A linguist was asked to develop a syllabic writing system for a toy language Hadada with ONLY the following words (phonetic transcription):
In syllabaries, collapse allophonic differences (e.g., a vs. ) if they do not create distinct syllables in the system you're designing.
Step 1: Extract syllables from the word list:
From the data we get the syllables: \(\text{ha, hə, da/dɔ, d, hr, dru, hu, duk, a}\)
Step 2: Merge allophonic variants.
The forms \( \text{da}\) and \( \text{dɔ}\) differ only in the quality of \( \text{a}\) vs \( \text{ɔ}\), which we treat as allophones of one vowel for the purpose of a \( \textit{syllabary}\) (one symbol per syllable type).
Therefore \( \text{da}\) and \( \text{dɔ}\) map to the same syllable \(\rightarrow\) \( \text{da}\)
Step 3: Count unique syllables.
Unique syllables needed: \(\text{ha, hə, da, hrɛ, dru, hu, duk, a}\)
Total \(= \mathbf{8}\).
\[\boxed{\text{Number of separate symbols needed} = 8}\]
Given the following phonological rule, which one of the options CANNOT be an output?
Here are two analogous groups, Group-I and Group-II, that list words in their decreasing order of intensity. Identify the missing word in Group-II.
Abuse \( \rightarrow \) Insult \( \rightarrow \) Ridicule
__________ \( \rightarrow \) Praise \( \rightarrow \) Appreciate
In the following figure, four overlapping shapes (rectangle, triangle, circle, and hexagon) are given. The sum of the numbers which belong to only two overlapping shapes is ________