Input Methods for Exert
Devanagari
Exert uses the Itrans method. The following links may be useful:
- Itrans' bare bones encoding chart.
- This document is a little more user-friendly since it gives a table of Itrans inputs and the corresponding Devanagari letters.
Greek
Exert follows the greek-ibycus4 method supported by Emacs minus some cases Exert doesn't currently handle. After removing the cases Exert doesn't handle, the table of conversion is:
| Sequence | Result |
|---|---|
| ( | ῾ |
| ) | ᾿ |
| = | ῀ |
| A | Α |
| B | Β |
| C | Ξ |
| D | Δ |
| E | Ε |
| F | Φ |
| G | Γ |
| H | Η |
| I | Ι |
| K | Κ |
| L | Λ |
| M | Μ |
| N | Ν |
| O | Ο |
| P | Π |
| Q | Θ |
| R | Ρ |
| S | Σ |
| T | Τ |
| U | Υ |
| V | Ϝ |
| W | Ω |
| X | Χ |
| Y | Ψ |
| Z | Ζ |
| a | α |
| b | β |
| c | ξ |
| d | δ |
| e | ε |
| f | φ |
| g | γ |
| h | η |
| i | ι |
| j | ς |
| k | κ |
| l | λ |
| m | μ |
| n | ν |
| o | ο |
| p | π |
| q | θ |
| r | ρ |
| s | σ |
| t | τ |
| u | υ |
| v | ϝ |
| w | ω |
| x | χ |
| y | ψ |
| z | ζ |
| | | ͺ |
| 'A | Ά |
| 'E | Έ |
| 'H | Ή |
| 'I | Ί |
| 'O | Ό |
| 'U | Ύ |
| 'W | Ώ |
| (' | ῞ |
| (= | ῟ |
| (A | Ἁ |
| (E | Ἑ |
| (H | Ἡ |
| (I | Ἱ |
| (O | Ὁ |
| (U | Ὑ |
| (W | Ὡ |
| (` | ῝ |
| )' | ῎ |
| )= | ῏ |
| )A | Ἀ |
| )E | Ἐ |
| )H | Ἠ |
| )I | Ἰ |
| )O | Ὀ |
| )W | Ὠ |
| )` | ῍ |
| `A | Ὰ |
| `E | Ὲ |
| `H | Ὴ |
| `I | Ὶ |
| `O | Ὸ |
| `R | Ῥ |
| `U | Ὺ |
| `W | Ὼ |
| a' | ά |
| a( | ἁ |
| a) | ἀ |
| a= | ᾶ |
| a` | ὰ |
| a| | ᾳ |
| e' | έ |
| e( | ἑ |
| e) | ἐ |
| e` | ὲ |
| h' | ή |
| h( | ἡ |
| h) | ἠ |
| h= | ῆ |
| h` | ὴ |
| h| | ῃ |
| i' | ί |
| i( | ἱ |
| i) | ἰ |
| i= | ῖ |
| i` | ὶ |
| o' | ό |
| o( | ὁ |
| o) | ὀ |
| o` | ὸ |
| r( | ῥ |
| r) | ῤ |
| u' | ύ |
| u( | ὑ |
| u) | ὐ |
| u= | ῦ |
| u` | ὺ |
| w' | ώ |
| w( | ὡ |
| w) | ὠ |
| w= | ῶ |
| w` | ὼ |
| w| | ῳ |
| ('A | Ἅ |
| ('E | Ἕ |
| ('H | Ἥ |
| ('I | Ἵ |
| ('O | Ὅ |
| ('U | Ὕ |
| ('W | Ὥ |
| (=A | Ἇ |
| (=H | Ἧ |
| (=I | Ἷ |
| (=U | Ὗ |
| (=W | Ὧ |
| (`A | Ἃ |
| (`E | Ἓ |
| (`H | Ἣ |
| (`I | Ἳ |
| (`O | Ὃ |
| (`U | Ὓ |
| (`W | Ὣ |
| )'A | Ἄ |
| )'E | Ἔ |
| )'H | Ἤ |
| )'I | Ἴ |
| )'O | Ὄ |
| )'W | Ὤ |
| )=A | Ἆ |
| )=H | Ἦ |
| )=I | Ἶ |
| )=W | Ὦ |
| )Ai | ᾈ |
| )Hi | ᾘ |
| )Wi | ᾨ |
| )`A | Ἂ |
| )`E | Ἒ |
| )`H | Ἢ |
| )`I | Ἲ |
| )`O | Ὂ |
| )`W | Ὢ |
| a'| | ᾴ |
| a(' | ἅ |
| a(= | ἇ |
| a(` | ἃ |
| a(| | ᾁ |
| a)' | ἄ |
| a)= | ἆ |
| a)` | ἂ |
| a)| | ᾀ |
| a=| | ᾷ |
| a`| | ᾲ |
| e(' | ἕ |
| e(` | ἓ |
| e)' | ἔ |
| e)` | ἒ |
| h'| | ῄ |
| h(' | ἥ |
| h(= | ἧ |
| h(` | ἣ |
| h(| | ᾑ |
| h)' | ἤ |
| h)= | ἦ |
| h)` | ἢ |
| h)| | ᾐ |
| h=| | ῇ |
| h`| | ῂ |
| i(' | ἵ |
| i(= | ἷ |
| i(` | ἳ |
| i)' | ἴ |
| i)= | ἶ |
| i)` | ἲ |
| o(' | ὅ |
| o(` | ὃ |
| o)' | ὄ |
| o)` | ὂ |
| u(' | ὕ |
| u(= | ὗ |
| u(` | ὓ |
| u)' | ὔ |
| u)= | ὖ |
| u)` | ὒ |
| w'| | ῴ |
| w(' | ὥ |
| w(= | ὧ |
| w(` | ὣ |
| w(| | ᾡ |
| w)' | ὤ |
| w)= | ὦ |
| w)` | ὢ |
| w)| | ᾠ |
| w=| | ῷ |
| w`| | ῲ |
| a('| | ᾅ |
| a(=| | ᾇ |
| a(`| | ᾃ |
| a)'| | ᾄ |
| a)=| | ᾆ |
| a)`| | ᾂ |
| h('| | ᾕ |
| h(=| | ᾗ |
| h(`| | ᾓ |
| h)'| | ᾔ |
| h)=| | ᾖ |
| h)`| | ᾒ |
| w('| | ᾥ |
| w(=| | ᾧ |
| w(`| | ᾣ |
| w)'| | ᾤ |
| w)=| | ᾦ |
| w)`| | ᾢ |