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In linguistics, agreement or concord (abbreviated agr) occurs when a word changes form depending on the other words to which it relates. [1] It is an instance of inflection , and usually involves making the value of some grammatical category (such as gender or person ) "agree" between varied words or parts of the sentence .
The class 9 concord is e-and class 1(a) has an irregular concord ya-(which appears as a-in non-standard speech) suggesting an inherent close-mid front /ɪ/ vowel. This is one instance of the high toneme appearing as the extra-high allotone without immediately following another high tone (see Sesotho tonology ).
The problem for graphs is NP-complete if the edge lengths are assumed integers. The problem for points on the plane is NP-complete with the discretized Euclidean metric and rectilinear metric. The problem is known to be NP-hard with the (non-discretized) Euclidean metric. [3]: ND22, ND23
The list of writings predating the Formula of Concord that would be included in The Book of Concord are listed and described in the "Rule and Norm" section of the Formula. [ 6 ] Following the preface written by Andreae and Chemnitz (1578–80) [ 7 ] the "Three Ecumenical Creeds " were placed at the beginning in order to show the identity of ...
In Latin, the sequence of tenses rule affects dependent verbs in the subjunctive mood, mainly in indirect questions, indirect commands, and purpose clauses. [4] If the main verb is in one of the non-past tenses, the subordinate verb is usually in the present or perfect subjunctive (primary sequence); if the main verb is in one of the past tenses, the subordinate verb is usually in the ...
Examples of phenomena that can be explained using social dilemmas include resource depletion and low voter turnout. The collective action problem can be understood through the analysis of game theory and the free-rider problem, which results from the provision of public goods. Additionally, the collective problem can be applied to numerous ...
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In this book, Aristoxenus refers to previous experiments conducted by Pythagoreans to determine the relationship between small integer ratios and consonant notes (e.g., 1:2 describes an octave relationship, which is a doubling of frequency). While identifying as a Pythagorean, Aristoxenus claims that numerical ratios are not the ultimate ...