+  ‡iaãóv€^RIHt^RIHt!RR]4t!RR]4t!RR]4t!R R ]4tR #) é)Ú Predicate)Ú Dispatchercó2€]tRt^tRtRt]!RRR7tRtR#)ÚFinitePredicateam Finite number predicate. Explanation =========== ``Q.finite(x)`` is true if ``x`` is a number but neither an infinity nor a ``NaN``. In other words, ``ask(Q.finite(x))`` is true for all numerical ``x`` having a bounded absolute value. Examples ======== >>> from sympy import Q, ask, S, oo, I, zoo >>> from sympy.abc import x >>> ask(Q.finite(oo)) False >>> ask(Q.finite(-oo)) False >>> ask(Q.finite(zoo)) False >>> ask(Q.finite(1)) True >>> ask(Q.finite(2 + 3*I)) True >>> ask(Q.finite(x), Q.positive(x)) True >>> print(ask(Q.finite(S.NaN))) None References ========== .. [1] https://en.wikipedia.org/wiki/Finite ÚfiniteÚ FiniteHandlerzVHandler for Q.finite. Test that an expression is bounded respect to all its variables.©Údoc©N© Ú__name__Ú __module__Ú __qualname__Ú__firstlineno__Ú__doc__ÚnamerÚhandlerÚ__static_attributes__r óÚ…/Users/tonyclaw/.openclaw/workspace/skills/math-calculator/venv/lib/python3.14/site-packages/sympy/assumptions/predicates/calculus.pyrrs!†ñ#ðH €DÙØð!ô„Grrcó2€]tRt^1tRtRt]!RRR7tRtR#)ÚInfinitePredicateze Infinite number predicate. ``Q.infinite(x)`` is true iff the absolute value of ``x`` is infinity. ÚinfiniteÚInfiniteHandlerzHandler for Q.infinite key.r r Nr r rrrr1s†ñð €DÙØØ -ô„Grrcó.€]tRt^AtRtRt]!R4tRtR#)ÚPositiveInfinitePredicatezi Positive infinity predicate. ``Q.positive_infinite(x)`` is true iff ``x`` is positive infinity ``oo``. Úpositive_infiniteÚPositiveInfiniteHandlerr Nr r rrrrAó†ñð €DÙÐ2Ó3„Grrcó.€]tRt^KtRtRt]!R4tRtR#)ÚNegativeInfinitePredicatezj Negative infinity predicate. ``Q.negative_infinite(x)`` is true iff ``x`` is negative infinity ``-oo``. Únegative_infiniteÚNegativeInfiniteHandlerr Nr r rrr!r!Krrr!N)Úsympy.assumptionsrÚsympy.multipledispatchrrrrr!r rrÚr&s<ðÝ'Ý-ô*iô*ôZ ˜ ô ô 4  ô4ô4  ö4r