC> ─╠╤
- ╨┼╥┼╚╧─┴ ╫ ╧┬┘▐╬┘╩ ╥┼╓╔═ (Normal mode). ≡╧╙╠┼ ▄╘╧╟╧ ╨┼╥┼╬┴┬┼╥╔╘┼
- ╘╥┼┬╒┼═╒└ ╦╧═┴╬─╒.
-
- ·┴═┼▐┴╬╔┼: ∩┬┘▐╬┘┼ ╦╠┴╫╔█╔ ╒╨╥┴╫╠┼╬╔╤ ╦╒╥╙╧╥╧═ (╙╘╥┼╠╦╔) ╘┴╦╓┼ ─╧╠╓╬┘
- ╥┴┬╧╘┴╘╪. ∩─╬┴╦╧, ╦╠┴╫╔█╔ hjkl ╨╧┌╫╧╠╤╘ ≈┴═ ╨┼╥┼═┼▌┴╘╪╙╤
- ┌╬┴▐╔╘┼╠╪╬╧ ┬┘╙╘╥┼┼, ╦┴╦ ╘╧╠╪╦╧ ≈┘ ╬┴╒▐╔╘┼╙╪ ╔═╔ ╨╧╠╪┌╧╫┴╘╪╙╤.
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 1.2: ·ß≡⌡≤δ Θ ·ß≈σ≥√σεΘσ ≥ßΓ∩⌠∙ ≤ VIM
-
- !! ≈εΘφßεΘσ! ≡╥┼╓─┼, ▐┼═ ╫┘╨╧╠╬╤╘╪ ╠└┬╧╩ ╔┌ ╧╨╔╙┴╬╬┘╚ ╬╔╓┼ █┴╟╧╫, ╨╥╧▐╘╔╘┼
- ╒╥╧╦ ├┼╠╔╦╧═ !!
-
- 1. ε┴╓═╔╘┼ ╦╠┴╫╔█╒ <ESC> (─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╒─╧╙╘╧╫┼╥╔╘╪╙╤, ▐╘╧ ≈┘ ╫ ╧┬┘▐╬╧═
- ╥┼╓╔═┼ (Normal mode)).
-
- 2. ε┴┬┼╥╔╘┼: :q! <ENTER>.
-
- ---> ⁿ╘╧ ╨╧┌╫╧╠╔╘ ≈┴═ ╫┘╩╘╔ ╔┌ ╥┼─┴╦╘╧╥┴ Γσ· ≤∩Φ≥ßεσεΘ± ╠└┬┘╚ ╙─┼╠┴╬╬┘╚
- ╔┌═┼╬┼╬╔╩. σ╙╠╔ ≈┘ ╚╧╘╔╘┼ ╙╧╚╥┴╬╔╘╪ ╔┌═┼╬┼╬╔╤ ╔ ╫┘╩╘╔:
- :wq <ENTER>
-
- 3. δ╧╟─┴ ≈┘ ╒╫╔─╔╘┼ ╨╥╔╟╠┴█┼╬╔┼ ╦╧═┴╬─╬╧╩ ╧┬╧╠╧▐╦╔, ╬┴┬┼╥╔╘┼ ╦╧═┴╬─╒,
- ╦╧╘╧╥┴╤ ╨╥╔╫┼╠┴ ≈┴╙ ╫ ▄╘╧╘ ╒▐┼┬╬╔╦. ⁿ╘╧ ═╧╓┼╘ ┬┘╘╪
- vimtutor ru <ENTER>
- ∩┬┘▐╬╧ ═╧╓╬╧ ╔╙╨╧╠╪┌╧╫┴╘╪: vim tutor.ru <ENTER>
-
- ---> 'vim' ╨╧┌╫╧╠╤┼╘ ┌┴╨╒╙╘╔╘╪ ╥┼─┴╦╘╧╥ vim, 'tutor.ru' --- ▄╘╧ ╞┴╩╠, ╦╧╘╧╥┘╩
- ≈┘ ┬╒─┼╘┼ ╥┼─┴╦╘╔╥╧╫┴╘╪.
-
- 4. σ╙╠╔ ≈┘ ╒╫┼╥┼╬┘ ╫ ╘╧═, ▐╘╧ ┌┴╨╧═╬╔╠╔ ▄╘╔ █┴╟╔, ╫┘╨╧╠╬╔╘┼ █┴╟╔ ╧╘ 1 ─╧ 3
- ▐╘╧┬┘ ╫┘╩╘╔ ╙╬╧╫┴ ┌┴╨╒╙╘╔╘╪ ╥┼─┴╦╘╧╥. ·┴╘┼═ ╨┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌ ╦
- ⌡╥╧╦╒ 1.3.
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 1.3: ≥σΣßδ⌠Θ≥∩≈ßεΘσ ⌠σδ≤⌠ß - ⌡Σß∞σεΘσ
-
-
- ** ε┴╚╧─╤╙╪ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ ╬┴╓═╔╘┼ x, ▐╘╧┬┘ ╒─┴╠╔╘╪ ╙╔═╫╧╠ ╨╧─ ╦╒╥╙╧╥╧═. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╦ ╙╘╥╧╦┼ ╫╬╔┌╒, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. Σ╠╤ ╔╙╨╥┴╫╠┼╬╔╤ ╧█╔┬╧╦, ╨┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥, ╨╧╦┴ ╧╬ ╬┼ ╧╦┴╓┼╘╙╤ ╬┴─
- ╒─┴╠╤┼═┘═ ╙╔═╫╧╠╧═.
-
- 3. ε┴╓═╔╘┼ ╦╠┴╫╔█╒ x ─╠╤ ╒─┴╠┼╬╔╤ ╘╥┼┬╒┼═╧╟╧ ╙╔═╫╧╠┴.
-
- 4. ≡╧╫╘╧╥╔╘┼ █┴╟╔ 2--4 ╨╧╦┴ ╙╘╥╧╦┴ ╬┼ ┬╒─┼╘ ╔╙╨╥┴╫╠┼╬┴.
-
- ---> ∩╘ ╘╘╘╧╨╧╘┴ ╦╧╨┘╘╘ ╨╨╨┘╠╪ ╨╨╧ ╨╨╨╧╠└ ╠┼╘╘╔╘╘.
-
- 5. ⌠┼╨┼╥╪, ╦╧╟─┴ ╙╘╥╧╦┴ ╧╘╦╧╥╥┼╦╘╔╥╧╫┴╬┴, ╨┼╥┼╚╧─╔╘┼ ╦ ╒╥╧╦╒ 1.4.
-
- ·ßφσ■ßεΘσ: ≈ ╚╧─┼ ╧╙╫╧┼╬╔╤ ▄╘╧╟╧ ╒▐┼┬╬╔╦┴ ╬┼ ╨┘╘┴╩╘┼╙╪ ┌┴╨╧═╔╬┴╘╪, ╒▐╔╘┼
- ╫ ╨╥╧├┼╙╙┼ ╔╙╨╧╠╪┌╧╫┴╬╔╤.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 1.4: ≥σΣßδ⌠Θ≥∩≈ßεΘσ ⌠σδ≤⌠ß - ≈≤⌠ß≈δß
-
-
- ** ε┴╚╧─╤╙╪ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ (Normal mode), ╬┴╓═╔╘┼ i ─╠╤ ╫╙╘┴╫╦╔ ╘┼╦╙╘┴. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╦ ╨┼╥╫╧╩ ╙╘╥╧╦┼ ╫╬╔┌╒, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. Σ╠╤ ╘╧╟╧, ▐╘╧┬┘ ╙─┼╠┴╘╪ ╨┼╥╫╒└ ╙╘╥╧╦╒ ╔─┼╬╘╔▐╬╧╩ ╫╘╧╥╧╩, ╨╧═┼╙╘╔╘┼
- ╦╒╥╙╧╥ ╬┴ ╙╔═╫╧╠ ≡σ≥σΣ ╦╧╘╧╥┘═ ╙╠┼─╒┼╘ ╫╙╘┴╫╔╘╪ ╘┼╦╙╘.
-
- 3. ε┴╓═╔╘┼ i ╔ ╬┴┬┼╥╔╘┼ ╘╥┼┬╒┼═┘┼ ─╧┬┴╫╠┼╬╔╤.
-
- 4. ≡╧╙╠┼ ╔╙╨╥┴╫╠┼╬╔╤ ╫╙┼╚ ╧█╔┬╧╦ ╬┴╓═╔╘┼ <ESC> ─╠╤ ╫╧┌╫╥┴╘┴ ╫ ╧┬┘▐╬┘╩ ╥┼╓╔═.
- ≡╧╫╘╧╥╔╘┼ █┴╟╔ 2--4, ╨╧╦┴ ╞╥┴┌┴ ╬┼ ┬╒─┼╘ ╔╙╨╥┴╫╠┼╬┴ ╨╧╠╬╧╙╘╪└.
-
- ---> ■┴╙╘╪ ╘┼╦╙╘┴ ╫ ╙╘╥╧╦┼ ┬┼╙╠┼─╬╧ .
- ---> ■┴╙╘╪ ╘┼╦╙╘┴ ╫ ▄╘╧╩ ╙╘╥╧╦┼ ┬┼╙╙╠┼─╬╧ ╨╥╧╨┴╠┴.
-
- 5. δ╧╟─┴ ╧╙╫╧╔╘┼ ╫╙╘┴╫╦╒ ╘┼╦╙╘┴, ╨┼╥┼╚╧─╔╘┼ ─┴╠╪█┼ ╦ ≥┼┌└═┼.
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 1
-
- 1. δ╒╥╙╧╥ ╨┼╥┼═┼▌┴┼╘╙╤ ╠╔┬╧ ╦╠┴╫╔█┴═╔ ╙╧ ╙╘╥┼╠╦┴═╔, ╠╔┬╧ ╦╠┴╫╔█┴═╔ hjkl.
- h (╫╠┼╫╧) j (╫╬╔┌) k (╫╫┼╥╚) l (╫╨╥┴╫╧)
-
- 2. Σ╠╤ ┌┴╨╒╙╦┴ Vim (╔┌ ╨╥╔╟╠┴█┼╬╔╤ % ╦╧═┴╬─╬╧╩ ╧┬╧╠╧▐╦╔) ╬┴┬┼╥╔╘┼:
- vim Θφ±_µßΩ∞ß <ENTER>
-
- 3. Σ╠╤ ┌┴╫┼╥█┼╬╔╤ ╥┴┬╧╘┘ ╙ Vim ╬┴┬┼╥╔╘┼:
- <ESC> :q! <ENTER> ▐╘╧┬┘ ╧╘╦┴┌┴╘╪╙╤ ╧╘ ╙╧╚╥┴╬┼╬╔╤ ╔┌═┼╬┼╬╔╩.
- Θ╠╔ ╬┴┬┼╥╔╘┼:
- <ESC> :wq <ENTER> ▐╘╧┬┘ ╙╧╚╥┴╬╔╘╪ ╔┌═┼╬┼╬╔╤.
-
- 4. Σ╠╤ ╒─┴╠┼╬╔╤ ╙╔═╫╧╠┴ ╨╧─ ╦╒╥╙╧╥╧═ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼, ╬┴┬┼╥╔╘┼: x
-
- 5. ■╘╧┬┘ ╫╙╘┴╫╔╘╪ ╘┼╦╙╘ ╨┼╥┼─ ╦╒╥╙╧╥╧═ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼, ╬┴┬┼╥╔╘┼:
- i ╫╫╧─╔╘┼ ╘┼╦╙╘ <ESC>
-
- ·ßφσ■ßεΘσ: ε┴╓┴╘╔┼ <ESC> ╨┼╥┼═┼╙╘╔╘ ≈┴╙ ╫ ╧┬┘▐╬┘╩ ╥┼╓╔═ (Normal mode) ╠╔┬╧
- ╨╥┼╥╫┼╘ ╬┼╓┼╠┴╘┼╠╪╬╒└ ╔ ▐┴╙╘╔▐╬╧ ┌┴╫┼╥█┼╬╬╒└ ╦╧═┴╬─╒.
-
- ⌠┼╨┼╥╪ ╨┼╥┼╚╧─╔═ ╦ ⌡╥╧╦╒ 2.
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 2.1: δ∩φßεΣ∙ ⌡Σß∞σεΘ±
-
-
- ** ε┴┬┼╥╔╘┼ dw ─╠╤ ╒─┴╠┼╬╔╤ ╒▐┴╙╘╦┴ ╘┼╦╙╘┴ ─╧ ╦╧╬├┴ ╙╠╧╫┴. **
-
- 1. ε┴╓═╔╘┼ <ESC>, ▐╘╧┬┘ ╨┼╥┼╩╘╔ ╫ ╧┬┘▐╬┘╩ ╥┼╓╔═.
-
- 2. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 3. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫ ╬┴▐┴╠╧ ╙╠╧╫┴, ╦╧╘╧╥╧┼ ╙╠┼─╒┼╘ ╒─┴╠╔╘╪.
-
- 4. ε┴┬┼╥╔╘┼ dw , ▐╘╧┬┘ ╒─┴╠╔╘╪ ▄╘╧ ╙╠╧╫╧.
-
- ·ßφσ■ßεΘσ: ≈╧ ╫╥┼═╤ ╬┴┬╧╥┴ ┬╒╦╫┘ dw ╨╧╤╫╤╘╙╤ ╫ ╨╧╙╠┼─╬┼╩ ╙╘╥╧╦┼ ▄╦╥┴╬┴. σ╙╠╔
- ≈┘ ▐╘╧-╘╧ ╬┴┬┼╥┼╘┼ ╬┼╨╥┴╫╔╠╪╬╧, ╬┴╓═╔╘┼ <ESC> ╔ ╬┴▐╬╔╘┼ ╙╬┴▐┴╠┴.
-
- ---> ε┼╙╦╧╠╪╦╧ ╙╠╧╫ ╥┴╞╔╬┴─ ╫ ▄╘╧═ ╨╥┼─╠╧╓┼╬╔╔ ┴╫╘╧╦╥┴╬ ╔┌╠╔█╬╔.
-
- 5. ≡╧╫╘╧╥╔╘┼ █┴╟╔ 3 ╔ 4, ╨╧╦┴ ╬┼ ╔╙╨╥┴╫╔╘┼ ╫╙┼ ╧█╔┬╦╔ ╔ ╨┼╥┼╚╧─╔╘┼ ╦
- ⌡╥╧╦╒ 2.2.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 2.2: Σ∩≡∩∞εΘ⌠σ∞°ε∙σ δ∩φßεΣ∙ ⌡Σß∞σεΘ±
-
-
- ** ε┴┬┼╥╔╘┼ d$ ─╠╤ ╒─┴╠┼╬╔╤ ╘┼╦╙╘┴ ─╧ ╦╧╬├┴ ╙╘╥╧╦╔. **
-
- 1. ε┴╓═╔╘┼ <ESC>, ▐╘╧┬┘ ╨┼╥┼╩╘╔ ╫ ╧┬┘▐╬┘╩ ╥┼╓╔═.
-
- 2. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 3. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╦ ╦╧╬├╒ ╨╥┴╫╔╠╪╬╧╩ ╙╘╥╧╦╔ (≡∩≤∞σ ╨┼╥╫╧╩ . ).
-
- 4. ■╘╧┬┘ ╒─┴╠╔╘╪ ╧╙╘┴╘╧╦ ╙╘╥╧╦╔, ╬┴┬┼╥╔╘┼ d$ .
-
- ---> δ╘╧-╘╧ ╬┴┬╥┴╠ ╧╦╧╬▐┴╬╔┼ ▄╘╧╩ ╙╘╥╧╦╔ ─╫┴╓─┘. ╧╦╧╬▐┴╬╔┼ ▄╘╧╩ ╙╘╥╧╦╔ ─╫┴╓─┘.
-
-
- 5.■╘╧┬┘ ╠╒▐█┼ ╥┴┌╧┬╥┴╘╪╙╤ ╫ ▄╘╧═, ╨┼╥┼╚╧─╔╘┼ ╦ ⌡╥╧╦╒ 2.3.
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 2.3: δ∩φßεΣ∙ Θ ∩Γ σδ⌠∙
-
-
- µ╧╥═┴╘ ╦╧═┴╬─┘ `╒─┴╠┼╬╔┼' d ╘┴╦╧╫:
-
- [▐╔╙╠╧] d ╧┬▀┼╦╘ Θ∞Θ d [▐╔╙╠╧] ╧┬▀┼╦╘
- ·─┼╙╪:
- ▐╔╙╠╧ - ╙╦╧╠╪╦╧ ╥┴┌ ╔╙╨╧╠╬╔╘╪ ╦╧═┴╬─╒ (╬┼╧┬╤┌┴╘┼╠╪╬╧, ╨╧ ╒═╧╠▐┴╬╔└=1).
- d - ╦╧═┴╬─┴ ╒─┴╠┼╬╔╤.
- ╧┬▀┼╦╘ - ╙ ▐┼═ ╦╧═┴╬─┴ ─╧╠╓╬┴ ┬┘╘╪ ╫┘╨╧╠╬┼╬┴ (╨┼╥┼▐╔╙╠┼╬╧ ╬╔╓┼).
-
- δ╥┴╘╦╔╩ ╙╨╔╙╧╦ ╧┬▀┼╦╘╧╫:
- w - ╧╘ ╦╒╥╙╧╥┴ ─╧ ╦╧╬├┴ ╙╠╧╫┴, ╫╦╠└▐┴╤ ┌┴╫┼╥█┴└▌╔╩ ╨╥╧┬┼╠.
- e - ╧╘ ╦╒╥╙╧╥┴ ─╧ ╦╧╬├┴ ╙╠╧╫┴, εσ ╫╦╠└▐┴╤ ┌┴╫┼╥█┴└▌╔╩ ╨╥╧┬┼╠.
- $ - ╧╘ ╦╒╥╙╧╥┴ ─╧ ╦╧╬├┴ ╙╘╥╧╦╔.
- ^ - ╧╘ ╦╒╥╙╧╥┴ ─╧ ╬┴▐┴╠┴ ╙╘╥╧╦╔.
-
- ·ßφσ■ßεΘσ: ≡╥╧╙╘╧┼ ╬┴╓┴╘╔┼ ╬┴ ╙╔═╫╧╠ ╧┬▀┼╦╘┴ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ (Normal mode)
- ┬┼┌ ─╧╨╧╠╬╔╘┼╠╪╬┘╚ ╦╧═┴╬─ ╨┼╥┼─╫╔╬┼╘ ╦╒╥╙╧╥ ╘┴╦, ╦┴╦ ╒╦┴┌┴╬╧ ╫
- ╙╨╔╙╦┼ ╧┬▀┼╦╘╧╫.
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 2.4: Θ≤δ∞α■σεΘσ Θ· ≡≥ß≈Θ∞ß `δ∩φßεΣß-∩Γ σδ⌠'
-
-
- ** ε┴┬┼╥╔╘┼ dd ─╠╤ ╒─┴╠┼╬╔╤ ╫╙┼╩ ╙╘╥╧╦╔. **
-
- ≈╙╠┼─╙╘╫╔┼ ▐┴╙╘╧╟╧ ╨╥╔═┼╬┼╬╔╤ ╧╨┼╥┴├╔╔ ╒─┴╠┼╬╔╤ ╫╙┼╩ ╙╘╥╧╦╔, ╥┴┌╥┴┬╧╘▐╔╦╔
- Vim ╥┼█╔╠╔, ▐╘╧ ─╠╤ ▄╘╧╟╧ ╨╥╧▌┼ ╫╙┼╟╧ ╨╥╧╙╘╧ ╬┴┬╥┴╘╪ d ─╫┴╓─┘.
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦╧ ╫╘╧╥╧╩ ╙╘╥╧╦┼ ╞╥┴┌┘.
- 2. ε┴┬┼╥╔╘┼ dd ─╠╤ ╒─┴╠┼╬╔╤ ╙╘╥╧╦╔.
- 3. ⌠┼╨┼╥╪ ╨┼╥┼═┼╙╘╔╘┼╙╪ ╦ ▐┼╘╫┼╥╘╧╩ ╙╘╥╧╦┼.
- 4. ε┴┬┼╥╔╘┼ 2dd (╫╙╨╧═╬╔╘┼ ╨╥┴╫╔╠╧ `▐╔╙╠╧-╦╧═┴╬─┴-╧┬▀┼╦╘'), ▐╘╧┬┘ ╒─┴╠╔╘╪
- ─╫┼ ╙╘╥╧╦╔.
-
- 1) ∞┼╘╧═ ╤ ╚╧╓╒ ╬┴ ╙╘┴─╔╧╬,
- 2) ∩, ╦┴╦ ╫╬┼┌┴╨╬╧ ╦╧╬▐╔╠╙╤ ─╔╫┴╬!
- 3) ± ┬╧╠┼└ ┌┴ ``·┼╬╔╘'', ``·┼╬╔╘'' --- ▐┼═╨╔╧╬!
- 4) ≡┼▐┴╠╪╬╧ ╤ ╟╠╤╓╒ ╬┴ ╬┴█┼ ╨╧╦╧╠┼╬╔┼!
- 5) σ╟╧ ╟╥╤─╒▌┼┼ ╔╠╪ ╨╒╙╘╧ ╔╠╪ ╘┼═╬╧...
- 6) ± ╙╔╓╒ ╬┴ ╙╦┴═┼╩╦┼ ╫ ╠╧╓┼ `Γ'
- 7) Θ ╔╟╥┴└ ╬┴ ┬╧╠╪█╧╩ ╓┼╙╘╤╬╧╩ ╘╥╒┬┼.
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 2.5: δ∩φßεΣß `∩⌠δß⌠'
-
-
- ** ε┴╓═╔╘┼ u ─╠╤ ╧╘═┼╬┘ ╥┼┌╒╠╪╘┴╘┴ ╥┴┬╧╘┘ ╨╥┼─┘─╒▌┼╩ ╦╧═┴╬─┘, U ─╠╤ ╧╘═┼╬┘
- ╔╙╨╥┴╫╠┼╬╔╩ ╫╧ ╫╙┼╩ ╙╘╥╧╦┼. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ ---> ╔ ╒╙╘┴╬╧╫╔╘┼ ┼╟╧ ╬┴
- ╨┼╥╫╒└ ╧█╔┬╦╒.
- 2. ε┴╓═╔╘┼ x ─╠╤ ╒─┴╠┼╬╔╤ ╨┼╥╫╧╟╧ ╬┼╨╥┴╫╔╠╪╬╧╟╧ ╙╔═╫╧╠┴.
- 3. ⌠┼╨┼╥╪ ╬┴╓═╔╘┼ u ─╠╤ ╧╘═┼╬┘ (╧╘╦┴╘┴) ╨╧╙╠┼─╬┼╩ ╫┘╨╧╠╬┼╬╬╧╩ ╦╧═┴╬─┘.
- 4. Θ╙╨╥┴╫╪╘┼ ╫╙┼ ╧█╔┬╦╔ ╫ ╙╘╥╧╦┼, ╔╙╨╧╠╪┌╒╤ ╦╧═┴╬─╒ x .
- 5. ⌠┼╨┼╥╪ ╬┴╓═╔╘┼ ┌┴╟╠┴╫╬╒└ U ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╫┼╥╬╒╘╪ ╫╙└ ╙╘╥╧╦╒ ╫ ╔╙╚╧─╬╧┼
- ╙╧╙╘╧╤╬╔┼.
- 6. ε┴╓═╔╘┼ u ╬┼╙╦╧╠╪╦╧ ╥┴┌ ─╠╤ ╧╘═┼╬┘ ╦╧═┴╬─┘ U ╔ ╨╥┼─┘─╒▌╔╚ ╦╧═┴╬─.
- 7. ε┴╓═╔╘┼ ╘┼╨┼╥╪ CTRL-R (╒─┼╥╓╔╫┴╩╘┼ ╦╠┴╫╔█╒ CTRL ╬┴╓┴╘╧╩ ╫ ═╧═┼╬╘ ╬┴╓┴╘╔╤
- R) ╬┼╙╦╧╠╪╦╧ ╥┴┌ ─╠╤ ╫╧┌╫╥┴╘┴ ╦╧═┴╬─ (╧╘╦┴╘ ╧╘╦┴╘┴).
-
- ---> Θ╙╨╥╥┴╫╪╘┼ ╧╧█╔┬╦╔ ╫ ▄╘╧╩╩ ╙╘╥╧╦┼ ╔ ╫┼╥╬╔╘╘┼ ╔╚ ╙╙ ╨╧═╧▌╪╪└ `╧╘╦┴╘┴'.
-
- 8. ⁿ╘╧ ┬┘╠╔ ╧▐┼╬╪ ╨╧╠┼┌╬┘┼ ╦╧═┴╬─┘. Σ┴╠┼┼ ╨┼╥┼╚╧─╔╘┼ ╦ ≥┼┌└═┼ ⌡╥╧╦┴ 2.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 2
-
-
- 1. Σ╠╤ ╒─┴╠┼╬╔╤ ╘┼╦╙╘┴ ╧╘ ╦╒╥╙╧╥┴ ─╧ ╦╧╬├┴ ╙╠╧╫┴ ╬┴┬┼╥╔╘┼: dw
-
- 2. Σ╠╤ ╒─┴╠┼╬╔╤ ╘┼╦╙╘┴ ╧╘ ╦╒╥╙╧╥┴ ─╧ ╦╧╬├┴ ╙╘╥╧╦╔ ╬┴┬┼╥╔╘┼: d$
-
- 3. Σ╠╤ ╒─┴╠┼╬╔╤ ╫╙┼╩ ╙╘╥╧╦╔ ╬┴┬┼╥╔╘┼: dd
-
- 4. µ╧╥═┴╘ ╦╧═┴╬─┘ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ ╔═┼┼╘ ╫╔─:
-
- [▐╔╙╠╧] ╦╧═┴╬─┴ ╧┬▀┼╦╘ Θ∞Θ ╦╧═┴╬─┴ [▐╔╙╠╧] ╧┬▀┼╦╘
- ╟─┼:
- ▐╔╙╠╧ - ╙╦╧╠╪╦╧ ╥┴┌ ╨╧╫╘╧╥╔╘╪ ╫┘╨╧╠╬┼╬╔┼ ╦╧═┴╬─┘
- ╦╧═┴╬─┴ - ▐╘╧ ╫┘╨╧╠╬╔╘╪, ╬┴╨╥╔═┼╥ d ─╠╤ ╒─┴╠┼╬╔╤
- ╧┬▀┼╦╘ - ╬┴ ▐╘╧ ─╧╠╓╬┴ ╫╧┌─┼╩╙╘╫╧╫┴╘╪ ╦╧═┴╬─┴, ╬┴╨╥╔═┼╥ w (╙╠╧╫╧),
- $ (─╧ ╦╧╬├┴ ╙╘╥╧╦╔), ╔ ╘.─.
-
- 5. Σ╠╤ ╧╘═┼╬┘ (╧╘╦┴╘┴) ╨╥┼─█┼╙╘╫╒└▌╔╚ ─┼╩╙╘╫╔╩ ╬┴┬┼╥╔╘┼: u (╙╘╥╧▐╬┴╤ u)
- Σ╠╤ ╧╘═┼╬┘ (╧╘╦┴╘┴) ╫╙┼╚ ╔┌═┼╬┼╬╔╩ ╫ ╙╘╥╧╦┼ ╬┴┬┼╥╔╘┼: U (╨╥╧╨╔╙╬┴╤ U)
- Σ╠╤ ╧╘═┼╬┘ ╧╘╦┴╘┴ ╬┴┬┼╥╔╘┼: CTRL-R
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 3.1: δ∩φßεΣß ≈≤⌠ß≈δΘ
-
-
- ** ε┴┬┼╥╔╘┼ p ─╠╤ ╫╙╘┴╫╦╔ ╨╧╙╠┼─╬┼╟╧ ╒─┴╠┼╬╬╧╟╧ ╘┼╦╙╘┴ ╨╧╙╠┼ ╦╒╥╙╧╥┴. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌ ╦ ╨╧╙╠┼─╬┼╩ ╙╘╥╧╦┼ ╔┌ ╬┴┬╧╥┴.
-
- 2. ε┴┬┼╥╔╘┼ dd ─╠╤ ╒─┴╠┼╬╔╤ ╙╘╥╧╦╔ ╔ ┼┼ ╙╧╚╥┴╬┼╬╔╤ ╫ ┬╒╞┼╥┼ Vim'┴.
-
- 3. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╦ ╙╘╥╧╦┼ εßΣ ╘┼═ ═┼╙╘╧═, ╦╒─┴ ╙╠┼─╒┼╘ ╫╙╘┴╫╔╘╪
- ╒─┴╠┼╬╬╒└ ╙╘╥╧╦╒.
-
- 4. ε┴╚╧─╤╙╪ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ ╬┴┬┼╥╔╘┼ p ─╠╤ ┌┴═┼╬┘ ╙╘╥╧╦╔.
-
- 5. ≡╧╫╘╧╥╔╘┼ █┴╟╔ 2--4, ╨╧╦┴ ╬┼ ╥┴╙╙╘┴╫╔╘┼ ╫╙┼ ╙╘╥╧╦╔ ╫ ╬╒╓╬╧═ ╨╧╥╤─╦┼.
-
- ╟) Θ ╠╒▐█┼ ╫┘─╒═┴╘╪ ╬┼ ═╧╟.
- ┬) δ╧╟─┴ ╬┼ ╫ █╒╘╦╒ ┌┴╬┼═╧╟,
- ╫) ∩╬ ╒╫┴╓┴╘╪ ╙┼┬╤ ┌┴╙╘┴╫╔╠
- ┴) φ╧╩ ─╤─╤ ╙┴═┘╚ ▐┼╙╘╬┘╚ ╨╥┴╫╔╠
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 3.2: δ∩φßεΣß ·ßφσε∙
-
-
- ** ε┴┬┼╥╔╘┼ r ╔ ╙╔═╫╧╠, ┌┴═┼╬╤└▌╔╩ ╙╔═╫╧╠ ╨╧─ ╦╒╥╙╧╥╧═. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ⌡╙╘┴╬╧╫╔╘┼ ╦╒╥╙╧╥ ╘┴╦, ▐╘╧┬┘ ╧╬ ╬┴╚╧─╔╠╙╤ ╬┴─ ╨┼╥╫╧╩ ╧█╔┬╦╧╩.
-
- 3. ε┴┬┼╥╔╘┼ r ╔ ┌┴╘┼═ ╙╔═╫╧╠, ╔╙╨╥┴╫╠╤└▌╔╩ ╧█╔┬╦╒.
-
- 4. ≡╧╫╘╧╥╔╘┼ █┴╟╔ 2 ╔ 3, ╨╧╦┴ ╨┼╥╫┴╤ ╙╘╥╧╦┴ ╬┼ ┬╒─┼╘ ╔╙╨╥┴╫╠┼╬┴.
-
- ---> ≈ ═╧═┼╟╘ ╬┴┬╘╥┴ ▄╘╧╩ ▐╘╥╧╦╔ ╦╧┼0╦╘╧ ╙ ╘╥╒─╧═ ╨╧╨╫─┴╠ ╨╧ ╦╠╫┴╔█┴═!
- ---> ≈ ═╧═┼╬╘ ╬┴┬╧╥┴ ▄╘╧╩ ╙╘╥╧╦╔ ╦╧┼-╦╘╧ ╙ ╘╥╒─╧═ ╨╧╨┴─┴╠ ╨╧ ╦╠┴╫╔█┴═!
-
- 5. ⌠┼╨┼╥╪ ╨┼╥┼╚╧─╔╘┼ ╦ ⌡╥╧╦╒ 3.2.
-
- ·ßφσ■ßεΘσ: ≡╧═╬╔╘┼, ▐╘╧ ╫┘ ─╧╠╓╬┘ ╒▐╔╘╪╙╤ ╫ ╨╥╧├┼╙╙┼ ╥┴┬╧╘┘, ┴ ╬┼ ╨╥╧╙╘╧
- ┌┴╨╧═╔╬┴╤.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 3.3: δ∩φßεΣß Θ·φσεσεΘ±
-
-
- ** Σ╠╤ ╔┌═┼╬┼╬╔╤ ▐┴╙╘╔ ╙╠╧╫┴ ╬┴┬┼╥╔╘┼ cw . **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ≥┴╙╨╧╠╧╓╔╘┼ ╦╒╥╙╧╥ ╬┴─ ┬╒╦╫╧╩ `o' ╫ ╙╠╧╫┼ `╙╧╠┴'.
-
- 3. ε┴┬┼╥╔╘┼ cw ╔ ╔╙╨╥┴╫╪╘┼ ╙╠╧╫╧ (╫ ─┴╬╬╧═ ╙╠╒▐┴┼, ╬┴┬┼╥╔╘┼ `╠╧╫'.)
-
- 4. ε┴╓═╔╘┼ <ESC> ╔ ╨┼╥┼╚╧─╔╘┼ ╦ ╙╠┼─╒└▌┼╩ ╧█╔┬╦┼ (╦ ╨┼╥╫╧═╒ ╙╔═╫╧╠╒, ╦╧╘╧╥┘╩
- ╬┴─╧ ╔┌═┼╬╔╘╪.)
-
- 5. ≡╧╫╘╧╥╔╘┼ █┴╟╔ 3--4 ╨╧╦┴ ╨┼╥╫╧┼ ╨╥┼─╠╧╓┼╬╔┼ ╬┼ ╙╘┴╬┼╘ ╔─┼╬╘╔▐╬┘═ ╫╘╧╥╧═╒.
-
- ---> ε┼╙╦╧╠╪╦╧ ╙╧╠┴ ╫ ▄╪╟├ ╙╘╥╧╦┼ ╘╨╟█├┬╪ ╥┼─┴╠┌╦╒└╔┼╙╫╚.
- ---> ε┼╙╦╧╠╪╦╧ ╙╠╧╫ ╫ ▄╘╧╩ ╙╘╥╧╦┼ ╘╥┼┬╒└╘ ╥┼─┴╦╘╔╥╧╫┴╬╔╤.
-
- ∩┬╥┴╘╔╘┼ ╫╬╔═┴╬╔┼, ▐╘╧ cw ╬┼ ╘╧╠╪╦╧ ┌┴═┼╬╤┼╘ ╙╠╧╫╧, ╬╧ ╔ ╨┼╥┼╫╧─╔╘ ╫┴╙ ╫ ╥┼╓╔═
- ╫╙╘┴╫╦╔.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 3.4: ≡≥∩Σ∩∞÷ßσφ Θ·φσε±⌠° ≤ δ∩φßεΣ∩Ω c
-
-
- ** δ╧═┴╬─┴ ┌┴═┼╬┘ ╔╙╨╧╠╪┌╒┼╘╙╤ ╙ ╘┼═╔ ╓┼ ╧┬▀┼╦╘┴═╔, ▐╘╧ ╔ ╦╧═┴╬─┴ ╒─┴╠┼╬╔╤. **
-
- 1. δ╧═┴╬─┴ ╔┌═┼╬┼╬╔╤ ╨╥╔═┼╬╤┼╘╙╤ ╘┴╦╔═ ╓┼ ╧┬╥┴┌╧═, ╦┴╦ ╔ ╦╧═┴╬─┴ ╒─┴╠┼╬╔╤.
- σ┼ ╞╧╥═┴╘ ╘┴╦╧╫:
-
- [▐╔╙╠╧] c ╧┬▀┼╦╘ Θ∞Θ c [▐╔╙╠╧] ╧┬▀┼╦╘
-
- 2. ∩┬▀┼╦╘┘ ╘┴╦╓┼ ╙╧╫╨┴─┴└╘: w (╙╠╧╫╧), $ (╦╧╬┼├ ╙╘╥╧╦╔) ╔ ╘.╨.
-
- 3. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 4. ≡┼╥┼╩─╔╘┼ ╦ ╨┼╥╫╧╩ ╧█╔┬╦┼.
-
- 5. ε┴┬┼╥╔╘┼ c$ ╔ ╧╘╥┼─┴╦╘╔╥╒╩╘┼ ╨┼╥╫╒└ ╙╘╥╧╦╒ ╘┴╦, ▐╘╧┬┘ ╧╬┴ ╙╧╫╨┴─┴╠┴ ╙╧
- ╫╘╧╥╧╩, ╨╧╙╠┼ ▐┼╟╧ ╬┴╓═╔╘┼ <ESC>.
-
- ---> δ╧╬┼├ ▄╘╧╩ ╙╘╥╧╦╔ ╬╒╓─┴┼╘╙╤ ╫ ╨╧═╧▌╔, ▐╘╧┬┘ ╙╘┴╘╪ ╨╧╚╧╓╔═ ╬┴ ╫╘╧╥╧╩.
- ---> δ╧╬┼├ ▄╘╧╩ ╙╘╥╧╦╔ ╬╒╓─┴┼╘╙╤ ╫ ╨╧═╧▌╔ ╦╧═┴╬─┘ c$ .
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 3
-
-
- 1. Σ╠╤ ╫╙╘┴╫╦╔ ╘┼╦╙╘┴, ╦╧╘╧╥┘╩ ╘╧╠╪╦╧ ▐╘╧ ┬┘╠ ╒─┴╠┼╬, ╬┴┬┼╥╔╘┼ p . ⁿ╘┴
- ╦╧═┴╬─┴ ╫╙╘┴╫╔╘ ╒─┴╠┼╬╬┘╩ ╘┼╦╙╘ ≡∩≤∞σ ╦╒╥╙╧╥┴ (┼╙╠╔ ┬┘╠┴ ╒─┴╠┼╬┴ ╙╘╥╧╦┴,
- ╘╧ ╧╬┴ ┬╒─┼╘ ╨╧═┼▌┼╬┴ ╫ ╙╘╥╧╦┼ ╨╧─ ╦╒╥╙╧╥╧═).
-
- 2. Σ╠╤ ┌┴═┼╬┘ ╙╔═╫╧╠┴ ╨╧─ ╦╒╥╙╧╥╧═ ╬┴┬┼╥╔╘┼ r ╔ ┌┴╘┼═ ┌┴═┼╬╤└▌╔╩ ╙╔═╫╧╠.
-
- 3. δ╧═┴╬─┴ ╔┌═┼╬┼╬╔╤ ╨╧┌╫╧╠╤┼╘ ≈┴═ ╔┌═┼╬╔╘╪ ╒╦┴┌┴╬╬┘╩ ╧┬▀┼╦╘ ╧╘ ╦╒╥╙╧╥┴ ─╧
- ╦╧╬├┴ ▄╘╧╟╧ ╧┬▀┼╦╘┴. ε┴╨╥╔═┼╥, ╬┴┬┼╥╔╘┼ cw ─╠╤ ┌┴═┼╬┘ ╧╘ ╦╒╥╙╧╥┴ ─╧
- ╦╧╬├┴ ╙╠╧╫┴, c$ ─╠╤ ╔┌═┼╬┼╬╔╤ ─╧ ╦╧╬├┴ ╙╘╥╧╦╔.
-
- 4. µ╧╥═┴╘ ╦╧═┴╬─┘ ╔┌═┼╬┼╬╔╤ ╘┴╦╧╫:
-
- [▐╔╙╠╧] c ╧┬▀┼╦╘ Θ∞Θ c [▐╔╙╠╧] ╧┬▀┼╦╘
-
- ⌠┼╨┼╥╪ ╧╘╨╥┴╫╠╤╩╘┼╙╪ ╦ ╙╠┼─╒└▌┼═╒ ╒╥╧╦╒.
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 4.1: Θεµ∩≥φßπΘ± ∩ µßΩ∞σ Θ ≥ß≤≡∩∞∩÷σεΘσ ≈ εσφ
-
-
- ** ε┴┬┼╥╔╘┼ CTRL-g ▐╘╧┬┘ ╒╫╔─┼╘╪ ≈┴█┼ ═┼╙╘╧╥┴╙╨╧╠╧╓┼╬╔┼ ╫ ╞┴╩╠┼ ╔ ╔╬╞╧╥═┴├╔└
- ╧ ╬┼═.
- ε┴┬┼╥╔╘┼ SHIFT-G ─╠╤ ╨┼╥┼═┼▌┼╬╔╤ ╦ ┌┴─┴╬╬╧╩ ╙╘╥╧╦┼ ╫ ╞┴╩╠┼. **
-
- ·┴═┼▐┴╬╔┼: ≡╥╧▐╔╘┴╩╘┼ ╫┼╙╪ ╒╥╧╦ ╨╥┼╓─┼ ▐┼═ ╫┘╨╧╠╬╤╘╪ ╠└┬┘┼ ╦╧═┴╬─┘!!
-
- 1. ⌡─┼╥╓╔╫┴╤ ╦╠┴╫╔█╒ Ctrl ╬┴╓═╔╘┼ g . ≈╬╔┌╒ ▄╦╥┴╬┴ ╨╧╤╫╔╘╙╤ ╙╘╥╧╦┴ ╙╘┴╘╒╙┴ ╙
- ╔═┼╬┼═ ╞┴╩╠┴ ╔ ╬╧═┼╥╧═ ╙╘╥╧╦╔, ╫ ╦╧╘╧╥╧╩ ≈┘ ╬┴╚╧─╔╘┼╙╪. ·┴╨╧═╬╔╘┼ ╬╧═┼╥
- ╙╘╥╧╦╔, ╧╬ ╨╧╘╥┼┬╒┼╘╙╤ ╬┴ √┴╟┼ 3.
-
- 2. ε┴╓═╔╘┼ shift-G ─╠╤ ╨┼╥┼═┼▌┼╬╔╤ ╦ ╦╧╬├╒ ╞┴╩╠┴.
-
- 3. ε┴┬┼╥╔╘┼ ╬╧═┼╥ ╙╘╥╧╦╔, ╫ ╦╧╘╧╥╧╩ ╫┘ ╬┴╚╧─╔╠╔╙╪ ╔ ┌┴╘┼═ shift-G. ⁿ╘╧
- ╫┼╥╬┼╘ ≈┴╙ ╦ ╙╘╥╧╦┼, ╫ ╦╧╘╧╥╧╩ ≈┘ ┬┘╠╔, ╦╧╟─┴ ╫ ╨┼╥╫┘╩ ╥┴┌ ╬┴╓┴╠╔ Ctrl-g.
- (δ╧╟─┴ ≈┘ ┬╒─┼╘┼ ╬┴┬╔╥┴╘╪ ├╔╞╥┘, ╧╬╔ εσ ╧╘╧┬╥┴┌╤╘╙╤ ╬┴ ▄╦╥┴╬┼.)
-
- 4. σ╙╠╔ ≈┘ ┌┴╨╧═╬╔╠╔ ╫╙┼ ╫┘█┼╙╦┴┌┴╬╬╧┼, ╫┘╨╧╠╬╔╘┼ █┴╟╔ 1--3.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 4.2: δ∩φßεΣß ≡∩Θ≤δß
-
- ** ε┴┬┼╥╔╘┼ / ╔ ┌┴╘┼═ ╫╫┼─╔╘┼ ╔╙╦╧═╒└ ╞╥┴┌╒. **
-
- 1. ≈ ╧┬┘▐╬╧═ ╥┼╓╔═┼ (Normal mode) ╬┴┬┼╥╔╘┼ ╙╔═╫╧╠ / . ∩┬╥┴╘╔╘┼ ╫╬╔═┴╬╔┼,
- ▐╘╧ ╧╬ ╫═┼╙╘┼ ╙ ╦╒╥╙╧╥╧═ ╨╧╤╫╔╘╙╤ ╫╬╔┌╒ ▄╦╥┴╬┴, ╦┴╦ ▄╘╧ ╨╥╧╔╙╚╧─╔╘ ╙
- ╦╧═┴╬─╧╩ : .
-
- 2. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ '╧███╔┬╦┴' <ENTER>. ⁿ╘╧ ╘╧ ╙╠╧╫╧, ╦╧╘╧╥╧┼ ≈┘ ┬╒─┼╘┼
- ╔╙╦┴╘╪.
-
- 3. Σ╠╤ ╘╧╟╧, ▐╘╧┬┘ ╨╧╫╘╧╥╔╘╪ ╨╧╔╙╦, ╨╥╧╙╘╧ ╬┴╓═╔╘┼ n .
- Σ╠╤ ╨╧╔╙╦┴ ▄╘╧╩ ╞╥┴┌┘ ╫ ╧┬╥┴╘╬╧═ ╬┴╨╥┴╫╠┼╬╔╔, ╬┴╓═╔╘┼ Shift-N .
-
- 4. σ╙╠╔ ≈┘ ╓┼╠┴┼╘┼ ╙╥┴┌╒ ╔╙╦┴╘╪ ╫ ╧┬╥┴╘╬╧═ ╬┴╨╥┴╫╠┼╬╔╔, ╔╙╨╧╠╪┌╒╩╘┼
- ╦╧═┴╬─╒ ? ╫═┼╙╘╧ / .
-
- ---> δ╧╟─┴ ≈┘ ╨╥╔ ╨╧╔╙╦┼ ─╧╙╘╔╟╬┼╘┼ ╦╧╬├┴ ╞┴╩╠┴, ╨╧╔╙╦ ┬╒─┼╘ ╨╥╧─╧╠╓┼╬ ╙
- ╬┴▐┴╠┴.
-
- "╧███╔┬╦┴" ▄╘╧ ╬┼ ╙╨╧╙╧┬ ╨╥╧╔┌╬┼╙┼╬╔╤ ╙╠╧╫┴ `╧█╔┬╦┴'; ╧███╔┬╦┴ ▄╘╧ ╧█╔┬╦┴.
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 4.3: ≡∩Θ≤δ ≡ß≥ε∙Φ ≤δ∩Γ∩δ
-
-
- ** ε┴┬┼╥╔╘┼ % ─╠╤ ╨╧╔╙╦┴ ╨┴╥╬┘╚ ),] ╔╠╔ } . **
-
- 1. ≡╧═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╬┴─ ╠└┬╧╩ ╔┌ (, [ ╔╠╔ { ╫ ╙╘╥╧╦┼ ╫╬╔┌╒, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ ╙╔═╫╧╠ % .
-
- 3. δ╒╥╙╧╥ ─╧╠╓┼╬ ╨┼╥┼╙╦╧▐╔╘╪ ╬┴ ╨┴╥╬╒└ ╙╦╧┬╦╒.
-
- 4. ε┴┬┼╥╔╘┼ % ─╠╤ ╫╧┌╫╥┴╘┴ ╦╒╥╙╧╥┴ ╬┴┌┴─ ╦ ╨┼╥╫╧╩ ╙╦╧┬╦┼.
-
- ---> ⁿ╘╧ ( ╙╘╥╧╦┴, ╙╧─┼╥╓┴▌┴╤ ╘┴╦╔┼ (, ╘┴╦╔┼ [ ] ╔ ╘┴╦╔┼ { } ╙╦╧┬╦╔. ))
-
- ·┴═┼▐┴╬╔┼: ⁿ╘╧ ╧▐┼╬╪ ╒─╧┬╬╧ ╨╥╔ ╧╘╠┴─╦┼ ╨╥╧╟╥┴══ ╙ ╨╥╧╨╒▌┼╬╬┘═╔ ╙╦╧┬╦┴═╔!
-
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 4.4: ≤≡∩≤∩Γ Θ≤≡≥ß≈∞σεΘ± ∩√ΘΓ∩δ
-
-
- ** ε┴┬┼╥╔╘┼ :s/┬┘╠╧/╙╘┴╠╧/g ─╠╤ ┌┴═┼╬┘ '┬┘╠╧' ╬┴ '╙╘┴╠╧'. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ε┴┬┼╥╔╘┼ :s/╒╫╧─└/╒╫╧╓╒ <ENTER> . ∩┬╥┴╘╔╘┼ ╫╬╔═┴╬╔┼ ╬┴ ╘╧, ▐╘╧ ▄╘┴ ╦╧═┴╬─┴
- ┌┴═┼╬╔╘ ╘╧╠╪╦╧ ╨┼╥╫╧┼ ╬┴╩─┼╬╬╧┼ ╫╚╧╓─┼╬╔┼ ╫ ╙╘╥╧╦┼.
-
- 3. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ :s/╒╫╧─└/╒╫╧╓╒/g , ╧┌╬┴▐┴└▌┼┼ ╨╧─╙╘┴╬╧╫╦╒ ╟╠╧┬┴╠╪╬╧ ╫╧
- ╫╙┼╩ ╙╘╥╧╦┼. ⁿ╘╧ ┌┴═┼╬╔╘ ╫╙┼ ╬┴╩─┼╬╬┘┼ ╫ ╙╘╥╧╦┼ ╫╚╧╓─┼╬╔╤.
-
- ---> ± ╒╫╧─└ ╦ ╧╘╫┼╥╓┼╬╬┘═ ╙┼╠┼╬╪╤═, ╤ ╒╫╧─└ ╙╦╫╧┌╪ ╫┼╦╧╫┼▐╬┘╩ ╙╘╧╬, ╤ ╒╫╧─└ ╦
- ┌┴┬┘╘┘═ ╨╧╦╧╠┼╬╪╤═.
-
- 4. Σ╠╤ ┌┴═┼╬┘ ╫╙┼╚ ╫╚╧╓─┼╬╔╩ ╨╧╙╠┼─╧╫┴╘┼╠╪╬╧╙╘╔ ╙╔═╫╧╠╧╫ ═┼╓─╒ ─╫╒═╤
- ╙╘╥╧╦┴═╔,
- ╬┴┬┼╥╔╘┼ :#,#s/┬┘╠╧/╙╘┴╠╧/g ╟─┼ #,# --- ╬╧═┼╥┴ ▄╘╔╚ ╙╘╥╧╦.
- ε┴┬┼╥╔╘┼ :%s/┬┘╠╧/╙╘┴╠╧/g ─╠╤ ┌┴═┼╬┘ ╫╙┼╚ ╫╚╧╓─┼╬╔╩ ╫╧ ╫╙┼═ ╞┴╩╠┼.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 4
- 1. Ctrl-g ╨╧╦┴┌┘╫┴┼╘ ╫┴█┼ ╨╧╠╧╓┼╬╔┼ ╫ ╞┴╩╠┼ ╔ ╔╬╞╧╥═┴├╔└ ╧ ╬┼═.
- Shift-G ╨┼╥┼═┼▌┴┼╘ ≈┴╙ ╫ ╦╧╬┼├ ╞┴╩╠┴. ε╧═┼╥, ┌┴ ╦╧╘╧╥┘═ ╙╠┼─╒┼╘ Shift-G
- ╨╧┌╫╧╠╤┼╘ ╨┼╥┼╩╘╔ ╦ ╙╘╥╧╦┼ ╙ ▄╘╔═ ╬╧═┼╥╧═.
-
- 2. ε┴╓┴╘╔┼ / ╔ ┌┴╘┼═ ╫╫╧─ ╙╘╥╧╦╔ ╨╧┌╫╧╠╤┼╘ ╨╥╧╔┌╫┼╙╘╔ ╨╧╔╙╦ ▄╘╧╩ ╙╘╥╧╦╔
- ≈≡σ≥σΣ ╨╧ ╘┼╦╙╘╒.
- ε┴╓┴╘╔┼ ? ╔ ┌┴╘┼═ ╫╫╧─ ╙╘╥╧╦╔ ╨╧┌╫╧╠╤┼╘ ╨╥╧╔┌╫┼╙╘╔ ╨╧╔╙╦ ▄╘╧╩ ╙╘╥╧╦╔
- εß·ßΣ ╨╧ ╘┼╦╙╘╒.
- ≡╧╙╠┼ ╨╧╔╙╦┴ ╬┴┬┼╥╔╘┼ n ─╠╤ ╨┼╥┼╚╧─┴ ╦ ╙╠┼─╒└▌┼═╒ ╫╚╧╓─┼╬╔└ ╔╙╦╧═╧╩
- ╙╘╥╧╦╔ ╫ ╘╧═ ╓┼ ╬┴╨╥┴╫╠┼╬╔╔ ╔╠╔ Shift-N ─╠╤ ╨┼╥┼╚╧─┴ ╫ ╨╥╧╘╔╫╧╨╧╠╧╓╬╧═
- ╬┴╨╥┴╫╠┼╬╔╔.
-
- 3. ε┴╓┴╘╔┼ % , ╦╧╟─┴ ╦╒╥╙╧╥ ╬┴╚╧─╔╘╙╤ ╬┴ (,),[,],{, ╔╠╔ } ╨╧┌╫╧╠╤┼╘ ╬┴╩╘╔
- ╨┴╥╬╒└ ╙╦╧┬╦╒.
-
- 4. Σ╠╤ ╨╧─╙╘┴╬╧╫╦╔ `╙╘┴╠╧' ╫═┼╙╘╧ ╨┼╥╫╧╟╧ `┬┘╠╧' ╫ ╙╘╥╧╦┼, ╬┴┬┼╥╔╘┼
- :s/old/new
- Σ╠╤ ╨╧─╙╘┴╬╧╫╦╔ `╙╘┴╠╧' ╫═┼╙╘╧ ╫╙┼╚ `┬┘╠╧' ╫ ╙╘╥╧╦┼, ╬┴┬┼╥╔╘┼
- :s/old/new/g
- Σ╠╤ ┌┴═┼╬┘ ╫ ╔╬╘┼╥╫┴╠┼ ═┼╓─╒ ─╫╒═╤ ╙╘╥╧╦┴═╔, ╬┴┬┼╥╔╘┼
- :#,#s/old/new/g
- Σ╠╤ ┌┴═┼╬┘ ╫╙┼╚ ╫╚╧╓─┼╬╔╩ `┬┘╠╧' ╬┴ `╙╘┴╠╧' ╫ ╞┴╩╠┼, ╬┴┬┼╥╔╘┼
- :%s/old/new/g
- ■╘╧┬┘ ╥┼─┴╦╘╧╥ ╦┴╓─┘╩ ╥┴┌ ┌┴╨╥┴█╔╫┴╠ ╨╧─╘╫┼╥╓─┼╬╔┼, ─╧┬┴╫╪╘┼ 'c'
- :%s/old/new/gc
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 5.1: δßδ ≈∙≡∩∞εΘ⌠° ≈εσ√εαα δ∩φßεΣ⌡
-
-
- ** ε┴┬┼╥╔╘┼ :! ╔ ┌┴╘┼═ ╫╬┼█╬└└ ╦╧═┴╬─╒, ╦╧╘╧╥╒└ ╙╠┼─╒┼╘ ╫┘╨╧╠╬╔╘╪. **
-
- 1. ε┴┬┼╥╔╘┼ ╒╓┼ ┌╬┴╦╧═╒└ ≈┴═ ╦╧═┴╬─╒ : ─╠╤ ╒╙╘┴╬╧╫╦╔ ╦╒╥╙╧╥┴ ╫ ╦╧═┴╬─╬╒└
- ╙╘╥╧╦╒ ╥┼─┴╦╘╧╥┴. ⁿ╘╧ ╨╧┌╫╧╠╔╘ ≈┴═ ╫╫┼╙╘╔ ╦╧═┴╬─╒.
-
- 2. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ ╙╔═╫╧╠ ! (╫╧╙╦╠╔├┴╘┼╠╪╬┘╩ ┌╬┴╦). ⌠┼╨┼╥╪ ═╧╓╬╧ ╔╙╨╧╠╬╔╘╪
- ╫╬┼█╬└└ ╦╧═┴╬─╒, ╔╙╨╧╠╪┌╒╤ ╦╧═┴╬─╬╒└ ╧┬╧╠╧▐╦╒.
-
- 3. Σ╠╤ ╨╥╔═┼╥┴ ╬┴┬┼╥╔╘┼ ls ╨╧╙╠┼ ! ╔ ╬┴╓═╔╘┼ <ENTER>. ⁿ╘┴ ╦╧═┴╬─┴ ╫┘╫┼─┼╘
- ╙╨╔╙╧╦ ╞┴╩╠╧╫ ╫ ╘┼╦╒▌┼═ ╦┴╘┴╠╧╟┼, ╘╧▐╬╧ ╘┴╦╓┼, ╦┴╦ ┼╙╠╔ ┬┘ ≈┘ ╫╫┼╠╔ ▄╘╒
- ╦╧═┴╬─╒ ╫ ╨╥╔╟╠┴█┼╬╔╔ ╧┬╧╠╧▐╦╔. Θ╠╔ ╨╧╨╥╧┬╒╩╘┼ :!dir , ┼╙╠╔ ╨╥┼─┘─╒▌┴╤
- ╦╧═┴╬─┴ ╬┼ ╙╥┴┬╧╘┴╠┴.
-
- ---> ·┴═┼▐┴╬╔┼: ⌠┴╦╔═ ╙╨╧╙╧┬╧═ ═╧╓╬╧ ╫┘╨╧╠╬╔╘╪ ╠└┬╒└ ╫╬┼█╬└└ ╦╧═┴╬─╒.
-
- ---> ·┴═┼▐┴╬╔┼: ≈╙┼ ╦╧═┴╬─┘, ╬┴▐╔╬┴└▌╔┼╙╤ ╙ : , ─╧╠╓╬┘ ┌┴╫┼╥█┴╘╪╙╤ ╬┴╓┴╘╔┼═
- <ENTER>.
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 5.2: δßδ ·ß≡Θ≤ß⌠° µßΩ∞
-
-
- ** Σ╠╤ ╙╧╚╥┴╬┼╬╔╤ ╔┌═┼╬┼╬╔╩, ╨╥╧╔┌╫┼─┼╬╬┘╚ ╫ ╞┴╩╠┼, ╬┴┬┼╥╔╘┼ :w Θφ±_µßΩ∞ß. **
-
- 1. ε┴┬┼╥╔╘┼ :!dir ╔╠╔ :!ls ─╠╤ ╨╧╠╒▐┼╬╔╤ ╙╨╔╙╦┴ ╞┴╩╠╧╫ ╫ ╘┼╦╒▌┼═ ╦┴╘┴╠╧╟┼.
- δ┴╦ ≈┴═ ╒╓┼ ╔┌╫┼╙╘╬╧, ≈┘ ─╧╠╓╬┘ ╬┴╓┴╘╪ <ENTER> ╨╧╙╠┼ ╫╫╧─┴ ▄╘╔╚ ╦╧═┴╬─.
-
- 2. ≡╥╔─╒═┴╩╘┼ ╬┴┌╫┴╬╔┼ ─╠╤ ╞┴╩╠┴, ╦╧╘╧╥╧┼ ┼▌┼ ╬┼ ╙╒▌┼╙╘╫╒┼╘, ╬┴╨╥╔═┼╥ TEST.
-
- 3. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ :w TEST (╟─┼ TEST --- ▄╘╧ ╔═╤ ╞┴╩╠┴, ╨╥╔─╒═┴╬╬╧┼ ≈┴═╔.)
-
- 4. ⁿ╘┴ ╦╧═┴╬─┴ ╙╧╚╥┴╬╔╘ ╫┼╙╪ ╞┴╩╠ (⌡▐┼┬╬╔╦ ╨╧ Vim) ╨╧─ ╔═┼╬┼═ TEST. ■╘╧┬┘
- ╒─╧╙╘╧╫┼╥╔╘╪╙╤ ╫ ▄╘╧═, ╙╬╧╫┴ ╬┴┬┼╥╔╘┼ :!dir ╔ ╨╥╧╙═╧╘╥╔╘┼ ╦┴╘┴╠╧╟.
-
- ---> ·┴═┼╘╪╘┼, ▐╘╧ ┼╙╠╔ ≈┘ ╫┘╩─┼╘┼ ╔┌ Vim ╔ ┌┴╘┼═ ┌┴╨╒╙╘╔╘┼ ┼╟╧ ╙╬╧╫┴ ╙
- ╞┴╩╠╧═ TEST, ▄╘╧╘ ╞┴╩╠ ┬╒─┼╘ ╘╧▐╬╧╩ ╦╧╨╔┼╩ ╒▐┼┬╬╔╦┴ ╫ ╘╧╘ ═╧═┼╬╘, ╦╧╟─┴
- ≈┘ ┼╟╧ ╙╧╚╥┴╬╔╠╔.
-
- 5. ⌠┼╨┼╥╪ ╒─┴╠╔╘┼ ▄╘╧╘ ╞┴╩╠, ╬┴┬╥┴╫ :!del TEST
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 5.3: ≈∙Γ∩≥∩■ε∩σ ≤∩Φ≥ßεσεΘσ
-
-
- ** Σ╠╤ ╙╧╚╥┴╬┼╬╔╤ ▐┴╙╘╔ ╞┴╩╠┴, ╬┴┬┼╥╔╘┼ :#,# w Θφ±_µßΩ∞ß **
-
- 1. σ▌┼ ╥┴┌ ╬┴┬┼╥╔╘┼ :!dir ╔╠╔ :!ls ─╠╤ ╨╧╠╒▐┼╬╔╤ ╙╨╔╙╦┴ ╞┴╩╠╧╫ ╫ ╘┼╦╒▌┼═
- ╦┴╘┴╠╧╟┼ ╔ ╫┘┬┼╥╔╘┼ ╨╧─╚╧─╤▌┼┼ ╔═╤, ╬┴╨╥╔═┼╥ TEST.
-
- 2. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╦ ╬┴▐┴╠╒ ▄╘╧╩ ╙╘╥┴╬╔├┘ ╔ ╬┴╓═╔╘┼ Ctrl-g ─╠╤ ╬┴╚╧╓─┼╬╔╤
- ╬╧═┼╥┴ ╙╘╥╧╦╔to. ·ß≡∩φεΘ⌠σ ⁿ⌠∩⌠ ε∩φσ≥!
-
- 3. ⌠┼╨┼╥╪ ╨┼╥┼═┼╙╘╔╘┼╙╪ ╫ ╦╧╬┼├ ╙╘╥┴╬╔├┘ ╔ ╫╬╧╫╪ ╬┴┬┼╥╔╘┼ Ctrl-g. ·ß≡∩φεΘ⌠σ
- Θ ⁿ⌠∩⌠ ε∩φσ≥ ⌠∩÷σ!
-
- 4. Σ╠╤ ╙╧╚╥┴╬┼╬╔╤ ⌠∩∞°δ∩ ■ß≤⌠Θ ╞┴╩╠┴ ╬┴┬┼╥╔╘┼ :#,# w TEST , ╟─┼ #,# --- ▄╘╧
- ╬╧═┼╥┴, ╦╧╘╧╥┘┼ ≈┘ ┌┴╨╧═╬╔╠╔ (╬┴▐┴╠╧, ╦╧╬┼├), ┴ TEST --- ╔═╤ ╫┴█┼╟╧ ╞┴╩╠┴.
-
- 5. δ┴╦ ╔ ╨╥┼╓─┼, ╒┬┼─╔╘┼╙╪ ╫ ╬┴╠╔▐╔╔ ▄╘╧╟╧ ╞┴╩╠┴ ╦╧═┴╬─╧╩ :!dir , ╬╧ εσ
- ⌡Σß∞±Ω⌠σ ┼╟╧.
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 5.4: ■⌠σεΘσ Θ ∩Γ σΣΘεσεΘσ µßΩ∞∩≈
-
- ** Σ╠╤ ╫╙╘┴╫╦╔ ╙╧─┼╥╓╔═╧╟╧ ╞┴╩╠┴, ╬┴┬┼╥╔╘┼ :r FILENAME **
-
- 1. ε┴┬┼╥╔╘┼ :!dir ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╒┬┼─╔╘╪╙╤ ╫ ╘╧═, ▐╘╧ ╞┴╩╠ TEST ╫╙┼ ┼▌┼
- ╙╒▌┼╙╘╫╒┼╘.
-
- 2. ⌡╙╘┴╬╧╫╔╘┼ ╦╒╥╙╧╥ ╫ ╫┼╥╚╬┼╩ ▐┴╙╘╔ ▄╘╧╩ ╙╘╥┴╬╔├┘.
-
- ·┴═┼▐┴╬╔┼: ≡╧╙╠┼ ╫┘╨╧╠╬┼╬╔╤ █┴╟┴ 3 ≈┘ ╒╫╔─╔╘┼ ⌡╥╧╦ 5.3. ≡╧╙╠┼ ▄╘╧╟╧
- ╨┼╥┼═┼▌┴╩╘┼╙╪ ≈εΘ·, ╙╬╧╫┴ ╦ ▄╘╧═╒ ╒╥╧╦╒.
-
- 3. ⌠┼╨┼╥╪ ╨╥╧▐╔╘┴╩╘┼ ≈┴█ ╞┴╩╠ TEST, ╔╙╨╧╠╪┌╒╤ ╦╧═┴╬─╒ :r TEST , ╟─┼
- TEST --- ▄╘╧ ╔═╤ ╞┴╩╠┴.
-
- ·┴═┼▐┴╬╔┼: ≡╥╧▐╔╘┴╬╬┘╩ ≈┴═╔ ╞┴╩╠ ┬╒─┼╘ ╫╙╘┴╫╠┼╬ ╫ ╘╧═ ═┼╙╘┼, ╟─┼ ╬┴╚╧─╔╘╙╤
- ╦╒╥╙╧╥.
-
- 4. ■╘╧┬┘ ╒┬┼─╔╘╪╙╤ ╫ ╘╧═, ▐╘╧ ╞┴╩╠ ╨╥╧▐╔╘┴╬, ╨┼╥┼═┼╙╘╔╘┼╙╪ ╬┼═╬╧╟╧ ╬┴┌┴─ ╨╧
- ╘┼╦╙╘╒ ╔ AB┌┴═┼╘╪╘┼, ▐╘╧ ╘┼╨┼╥╪ ╙╒▌┼╙╘╫╒└╘ ─╫┼ ╦╧╨╔╔ ⌡╥╧╦┴ 5.3, ╔╙╚╧─╬┴╤
- ╔ ╨╧╠╒▐┼╬╬┴╤ ╔┌ ╞┴╩╠┴.
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 5
-
-
- 1. :!╦╧═┴╬─┴ ╔╙╨╧╠╬╤┼╘ ╫╬┼█╬└└ ╦╧═┴╬─╒.
-
- ε┼╦╧╘╧╥┘┼ ╨╧╠┼┌╬┘┼ ╨╥╔═┼╥┘:
- :!dir --- ╫┘╫╧─╔╘ ╙╨╔╙╧╦ ╞┴╩╠╧╫ ╫ ╦┴╘┴╠╧╟┼.
- :!del FILENAME --- ╒─┴╠╤┼╘ ╞┴╩╠ FILENAME.
-
- 2. :w FILENAME ┌┴╨╔╙┘╫┴┼╘ ╘┼╦╒▌╔╩ ╥┼─┴╦╘╔╥╒┼═┘╩ ╞┴╩╠ ╬┴ ─╔╙╦
- ╨╧─ ╔═┼╬┼═ FILENAME.
-
- 3. :#,#w FILENAME ╙╧╚╥┴╬╤┼╘ ╙╘╥╧╦╔ ╧╘ # ─╧ # ╫ ╞┴╩╠ FILENAME.
-
- 4. :r FILENAME ╙▐╔╘┘╫┴┼╘ ╙ ─╔╙╦┴ ╞┴╩╠ FILENAME ╔ ╨╧═┼▌┴┼╘ ┼╟╧ ╫ ╘┼╦╒▌╔╩
- ╞┴╩╠ ╙╠┼─╧═ ┌┴ ╨╧┌╔├╔┼╩ ╦╒╥╙╧╥┴.
-
-
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 6.1: δ∩φßεΣß ≤∩·ΣßεΘ±
-
-
- ** ε┴┬┼╥╔╘┼ o ▐╘╧┬┘ ╙╧┌─┴╘╪ ╨╒╙╘╒└ ╙╘╥╧╦╒ ╨╧─ ╦╒╥╙╧╥╧═ ╔ ╨┼╥┼╩╘╔ ╫ ╥┼╓╔═
- ╫╙╘┴╫╦╔ (Insert mode) **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ε┴┬┼╥╔╘┼ o (╫ ╬╔╓╬┼═ ╥┼╟╔╙╘╥┼) ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╙╧┌─┴╘╪ ╨╒╙╘╒└ ╙╘╥╧╦╒
- εΘ÷σ ╦╒╥╙╧╥┴ ╔ ╨┼╥┼╩╘╔ ╫ ╥┼╓╔═ ╫╙╘┴╫╦╔ (Insert mode).
-
- 3. ⌠┼╨┼╥╪ ╙╦╧╨╔╥╒╩╘┼ ╨╧═┼▐┼╬╬╒└ ---> ╙╘╥╧╦╒ ╔ ╬┴╓═╔╘┼ <ESC> ─╠╤ ╫┘╚╧─┴ ╔┌
- ╥┼╓╔═┴ ╫╙╘┴╫╦╔.
-
- ---> ≡╧╙╠┼ ╬┴╓┴╘╔╤ o ╦╒╥╙╧╥ ╨┼╥┼╩─┼╘ ╬┴ ╬╧╫╒└ ╨╒╙╘╒└ ╙╘╥╧╦╒ ╫ ╥┼╓╔═┼ ╫╙╘┴╫╦╔.
-
- 4. Σ╠╤ ╙╧┌─┴╬╔╤ ╙╘╥╧╦╔ ≈∙√σ ╦╒╥╙╧╥┴, ╨╥╧╙╘╧ ╬┴┬┼╥╔╘┼ ┌┴╟╠┴╫╬╒└ O, ╫═┼╙╘╧
- ╙╘╥╧▐╬╧╩ o. ≡╧╨╥╧┬╒╩╘┼ ╨╥╧─┼╠┴╘╪ ▄╘╧ ╙ ╬╔╓┼╙╠┼─╒└▌┼╩ ╙╘╥╧╦╧╩.
- ≤╧┌─┴╩╘┼ ╬╧╫╒└ ╙╘╥╧╦╒ ╬┴─ ▄╘╧╩, ╬┴╓┴╫ Shift-O, ╨╧═┼╙╘╔╫ ╦╒╥╙╧╥ ╬┴ ▄╘╒ ╙╘╥╧╦╒.
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 6.2: δ∩φßεΣß Σ∩Γß≈∞σεΘ±
-
- ** ε┴┬┼╥╔╘┼ a , ▐╘╧┬┘ ╫╙╘┴╫╔╘╪ ╘┼╦╙╘ ≡∩≤∞σ ╦╒╥╙╧╥┴. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╫ ╦╧╬┼├ ╨┼╥╫╧╩ ╙╘╥╧╦╔, ╨╧═┼▐┼╬╬╧╩ ---> ,
- ╬┴┬╥┴╫ $ ╫ ╧┬┘▐╬╧═ ╥┼╓╔═┼ (Normal mode).
-
- 2. ε┴┬┼╥╔╘┼ a (╫ ╬╔╓╬┼═ ╥┼╟╔╙╘╥┼) ─╠╤ ─╧┬┴╫╠┼╬╔╤ ╘┼╦╙╘┴ ≡∩≤∞σ ╙╔═╫╧╠┴,
- ╬┴╚╧─╤▌┼╟╧╙╤ ╨╧─ ╦╒╥╙╧╥╧═. (·┴╟╠┴╫╬┴╤ A ╨╧┌╫╧╠╤┼╘ ─╧┬┴╫╔╘╪ ╫ ╦╧╬┼├
- ╙╘╥╧╦╔.)
-
- ·┴═┼▐┴╬╔┼: ⁿ╘╧ ╨╧┌╫╧╠╤┼╘ ╔┌┬┼╓┴╘╪ ╬┴╓┴╘╔╤ i , ╨╧╙╠┼─╬┼╟╧ ╙╔═╫╧╠┴, ╘┼╦╙╘┴ ─╠╤
- ╫╙╘┴╫╦╔, <ESC>, ╦╒╥╙╧╥-╫╨╥┴╫╧, ╔, ╬┴╦╧╬┼├, x , ╨╥╧╙╘╧ ─╠╤ ╘╧╟╧,
- ▐╘╧┬┘ ─╧┬┴╫╔╘╪ ╘┼╙╘ ╫ ╦╧╬┼├ ╙╘╥╧╦╔!
-
- 3. ⌠┼╨┼╥╪ ┌┴╫┼╥█╔╘┼ ╨┼╥╫╒└ ╙╘╥╧╦╒. ·┴═┼╘╪╘┼ ╘┴╦╓┼, ▐╘╧ ─╧┬┴╫╠┼╬╔┼ ▄╘╧ ╫
- ╘╧▐╬╧╙╘╔ ╘╧ ╓┼ ╙┴═╧┼, ▐╘╧ ╔ ╥┼╓╔═ ╫╙╘┴╫╦╔, ┌┴ ╔╙╦╠└▐┼╬╔┼═ ╨╧┌╔├╔╔, ╫
- ╦╧╘╧╥╒└ ┬╒─┼╘ ╫╙╘┴╫╠┼╬ ╘┼╦╙╘.
-
- ---> ⁿ╘┴ ╙╘╥╧▐╦┴ ╨╧┌╫╧╠╔╘ ≈┴═ ╨╧╨╥┴╦╘╔╦╧╫┴╘╪╙╤
- ---> ⁿ╘┴ ╙╘╥╧▐╦┴ ╨╧┌╫╧╠╔╘ ≈┴═ ╨╧╨╥┴╦╘╔╦╧╫┴╘╪╙╤ ╫ ─╧┬┴╫╠┼╬╔╔ ╘┼╦╙╘┴ ╫ ╦╧╬┼├
- ╙╘╥╧╦╔.
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 6.3: σ²σ ∩ΣΘε ≤≡∩≤∩Γ ·ßφσε∙
-
-
- ** ε┴┬┼╥╔╘┼ ┌┴╟╠┴╫╬╒└ R ─╠╤ ┌┴═┼╬┘ ┬╧╠┼┼, ▐┼═ ╧─╬╧╟╧ ╙╔═╫╧╠┴. **
-
- 1. ≡┼╥┼═┼╙╘╔╘┼ ╦╒╥╙╧╥ ╫╬╔┌, ╦ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ --->.
-
- 2. ≥┴╙╨╧╠╧╓╔╘┼ ╦╒╥╙╧╥ ╫ ╬┴▐┴╠┼ ╨┼╥╫╧╟╧ ╙╠╧╫┴, ╧╘╠╔▐┴└▌┼╟╧╙╤ ╧╘
- ╙╧╧╘╫┼╘╙╘╫╒└▌┼╟╧ ╫ ╙╠┼─╒└▌┼╩ ╙╘╥╧╦┼, ╨╧═┼▐┼╬╬╧╩ ---> (╙╠╧╫╧ '╨╧╙╠┼─╬┼╩').
-
- 3. ⌠┼╨┼╥╪ ╬┴┬┼╥╔╘┼ R ╔ ┌┴═┼╬╔╘┼ ╧╙╘┴╘╧╦ ╘┼╦╙╘┴ ╫ ╨┼╥╫╧╩ ╙╘╥╧╦┼, ╬┴┬╥┴╫
- ╨╧╫┼╥╚ ╙╘┴╥╧╟╧ ╘┼╦╙╘┴ ╘┴╦, ▐╘╧┬┘ ╧┬┼ ╙╘╥╧╦╔ ╙╘┴╠╔ ╧─╔╬┴╦╧╫┘═╔.
-
- ---> ≡┼╥╫╒└ ╙╘╥╧╦╒ ═╧╓╬╧ ╙╥┴╫╬╤╘╪ ╙ ╨╧╙╠┼─╬┼╩, ╔╙╨╧╠╪┌╒╤ ╦╠┴╫╔█╔.
- ---> ≡┼╥╫╒└ ╙╘╥╧╦╒ ═╧╓╬╧ ╙╥┴╫╬╤╘╪ ╙ ╫╘╧╥╧╩, ╔╙╨╧╠╪┌╒╤ R ╔ ╬┴┬╥┴╫ ╬╧╫┘╩ ╘┼╦╙╘.
-
- 4. ∩┬╥┴╘╔╘┼ ╫╬╔═┴╬╔┼, ▐╘╧ ╨╥╔ ╬┴╓┴╘╔╔ <ESC> ─╠╤ ┌┴╫┼╥█┼╬╔╤, ╠└┬╧╩
- ╬┼ ╔┌═┼╬┼╬╬┘╩ ╘┼╦╙╘ ╙╧╚╥┴╬╔╘╙╤.
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 6.4: ⌡≤⌠ßε∩≈δß ≡ß≥ßφσ⌠≥∩≈
-
-
- ** ⌡╙╘┴╬╧╫╔═ ╨┴╥┴═┼╘╥┘ ╘┴╦, ▐╘╧┬┘ ╔╟╬╧╥╔╥╧╫┴╘╪ ╥┼╟╔╙╘╥ ╨╥╔ ╨╧╔╙╦┼ ╔╠╔ ┌┴═┼╬┼ **
-
-
- 1. ≡╧╔▌╔╘┼ ╙╠╧╫╧ '╔╟╬╧╥╔╥╧╫┴╘╪', ╬┴┬╥┴╫:
- /╔╟╬╧╥╔╥╧╫┴╘╪
- ≡╧╫╘╧╥╔╘┼ ╨╧╔╙╦ ╬┼╙╦╧╠╪╦╧ ╥┴┌, ╬┴╓╔═┴╤ ╦╠┴╫╔█╒ n
-
- 2. ≈╦╠└▐╔╘┼ ╨┴╥┴═┼╘╥ 'ic' (Θ╟╬╧╥╔╥╧╫┴╘╪ ╥┼╟╔╙╘╥), ╬┴┬╥┴╫:
- :set ic
-
- 3. ⌠┼╨┼╥╪ ╙╬╧╫┴ ╙─┼╠┴╩╘┼ ╨╧╔╙╦ ╙╠╧╫┴ '╔╟╬╧╥╔╥╧╫┴╘╪', ╬┴╓┴╫: n
- ≡╧╫╘╧╥╔╘┼ ╨╧╔╙╦ ╬┼╙╦╧╠╪╦╧ ╥┴┌, ╬┴╓╔═┴╤ ╦╠┴╫╔█╒ n
-
- 4. ≈╦╠└▐╔╘┼ ╨┴╥┴═┼╘╥┘ 'hlsearch' ╔ 'incsearch':
- :set hls is
-
- 5. ⌠┼╨┼╥╪ ╧╨╤╘╪ ╫╫┼─╔╘┼ ╦╧═┴╬─╒ ╨╧╔╙╦┴ ╔ ╨╧╙═╧╘╥╔╘┼, ▐╘╧ ╨╧╠╒▐╔╘╙╤:
- /╔╟╬╧╥╔╥╧╫┴╘╪
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ≥σ·αφσ ⌡≥∩δß 6
-
-
- 1. ε┴╓┴╘╔┼ o ╙╧┌─┴┼╘ ╙╘╥╧╦╒ εΘ÷σ ╦╒╥╙╧╥┴ ╔ ╨┼╥┼═┼▌┴┼╘ ╦╒╥╙╧╥ ╫ ╬┼┼ ╫ ╥┼╓╔═┼
- ╫╙╘┴╫╦╔.
- ε┴╓┴╘╔┼ ┌┴╟╠┴╫╬╧╩ O ╙╧┌─┴┼╘ ╙╘╥╧╦╒ ≈∙√σ ╙╘╥╧╦╔, ╫ ╦╧╘╧╥╧╩ ╬┴╚╧─╔╘╙╤
- ╦╒╥╙╧╥.
-
- 2. ε┴┬┼╥╔╘┼ a ─╠╤ ╫╙╘┴╫╦╔ ╘┼╦╙╘┴ ≡∩≤∞σ ╙╔═╫╧╠┴, ╬┴ ╦╧╘╧╥╧═ ╬┴╚╧─╔╘╙╤ ╦╒╥╙╧╥.
- ε┴╓┴╘╔┼ ┌┴╟╠┴╫╬╧╩ A ┴╫╘╧═┴╘╔▐┼╙╦╔ ╨┼╥┼═┼▌┴┼╘ ≈┴╙ ─╠╤ ─╧┬┴╫╠┼╬╔╤ ╘┼╦╙╘┴
- ╫ ╦╧╬┼├ ╙╘╥╧╦╔.
-
- 3. ε┴╓┴╘╔┼ ┌┴╟╠┴╫╬╧╩ R ╨┼╥┼╫╧─╔╘ ≈┴╙ ╫ ╥┼╓╔═ ┌┴═┼╬┘ ─╧ ╘┼╚ ╨╧╥, ╨╧╦┴ ╬┼
- ┬╒─┼╘ ╬┴╓┴╘┴ ╦╠┴╫╔█┴ <ESC> ─╠╤ ┌┴╫┼╥█┼╬╔╤.
-
- 4. ε┴┬╥┴╫ ":set xxx" ╫┘ ╙═╧╓┼╘┼ ╫╦╠└▐╔╘╪ ╨┴╥┴═┼╘╥ "xxx"
-
-
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 7: δ∩φßεΣ∙ ≡∩∞⌡■σεΘ± ≈≤⌠≥∩σεε∩Ω ≤≡≥ß≈δΘ
-
- ** Θ╙╨╧╠╪┌╒╩╘┼ ╫╙╘╥╧┼╬╬╒└ ╙╨╥┴╫╧▐╬╒└ ╙╔╙╘┼═╒ **
-
- Vim ╧┬╠┴─┴┼╘ ═╧▌╬╧╩ ╫╙╘╥╧┼╬╬╧╩ ╙╨╥┴╫╧▐╬╧╩ ╙╔╙╘┼═╧╩. Σ╠╤ ╬┴▐┴╠┴ ╨╧╨╥╧┬╒╩╘┼
- ╧─╔╬ ╔┌ ╘╥┼╚ ╫┴╥╔┴╬╘╧╫:
- - ╬┴╓═╔╘┼ ╦╠┴╫╔█╒ <HELP> (┼╙╠╔ ╘┴╦╧╫┴╤ ╔═┼┼╘╙╤ ╬┴ ╦╠┴╫╔┴╘╒╥┼)
- - ╬┴╓═╔╘┼ ╦╠┴╫╔█╒ <F1> (┼╙╠╔ ╘┴╦╧╫┴╤ ╔═┼┼╘╙╤ ╬┴ ╦╠┴╫╔┴╘╒╥┼)
- - ╬┴┬┼╥╔╘┼ :help <ENTER>
-
- ε┴┬┼╥╔╘┼ :q <ENTER> ▐╘╧┬┘ ┌┴╦╥┘╘╪ ╧╦╬╧ ╙╨╥┴╫╦╔.
-
- ≈┘ ═╧╓┼╘┼ ╬┴╩╘╔ ╙╨╥┴╫╦╒ ─╠╤ ╠└┬╧╟╧ ╨╧╬╤╘╔╤ ╔╠╔ ╦╧═┴╬─┘, ╨╥╧╙╘╧ ┌┴─┴╫
- ╙╧╧╘╫┼╘╙╘╫╒└▌╔╩ ┴╥╟╒═┼╬╘ ╦╧═┴╬─┼ ":help". ≡╧╨╥╧┬╒╩╘┼ ╙╠┼─╒└▌┼┼ (╬┼ ┌┴┬╒─╪╘┼
- ╬┴╓┴╘╪ <ENTER>):
-
- :help w
- :help c_<T
- :help insert-index
-
-
-
-
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ⌡╥╧╦ 8: ≤∩·ΣßεΘσ ≤⌠ß≥⌠∩≈∩τ∩ ≤δ≥Θ≡⌠ß
-
- ** ≈╦╠└▐╔═ ╫╧┌═╧╓╬╧╙╘╔ Vim **
-
- Vim ╔═┼┼╘ ╬┴═╬╧╟╧ ┬╧╠╪█┼ ╫╧┌═╧╓╬╧╙╘┼╩, ▐┼═ Vi, ╧─╬┴╦╧ ┬╧╠╪█╔╬╙╘╫┴╧ ╔┌ ╬╔╚
- ╫┘╦╠└▐┼╬┘ ╨╧ ╒═╧╠▐┴╬╔└. Σ╠╤ ╘╧╟╧, ▐╘╧┬┘ ╬┴▐┴╘╪ ╔╙╨╧╠╪┌╧╫┴╘╪ ╬╧╫┘┼
- ╫╧┌═╧╓╬╧╙╘╔ ≈┴═ ╙╠┼─╒┼╘ ╙╧┌─┴╘╪ ╞┴╩╠ "vimrc".
-
- 1. ∩╘╥┼─┴╦╘╔╥╒╩╘┼ ╞┴╩╠ "vimrc", ┼╟╧ ╥┴╙╨╧╠╧╓┼╬╔┼ ┌┴╫╔╙╔╘ ╧╘ ╔╙╨╧╠╪┌╒┼═╧╩
- ╙╔╙╘┼═┘:
-
- :edit ~/.vimrc ─╠╤ Unix
- :edit $VIM/_vimrc ─╠╤ MS-Windows
-
- 2. ⌠┼╨┼╥╪ ╨╥╧▐╔╘┴╩╘┼ ╨╥╔═┼╥ ╞┴╩╠┴ "vimrc":
-
- :read $VIMRUNTIME/vimrc_example.vim
-
- 3. ·┴╨╔█╔╘┼ ╞┴╩╠:
-
- :write
-
- ⌠┼╨┼╥╪ ╨╥╔ ╙╠┼─╒└▌┼═ ┌┴╨╒╙╦┼ Vim ┬╒─┼╘ ╫╦╠└▐┼╬┴ ╨╧─╙╫┼╘╦┴ ╙╔╬╘┴╦╙╔╙┴. ≈╙┼
- ╬┴╙╘╥╧╩╦╔, ╨╥┼─╨╧▐╔╘┴┼═┘┼ ≈┴═╔, ═╧╟╒╘ ┬┘╘╪ ─╧┬┴╫╠┼╬┘ ╫ ╞┴╩╠ "vimrc".
-
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
- ε┴ ▄╘╧═ ┌┴╫┼╥█┴┼╘╙╤ ⌡▐┼┬╬╔╦ Vim. ∩╬ ┬┘╠ ╨╥┼─╬┴┌╬┴▐┼╬ ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ─┴╘╪
- ╧┬▌┼┼ ╨╥┼─╙╘┴╫╠┼╬╔┼ ╧ ╥┼─┴╦╘╧╥┼ Vim, ─╧╙╘┴╘╧▐╬╧┼ ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╙ ╠┼╟╦╧╙╘╪└
- ╔╙╨╧╠╪┌╧╫┴╘╪ ┼╟╧. ⌡▐┼┬╬╔╦ ─┴╠┼╦ ╧╘ ╨╧╠╬╧╘┘, ╨╧╙╦╧╠╪╦╒ Vim ╔═┼┼╘ ╧▐┼╬╪ ═╬╧╟╧
- ╦╧═┴╬─. ≡╥╧▐╔╘┴╩╘┼ ╘┼╨┼╥╪ ╥╒╦╧╫╧─╙╘╫╧ ╨╧╠╪┌╧╫┴╘┼╠╤: ":help user-manual".
-
- Σ╠╤ ─┴╠╪╬┼╩█┼╟╧ ▐╘┼╬╔╤ ╥┼╦╧═┼╬─╒┼╘╙╤ ╦╬╔╟┴:
- Vim - Vi Improved - ß╫╘╧╥: Steve Oualline
- Θ┌─┴╘┼╠╪: New Riders
- ⁿ╘┴ ╦╬╔╟┴ ╨╧╠╬╧╙╘╪└ ╨╧╙╫╤▌┼╬┴ Vim. ∩╙╧┬┼╬╬╧ ╨╧╠┼┌╬┴ ╬╧╫╔▐╦┴═. ≤╧─┼╥╓╔╘
- ═╬╧╓┼╙╘╫╧ ╨╥╔═┼╥╧╫ ╔ ╔╠╠└╙╘╥┴├╔╩.
- ≈┌╟╠╤╬╔╘┼ ╬┴ See http://iccf-holland.org/click5.html
-
- ≤╠┼─╒└▌┴╤ ╦╬╔╟┴ ┬╧╠┼┼ ╨╧▐╘┼╬╬╧╟╧ ╫╧┌╥┴╙╘┴ ╔ ╨╧╙╫╤▌┼╬┴ ┬╧╠╪█┼ Vi, ▐┼═ Vim,
- ╧─╬┴╦╧ ╘┴╦╓┼ ╥┼╦╧═┼╬─╒┼╘╙╤:
- Learning the Vi Editor - ß╫╘╧╥: Linda Lamb
- Θ┌─┴╘┼╠╪: O'Reilly & Associates Inc.
- ⁿ╘╧ ╚╧╥╧█┴╤ ╦╬╔╟┴ ─╠╤ ╘╧╟╧, ▐╘╧┬┘ ╒┌╬┴╘╪ ╫╙┼, ▐╘╧ ╘╧╠╪╦╧ ═╧╓╬╧ ╨╥╧─┼╠┘╫┴╘╪ ╙
- Vi. √┼╙╘╧┼ ╔┌─┴╬╔┼ ╘┴╦╓┼ ╫╦╠└▐┴┼╘ ╔╬╞╧╥═┴├╔└ ╧ Vim.
-
- ⁿ╘╧╘ ╒▐┼┬╬╔╦ ┬┘╠ ╬┴╨╔╙┴╬ Michael C. Pierce ╔ Robert K. Ware, Colorado School
- of Mines ╙ ╔╙╨╧╠╪┌╧╫┴╬╔┼═ ╔─┼╩, ╨╥┼─╠╧╓┼╬╬┘╚ Charles Smith, Colorado State
- University. E-mail: bware@mines.colorado.edu.
-
- Σ╧╥┴┬╧╘┴╬╧ ─╠╤ Vim Bram Moolenaar.
-
- ≡┼╥┼╫╧─: ß╬─╥┼╩ δ╔╙┼╠┼╫ <a_kissel@eudoramail.com>, 2002.
- Translator: Andrey Kiselev <a_kissel@eudoramail.com>, 2002.
- ~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~~
-