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- ## This version of Domains for Analog on Russian has
- ## translated Nikitich (nikitich@yahoo.com).
- ## The given text is submitted in the codepage
- ## KOI8-R. Good luck.
- ##
- ## Updates and corrects by Denis Zhukov at 26/03/2002
- ## mailto: sav@iclub.nsu.ru
- ##
- ##
- aero 2 Θ╬─╒╙╘╥╔╤ ╫╧┌─╒█╬╧╟╧ ╘╥┴╬╙╨╧╥╘┴
- arpa 1 ß╥╨┴╬┼╘
- biz 2 Γ╔┌╬┼╙
- com 2 δ╧══┼╥▐┼╙╦╔┼ ╧╥╟┴╬╔┌┴├╔╔
- coop 2 δ╧╧╨┼╥┴╘╔╫┘
- edu 2 ≈┘╙█╔┼ ╒▐┼┬╬┘┼ ┌┴╫┼─┼╬╔╤ ≤√ß
- gov 2 ≡╥┴╫╔╘┼╠╪╙╘╫╧ ≤√ß
- info 2 Θ╬╞╧╥═┴├╔╧╬╬┘╩ ─╧═┼╬
- int 2 International Treaty Organizations
- mil 2 ≈╧╧╥╒╓┼╬╬┘┼ ╙╔╠┘ ≤√ß
- museum 2 φ╒┌┼╔
- name 2 ■┴╙╘╬┘┼ ╠╔├┴
- net 2 δ╧═╨┴╬╔╔, ╨╥┼─╧╙╘┴╫╠╤└▌╔┼ ╙┼╘╫┘┼ ╔ ╨╥╧╫┴╩─┼╥╙╦╔┼ ╒╙╠╒╟╔
- org 2 ε┼╦╧══┼╥▐┼╙╦╔┼ ╧╥╟┴╬╔┌┴├╔╔
- pro 3 ≡╥╧╞┼╙╙╔╧╬┴╠╪╬┘┼ ╧╥╟┴╬╔┌┴├╔╔
-
- ac 1 Ascension Island
- ad 2 ß╬─╧╥╥┴
- ae 3 ∩┬▀┼─╔╬┼╬╬┘┼ ß╥┴┬╙╦╔┼ ⁿ═╔╥┴╘┘ (∩ßⁿ)
- af 1 ß╞╟┴╬╔╙╘┴╬
- ag 2 ß╬╘╔╟╒┴ ╔ Γ┴╥┬╒─┴
- ai 1 ß╬╟╔╠╪╤
- al 1 ß╠┬┴╬╔╤
- am 2 ß╥═┼╬╔╤
- an 1 ß╬╘╔╠╪╙╦╔┼ ╧╙╘╥╧╫┴ (ε╔─┼╥╠┴╬─┘)
- ao 1 ß╬╟╧╠┴
- aq 1 ß╬╘┴╥╦╘╔╦┴
- ar 3 ß╥╟┼╬╘╔╬┴
- arpa 1 Arpanet (╙╘┴╥┘╩ ╫┴╥╔┴╬╘)
- as 1 ß═┼╥╔╦┴╬╙╦╧┼ ≤┴═╧┴
- at 3 ß╫╙╘╥╔╤
- au 3 ß╫╙╘╥┴╠╔╤
- aw 1 ß╥╒┬┴
- az 1 ß┌┼╥┬┴╩─╓┴╬
- ba 3 Γ╧╙╬╔╤-τ┼╥├┼╟╧╫╔╬┴
- bb 2 Γ┴╥┬┴─╧╙
- bd 1 Γ┴╬╟╠┴─┼█
- be 3 Γ┼╠╪╟╔╤
- bf 1 Γ╒╥╦╔╬┴-µ┴╙╧
- bg 2 Γ╧╠╟┴╥╔╤
- bh 1 Γ┴╚╥┼╩╬
- bi 1 Γ╒╥╒╬─╔
- bj 1 Γ┼╬╔╬
- bm 1 Γ┼╥═╒─┘
- bn 1 Γ╥╒╬┼╩
- bo 3 Γ╧╠╔╫╔╤
- br 3 Γ╥┴┌╔╠╔╤
- bs 1 Γ┴╟┴═┘
- bt 1 Γ╒╘┴╬
- bv 1 ∩╙╘╥╧╫ Γ╒╫┼╘
- bw 1 Γ╧╘╙╘╫┴╬┴
- by 1 Γ┼╠┴╥╒╙╪
- bz 1 Γ┼╠╔┌
- ca 3 δ┴╬┴─┴
- cc 1 δ╧╦╧╙╧╫┘┼ ╧╙╘╥╧╫┴
- cd 1 Σ┼═╧╦╥┴╘╔▐┼╙╦┴╤ ╥┼╙╨╒┬╠╔╦┴ δ╧╬╟╧
- cf 1 π┼╬╘╥┴╠╪╬┴╤ ß╞╥╔╦┴╬╙╦┴╤ ≥┼╙╨╒┬╠╔╦┴
- cg 1 δ╧╬╟╧
- ch 2 √╫┼╩├┴╥╔╤
- ci 1 δ╧╘-Σ-≈╒┴╥
- ck 1 ∩╙╘╥╧╫┴ δ╒╦┴
- cl 2 ■╔╠╔
- cm 1 δ┴═┼╥╒╬
- cn 3 δ╔╘┴╩
- co 3 δ╧╠╒═┬╔╤
- com 2 δ╧═┼╥▐┼╙╦╔╩ ─╧═┼╬
- cr 3 δ╧╙╘┴-≥╔╦┴
- cs 1 ■┼█╙╦┴╤ ╥┼╙╨╒┬╠╔╦┴ ╔ ≤╠╧╫┴╦╔╤
- cu 2 δ╒┬┴
- cv 1 δ┴╨┼-≈┼╥─┼
- cx 2 ∩╙╘╥╧╫ ≥╧╓─┼╙╘╫┴
- cy 3 δ╔╨╥
- cz 2 ■┼█╙╦┴╤ ≥┼╙╨╒┬╠╔╦┴
- de 2 τ┼╥═┴╬╔╤
- dj 1 Σ╓╔┬╒╘╔
- dk 2 Σ┴╬╔╤
- dm 2 Σ╧═╔╬╔╦┴
- do 3 Σ╧═╔╬╔╦┴╬╙╦┴╤ ≥┼╙╨╒┬╠╔╦┴
- dz 1 ß╠╓╔╥
- ec 3 ⁿ╦╫┴─╧╥
- edu 2 ∩┬╥┴┌╧╫┴╘┼╠╪╬┘╩ ─╧═┼╬ ≤√ß
- ee 2 ⁿ╙╘╧╬╔╤
- eg 3 σ╟╔╨┼╘
- eh 1 ·┴╨┴─╬┴╤ ≤┴╚┴╥┴
- er 1 ⁿ╥╔╘╥┼╤
- es 2 Θ╙╨┴╬╔╤
- et 1 ⁿ╞╔╧╨╔╤
- fi 2 µ╔╬╠╤╬─╔╤
- fj 3 µ╔─╓╔
- fk 1 µ╧╠╦╠┼╬─╙╦╔┼ ╧╙╘╥╧╫┴
- fm 1 φ╔╦╥╧╬┼┌╔╤
- fo 1 µ┴╥┼╥╙╦╔┼ ╧╙╘╥╧╫┴
- fr 2 µ╥┴╬├╔╤
- fx 1 µ╥┴╬├╔╤ (σ╫╥╧╨┼╩╙╦┴╤ ╘┼╥╥╔╘╧╥╔╤)
- ga 1 τ┴┬╧╬
- gb 1 ≈┼╠╔╦╧┬╥╔╘┴╬╔╤
- gd 1 τ╥┼╬┴─┴
- ge 1 τ╥╒┌╔╤
- gf 1 µ╥┴╬├╒┌╙╦┴╤ τ┴╩┴╬┴
- gg 1 τ┼╥╬╙╔
- gh 3 τ┴╬┴
- gi 1 τ╔┬╥┴╠╘┴╥
- gl 1 ∩╙╘╥╧╫ τ╥┼╬╠┴╬─╔╤
- gm 1 τ┴═┬╔╤
- gn 1 τ╫╔╬┼╤
- gov 2 ≡╥┴╫╔╘┼╠╪╙╘╫┼╬╬┘╩ ─╧═┼╬ ≤√ß
- gp 1 τ╫┴─┼╠╒╨┴ (µ╥┴╬├╔╤)
- gq 1 ⁿ╦╫┴╘╧╥╔┴╠╪╬┴╤ τ╫╔╬┼╤
- gr 2 τ╥┼├╔╤
- gs 1 α╓╬┴╤ Σ╓╧╥─╓╔╤ ╔ ≤▄╬─╫╔▐┼╫┘ ╧╙╘╥╧╫┴
- gt 3 τ╫┴╘┼═┴╠┴
- gu 1 τ╒┴═ (≤√ß)
- gw 1 τ╫╔╬┼╤-Γ┼╙┴╒
- gy 1 τ┴╩┴╬┴
- hk 3 τ╧╬╦╧╬╟
- hm 1 Φ╔╥─ ╔ ╧╙╘╥╧╫┴ φ┴╦─╧╬┴╠╪─┴
- hn 2 τ╧╬─╒╥┴╙
- hr 2 Φ╧╥╫┴╘╔╤
- ht 1 τ┴╔╘╔
- hu 2 ≈┼╬╟╥╔╤
- id 3 Θ╬─╧╬┼┌╔╤
- ie 2 Θ╥╠┴╬─╔╤
- il 3 Θ┌╥┴╔╠╪
- im 1 ∩╙╘╥╧╫ φ▄╬
- in 3 Θ╬─╔╤
- int 1 Σ╧═┼╬ ═┼╓─╒╬┴╥╧─╬┘╚ ╧╥╟┴╬╔┌┴├╔╩
- io 1 Γ╥╔╘┴╬╙╦┴╤ ╘┼╥╥╔╘╧╥╔╤ Θ╬─╔╩╙╦╧╟╧ ∩╦┼┴╬┴
- iq 1 Θ╥┴╦
- ir 1 Θ╥┴╬
- is 2 Θ╙╠┴╬─╔╤
- it 2 Θ╘┴╠╔╤
- je 1 Σ╓┼╥╙╔
- jm 3 ±═┴╩╦┴
- jo 3 Θ╧╥─┴╬╔╤
- jp 3 ±╨╧╬╔╤
- ke 3 δ┼╬╔╤
- kg 1 δ╔╥╟╔┌╙╘┴╬
- kh 1 δ┴═┬╧─╓┴
- ki 1 δ╔╥╔┬┴╘╔
- km 1 δ╧═╧╥╧
- kn 1 ≤┼╬╘-δ╔╘╙ ╔ ε┼╫╔╙
- kp 1 ≤┼╫┼╥╬┴╤ δ╧╥┼╤
- kr 3 α╓╬┴╤ δ╧╥┼╤
- kw 3 δ╒╫┼╩╘
- ky 1 δ┴╩═┴╬╧╫┘ ╧╙╘╥╧╫┴
- kz 1 δ┴┌┴╚╙╘┴╬
- la 1 ∞┴╧╙
- lb 3 ∞╔╫┴╬
- lc 1 ≤┼╬╘-∞└╙╔╤
- li 2 ∞╔╚╘┼╬█╘┼╩╬
- lk 1 √╥╔-∞┴╬╦┴
- lr 1 ∞╔┬┼╥╔╤
- ls 1 ∞┼╙╧╘╧
- lt 2 ∞╔╘╫┴
- lu 2 ∞└╦╙┼═┬╒╥╟
- lv 2 ∞┴╘╫╔╤
- ly 1 ∞╔╫╔╤
- ma 1 φ┴╥╧╦╦╧
- mc 2 φ╧╬┴╦╧
- md 1 φ╧╠─┴╫╔╤
- mg 1 φ┴─┴╟┴╙╦┴╥
- mh 1 φ┴╥█┴╠╧╫┘ ╧╙╘╥╧╫┴
- mil 2 Σ╧═┼╬ ≈╧╧╥╒╓┼╬╬┘╚ ≤╔╠ ≤√ß
- mk 3 φ┴╦┼─╧╬╔╤
- ml 1 φ┴╠╔
- mm 1 φ┴╤╬═┴╥
- mn 1 φ╧╬╟╧╠╔╤
- mo 1 φ┴╦┴╧
- mp 1 ≤┼╫┼╥╬┘┼ φ┴╥╔┴╬╙╦╔┼ ╧╙╘╥╧╫┴
- mq 1 φ┴╥╘╔╬╔╦┴ (µ╥┴╬├╔╤)
- mr 1 φ┴╫╥╔╘┴╬╔╤
- ms 1 φ╧╬╙┼╥╥┴╘
- mt 3 φ┴╠╪╘┴
- mu 1 φ┴╫╥╔╦╔╩
- mv 1 φ┴╠╪─╔╫┘
- mw 1 φ┴╠┴╫╔
- mx 3 φ┼╦╙╔╦┴
- my 3 φ┴╠┴╩┌╔╤
- mz 1 φ╧┌┴═┬╔╦
- na 1 ε┴═╔┬╔╤
- nc 1 ε╧╫┴╤ δ┴╠┼─╧╬╔╤ (µ╥┴╬├╔╤)
- ne 1 ε╔╟┼╥
- net 2 ≤┼╘┼╫╧╩ ─╧═┼╬
- nf 1 ∩╙╘╥╧╫┴ ε╧╥╞╧╠╦┴
- ng 1 ε╔╟┼╥╔╤
- ni 3 ε╔╦┴╥┴╟╒┴
- nl 2 ε╔─┼╥╠┴╬─┘
- no 2 ε╧╥╫┼╟╔╤
- np 1 ε┼╨┴╠
- nr 1 ε┴╒╥╒
- nu 2 ε╔╒▄
- nz 3 ε╧╫┴╤ ·┼╠┴╬─╔╤
- om 1 ∩═┴╬
- org 2 Σ╧═┼╬ ╬┼╦╧══┼╥▐┼╙╦╔╚ ╧╥╟┴╬╔┌┴├╔╩
- pa 3 ≡┴╬┴═┴
- pe 3 ≡┼╥╒
- pf 1 µ╥┴╬├╒┌╙╦┴╤ ≡╧╠╔╬┼┌╔╤
- pg 3 ≡┴╨╒┴-ε╧╫┴╤ τ╫╔╬┼╤
- ph 3 µ╔╠╔╨╨╔╬┘
- pk 3 ≡┴╦╔╙╘┴╬
- pl 3 ≡╧╠╪█┴
- pm 1 ≤┼╬-≡╪┼╥ ╔ φ╔╦┼╠╧╬
- pn 1 ∩╙╘╥╧╫ ≡╔╘╦┼╥╬
- pr 1 ≡╒┼╥╘╧-≥╔╦╧
- pt 2 ≡╧╥╘╒╟┴╠╔╤
- pw 1 ≡┴╠┴╒
- py 3 ≡┴╥┴╟╫┴╩
- qa 1 δ┴╘┴╥
- re 1 µ╥┴╬├╒┌╙╦╔╩ ≥┼└╬╪╧╬
- ro 2 ≥╒═┘╬╔╤
- ru 2 ≥╧╙╙╔╤
- rw 1 ≥╒┴╬─┴
- sa 3 ≤┴╒─╧╫╙╦┴╤ ß╥┴╫╔╤
- sb 1 ≤╧╠╧═╧╬╧╫┘ ╧╙╘╥╧╫┴
- sc 1 ≤┼╩█┼╠╪╙╦╔┼ ╧╙╘╥╧╫┴
- sd 1 ≤╒─┴╬
- se 2 √╫┼├╔╤
- sg 3 ≤╔╬╟┴╨╒╥
- sh 1 ∩╙╘╥╧╫ ≤╫╤╘╧╩ σ╠┼╬┘
- si 2 ≤╠╧╫┼╬╔╤
- sj 1 ≤╫┴╠╪┬┼╥─ ╔ ╧╙╘╥╧╫┴ ±╬ φ┼╩┼╬
- sk 2 ≥┼╙╨╒┬╠╔╦┴ ≤╠╧╫┴╦╔╤
- sl 1 ≤╪┼╥╥┴-∞┼╧╬┼
- sm 1 ≤┴╬-φ┴╥╔╬╧
- sn 1 ≤┼╬┼╟┴╠
- so 1 ≤╧═┴╠╔
- sr 1 ≤╒╥╔╬┴═
- st 1 ≤┴╬-⌠╧═┼ ╔ ≡╥╔╬╙╔╨╔
- su 2 ≤╘┴╥┘╩ ─╧═┼╬ ≤≤≤≥
- sv 3 ≤┴╠╪╫┴─╧╥
- sy 1 ≤╔╥╔╤
- sz 1 ≤╫┴┌╔╠┼╬─
- tc 1 ∩╙╘╥╧╫┴ ⌠┼╥╦╙ ╔ δ┴╩╦╧╙
- td 1 ■┴─
- tf 1 µ╥┴╬├╒┌╙╦╔┼ └╓╬┘┼ ╘┼╥╥╔╘╧╥╔╔
- tg 1 ⌠╧╟╧
- th 3 ⌠┴╔╠┴╬─
- tj 1 ⌠┴─╓╔╦╔╙╘┴╬
- tk 1 ⌠╧╦┼╠┴╒
- tl 1 ≈╧╙╘╧▐╬┘╩ ⌠╔═╧╥
- tm 1 ⌠╒╥╦═┼╬╔╙╘┴╬
- tn 1 ⌠╒╬╔╙
- to 1 ⌠╧╬╟┴
- tp 1 ≈╧╙╘╧▐╬┘╩ ⌠╔═╧╥
- tr 3 ⌠╒╥├╔╤
- tt 3 ⌠╥╔╬╔─┴─ ╔ ⌠╧┬┴╟╧
- tv 1 ⌠╒╫┴╠╒
- tw 3 ⌠┴╩╫┴╬╪
- tz 1 ⌠┴╬┌┴╬╔╤
- ua 3 ⌡╦╥┴╔╬┴
- ug 3 ⌡╟┴╬─┴
- uk 3 ∩┬▀┼─╔╬┼╬╬╧┼ δ╧╥╧╠┼╫╙╘╫╧ ≈┼╠╔╦╧┬╥╔╘┴╬╔╔
- um 1 ∩╙╘╥╧╫┴ USA Minor Outlying
- us 4 ≤╧┼─╔╬┼╬╬┘┼ √╘┴╘┘ ß═┼╥╔╦╔
- uy 3 ⌡╥╒╟╫┴╩
- uz 1 ⌡┌┬┼╦╔╙╘┴╬
- va 1 ≈┴╘╔╦┴╬
- vc 1 ≤┼╬╘-≈╔╬╙┼╬╘ ╔ τ╥┼╬┴─╔╬┼╙
- ve 3 ≈┼╬╔╙╒▄╠┴
- vg 1 ∩╙╘╥╧╫┴ ≈╔╥╟╔╬╔╔ (≈┼╠╔╦╧┬╥╔╘┴╬╔╤)
- vi 1 ∩╙╘╥╧╫┴ ≈╔╥╟╔╬╔╔ (≤√ß)
- vn 1 ≈╪┼╘╬┴═
- vu 1 ≈┴╬╒┴╘╒
- wf 1 ∩╙╘╥╧╫┴ ≈╧╠╠╔╙ ╔ µ╒╘╒╬┴
- ws 1 ≤┴═╧┴
- ye 1 Ω┼═┼╬
- yt 1 φ┴╩╧╘╘┼
- yu 3 α╟╧╙╠┴╫╔╤
- za 3 α╓╬╧-ß╞╥╔╦┴╬╙╦┴╤ ≥┼╙╨╒┬╠╔╦┴
- zm 1 ·┴═┬╔╤
- zr 1 Σ┼═╧╦╥┴╘╔▐┼╙╦┴╤ ╥┼╙╨╒┬╠╔╦┴ δ╧╬╟╧
- zw 3 ·╔═┬┴┬╫┼
-