In a certain code language, 'DEFECT' is written as '2747118', 'DEVICE' is written as '27201117', how will 'DOMAIN' be written in that language?

Let's find the pattern by looking at the positional values of the letters in English alphabetical order:$\text{A}=1,\text{B}=2,\dots ,\text{Z}=26$.For DEFECT:$\text{D}=4$$\text{E}=5$$\text{F}=6$$\text{E}=5$$\text{C}=3$$\text{T}=20$ The code given is 2747118. Let's see how these positional values can be converted:For consonants:$\text{D}=4\to 4-2=2$$\text{F}=6\to 6-2=4$$\text{C}=3\to 3-2=1$$\text{T}=20\to 20-2=18$ For vowels:$\text{E}=5\to 5+2=7$$\text{E}=5\to 5+2=7$ So, the rule is:$\text{Consonant}\to \text{Positional Value}-2$$\text{Vowel}\to \text{Positional Value}+2$ Let's verify with DEVICE:$\text{D}$ (Consonant) $=4-2=2$$\text{E}$ (Vowel) $=5+2=7$$\text{V}$ (Consonant) $=22-2=20$$\text{I}$ (Vowel) $=9+2=11$$\text{C}$ (Consonant) $=3-2=1$$\text{E}$ (Vowel) $=5+2=7$ Combining them gives 27201117, which matches perfectly.Now, apply this rule to DOMAIN:$\text{D}$ (Consonant) $=4-2=2$$\text{O}$ (Vowel) $=15+2=17$$\text{M}$ (Consonant) $=13-2=11$$\text{A}$ (Vowel) $=1+2=3$$\text{I}$ (Vowel) $=9+2=11$$\text{N}$ (Consonant) $=14-2=12$ Combining these values: 2171131112