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  1. Style sheet. These are the conventions used in this book. Vector quantities ( F, g, v) are written in a bold, serif font — including vector quantities written with Greek symbols ( α, τ, ω ). Scalar quantities ( m, K, t) and the magnitudes of vector quantities ( F, g, v) are written in an italic, serif font — except for Greek symbols ( α ...

  2. a, b, c. Elements of set. If a ∈ A and b ∈ B, then a, b ∈ A ∪ B. α, β, γ. Ordinal numbers. If P ( β) for all β < α implies P ( α), for all α, then P holds in general by transfinite induction. λ. Limit ordinals. λ is a limit ordinal if it’s neither 0 nor a successor ordinal.

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  3. In the first paragraph, we set up a proof that A ⊆ D ∪ E by picking an arbitrary x ∈ A. In the second, we used the fact that A ⊆ B ∪ C to conclude that x ∈ B ∪ C. Proving that one set is a subset of another introduces a new variable; using the fact that one set is a subset of the other lets us conclude new things about existing ...

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  4. Symbol Definition; any symbol ¯ any symbol ¯ average (indicated by a bar over a symbol—e.g., v ¯ v ¯ is average velocity) ° C ° C: Celsius degree ° F ° F: Fahrenheit degree // // parallel: ⊥ ⊥: perpendicular: ∝ ∝: proportional to: ± ±: plus or minus: 0 0: zero as a subscript denotes an initial value: α α: alpha rays: α α ...

  5. G {\displaystyle G} electrical conductance. siemens (S) universal gravitational constant. newton meter squared per kilogram squared (N⋅m 2 /kg 2 ) shear modulus. pascal (Pa) or newton per square meter (N/m 2 ) g {\displaystyle \mathbf {g} } acceleration due to gravity.

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  7. parameters”). When such a two-letter symbol appears as a factor in a product it should be separated from the other symbols by a dot, by a space, or by parentheses. It is treated as a single symbol and can be raised to a positive or negative power without using parentheses. Abbreviations (i.e., shortened forms of names or expressions, such as ...

  8. May 2, 2024 · Fundamental set concepts. In naive set theory, a set is a collection of objects (called members or elements) that is regarded as being a single object. To indicate that an object x is a member of a set A one writes x ∊ A, while x ∉ A indicates that x is not a member of A. A set may be defined by a membership rule (formula) or by listing its ...

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