Conjunctions
Qohenje has two discrete sets of conjunctions: those that link like units within a proposition (both of the linked elements have the same relationship to the same relational core), and those that link together entire propositions.
Sub-propositional conjunctions
| Simple, reversible, sub-propositional coordination: A and B = B and A |
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| Simple, reversible sub-propositional disjunction: A or B = B or A |
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| This conjunction is not reversible. The formation A
B means "B but not A". The order in Qohenje is confusing. The sense can be thought of more clearly as "A no, but B, OK" |
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| This conjunction has a pluralizing (or more precisely, a "collectivizing") effect on the first argument, which hence refers to a group that could potentially include B, except that the sense of the conjunction is precisely to exclude B, hence A B means "All A except B" . Without a first argument, this translates as "everyone/everything except B..." Note that the argument B is invariably in the AX case, as its logical exclusion from the relation precludes any energetic relationship. |
Propositional conjunctions
The six most common conjunctions that link together whole propositional units are indicated in the glosses in CAPITALS. They are the following:
| Simple, reversible propositional coordination: P1 and P2 = P2 and P1. Note that this conjunction is not obligatory and particularly in speech tends to be omitted, simple coordination being thus zero-marked. |
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| Simple propositional opposition: P1 but/nevertheless P2 |
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| Although normally translated by "then" this conjunction gives a certain sense of causality as well: P1 then and as a resultP2. For straight temporal sequencing, Qohenje uses simple chained propositions. |
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| Indicates the reverse temporal (and often causal) sequence to
: P1 but first P2 . The sense is that P2 is/was a prerequisite for the realisation of P1. |
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| Establishes P2 as the immedaite cause of P1. | |||
| Establishes P2 as an essential condition for P1. This is stronger than the English "if", hence its transcription with the logical term IFF (= if and only if). The sense of is similar to that of , without the temporal sequence implication. In translation, this term often mandates the use of an "only" in the first clause, absent from the Qohenje formation. |
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| Establishes P1 as the motivating reason for or rational behind doing or wanting P2. |