zerorpc:async=True can be written as **{“async“: True}

# server side
import zerorpc


class API():

    def long_running_task(self):
        print('1 - started long_running_task')
        # for instance a long running SQL query
        zerorpc.gevent.sleep(10)
        print('2 - finished long_running_task')
        return 2

    def other_task(self):
        print('1 - started other_task')
        pass
        print('2 - finished other_task')


s = zerorpc.Server(API())
s.bind("tcp://0.0.0.0:4444")
zerorpc.gevent.spawn(s.run)
while True:
    zerorpc.gevent.sleep(10)
import zerorpc

client = zerorpc.Client()
client.connect("tcp://127.0.0.1:4444")

r1 = client.long_running_task(**{"async": True})
r2 = client.long_running_task(**{"async": False})
client.other_task(**{"async": True})

client.close()

 

### DIVINE_CREATION Code Structure and Meaning The concept of `DIVINE_CREATION` can be interpreted through various lenses, including philosophy, religion, and music. Below is an attempt to construct a meaningful code structure inspired by these themes while adhering to professional programming principles. #### Philosophical Interpretation From a philosophical perspective, creation often involves abstraction, transformation, and synthesis. A programmatic representation might involve defining fundamental elements (e.g., existence, essence), applying transformations (e.g., logic operations), and synthesizing results into higher-order constructs[^1]. ```python class DivineCreation: def __init__(self, essence=None): self.essence = essence if essence else "Existence" def transform(self, operation): """Apply logical or metaphysical transformations.""" if operation == 'abstraction': return f"{self.essence} -> Abstracted Reality" elif operation == 'synthesis': return f"{self.essence} -> Synthesized Universe" else: raise ValueError("Unsupported Transformation") def create(self): """Simulate the act of divine creation.""" return f"Divine Creation: {self.transform('synthesis')}" ``` This Python class represents the process of creating something abstractly significant using basic operations like abstraction and synthesis. It reflects on how complex systems emerge from simpler foundations. #### Religious Perspective Religious interpretations may emphasize symbolism over literal implementation. For instance, religious texts frequently describe creation as hierarchical—starting with foundational acts leading toward intricate designs. Here's a simplified model: ```javascript // JavaScript Implementation Representing Hierarchical Creation const DivineHierarchy = { levels: ["Void", "Light", "Earth", "Sky"], createLevel(levelIndex) { const currentLevel = this.levels[levelIndex]; console.log(`Creating ${currentLevel}`); switch(currentLevel){ case "Void": return Promise.resolve("Primordial State Initialized"); case "Light": return new Promise((resolve) => setTimeout(() => resolve("Light Created"), 100)); default: return Promise.all([ this.createLevel(levelIndex - 1), console.log(`${this.levels[levelIndex]} Built Upon Previous Levels`) ]); } }, }; (async () => await DivineHierarchy.createLevel(3))(); ``` In this snippet, each level builds upon previous ones symbolically representing stages within many religions' cosmologies[^2]. Each stage depends on prior achievements forming interconnectedness akin to real-world application domains discussed earlier. #### Musical Representation Music offers another avenue for interpreting divinity via rhythm patterns, harmonies, melodies etcetera which when combined produce rich auditory experiences analogous perhaps even metaphorically speaking-to universal harmony itself . Consider below musical composition generator written pseudocode style : ```pseudo Function GenerateHarmonicUniverse() Input : BaseFrequency , NumberOfOctaves Output : HarmonicSequence Set InitialTone := CalculateInitialTone(BaseFrequency ) For i From 0 To NumberOFoctave Do Begin Append ToneToSequence(CurrentTone ) ; Set NextTone := ModulateCurrentToneByInterval(CurrentTone , IntervalRatio ); End; Return ConcatenateAllTonesIntoMelody(HarmonicSequence ); Procedure CalculateInitialTone(Frequency) Begin If Frequency IsWithinRange Then Return FundamentalNote Else RaiseError InvalidBaseFrequncy End If; End Procedure; Procedure ModulateCurrentToneByInterval(ToneValue , RatioFactor ) Begin Let ModifiedPitch := ApplyMathematicalTransformationOnSoundWaveform(ToneValue * RatioFactor); Ensure PitchIsStillAudible(ModifiedPitch); Return AdjustedMusicalNoteBasedUponScaleRules(ModifiedPitch); End Procedure; ``` Here we see generation algorithm where initial tone sets base frequency followed iterative modulation producing sequence notes according predefined ratios ensuring final product remains musically coherent reflecting broader idea order amidst chaos found throughout nature science alike [^3] --- ###
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