How to use difference of emphasis in a sentence? Find typical usage patterns (collocations)/phrases/context for "difference of emphasis" and check conjugation/comparative form for "difference of emphasis". Mastering all the usages of "difference of emphasis" from sentence examples published by news publications.
The study of computability theory in computer science is closely related to the study of computability in mathematical logic. There is a difference of emphasis, however. Computer scientists often focus on concrete programming languages and feasible computability, while researchers in mathematical logic often focus on computability as a theoretical concept and on noncomputability. The theory of semantics of programming languages is related to model theory, as is program verification (in particular, model checking).
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This difference of emphasis arose in reaction to the historical events of the Sabbatean heresy in the 17th Century, that suppressed widespread study of Kabbalah in Europe in favour of the strength of Rabbinic Talmudic study. In Eastern European Lithuanian life, Kabbalah was reserved for an intellectual elite, while the mystical revival of Hasidism articulated Kabbalistic theology through Hasidic thought. These factors did not affect the Sephardi Jewish world, which retained a wider connection to Kabbalah in its traditionally observant communities. With the establishment of Sephardi yeshivas in Israel after the immigration of the Arabic Jewish communities there, some Sephardi yeshivas incorporated study of more accessible Kabbalistic texts into their curriculum.
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Indirect recursion is also called mutual recursion, which is a more symmetric term, though this is simply a difference of emphasis, not a different notion. That is, if f calls g and then g calls f, which in turn calls g again, from the point of view of f alone, f is indirectly recursing, while from the point of view of g alone, it is indirectly recursing, while from the point of view of both, f and g are mutually recursing on each other. Similarly a set of three or more functions that call each other can be called a set of mutually recursive functions.
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Mutual recursion is also known as indirect recursion, by contrast with direct recursion, where a single function calls itself directly. This is simply a difference of emphasis, not a different notion: "indirect recursion" emphasises an individual function, while "mutual recursion" emphasises the set of functions, and does not single out an individual function. For example, if f calls itself, that is direct recursion. If instead f calls g and then g calls f, which in turn calls g again, from the point of view of f alone, f is indirectly recursing, while from the point of view of g alone, g is indirectly recursing, while from the point of view of both, f and g are mutually recursing on each other.
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